1,1,84,87,8.825086,"\text{Not used}","int(tan(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x)),x)","\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(B\,a-C\,b\right)-\ln\left({\mathrm{tan}\left(c+d\,x\right)}^2+1\right)\,\left(\frac{B\,b}{2}+\frac{C\,a}{2}\right)+{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(\frac{B\,b}{2}+\frac{C\,a}{2}\right)-d\,x\,\left(B\,a-C\,b\right)+\frac{C\,b\,{\mathrm{tan}\left(c+d\,x\right)}^3}{3}}{d}","Not used",1,"(tan(c + d*x)*(B*a - C*b) - log(tan(c + d*x)^2 + 1)*((B*b)/2 + (C*a)/2) + tan(c + d*x)^2*((B*b)/2 + (C*a)/2) - d*x*(B*a - C*b) + (C*b*tan(c + d*x)^3)/3)/d","B"
2,1,63,66,8.837590,"\text{Not used}","int((B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x)),x)","\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(B\,b+C\,a\right)+\ln\left({\mathrm{tan}\left(c+d\,x\right)}^2+1\right)\,\left(\frac{B\,a}{2}-\frac{C\,b}{2}\right)-d\,x\,\left(B\,b+C\,a\right)+\frac{C\,b\,{\mathrm{tan}\left(c+d\,x\right)}^2}{2}}{d}","Not used",1,"(tan(c + d*x)*(B*b + C*a) + log(tan(c + d*x)^2 + 1)*((B*a)/2 - (C*b)/2) - d*x*(B*b + C*a) + (C*b*tan(c + d*x)^2)/2)/d","B"
3,1,58,42,8.790584,"\text{Not used}","int(cot(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x)),x)","B\,a\,x-C\,b\,x+\frac{C\,b\,\mathrm{tan}\left(c+d\,x\right)}{d}+\frac{B\,b\,\ln\left({\mathrm{tan}\left(c+d\,x\right)}^2+1\right)}{2\,d}+\frac{C\,a\,\ln\left({\mathrm{tan}\left(c+d\,x\right)}^2+1\right)}{2\,d}","Not used",1,"B*a*x - C*b*x + (C*b*tan(c + d*x))/d + (B*b*log(tan(c + d*x)^2 + 1))/(2*d) + (C*a*log(tan(c + d*x)^2 + 1))/(2*d)","B"
4,1,69,37,8.956433,"\text{Not used}","int(cot(c + d*x)^2*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x)),x)","\frac{B\,a\,\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,\left(a+b\,1{}\mathrm{i}\right)}{2\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,\left(b+a\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{2\,d}","Not used",1,"(log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b)*1i)/(2*d) - (log(tan(c + d*x) - 1i)*(B + C*1i)*(a + b*1i))/(2*d) + (B*a*log(tan(c + d*x)))/d","B"
5,1,87,43,8.874986,"\text{Not used}","int(cot(c + d*x)^3*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x)),x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,b+C\,a\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,\left(b+a\,1{}\mathrm{i}\right)}{2\,d}-\frac{B\,a\,\mathrm{cot}\left(c+d\,x\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,\left(a+b\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{2\,d}","Not used",1,"(log(tan(c + d*x))*(B*b + C*a))/d + (log(tan(c + d*x) - 1i)*(B + C*1i)*(a + b*1i)*1i)/(2*d) - (log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b))/(2*d) - (B*a*cot(c + d*x))/d","B"
6,1,108,66,8.944464,"\text{Not used}","int(cot(c + d*x)^4*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x)),x)","-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,a-C\,b\right)}{d}-\frac{{\mathrm{cot}\left(c+d\,x\right)}^2\,\left(\frac{B\,a}{2}+\mathrm{tan}\left(c+d\,x\right)\,\left(B\,b+C\,a\right)\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,\left(a+b\,1{}\mathrm{i}\right)}{2\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,\left(b+a\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{2\,d}","Not used",1,"(log(tan(c + d*x) - 1i)*(B + C*1i)*(a + b*1i))/(2*d) - (cot(c + d*x)^2*((B*a)/2 + tan(c + d*x)*(B*b + C*a)))/d - (log(tan(c + d*x))*(B*a - C*b))/d - (log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b)*1i)/(2*d)","B"
7,1,127,87,8.887677,"\text{Not used}","int(cot(c + d*x)^5*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x)),x)","-\frac{{\mathrm{cot}\left(c+d\,x\right)}^3\,\left(\left(C\,b-B\,a\right)\,{\mathrm{tan}\left(c+d\,x\right)}^2+\left(\frac{B\,b}{2}+\frac{C\,a}{2}\right)\,\mathrm{tan}\left(c+d\,x\right)+\frac{B\,a}{3}\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,b+C\,a\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,\left(a+b\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{2\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,\left(b+a\,1{}\mathrm{i}\right)}{2\,d}","Not used",1,"(log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b))/(2*d) - (log(tan(c + d*x))*(B*b + C*a))/d - (log(tan(c + d*x) - 1i)*(B + C*1i)*(a + b*1i)*1i)/(2*d) - (cot(c + d*x)^3*((B*a)/3 + tan(c + d*x)*((B*b)/2 + (C*a)/2) - tan(c + d*x)^2*(B*a - C*b)))/d","B"
8,1,145,108,8.821122,"\text{Not used}","int(cot(c + d*x)^6*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x)),x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,a-C\,b\right)}{d}-\frac{{\mathrm{cot}\left(c+d\,x\right)}^4\,\left(\left(-B\,b-C\,a\right)\,{\mathrm{tan}\left(c+d\,x\right)}^3+\left(\frac{C\,b}{2}-\frac{B\,a}{2}\right)\,{\mathrm{tan}\left(c+d\,x\right)}^2+\left(\frac{B\,b}{3}+\frac{C\,a}{3}\right)\,\mathrm{tan}\left(c+d\,x\right)+\frac{B\,a}{4}\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,\left(a+b\,1{}\mathrm{i}\right)}{2\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,\left(b+a\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{2\,d}","Not used",1,"(log(tan(c + d*x))*(B*a - C*b))/d - (cot(c + d*x)^4*((B*a)/4 + tan(c + d*x)*((B*b)/3 + (C*a)/3) - tan(c + d*x)^3*(B*b + C*a) - tan(c + d*x)^2*((B*a)/2 - (C*b)/2)))/d - (log(tan(c + d*x) - 1i)*(B + C*1i)*(a + b*1i))/(2*d) + (log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b)*1i)/(2*d)","B"
9,1,151,148,8.844018,"\text{Not used}","int(tan(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^2,x)","x\,\left(-B\,a^2+2\,C\,a\,b+B\,b^2\right)+\frac{{\mathrm{tan}\left(c+d\,x\right)}^3\,\left(\frac{B\,b^2}{3}+\frac{2\,C\,a\,b}{3}\right)}{d}-\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(-B\,a^2+2\,C\,a\,b+B\,b^2\right)}{d}-\frac{\ln\left({\mathrm{tan}\left(c+d\,x\right)}^2+1\right)\,\left(\frac{C\,a^2}{2}+B\,a\,b-\frac{C\,b^2}{2}\right)}{d}+\frac{{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(\frac{C\,a^2}{2}+B\,a\,b-\frac{C\,b^2}{2}\right)}{d}+\frac{C\,b^2\,{\mathrm{tan}\left(c+d\,x\right)}^4}{4\,d}","Not used",1,"x*(B*b^2 - B*a^2 + 2*C*a*b) + (tan(c + d*x)^3*((B*b^2)/3 + (2*C*a*b)/3))/d - (tan(c + d*x)*(B*b^2 - B*a^2 + 2*C*a*b))/d - (log(tan(c + d*x)^2 + 1)*((C*a^2)/2 - (C*b^2)/2 + B*a*b))/d + (tan(c + d*x)^2*((C*a^2)/2 - (C*b^2)/2 + B*a*b))/d + (C*b^2*tan(c + d*x)^4)/(4*d)","B"
10,1,121,112,8.795440,"\text{Not used}","int((B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^2,x)","\frac{{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(\frac{B\,b^2}{2}+C\,a\,b\right)}{d}-x\,\left(C\,a^2+2\,B\,a\,b-C\,b^2\right)+\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(C\,a^2+2\,B\,a\,b-C\,b^2\right)}{d}-\frac{\ln\left({\mathrm{tan}\left(c+d\,x\right)}^2+1\right)\,\left(-\frac{B\,a^2}{2}+C\,a\,b+\frac{B\,b^2}{2}\right)}{d}+\frac{C\,b^2\,{\mathrm{tan}\left(c+d\,x\right)}^3}{3\,d}","Not used",1,"(tan(c + d*x)^2*((B*b^2)/2 + C*a*b))/d - x*(C*a^2 - C*b^2 + 2*B*a*b) + (tan(c + d*x)*(C*a^2 - C*b^2 + 2*B*a*b))/d - (log(tan(c + d*x)^2 + 1)*((B*b^2)/2 - (B*a^2)/2 + C*a*b))/d + (C*b^2*tan(c + d*x)^3)/(3*d)","B"
11,1,91,87,8.847742,"\text{Not used}","int(cot(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^2,x)","\frac{\ln\left({\mathrm{tan}\left(c+d\,x\right)}^2+1\right)\,\left(\frac{C\,a^2}{2}+B\,a\,b-\frac{C\,b^2}{2}\right)}{d}-x\,\left(-B\,a^2+2\,C\,a\,b+B\,b^2\right)+\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(B\,b^2+2\,C\,a\,b\right)}{d}+\frac{C\,b^2\,{\mathrm{tan}\left(c+d\,x\right)}^2}{2\,d}","Not used",1,"(log(tan(c + d*x)^2 + 1)*((C*a^2)/2 - (C*b^2)/2 + B*a*b))/d - x*(B*b^2 - B*a^2 + 2*C*a*b) + (tan(c + d*x)*(B*b^2 + 2*C*a*b))/d + (C*b^2*tan(c + d*x)^2)/(2*d)","B"
12,1,90,70,8.853299,"\text{Not used}","int(cot(c + d*x)^2*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^2,x)","\frac{B\,a^2\,\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,{\left(b+a\,1{}\mathrm{i}\right)}^2}{2\,d}+\frac{C\,b^2\,\mathrm{tan}\left(c+d\,x\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,{\left(-b+a\,1{}\mathrm{i}\right)}^2}{2\,d}","Not used",1,"(B*a^2*log(tan(c + d*x)))/d + (log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b)^2)/(2*d) + (C*b^2*tan(c + d*x))/d + (log(tan(c + d*x) - 1i)*(B + C*1i)*(a*1i - b)^2)/(2*d)","B"
13,1,100,72,8.998914,"\text{Not used}","int(cot(c + d*x)^3*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^2,x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(C\,a^2+2\,B\,b\,a\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)\,{\left(-b+a\,1{}\mathrm{i}\right)}^2}{2\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(C+B\,1{}\mathrm{i}\right)\,{\left(b+a\,1{}\mathrm{i}\right)}^2}{2\,d}-\frac{B\,a^2\,\mathrm{cot}\left(c+d\,x\right)}{d}","Not used",1,"(log(tan(c + d*x))*(C*a^2 + 2*B*a*b))/d - (log(tan(c + d*x) - 1i)*(B*1i - C)*(a*1i - b)^2)/(2*d) + (log(tan(c + d*x) + 1i)*(B*1i + C)*(a*1i + b)^2)/(2*d) - (B*a^2*cot(c + d*x))/d","B"
14,1,127,88,8.979362,"\text{Not used}","int(cot(c + d*x)^4*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^2,x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-B\,a^2+2\,C\,a\,b+B\,b^2\right)}{d}-\frac{{\mathrm{cot}\left(c+d\,x\right)}^2\,\left(\frac{B\,a^2}{2}+\mathrm{tan}\left(c+d\,x\right)\,\left(C\,a^2+2\,B\,b\,a\right)\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,{\left(b+a\,1{}\mathrm{i}\right)}^2}{2\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,{\left(-b+a\,1{}\mathrm{i}\right)}^2}{2\,d}","Not used",1,"(log(tan(c + d*x))*(B*b^2 - B*a^2 + 2*C*a*b))/d - (cot(c + d*x)^2*((B*a^2)/2 + tan(c + d*x)*(C*a^2 + 2*B*a*b)))/d - (log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b)^2)/(2*d) - (log(tan(c + d*x) - 1i)*(B + C*1i)*(a*1i - b)^2)/(2*d)","B"
15,1,156,118,9.077709,"\text{Not used}","int(cot(c + d*x)^5*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^2,x)","-\frac{{\mathrm{cot}\left(c+d\,x\right)}^3\,\left(\frac{B\,a^2}{3}+{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(-B\,a^2+2\,C\,a\,b+B\,b^2\right)+\mathrm{tan}\left(c+d\,x\right)\,\left(\frac{C\,a^2}{2}+B\,b\,a\right)\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(C\,a^2+2\,B\,a\,b-C\,b^2\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)\,{\left(-b+a\,1{}\mathrm{i}\right)}^2}{2\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(C+B\,1{}\mathrm{i}\right)\,{\left(b+a\,1{}\mathrm{i}\right)}^2}{2\,d}","Not used",1,"(log(tan(c + d*x) - 1i)*(B*1i - C)*(a*1i - b)^2)/(2*d) - (log(tan(c + d*x))*(C*a^2 - C*b^2 + 2*B*a*b))/d - (cot(c + d*x)^3*((B*a^2)/3 + tan(c + d*x)^2*(B*b^2 - B*a^2 + 2*C*a*b) + tan(c + d*x)*((C*a^2)/2 + B*a*b)))/d - (log(tan(c + d*x) + 1i)*(B*1i + C)*(a*1i + b)^2)/(2*d)","B"
16,1,182,151,8.859556,"\text{Not used}","int(cot(c + d*x)^6*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^2,x)","-\frac{{\mathrm{cot}\left(c+d\,x\right)}^4\,\left(\frac{B\,a^2}{4}+{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(-\frac{B\,a^2}{2}+C\,a\,b+\frac{B\,b^2}{2}\right)-{\mathrm{tan}\left(c+d\,x\right)}^3\,\left(C\,a^2+2\,B\,a\,b-C\,b^2\right)+\mathrm{tan}\left(c+d\,x\right)\,\left(\frac{C\,a^2}{3}+\frac{2\,B\,b\,a}{3}\right)\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-B\,a^2+2\,C\,a\,b+B\,b^2\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,{\left(b+a\,1{}\mathrm{i}\right)}^2}{2\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,{\left(-b+a\,1{}\mathrm{i}\right)}^2}{2\,d}","Not used",1,"(log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b)^2)/(2*d) - (log(tan(c + d*x))*(B*b^2 - B*a^2 + 2*C*a*b))/d - (cot(c + d*x)^4*((B*a^2)/4 + tan(c + d*x)^2*((B*b^2)/2 - (B*a^2)/2 + C*a*b) - tan(c + d*x)^3*(C*a^2 - C*b^2 + 2*B*a*b) + tan(c + d*x)*((C*a^2)/3 + (2*B*a*b)/3)))/d + (log(tan(c + d*x) - 1i)*(B + C*1i)*(a*1i - b)^2)/(2*d)","B"
17,1,181,165,8.834555,"\text{Not used}","int((B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^3,x)","x\,\left(-C\,a^3-3\,B\,a^2\,b+3\,C\,a\,b^2+B\,b^3\right)-\frac{{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(\frac{C\,b^3}{2}-\frac{3\,a\,b\,\left(B\,b+C\,a\right)}{2}\right)}{d}-\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(-C\,a^3-3\,B\,a^2\,b+3\,C\,a\,b^2+B\,b^3\right)}{d}+\frac{\ln\left({\mathrm{tan}\left(c+d\,x\right)}^2+1\right)\,\left(\frac{B\,a^3}{2}-\frac{3\,C\,a^2\,b}{2}-\frac{3\,B\,a\,b^2}{2}+\frac{C\,b^3}{2}\right)}{d}+\frac{{\mathrm{tan}\left(c+d\,x\right)}^3\,\left(\frac{B\,b^3}{3}+C\,a\,b^2\right)}{d}+\frac{C\,b^3\,{\mathrm{tan}\left(c+d\,x\right)}^4}{4\,d}","Not used",1,"x*(B*b^3 - C*a^3 - 3*B*a^2*b + 3*C*a*b^2) - (tan(c + d*x)^2*((C*b^3)/2 - (3*a*b*(B*b + C*a))/2))/d - (tan(c + d*x)*(B*b^3 - C*a^3 - 3*B*a^2*b + 3*C*a*b^2))/d + (log(tan(c + d*x)^2 + 1)*((B*a^3)/2 + (C*b^3)/2 - (3*B*a*b^2)/2 - (3*C*a^2*b)/2))/d + (tan(c + d*x)^3*((B*b^3)/3 + C*a*b^2))/d + (C*b^3*tan(c + d*x)^4)/(4*d)","B"
18,1,142,140,8.962585,"\text{Not used}","int(cot(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^3,x)","x\,\left(B\,a^3-3\,C\,a^2\,b-3\,B\,a\,b^2+C\,b^3\right)-\frac{\ln\left({\mathrm{tan}\left(c+d\,x\right)}^2+1\right)\,\left(-\frac{C\,a^3}{2}-\frac{3\,B\,a^2\,b}{2}+\frac{3\,C\,a\,b^2}{2}+\frac{B\,b^3}{2}\right)}{d}+\frac{{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(\frac{B\,b^3}{2}+\frac{3\,C\,a\,b^2}{2}\right)}{d}-\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(C\,b^3-3\,a\,b\,\left(B\,b+C\,a\right)\right)}{d}+\frac{C\,b^3\,{\mathrm{tan}\left(c+d\,x\right)}^3}{3\,d}","Not used",1,"x*(B*a^3 + C*b^3 - 3*B*a*b^2 - 3*C*a^2*b) - (log(tan(c + d*x)^2 + 1)*((B*b^3)/2 - (C*a^3)/2 - (3*B*a^2*b)/2 + (3*C*a*b^2)/2))/d + (tan(c + d*x)^2*((B*b^3)/2 + (3*C*a*b^2)/2))/d - (tan(c + d*x)*(C*b^3 - 3*a*b*(B*b + C*a)))/d + (C*b^3*tan(c + d*x)^3)/(3*d)","B"
19,1,118,117,8.962751,"\text{Not used}","int(cot(c + d*x)^2*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^3,x)","\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(B\,b^3+3\,C\,a\,b^2\right)}{d}+\frac{B\,a^3\,\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)}{d}+\frac{C\,b^3\,{\mathrm{tan}\left(c+d\,x\right)}^2}{2\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,{\left(b+a\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,{\left(-b+a\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}","Not used",1,"(tan(c + d*x)*(B*b^3 + 3*C*a*b^2))/d + (B*a^3*log(tan(c + d*x)))/d - (log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b)^3*1i)/(2*d) - (log(tan(c + d*x) - 1i)*(B + C*1i)*(a*1i - b)^3*1i)/(2*d) + (C*b^3*tan(c + d*x)^2)/(2*d)","B"
20,1,114,119,8.859894,"\text{Not used}","int(cot(c + d*x)^3*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^3,x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(C\,a^3+3\,B\,b\,a^2\right)}{d}-\frac{B\,a^3\,\mathrm{cot}\left(c+d\,x\right)}{d}+\frac{C\,b^3\,\mathrm{tan}\left(c+d\,x\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,{\left(a+b\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,{\left(a-b\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}","Not used",1,"(log(tan(c + d*x))*(C*a^3 + 3*B*a^2*b))/d + (log(tan(c + d*x) - 1i)*(B + C*1i)*(a + b*1i)^3*1i)/(2*d) - (log(tan(c + d*x) + 1i)*(B - C*1i)*(a - b*1i)^3*1i)/(2*d) - (B*a^3*cot(c + d*x))/d + (C*b^3*tan(c + d*x))/d","B"
21,1,135,127,8.966643,"\text{Not used}","int(cot(c + d*x)^4*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^3,x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-B\,a^3+3\,C\,a^2\,b+3\,B\,a\,b^2\right)}{d}-\frac{{\mathrm{cot}\left(c+d\,x\right)}^2\,\left(\mathrm{tan}\left(c+d\,x\right)\,\left(C\,a^3+3\,B\,b\,a^2\right)+\frac{B\,a^3}{2}\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,{\left(b+a\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,{\left(-b+a\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}","Not used",1,"(log(tan(c + d*x))*(3*B*a*b^2 - B*a^3 + 3*C*a^2*b))/d - (cot(c + d*x)^2*(tan(c + d*x)*(C*a^3 + 3*B*a^2*b) + (B*a^3)/2))/d + (log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b)^3*1i)/(2*d) + (log(tan(c + d*x) - 1i)*(B + C*1i)*(a*1i - b)^3*1i)/(2*d)","B"
22,1,169,154,8.998745,"\text{Not used}","int(cot(c + d*x)^5*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^3,x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-C\,a^3-3\,B\,a^2\,b+3\,C\,a\,b^2+B\,b^3\right)}{d}-\frac{{\mathrm{cot}\left(c+d\,x\right)}^3\,\left(\mathrm{tan}\left(c+d\,x\right)\,\left(\frac{C\,a^3}{2}+\frac{3\,B\,b\,a^2}{2}\right)+\frac{B\,a^3}{3}+{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(-B\,a^3+3\,C\,a^2\,b+3\,B\,a\,b^2\right)\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,{\left(a+b\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,{\left(a-b\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}","Not used",1,"(log(tan(c + d*x))*(B*b^3 - C*a^3 - 3*B*a^2*b + 3*C*a*b^2))/d - (cot(c + d*x)^3*(tan(c + d*x)*((C*a^3)/2 + (3*B*a^2*b)/2) + (B*a^3)/3 + tan(c + d*x)^2*(3*B*a*b^2 - B*a^3 + 3*C*a^2*b)))/d - (log(tan(c + d*x) - 1i)*(B + C*1i)*(a + b*1i)^3*1i)/(2*d) + (log(tan(c + d*x) + 1i)*(B - C*1i)*(a - b*1i)^3*1i)/(2*d)","B"
23,1,204,191,8.940723,"\text{Not used}","int(cot(c + d*x)^6*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^3,x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,a^3-3\,C\,a^2\,b-3\,B\,a\,b^2+C\,b^3\right)}{d}-\frac{{\mathrm{cot}\left(c+d\,x\right)}^4\,\left(\mathrm{tan}\left(c+d\,x\right)\,\left(\frac{C\,a^3}{3}+B\,b\,a^2\right)+\frac{B\,a^3}{4}+{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(-\frac{B\,a^3}{2}+\frac{3\,C\,a^2\,b}{2}+\frac{3\,B\,a\,b^2}{2}\right)+{\mathrm{tan}\left(c+d\,x\right)}^3\,\left(-C\,a^3-3\,B\,a^2\,b+3\,C\,a\,b^2+B\,b^3\right)\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,{\left(b+a\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,{\left(-b+a\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}","Not used",1,"(log(tan(c + d*x))*(B*a^3 + C*b^3 - 3*B*a*b^2 - 3*C*a^2*b))/d - (cot(c + d*x)^4*(tan(c + d*x)*((C*a^3)/3 + B*a^2*b) + (B*a^3)/4 + tan(c + d*x)^2*((3*B*a*b^2)/2 - (B*a^3)/2 + (3*C*a^2*b)/2) + tan(c + d*x)^3*(B*b^3 - C*a^3 - 3*B*a^2*b + 3*C*a*b^2)))/d - (log(tan(c + d*x) + 1i)*(B - C*1i)*(a*1i + b)^3*1i)/(2*d) - (log(tan(c + d*x) - 1i)*(B + C*1i)*(a*1i - b)^3*1i)/(2*d)","B"
24,1,238,233,9.119532,"\text{Not used}","int(cot(c + d*x)^7*(B*tan(c + d*x) + C*tan(c + d*x)^2)*(a + b*tan(c + d*x))^3,x)","-\frac{{\mathrm{cot}\left(c+d\,x\right)}^5\,\left(\mathrm{tan}\left(c+d\,x\right)\,\left(\frac{C\,a^3}{4}+\frac{3\,B\,b\,a^2}{4}\right)+\frac{B\,a^3}{5}+{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(-\frac{B\,a^3}{3}+C\,a^2\,b+B\,a\,b^2\right)+{\mathrm{tan}\left(c+d\,x\right)}^4\,\left(B\,a^3-3\,C\,a^2\,b-3\,B\,a\,b^2+C\,b^3\right)+{\mathrm{tan}\left(c+d\,x\right)}^3\,\left(-\frac{C\,a^3}{2}-\frac{3\,B\,a^2\,b}{2}+\frac{3\,C\,a\,b^2}{2}+\frac{B\,b^3}{2}\right)\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-C\,a^3-3\,B\,a^2\,b+3\,C\,a\,b^2+B\,b^3\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)\,{\left(a+b\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)\,{\left(a-b\,1{}\mathrm{i}\right)}^3\,1{}\mathrm{i}}{2\,d}","Not used",1,"(log(tan(c + d*x) - 1i)*(B + C*1i)*(a + b*1i)^3*1i)/(2*d) - (log(tan(c + d*x))*(B*b^3 - C*a^3 - 3*B*a^2*b + 3*C*a*b^2))/d - (cot(c + d*x)^5*(tan(c + d*x)*((C*a^3)/4 + (3*B*a^2*b)/4) + (B*a^3)/5 + tan(c + d*x)^2*(B*a*b^2 - (B*a^3)/3 + C*a^2*b) + tan(c + d*x)^4*(B*a^3 + C*b^3 - 3*B*a*b^2 - 3*C*a^2*b) + tan(c + d*x)^3*((B*b^3)/2 - (C*a^3)/2 - (3*B*a^2*b)/2 + (3*C*a*b^2)/2)))/d - (log(tan(c + d*x) + 1i)*(B - C*1i)*(a - b*1i)^3*1i)/(2*d)","B"
25,1,144,127,9.071172,"\text{Not used}","int((tan(c + d*x)^2*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x)),x)","\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(\frac{B}{b}-\frac{C\,a}{b^2}\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-b+a\,1{}\mathrm{i}\right)}+\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(C\,a^4-B\,a^3\,b\right)}{d\,\left(a^2\,b^3+b^5\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(a-b\,1{}\mathrm{i}\right)}+\frac{C\,{\mathrm{tan}\left(c+d\,x\right)}^2}{2\,b\,d}","Not used",1,"(tan(c + d*x)*(B/b - (C*a)/b^2))/d - (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a*1i - b)) + (log(a + b*tan(c + d*x))*(C*a^4 - B*a^3*b))/(d*(b^5 + a^2*b^3)) - (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a - b*1i)) + (C*tan(c + d*x)^2)/(2*b*d)","B"
26,1,117,101,8.767566,"\text{Not used}","int((tan(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x)),x)","\frac{C\,\mathrm{tan}\left(c+d\,x\right)}{b\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(b+a\,1{}\mathrm{i}\right)}-\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(C\,a^3-B\,a^2\,b\right)}{d\,\left(a^2\,b^2+b^4\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(a+b\,1{}\mathrm{i}\right)}","Not used",1,"(log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a*1i + b)) - (log(a + b*tan(c + d*x))*(C*a^3 - B*a^2*b))/(d*(b^4 + a^2*b^2)) + (C*tan(c + d*x))/(b*d) + (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a + b*1i))","B"
27,1,100,85,9.065495,"\text{Not used}","int((B*tan(c + d*x) + C*tan(c + d*x)^2)/(a + b*tan(c + d*x)),x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-b+a\,1{}\mathrm{i}\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(a-b\,1{}\mathrm{i}\right)}-\frac{a\,\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,b-C\,a\right)}{b\,d\,\left(a^2+b^2\right)}","Not used",1,"(log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a*1i - b)) + (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a - b*1i)) - (a*log(a + b*tan(c + d*x))*(B*b - C*a))/(b*d*(a^2 + b^2))","B"
28,1,93,58,9.124982,"\text{Not used}","int((cot(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x)),x)","\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,b-C\,a\right)}{d\,\left(a^2+b^2\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(b+a\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(a+b\,1{}\mathrm{i}\right)}","Not used",1,"(log(a + b*tan(c + d*x))*(B*b - C*a))/(d*(a^2 + b^2)) - (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a*1i + b)) - (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a + b*1i))","B"
29,1,115,80,9.457462,"\text{Not used}","int((cot(c + d*x)^2*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x)),x)","\frac{B\,\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)}{a\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-b+a\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(a-b\,1{}\mathrm{i}\right)}-\frac{b\,\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,b-C\,a\right)}{a\,d\,\left(a^2+b^2\right)}","Not used",1,"(B*log(tan(c + d*x)))/(a*d) - (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a*1i - b)) - (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a - b*1i)) - (b*log(a + b*tan(c + d*x))*(B*b - C*a))/(a*d*(a^2 + b^2))","B"
30,1,140,103,10.338504,"\text{Not used}","int((cot(c + d*x)^3*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x)),x)","\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,b^3-C\,a\,b^2\right)}{d\,\left(a^4+a^2\,b^2\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,b-C\,a\right)}{a^2\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(b+a\,1{}\mathrm{i}\right)}-\frac{B\,\mathrm{cot}\left(c+d\,x\right)}{a\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(a+b\,1{}\mathrm{i}\right)}","Not used",1,"(log(a + b*tan(c + d*x))*(B*b^3 - C*a*b^2))/(d*(a^4 + a^2*b^2)) - (log(tan(c + d*x))*(B*b - C*a))/(a^2*d) + (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a*1i + b)) - (B*cot(c + d*x))/(a*d) + (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a + b*1i))","B"
31,1,175,137,10.929171,"\text{Not used}","int((cot(c + d*x)^4*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x)),x)","-\frac{{\mathrm{cot}\left(c+d\,x\right)}^2\,\left(\frac{B}{2\,a}-\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(B\,b-C\,a\right)}{a^2}\right)}{d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-b+a\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,a^2+C\,a\,b-B\,b^2\right)}{a^3\,d}-\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(B\,b^4-C\,a\,b^3\right)}{d\,\left(a^5+a^3\,b^2\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(a-b\,1{}\mathrm{i}\right)}","Not used",1,"(log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a*1i - b)) - (cot(c + d*x)^2*(B/(2*a) - (tan(c + d*x)*(B*b - C*a))/a^2))/d - (log(tan(c + d*x))*(B*a^2 - B*b^2 + C*a*b))/(a^3*d) - (log(a + b*tan(c + d*x))*(B*b^4 - C*a*b^3))/(d*(a^5 + a^3*b^2)) + (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a - b*1i))","B"
32,1,210,208,9.648070,"\text{Not used}","int((tan(c + d*x)^2*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^2,x)","\frac{C\,\mathrm{tan}\left(c+d\,x\right)}{b^2\,d}-\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(2\,C\,a^5-B\,a^4\,b+4\,C\,a^3\,b^2-3\,B\,a^2\,b^3\right)}{d\,\left(a^4\,b^3+2\,a^2\,b^5+b^7\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)}{2\,d\,\left(a^2+a\,b\,2{}\mathrm{i}-b^2\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(a^2\,1{}\mathrm{i}+2\,a\,b-b^2\,1{}\mathrm{i}\right)}-\frac{a^2\,\left(C\,a^2-B\,a\,b\right)}{b\,d\,\left(\mathrm{tan}\left(c+d\,x\right)\,b^3+a\,b^2\right)\,\left(a^2+b^2\right)}","Not used",1,"(C*tan(c + d*x))/(b^2*d) - (log(a + b*tan(c + d*x))*(2*C*a^5 - 3*B*a^2*b^3 + 4*C*a^3*b^2 - B*a^4*b))/(d*(b^7 + 2*a^2*b^5 + a^4*b^3)) - (log(tan(c + d*x) - 1i)*(B + C*1i))/(2*d*(a*b*2i + a^2 - b^2)) - (log(tan(c + d*x) + 1i)*(B*1i + C))/(2*d*(2*a*b + a^2*1i - b^2*1i)) - (a^2*(C*a^2 - B*a*b))/(b*d*(a*b^2 + b^3*tan(c + d*x))*(a^2 + b^2))","B"
33,1,165,157,9.106860,"\text{Not used}","int((tan(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^2,x)","\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^2+a\,b\,2{}\mathrm{i}+b^2\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^2\,1{}\mathrm{i}+2\,a\,b+b^2\,1{}\mathrm{i}\right)}-\frac{a^2\,\left(B\,b-C\,a\right)}{b^2\,d\,\left(a^2+b^2\right)\,\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)}+\frac{a\,\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(C\,a^3+3\,C\,a\,b^2-2\,B\,b^3\right)}{b^2\,d\,{\left(a^2+b^2\right)}^2}","Not used",1,"(log(tan(c + d*x) + 1i)*(B*1i + C))/(2*d*(a*b*2i - a^2 + b^2)) + (log(tan(c + d*x) - 1i)*(B + C*1i))/(2*d*(2*a*b - a^2*1i + b^2*1i)) - (a^2*(B*b - C*a))/(b^2*d*(a^2 + b^2)*(a + b*tan(c + d*x))) + (a*log(a + b*tan(c + d*x))*(C*a^3 - 2*B*b^3 + 3*C*a*b^2))/(b^2*d*(a^2 + b^2)^2)","B"
34,1,163,115,9.010502,"\text{Not used}","int((B*tan(c + d*x) + C*tan(c + d*x)^2)/(a + b*tan(c + d*x))^2,x)","\frac{a\,\left(B\,b-C\,a\right)}{b\,d\,\left(a^2+b^2\right)\,\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)}{2\,d\,\left(a^2+a\,b\,2{}\mathrm{i}-b^2\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(a^2\,1{}\mathrm{i}+2\,a\,b-b^2\,1{}\mathrm{i}\right)}-\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(\frac{B}{a^2+b^2}-\frac{2\,b\,\left(B\,b-C\,a\right)}{{\left(a^2+b^2\right)}^2}\right)}{d}","Not used",1,"(log(tan(c + d*x) - 1i)*(B + C*1i))/(2*d*(a*b*2i + a^2 - b^2)) - (log(a + b*tan(c + d*x))*(B/(a^2 + b^2) - (2*b*(B*b - C*a))/(a^2 + b^2)^2))/d + (log(tan(c + d*x) + 1i)*(B*1i + C))/(2*d*(2*a*b + a^2*1i - b^2*1i)) + (a*(B*b - C*a))/(b*d*(a^2 + b^2)*(a + b*tan(c + d*x)))","B"
35,1,153,111,9.094096,"\text{Not used}","int((cot(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^2,x)","\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-C\,a^2+2\,B\,a\,b+C\,b^2\right)}{d\,{\left(a^2+b^2\right)}^2}-\frac{B\,b-C\,a}{d\,\left(a^2+b^2\right)\,\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^2+a\,b\,2{}\mathrm{i}+b^2\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^2\,1{}\mathrm{i}+2\,a\,b+b^2\,1{}\mathrm{i}\right)}","Not used",1,"(log(a + b*tan(c + d*x))*(C*b^2 - C*a^2 + 2*B*a*b))/(d*(a^2 + b^2)^2) - (B*b - C*a)/(d*(a^2 + b^2)*(a + b*tan(c + d*x))) - (log(tan(c + d*x) + 1i)*(B*1i + C))/(2*d*(a*b*2i - a^2 + b^2)) - (log(tan(c + d*x) - 1i)*(B + C*1i))/(2*d*(2*a*b - a^2*1i + b^2*1i))","B"
36,1,180,137,10.692844,"\text{Not used}","int((cot(c + d*x)^2*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^2,x)","\frac{B\,\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)}{a^2\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)}{2\,d\,\left(a^2+a\,b\,2{}\mathrm{i}-b^2\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(a^2\,1{}\mathrm{i}+2\,a\,b-b^2\,1{}\mathrm{i}\right)}+\frac{B\,b^2-C\,a\,b}{a\,d\,\left(a^2+b^2\right)\,\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)}-\frac{b\,\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-2\,C\,a^3+3\,B\,a^2\,b+B\,b^3\right)}{a^2\,d\,{\left(a^2+b^2\right)}^2}","Not used",1,"(B*log(tan(c + d*x)))/(a^2*d) - (log(tan(c + d*x) - 1i)*(B + C*1i))/(2*d*(a*b*2i + a^2 - b^2)) - (log(tan(c + d*x) + 1i)*(B*1i + C))/(2*d*(2*a*b + a^2*1i - b^2*1i)) + (B*b^2 - C*a*b)/(a*d*(a^2 + b^2)*(a + b*tan(c + d*x))) - (b*log(a + b*tan(c + d*x))*(B*b^3 - 2*C*a^3 + 3*B*a^2*b))/(a^2*d*(a^2 + b^2)^2)","B"
37,1,230,192,12.147504,"\text{Not used}","int((cot(c + d*x)^3*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^2,x)","\frac{b^2\,\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-3\,C\,a^3+4\,B\,a^2\,b-C\,a\,b^2+2\,B\,b^3\right)}{a^3\,d\,{\left(a^2+b^2\right)}^2}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(2\,B\,b-C\,a\right)}{a^3\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^2+a\,b\,2{}\mathrm{i}+b^2\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(B+C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^2\,1{}\mathrm{i}+2\,a\,b+b^2\,1{}\mathrm{i}\right)}-\frac{\frac{B}{a}+\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(B\,a^2\,b-C\,a\,b^2+2\,B\,b^3\right)}{a^2\,\left(a^2+b^2\right)}}{d\,\left(b\,{\mathrm{tan}\left(c+d\,x\right)}^2+a\,\mathrm{tan}\left(c+d\,x\right)\right)}","Not used",1,"(log(tan(c + d*x) + 1i)*(B*1i + C))/(2*d*(a*b*2i - a^2 + b^2)) - (log(tan(c + d*x))*(2*B*b - C*a))/(a^3*d) - (B/a + (tan(c + d*x)*(2*B*b^3 + B*a^2*b - C*a*b^2))/(a^2*(a^2 + b^2)))/(d*(a*tan(c + d*x) + b*tan(c + d*x)^2)) + (log(tan(c + d*x) - 1i)*(B + C*1i))/(2*d*(2*a*b - a^2*1i + b^2*1i)) + (b^2*log(a + b*tan(c + d*x))*(2*B*b^3 - 3*C*a^3 + 4*B*a^2*b - C*a*b^2))/(a^3*d*(a^2 + b^2)^2)","B"
38,1,335,331,10.428184,"\text{Not used}","int((tan(c + d*x)^3*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^3,x)","\frac{C\,\mathrm{tan}\left(c+d\,x\right)}{b^3\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3-a^2\,b\,3{}\mathrm{i}+3\,a\,b^2+b^3\,1{}\mathrm{i}\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3\,1{}\mathrm{i}-3\,a^2\,b+a\,b^2\,3{}\mathrm{i}+b^3\right)}-\frac{\frac{5\,C\,a^7-3\,B\,a^6\,b+9\,C\,a^5\,b^2-7\,B\,a^4\,b^3}{2\,b\,\left(a^4+2\,a^2\,b^2+b^4\right)}+\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(3\,C\,a^6-2\,B\,a^5\,b+5\,C\,a^4\,b^2-4\,B\,a^3\,b^3\right)}{a^4+2\,a^2\,b^2+b^4}}{d\,\left(a^2\,b^3+2\,a\,b^4\,\mathrm{tan}\left(c+d\,x\right)+b^5\,{\mathrm{tan}\left(c+d\,x\right)}^2\right)}+\frac{a^2\,\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-3\,C\,a^5+B\,a^4\,b-9\,C\,a^3\,b^2+3\,B\,a^2\,b^3-10\,C\,a\,b^4+6\,B\,b^5\right)}{b^4\,d\,{\left(a^2+b^2\right)}^3}","Not used",1,"(log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(3*a*b^2 - a^2*b*3i - a^3 + b^3*1i)) - ((5*C*a^7 - 7*B*a^4*b^3 + 9*C*a^5*b^2 - 3*B*a^6*b)/(2*b*(a^4 + b^4 + 2*a^2*b^2)) + (tan(c + d*x)*(3*C*a^6 - 4*B*a^3*b^3 + 5*C*a^4*b^2 - 2*B*a^5*b))/(a^4 + b^4 + 2*a^2*b^2))/(d*(a^2*b^3 + b^5*tan(c + d*x)^2 + 2*a*b^4*tan(c + d*x))) + (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a*b^2*3i - 3*a^2*b - a^3*1i + b^3)) + (C*tan(c + d*x))/(b^3*d) + (a^2*log(a + b*tan(c + d*x))*(6*B*b^5 - 3*C*a^5 + 3*B*a^2*b^3 - 9*C*a^3*b^2 + B*a^4*b - 10*C*a*b^4))/(b^4*d*(a^2 + b^2)^3)","B"
39,1,307,250,9.315667,"\text{Not used}","int((tan(c + d*x)^2*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^3,x)","\frac{\frac{3\,C\,a^6-B\,a^5\,b+7\,C\,a^4\,b^2-5\,B\,a^3\,b^3}{2\,b^3\,\left(a^4+2\,a^2\,b^2+b^4\right)}-\frac{a^2\,\mathrm{tan}\left(c+d\,x\right)\,\left(-2\,C\,a^3+B\,a^2\,b-4\,C\,a\,b^2+3\,B\,b^3\right)}{b^2\,\left(a^4+2\,a^2\,b^2+b^4\right)}}{d\,\left(a^2+2\,a\,b\,\mathrm{tan}\left(c+d\,x\right)+b^2\,{\mathrm{tan}\left(c+d\,x\right)}^2\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3\,1{}\mathrm{i}+3\,a^2\,b+a\,b^2\,3{}\mathrm{i}-b^3\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3+a^2\,b\,3{}\mathrm{i}+3\,a\,b^2-b^3\,1{}\mathrm{i}\right)}+\frac{a\,\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(C\,a^5+3\,C\,a^3\,b^2+B\,a^2\,b^3+6\,C\,a\,b^4-3\,B\,b^5\right)}{b^3\,d\,{\left(a^2+b^2\right)}^3}","Not used",1,"((3*C*a^6 - 5*B*a^3*b^3 + 7*C*a^4*b^2 - B*a^5*b)/(2*b^3*(a^4 + b^4 + 2*a^2*b^2)) - (a^2*tan(c + d*x)*(3*B*b^3 - 2*C*a^3 + B*a^2*b - 4*C*a*b^2))/(b^2*(a^4 + b^4 + 2*a^2*b^2)))/(d*(a^2 + b^2*tan(c + d*x)^2 + 2*a*b*tan(c + d*x))) + (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a*b^2*3i + 3*a^2*b - a^3*1i - b^3)) + (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(3*a*b^2 + a^2*b*3i - a^3 - b^3*1i)) + (a*log(a + b*tan(c + d*x))*(C*a^5 - 3*B*b^5 + B*a^2*b^3 + 3*C*a^3*b^2 + 6*C*a*b^4))/(b^3*d*(a^2 + b^2)^3)","B"
40,1,280,189,9.181083,"\text{Not used}","int((tan(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^3,x)","\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(C\,a^3-3\,B\,a^2\,b-3\,C\,a\,b^2+B\,b^3\right)}{d\,{\left(a^2+b^2\right)}^3}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3-a^2\,b\,3{}\mathrm{i}+3\,a\,b^2+b^3\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3\,1{}\mathrm{i}-3\,a^2\,b+a\,b^2\,3{}\mathrm{i}+b^3\right)}-\frac{\frac{a\,\left(C\,a^4+B\,a^3\,b+5\,C\,a^2\,b^2-3\,B\,a\,b^3\right)}{2\,b^2\,\left(a^4+2\,a^2\,b^2+b^4\right)}+\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(C\,a^4+3\,C\,a^2\,b^2-2\,B\,a\,b^3\right)}{b\,\left(a^4+2\,a^2\,b^2+b^4\right)}}{d\,\left(a^2+2\,a\,b\,\mathrm{tan}\left(c+d\,x\right)+b^2\,{\mathrm{tan}\left(c+d\,x\right)}^2\right)}","Not used",1,"(log(a + b*tan(c + d*x))*(B*b^3 + C*a^3 - 3*B*a^2*b - 3*C*a*b^2))/(d*(a^2 + b^2)^3) - (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(3*a*b^2 - a^2*b*3i - a^3 + b^3*1i)) - (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a*b^2*3i - 3*a^2*b - a^3*1i + b^3)) - ((a*(C*a^4 + 5*C*a^2*b^2 - 3*B*a*b^3 + B*a^3*b))/(2*b^2*(a^4 + b^4 + 2*a^2*b^2)) + (tan(c + d*x)*(C*a^4 + 3*C*a^2*b^2 - 2*B*a*b^3))/(b*(a^4 + b^4 + 2*a^2*b^2)))/(d*(a^2 + b^2*tan(c + d*x)^2 + 2*a*b*tan(c + d*x)))","B"
41,1,282,179,9.280035,"\text{Not used}","int((B*tan(c + d*x) + C*tan(c + d*x)^2)/(a + b*tan(c + d*x))^3,x)","\frac{\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(B\,a^2\,b+2\,C\,a\,b^2-B\,b^3\right)}{a^4+2\,a^2\,b^2+b^4}-\frac{C\,a^4-3\,B\,a^3\,b-3\,C\,a^2\,b^2+B\,a\,b^3}{2\,b\,\left(a^4+2\,a^2\,b^2+b^4\right)}}{d\,\left(a^2+2\,a\,b\,\mathrm{tan}\left(c+d\,x\right)+b^2\,{\mathrm{tan}\left(c+d\,x\right)}^2\right)}-\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(\frac{B\,a+3\,C\,b}{{\left(a^2+b^2\right)}^2}-\frac{4\,b^2\,\left(B\,a+C\,b\right)}{{\left(a^2+b^2\right)}^3}\right)}{d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3\,1{}\mathrm{i}+3\,a^2\,b+a\,b^2\,3{}\mathrm{i}-b^3\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3+a^2\,b\,3{}\mathrm{i}+3\,a\,b^2-b^3\,1{}\mathrm{i}\right)}","Not used",1,"((tan(c + d*x)*(B*a^2*b - B*b^3 + 2*C*a*b^2))/(a^4 + b^4 + 2*a^2*b^2) - (C*a^4 - 3*C*a^2*b^2 + B*a*b^3 - 3*B*a^3*b)/(2*b*(a^4 + b^4 + 2*a^2*b^2)))/(d*(a^2 + b^2*tan(c + d*x)^2 + 2*a*b*tan(c + d*x))) - (log(a + b*tan(c + d*x))*((B*a + 3*C*b)/(a^2 + b^2)^2 - (4*b^2*(B*a + C*b))/(a^2 + b^2)^3))/d - (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a*b^2*3i + 3*a^2*b - a^3*1i - b^3)) - (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(3*a*b^2 + a^2*b*3i - a^3 - b^3*1i))","B"
42,1,279,175,8.940677,"\text{Not used}","int((cot(c + d*x)*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^3,x)","\frac{\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(\frac{3\,B\,b-C\,a}{{\left(a^2+b^2\right)}^2}-\frac{4\,b^2\,\left(B\,b-C\,a\right)}{{\left(a^2+b^2\right)}^3}\right)}{d}-\frac{\frac{-3\,C\,a^3+5\,B\,a^2\,b+C\,a\,b^2+B\,b^3}{2\,\left(a^4+2\,a^2\,b^2+b^4\right)}+\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(-C\,a^2\,b+2\,B\,a\,b^2+C\,b^3\right)}{a^4+2\,a^2\,b^2+b^4}}{d\,\left(a^2+2\,a\,b\,\mathrm{tan}\left(c+d\,x\right)+b^2\,{\mathrm{tan}\left(c+d\,x\right)}^2\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3-a^2\,b\,3{}\mathrm{i}+3\,a\,b^2+b^3\,1{}\mathrm{i}\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3\,1{}\mathrm{i}-3\,a^2\,b+a\,b^2\,3{}\mathrm{i}+b^3\right)}","Not used",1,"(log(a + b*tan(c + d*x))*((3*B*b - C*a)/(a^2 + b^2)^2 - (4*b^2*(B*b - C*a))/(a^2 + b^2)^3))/d - ((B*b^3 - 3*C*a^3 + 5*B*a^2*b + C*a*b^2)/(2*(a^4 + b^4 + 2*a^2*b^2)) + (tan(c + d*x)*(C*b^3 + 2*B*a*b^2 - C*a^2*b))/(a^4 + b^4 + 2*a^2*b^2))/(d*(a^2 + b^2*tan(c + d*x)^2 + 2*a*b*tan(c + d*x))) + (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(3*a*b^2 - a^2*b*3i - a^3 + b^3*1i)) + (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a*b^2*3i - 3*a^2*b - a^3*1i + b^3))","B"
43,1,315,215,10.976250,"\text{Not used}","int((cot(c + d*x)^2*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^3,x)","\frac{\frac{-5\,C\,a^3\,b+7\,B\,a^2\,b^2-C\,a\,b^3+3\,B\,b^4}{2\,a\,\left(a^4+2\,a^2\,b^2+b^4\right)}+\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(-2\,C\,a^3\,b^2+3\,B\,a^2\,b^3+B\,b^5\right)}{a^2\,\left(a^4+2\,a^2\,b^2+b^4\right)}}{d\,\left(a^2+2\,a\,b\,\mathrm{tan}\left(c+d\,x\right)+b^2\,{\mathrm{tan}\left(c+d\,x\right)}^2\right)}+\frac{B\,\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)}{a^3\,d}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3\,1{}\mathrm{i}+3\,a^2\,b+a\,b^2\,3{}\mathrm{i}-b^3\right)}+\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3+a^2\,b\,3{}\mathrm{i}+3\,a\,b^2-b^3\,1{}\mathrm{i}\right)}-\frac{b\,\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-3\,C\,a^5+6\,B\,a^4\,b+C\,a^3\,b^2+3\,B\,a^2\,b^3+B\,b^5\right)}{a^3\,d\,{\left(a^2+b^2\right)}^3}","Not used",1,"((3*B*b^4 + 7*B*a^2*b^2 - C*a*b^3 - 5*C*a^3*b)/(2*a*(a^4 + b^4 + 2*a^2*b^2)) + (tan(c + d*x)*(B*b^5 + 3*B*a^2*b^3 - 2*C*a^3*b^2))/(a^2*(a^4 + b^4 + 2*a^2*b^2)))/(d*(a^2 + b^2*tan(c + d*x)^2 + 2*a*b*tan(c + d*x))) + (B*log(tan(c + d*x)))/(a^3*d) + (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(a*b^2*3i + 3*a^2*b - a^3*1i - b^3)) + (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(3*a*b^2 + a^2*b*3i - a^3 - b^3*1i)) - (b*log(a + b*tan(c + d*x))*(B*b^5 - 3*C*a^5 + 3*B*a^2*b^3 + C*a^3*b^2 + 6*B*a^4*b))/(a^3*d*(a^2 + b^2)^3)","B"
44,1,380,287,13.985949,"\text{Not used}","int((cot(c + d*x)^3*(B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^3,x)","\frac{b^2\,\ln\left(a+b\,\mathrm{tan}\left(c+d\,x\right)\right)\,\left(-6\,C\,a^5+10\,B\,a^4\,b-3\,C\,a^3\,b^2+9\,B\,a^2\,b^3-C\,a\,b^4+3\,B\,b^5\right)}{a^4\,d\,{\left(a^2+b^2\right)}^3}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)-\mathrm{i}\right)\,\left(-C+B\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3-a^2\,b\,3{}\mathrm{i}+3\,a\,b^2+b^3\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)\right)\,\left(3\,B\,b-C\,a\right)}{a^4\,d}-\frac{\ln\left(\mathrm{tan}\left(c+d\,x\right)+1{}\mathrm{i}\right)\,\left(B-C\,1{}\mathrm{i}\right)}{2\,d\,\left(-a^3\,1{}\mathrm{i}-3\,a^2\,b+a\,b^2\,3{}\mathrm{i}+b^3\right)}-\frac{\frac{B}{a}+\frac{{\mathrm{tan}\left(c+d\,x\right)}^2\,\left(B\,a^4\,b^2-3\,C\,a^3\,b^3+6\,B\,a^2\,b^4-C\,a\,b^5+3\,B\,b^6\right)}{a^3\,\left(a^4+2\,a^2\,b^2+b^4\right)}+\frac{\mathrm{tan}\left(c+d\,x\right)\,\left(4\,B\,a^4\,b-7\,C\,a^3\,b^2+17\,B\,a^2\,b^3-3\,C\,a\,b^4+9\,B\,b^5\right)}{2\,a^2\,\left(a^4+2\,a^2\,b^2+b^4\right)}}{d\,\left(a^2\,\mathrm{tan}\left(c+d\,x\right)+2\,a\,b\,{\mathrm{tan}\left(c+d\,x\right)}^2+b^2\,{\mathrm{tan}\left(c+d\,x\right)}^3\right)}","Not used",1,"(b^2*log(a + b*tan(c + d*x))*(3*B*b^5 - 6*C*a^5 + 9*B*a^2*b^3 - 3*C*a^3*b^2 + 10*B*a^4*b - C*a*b^4))/(a^4*d*(a^2 + b^2)^3) - (log(tan(c + d*x) - 1i)*(B*1i - C))/(2*d*(3*a*b^2 - a^2*b*3i - a^3 + b^3*1i)) - (log(tan(c + d*x))*(3*B*b - C*a))/(a^4*d) - (log(tan(c + d*x) + 1i)*(B - C*1i))/(2*d*(a*b^2*3i - 3*a^2*b - a^3*1i + b^3)) - (B/a + (tan(c + d*x)^2*(3*B*b^6 + 6*B*a^2*b^4 + B*a^4*b^2 - 3*C*a^3*b^3 - C*a*b^5))/(a^3*(a^4 + b^4 + 2*a^2*b^2)) + (tan(c + d*x)*(9*B*b^5 + 17*B*a^2*b^3 - 7*C*a^3*b^2 + 4*B*a^4*b - 3*C*a*b^4))/(2*a^2*(a^4 + b^4 + 2*a^2*b^2)))/(d*(a^2*tan(c + d*x) + b^2*tan(c + d*x)^3 + 2*a*b*tan(c + d*x)^2))","B"
45,0,-1,132,0.000000,"\text{Not used}","int(tan(c + d*x)^2*(b*tan(c + d*x))^n*(A + B*tan(c + d*x) + C*tan(c + d*x)^2),x)","\int {\mathrm{tan}\left(c+d\,x\right)}^2\,{\left(b\,\mathrm{tan}\left(c+d\,x\right)\right)}^n\,\left(C\,{\mathrm{tan}\left(c+d\,x\right)}^2+B\,\mathrm{tan}\left(c+d\,x\right)+A\right) \,d x","Not used",1,"int(tan(c + d*x)^2*(b*tan(c + d*x))^n*(A + B*tan(c + d*x) + C*tan(c + d*x)^2), x)","F"
46,0,-1,154,0.000000,"\text{Not used}","int(tan(c + d*x)^m*(b*tan(c + d*x))^n*(A + B*tan(c + d*x) + C*tan(c + d*x)^2),x)","\int {\mathrm{tan}\left(c+d\,x\right)}^m\,{\left(b\,\mathrm{tan}\left(c+d\,x\right)\right)}^n\,\left(C\,{\mathrm{tan}\left(c+d\,x\right)}^2+B\,\mathrm{tan}\left(c+d\,x\right)+A\right) \,d x","Not used",1,"int(tan(c + d*x)^m*(b*tan(c + d*x))^n*(A + B*tan(c + d*x) + C*tan(c + d*x)^2), x)","F"
47,0,-1,170,0.000000,"\text{Not used}","int(tan(c + d*x)^m*(b*tan(c + d*x))^(1/2)*(A + B*tan(c + d*x) + C*tan(c + d*x)^2),x)","\int {\mathrm{tan}\left(c+d\,x\right)}^m\,\sqrt{b\,\mathrm{tan}\left(c+d\,x\right)}\,\left(C\,{\mathrm{tan}\left(c+d\,x\right)}^2+B\,\mathrm{tan}\left(c+d\,x\right)+A\right) \,d x","Not used",1,"int(tan(c + d*x)^m*(b*tan(c + d*x))^(1/2)*(A + B*tan(c + d*x) + C*tan(c + d*x)^2), x)","F"
48,0,-1,170,0.000000,"\text{Not used}","int((tan(c + d*x)^m*(A + B*tan(c + d*x) + C*tan(c + d*x)^2))/(b*tan(c + d*x))^(1/2),x)","\int \frac{{\mathrm{tan}\left(c+d\,x\right)}^m\,\left(C\,{\mathrm{tan}\left(c+d\,x\right)}^2+B\,\mathrm{tan}\left(c+d\,x\right)+A\right)}{\sqrt{b\,\mathrm{tan}\left(c+d\,x\right)}} \,d x","Not used",1,"int((tan(c + d*x)^m*(A + B*tan(c + d*x) + C*tan(c + d*x)^2))/(b*tan(c + d*x))^(1/2), x)","F"
49,0,-1,328,0.000000,"\text{Not used}","int((tan(c + d*x)^m*(A + B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^(1/2),x)","\int \frac{{\mathrm{tan}\left(c+d\,x\right)}^m\,\left(C\,{\mathrm{tan}\left(c+d\,x\right)}^2+B\,\mathrm{tan}\left(c+d\,x\right)+A\right)}{\sqrt{a+b\,\mathrm{tan}\left(c+d\,x\right)}} \,d x","Not used",1,"int((tan(c + d*x)^m*(A + B*tan(c + d*x) + C*tan(c + d*x)^2))/(a + b*tan(c + d*x))^(1/2), x)","F"
50,1,477,353,8.996915,"\text{Not used}","int((a + b*tan(e + f*x))^3*(c + d*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","x\,\left(A\,a^3\,c+A\,b^3\,d-B\,a^3\,d+B\,b^3\,c-C\,a^3\,c-C\,b^3\,d-3\,A\,a\,b^2\,c-3\,A\,a^2\,b\,d-3\,B\,a^2\,b\,c+3\,B\,a\,b^2\,d+3\,C\,a\,b^2\,c+3\,C\,a^2\,b\,d\right)+\frac{{\mathrm{tan}\left(e+f\,x\right)}^4\,\left(\frac{B\,b^3\,d}{4}+\frac{C\,b^3\,c}{4}+\frac{3\,C\,a\,b^2\,d}{4}\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^3\,\left(\frac{A\,b^3\,d}{3}+\frac{B\,b^3\,c}{3}-\frac{C\,b^3\,d}{3}+B\,a\,b^2\,d+C\,a\,b^2\,c+C\,a^2\,b\,d\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{A\,b^3\,c}{2}-\frac{B\,b^3\,d}{2}+\frac{C\,a^3\,d}{2}-\frac{C\,b^3\,c}{2}+\frac{3\,A\,a\,b^2\,d}{2}+\frac{3\,B\,a\,b^2\,c}{2}+\frac{3\,B\,a^2\,b\,d}{2}+\frac{3\,C\,a^2\,b\,c}{2}-\frac{3\,C\,a\,b^2\,d}{2}\right)}{f}+\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{A\,a^3\,d}{2}-\frac{A\,b^3\,c}{2}+\frac{B\,a^3\,c}{2}+\frac{B\,b^3\,d}{2}-\frac{C\,a^3\,d}{2}+\frac{C\,b^3\,c}{2}+\frac{3\,A\,a^2\,b\,c}{2}-\frac{3\,A\,a\,b^2\,d}{2}-\frac{3\,B\,a\,b^2\,c}{2}-\frac{3\,B\,a^2\,b\,d}{2}-\frac{3\,C\,a^2\,b\,c}{2}+\frac{3\,C\,a\,b^2\,d}{2}\right)}{f}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,a^3\,d-A\,b^3\,d-B\,b^3\,c+C\,a^3\,c+C\,b^3\,d+3\,A\,a\,b^2\,c+3\,A\,a^2\,b\,d+3\,B\,a^2\,b\,c-3\,B\,a\,b^2\,d-3\,C\,a\,b^2\,c-3\,C\,a^2\,b\,d\right)}{f}+\frac{C\,b^3\,d\,{\mathrm{tan}\left(e+f\,x\right)}^5}{5\,f}","Not used",1,"x*(A*a^3*c + A*b^3*d - B*a^3*d + B*b^3*c - C*a^3*c - C*b^3*d - 3*A*a*b^2*c - 3*A*a^2*b*d - 3*B*a^2*b*c + 3*B*a*b^2*d + 3*C*a*b^2*c + 3*C*a^2*b*d) + (tan(e + f*x)^4*((B*b^3*d)/4 + (C*b^3*c)/4 + (3*C*a*b^2*d)/4))/f + (tan(e + f*x)^3*((A*b^3*d)/3 + (B*b^3*c)/3 - (C*b^3*d)/3 + B*a*b^2*d + C*a*b^2*c + C*a^2*b*d))/f + (tan(e + f*x)^2*((A*b^3*c)/2 - (B*b^3*d)/2 + (C*a^3*d)/2 - (C*b^3*c)/2 + (3*A*a*b^2*d)/2 + (3*B*a*b^2*c)/2 + (3*B*a^2*b*d)/2 + (3*C*a^2*b*c)/2 - (3*C*a*b^2*d)/2))/f + (log(tan(e + f*x)^2 + 1)*((A*a^3*d)/2 - (A*b^3*c)/2 + (B*a^3*c)/2 + (B*b^3*d)/2 - (C*a^3*d)/2 + (C*b^3*c)/2 + (3*A*a^2*b*c)/2 - (3*A*a*b^2*d)/2 - (3*B*a*b^2*c)/2 - (3*B*a^2*b*d)/2 - (3*C*a^2*b*c)/2 + (3*C*a*b^2*d)/2))/f + (tan(e + f*x)*(B*a^3*d - A*b^3*d - B*b^3*c + C*a^3*c + C*b^3*d + 3*A*a*b^2*c + 3*A*a^2*b*d + 3*B*a^2*b*c - 3*B*a*b^2*d - 3*C*a*b^2*c - 3*C*a^2*b*d))/f + (C*b^3*d*tan(e + f*x)^5)/(5*f)","B"
51,1,300,248,8.982278,"\text{Not used}","int((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{A\,b^2\,d}{2}+\frac{B\,b^2\,c}{2}+\frac{C\,a^2\,d}{2}-\frac{C\,b^2\,d}{2}+B\,a\,b\,d+C\,a\,b\,c\right)}{f}-x\,\left(A\,b^2\,c-A\,a^2\,c+B\,a^2\,d+C\,a^2\,c-B\,b^2\,d-C\,b^2\,c+2\,A\,a\,b\,d+2\,B\,a\,b\,c-2\,C\,a\,b\,d\right)-\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{A\,b^2\,d}{2}-\frac{B\,a^2\,c}{2}-\frac{A\,a^2\,d}{2}+\frac{B\,b^2\,c}{2}+\frac{C\,a^2\,d}{2}-\frac{C\,b^2\,d}{2}-A\,a\,b\,c+B\,a\,b\,d+C\,a\,b\,c\right)}{f}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A\,b^2\,c+B\,a^2\,d+C\,a^2\,c-B\,b^2\,d-C\,b^2\,c+2\,A\,a\,b\,d+2\,B\,a\,b\,c-2\,C\,a\,b\,d\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^3\,\left(\frac{B\,b^2\,d}{3}+\frac{C\,b^2\,c}{3}+\frac{2\,C\,a\,b\,d}{3}\right)}{f}+\frac{C\,b^2\,d\,{\mathrm{tan}\left(e+f\,x\right)}^4}{4\,f}","Not used",1,"(tan(e + f*x)^2*((A*b^2*d)/2 + (B*b^2*c)/2 + (C*a^2*d)/2 - (C*b^2*d)/2 + B*a*b*d + C*a*b*c))/f - x*(A*b^2*c - A*a^2*c + B*a^2*d + C*a^2*c - B*b^2*d - C*b^2*c + 2*A*a*b*d + 2*B*a*b*c - 2*C*a*b*d) - (log(tan(e + f*x)^2 + 1)*((A*b^2*d)/2 - (B*a^2*c)/2 - (A*a^2*d)/2 + (B*b^2*c)/2 + (C*a^2*d)/2 - (C*b^2*d)/2 - A*a*b*c + B*a*b*d + C*a*b*c))/f + (tan(e + f*x)*(A*b^2*c + B*a^2*d + C*a^2*c - B*b^2*d - C*b^2*c + 2*A*a*b*d + 2*B*a*b*c - 2*C*a*b*d))/f + (tan(e + f*x)^3*((B*b^2*d)/3 + (C*b^2*c)/3 + (2*C*a*b*d)/3))/f + (C*b^2*d*tan(e + f*x)^4)/(4*f)","B"
52,1,153,161,8.841603,"\text{Not used}","int((a + b*tan(e + f*x))*(c + d*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{A\,a\,d}{2}+\frac{A\,b\,c}{2}+\frac{B\,a\,c}{2}-\frac{B\,b\,d}{2}-\frac{C\,a\,d}{2}-\frac{C\,b\,c}{2}\right)}{f}-x\,\left(A\,b\,d-A\,a\,c+B\,a\,d+B\,b\,c+C\,a\,c-C\,b\,d\right)+\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{B\,b\,d}{2}+\frac{C\,a\,d}{2}+\frac{C\,b\,c}{2}\right)}{f}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A\,b\,d+B\,a\,d+B\,b\,c+C\,a\,c-C\,b\,d\right)}{f}+\frac{C\,b\,d\,{\mathrm{tan}\left(e+f\,x\right)}^3}{3\,f}","Not used",1,"(log(tan(e + f*x)^2 + 1)*((A*a*d)/2 + (A*b*c)/2 + (B*a*c)/2 - (B*b*d)/2 - (C*a*d)/2 - (C*b*c)/2))/f - x*(A*b*d - A*a*c + B*a*d + B*b*c + C*a*c - C*b*d) + (tan(e + f*x)^2*((B*b*d)/2 + (C*a*d)/2 + (C*b*c)/2))/f + (tan(e + f*x)*(A*b*d + B*a*d + B*b*c + C*a*c - C*b*d))/f + (C*b*d*tan(e + f*x)^3)/(3*f)","B"
53,1,75,73,8.679417,"\text{Not used}","int((c + d*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,d+C\,c\right)}{f}-x\,\left(B\,d-A\,c+C\,c\right)+\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{A\,d}{2}+\frac{B\,c}{2}-\frac{C\,d}{2}\right)}{f}+\frac{C\,d\,{\mathrm{tan}\left(e+f\,x\right)}^2}{2\,f}","Not used",1,"(tan(e + f*x)*(B*d + C*c))/f - x*(B*d - A*c + C*c) + (log(tan(e + f*x)^2 + 1)*((A*d)/2 + (B*c)/2 - (C*d)/2))/f + (C*d*tan(e + f*x)^2)/(2*f)","B"
54,1,186,156,10.126581,"\text{Not used}","int(((c + d*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x)),x)","\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,d+B\,c-C\,d-A\,c\,1{}\mathrm{i}+B\,d\,1{}\mathrm{i}+C\,c\,1{}\mathrm{i}\right)}{2\,f\,\left(a+b\,1{}\mathrm{i}\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(B\,d+A\,d\,1{}\mathrm{i}+B\,c\,1{}\mathrm{i}-A\,c+C\,c-C\,d\,1{}\mathrm{i}\right)}{2\,f\,\left(b+a\,1{}\mathrm{i}\right)}-\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(b^2\,\left(A\,a\,d+B\,a\,c\right)-b\,\left(B\,a^2\,d+C\,a^2\,c\right)-A\,b^3\,c+C\,a^3\,d\right)}{f\,\left(a^2\,b^2+b^4\right)}+\frac{C\,d\,\mathrm{tan}\left(e+f\,x\right)}{b\,f}","Not used",1,"(log(tan(e + f*x) - 1i)*(A*d - A*c*1i + B*c + B*d*1i + C*c*1i - C*d))/(2*f*(a + b*1i)) + (log(tan(e + f*x) + 1i)*(A*d*1i - A*c + B*c*1i + B*d + C*c - C*d*1i))/(2*f*(a*1i + b)) - (log(a + b*tan(e + f*x))*(b^2*(A*a*d + B*a*c) - b*(B*a^2*d + C*a^2*c) - A*b^3*c + C*a^3*d))/(f*(b^4 + a^2*b^2)) + (C*d*tan(e + f*x))/(b*f)","B"
55,1,1875,265,21.135608,"\text{Not used}","int(((c + d*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^2,x)","\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(b^4\,\left(A\,d+B\,c\right)-b^3\,\left(2\,B\,a\,d-2\,A\,a\,c+2\,C\,a\,c\right)-b^2\,\left(A\,a^2\,d+B\,a^2\,c-3\,C\,a^2\,d\right)+C\,a^4\,d\right)}{f\,\left(a^4\,b^2+2\,a^2\,b^4+b^6\right)}-\frac{\ln\left(\frac{A^2\,a^2\,b^2\,c\,d-A^2\,a\,b^3\,c^2+A^2\,a\,b^3\,d^2-A^2\,b^4\,c\,d+A\,B\,a^2\,b^2\,c^2-A\,B\,a^2\,b^2\,d^2+4\,A\,B\,a\,b^3\,c\,d-A\,B\,b^4\,c^2+A\,B\,b^4\,d^2-A\,C\,a^4\,c\,d-4\,A\,C\,a^2\,b^2\,c\,d+2\,A\,C\,a\,b^3\,c^2-2\,A\,C\,a\,b^3\,d^2+A\,C\,b^4\,c\,d-B^2\,a^2\,b^2\,c\,d+B^2\,a\,b^3\,c^2-B^2\,a\,b^3\,d^2+B^2\,b^4\,c\,d+B\,C\,a^4\,d^2-B\,C\,a^2\,b^2\,c^2+3\,B\,C\,a^2\,b^2\,d^2-4\,B\,C\,a\,b^3\,c\,d+B\,C\,b^4\,c^2+C^2\,a^4\,c\,d+3\,C^2\,a^2\,b^2\,c\,d-C^2\,a\,b^3\,c^2+C^2\,a\,b^3\,d^2}{b\,{\left(a^2+b^2\right)}^2}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A^2\,a^2\,b^2\,d^2-2\,A^2\,a\,b^3\,c\,d+A^2\,b^4\,c^2+2\,A\,B\,a^2\,b^2\,c\,d-2\,A\,B\,a\,b^3\,c^2+2\,A\,B\,a\,b^3\,d^2-2\,A\,B\,b^4\,c\,d-A\,C\,a^4\,d^2-4\,A\,C\,a^2\,b^2\,d^2+4\,A\,C\,a\,b^3\,c\,d-2\,A\,C\,b^4\,c^2-A\,C\,b^4\,d^2+B^2\,a^2\,b^2\,c^2+2\,B^2\,a\,b^3\,c\,d+B^2\,b^4\,d^2-B\,C\,a^4\,c\,d-4\,B\,C\,a^2\,b^2\,c\,d+2\,B\,C\,a\,b^3\,c^2-2\,B\,C\,a\,b^3\,d^2+B\,C\,b^4\,c\,d+C^2\,a^4\,d^2+3\,C^2\,a^2\,b^2\,d^2-2\,C^2\,a\,b^3\,c\,d+C^2\,b^4\,c^2+C^2\,b^4\,d^2\right)}{b\,{\left(a^2+b^2\right)}^2}+\frac{\left(c+d\,1{}\mathrm{i}\right)\,\left(A-C+B\,1{}\mathrm{i}\right)\,\left(A\,b\,c-B\,b\,d-4\,C\,a\,d-C\,b\,c+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,A\,b^4\,d+3\,B\,b^4\,c+2\,C\,a^4\,d-5\,C\,b^4\,d+4\,A\,a\,b^3\,c-4\,B\,a\,b^3\,d-4\,C\,a\,b^3\,c-A\,a^2\,b^2\,d-B\,a^2\,b^2\,c+C\,a^2\,b^2\,d\right)}{b\,\left(a^2+b^2\right)}+\frac{b\,\left(c+d\,1{}\mathrm{i}\right)\,\left(-\mathrm{tan}\left(e+f\,x\right)\,a^2+4\,a\,b+3\,\mathrm{tan}\left(e+f\,x\right)\,b^2\right)\,\left(A-C+B\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{{\left(-b+a\,1{}\mathrm{i}\right)}^2}\right)\,1{}\mathrm{i}}{2\,{\left(-b+a\,1{}\mathrm{i}\right)}^2}\right)\,\left(A\,c+A\,d\,1{}\mathrm{i}+B\,c\,1{}\mathrm{i}-B\,d-C\,c-C\,d\,1{}\mathrm{i}\right)}{2\,f\,\left(-a^2\,1{}\mathrm{i}+2\,a\,b+b^2\,1{}\mathrm{i}\right)}-\frac{\ln\left(\frac{A^2\,a^2\,b^2\,c\,d-A^2\,a\,b^3\,c^2+A^2\,a\,b^3\,d^2-A^2\,b^4\,c\,d+A\,B\,a^2\,b^2\,c^2-A\,B\,a^2\,b^2\,d^2+4\,A\,B\,a\,b^3\,c\,d-A\,B\,b^4\,c^2+A\,B\,b^4\,d^2-A\,C\,a^4\,c\,d-4\,A\,C\,a^2\,b^2\,c\,d+2\,A\,C\,a\,b^3\,c^2-2\,A\,C\,a\,b^3\,d^2+A\,C\,b^4\,c\,d-B^2\,a^2\,b^2\,c\,d+B^2\,a\,b^3\,c^2-B^2\,a\,b^3\,d^2+B^2\,b^4\,c\,d+B\,C\,a^4\,d^2-B\,C\,a^2\,b^2\,c^2+3\,B\,C\,a^2\,b^2\,d^2-4\,B\,C\,a\,b^3\,c\,d+B\,C\,b^4\,c^2+C^2\,a^4\,c\,d+3\,C^2\,a^2\,b^2\,c\,d-C^2\,a\,b^3\,c^2+C^2\,a\,b^3\,d^2}{b\,{\left(a^2+b^2\right)}^2}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A^2\,a^2\,b^2\,d^2-2\,A^2\,a\,b^3\,c\,d+A^2\,b^4\,c^2+2\,A\,B\,a^2\,b^2\,c\,d-2\,A\,B\,a\,b^3\,c^2+2\,A\,B\,a\,b^3\,d^2-2\,A\,B\,b^4\,c\,d-A\,C\,a^4\,d^2-4\,A\,C\,a^2\,b^2\,d^2+4\,A\,C\,a\,b^3\,c\,d-2\,A\,C\,b^4\,c^2-A\,C\,b^4\,d^2+B^2\,a^2\,b^2\,c^2+2\,B^2\,a\,b^3\,c\,d+B^2\,b^4\,d^2-B\,C\,a^4\,c\,d-4\,B\,C\,a^2\,b^2\,c\,d+2\,B\,C\,a\,b^3\,c^2-2\,B\,C\,a\,b^3\,d^2+B\,C\,b^4\,c\,d+C^2\,a^4\,d^2+3\,C^2\,a^2\,b^2\,d^2-2\,C^2\,a\,b^3\,c\,d+C^2\,b^4\,c^2+C^2\,b^4\,d^2\right)}{b\,{\left(a^2+b^2\right)}^2}+\frac{\left(d+c\,1{}\mathrm{i}\right)\,\left(C-A+B\,1{}\mathrm{i}\right)\,\left(A\,b\,c-B\,b\,d-4\,C\,a\,d-C\,b\,c+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,A\,b^4\,d+3\,B\,b^4\,c+2\,C\,a^4\,d-5\,C\,b^4\,d+4\,A\,a\,b^3\,c-4\,B\,a\,b^3\,d-4\,C\,a\,b^3\,c-A\,a^2\,b^2\,d-B\,a^2\,b^2\,c+C\,a^2\,b^2\,d\right)}{b\,\left(a^2+b^2\right)}+\frac{b\,\left(d+c\,1{}\mathrm{i}\right)\,\left(-\mathrm{tan}\left(e+f\,x\right)\,a^2+4\,a\,b+3\,\mathrm{tan}\left(e+f\,x\right)\,b^2\right)\,\left(C-A+B\,1{}\mathrm{i}\right)}{{\left(b+a\,1{}\mathrm{i}\right)}^2}\right)}{2\,{\left(b+a\,1{}\mathrm{i}\right)}^2}\right)\,\left(A\,d+B\,c-C\,d+A\,c\,1{}\mathrm{i}-B\,d\,1{}\mathrm{i}-C\,c\,1{}\mathrm{i}\right)}{2\,f\,\left(-a^2+a\,b\,2{}\mathrm{i}+b^2\right)}-\frac{A\,b^3\,c-C\,a^3\,d-A\,a\,b^2\,d-B\,a\,b^2\,c+B\,a^2\,b\,d+C\,a^2\,b\,c}{b^2\,f\,\left(a^2+b^2\right)\,\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}","Not used",1,"(log(a + b*tan(e + f*x))*(b^4*(A*d + B*c) - b^3*(2*B*a*d - 2*A*a*c + 2*C*a*c) - b^2*(A*a^2*d + B*a^2*c - 3*C*a^2*d) + C*a^4*d))/(f*(b^6 + 2*a^2*b^4 + a^4*b^2)) - (log((A*B*b^4*d^2 - A*B*b^4*c^2 + B*C*a^4*d^2 + B*C*b^4*c^2 - A^2*b^4*c*d + B^2*b^4*c*d + C^2*a^4*c*d - A^2*a*b^3*c^2 + A^2*a*b^3*d^2 + B^2*a*b^3*c^2 - B^2*a*b^3*d^2 - C^2*a*b^3*c^2 + C^2*a*b^3*d^2 + A*B*a^2*b^2*c^2 - A*B*a^2*b^2*d^2 - B*C*a^2*b^2*c^2 + 3*B*C*a^2*b^2*d^2 + A^2*a^2*b^2*c*d - B^2*a^2*b^2*c*d + 3*C^2*a^2*b^2*c*d - A*C*a^4*c*d + A*C*b^4*c*d + 2*A*C*a*b^3*c^2 - 2*A*C*a*b^3*d^2 - 4*A*C*a^2*b^2*c*d + 4*A*B*a*b^3*c*d - 4*B*C*a*b^3*c*d)/(b*(a^2 + b^2)^2) + (tan(e + f*x)*(A^2*b^4*c^2 + B^2*b^4*d^2 + C^2*a^4*d^2 + C^2*b^4*c^2 + C^2*b^4*d^2 + A^2*a^2*b^2*d^2 + B^2*a^2*b^2*c^2 + 3*C^2*a^2*b^2*d^2 - A*C*a^4*d^2 - 2*A*C*b^4*c^2 - A*C*b^4*d^2 - 4*A*C*a^2*b^2*d^2 - 2*A*B*b^4*c*d - B*C*a^4*c*d + B*C*b^4*c*d - 2*A*B*a*b^3*c^2 + 2*A*B*a*b^3*d^2 + 2*B*C*a*b^3*c^2 - 2*B*C*a*b^3*d^2 - 2*A^2*a*b^3*c*d + 2*B^2*a*b^3*c*d - 2*C^2*a*b^3*c*d + 2*A*B*a^2*b^2*c*d - 4*B*C*a^2*b^2*c*d + 4*A*C*a*b^3*c*d))/(b*(a^2 + b^2)^2) + ((c + d*1i)*(A + B*1i - C)*(A*b*c - B*b*d - 4*C*a*d - C*b*c + (tan(e + f*x)*(3*A*b^4*d + 3*B*b^4*c + 2*C*a^4*d - 5*C*b^4*d + 4*A*a*b^3*c - 4*B*a*b^3*d - 4*C*a*b^3*c - A*a^2*b^2*d - B*a^2*b^2*c + C*a^2*b^2*d))/(b*(a^2 + b^2)) + (b*(c + d*1i)*(4*a*b - a^2*tan(e + f*x) + 3*b^2*tan(e + f*x))*(A + B*1i - C)*1i)/(a*1i - b)^2)*1i)/(2*(a*1i - b)^2))*(A*c + A*d*1i + B*c*1i - B*d - C*c - C*d*1i))/(2*f*(2*a*b - a^2*1i + b^2*1i)) - (log((A*B*b^4*d^2 - A*B*b^4*c^2 + B*C*a^4*d^2 + B*C*b^4*c^2 - A^2*b^4*c*d + B^2*b^4*c*d + C^2*a^4*c*d - A^2*a*b^3*c^2 + A^2*a*b^3*d^2 + B^2*a*b^3*c^2 - B^2*a*b^3*d^2 - C^2*a*b^3*c^2 + C^2*a*b^3*d^2 + A*B*a^2*b^2*c^2 - A*B*a^2*b^2*d^2 - B*C*a^2*b^2*c^2 + 3*B*C*a^2*b^2*d^2 + A^2*a^2*b^2*c*d - B^2*a^2*b^2*c*d + 3*C^2*a^2*b^2*c*d - A*C*a^4*c*d + A*C*b^4*c*d + 2*A*C*a*b^3*c^2 - 2*A*C*a*b^3*d^2 - 4*A*C*a^2*b^2*c*d + 4*A*B*a*b^3*c*d - 4*B*C*a*b^3*c*d)/(b*(a^2 + b^2)^2) + (tan(e + f*x)*(A^2*b^4*c^2 + B^2*b^4*d^2 + C^2*a^4*d^2 + C^2*b^4*c^2 + C^2*b^4*d^2 + A^2*a^2*b^2*d^2 + B^2*a^2*b^2*c^2 + 3*C^2*a^2*b^2*d^2 - A*C*a^4*d^2 - 2*A*C*b^4*c^2 - A*C*b^4*d^2 - 4*A*C*a^2*b^2*d^2 - 2*A*B*b^4*c*d - B*C*a^4*c*d + B*C*b^4*c*d - 2*A*B*a*b^3*c^2 + 2*A*B*a*b^3*d^2 + 2*B*C*a*b^3*c^2 - 2*B*C*a*b^3*d^2 - 2*A^2*a*b^3*c*d + 2*B^2*a*b^3*c*d - 2*C^2*a*b^3*c*d + 2*A*B*a^2*b^2*c*d - 4*B*C*a^2*b^2*c*d + 4*A*C*a*b^3*c*d))/(b*(a^2 + b^2)^2) + ((c*1i + d)*(B*1i - A + C)*(A*b*c - B*b*d - 4*C*a*d - C*b*c + (tan(e + f*x)*(3*A*b^4*d + 3*B*b^4*c + 2*C*a^4*d - 5*C*b^4*d + 4*A*a*b^3*c - 4*B*a*b^3*d - 4*C*a*b^3*c - A*a^2*b^2*d - B*a^2*b^2*c + C*a^2*b^2*d))/(b*(a^2 + b^2)) + (b*(c*1i + d)*(4*a*b - a^2*tan(e + f*x) + 3*b^2*tan(e + f*x))*(B*1i - A + C))/(a*1i + b)^2))/(2*(a*1i + b)^2))*(A*c*1i + A*d + B*c - B*d*1i - C*c*1i - C*d))/(2*f*(a*b*2i - a^2 + b^2)) - (A*b^3*c - C*a^3*d - A*a*b^2*d - B*a*b^2*c + B*a^2*b*d + C*a^2*b*c)/(b^2*f*(a^2 + b^2)*(a + b*tan(e + f*x)))","B"
56,1,502,320,15.885402,"\text{Not used}","int(((c + d*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^3,x)","-\frac{\frac{A\,b^5\,c+C\,a^5\,d+A\,a\,b^4\,d+B\,a\,b^4\,c+B\,a^4\,b\,d+C\,a^4\,b\,c+5\,A\,a^2\,b^3\,c-3\,A\,a^3\,b^2\,d-3\,B\,a^3\,b^2\,c-3\,B\,a^2\,b^3\,d-3\,C\,a^2\,b^3\,c+5\,C\,a^3\,b^2\,d}{2\,b^2\,\left(a^4+2\,a^2\,b^2+b^4\right)}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A\,b^4\,d+B\,b^4\,c+C\,a^4\,d+2\,A\,a\,b^3\,c-2\,B\,a\,b^3\,d-2\,C\,a\,b^3\,c-A\,a^2\,b^2\,d-B\,a^2\,b^2\,c+3\,C\,a^2\,b^2\,d\right)}{b\,\left(a^4+2\,a^2\,b^2+b^4\right)}}{f\,\left(a^2+2\,a\,b\,\mathrm{tan}\left(e+f\,x\right)+b^2\,{\mathrm{tan}\left(e+f\,x\right)}^2\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(B\,d+A\,d\,1{}\mathrm{i}+B\,c\,1{}\mathrm{i}-A\,c+C\,c-C\,d\,1{}\mathrm{i}\right)}{2\,f\,\left(-a^3\,1{}\mathrm{i}-3\,a^2\,b+a\,b^2\,3{}\mathrm{i}+b^3\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,d+B\,c-C\,d-A\,c\,1{}\mathrm{i}+B\,d\,1{}\mathrm{i}+C\,c\,1{}\mathrm{i}\right)}{2\,f\,\left(-a^3-a^2\,b\,3{}\mathrm{i}+3\,a\,b^2+b^3\,1{}\mathrm{i}\right)}-\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(\left(A\,d+B\,c-C\,d\right)\,a^3+\left(3\,B\,d-3\,A\,c+3\,C\,c\right)\,a^2\,b+\left(3\,C\,d-3\,B\,c-3\,A\,d\right)\,a\,b^2+\left(A\,c-B\,d-C\,c\right)\,b^3\right)}{f\,\left(a^6+3\,a^4\,b^2+3\,a^2\,b^4+b^6\right)}","Not used",1,"- ((A*b^5*c + C*a^5*d + A*a*b^4*d + B*a*b^4*c + B*a^4*b*d + C*a^4*b*c + 5*A*a^2*b^3*c - 3*A*a^3*b^2*d - 3*B*a^3*b^2*c - 3*B*a^2*b^3*d - 3*C*a^2*b^3*c + 5*C*a^3*b^2*d)/(2*b^2*(a^4 + b^4 + 2*a^2*b^2)) + (tan(e + f*x)*(A*b^4*d + B*b^4*c + C*a^4*d + 2*A*a*b^3*c - 2*B*a*b^3*d - 2*C*a*b^3*c - A*a^2*b^2*d - B*a^2*b^2*c + 3*C*a^2*b^2*d))/(b*(a^4 + b^4 + 2*a^2*b^2)))/(f*(a^2 + b^2*tan(e + f*x)^2 + 2*a*b*tan(e + f*x))) - (log(tan(e + f*x) + 1i)*(A*d*1i - A*c + B*c*1i + B*d + C*c - C*d*1i))/(2*f*(a*b^2*3i - 3*a^2*b - a^3*1i + b^3)) - (log(tan(e + f*x) - 1i)*(A*d - A*c*1i + B*c + B*d*1i + C*c*1i - C*d))/(2*f*(3*a*b^2 - a^2*b*3i - a^3 + b^3*1i)) - (log(a + b*tan(e + f*x))*(a^3*(A*d + B*c - C*d) - b^3*(B*d - A*c + C*c) + a^2*b*(3*B*d - 3*A*c + 3*C*c) - a*b^2*(3*A*d + 3*B*c - 3*C*d)))/(f*(a^6 + b^6 + 3*a^2*b^4 + 3*a^4*b^2))","B"
57,1,891,661,9.287243,"\text{Not used}","int((a + b*tan(e + f*x))^3*(c + d*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","x\,\left(A\,a^3\,c^2-A\,a^3\,d^2+B\,b^3\,c^2-C\,a^3\,c^2-B\,b^3\,d^2+C\,a^3\,d^2+2\,A\,b^3\,c\,d-2\,B\,a^3\,c\,d-2\,C\,b^3\,c\,d-3\,A\,a\,b^2\,c^2+3\,A\,a\,b^2\,d^2-3\,B\,a^2\,b\,c^2+3\,B\,a^2\,b\,d^2+3\,C\,a\,b^2\,c^2-3\,C\,a\,b^2\,d^2-6\,A\,a^2\,b\,c\,d+6\,B\,a\,b^2\,c\,d+6\,C\,a^2\,b\,c\,d\right)-\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,b^3\,c^2-A\,a^3\,d^2-b^2\,d\,\left(B\,b\,d+3\,C\,a\,d+2\,C\,b\,c\right)-C\,a^3\,c^2+C\,a^3\,d^2+2\,A\,b^3\,c\,d-2\,B\,a^3\,c\,d-3\,A\,a\,b^2\,c^2+3\,A\,a\,b^2\,d^2-3\,B\,a^2\,b\,c^2+3\,B\,a^2\,b\,d^2+3\,C\,a\,b^2\,c^2-6\,A\,a^2\,b\,c\,d+6\,B\,a\,b^2\,c\,d+6\,C\,a^2\,b\,c\,d\right)}{f}-\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{A\,b^3\,c^2}{2}-\frac{B\,a^3\,c^2}{2}-\frac{A\,b^3\,d^2}{2}+\frac{B\,a^3\,d^2}{2}-\frac{C\,b^3\,c^2}{2}+\frac{C\,b^3\,d^2}{2}-A\,a^3\,c\,d-B\,b^3\,c\,d+C\,a^3\,c\,d-\frac{3\,A\,a^2\,b\,c^2}{2}+\frac{3\,A\,a^2\,b\,d^2}{2}+\frac{3\,B\,a\,b^2\,c^2}{2}-\frac{3\,B\,a\,b^2\,d^2}{2}+\frac{3\,C\,a^2\,b\,c^2}{2}-\frac{3\,C\,a^2\,b\,d^2}{2}+3\,A\,a\,b^2\,c\,d+3\,B\,a^2\,b\,c\,d-3\,C\,a\,b^2\,c\,d\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^4\,\left(\frac{A\,b^3\,d^2}{4}+\frac{C\,b^3\,c^2}{4}-\frac{C\,b^3\,d^2}{4}+\frac{B\,b^3\,c\,d}{2}+\frac{3\,B\,a\,b^2\,d^2}{4}+\frac{3\,C\,a^2\,b\,d^2}{4}+\frac{3\,C\,a\,b^2\,c\,d}{2}\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^3\,\left(\frac{B\,b^3\,c^2}{3}-\frac{b^2\,d\,\left(B\,b\,d+3\,C\,a\,d+2\,C\,b\,c\right)}{3}+\frac{C\,a^3\,d^2}{3}+\frac{2\,A\,b^3\,c\,d}{3}+A\,a\,b^2\,d^2+B\,a^2\,b\,d^2+C\,a\,b^2\,c^2+2\,B\,a\,b^2\,c\,d+2\,C\,a^2\,b\,c\,d\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{A\,b^3\,c^2}{2}-\frac{A\,b^3\,d^2}{2}+\frac{B\,a^3\,d^2}{2}-\frac{C\,b^3\,c^2}{2}+\frac{C\,b^3\,d^2}{2}-B\,b^3\,c\,d+C\,a^3\,c\,d+\frac{3\,A\,a^2\,b\,d^2}{2}+\frac{3\,B\,a\,b^2\,c^2}{2}-\frac{3\,B\,a\,b^2\,d^2}{2}+\frac{3\,C\,a^2\,b\,c^2}{2}-\frac{3\,C\,a^2\,b\,d^2}{2}+3\,A\,a\,b^2\,c\,d+3\,B\,a^2\,b\,c\,d-3\,C\,a\,b^2\,c\,d\right)}{f}+\frac{b^2\,d\,{\mathrm{tan}\left(e+f\,x\right)}^5\,\left(B\,b\,d+3\,C\,a\,d+2\,C\,b\,c\right)}{5\,f}+\frac{C\,b^3\,d^2\,{\mathrm{tan}\left(e+f\,x\right)}^6}{6\,f}","Not used",1,"x*(A*a^3*c^2 - A*a^3*d^2 + B*b^3*c^2 - C*a^3*c^2 - B*b^3*d^2 + C*a^3*d^2 + 2*A*b^3*c*d - 2*B*a^3*c*d - 2*C*b^3*c*d - 3*A*a*b^2*c^2 + 3*A*a*b^2*d^2 - 3*B*a^2*b*c^2 + 3*B*a^2*b*d^2 + 3*C*a*b^2*c^2 - 3*C*a*b^2*d^2 - 6*A*a^2*b*c*d + 6*B*a*b^2*c*d + 6*C*a^2*b*c*d) - (tan(e + f*x)*(B*b^3*c^2 - A*a^3*d^2 - b^2*d*(B*b*d + 3*C*a*d + 2*C*b*c) - C*a^3*c^2 + C*a^3*d^2 + 2*A*b^3*c*d - 2*B*a^3*c*d - 3*A*a*b^2*c^2 + 3*A*a*b^2*d^2 - 3*B*a^2*b*c^2 + 3*B*a^2*b*d^2 + 3*C*a*b^2*c^2 - 6*A*a^2*b*c*d + 6*B*a*b^2*c*d + 6*C*a^2*b*c*d))/f - (log(tan(e + f*x)^2 + 1)*((A*b^3*c^2)/2 - (B*a^3*c^2)/2 - (A*b^3*d^2)/2 + (B*a^3*d^2)/2 - (C*b^3*c^2)/2 + (C*b^3*d^2)/2 - A*a^3*c*d - B*b^3*c*d + C*a^3*c*d - (3*A*a^2*b*c^2)/2 + (3*A*a^2*b*d^2)/2 + (3*B*a*b^2*c^2)/2 - (3*B*a*b^2*d^2)/2 + (3*C*a^2*b*c^2)/2 - (3*C*a^2*b*d^2)/2 + 3*A*a*b^2*c*d + 3*B*a^2*b*c*d - 3*C*a*b^2*c*d))/f + (tan(e + f*x)^4*((A*b^3*d^2)/4 + (C*b^3*c^2)/4 - (C*b^3*d^2)/4 + (B*b^3*c*d)/2 + (3*B*a*b^2*d^2)/4 + (3*C*a^2*b*d^2)/4 + (3*C*a*b^2*c*d)/2))/f + (tan(e + f*x)^3*((B*b^3*c^2)/3 - (b^2*d*(B*b*d + 3*C*a*d + 2*C*b*c))/3 + (C*a^3*d^2)/3 + (2*A*b^3*c*d)/3 + A*a*b^2*d^2 + B*a^2*b*d^2 + C*a*b^2*c^2 + 2*B*a*b^2*c*d + 2*C*a^2*b*c*d))/f + (tan(e + f*x)^2*((A*b^3*c^2)/2 - (A*b^3*d^2)/2 + (B*a^3*d^2)/2 - (C*b^3*c^2)/2 + (C*b^3*d^2)/2 - B*b^3*c*d + C*a^3*c*d + (3*A*a^2*b*d^2)/2 + (3*B*a*b^2*c^2)/2 - (3*B*a*b^2*d^2)/2 + (3*C*a^2*b*c^2)/2 - (3*C*a^2*b*d^2)/2 + 3*A*a*b^2*c*d + 3*B*a^2*b*c*d - 3*C*a*b^2*c*d))/f + (b^2*d*tan(e + f*x)^5*(B*b*d + 3*C*a*d + 2*C*b*c))/(5*f) + (C*b^3*d^2*tan(e + f*x)^6)/(6*f)","B"
58,1,561,443,9.118590,"\text{Not used}","int((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","x\,\left(A\,a^2\,c^2-A\,a^2\,d^2-A\,b^2\,c^2+A\,b^2\,d^2-C\,a^2\,c^2+C\,a^2\,d^2+C\,b^2\,c^2-C\,b^2\,d^2-2\,B\,a\,b\,c^2+2\,B\,a\,b\,d^2-2\,B\,a^2\,c\,d+2\,B\,b^2\,c\,d-4\,A\,a\,b\,c\,d+4\,C\,a\,b\,c\,d\right)-\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{B\,a^2\,d^2}{2}-\frac{B\,a^2\,c^2}{2}+\frac{B\,b^2\,c^2}{2}-\frac{B\,b^2\,d^2}{2}-A\,a\,b\,c^2+A\,a\,b\,d^2-A\,a^2\,c\,d+C\,a\,b\,c^2+A\,b^2\,c\,d-C\,a\,b\,d^2+C\,a^2\,c\,d-C\,b^2\,c\,d+2\,B\,a\,b\,c\,d\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{B\,a^2\,d^2}{2}+\frac{B\,b^2\,c^2}{2}-\frac{b\,d\,\left(B\,b\,d+2\,C\,a\,d+2\,C\,b\,c\right)}{2}+A\,a\,b\,d^2+C\,a\,b\,c^2+A\,b^2\,c\,d+C\,a^2\,c\,d+2\,B\,a\,b\,c\,d\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^3\,\left(\frac{A\,b^2\,d^2}{3}+\frac{C\,a^2\,d^2}{3}+\frac{C\,b^2\,c^2}{3}-\frac{C\,b^2\,d^2}{3}+\frac{2\,B\,a\,b\,d^2}{3}+\frac{2\,B\,b^2\,c\,d}{3}+\frac{4\,C\,a\,b\,c\,d}{3}\right)}{f}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A\,a^2\,d^2+A\,b^2\,c^2-A\,b^2\,d^2+C\,a^2\,c^2-C\,a^2\,d^2-C\,b^2\,c^2+C\,b^2\,d^2+2\,B\,a\,b\,c^2-2\,B\,a\,b\,d^2+2\,B\,a^2\,c\,d-2\,B\,b^2\,c\,d+4\,A\,a\,b\,c\,d-4\,C\,a\,b\,c\,d\right)}{f}+\frac{b\,d\,{\mathrm{tan}\left(e+f\,x\right)}^4\,\left(B\,b\,d+2\,C\,a\,d+2\,C\,b\,c\right)}{4\,f}+\frac{C\,b^2\,d^2\,{\mathrm{tan}\left(e+f\,x\right)}^5}{5\,f}","Not used",1,"x*(A*a^2*c^2 - A*a^2*d^2 - A*b^2*c^2 + A*b^2*d^2 - C*a^2*c^2 + C*a^2*d^2 + C*b^2*c^2 - C*b^2*d^2 - 2*B*a*b*c^2 + 2*B*a*b*d^2 - 2*B*a^2*c*d + 2*B*b^2*c*d - 4*A*a*b*c*d + 4*C*a*b*c*d) - (log(tan(e + f*x)^2 + 1)*((B*a^2*d^2)/2 - (B*a^2*c^2)/2 + (B*b^2*c^2)/2 - (B*b^2*d^2)/2 - A*a*b*c^2 + A*a*b*d^2 - A*a^2*c*d + C*a*b*c^2 + A*b^2*c*d - C*a*b*d^2 + C*a^2*c*d - C*b^2*c*d + 2*B*a*b*c*d))/f + (tan(e + f*x)^2*((B*a^2*d^2)/2 + (B*b^2*c^2)/2 - (b*d*(B*b*d + 2*C*a*d + 2*C*b*c))/2 + A*a*b*d^2 + C*a*b*c^2 + A*b^2*c*d + C*a^2*c*d + 2*B*a*b*c*d))/f + (tan(e + f*x)^3*((A*b^2*d^2)/3 + (C*a^2*d^2)/3 + (C*b^2*c^2)/3 - (C*b^2*d^2)/3 + (2*B*a*b*d^2)/3 + (2*B*b^2*c*d)/3 + (4*C*a*b*c*d)/3))/f + (tan(e + f*x)*(A*a^2*d^2 + A*b^2*c^2 - A*b^2*d^2 + C*a^2*c^2 - C*a^2*d^2 - C*b^2*c^2 + C*b^2*d^2 + 2*B*a*b*c^2 - 2*B*a*b*d^2 + 2*B*a^2*c*d - 2*B*b^2*c*d + 4*A*a*b*c*d - 4*C*a*b*c*d))/f + (b*d*tan(e + f*x)^4*(B*b*d + 2*C*a*d + 2*C*b*c))/(4*f) + (C*b^2*d^2*tan(e + f*x)^5)/(5*f)","B"
59,1,300,266,9.006390,"\text{Not used}","int((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{A\,b\,d^2}{2}+\frac{B\,a\,d^2}{2}+\frac{C\,b\,c^2}{2}-\frac{C\,b\,d^2}{2}+B\,b\,c\,d+C\,a\,c\,d\right)}{f}-x\,\left(A\,a\,d^2-A\,a\,c^2+B\,b\,c^2+C\,a\,c^2-B\,b\,d^2-C\,a\,d^2+2\,A\,b\,c\,d+2\,B\,a\,c\,d-2\,C\,b\,c\,d\right)-\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{A\,b\,d^2}{2}-\frac{B\,a\,c^2}{2}-\frac{A\,b\,c^2}{2}+\frac{B\,a\,d^2}{2}+\frac{C\,b\,c^2}{2}-\frac{C\,b\,d^2}{2}-A\,a\,c\,d+B\,b\,c\,d+C\,a\,c\,d\right)}{f}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A\,a\,d^2+B\,b\,c^2+C\,a\,c^2-B\,b\,d^2-C\,a\,d^2+2\,A\,b\,c\,d+2\,B\,a\,c\,d-2\,C\,b\,c\,d\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^3\,\left(\frac{B\,b\,d^2}{3}+\frac{C\,a\,d^2}{3}+\frac{2\,C\,b\,c\,d}{3}\right)}{f}+\frac{C\,b\,d^2\,{\mathrm{tan}\left(e+f\,x\right)}^4}{4\,f}","Not used",1,"(tan(e + f*x)^2*((A*b*d^2)/2 + (B*a*d^2)/2 + (C*b*c^2)/2 - (C*b*d^2)/2 + B*b*c*d + C*a*c*d))/f - x*(A*a*d^2 - A*a*c^2 + B*b*c^2 + C*a*c^2 - B*b*d^2 - C*a*d^2 + 2*A*b*c*d + 2*B*a*c*d - 2*C*b*c*d) - (log(tan(e + f*x)^2 + 1)*((A*b*d^2)/2 - (B*a*c^2)/2 - (A*b*c^2)/2 + (B*a*d^2)/2 + (C*b*c^2)/2 - (C*b*d^2)/2 - A*a*c*d + B*b*c*d + C*a*c*d))/f + (tan(e + f*x)*(A*a*d^2 + B*b*c^2 + C*a*c^2 - B*b*d^2 - C*a*d^2 + 2*A*b*c*d + 2*B*a*c*d - 2*C*b*c*d))/f + (tan(e + f*x)^3*((B*b*d^2)/3 + (C*a*d^2)/3 + (2*C*b*c*d)/3))/f + (C*b*d^2*tan(e + f*x)^4)/(4*f)","B"
60,1,141,131,8.808165,"\text{Not used}","int((c + d*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{B\,d^2}{2}+C\,c\,d\right)}{f}-x\,\left(A\,d^2-A\,c^2+C\,c^2-C\,d^2+2\,B\,c\,d\right)+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A\,d^2+C\,c^2-C\,d^2+2\,B\,c\,d\right)}{f}+\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{B\,c^2}{2}-\frac{B\,d^2}{2}+A\,c\,d-C\,c\,d\right)}{f}+\frac{C\,d^2\,{\mathrm{tan}\left(e+f\,x\right)}^3}{3\,f}","Not used",1,"(tan(e + f*x)^2*((B*d^2)/2 + C*c*d))/f - x*(A*d^2 - A*c^2 + C*c^2 - C*d^2 + 2*B*c*d) + (tan(e + f*x)*(A*d^2 + C*c^2 - C*d^2 + 2*B*c*d))/f + (log(tan(e + f*x)^2 + 1)*((B*c^2)/2 - (B*d^2)/2 + A*c*d - C*c*d))/f + (C*d^2*tan(e + f*x)^3)/(3*f)","B"
61,1,325,254,11.275120,"\text{Not used}","int(((c + d*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x)),x)","\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(\frac{B\,d^2+2\,C\,c\,d}{b}-\frac{C\,a\,d^2}{b^2}\right)}{f}+\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(b^2\,\left(C\,a^2\,c^2+2\,B\,a^2\,c\,d+A\,a^2\,d^2\right)-b\,\left(B\,a^3\,d^2+2\,C\,c\,a^3\,d\right)-b^3\,\left(B\,a\,c^2+2\,A\,a\,d\,c\right)+A\,b^4\,c^2+C\,a^4\,d^2\right)}{f\,\left(a^2\,b^3+b^5\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,d^2-A\,c^2+B\,c^2\,1{}\mathrm{i}-B\,d^2\,1{}\mathrm{i}+C\,c^2-C\,d^2+A\,c\,d\,2{}\mathrm{i}+2\,B\,c\,d-C\,c\,d\,2{}\mathrm{i}\right)}{2\,f\,\left(b+a\,1{}\mathrm{i}\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(B\,c^2-B\,d^2+2\,A\,c\,d-2\,C\,c\,d-A\,c^2\,1{}\mathrm{i}+A\,d^2\,1{}\mathrm{i}+C\,c^2\,1{}\mathrm{i}-C\,d^2\,1{}\mathrm{i}+B\,c\,d\,2{}\mathrm{i}\right)}{2\,f\,\left(a+b\,1{}\mathrm{i}\right)}+\frac{C\,d^2\,{\mathrm{tan}\left(e+f\,x\right)}^2}{2\,b\,f}","Not used",1,"(tan(e + f*x)*((B*d^2 + 2*C*c*d)/b - (C*a*d^2)/b^2))/f + (log(a + b*tan(e + f*x))*(b^2*(A*a^2*d^2 + C*a^2*c^2 + 2*B*a^2*c*d) - b*(B*a^3*d^2 + 2*C*a^3*c*d) - b^3*(B*a*c^2 + 2*A*a*c*d) + A*b^4*c^2 + C*a^4*d^2))/(f*(b^5 + a^2*b^3)) + (log(tan(e + f*x) + 1i)*(A*d^2 - A*c^2 + B*c^2*1i - B*d^2*1i + C*c^2 - C*d^2 + A*c*d*2i + 2*B*c*d - C*c*d*2i))/(2*f*(a*1i + b)) + (log(tan(e + f*x) - 1i)*(A*d^2*1i - A*c^2*1i + B*c^2 - B*d^2 + C*c^2*1i - C*d^2*1i + 2*A*c*d + B*c*d*2i - 2*C*c*d))/(2*f*(a + b*1i)) + (C*d^2*tan(e + f*x)^2)/(2*b*f)","B"
62,1,3958,415,34.030794,"\text{Not used}","int(((c + d*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^2,x)","\frac{\ln\left(\frac{2\,A^2\,a^2\,b^3\,c^3\,d-2\,A^2\,a^2\,b^3\,c\,d^3-A^2\,a\,b^4\,c^4+6\,A^2\,a\,b^4\,c^2\,d^2-A^2\,a\,b^4\,d^4-2\,A^2\,b^5\,c^3\,d+2\,A^2\,b^5\,c\,d^3-A\,B\,a^4\,b\,c^2\,d^2+A\,B\,a^4\,b\,d^4+A\,B\,a^2\,b^3\,c^4-8\,A\,B\,a^2\,b^3\,c^2\,d^2+3\,A\,B\,a^2\,b^3\,d^4+8\,A\,B\,a\,b^4\,c^3\,d-8\,A\,B\,a\,b^4\,c\,d^3-A\,B\,b^5\,c^4+5\,A\,B\,b^5\,c^2\,d^2+2\,A\,C\,a^5\,c^2\,d^2-2\,A\,C\,a^5\,d^4-2\,A\,C\,a^4\,b\,c^3\,d+2\,A\,C\,a^4\,b\,c\,d^3+4\,A\,C\,a^3\,b^2\,c^2\,d^2-4\,A\,C\,a^3\,b^2\,d^4-8\,A\,C\,a^2\,b^3\,c^3\,d+8\,A\,C\,a^2\,b^3\,c\,d^3+2\,A\,C\,a\,b^4\,c^4-10\,A\,C\,a\,b^4\,c^2\,d^2+2\,A\,C\,b^5\,c^3\,d-2\,A\,C\,b^5\,c\,d^3+2\,B^2\,a^4\,b\,c\,d^3-2\,B^2\,a^2\,b^3\,c^3\,d+6\,B^2\,a^2\,b^3\,c\,d^3+B^2\,a\,b^4\,c^4-6\,B^2\,a\,b^4\,c^2\,d^2+B^2\,a\,b^4\,d^4+2\,B^2\,b^5\,c^3\,d-4\,B\,C\,a^5\,c\,d^3+5\,B\,C\,a^4\,b\,c^2\,d^2-B\,C\,a^4\,b\,d^4-8\,B\,C\,a^3\,b^2\,c\,d^3-B\,C\,a^2\,b^3\,c^4+16\,B\,C\,a^2\,b^3\,c^2\,d^2-3\,B\,C\,a^2\,b^3\,d^4-8\,B\,C\,a\,b^4\,c^3\,d+4\,B\,C\,a\,b^4\,c\,d^3+B\,C\,b^5\,c^4-B\,C\,b^5\,c^2\,d^2-2\,C^2\,a^5\,c^2\,d^2+2\,C^2\,a^5\,d^4+2\,C^2\,a^4\,b\,c^3\,d-2\,C^2\,a^4\,b\,c\,d^3-4\,C^2\,a^3\,b^2\,c^2\,d^2+4\,C^2\,a^3\,b^2\,d^4+6\,C^2\,a^2\,b^3\,c^3\,d-6\,C^2\,a^2\,b^3\,c\,d^3-C^2\,a\,b^4\,c^4+4\,C^2\,a\,b^4\,c^2\,d^2+C^2\,a\,b^4\,d^4}{b^2\,{\left(a^2+b^2\right)}^2}+\frac{{\left(d+c\,1{}\mathrm{i}\right)}^2\,\left(\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,B\,b^5\,c^2-5\,B\,b^5\,d^2-4\,C\,a^5\,d^2+6\,A\,b^5\,c\,d-10\,C\,b^5\,c\,d+4\,A\,a\,b^4\,c^2-4\,A\,a\,b^4\,d^2+2\,B\,a^4\,b\,d^2-4\,C\,a\,b^4\,c^2+8\,C\,a\,b^4\,d^2-B\,a^2\,b^3\,c^2+B\,a^2\,b^3\,d^2-8\,B\,a\,b^4\,c\,d+4\,C\,a^4\,b\,c\,d-2\,A\,a^2\,b^3\,c\,d+2\,C\,a^2\,b^3\,c\,d\right)}{b^2\,\left(a^2+b^2\right)}-\frac{A\,b^2\,d^2-A\,b^2\,c^2-8\,C\,a^2\,d^2+C\,b^2\,c^2-C\,b^2\,d^2+4\,B\,a\,b\,d^2+2\,B\,b^2\,c\,d+8\,C\,a\,b\,c\,d}{b}+\frac{b\,{\left(d+c\,1{}\mathrm{i}\right)}^2\,\left(-\mathrm{tan}\left(e+f\,x\right)\,a^2+4\,a\,b+3\,\mathrm{tan}\left(e+f\,x\right)\,b^2\right)\,\left(A\,1{}\mathrm{i}+B-C\,1{}\mathrm{i}\right)}{{\left(b+a\,1{}\mathrm{i}\right)}^2}\right)\,\left(A\,1{}\mathrm{i}+B-C\,1{}\mathrm{i}\right)}{2\,{\left(b+a\,1{}\mathrm{i}\right)}^2}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(4\,A^2\,a^2\,b^3\,c^2\,d^2-4\,A^2\,a\,b^4\,c^3\,d+4\,A^2\,a\,b^4\,c\,d^3+A^2\,b^5\,c^4-2\,A^2\,b^5\,c^2\,d^2+A^2\,b^5\,d^4-2\,A\,B\,a^4\,b\,c\,d^3+4\,A\,B\,a^2\,b^3\,c^3\,d-8\,A\,B\,a^2\,b^3\,c\,d^3-2\,A\,B\,a\,b^4\,c^4+12\,A\,B\,a\,b^4\,c^2\,d^2-2\,A\,B\,a\,b^4\,d^4-4\,A\,B\,b^5\,c^3\,d+2\,A\,B\,b^5\,c\,d^3+4\,A\,C\,a^5\,c\,d^3-4\,A\,C\,a^4\,b\,c^2\,d^2+8\,A\,C\,a^3\,b^2\,c\,d^3-16\,A\,C\,a^2\,b^3\,c^2\,d^2+8\,A\,C\,a\,b^4\,c^3\,d-4\,A\,C\,a\,b^4\,c\,d^3-2\,A\,C\,b^5\,c^4-2\,A\,C\,b^5\,d^4-B^2\,a^4\,b\,c^2\,d^2+B^2\,a^4\,b\,d^4+B^2\,a^2\,b^3\,c^4-4\,B^2\,a^2\,b^3\,c^2\,d^2+3\,B^2\,a^2\,b^3\,d^4+4\,B^2\,a\,b^4\,c^3\,d-4\,B^2\,a\,b^4\,c\,d^3+3\,B^2\,b^5\,c^2\,d^2+B^2\,b^5\,d^4+2\,B\,C\,a^5\,c^2\,d^2-2\,B\,C\,a^5\,d^4-2\,B\,C\,a^4\,b\,c^3\,d+4\,B\,C\,a^4\,b\,c\,d^3+4\,B\,C\,a^3\,b^2\,c^2\,d^2-4\,B\,C\,a^3\,b^2\,d^4-8\,B\,C\,a^2\,b^3\,c^3\,d+12\,B\,C\,a^2\,b^3\,c\,d^3+2\,B\,C\,a\,b^4\,c^4-10\,B\,C\,a\,b^4\,c^2\,d^2+2\,B\,C\,b^5\,c^3\,d-4\,C^2\,a^5\,c\,d^3+4\,C^2\,a^4\,b\,c^2\,d^2-8\,C^2\,a^3\,b^2\,c\,d^3+12\,C^2\,a^2\,b^3\,c^2\,d^2-4\,C^2\,a\,b^4\,c^3\,d+C^2\,b^5\,c^4+2\,C^2\,b^5\,c^2\,d^2+C^2\,b^5\,d^4\right)}{b^2\,{\left(a^2+b^2\right)}^2}\right)\,\left(B\,d^2-B\,c^2-2\,A\,c\,d+2\,C\,c\,d-A\,c^2\,1{}\mathrm{i}+A\,d^2\,1{}\mathrm{i}+C\,c^2\,1{}\mathrm{i}-C\,d^2\,1{}\mathrm{i}+B\,c\,d\,2{}\mathrm{i}\right)}{2\,f\,\left(-a^2+a\,b\,2{}\mathrm{i}+b^2\right)}-\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(b^3\,\left(B\,a^2\,c^2-3\,B\,a^2\,d^2+2\,A\,a^2\,c\,d-6\,C\,a^2\,c\,d\right)-b^5\,\left(B\,c^2+2\,A\,d\,c\right)-b\,\left(B\,a^4\,d^2+2\,C\,c\,a^4\,d\right)+b^4\,\left(2\,A\,a\,d^2-2\,A\,a\,c^2+2\,C\,a\,c^2+4\,B\,a\,c\,d\right)+2\,C\,a^5\,d^2+4\,C\,a^3\,b^2\,d^2\right)}{f\,\left(a^4\,b^3+2\,a^2\,b^5+b^7\right)}+\frac{\ln\left(\frac{2\,A^2\,a^2\,b^3\,c^3\,d-2\,A^2\,a^2\,b^3\,c\,d^3-A^2\,a\,b^4\,c^4+6\,A^2\,a\,b^4\,c^2\,d^2-A^2\,a\,b^4\,d^4-2\,A^2\,b^5\,c^3\,d+2\,A^2\,b^5\,c\,d^3-A\,B\,a^4\,b\,c^2\,d^2+A\,B\,a^4\,b\,d^4+A\,B\,a^2\,b^3\,c^4-8\,A\,B\,a^2\,b^3\,c^2\,d^2+3\,A\,B\,a^2\,b^3\,d^4+8\,A\,B\,a\,b^4\,c^3\,d-8\,A\,B\,a\,b^4\,c\,d^3-A\,B\,b^5\,c^4+5\,A\,B\,b^5\,c^2\,d^2+2\,A\,C\,a^5\,c^2\,d^2-2\,A\,C\,a^5\,d^4-2\,A\,C\,a^4\,b\,c^3\,d+2\,A\,C\,a^4\,b\,c\,d^3+4\,A\,C\,a^3\,b^2\,c^2\,d^2-4\,A\,C\,a^3\,b^2\,d^4-8\,A\,C\,a^2\,b^3\,c^3\,d+8\,A\,C\,a^2\,b^3\,c\,d^3+2\,A\,C\,a\,b^4\,c^4-10\,A\,C\,a\,b^4\,c^2\,d^2+2\,A\,C\,b^5\,c^3\,d-2\,A\,C\,b^5\,c\,d^3+2\,B^2\,a^4\,b\,c\,d^3-2\,B^2\,a^2\,b^3\,c^3\,d+6\,B^2\,a^2\,b^3\,c\,d^3+B^2\,a\,b^4\,c^4-6\,B^2\,a\,b^4\,c^2\,d^2+B^2\,a\,b^4\,d^4+2\,B^2\,b^5\,c^3\,d-4\,B\,C\,a^5\,c\,d^3+5\,B\,C\,a^4\,b\,c^2\,d^2-B\,C\,a^4\,b\,d^4-8\,B\,C\,a^3\,b^2\,c\,d^3-B\,C\,a^2\,b^3\,c^4+16\,B\,C\,a^2\,b^3\,c^2\,d^2-3\,B\,C\,a^2\,b^3\,d^4-8\,B\,C\,a\,b^4\,c^3\,d+4\,B\,C\,a\,b^4\,c\,d^3+B\,C\,b^5\,c^4-B\,C\,b^5\,c^2\,d^2-2\,C^2\,a^5\,c^2\,d^2+2\,C^2\,a^5\,d^4+2\,C^2\,a^4\,b\,c^3\,d-2\,C^2\,a^4\,b\,c\,d^3-4\,C^2\,a^3\,b^2\,c^2\,d^2+4\,C^2\,a^3\,b^2\,d^4+6\,C^2\,a^2\,b^3\,c^3\,d-6\,C^2\,a^2\,b^3\,c\,d^3-C^2\,a\,b^4\,c^4+4\,C^2\,a\,b^4\,c^2\,d^2+C^2\,a\,b^4\,d^4}{b^2\,{\left(a^2+b^2\right)}^2}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(4\,A^2\,a^2\,b^3\,c^2\,d^2-4\,A^2\,a\,b^4\,c^3\,d+4\,A^2\,a\,b^4\,c\,d^3+A^2\,b^5\,c^4-2\,A^2\,b^5\,c^2\,d^2+A^2\,b^5\,d^4-2\,A\,B\,a^4\,b\,c\,d^3+4\,A\,B\,a^2\,b^3\,c^3\,d-8\,A\,B\,a^2\,b^3\,c\,d^3-2\,A\,B\,a\,b^4\,c^4+12\,A\,B\,a\,b^4\,c^2\,d^2-2\,A\,B\,a\,b^4\,d^4-4\,A\,B\,b^5\,c^3\,d+2\,A\,B\,b^5\,c\,d^3+4\,A\,C\,a^5\,c\,d^3-4\,A\,C\,a^4\,b\,c^2\,d^2+8\,A\,C\,a^3\,b^2\,c\,d^3-16\,A\,C\,a^2\,b^3\,c^2\,d^2+8\,A\,C\,a\,b^4\,c^3\,d-4\,A\,C\,a\,b^4\,c\,d^3-2\,A\,C\,b^5\,c^4-2\,A\,C\,b^5\,d^4-B^2\,a^4\,b\,c^2\,d^2+B^2\,a^4\,b\,d^4+B^2\,a^2\,b^3\,c^4-4\,B^2\,a^2\,b^3\,c^2\,d^2+3\,B^2\,a^2\,b^3\,d^4+4\,B^2\,a\,b^4\,c^3\,d-4\,B^2\,a\,b^4\,c\,d^3+3\,B^2\,b^5\,c^2\,d^2+B^2\,b^5\,d^4+2\,B\,C\,a^5\,c^2\,d^2-2\,B\,C\,a^5\,d^4-2\,B\,C\,a^4\,b\,c^3\,d+4\,B\,C\,a^4\,b\,c\,d^3+4\,B\,C\,a^3\,b^2\,c^2\,d^2-4\,B\,C\,a^3\,b^2\,d^4-8\,B\,C\,a^2\,b^3\,c^3\,d+12\,B\,C\,a^2\,b^3\,c\,d^3+2\,B\,C\,a\,b^4\,c^4-10\,B\,C\,a\,b^4\,c^2\,d^2+2\,B\,C\,b^5\,c^3\,d-4\,C^2\,a^5\,c\,d^3+4\,C^2\,a^4\,b\,c^2\,d^2-8\,C^2\,a^3\,b^2\,c\,d^3+12\,C^2\,a^2\,b^3\,c^2\,d^2-4\,C^2\,a\,b^4\,c^3\,d+C^2\,b^5\,c^4+2\,C^2\,b^5\,c^2\,d^2+C^2\,b^5\,d^4\right)}{b^2\,{\left(a^2+b^2\right)}^2}+\frac{{\left(-d+c\,1{}\mathrm{i}\right)}^2\,\left(\frac{A\,b^2\,d^2-A\,b^2\,c^2-8\,C\,a^2\,d^2+C\,b^2\,c^2-C\,b^2\,d^2+4\,B\,a\,b\,d^2+2\,B\,b^2\,c\,d+8\,C\,a\,b\,c\,d}{b}-\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,B\,b^5\,c^2-5\,B\,b^5\,d^2-4\,C\,a^5\,d^2+6\,A\,b^5\,c\,d-10\,C\,b^5\,c\,d+4\,A\,a\,b^4\,c^2-4\,A\,a\,b^4\,d^2+2\,B\,a^4\,b\,d^2-4\,C\,a\,b^4\,c^2+8\,C\,a\,b^4\,d^2-B\,a^2\,b^3\,c^2+B\,a^2\,b^3\,d^2-8\,B\,a\,b^4\,c\,d+4\,C\,a^4\,b\,c\,d-2\,A\,a^2\,b^3\,c\,d+2\,C\,a^2\,b^3\,c\,d\right)}{b^2\,\left(a^2+b^2\right)}+\frac{b\,{\left(-d+c\,1{}\mathrm{i}\right)}^2\,\left(-\mathrm{tan}\left(e+f\,x\right)\,a^2+4\,a\,b+3\,\mathrm{tan}\left(e+f\,x\right)\,b^2\right)\,\left(A-C+B\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{{\left(-b+a\,1{}\mathrm{i}\right)}^2}\right)\,\left(A-C+B\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{2\,{\left(-b+a\,1{}\mathrm{i}\right)}^2}\right)\,\left(A\,d^2-A\,c^2-B\,c^2\,1{}\mathrm{i}+B\,d^2\,1{}\mathrm{i}+C\,c^2-C\,d^2-A\,c\,d\,2{}\mathrm{i}+2\,B\,c\,d+C\,c\,d\,2{}\mathrm{i}\right)}{2\,f\,\left(-a^2\,1{}\mathrm{i}+2\,a\,b+b^2\,1{}\mathrm{i}\right)}+\frac{C\,d^2\,\mathrm{tan}\left(e+f\,x\right)}{b^2\,f}-\frac{C\,a^4\,d^2-2\,C\,a^3\,b\,c\,d-B\,a^3\,b\,d^2+C\,a^2\,b^2\,c^2+2\,B\,a^2\,b^2\,c\,d+A\,a^2\,b^2\,d^2-B\,a\,b^3\,c^2-2\,A\,a\,b^3\,c\,d+A\,b^4\,c^2}{b\,f\,\left(\mathrm{tan}\left(e+f\,x\right)\,b^3+a\,b^2\right)\,\left(a^2+b^2\right)}","Not used",1,"(log((2*C^2*a^5*d^4 + 4*C^2*a^3*b^2*d^4 - 2*C^2*a^5*c^2*d^2 - A*B*b^5*c^4 - 2*A*C*a^5*d^4 + B*C*b^5*c^4 - A^2*a*b^4*c^4 - A^2*a*b^4*d^4 + B^2*a*b^4*c^4 + B^2*a*b^4*d^4 - C^2*a*b^4*c^4 + 2*A^2*b^5*c*d^3 - 2*A^2*b^5*c^3*d + C^2*a*b^4*d^4 + 2*B^2*b^5*c^3*d - 4*C^2*a^3*b^2*c^2*d^2 + A*B*a^2*b^3*c^4 + 3*A*B*a^2*b^3*d^4 - 4*A*C*a^3*b^2*d^4 - B*C*a^2*b^3*c^4 + 5*A*B*b^5*c^2*d^2 + 2*A*C*a^5*c^2*d^2 - 3*B*C*a^2*b^3*d^4 - B*C*b^5*c^2*d^2 + 2*B^2*a^4*b*c*d^3 - 2*C^2*a^4*b*c*d^3 + 2*C^2*a^4*b*c^3*d + 6*A^2*a*b^4*c^2*d^2 - 2*A^2*a^2*b^3*c*d^3 + 2*A^2*a^2*b^3*c^3*d - 6*B^2*a*b^4*c^2*d^2 + 6*B^2*a^2*b^3*c*d^3 - 2*B^2*a^2*b^3*c^3*d + 4*C^2*a*b^4*c^2*d^2 - 6*C^2*a^2*b^3*c*d^3 + 6*C^2*a^2*b^3*c^3*d + A*B*a^4*b*d^4 + 2*A*C*a*b^4*c^4 - B*C*a^4*b*d^4 - 2*A*C*b^5*c*d^3 + 2*A*C*b^5*c^3*d - 4*B*C*a^5*c*d^3 - 8*A*B*a*b^4*c*d^3 + 8*A*B*a*b^4*c^3*d + 2*A*C*a^4*b*c*d^3 - 2*A*C*a^4*b*c^3*d + 4*B*C*a*b^4*c*d^3 - 8*B*C*a*b^4*c^3*d - A*B*a^4*b*c^2*d^2 - 10*A*C*a*b^4*c^2*d^2 + 8*A*C*a^2*b^3*c*d^3 - 8*A*C*a^2*b^3*c^3*d - 8*B*C*a^3*b^2*c*d^3 + 5*B*C*a^4*b*c^2*d^2 - 8*A*B*a^2*b^3*c^2*d^2 + 4*A*C*a^3*b^2*c^2*d^2 + 16*B*C*a^2*b^3*c^2*d^2)/(b^2*(a^2 + b^2)^2) + ((c*1i + d)^2*((tan(e + f*x)*(3*B*b^5*c^2 - 5*B*b^5*d^2 - 4*C*a^5*d^2 + 6*A*b^5*c*d - 10*C*b^5*c*d + 4*A*a*b^4*c^2 - 4*A*a*b^4*d^2 + 2*B*a^4*b*d^2 - 4*C*a*b^4*c^2 + 8*C*a*b^4*d^2 - B*a^2*b^3*c^2 + B*a^2*b^3*d^2 - 8*B*a*b^4*c*d + 4*C*a^4*b*c*d - 2*A*a^2*b^3*c*d + 2*C*a^2*b^3*c*d))/(b^2*(a^2 + b^2)) - (A*b^2*d^2 - A*b^2*c^2 - 8*C*a^2*d^2 + C*b^2*c^2 - C*b^2*d^2 + 4*B*a*b*d^2 + 2*B*b^2*c*d + 8*C*a*b*c*d)/b + (b*(c*1i + d)^2*(4*a*b - a^2*tan(e + f*x) + 3*b^2*tan(e + f*x))*(A*1i + B - C*1i))/(a*1i + b)^2)*(A*1i + B - C*1i))/(2*(a*1i + b)^2) + (tan(e + f*x)*(A^2*b^5*c^4 + A^2*b^5*d^4 + B^2*b^5*d^4 + C^2*b^5*c^4 + C^2*b^5*d^4 + B^2*a^2*b^3*c^4 + 3*B^2*a^2*b^3*d^4 - 2*A^2*b^5*c^2*d^2 + 3*B^2*b^5*c^2*d^2 + 2*C^2*b^5*c^2*d^2 - 2*A*C*b^5*c^4 - 2*A*C*b^5*d^4 - 2*B*C*a^5*d^4 + B^2*a^4*b*d^4 - 4*C^2*a^5*c*d^3 + 4*A^2*a^2*b^3*c^2*d^2 - 4*B^2*a^2*b^3*c^2*d^2 + 12*C^2*a^2*b^3*c^2*d^2 - 4*B*C*a^3*b^2*d^4 + 2*B*C*a^5*c^2*d^2 + 4*A^2*a*b^4*c*d^3 - 4*A^2*a*b^4*c^3*d - 4*B^2*a*b^4*c*d^3 + 4*B^2*a*b^4*c^3*d - 4*C^2*a*b^4*c^3*d - B^2*a^4*b*c^2*d^2 - 8*C^2*a^3*b^2*c*d^3 + 4*C^2*a^4*b*c^2*d^2 - 2*A*B*a*b^4*c^4 - 2*A*B*a*b^4*d^4 + 2*B*C*a*b^4*c^4 + 2*A*B*b^5*c*d^3 - 4*A*B*b^5*c^3*d + 4*A*C*a^5*c*d^3 + 2*B*C*b^5*c^3*d - 2*A*B*a^4*b*c*d^3 - 4*A*C*a*b^4*c*d^3 + 8*A*C*a*b^4*c^3*d + 4*B*C*a^4*b*c*d^3 - 2*B*C*a^4*b*c^3*d + 12*A*B*a*b^4*c^2*d^2 - 8*A*B*a^2*b^3*c*d^3 + 4*A*B*a^2*b^3*c^3*d + 8*A*C*a^3*b^2*c*d^3 - 4*A*C*a^4*b*c^2*d^2 - 10*B*C*a*b^4*c^2*d^2 + 12*B*C*a^2*b^3*c*d^3 - 8*B*C*a^2*b^3*c^3*d - 16*A*C*a^2*b^3*c^2*d^2 + 4*B*C*a^3*b^2*c^2*d^2))/(b^2*(a^2 + b^2)^2))*(A*d^2*1i - A*c^2*1i - B*c^2 + B*d^2 + C*c^2*1i - C*d^2*1i - 2*A*c*d + B*c*d*2i + 2*C*c*d))/(2*f*(a*b*2i - a^2 + b^2)) - (log(a + b*tan(e + f*x))*(b^3*(B*a^2*c^2 - 3*B*a^2*d^2 + 2*A*a^2*c*d - 6*C*a^2*c*d) - b^5*(B*c^2 + 2*A*c*d) - b*(B*a^4*d^2 + 2*C*a^4*c*d) + b^4*(2*A*a*d^2 - 2*A*a*c^2 + 2*C*a*c^2 + 4*B*a*c*d) + 2*C*a^5*d^2 + 4*C*a^3*b^2*d^2))/(f*(b^7 + 2*a^2*b^5 + a^4*b^3)) + (log((2*C^2*a^5*d^4 + 4*C^2*a^3*b^2*d^4 - 2*C^2*a^5*c^2*d^2 - A*B*b^5*c^4 - 2*A*C*a^5*d^4 + B*C*b^5*c^4 - A^2*a*b^4*c^4 - A^2*a*b^4*d^4 + B^2*a*b^4*c^4 + B^2*a*b^4*d^4 - C^2*a*b^4*c^4 + 2*A^2*b^5*c*d^3 - 2*A^2*b^5*c^3*d + C^2*a*b^4*d^4 + 2*B^2*b^5*c^3*d - 4*C^2*a^3*b^2*c^2*d^2 + A*B*a^2*b^3*c^4 + 3*A*B*a^2*b^3*d^4 - 4*A*C*a^3*b^2*d^4 - B*C*a^2*b^3*c^4 + 5*A*B*b^5*c^2*d^2 + 2*A*C*a^5*c^2*d^2 - 3*B*C*a^2*b^3*d^4 - B*C*b^5*c^2*d^2 + 2*B^2*a^4*b*c*d^3 - 2*C^2*a^4*b*c*d^3 + 2*C^2*a^4*b*c^3*d + 6*A^2*a*b^4*c^2*d^2 - 2*A^2*a^2*b^3*c*d^3 + 2*A^2*a^2*b^3*c^3*d - 6*B^2*a*b^4*c^2*d^2 + 6*B^2*a^2*b^3*c*d^3 - 2*B^2*a^2*b^3*c^3*d + 4*C^2*a*b^4*c^2*d^2 - 6*C^2*a^2*b^3*c*d^3 + 6*C^2*a^2*b^3*c^3*d + A*B*a^4*b*d^4 + 2*A*C*a*b^4*c^4 - B*C*a^4*b*d^4 - 2*A*C*b^5*c*d^3 + 2*A*C*b^5*c^3*d - 4*B*C*a^5*c*d^3 - 8*A*B*a*b^4*c*d^3 + 8*A*B*a*b^4*c^3*d + 2*A*C*a^4*b*c*d^3 - 2*A*C*a^4*b*c^3*d + 4*B*C*a*b^4*c*d^3 - 8*B*C*a*b^4*c^3*d - A*B*a^4*b*c^2*d^2 - 10*A*C*a*b^4*c^2*d^2 + 8*A*C*a^2*b^3*c*d^3 - 8*A*C*a^2*b^3*c^3*d - 8*B*C*a^3*b^2*c*d^3 + 5*B*C*a^4*b*c^2*d^2 - 8*A*B*a^2*b^3*c^2*d^2 + 4*A*C*a^3*b^2*c^2*d^2 + 16*B*C*a^2*b^3*c^2*d^2)/(b^2*(a^2 + b^2)^2) + ((c*1i - d)^2*((A*b^2*d^2 - A*b^2*c^2 - 8*C*a^2*d^2 + C*b^2*c^2 - C*b^2*d^2 + 4*B*a*b*d^2 + 2*B*b^2*c*d + 8*C*a*b*c*d)/b - (tan(e + f*x)*(3*B*b^5*c^2 - 5*B*b^5*d^2 - 4*C*a^5*d^2 + 6*A*b^5*c*d - 10*C*b^5*c*d + 4*A*a*b^4*c^2 - 4*A*a*b^4*d^2 + 2*B*a^4*b*d^2 - 4*C*a*b^4*c^2 + 8*C*a*b^4*d^2 - B*a^2*b^3*c^2 + B*a^2*b^3*d^2 - 8*B*a*b^4*c*d + 4*C*a^4*b*c*d - 2*A*a^2*b^3*c*d + 2*C*a^2*b^3*c*d))/(b^2*(a^2 + b^2)) + (b*(c*1i - d)^2*(4*a*b - a^2*tan(e + f*x) + 3*b^2*tan(e + f*x))*(A + B*1i - C)*1i)/(a*1i - b)^2)*(A + B*1i - C)*1i)/(2*(a*1i - b)^2) + (tan(e + f*x)*(A^2*b^5*c^4 + A^2*b^5*d^4 + B^2*b^5*d^4 + C^2*b^5*c^4 + C^2*b^5*d^4 + B^2*a^2*b^3*c^4 + 3*B^2*a^2*b^3*d^4 - 2*A^2*b^5*c^2*d^2 + 3*B^2*b^5*c^2*d^2 + 2*C^2*b^5*c^2*d^2 - 2*A*C*b^5*c^4 - 2*A*C*b^5*d^4 - 2*B*C*a^5*d^4 + B^2*a^4*b*d^4 - 4*C^2*a^5*c*d^3 + 4*A^2*a^2*b^3*c^2*d^2 - 4*B^2*a^2*b^3*c^2*d^2 + 12*C^2*a^2*b^3*c^2*d^2 - 4*B*C*a^3*b^2*d^4 + 2*B*C*a^5*c^2*d^2 + 4*A^2*a*b^4*c*d^3 - 4*A^2*a*b^4*c^3*d - 4*B^2*a*b^4*c*d^3 + 4*B^2*a*b^4*c^3*d - 4*C^2*a*b^4*c^3*d - B^2*a^4*b*c^2*d^2 - 8*C^2*a^3*b^2*c*d^3 + 4*C^2*a^4*b*c^2*d^2 - 2*A*B*a*b^4*c^4 - 2*A*B*a*b^4*d^4 + 2*B*C*a*b^4*c^4 + 2*A*B*b^5*c*d^3 - 4*A*B*b^5*c^3*d + 4*A*C*a^5*c*d^3 + 2*B*C*b^5*c^3*d - 2*A*B*a^4*b*c*d^3 - 4*A*C*a*b^4*c*d^3 + 8*A*C*a*b^4*c^3*d + 4*B*C*a^4*b*c*d^3 - 2*B*C*a^4*b*c^3*d + 12*A*B*a*b^4*c^2*d^2 - 8*A*B*a^2*b^3*c*d^3 + 4*A*B*a^2*b^3*c^3*d + 8*A*C*a^3*b^2*c*d^3 - 4*A*C*a^4*b*c^2*d^2 - 10*B*C*a*b^4*c^2*d^2 + 12*B*C*a^2*b^3*c*d^3 - 8*B*C*a^2*b^3*c^3*d - 16*A*C*a^2*b^3*c^2*d^2 + 4*B*C*a^3*b^2*c^2*d^2))/(b^2*(a^2 + b^2)^2))*(A*d^2 - A*c^2 - B*c^2*1i + B*d^2*1i + C*c^2 - C*d^2 - A*c*d*2i + 2*B*c*d + C*c*d*2i))/(2*f*(2*a*b - a^2*1i + b^2*1i)) + (C*d^2*tan(e + f*x))/(b^2*f) - (A*b^4*c^2 + C*a^4*d^2 - B*a*b^3*c^2 - B*a^3*b*d^2 + A*a^2*b^2*d^2 + C*a^2*b^2*c^2 - 2*A*a*b^3*c*d - 2*C*a^3*b*c*d + 2*B*a^2*b^2*c*d)/(b*f*(a*b^2 + b^3*tan(e + f*x))*(a^2 + b^2))","B"
63,1,807,597,29.276823,"\text{Not used}","int(((c + d*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^3,x)","-\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(\frac{a^2\,\left(b^4\,\left(3\,A\,d^2-3\,A\,c^2+3\,C\,c^2-6\,C\,d^2+6\,B\,c\,d\right)+3\,C\,b^4\,d^2\right)-b^6\,\left(A\,d^2-A\,c^2+C\,c^2+2\,B\,c\,d\right)+C\,b^6\,d^2-a\,b^5\,\left(3\,B\,c^2-3\,B\,d^2+6\,A\,c\,d-6\,C\,c\,d\right)+a^3\,b^3\,\left(B\,c^2-B\,d^2+2\,A\,c\,d-2\,C\,c\,d\right)}{a^6\,b^3+3\,a^4\,b^5+3\,a^2\,b^7+b^9}-\frac{C\,d^2}{b^3}\right)}{f}-\frac{\frac{A\,b^6\,c^2-3\,C\,a^6\,d^2+B\,a\,b^5\,c^2+B\,a^5\,b\,d^2+5\,A\,a^2\,b^4\,c^2-3\,A\,a^2\,b^4\,d^2+A\,a^4\,b^2\,d^2-3\,B\,a^3\,b^3\,c^2+5\,B\,a^3\,b^3\,d^2-3\,C\,a^2\,b^4\,c^2+C\,a^4\,b^2\,c^2-7\,C\,a^4\,b^2\,d^2+2\,A\,a\,b^5\,c\,d+2\,C\,a^5\,b\,c\,d-6\,A\,a^3\,b^3\,c\,d-6\,B\,a^2\,b^4\,c\,d+2\,B\,a^4\,b^2\,c\,d+10\,C\,a^3\,b^3\,c\,d}{2\,b^3\,\left(a^4+2\,a^2\,b^2+b^4\right)}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,b^5\,c^2-2\,C\,a^5\,d^2+2\,A\,b^5\,c\,d+2\,A\,a\,b^4\,c^2-2\,A\,a\,b^4\,d^2+B\,a^4\,b\,d^2-2\,C\,a\,b^4\,c^2-B\,a^2\,b^3\,c^2+3\,B\,a^2\,b^3\,d^2-4\,C\,a^3\,b^2\,d^2-4\,B\,a\,b^4\,c\,d+2\,C\,a^4\,b\,c\,d-2\,A\,a^2\,b^3\,c\,d+6\,C\,a^2\,b^3\,c\,d\right)}{b^2\,\left(a^4+2\,a^2\,b^2+b^4\right)}}{f\,\left(a^2+2\,a\,b\,\mathrm{tan}\left(e+f\,x\right)+b^2\,{\mathrm{tan}\left(e+f\,x\right)}^2\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(B\,c^2-B\,d^2+2\,A\,c\,d-2\,C\,c\,d-A\,c^2\,1{}\mathrm{i}+A\,d^2\,1{}\mathrm{i}+C\,c^2\,1{}\mathrm{i}-C\,d^2\,1{}\mathrm{i}+B\,c\,d\,2{}\mathrm{i}\right)}{2\,f\,\left(-a^3-a^2\,b\,3{}\mathrm{i}+3\,a\,b^2+b^3\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,d^2-A\,c^2+B\,c^2\,1{}\mathrm{i}-B\,d^2\,1{}\mathrm{i}+C\,c^2-C\,d^2+A\,c\,d\,2{}\mathrm{i}+2\,B\,c\,d-C\,c\,d\,2{}\mathrm{i}\right)}{2\,f\,\left(-a^3\,1{}\mathrm{i}-3\,a^2\,b+a\,b^2\,3{}\mathrm{i}+b^3\right)}","Not used",1,"- (log(a + b*tan(e + f*x))*((a^2*(b^4*(3*A*d^2 - 3*A*c^2 + 3*C*c^2 - 6*C*d^2 + 6*B*c*d) + 3*C*b^4*d^2) - b^6*(A*d^2 - A*c^2 + C*c^2 + 2*B*c*d) + C*b^6*d^2 - a*b^5*(3*B*c^2 - 3*B*d^2 + 6*A*c*d - 6*C*c*d) + a^3*b^3*(B*c^2 - B*d^2 + 2*A*c*d - 2*C*c*d))/(b^9 + 3*a^2*b^7 + 3*a^4*b^5 + a^6*b^3) - (C*d^2)/b^3))/f - ((A*b^6*c^2 - 3*C*a^6*d^2 + B*a*b^5*c^2 + B*a^5*b*d^2 + 5*A*a^2*b^4*c^2 - 3*A*a^2*b^4*d^2 + A*a^4*b^2*d^2 - 3*B*a^3*b^3*c^2 + 5*B*a^3*b^3*d^2 - 3*C*a^2*b^4*c^2 + C*a^4*b^2*c^2 - 7*C*a^4*b^2*d^2 + 2*A*a*b^5*c*d + 2*C*a^5*b*c*d - 6*A*a^3*b^3*c*d - 6*B*a^2*b^4*c*d + 2*B*a^4*b^2*c*d + 10*C*a^3*b^3*c*d)/(2*b^3*(a^4 + b^4 + 2*a^2*b^2)) + (tan(e + f*x)*(B*b^5*c^2 - 2*C*a^5*d^2 + 2*A*b^5*c*d + 2*A*a*b^4*c^2 - 2*A*a*b^4*d^2 + B*a^4*b*d^2 - 2*C*a*b^4*c^2 - B*a^2*b^3*c^2 + 3*B*a^2*b^3*d^2 - 4*C*a^3*b^2*d^2 - 4*B*a*b^4*c*d + 2*C*a^4*b*c*d - 2*A*a^2*b^3*c*d + 6*C*a^2*b^3*c*d))/(b^2*(a^4 + b^4 + 2*a^2*b^2)))/(f*(a^2 + b^2*tan(e + f*x)^2 + 2*a*b*tan(e + f*x))) - (log(tan(e + f*x) - 1i)*(A*d^2*1i - A*c^2*1i + B*c^2 - B*d^2 + C*c^2*1i - C*d^2*1i + 2*A*c*d + B*c*d*2i - 2*C*c*d))/(2*f*(3*a*b^2 - a^2*b*3i - a^3 + b^3*1i)) - (log(tan(e + f*x) + 1i)*(A*d^2 - A*c^2 + B*c^2*1i - B*d^2*1i + C*c^2 - C*d^2 + A*c*d*2i + 2*B*c*d - C*c*d*2i))/(2*f*(a*b^2*3i - 3*a^2*b - a^3*1i + b^3))","B"
64,1,891,603,9.309649,"\text{Not used}","int((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","x\,\left(A\,a^2\,c^3-A\,b^2\,c^3+B\,a^2\,d^3-C\,a^2\,c^3-B\,b^2\,d^3+C\,b^2\,c^3+2\,A\,a\,b\,d^3-2\,B\,a\,b\,c^3-2\,C\,a\,b\,d^3-3\,A\,a^2\,c\,d^2+3\,A\,b^2\,c\,d^2-3\,B\,a^2\,c^2\,d+3\,B\,b^2\,c^2\,d+3\,C\,a^2\,c\,d^2-3\,C\,b^2\,c\,d^2-6\,A\,a\,b\,c^2\,d+6\,B\,a\,b\,c\,d^2+6\,C\,a\,b\,c^2\,d\right)-\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,a^2\,d^3-A\,b^2\,c^3-b\,d^2\,\left(B\,b\,d+2\,C\,a\,d+3\,C\,b\,c\right)-C\,a^2\,c^3+C\,b^2\,c^3+2\,A\,a\,b\,d^3-2\,B\,a\,b\,c^3-3\,A\,a^2\,c\,d^2+3\,A\,b^2\,c\,d^2-3\,B\,a^2\,c^2\,d+3\,B\,b^2\,c^2\,d+3\,C\,a^2\,c\,d^2-6\,A\,a\,b\,c^2\,d+6\,B\,a\,b\,c\,d^2+6\,C\,a\,b\,c^2\,d\right)}{f}-\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{A\,a^2\,d^3}{2}-\frac{B\,a^2\,c^3}{2}-\frac{A\,b^2\,d^3}{2}+\frac{B\,b^2\,c^3}{2}-\frac{C\,a^2\,d^3}{2}+\frac{C\,b^2\,d^3}{2}-A\,a\,b\,c^3-B\,a\,b\,d^3+C\,a\,b\,c^3-\frac{3\,A\,a^2\,c^2\,d}{2}+\frac{3\,A\,b^2\,c^2\,d}{2}+\frac{3\,B\,a^2\,c\,d^2}{2}-\frac{3\,B\,b^2\,c\,d^2}{2}+\frac{3\,C\,a^2\,c^2\,d}{2}-\frac{3\,C\,b^2\,c^2\,d}{2}+3\,A\,a\,b\,c\,d^2+3\,B\,a\,b\,c^2\,d-3\,C\,a\,b\,c\,d^2\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^4\,\left(\frac{A\,b^2\,d^3}{4}+\frac{C\,a^2\,d^3}{4}-\frac{C\,b^2\,d^3}{4}+\frac{B\,a\,b\,d^3}{2}+\frac{3\,B\,b^2\,c\,d^2}{4}+\frac{3\,C\,b^2\,c^2\,d}{4}+\frac{3\,C\,a\,b\,c\,d^2}{2}\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^3\,\left(\frac{B\,a^2\,d^3}{3}-\frac{b\,d^2\,\left(B\,b\,d+2\,C\,a\,d+3\,C\,b\,c\right)}{3}+\frac{C\,b^2\,c^3}{3}+\frac{2\,A\,a\,b\,d^3}{3}+A\,b^2\,c\,d^2+B\,b^2\,c^2\,d+C\,a^2\,c\,d^2+2\,B\,a\,b\,c\,d^2+2\,C\,a\,b\,c^2\,d\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{A\,a^2\,d^3}{2}-\frac{A\,b^2\,d^3}{2}+\frac{B\,b^2\,c^3}{2}-\frac{C\,a^2\,d^3}{2}+\frac{C\,b^2\,d^3}{2}-B\,a\,b\,d^3+C\,a\,b\,c^3+\frac{3\,A\,b^2\,c^2\,d}{2}+\frac{3\,B\,a^2\,c\,d^2}{2}-\frac{3\,B\,b^2\,c\,d^2}{2}+\frac{3\,C\,a^2\,c^2\,d}{2}-\frac{3\,C\,b^2\,c^2\,d}{2}+3\,A\,a\,b\,c\,d^2+3\,B\,a\,b\,c^2\,d-3\,C\,a\,b\,c\,d^2\right)}{f}+\frac{b\,d^2\,{\mathrm{tan}\left(e+f\,x\right)}^5\,\left(B\,b\,d+2\,C\,a\,d+3\,C\,b\,c\right)}{5\,f}+\frac{C\,b^2\,d^3\,{\mathrm{tan}\left(e+f\,x\right)}^6}{6\,f}","Not used",1,"x*(A*a^2*c^3 - A*b^2*c^3 + B*a^2*d^3 - C*a^2*c^3 - B*b^2*d^3 + C*b^2*c^3 + 2*A*a*b*d^3 - 2*B*a*b*c^3 - 2*C*a*b*d^3 - 3*A*a^2*c*d^2 + 3*A*b^2*c*d^2 - 3*B*a^2*c^2*d + 3*B*b^2*c^2*d + 3*C*a^2*c*d^2 - 3*C*b^2*c*d^2 - 6*A*a*b*c^2*d + 6*B*a*b*c*d^2 + 6*C*a*b*c^2*d) - (tan(e + f*x)*(B*a^2*d^3 - A*b^2*c^3 - b*d^2*(B*b*d + 2*C*a*d + 3*C*b*c) - C*a^2*c^3 + C*b^2*c^3 + 2*A*a*b*d^3 - 2*B*a*b*c^3 - 3*A*a^2*c*d^2 + 3*A*b^2*c*d^2 - 3*B*a^2*c^2*d + 3*B*b^2*c^2*d + 3*C*a^2*c*d^2 - 6*A*a*b*c^2*d + 6*B*a*b*c*d^2 + 6*C*a*b*c^2*d))/f - (log(tan(e + f*x)^2 + 1)*((A*a^2*d^3)/2 - (B*a^2*c^3)/2 - (A*b^2*d^3)/2 + (B*b^2*c^3)/2 - (C*a^2*d^3)/2 + (C*b^2*d^3)/2 - A*a*b*c^3 - B*a*b*d^3 + C*a*b*c^3 - (3*A*a^2*c^2*d)/2 + (3*A*b^2*c^2*d)/2 + (3*B*a^2*c*d^2)/2 - (3*B*b^2*c*d^2)/2 + (3*C*a^2*c^2*d)/2 - (3*C*b^2*c^2*d)/2 + 3*A*a*b*c*d^2 + 3*B*a*b*c^2*d - 3*C*a*b*c*d^2))/f + (tan(e + f*x)^4*((A*b^2*d^3)/4 + (C*a^2*d^3)/4 - (C*b^2*d^3)/4 + (B*a*b*d^3)/2 + (3*B*b^2*c*d^2)/4 + (3*C*b^2*c^2*d)/4 + (3*C*a*b*c*d^2)/2))/f + (tan(e + f*x)^3*((B*a^2*d^3)/3 - (b*d^2*(B*b*d + 2*C*a*d + 3*C*b*c))/3 + (C*b^2*c^3)/3 + (2*A*a*b*d^3)/3 + A*b^2*c*d^2 + B*b^2*c^2*d + C*a^2*c*d^2 + 2*B*a*b*c*d^2 + 2*C*a*b*c^2*d))/f + (tan(e + f*x)^2*((A*a^2*d^3)/2 - (A*b^2*d^3)/2 + (B*b^2*c^3)/2 - (C*a^2*d^3)/2 + (C*b^2*d^3)/2 - B*a*b*d^3 + C*a*b*c^3 + (3*A*b^2*c^2*d)/2 + (3*B*a^2*c*d^2)/2 - (3*B*b^2*c*d^2)/2 + (3*C*a^2*c^2*d)/2 - (3*C*b^2*c^2*d)/2 + 3*A*a*b*c*d^2 + 3*B*a*b*c^2*d - 3*C*a*b*c*d^2))/f + (b*d^2*tan(e + f*x)^5*(B*b*d + 2*C*a*d + 3*C*b*c))/(5*f) + (C*b^2*d^3*tan(e + f*x)^6)/(6*f)","B"
65,1,478,389,9.037647,"\text{Not used}","int((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","x\,\left(A\,a\,c^3+A\,b\,d^3+B\,a\,d^3-B\,b\,c^3-C\,a\,c^3-C\,b\,d^3-3\,A\,a\,c\,d^2-3\,A\,b\,c^2\,d-3\,B\,a\,c^2\,d+3\,B\,b\,c\,d^2+3\,C\,a\,c\,d^2+3\,C\,b\,c^2\,d\right)+\frac{{\mathrm{tan}\left(e+f\,x\right)}^4\,\left(\frac{B\,b\,d^3}{4}+\frac{C\,a\,d^3}{4}+\frac{3\,C\,b\,c\,d^2}{4}\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^3\,\left(\frac{A\,b\,d^3}{3}+\frac{B\,a\,d^3}{3}-\frac{C\,b\,d^3}{3}+B\,b\,c\,d^2+C\,a\,c\,d^2+C\,b\,c^2\,d\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{A\,a\,d^3}{2}-\frac{B\,b\,d^3}{2}-\frac{C\,a\,d^3}{2}+\frac{C\,b\,c^3}{2}+\frac{3\,A\,b\,c\,d^2}{2}+\frac{3\,B\,a\,c\,d^2}{2}+\frac{3\,B\,b\,c^2\,d}{2}+\frac{3\,C\,a\,c^2\,d}{2}-\frac{3\,C\,b\,c\,d^2}{2}\right)}{f}-\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{A\,a\,d^3}{2}-\frac{A\,b\,c^3}{2}-\frac{B\,a\,c^3}{2}-\frac{B\,b\,d^3}{2}-\frac{C\,a\,d^3}{2}+\frac{C\,b\,c^3}{2}-\frac{3\,A\,a\,c^2\,d}{2}+\frac{3\,A\,b\,c\,d^2}{2}+\frac{3\,B\,a\,c\,d^2}{2}+\frac{3\,B\,b\,c^2\,d}{2}+\frac{3\,C\,a\,c^2\,d}{2}-\frac{3\,C\,b\,c\,d^2}{2}\right)}{f}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,b\,c^3-B\,a\,d^3-A\,b\,d^3+C\,a\,c^3+C\,b\,d^3+3\,A\,a\,c\,d^2+3\,A\,b\,c^2\,d+3\,B\,a\,c^2\,d-3\,B\,b\,c\,d^2-3\,C\,a\,c\,d^2-3\,C\,b\,c^2\,d\right)}{f}+\frac{C\,b\,d^3\,{\mathrm{tan}\left(e+f\,x\right)}^5}{5\,f}","Not used",1,"x*(A*a*c^3 + A*b*d^3 + B*a*d^3 - B*b*c^3 - C*a*c^3 - C*b*d^3 - 3*A*a*c*d^2 - 3*A*b*c^2*d - 3*B*a*c^2*d + 3*B*b*c*d^2 + 3*C*a*c*d^2 + 3*C*b*c^2*d) + (tan(e + f*x)^4*((B*b*d^3)/4 + (C*a*d^3)/4 + (3*C*b*c*d^2)/4))/f + (tan(e + f*x)^3*((A*b*d^3)/3 + (B*a*d^3)/3 - (C*b*d^3)/3 + B*b*c*d^2 + C*a*c*d^2 + C*b*c^2*d))/f + (tan(e + f*x)^2*((A*a*d^3)/2 - (B*b*d^3)/2 - (C*a*d^3)/2 + (C*b*c^3)/2 + (3*A*b*c*d^2)/2 + (3*B*a*c*d^2)/2 + (3*B*b*c^2*d)/2 + (3*C*a*c^2*d)/2 - (3*C*b*c*d^2)/2))/f - (log(tan(e + f*x)^2 + 1)*((A*a*d^3)/2 - (A*b*c^3)/2 - (B*a*c^3)/2 - (B*b*d^3)/2 - (C*a*d^3)/2 + (C*b*c^3)/2 - (3*A*a*c^2*d)/2 + (3*A*b*c*d^2)/2 + (3*B*a*c*d^2)/2 + (3*B*b*c^2*d)/2 + (3*C*a*c^2*d)/2 - (3*C*b*c*d^2)/2))/f + (tan(e + f*x)*(B*b*c^3 - B*a*d^3 - A*b*d^3 + C*a*c^3 + C*b*d^3 + 3*A*a*c*d^2 + 3*A*b*c^2*d + 3*B*a*c^2*d - 3*B*b*c*d^2 - 3*C*a*c*d^2 - 3*C*b*c^2*d))/f + (C*b*d^3*tan(e + f*x)^5)/(5*f)","B"
66,1,221,191,8.789323,"\text{Not used}","int((c + d*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","x\,\left(A\,c^3+B\,d^3-C\,c^3-3\,A\,c\,d^2-3\,B\,c^2\,d+3\,C\,c\,d^2\right)+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(C\,c^3-B\,d^3+3\,A\,c\,d^2+3\,B\,c^2\,d-3\,C\,c\,d^2\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^3\,\left(\frac{B\,d^3}{3}+C\,c\,d^2\right)}{f}-\frac{\ln\left({\mathrm{tan}\left(e+f\,x\right)}^2+1\right)\,\left(\frac{A\,d^3}{2}-\frac{B\,c^3}{2}-\frac{C\,d^3}{2}-\frac{3\,A\,c^2\,d}{2}+\frac{3\,B\,c\,d^2}{2}+\frac{3\,C\,c^2\,d}{2}\right)}{f}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{A\,d^3}{2}-\frac{C\,d^3}{2}+\frac{3\,B\,c\,d^2}{2}+\frac{3\,C\,c^2\,d}{2}\right)}{f}+\frac{C\,d^3\,{\mathrm{tan}\left(e+f\,x\right)}^4}{4\,f}","Not used",1,"x*(A*c^3 + B*d^3 - C*c^3 - 3*A*c*d^2 - 3*B*c^2*d + 3*C*c*d^2) + (tan(e + f*x)*(C*c^3 - B*d^3 + 3*A*c*d^2 + 3*B*c^2*d - 3*C*c*d^2))/f + (tan(e + f*x)^3*((B*d^3)/3 + C*c*d^2))/f - (log(tan(e + f*x)^2 + 1)*((A*d^3)/2 - (B*c^3)/2 - (C*d^3)/2 - (3*A*c^2*d)/2 + (3*B*c*d^2)/2 + (3*C*c^2*d)/2))/f + (tan(e + f*x)^2*((A*d^3)/2 - (C*d^3)/2 + (3*B*c*d^2)/2 + (3*C*c^2*d)/2))/f + (C*d^3*tan(e + f*x)^4)/(4*f)","B"
67,1,508,363,13.003630,"\text{Not used}","int(((c + d*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x)),x)","\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{B\,d^3+3\,C\,c\,d^2}{2\,b}-\frac{C\,a\,d^3}{2\,b^2}\right)}{f}-\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(\frac{a\,\left(\frac{B\,d^3+3\,C\,c\,d^2}{b}-\frac{C\,a\,d^3}{b^2}\right)}{b}-\frac{3\,C\,c^2\,d+3\,B\,c\,d^2+A\,d^3}{b}+\frac{C\,d^3}{b}\right)}{f}-\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(b^4\,\left(B\,a\,c^3+3\,A\,a\,d\,c^2\right)-b^3\,\left(C\,a^2\,c^3+3\,B\,a^2\,c^2\,d+3\,A\,a^2\,c\,d^2\right)+b^2\,\left(3\,C\,a^3\,c^2\,d+3\,B\,a^3\,c\,d^2+A\,a^3\,d^3\right)-b\,\left(B\,a^4\,d^3+3\,C\,c\,a^4\,d^2\right)-A\,b^5\,c^3+C\,a^5\,d^3\right)}{f\,\left(a^2\,b^4+b^6\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,c^3+A\,d^3\,1{}\mathrm{i}-B\,c^3\,1{}\mathrm{i}+B\,d^3-C\,c^3-C\,d^3\,1{}\mathrm{i}-3\,A\,c\,d^2-A\,c^2\,d\,3{}\mathrm{i}+B\,c\,d^2\,3{}\mathrm{i}-3\,B\,c^2\,d+3\,C\,c\,d^2+C\,c^2\,d\,3{}\mathrm{i}\right)}{2\,f\,\left(b+a\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,d^3-B\,c^3-C\,d^3-3\,A\,c^2\,d+3\,B\,c\,d^2+3\,C\,c^2\,d+A\,c^3\,1{}\mathrm{i}+B\,d^3\,1{}\mathrm{i}-C\,c^3\,1{}\mathrm{i}-A\,c\,d^2\,3{}\mathrm{i}-B\,c^2\,d\,3{}\mathrm{i}+C\,c\,d^2\,3{}\mathrm{i}\right)}{2\,f\,\left(a+b\,1{}\mathrm{i}\right)}+\frac{C\,d^3\,{\mathrm{tan}\left(e+f\,x\right)}^3}{3\,b\,f}","Not used",1,"(tan(e + f*x)^2*((B*d^3 + 3*C*c*d^2)/(2*b) - (C*a*d^3)/(2*b^2)))/f - (tan(e + f*x)*((a*((B*d^3 + 3*C*c*d^2)/b - (C*a*d^3)/b^2))/b - (A*d^3 + 3*B*c*d^2 + 3*C*c^2*d)/b + (C*d^3)/b))/f - (log(a + b*tan(e + f*x))*(b^4*(B*a*c^3 + 3*A*a*c^2*d) - b^3*(C*a^2*c^3 + 3*A*a^2*c*d^2 + 3*B*a^2*c^2*d) + b^2*(A*a^3*d^3 + 3*B*a^3*c*d^2 + 3*C*a^3*c^2*d) - b*(B*a^4*d^3 + 3*C*a^4*c*d^2) - A*b^5*c^3 + C*a^5*d^3))/(f*(b^6 + a^2*b^4)) - (log(tan(e + f*x) + 1i)*(A*c^3 + A*d^3*1i - B*c^3*1i + B*d^3 - C*c^3 - C*d^3*1i - 3*A*c*d^2 - A*c^2*d*3i + B*c*d^2*3i - 3*B*c^2*d + 3*C*c*d^2 + C*c^2*d*3i))/(2*f*(a*1i + b)) - (log(tan(e + f*x) - 1i)*(A*c^3*1i + A*d^3 - B*c^3 + B*d^3*1i - C*c^3*1i - C*d^3 - A*c*d^2*3i - 3*A*c^2*d + 3*B*c*d^2 - B*c^2*d*3i + C*c*d^2*3i + 3*C*c^2*d))/(2*f*(a + b*1i)) + (C*d^3*tan(e + f*x)^3)/(3*b*f)","B"
68,1,701,574,15.698721,"\text{Not used}","int(((c + d*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^2,x)","\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(\frac{B\,d^3+3\,C\,c\,d^2}{b^2}-\frac{2\,C\,a\,d^3}{b^3}\right)}{f}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(B\,c^3-A\,d^3+C\,d^3+3\,A\,c^2\,d-3\,B\,c\,d^2-3\,C\,c^2\,d+A\,c^3\,1{}\mathrm{i}+B\,d^3\,1{}\mathrm{i}-C\,c^3\,1{}\mathrm{i}-A\,c\,d^2\,3{}\mathrm{i}-B\,c^2\,d\,3{}\mathrm{i}+C\,c\,d^2\,3{}\mathrm{i}\right)}{2\,f\,\left(-a^2+a\,b\,2{}\mathrm{i}+b^2\right)}+\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(b^4\,\left(3\,A\,a^2\,d^3-B\,a^2\,c^3-3\,A\,a^2\,c^2\,d+9\,B\,a^2\,c\,d^2+9\,C\,a^2\,c^2\,d\right)-b^5\,\left(2\,C\,a\,c^3-2\,A\,a\,c^3+6\,A\,a\,c\,d^2+6\,B\,a\,c^2\,d\right)-b^3\,\left(4\,B\,a^3\,d^3+12\,C\,c\,a^3\,d^2\right)+b^6\,\left(B\,c^3+3\,A\,d\,c^2\right)-b\,\left(2\,B\,a^5\,d^3+6\,C\,c\,a^5\,d^2\right)+b^2\,\left(A\,a^4\,d^3+5\,C\,a^4\,d^3+3\,B\,a^4\,c\,d^2+3\,C\,a^4\,c^2\,d\right)+3\,C\,a^6\,d^3\right)}{f\,\left(a^4\,b^4+2\,a^2\,b^6+b^8\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,c^3-A\,d^3\,1{}\mathrm{i}+B\,c^3\,1{}\mathrm{i}+B\,d^3-C\,c^3+C\,d^3\,1{}\mathrm{i}-3\,A\,c\,d^2+A\,c^2\,d\,3{}\mathrm{i}-B\,c\,d^2\,3{}\mathrm{i}-3\,B\,c^2\,d+3\,C\,c\,d^2-C\,c^2\,d\,3{}\mathrm{i}\right)}{2\,f\,\left(-a^2\,1{}\mathrm{i}+2\,a\,b+b^2\,1{}\mathrm{i}\right)}-\frac{-C\,a^5\,d^3+3\,C\,a^4\,b\,c\,d^2+B\,a^4\,b\,d^3-3\,C\,a^3\,b^2\,c^2\,d-3\,B\,a^3\,b^2\,c\,d^2-A\,a^3\,b^2\,d^3+C\,a^2\,b^3\,c^3+3\,B\,a^2\,b^3\,c^2\,d+3\,A\,a^2\,b^3\,c\,d^2-B\,a\,b^4\,c^3-3\,A\,a\,b^4\,c^2\,d+A\,b^5\,c^3}{b\,f\,\left(\mathrm{tan}\left(e+f\,x\right)\,b^4+a\,b^3\right)\,\left(a^2+b^2\right)}+\frac{C\,d^3\,{\mathrm{tan}\left(e+f\,x\right)}^2}{2\,b^2\,f}","Not used",1,"(tan(e + f*x)*((B*d^3 + 3*C*c*d^2)/b^2 - (2*C*a*d^3)/b^3))/f - (log(tan(e + f*x) + 1i)*(A*c^3*1i - A*d^3 + B*c^3 + B*d^3*1i - C*c^3*1i + C*d^3 - A*c*d^2*3i + 3*A*c^2*d - 3*B*c*d^2 - B*c^2*d*3i + C*c*d^2*3i - 3*C*c^2*d))/(2*f*(a*b*2i - a^2 + b^2)) + (log(a + b*tan(e + f*x))*(b^4*(3*A*a^2*d^3 - B*a^2*c^3 - 3*A*a^2*c^2*d + 9*B*a^2*c*d^2 + 9*C*a^2*c^2*d) - b^5*(2*C*a*c^3 - 2*A*a*c^3 + 6*A*a*c*d^2 + 6*B*a*c^2*d) - b^3*(4*B*a^3*d^3 + 12*C*a^3*c*d^2) + b^6*(B*c^3 + 3*A*c^2*d) - b*(2*B*a^5*d^3 + 6*C*a^5*c*d^2) + b^2*(A*a^4*d^3 + 5*C*a^4*d^3 + 3*B*a^4*c*d^2 + 3*C*a^4*c^2*d) + 3*C*a^6*d^3))/(f*(b^8 + 2*a^2*b^6 + a^4*b^4)) - (log(tan(e + f*x) - 1i)*(A*c^3 - A*d^3*1i + B*c^3*1i + B*d^3 - C*c^3 + C*d^3*1i - 3*A*c*d^2 + A*c^2*d*3i - B*c*d^2*3i - 3*B*c^2*d + 3*C*c*d^2 - C*c^2*d*3i))/(2*f*(2*a*b - a^2*1i + b^2*1i)) - (A*b^5*c^3 - C*a^5*d^3 - B*a*b^4*c^3 + B*a^4*b*d^3 - A*a^3*b^2*d^3 + C*a^2*b^3*c^3 + 3*A*a^2*b^3*c*d^2 + 3*B*a^2*b^3*c^2*d - 3*B*a^3*b^2*c*d^2 - 3*C*a^3*b^2*c^2*d - 3*A*a*b^4*c^2*d + 3*C*a^4*b*c*d^2)/(b*f*(a*b^3 + b^4*tan(e + f*x))*(a^2 + b^2)) + (C*d^3*tan(e + f*x)^2)/(2*b^2*f)","B"
69,1,1172,798,19.238026,"\text{Not used}","int(((c + d*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^3,x)","\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(b^3\,\left(3\,B\,a^4\,d^3+9\,C\,c\,a^4\,d^2\right)-b^6\,\left(3\,A\,a\,d^3-3\,B\,a\,c^3-9\,A\,a\,c^2\,d+9\,B\,a\,c\,d^2+9\,C\,a\,c^2\,d\right)+b^5\,\left(3\,A\,a^2\,c^3+6\,B\,a^2\,d^3-3\,C\,a^2\,c^3-9\,A\,a^2\,c\,d^2-9\,B\,a^2\,c^2\,d+18\,C\,a^2\,c\,d^2\right)+b^4\,\left(A\,a^3\,d^3-B\,a^3\,c^3-10\,C\,a^3\,d^3-3\,A\,a^3\,c^2\,d+3\,B\,a^3\,c\,d^2+3\,C\,a^3\,c^2\,d\right)+b\,\left(B\,a^6\,d^3+3\,C\,c\,a^6\,d^2\right)+b^7\,\left(C\,c^3-A\,c^3+3\,A\,c\,d^2+3\,B\,c^2\,d\right)-3\,C\,a^7\,d^3-9\,C\,a^5\,b^2\,d^3\right)}{f\,\left(a^6\,b^4+3\,a^4\,b^6+3\,a^2\,b^8+b^{10}\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,c^3+A\,d^3\,1{}\mathrm{i}-B\,c^3\,1{}\mathrm{i}+B\,d^3-C\,c^3-C\,d^3\,1{}\mathrm{i}-3\,A\,c\,d^2-A\,c^2\,d\,3{}\mathrm{i}+B\,c\,d^2\,3{}\mathrm{i}-3\,B\,c^2\,d+3\,C\,c\,d^2+C\,c^2\,d\,3{}\mathrm{i}\right)}{2\,f\,\left(-a^3\,1{}\mathrm{i}-3\,a^2\,b+a\,b^2\,3{}\mathrm{i}+b^3\right)}-\frac{\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,b^6\,c^3+3\,C\,a^6\,d^3+2\,A\,a\,b^5\,c^3-2\,B\,a^5\,b\,d^3-2\,C\,a\,b^5\,c^3+3\,A\,b^6\,c^2\,d+3\,A\,a^2\,b^4\,d^3+A\,a^4\,b^2\,d^3-B\,a^2\,b^4\,c^3-4\,B\,a^3\,b^3\,d^3+5\,C\,a^4\,b^2\,d^3-3\,A\,a^2\,b^4\,c^2\,d+9\,B\,a^2\,b^4\,c\,d^2+3\,B\,a^4\,b^2\,c\,d^2+9\,C\,a^2\,b^4\,c^2\,d-12\,C\,a^3\,b^3\,c\,d^2+3\,C\,a^4\,b^2\,c^2\,d-6\,A\,a\,b^5\,c\,d^2-6\,B\,a\,b^5\,c^2\,d-6\,C\,a^5\,b\,c\,d^2\right)}{a^4+2\,a^2\,b^2+b^4}+\frac{A\,b^7\,c^3+5\,C\,a^7\,d^3+B\,a\,b^6\,c^3-3\,B\,a^6\,b\,d^3+5\,A\,a^2\,b^5\,c^3+5\,A\,a^3\,b^4\,d^3+A\,a^5\,b^2\,d^3-3\,B\,a^3\,b^4\,c^3-7\,B\,a^4\,b^3\,d^3-3\,C\,a^2\,b^5\,c^3+C\,a^4\,b^3\,c^3+9\,C\,a^5\,b^2\,d^3-9\,A\,a^2\,b^5\,c\,d^2-9\,A\,a^3\,b^4\,c^2\,d+3\,A\,a^4\,b^3\,c\,d^2-9\,B\,a^2\,b^5\,c^2\,d+15\,B\,a^3\,b^4\,c\,d^2+3\,B\,a^4\,b^3\,c^2\,d+3\,B\,a^5\,b^2\,c\,d^2+15\,C\,a^3\,b^4\,c^2\,d-21\,C\,a^4\,b^3\,c\,d^2+3\,C\,a^5\,b^2\,c^2\,d+3\,A\,a\,b^6\,c^2\,d-9\,C\,a^6\,b\,c\,d^2}{2\,b\,\left(a^4+2\,a^2\,b^2+b^4\right)}}{f\,\left(a^2\,b^3+2\,a\,b^4\,\mathrm{tan}\left(e+f\,x\right)+b^5\,{\mathrm{tan}\left(e+f\,x\right)}^2\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,d^3-B\,c^3-C\,d^3-3\,A\,c^2\,d+3\,B\,c\,d^2+3\,C\,c^2\,d+A\,c^3\,1{}\mathrm{i}+B\,d^3\,1{}\mathrm{i}-C\,c^3\,1{}\mathrm{i}-A\,c\,d^2\,3{}\mathrm{i}-B\,c^2\,d\,3{}\mathrm{i}+C\,c\,d^2\,3{}\mathrm{i}\right)}{2\,f\,\left(-a^3-a^2\,b\,3{}\mathrm{i}+3\,a\,b^2+b^3\,1{}\mathrm{i}\right)}+\frac{C\,d^3\,\mathrm{tan}\left(e+f\,x\right)}{b^3\,f}","Not used",1,"(log(tan(e + f*x) + 1i)*(A*c^3 + A*d^3*1i - B*c^3*1i + B*d^3 - C*c^3 - C*d^3*1i - 3*A*c*d^2 - A*c^2*d*3i + B*c*d^2*3i - 3*B*c^2*d + 3*C*c*d^2 + C*c^2*d*3i))/(2*f*(a*b^2*3i - 3*a^2*b - a^3*1i + b^3)) - ((tan(e + f*x)*(B*b^6*c^3 + 3*C*a^6*d^3 + 2*A*a*b^5*c^3 - 2*B*a^5*b*d^3 - 2*C*a*b^5*c^3 + 3*A*b^6*c^2*d + 3*A*a^2*b^4*d^3 + A*a^4*b^2*d^3 - B*a^2*b^4*c^3 - 4*B*a^3*b^3*d^3 + 5*C*a^4*b^2*d^3 - 3*A*a^2*b^4*c^2*d + 9*B*a^2*b^4*c*d^2 + 3*B*a^4*b^2*c*d^2 + 9*C*a^2*b^4*c^2*d - 12*C*a^3*b^3*c*d^2 + 3*C*a^4*b^2*c^2*d - 6*A*a*b^5*c*d^2 - 6*B*a*b^5*c^2*d - 6*C*a^5*b*c*d^2))/(a^4 + b^4 + 2*a^2*b^2) + (A*b^7*c^3 + 5*C*a^7*d^3 + B*a*b^6*c^3 - 3*B*a^6*b*d^3 + 5*A*a^2*b^5*c^3 + 5*A*a^3*b^4*d^3 + A*a^5*b^2*d^3 - 3*B*a^3*b^4*c^3 - 7*B*a^4*b^3*d^3 - 3*C*a^2*b^5*c^3 + C*a^4*b^3*c^3 + 9*C*a^5*b^2*d^3 - 9*A*a^2*b^5*c*d^2 - 9*A*a^3*b^4*c^2*d + 3*A*a^4*b^3*c*d^2 - 9*B*a^2*b^5*c^2*d + 15*B*a^3*b^4*c*d^2 + 3*B*a^4*b^3*c^2*d + 3*B*a^5*b^2*c*d^2 + 15*C*a^3*b^4*c^2*d - 21*C*a^4*b^3*c*d^2 + 3*C*a^5*b^2*c^2*d + 3*A*a*b^6*c^2*d - 9*C*a^6*b*c*d^2)/(2*b*(a^4 + b^4 + 2*a^2*b^2)))/(f*(a^2*b^3 + b^5*tan(e + f*x)^2 + 2*a*b^4*tan(e + f*x))) + (log(a + b*tan(e + f*x))*(b^3*(3*B*a^4*d^3 + 9*C*a^4*c*d^2) - b^6*(3*A*a*d^3 - 3*B*a*c^3 - 9*A*a*c^2*d + 9*B*a*c*d^2 + 9*C*a*c^2*d) + b^5*(3*A*a^2*c^3 + 6*B*a^2*d^3 - 3*C*a^2*c^3 - 9*A*a^2*c*d^2 - 9*B*a^2*c^2*d + 18*C*a^2*c*d^2) + b^4*(A*a^3*d^3 - B*a^3*c^3 - 10*C*a^3*d^3 - 3*A*a^3*c^2*d + 3*B*a^3*c*d^2 + 3*C*a^3*c^2*d) + b*(B*a^6*d^3 + 3*C*a^6*c*d^2) + b^7*(C*c^3 - A*c^3 + 3*A*c*d^2 + 3*B*c^2*d) - 3*C*a^7*d^3 - 9*C*a^5*b^2*d^3))/(f*(b^10 + 3*a^2*b^8 + 3*a^4*b^6 + a^6*b^4)) + (log(tan(e + f*x) - 1i)*(A*c^3*1i + A*d^3 - B*c^3 + B*d^3*1i - C*c^3*1i - C*d^3 - A*c*d^2*3i - 3*A*c^2*d + 3*B*c*d^2 - B*c^2*d*3i + C*c*d^2*3i + 3*C*c^2*d))/(2*f*(3*a*b^2 - a^2*b*3i - a^3 + b^3*1i)) + (C*d^3*tan(e + f*x))/(b^3*f)","B"
70,1,508,337,13.392358,"\text{Not used}","int(((a + b*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x)),x)","\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(\frac{B\,b^3+3\,C\,a\,b^2}{2\,d}-\frac{C\,b^3\,c}{2\,d^2}\right)}{f}-\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(\frac{c\,\left(\frac{B\,b^3+3\,C\,a\,b^2}{d}-\frac{C\,b^3\,c}{d^2}\right)}{d}-\frac{3\,C\,a^2\,b+3\,B\,a\,b^2+A\,b^3}{d}+\frac{C\,b^3}{d}\right)}{f}-\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(d^4\,\left(B\,c\,a^3+3\,A\,b\,c\,a^2\right)-d^3\,\left(C\,a^3\,c^2+3\,B\,a^2\,b\,c^2+3\,A\,a\,b^2\,c^2\right)+d^2\,\left(3\,C\,a^2\,b\,c^3+3\,B\,a\,b^2\,c^3+A\,b^3\,c^3\right)-d\,\left(B\,b^3\,c^4+3\,C\,a\,b^2\,c^4\right)-A\,a^3\,d^5+C\,b^3\,c^5\right)}{f\,\left(c^2\,d^4+d^6\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,a^3+A\,b^3\,1{}\mathrm{i}-B\,a^3\,1{}\mathrm{i}+B\,b^3-C\,a^3-C\,b^3\,1{}\mathrm{i}-3\,A\,a\,b^2-A\,a^2\,b\,3{}\mathrm{i}+B\,a\,b^2\,3{}\mathrm{i}-3\,B\,a^2\,b+3\,C\,a\,b^2+C\,a^2\,b\,3{}\mathrm{i}\right)}{2\,f\,\left(d+c\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,b^3-B\,a^3-C\,b^3-3\,A\,a^2\,b+3\,B\,a\,b^2+3\,C\,a^2\,b+A\,a^3\,1{}\mathrm{i}+B\,b^3\,1{}\mathrm{i}-C\,a^3\,1{}\mathrm{i}-A\,a\,b^2\,3{}\mathrm{i}-B\,a^2\,b\,3{}\mathrm{i}+C\,a\,b^2\,3{}\mathrm{i}\right)}{2\,f\,\left(c+d\,1{}\mathrm{i}\right)}+\frac{C\,b^3\,{\mathrm{tan}\left(e+f\,x\right)}^3}{3\,d\,f}","Not used",1,"(tan(e + f*x)^2*((B*b^3 + 3*C*a*b^2)/(2*d) - (C*b^3*c)/(2*d^2)))/f - (tan(e + f*x)*((c*((B*b^3 + 3*C*a*b^2)/d - (C*b^3*c)/d^2))/d - (A*b^3 + 3*B*a*b^2 + 3*C*a^2*b)/d + (C*b^3)/d))/f - (log(c + d*tan(e + f*x))*(d^4*(B*a^3*c + 3*A*a^2*b*c) - d^3*(C*a^3*c^2 + 3*A*a*b^2*c^2 + 3*B*a^2*b*c^2) + d^2*(A*b^3*c^3 + 3*B*a*b^2*c^3 + 3*C*a^2*b*c^3) - d*(B*b^3*c^4 + 3*C*a*b^2*c^4) - A*a^3*d^5 + C*b^3*c^5))/(f*(d^6 + c^2*d^4)) - (log(tan(e + f*x) + 1i)*(A*a^3 + A*b^3*1i - B*a^3*1i + B*b^3 - C*a^3 - C*b^3*1i - 3*A*a*b^2 - A*a^2*b*3i + B*a*b^2*3i - 3*B*a^2*b + 3*C*a*b^2 + C*a^2*b*3i))/(2*f*(c*1i + d)) - (log(tan(e + f*x) - 1i)*(A*a^3*1i + A*b^3 - B*a^3 + B*b^3*1i - C*a^3*1i - C*b^3 - A*a*b^2*3i - 3*A*a^2*b + 3*B*a*b^2 - B*a^2*b*3i + C*a*b^2*3i + 3*C*a^2*b))/(2*f*(c + d*1i)) + (C*b^3*tan(e + f*x)^3)/(3*d*f)","B"
71,1,325,236,11.199858,"\text{Not used}","int(((a + b*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x)),x)","\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(\frac{B\,b^2+2\,C\,a\,b}{d}-\frac{C\,b^2\,c}{d^2}\right)}{f}+\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(d^2\,\left(C\,a^2\,c^2+2\,B\,a\,b\,c^2+A\,b^2\,c^2\right)-d\,\left(B\,b^2\,c^3+2\,C\,a\,b\,c^3\right)-d^3\,\left(B\,c\,a^2+2\,A\,b\,c\,a\right)+A\,a^2\,d^4+C\,b^2\,c^4\right)}{f\,\left(c^2\,d^3+d^5\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,b^2-A\,a^2+B\,a^2\,1{}\mathrm{i}-B\,b^2\,1{}\mathrm{i}+C\,a^2-C\,b^2+A\,a\,b\,2{}\mathrm{i}+2\,B\,a\,b-C\,a\,b\,2{}\mathrm{i}\right)}{2\,f\,\left(d+c\,1{}\mathrm{i}\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(B\,a^2-B\,b^2+2\,A\,a\,b-2\,C\,a\,b-A\,a^2\,1{}\mathrm{i}+A\,b^2\,1{}\mathrm{i}+C\,a^2\,1{}\mathrm{i}-C\,b^2\,1{}\mathrm{i}+B\,a\,b\,2{}\mathrm{i}\right)}{2\,f\,\left(c+d\,1{}\mathrm{i}\right)}+\frac{C\,b^2\,{\mathrm{tan}\left(e+f\,x\right)}^2}{2\,d\,f}","Not used",1,"(tan(e + f*x)*((B*b^2 + 2*C*a*b)/d - (C*b^2*c)/d^2))/f + (log(c + d*tan(e + f*x))*(d^2*(A*b^2*c^2 + C*a^2*c^2 + 2*B*a*b*c^2) - d*(B*b^2*c^3 + 2*C*a*b*c^3) - d^3*(B*a^2*c + 2*A*a*b*c) + A*a^2*d^4 + C*b^2*c^4))/(f*(d^5 + c^2*d^3)) + (log(tan(e + f*x) + 1i)*(A*b^2 - A*a^2 + B*a^2*1i - B*b^2*1i + C*a^2 - C*b^2 + A*a*b*2i + 2*B*a*b - C*a*b*2i))/(2*f*(c*1i + d)) + (log(tan(e + f*x) - 1i)*(A*b^2*1i - A*a^2*1i + B*a^2 - B*b^2 + C*a^2*1i - C*b^2*1i + 2*A*a*b + B*a*b*2i - 2*C*a*b))/(2*f*(c + d*1i)) + (C*b^2*tan(e + f*x)^2)/(2*d*f)","B"
72,1,186,156,10.245968,"\text{Not used}","int(((a + b*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x)),x)","\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,b+B\,a-C\,b-A\,a\,1{}\mathrm{i}+B\,b\,1{}\mathrm{i}+C\,a\,1{}\mathrm{i}\right)}{2\,f\,\left(c+d\,1{}\mathrm{i}\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(B\,b+A\,b\,1{}\mathrm{i}+B\,a\,1{}\mathrm{i}-A\,a+C\,a-C\,b\,1{}\mathrm{i}\right)}{2\,f\,\left(d+c\,1{}\mathrm{i}\right)}-\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(d^2\,\left(A\,b\,c+B\,a\,c\right)-d\,\left(B\,b\,c^2+C\,a\,c^2\right)-A\,a\,d^3+C\,b\,c^3\right)}{f\,\left(c^2\,d^2+d^4\right)}+\frac{C\,b\,\mathrm{tan}\left(e+f\,x\right)}{d\,f}","Not used",1,"(log(tan(e + f*x) - 1i)*(A*b - A*a*1i + B*a + B*b*1i + C*a*1i - C*b))/(2*f*(c + d*1i)) + (log(tan(e + f*x) + 1i)*(A*b*1i - A*a + B*a*1i + B*b + C*a - C*b*1i))/(2*f*(c*1i + d)) - (log(c + d*tan(e + f*x))*(d^2*(A*b*c + B*a*c) - d*(B*b*c^2 + C*a*c^2) - A*a*d^3 + C*b*c^3))/(f*(d^4 + c^2*d^2)) + (C*b*tan(e + f*x))/(d*f)","B"
73,1,109,99,9.897714,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/(c + d*tan(e + f*x)),x)","\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(C-A+B\,1{}\mathrm{i}\right)}{2\,f\,\left(d+c\,1{}\mathrm{i}\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(B-A\,1{}\mathrm{i}+C\,1{}\mathrm{i}\right)}{2\,f\,\left(c+d\,1{}\mathrm{i}\right)}+\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(C\,c^2-B\,c\,d+A\,d^2\right)}{d\,f\,\left(c^2+d^2\right)}","Not used",1,"(log(tan(e + f*x) + 1i)*(B*1i - A + C))/(2*f*(c*1i + d)) + (log(tan(e + f*x) - 1i)*(B - A*1i + C*1i))/(2*f*(c + d*1i)) + (log(c + d*tan(e + f*x))*(A*d^2 + C*c^2 - B*c*d))/(d*f*(c^2 + d^2))","B"
74,1,196,165,21.397772,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))*(c + d*tan(e + f*x))),x)","\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(C\,c^2-B\,c\,d+A\,d^2\right)}{f\,\left(a\,d-b\,c\right)\,\left(c^2+d^2\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(C-A+B\,1{}\mathrm{i}\right)}{2\,f\,\left(a\,c\,1{}\mathrm{i}+a\,d+b\,c-b\,d\,1{}\mathrm{i}\right)}-\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(C\,a^2-B\,a\,b+A\,b^2\right)}{f\,\left(d\,a^3-c\,a^2\,b+d\,a\,b^2-c\,b^3\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A-C+B\,1{}\mathrm{i}\right)}{2\,f\,\left(a\,d-a\,c\,1{}\mathrm{i}+b\,c+b\,d\,1{}\mathrm{i}\right)}","Not used",1,"(log(tan(e + f*x) + 1i)*(B*1i - A + C))/(2*f*(a*c*1i + a*d + b*c - b*d*1i)) - (log(tan(e + f*x) - 1i)*(A + B*1i - C))/(2*f*(a*d - a*c*1i + b*c + b*d*1i)) - (log(a + b*tan(e + f*x))*(A*b^2 + C*a^2 - B*a*b))/(f*(a^3*d - b^3*c - a^2*b*c + a*b^2*d)) + (log(c + d*tan(e + f*x))*(A*d^2 + C*c^2 - B*c*d))/(f*(a*d - b*c)*(c^2 + d^2))","B"
75,1,393,281,63.655801,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))),x)","\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(B-A\,1{}\mathrm{i}+C\,1{}\mathrm{i}\right)}{2\,f\,\left(a^2\,c-b^2\,c-2\,a\,b\,d+a^2\,d\,1{}\mathrm{i}-b^2\,d\,1{}\mathrm{i}+a\,b\,c\,2{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,1{}\mathrm{i}+B-C\,1{}\mathrm{i}\right)}{2\,f\,\left(b^2\,c-a^2\,c+2\,a\,b\,d+a^2\,d\,1{}\mathrm{i}-b^2\,d\,1{}\mathrm{i}+a\,b\,c\,2{}\mathrm{i}\right)}-\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(C\,d\,a^4-2\,B\,d\,a^3\,b+\left(3\,A\,d+B\,c-C\,d\right)\,a^2\,b^2+\left(2\,C\,c-2\,A\,c\right)\,a\,b^3+\left(A\,d-B\,c\right)\,b^4\right)}{f\,\left(a^6\,d^2-2\,a^5\,b\,c\,d+a^4\,b^2\,c^2+2\,a^4\,b^2\,d^2-4\,a^3\,b^3\,c\,d+2\,a^2\,b^4\,c^2+a^2\,b^4\,d^2-2\,a\,b^5\,c\,d+b^6\,c^2\right)}+\frac{C\,a^2-B\,a\,b+A\,b^2}{f\,\left(a\,d-b\,c\right)\,\left(a^2+b^2\right)\,\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}+\frac{d\,\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(C\,c^2-B\,c\,d+A\,d^2\right)}{f\,{\left(a\,d-b\,c\right)}^2\,\left(c^2+d^2\right)}","Not used",1,"(log(tan(e + f*x) - 1i)*(B - A*1i + C*1i))/(2*f*(a^2*c + a^2*d*1i - b^2*c - b^2*d*1i + a*b*c*2i - 2*a*b*d)) - (log(tan(e + f*x) + 1i)*(A*1i + B - C*1i))/(2*f*(a^2*d*1i - a^2*c + b^2*c - b^2*d*1i + a*b*c*2i + 2*a*b*d)) - (log(a + b*tan(e + f*x))*(b^4*(A*d - B*c) + a^2*b^2*(3*A*d + B*c - C*d) + C*a^4*d - a*b^3*(2*A*c - 2*C*c) - 2*B*a^3*b*d))/(f*(a^6*d^2 + b^6*c^2 + 2*a^2*b^4*c^2 + a^4*b^2*c^2 + a^2*b^4*d^2 + 2*a^4*b^2*d^2 - 2*a*b^5*c*d - 2*a^5*b*c*d - 4*a^3*b^3*c*d)) + (A*b^2 + C*a^2 - B*a*b)/(f*(a*d - b*c)*(a^2 + b^2)*(a + b*tan(e + f*x))) + (d*log(c + d*tan(e + f*x))*(A*d^2 + C*c^2 - B*c*d))/(f*(a*d - b*c)^2*(c^2 + d^2))","B"
76,1,65819,477,24.034004,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^3*(c + d*tan(e + f*x))),x)","-\frac{\frac{\frac{A\,b^5\,c-3\,C\,a^5\,d-3\,A\,a\,b^4\,d+B\,a\,b^4\,c+5\,B\,a^4\,b\,d+C\,a^4\,b\,c+5\,A\,a^2\,b^3\,c-7\,A\,a^3\,b^2\,d-3\,B\,a^3\,b^2\,c+B\,a^2\,b^3\,d-3\,C\,a^2\,b^3\,c+C\,a^3\,b^2\,d}{2\,\left(a^2\,d^2-2\,a\,b\,c\,d+b^2\,c^2\right)\,\left(a^4+2\,a^2\,b^2+b^4\right)}-\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A\,b^5\,d-B\,b^5\,c-2\,A\,a\,b^4\,c+2\,C\,a\,b^4\,c+C\,a^4\,b\,d+3\,A\,a^2\,b^3\,d+B\,a^2\,b^3\,c-2\,B\,a^3\,b^2\,d-C\,a^2\,b^3\,d\right)}{\left(a^2\,d^2-2\,a\,b\,c\,d+b^2\,c^2\right)\,\left(a^4+2\,a^2\,b^2+b^4\right)}}{a^2+2\,a\,b\,\mathrm{tan}\left(e+f\,x\right)+b^2\,{\mathrm{tan}\left(e+f\,x\right)}^2}-\left(\sum _{k=1}^4\ln\left(-\frac{-7\,A^3\,a^4\,b^4\,d^6+9\,A^3\,a^3\,b^5\,c\,d^5-3\,A^3\,a^2\,b^6\,c^2\,d^4-4\,A^3\,a^2\,b^6\,d^6+A^3\,a\,b^7\,c\,d^5+A^3\,b^8\,c^2\,d^4-A^3\,b^8\,d^6+9\,A^2\,B\,a^5\,b^3\,d^6-10\,A^2\,B\,a^4\,b^4\,c\,d^5+3\,A^2\,B\,a^3\,b^5\,c^2\,d^4+2\,A^2\,B\,a^3\,b^5\,d^6+7\,A^2\,B\,a^2\,b^6\,c\,d^5-5\,A^2\,B\,a\,b^7\,c^2\,d^4+A^2\,B\,a\,b^7\,d^6+A^2\,B\,b^8\,c\,d^5-A^2\,C\,a^6\,b^2\,d^6-6\,A^2\,C\,a^5\,b^3\,c\,d^5+7\,A^2\,C\,a^4\,b^4\,c^2\,d^4+11\,A^2\,C\,a^4\,b^4\,d^6-2\,A^2\,C\,a^3\,b^5\,c^3\,d^3-21\,A^2\,C\,a^3\,b^5\,c\,d^5+5\,A^2\,C\,a^2\,b^6\,c^2\,d^4+5\,A^2\,C\,a^2\,b^6\,d^6+2\,A^2\,C\,a\,b^7\,c^3\,d^3-3\,A^2\,C\,a\,b^7\,c\,d^5-2\,A^2\,C\,b^8\,c^2\,d^4+A^2\,C\,b^8\,d^6-3\,A\,B^2\,a^6\,b^2\,d^6+3\,A\,B^2\,a^5\,b^3\,c\,d^5-A\,B^2\,a^4\,b^4\,c^2\,d^4-5\,A\,B^2\,a^3\,b^5\,c\,d^5+3\,A\,B^2\,a^2\,b^6\,c^2\,d^4-A\,B^2\,a^2\,b^6\,d^6+A\,B\,C\,a^7\,b\,d^6+3\,A\,B\,C\,a^6\,b^2\,c\,d^5-3\,A\,B\,C\,a^5\,b^3\,c^2\,d^4-6\,A\,B\,C\,a^5\,b^3\,d^6+A\,B\,C\,a^4\,b^4\,c^3\,d^3+2\,A\,B\,C\,a^4\,b^4\,c\,d^5+12\,A\,B\,C\,a^3\,b^5\,c^2\,d^4+A\,B\,C\,a^3\,b^5\,d^6-6\,A\,B\,C\,a^2\,b^6\,c^3\,d^3-11\,A\,B\,C\,a^2\,b^6\,c\,d^5+7\,A\,B\,C\,a\,b^7\,c^2\,d^4+A\,B\,C\,b^8\,c^3\,d^3-2\,A\,B\,C\,b^8\,c\,d^5-A\,C^2\,a^7\,b\,c\,d^5+A\,C^2\,a^6\,b^2\,d^6+9\,A\,C^2\,a^5\,b^3\,c\,d^5-14\,A\,C^2\,a^4\,b^4\,c^2\,d^4-4\,A\,C^2\,a^4\,b^4\,d^6+4\,A\,C^2\,a^3\,b^5\,c^3\,d^3+12\,A\,C^2\,a^3\,b^5\,c\,d^5-A\,C^2\,a^2\,b^6\,c^2\,d^4-A\,C^2\,a^2\,b^6\,d^6-4\,A\,C^2\,a\,b^7\,c^3\,d^3+2\,A\,C^2\,a\,b^7\,c\,d^5+A\,C^2\,b^8\,c^2\,d^4+B^3\,a^4\,b^4\,c\,d^5-B^3\,a^3\,b^5\,c^2\,d^4+B^3\,a^2\,b^6\,c\,d^5-B^3\,a\,b^7\,c^2\,d^4+3\,B^2\,C\,a^5\,b^3\,c\,d^5-4\,B^2\,C\,a^4\,b^4\,c^2\,d^4+2\,B^2\,C\,a^3\,b^5\,c^3\,d^3-B^2\,C\,a^3\,b^5\,c\,d^5+5\,B^2\,C\,a^2\,b^6\,c^2\,d^4-2\,B^2\,C\,a\,b^7\,c^3\,d^3+B^2\,C\,b^8\,c^2\,d^4-4\,B\,C^2\,a^6\,b^2\,c\,d^5+3\,B\,C^2\,a^5\,b^3\,c^2\,d^4-B\,C^2\,a^4\,b^4\,c^3\,d^3+5\,B\,C^2\,a^4\,b^4\,c\,d^5-15\,B\,C^2\,a^3\,b^5\,c^2\,d^4+6\,B\,C^2\,a^2\,b^6\,c^3\,d^3+B\,C^2\,a^2\,b^6\,c\,d^5-2\,B\,C^2\,a\,b^7\,c^2\,d^4-B\,C^2\,b^8\,c^3\,d^3+C^3\,a^7\,b\,c\,d^5-3\,C^3\,a^5\,b^3\,c\,d^5+7\,C^3\,a^4\,b^4\,c^2\,d^4-2\,C^3\,a^3\,b^5\,c^3\,d^3-C^3\,a^2\,b^6\,c^2\,d^4+2\,C^3\,a\,b^7\,c^3\,d^3}{a^{12}\,d^4-4\,a^{11}\,b\,c\,d^3+6\,a^{10}\,b^2\,c^2\,d^2+4\,a^{10}\,b^2\,d^4-4\,a^9\,b^3\,c^3\,d-16\,a^9\,b^3\,c\,d^3+a^8\,b^4\,c^4+24\,a^8\,b^4\,c^2\,d^2+6\,a^8\,b^4\,d^4-16\,a^7\,b^5\,c^3\,d-24\,a^7\,b^5\,c\,d^3+4\,a^6\,b^6\,c^4+36\,a^6\,b^6\,c^2\,d^2+4\,a^6\,b^6\,d^4-24\,a^5\,b^7\,c^3\,d-16\,a^5\,b^7\,c\,d^3+6\,a^4\,b^8\,c^4+24\,a^4\,b^8\,c^2\,d^2+a^4\,b^8\,d^4-16\,a^3\,b^9\,c^3\,d-4\,a^3\,b^9\,c\,d^3+4\,a^2\,b^{10}\,c^4+6\,a^2\,b^{10}\,c^2\,d^2-4\,a\,b^{11}\,c^3\,d+b^{12}\,c^4}-\mathrm{root}\left(480\,a^{11}\,b^7\,c\,d^9\,f^4+480\,a^7\,b^{11}\,c^9\,d\,f^4+360\,a^{13}\,b^5\,c\,d^9\,f^4+360\,a^9\,b^9\,c^9\,d\,f^4+360\,a^9\,b^9\,c\,d^9\,f^4+360\,a^5\,b^{13}\,c^9\,d\,f^4+144\,a^{15}\,b^3\,c\,d^9\,f^4+144\,a^{11}\,b^7\,c^9\,d\,f^4+144\,a^7\,b^{11}\,c\,d^9\,f^4+144\,a^3\,b^{15}\,c^9\,d\,f^4+48\,a^{17}\,b\,c^3\,d^7\,f^4+48\,a\,b^{17}\,c^7\,d^3\,f^4+24\,a^{17}\,b\,c^5\,d^5\,f^4+24\,a^{13}\,b^5\,c^9\,d\,f^4+24\,a^5\,b^{13}\,c\,d^9\,f^4+24\,a\,b^{17}\,c^5\,d^5\,f^4+24\,a^{17}\,b\,c\,d^9\,f^4+24\,a\,b^{17}\,c^9\,d\,f^4+3920\,a^9\,b^9\,c^5\,d^5\,f^4-3360\,a^{10}\,b^8\,c^4\,d^6\,f^4-3360\,a^8\,b^{10}\,c^6\,d^4\,f^4+3024\,a^{11}\,b^7\,c^5\,d^5\,f^4-3024\,a^{10}\,b^8\,c^6\,d^4\,f^4-3024\,a^8\,b^{10}\,c^4\,d^6\,f^4+3024\,a^7\,b^{11}\,c^5\,d^5\,f^4+2320\,a^9\,b^9\,c^7\,d^3\,f^4+2320\,a^9\,b^9\,c^3\,d^7\,f^4-2240\,a^{12}\,b^6\,c^4\,d^6\,f^4-2240\,a^6\,b^{12}\,c^6\,d^4\,f^4+2160\,a^{11}\,b^7\,c^3\,d^7\,f^4+2160\,a^7\,b^{11}\,c^7\,d^3\,f^4-1624\,a^{12}\,b^6\,c^6\,d^4\,f^4-1624\,a^6\,b^{12}\,c^4\,d^6\,f^4+1488\,a^{11}\,b^7\,c^7\,d^3\,f^4+1488\,a^7\,b^{11}\,c^3\,d^7\,f^4+1344\,a^{13}\,b^5\,c^5\,d^5\,f^4+1344\,a^5\,b^{13}\,c^5\,d^5\,f^4-1320\,a^{10}\,b^8\,c^2\,d^8\,f^4-1320\,a^8\,b^{10}\,c^8\,d^2\,f^4+1200\,a^{13}\,b^5\,c^3\,d^7\,f^4+1200\,a^5\,b^{13}\,c^7\,d^3\,f^4-1060\,a^{12}\,b^6\,c^2\,d^8\,f^4-1060\,a^6\,b^{12}\,c^8\,d^2\,f^4-948\,a^{10}\,b^8\,c^8\,d^2\,f^4-948\,a^8\,b^{10}\,c^2\,d^8\,f^4-840\,a^{14}\,b^4\,c^4\,d^6\,f^4-840\,a^4\,b^{14}\,c^6\,d^4\,f^4+528\,a^{13}\,b^5\,c^7\,d^3\,f^4+528\,a^5\,b^{13}\,c^3\,d^7\,f^4-480\,a^{14}\,b^4\,c^6\,d^4\,f^4-480\,a^{14}\,b^4\,c^2\,d^8\,f^4-480\,a^4\,b^{14}\,c^8\,d^2\,f^4-480\,a^4\,b^{14}\,c^4\,d^6\,f^4+368\,a^{15}\,b^3\,c^3\,d^7\,f^4-368\,a^{12}\,b^6\,c^8\,d^2\,f^4-368\,a^6\,b^{12}\,c^2\,d^8\,f^4+368\,a^3\,b^{15}\,c^7\,d^3\,f^4+304\,a^{15}\,b^3\,c^5\,d^5\,f^4+304\,a^3\,b^{15}\,c^5\,d^5\,f^4-144\,a^{16}\,b^2\,c^4\,d^6\,f^4-144\,a^2\,b^{16}\,c^6\,d^4\,f^4-108\,a^{16}\,b^2\,c^2\,d^8\,f^4-108\,a^2\,b^{16}\,c^8\,d^2\,f^4+80\,a^{15}\,b^3\,c^7\,d^3\,f^4+80\,a^3\,b^{15}\,c^3\,d^7\,f^4-60\,a^{16}\,b^2\,c^6\,d^4\,f^4-60\,a^{14}\,b^4\,c^8\,d^2\,f^4-60\,a^4\,b^{14}\,c^2\,d^8\,f^4-60\,a^2\,b^{16}\,c^4\,d^6\,f^4-8\,b^{18}\,c^8\,d^2\,f^4-4\,b^{18}\,c^6\,d^4\,f^4-8\,a^{18}\,c^2\,d^8\,f^4-4\,a^{18}\,c^4\,d^6\,f^4-80\,a^{12}\,b^6\,d^{10}\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5-9\,A\,B^3\,a^2\,b^4\,c\,d^5-3\,A^3\,B\,a^4\,b^2\,c\,d^5+3\,A^3\,B\,a\,b^5\,c^2\,d^4+3\,A^2\,B^2\,a^5\,b\,c\,d^5-3\,A\,B^3\,a^4\,b^2\,c\,d^5+3\,A\,B^3\,a\,b^5\,c^2\,d^4+5\,A\,B\,C^2\,b^6\,c^3\,d^3-4\,A^2\,B\,C\,b^6\,c^3\,d^3-A\,B^2\,C\,b^6\,c^4\,d^2-3\,A\,B^2\,C\,a^4\,b^2\,d^6-2\,A^2\,B\,C\,a^3\,b^3\,d^6+9\,B^2\,C^2\,a^3\,b^3\,c^3\,d^3-6\,B^2\,C^2\,a^4\,b^2\,c^2\,d^4+6\,B^2\,C^2\,a^2\,b^4\,c^2\,d^4-3\,B^2\,C^2\,a^2\,b^4\,c^4\,d^2+24\,A^2\,C^2\,a^3\,b^3\,c^3\,d^3-15\,A^2\,C^2\,a^4\,b^2\,c^2\,d^4-9\,A^2\,C^2\,a^2\,b^4\,c^4\,d^2+3\,A^2\,C^2\,a^2\,b^4\,c^2\,d^4+9\,A^2\,B^2\,a^2\,b^4\,c^2\,d^4-3\,A^2\,B^2\,a^4\,b^2\,c^2\,d^4+4\,A^2\,B\,C\,b^6\,c\,d^5-2\,A\,B\,C^2\,b^6\,c\,d^5+2\,A\,B\,C^2\,a^6\,c\,d^5-A^2\,B\,C\,a^6\,c\,d^5+6\,A^2\,B\,C\,a^5\,b\,d^6-3\,A\,B\,C^2\,a^5\,b\,d^6-7\,B^3\,C\,a^3\,b^3\,c^2\,d^4-7\,B\,C^3\,a^3\,b^3\,c^2\,d^4+3\,B^3\,C\,a^4\,b^2\,c^3\,d^3-3\,B^3\,C\,a^2\,b^4\,c^3\,d^3-3\,B^2\,C^2\,a\,b^5\,c^3\,d^3+3\,B\,C^3\,a^4\,b^2\,c^3\,d^3-3\,B\,C^3\,a^2\,b^4\,c^3\,d^3-B^3\,C\,a^3\,b^3\,c^4\,d^2-B^2\,C^2\,a^3\,b^3\,c\,d^5-B\,C^3\,a^3\,b^3\,c^4\,d^2-24\,A^2\,C^2\,a^3\,b^3\,c\,d^5-24\,A\,C^3\,a^3\,b^3\,c^3\,d^3+12\,A\,C^3\,a^4\,b^2\,c^2\,d^4+9\,A\,C^3\,a^2\,b^4\,c^4\,d^2-8\,A^3\,C\,a^3\,b^3\,c^3\,d^3+6\,A^3\,C\,a^4\,b^2\,c^2\,d^4-6\,A^3\,C\,a^2\,b^4\,c^2\,d^4+3\,A^3\,C\,a^2\,b^4\,c^4\,d^2-9\,A^2\,B^2\,a^3\,b^3\,c\,d^5+7\,A^3\,B\,a^3\,b^3\,c^2\,d^4+7\,A\,B^3\,a^3\,b^3\,c^2\,d^4-3\,A^3\,B\,a^2\,b^4\,c^3\,d^3-3\,A^2\,B^2\,a\,b^5\,c^3\,d^3-3\,A\,B^3\,a^2\,b^4\,c^3\,d^3-5\,A^2\,C^2\,b^6\,c^2\,d^4+3\,A^2\,C^2\,b^6\,c^4\,d^2+12\,A^2\,C^2\,a^4\,b^2\,d^6+3\,A^2\,C^2\,a^2\,b^4\,d^6+6\,A^2\,B^2\,a^4\,b^2\,d^6+3\,A^2\,B^2\,a^2\,b^4\,d^6+A\,B\,C^2\,a^3\,b^3\,d^6-3\,B^4\,a\,b^5\,c^3\,d^3-B^4\,a^3\,b^3\,c\,d^5+A^2\,B^2\,a^3\,b^3\,c^3\,d^3-8\,A^4\,a^3\,b^3\,c\,d^5-2\,B^3\,C\,b^6\,c^3\,d^3-2\,B\,C^3\,b^6\,c^3\,d^3+4\,A^3\,C\,b^6\,c^2\,d^4-3\,A\,C^3\,b^6\,c^4\,d^2+2\,A\,C^3\,b^6\,c^2\,d^4-A^3\,C\,b^6\,c^4\,d^2-2\,A\,C^3\,a^6\,c^2\,d^4-15\,A^3\,C\,a^4\,b^2\,d^6-6\,A^3\,C\,a^2\,b^4\,d^6-3\,A\,C^3\,a^4\,b^2\,d^6+3\,B^4\,a^5\,b\,c\,d^5-B^3\,C\,a^6\,c\,d^5-B\,C^3\,a^6\,c\,d^5-2\,A^3\,B\,b^6\,c\,d^5-2\,A\,B^3\,b^6\,c\,d^5-3\,A^3\,B\,a^5\,b\,d^6-3\,A\,B^3\,a^5\,b\,d^6+8\,C^4\,a^3\,b^3\,c^3\,d^3-3\,C^4\,a^4\,b^2\,c^2\,d^4-3\,C^4\,a^2\,b^4\,c^4\,d^2+6\,B^4\,a^2\,b^4\,c^2\,d^4-3\,B^4\,a^4\,b^2\,c^2\,d^4+3\,A^4\,a^2\,b^4\,c^2\,d^4+B^2\,C^2\,b^6\,c^4\,d^2+B^2\,C^2\,b^6\,c^2\,d^4+B^2\,C^2\,a^6\,c^2\,d^4+A^2\,C^2\,a^6\,c^2\,d^4-2\,A^3\,C\,b^6\,d^6+A^3\,B\,b^6\,c^3\,d^3+A\,B^3\,b^6\,c^3\,d^3+A^3\,B\,a^3\,b^3\,d^6+A\,B^3\,a^3\,b^3\,d^6-A^4\,b^6\,c^2\,d^4+6\,A^4\,a^4\,b^2\,d^6+3\,A^4\,a^2\,b^4\,d^6-2\,A^2\,C^2\,a^6\,d^6+A\,B^2\,C\,a^6\,d^6+B^4\,a^3\,b^3\,c^3\,d^3+A^3\,C\,a^6\,d^6+A\,C^3\,a^6\,d^6+C^4\,b^6\,c^4\,d^2+C^4\,a^6\,c^2\,d^4+B^4\,b^6\,c^2\,d^4+A^2\,C^2\,b^6\,d^6+A^2\,B^2\,b^6\,d^6+A^4\,b^6\,d^6,f,k\right)\right)}{f}","Not used",1,"-(((A*b^5*c - 3*C*a^5*d - 3*A*a*b^4*d + B*a*b^4*c + 5*B*a^4*b*d + C*a^4*b*c + 5*A*a^2*b^3*c - 7*A*a^3*b^2*d - 3*B*a^3*b^2*c + B*a^2*b^3*d - 3*C*a^2*b^3*c + C*a^3*b^2*d)/(2*(a^2*d^2 + b^2*c^2 - 2*a*b*c*d)*(a^4 + b^4 + 2*a^2*b^2)) - (tan(e + f*x)*(A*b^5*d - B*b^5*c - 2*A*a*b^4*c + 2*C*a*b^4*c + C*a^4*b*d + 3*A*a^2*b^3*d + B*a^2*b^3*c - 2*B*a^3*b^2*d - C*a^2*b^3*d))/((a^2*d^2 + b^2*c^2 - 2*a*b*c*d)*(a^4 + b^4 + 2*a^2*b^2)))/(a^2 + b^2*tan(e + f*x)^2 + 2*a*b*tan(e + f*x)) - symsum(log(- (A^3*b^8*c^2*d^4 - 4*A^3*a^2*b^6*d^6 - 7*A^3*a^4*b^4*d^6 - A^3*b^8*d^6 + A^2*C*b^8*d^6 - 3*A^3*a^2*b^6*c^2*d^4 - B^3*a^3*b^5*c^2*d^4 - C^3*a^2*b^6*c^2*d^4 - 2*C^3*a^3*b^5*c^3*d^3 + 7*C^3*a^4*b^4*c^2*d^4 + A^2*B*a*b^7*d^6 + A^2*B*b^8*c*d^5 + A^3*a*b^7*c*d^5 + C^3*a^7*b*c*d^5 - A*B^2*a^2*b^6*d^6 - 3*A*B^2*a^6*b^2*d^6 + 2*A^2*B*a^3*b^5*d^6 + 9*A^2*B*a^5*b^3*d^6 - A*C^2*a^2*b^6*d^6 - 4*A*C^2*a^4*b^4*d^6 + A*C^2*a^6*b^2*d^6 + 5*A^2*C*a^2*b^6*d^6 + 11*A^2*C*a^4*b^4*d^6 - A^2*C*a^6*b^2*d^6 + A*C^2*b^8*c^2*d^4 - 2*A^2*C*b^8*c^2*d^4 - B*C^2*b^8*c^3*d^3 + B^2*C*b^8*c^2*d^4 + 9*A^3*a^3*b^5*c*d^5 - B^3*a*b^7*c^2*d^4 + B^3*a^2*b^6*c*d^5 + B^3*a^4*b^4*c*d^5 + 2*C^3*a*b^7*c^3*d^3 - 3*C^3*a^5*b^3*c*d^5 + A*B*C*a^7*b*d^6 - 2*A*B*C*b^8*c*d^5 + 3*A*B^2*a^2*b^6*c^2*d^4 - A*B^2*a^4*b^4*c^2*d^4 + 3*A^2*B*a^3*b^5*c^2*d^4 - A*C^2*a^2*b^6*c^2*d^4 + 4*A*C^2*a^3*b^5*c^3*d^3 - 14*A*C^2*a^4*b^4*c^2*d^4 + 5*A^2*C*a^2*b^6*c^2*d^4 - 2*A^2*C*a^3*b^5*c^3*d^3 + 7*A^2*C*a^4*b^4*c^2*d^4 + 6*B*C^2*a^2*b^6*c^3*d^3 - 15*B*C^2*a^3*b^5*c^2*d^4 - B*C^2*a^4*b^4*c^3*d^3 + 3*B*C^2*a^5*b^3*c^2*d^4 + 5*B^2*C*a^2*b^6*c^2*d^4 + 2*B^2*C*a^3*b^5*c^3*d^3 - 4*B^2*C*a^4*b^4*c^2*d^4 + A*B*C*a^3*b^5*d^6 - 6*A*B*C*a^5*b^3*d^6 + A*B*C*b^8*c^3*d^3 + 2*A*C^2*a*b^7*c*d^5 - A*C^2*a^7*b*c*d^5 - 3*A^2*C*a*b^7*c*d^5 - 5*A*B^2*a^3*b^5*c*d^5 + 3*A*B^2*a^5*b^3*c*d^5 - 5*A^2*B*a*b^7*c^2*d^4 + 7*A^2*B*a^2*b^6*c*d^5 - 10*A^2*B*a^4*b^4*c*d^5 - 4*A*C^2*a*b^7*c^3*d^3 + 12*A*C^2*a^3*b^5*c*d^5 + 9*A*C^2*a^5*b^3*c*d^5 + 2*A^2*C*a*b^7*c^3*d^3 - 21*A^2*C*a^3*b^5*c*d^5 - 6*A^2*C*a^5*b^3*c*d^5 - 2*B*C^2*a*b^7*c^2*d^4 + B*C^2*a^2*b^6*c*d^5 + 5*B*C^2*a^4*b^4*c*d^5 - 4*B*C^2*a^6*b^2*c*d^5 - 2*B^2*C*a*b^7*c^3*d^3 - B^2*C*a^3*b^5*c*d^5 + 3*B^2*C*a^5*b^3*c*d^5 - 6*A*B*C*a^2*b^6*c^3*d^3 + 12*A*B*C*a^3*b^5*c^2*d^4 + A*B*C*a^4*b^4*c^3*d^3 - 3*A*B*C*a^5*b^3*c^2*d^4 + 7*A*B*C*a*b^7*c^2*d^4 - 11*A*B*C*a^2*b^6*c*d^5 + 2*A*B*C*a^4*b^4*c*d^5 + 3*A*B*C*a^6*b^2*c*d^5)/(a^12*d^4 + b^12*c^4 + 4*a^2*b^10*c^4 + 6*a^4*b^8*c^4 + 4*a^6*b^6*c^4 + a^8*b^4*c^4 + a^4*b^8*d^4 + 4*a^6*b^6*d^4 + 6*a^8*b^4*d^4 + 4*a^10*b^2*d^4 - 4*a^3*b^9*c*d^3 - 16*a^3*b^9*c^3*d - 16*a^5*b^7*c*d^3 - 24*a^5*b^7*c^3*d - 24*a^7*b^5*c*d^3 - 16*a^7*b^5*c^3*d - 16*a^9*b^3*c*d^3 - 4*a^9*b^3*c^3*d + 6*a^2*b^10*c^2*d^2 + 24*a^4*b^8*c^2*d^2 + 36*a^6*b^6*c^2*d^2 + 24*a^8*b^4*c^2*d^2 + 6*a^10*b^2*c^2*d^2 - 4*a*b^11*c^3*d - 4*a^11*b*c*d^3) - root(480*a^11*b^7*c*d^9*f^4 + 480*a^7*b^11*c^9*d*f^4 + 360*a^13*b^5*c*d^9*f^4 + 360*a^9*b^9*c^9*d*f^4 + 360*a^9*b^9*c*d^9*f^4 + 360*a^5*b^13*c^9*d*f^4 + 144*a^15*b^3*c*d^9*f^4 + 144*a^11*b^7*c^9*d*f^4 + 144*a^7*b^11*c*d^9*f^4 + 144*a^3*b^15*c^9*d*f^4 + 48*a^17*b*c^3*d^7*f^4 + 48*a*b^17*c^7*d^3*f^4 + 24*a^17*b*c^5*d^5*f^4 + 24*a^13*b^5*c^9*d*f^4 + 24*a^5*b^13*c*d^9*f^4 + 24*a*b^17*c^5*d^5*f^4 + 24*a^17*b*c*d^9*f^4 + 24*a*b^17*c^9*d*f^4 + 3920*a^9*b^9*c^5*d^5*f^4 - 3360*a^10*b^8*c^4*d^6*f^4 - 3360*a^8*b^10*c^6*d^4*f^4 + 3024*a^11*b^7*c^5*d^5*f^4 - 3024*a^10*b^8*c^6*d^4*f^4 - 3024*a^8*b^10*c^4*d^6*f^4 + 3024*a^7*b^11*c^5*d^5*f^4 + 2320*a^9*b^9*c^7*d^3*f^4 + 2320*a^9*b^9*c^3*d^7*f^4 - 2240*a^12*b^6*c^4*d^6*f^4 - 2240*a^6*b^12*c^6*d^4*f^4 + 2160*a^11*b^7*c^3*d^7*f^4 + 2160*a^7*b^11*c^7*d^3*f^4 - 1624*a^12*b^6*c^6*d^4*f^4 - 1624*a^6*b^12*c^4*d^6*f^4 + 1488*a^11*b^7*c^7*d^3*f^4 + 1488*a^7*b^11*c^3*d^7*f^4 + 1344*a^13*b^5*c^5*d^5*f^4 + 1344*a^5*b^13*c^5*d^5*f^4 - 1320*a^10*b^8*c^2*d^8*f^4 - 1320*a^8*b^10*c^8*d^2*f^4 + 1200*a^13*b^5*c^3*d^7*f^4 + 1200*a^5*b^13*c^7*d^3*f^4 - 1060*a^12*b^6*c^2*d^8*f^4 - 1060*a^6*b^12*c^8*d^2*f^4 - 948*a^10*b^8*c^8*d^2*f^4 - 948*a^8*b^10*c^2*d^8*f^4 - 840*a^14*b^4*c^4*d^6*f^4 - 840*a^4*b^14*c^6*d^4*f^4 + 528*a^13*b^5*c^7*d^3*f^4 + 528*a^5*b^13*c^3*d^7*f^4 - 480*a^14*b^4*c^6*d^4*f^4 - 480*a^14*b^4*c^2*d^8*f^4 - 480*a^4*b^14*c^8*d^2*f^4 - 480*a^4*b^14*c^4*d^6*f^4 + 368*a^15*b^3*c^3*d^7*f^4 - 368*a^12*b^6*c^8*d^2*f^4 - 368*a^6*b^12*c^2*d^8*f^4 + 368*a^3*b^15*c^7*d^3*f^4 + 304*a^15*b^3*c^5*d^5*f^4 + 304*a^3*b^15*c^5*d^5*f^4 - 144*a^16*b^2*c^4*d^6*f^4 - 144*a^2*b^16*c^6*d^4*f^4 - 108*a^16*b^2*c^2*d^8*f^4 - 108*a^2*b^16*c^8*d^2*f^4 + 80*a^15*b^3*c^7*d^3*f^4 + 80*a^3*b^15*c^3*d^7*f^4 - 60*a^16*b^2*c^6*d^4*f^4 - 60*a^14*b^4*c^8*d^2*f^4 - 60*a^4*b^14*c^2*d^8*f^4 - 60*a^2*b^16*c^4*d^6*f^4 - 8*b^18*c^8*d^2*f^4 - 4*b^18*c^6*d^4*f^4 - 8*a^18*c^2*d^8*f^4 - 4*a^18*c^4*d^6*f^4 - 80*a^12*b^6*d^10*f^4 - 60*a^14*b^4*d^10*f^4 - 60*a^10*b^8*d^10*f^4 - 24*a^16*b^2*d^10*f^4 - 24*a^8*b^10*d^10*f^4 - 4*a^6*b^12*d^10*f^4 - 80*a^6*b^12*c^10*f^4 - 60*a^8*b^10*c^10*f^4 - 60*a^4*b^14*c^10*f^4 - 24*a^10*b^8*c^10*f^4 - 24*a^2*b^16*c^10*f^4 - 4*a^12*b^6*c^10*f^4 - 4*b^18*c^10*f^4 - 4*a^18*d^10*f^4 - 12*A*C*a^11*b*c*d^7*f^2 - 12*A*C*a*b^11*c^7*d*f^2 - 912*B*C*a^5*b^7*c^4*d^4*f^2 - 792*B*C*a^8*b^4*c^3*d^5*f^2 + 792*B*C*a^4*b^8*c^5*d^3*f^2 + 720*B*C*a^7*b^5*c^4*d^4*f^2 - 480*B*C*a^5*b^7*c^6*d^2*f^2 - 408*B*C*a^5*b^7*c^2*d^6*f^2 + 384*B*C*a^7*b^5*c^2*d^6*f^2 - 336*B*C*a^8*b^4*c^5*d^3*f^2 + 324*B*C*a^4*b^8*c^3*d^5*f^2 + 312*B*C*a^7*b^5*c^6*d^2*f^2 - 248*B*C*a^3*b^9*c^6*d^2*f^2 + 216*B*C*a^9*b^3*c^2*d^6*f^2 - 196*B*C*a^3*b^9*c^4*d^4*f^2 + 132*B*C*a^9*b^3*c^4*d^4*f^2 + 80*B*C*a^6*b^6*c^3*d^5*f^2 - 64*B*C*a^6*b^6*c^5*d^3*f^2 - 36*B*C*a^2*b^10*c^3*d^5*f^2 - 28*B*C*a^3*b^9*c^2*d^6*f^2 + 12*B*C*a^10*b^2*c^5*d^3*f^2 - 12*B*C*a^10*b^2*c^3*d^5*f^2 - 12*B*C*a^2*b^10*c^5*d^3*f^2 - 4*B*C*a^9*b^3*c^6*d^2*f^2 - 1468*A*C*a^6*b^6*c^4*d^4*f^2 + 996*A*C*a^7*b^5*c^3*d^5*f^2 + 900*A*C*a^5*b^7*c^5*d^3*f^2 - 676*A*C*a^6*b^6*c^6*d^2*f^2 - 660*A*C*a^6*b^6*c^2*d^6*f^2 + 636*A*C*a^5*b^7*c^3*d^5*f^2 + 540*A*C*a^7*b^5*c^5*d^3*f^2 - 236*A*C*a^3*b^9*c^5*d^3*f^2 - 204*A*C*a^9*b^3*c^3*d^5*f^2 + 156*A*C*a^10*b^2*c^2*d^6*f^2 + 132*A*C*a^2*b^10*c^6*d^2*f^2 - 72*A*C*a^9*b^3*c^5*d^3*f^2 - 72*A*C*a^4*b^8*c^6*d^2*f^2 + 66*A*C*a^4*b^8*c^2*d^6*f^2 + 54*A*C*a^10*b^2*c^4*d^4*f^2 + 54*A*C*a^2*b^10*c^4*d^4*f^2 - 48*A*C*a^8*b^4*c^2*d^6*f^2 - 48*A*C*a^4*b^8*c^4*d^4*f^2 + 42*A*C*a^8*b^4*c^6*d^2*f^2 - 40*A*C*a^3*b^9*c^3*d^5*f^2 - 36*A*C*a^8*b^4*c^4*d^4*f^2 + 24*A*C*a^2*b^10*c^2*d^6*f^2 + 960*A*B*a^5*b^7*c^4*d^4*f^2 - 864*A*B*a^4*b^8*c^5*d^3*f^2 + 756*A*B*a^8*b^4*c^3*d^5*f^2 - 744*A*B*a^7*b^5*c^4*d^4*f^2 - 528*A*B*a^4*b^8*c^3*d^5*f^2 + 504*A*B*a^5*b^7*c^6*d^2*f^2 - 432*A*B*a^7*b^5*c^2*d^6*f^2 + 432*A*B*a^5*b^7*c^2*d^6*f^2 + 348*A*B*a^8*b^4*c^5*d^3*f^2 - 312*A*B*a^7*b^5*c^6*d^2*f^2 - 284*A*B*a^9*b^3*c^2*d^6*f^2 + 280*A*B*a^3*b^9*c^6*d^2*f^2 + 264*A*B*a^3*b^9*c^4*d^4*f^2 - 240*A*B*a^6*b^6*c^3*d^5*f^2 - 172*A*B*a^9*b^3*c^4*d^4*f^2 + 68*A*B*a^3*b^9*c^2*d^6*f^2 - 60*A*B*a^2*b^10*c^3*d^5*f^2 + 24*A*B*a^6*b^6*c^5*d^3*f^2 - 24*A*B*a^2*b^10*c^5*d^3*f^2 + 12*A*B*a^10*b^2*c^3*d^5*f^2 + 360*B*C*a^4*b^8*c^7*d*f^2 - 336*B*C*a^8*b^4*c*d^7*f^2 + 168*B*C*a^6*b^6*c*d^7*f^2 - 136*B*C*a^6*b^6*c^7*d*f^2 - 36*B*C*a^11*b*c^2*d^6*f^2 + 36*B*C*a*b^11*c^6*d^2*f^2 + 24*B*C*a^10*b^2*c*d^7*f^2 - 24*B*C*a^2*b^10*c^7*d*f^2 - 12*B*C*a^11*b*c^4*d^4*f^2 + 12*B*C*a^4*b^8*c*d^7*f^2 + 12*B*C*a*b^11*c^4*d^4*f^2 + 444*A*C*a^7*b^5*c*d^7*f^2 + 348*A*C*a^5*b^7*c^7*d*f^2 - 164*A*C*a^3*b^9*c^7*d*f^2 - 132*A*C*a^9*b^3*c*d^7*f^2 + 84*A*C*a^5*b^7*c*d^7*f^2 + 32*A*C*a^3*b^9*c*d^7*f^2 - 12*A*C*a^11*b*c^3*d^5*f^2 - 12*A*C*a^7*b^5*c^7*d*f^2 - 12*A*C*a*b^11*c^5*d^3*f^2 - 360*A*B*a^4*b^8*c^7*d*f^2 + 288*A*B*a^8*b^4*c*d^7*f^2 - 288*A*B*a^6*b^6*c*d^7*f^2 - 144*A*B*a^4*b^8*c*d^7*f^2 + 136*A*B*a^6*b^6*c^7*d*f^2 - 60*A*B*a^2*b^10*c*d^7*f^2 - 36*A*B*a^10*b^2*c*d^7*f^2 + 24*A*B*a^2*b^10*c^7*d*f^2 - 24*A*B*a*b^11*c^6*d^2*f^2 + 12*A*B*a^11*b*c^2*d^6*f^2 + 12*A*B*a*b^11*c^4*d^4*f^2 + 12*A*B*a*b^11*c^2*d^6*f^2 - 8*B*C*b^12*c^5*d^3*f^2 - 8*B*C*b^12*c^3*d^5*f^2 + 8*A*C*b^12*c^2*d^6*f^2 - 4*B*C*a^12*c^3*d^5*f^2 + 4*A*C*b^12*c^4*d^4*f^2 - 2*A*C*b^12*c^6*d^2*f^2 + 80*B*C*a^9*b^3*d^8*f^2 - 24*B*C*a^7*b^5*d^8*f^2 + 6*A*C*a^12*c^2*d^6*f^2 + 4*A*B*b^12*c^5*d^3*f^2 - 4*A*B*b^12*c^3*d^5*f^2 - 90*A*C*a^8*b^4*d^8*f^2 - 80*B*C*a^3*b^9*c^8*f^2 + 54*A*C*a^10*b^2*d^8*f^2 - 30*A*C*a^6*b^6*d^8*f^2 + 24*B*C*a^5*b^7*c^8*f^2 - 12*A*C*a^4*b^8*d^8*f^2 - 112*A*B*a^9*b^3*d^8*f^2 - 66*A*C*a^4*b^8*c^8*f^2 + 54*A*C*a^2*b^10*c^8*f^2 + 4*A*B*a^3*b^9*d^8*f^2 + 2*A*C*a^6*b^6*c^8*f^2 + 80*A*B*a^3*b^9*c^8*f^2 - 24*A*B*a^5*b^7*c^8*f^2 + 726*C^2*a^6*b^6*c^4*d^4*f^2 - 402*C^2*a^7*b^5*c^3*d^5*f^2 - 402*C^2*a^5*b^7*c^5*d^3*f^2 + 322*C^2*a^6*b^6*c^6*d^2*f^2 + 322*C^2*a^6*b^6*c^2*d^6*f^2 - 222*C^2*a^7*b^5*c^5*d^3*f^2 - 222*C^2*a^5*b^7*c^3*d^5*f^2 + 134*C^2*a^9*b^3*c^3*d^5*f^2 + 134*C^2*a^3*b^9*c^5*d^3*f^2 - 66*C^2*a^10*b^2*c^2*d^6*f^2 - 66*C^2*a^2*b^10*c^6*d^2*f^2 + 52*C^2*a^9*b^3*c^5*d^3*f^2 + 52*C^2*a^3*b^9*c^3*d^5*f^2 - 27*C^2*a^8*b^4*c^6*d^2*f^2 - 27*C^2*a^4*b^8*c^2*d^6*f^2 + 24*C^2*a^8*b^4*c^4*d^4*f^2 + 24*C^2*a^8*b^4*c^2*d^6*f^2 + 24*C^2*a^4*b^8*c^6*d^2*f^2 + 24*C^2*a^4*b^8*c^4*d^4*f^2 - 15*C^2*a^10*b^2*c^4*d^4*f^2 - 15*C^2*a^2*b^10*c^4*d^4*f^2 - 570*B^2*a^6*b^6*c^4*d^4*f^2 + 366*B^2*a^7*b^5*c^3*d^5*f^2 + 318*B^2*a^5*b^7*c^5*d^3*f^2 - 262*B^2*a^6*b^6*c^6*d^2*f^2 - 222*B^2*a^6*b^6*c^2*d^6*f^2 - 210*B^2*a^3*b^9*c^5*d^3*f^2 + 186*B^2*a^7*b^5*c^5*d^3*f^2 + 162*B^2*a^5*b^7*c^3*d^5*f^2 - 142*B^2*a^9*b^3*c^3*d^5*f^2 + 132*B^2*a^4*b^8*c^4*d^4*f^2 + 117*B^2*a^4*b^8*c^2*d^6*f^2 + 102*B^2*a^2*b^10*c^6*d^2*f^2 - 96*B^2*a^3*b^9*c^3*d^5*f^2 + 90*B^2*a^10*b^2*c^2*d^6*f^2 + 81*B^2*a^2*b^10*c^4*d^4*f^2 - 56*B^2*a^9*b^3*c^5*d^3*f^2 + 48*B^2*a^8*b^4*c^4*d^4*f^2 + 48*B^2*a^4*b^8*c^6*d^2*f^2 + 45*B^2*a^8*b^4*c^6*d^2*f^2 + 36*B^2*a^8*b^4*c^2*d^6*f^2 + 36*B^2*a^2*b^10*c^2*d^6*f^2 + 33*B^2*a^10*b^2*c^4*d^4*f^2 + 822*A^2*a^6*b^6*c^4*d^4*f^2 - 594*A^2*a^7*b^5*c^3*d^5*f^2 + 498*A^2*a^6*b^6*c^2*d^6*f^2 - 498*A^2*a^5*b^7*c^5*d^3*f^2 - 414*A^2*a^5*b^7*c^3*d^5*f^2 + 354*A^2*a^6*b^6*c^6*d^2*f^2 - 318*A^2*a^7*b^5*c^5*d^3*f^2 + 144*A^2*a^8*b^4*c^2*d^6*f^2 + 102*A^2*a^3*b^9*c^5*d^3*f^2 + 84*A^2*a^4*b^8*c^4*d^4*f^2 + 81*A^2*a^4*b^8*c^2*d^6*f^2 + 72*A^2*a^8*b^4*c^4*d^4*f^2 + 70*A^2*a^9*b^3*c^3*d^5*f^2 - 66*A^2*a^2*b^10*c^6*d^2*f^2 + 48*A^2*a^4*b^8*c^6*d^2*f^2 - 42*A^2*a^10*b^2*c^2*d^6*f^2 + 24*A^2*a^2*b^10*c^2*d^6*f^2 + 20*A^2*a^9*b^3*c^5*d^3*f^2 - 15*A^2*a^10*b^2*c^4*d^4*f^2 - 15*A^2*a^8*b^4*c^6*d^2*f^2 - 15*A^2*a^2*b^10*c^4*d^4*f^2 - 12*A^2*a^3*b^9*c^3*d^5*f^2 - 8*B*C*b^12*c^7*d*f^2 + 4*B*C*a^12*c*d^7*f^2 - 24*B*C*a^11*b*d^8*f^2 + 8*A*B*b^12*c^7*d*f^2 - 8*A*B*b^12*c*d^7*f^2 + 24*B*C*a*b^11*c^8*f^2 - 8*A*B*a^12*c*d^7*f^2 + 12*A*B*a^11*b*d^8*f^2 - 24*A*B*a*b^11*c^8*f^2 - 174*C^2*a^7*b^5*c*d^7*f^2 - 174*C^2*a^5*b^7*c^7*d*f^2 + 82*C^2*a^9*b^3*c*d^7*f^2 + 82*C^2*a^3*b^9*c^7*d*f^2 + 6*C^2*a^11*b*c^3*d^5*f^2 + 6*C^2*a^7*b^5*c^7*d*f^2 + 6*C^2*a^5*b^7*c*d^7*f^2 + 6*C^2*a*b^11*c^5*d^3*f^2 + 162*B^2*a^7*b^5*c*d^7*f^2 + 138*B^2*a^5*b^7*c^7*d*f^2 - 118*B^2*a^3*b^9*c^7*d*f^2 - 86*B^2*a^9*b^3*c*d^7*f^2 - 30*B^2*a*b^11*c^5*d^3*f^2 - 18*B^2*a^7*b^5*c^7*d*f^2 - 18*B^2*a^5*b^7*c*d^7*f^2 - 12*B^2*a*b^11*c^3*d^5*f^2 - 6*B^2*a^11*b*c^3*d^5*f^2 - 4*B^2*a^3*b^9*c*d^7*f^2 - 270*A^2*a^7*b^5*c*d^7*f^2 - 174*A^2*a^5*b^7*c^7*d*f^2 - 90*A^2*a^5*b^7*c*d^7*f^2 + 82*A^2*a^3*b^9*c^7*d*f^2 + 50*A^2*a^9*b^3*c*d^7*f^2 - 32*A^2*a^3*b^9*c*d^7*f^2 + 6*A^2*a^11*b*c^3*d^5*f^2 + 6*A^2*a^7*b^5*c^7*d*f^2 + 6*A^2*a*b^11*c^5*d^3*f^2 + 6*C^2*a^11*b*c*d^7*f^2 + 6*C^2*a*b^11*c^7*d*f^2 - 18*B^2*a*b^11*c^7*d*f^2 - 6*B^2*a^11*b*c*d^7*f^2 + 6*A^2*a^11*b*c*d^7*f^2 + 6*A^2*a*b^11*c^7*d*f^2 - 6*A*C*b^12*c^8*f^2 - 2*A*C*a^12*d^8*f^2 + 4*C^2*b^12*c^4*d^4*f^2 + 3*C^2*b^12*c^6*d^2*f^2 + 4*C^2*a^12*c^4*d^4*f^2 + 4*B^2*b^12*c^4*d^4*f^2 + 4*B^2*b^12*c^2*d^6*f^2 + 3*C^2*a^12*c^2*d^6*f^2 + 3*B^2*b^12*c^6*d^2*f^2 + 33*C^2*a^8*b^4*d^8*f^2 - 27*C^2*a^10*b^2*d^8*f^2 - 4*A^2*b^12*c^4*d^4*f^2 + 3*B^2*a^12*c^2*d^6*f^2 - C^2*a^6*b^6*d^8*f^2 - A^2*b^12*c^6*d^2*f^2 + 33*C^2*a^4*b^8*c^8*f^2 + 33*B^2*a^10*b^2*d^8*f^2 - 27*C^2*a^2*b^10*c^8*f^2 - 27*B^2*a^8*b^4*d^8*f^2 + 3*B^2*a^6*b^6*d^8*f^2 - C^2*a^6*b^6*c^8*f^2 - A^2*a^12*c^2*d^6*f^2 + 117*A^2*a^8*b^4*d^8*f^2 + 111*A^2*a^6*b^6*d^8*f^2 + 72*A^2*a^4*b^8*d^8*f^2 + 33*B^2*a^2*b^10*c^8*f^2 - 27*B^2*a^4*b^8*c^8*f^2 + 24*A^2*a^2*b^10*d^8*f^2 + 3*B^2*a^6*b^6*c^8*f^2 - 3*A^2*a^10*b^2*d^8*f^2 + 33*A^2*a^4*b^8*c^8*f^2 - 27*A^2*a^2*b^10*c^8*f^2 - A^2*a^6*b^6*c^8*f^2 + 3*C^2*b^12*c^8*f^2 + 3*C^2*a^12*d^8*f^2 + 4*A^2*b^12*d^8*f^2 - B^2*b^12*c^8*f^2 - B^2*a^12*d^8*f^2 + 3*A^2*b^12*c^8*f^2 + 3*A^2*a^12*d^8*f^2 - 24*A*B*C*a*b^8*c*d^6*f + 342*A*B*C*a^4*b^5*c^2*d^5*f - 186*A*B*C*a^5*b^4*c^3*d^4*f - 66*A*B*C*a^2*b^7*c^4*d^3*f + 48*A*B*C*a^2*b^7*c^2*d^5*f + 42*A*B*C*a^6*b^3*c^2*d^5*f + 26*A*B*C*a^3*b^6*c^5*d^2*f + 24*A*B*C*a^6*b^3*c^4*d^3*f - 18*A*B*C*a^7*b^2*c^3*d^4*f - 18*A*B*C*a^4*b^5*c^4*d^3*f - 8*A*B*C*a^3*b^6*c^3*d^4*f + 6*A*B*C*a^5*b^4*c^5*d^2*f - 128*A*B*C*a^3*b^6*c*d^6*f + 126*A*B*C*a^7*b^2*c*d^6*f + 72*A*B*C*a*b^8*c^3*d^4*f - 36*A*B*C*a^8*b*c^2*d^5*f - 36*A*B*C*a*b^8*c^5*d^2*f + 30*A*B*C*a^2*b^7*c^6*d*f - 12*A*B*C*a^5*b^4*c*d^6*f - 12*A*B*C*a^4*b^5*c^6*d*f - 21*B^2*C*a^8*b*c*d^6*f - 3*B^2*C*a*b^8*c^6*d*f + 21*A^2*C*a^8*b*c*d^6*f - 21*A*C^2*a^8*b*c*d^6*f - 9*A^2*C*a*b^8*c^6*d*f + 9*A*C^2*a*b^8*c^6*d*f + 36*A^2*B*a*b^8*c*d^6*f + 21*A*B^2*a^8*b*c*d^6*f + 3*A*B^2*a*b^8*c^6*d*f + 16*A*B*C*b^9*c^4*d^3*f - 16*A*B*C*b^9*c^2*d^5*f - 78*A*B*C*a^6*b^3*d^7*f + 24*A*B*C*a^4*b^5*d^7*f + 2*A*B*C*a^3*b^6*c^7*f - 237*B^2*C*a^4*b^5*c^3*d^4*f + 165*B*C^2*a^5*b^4*c^3*d^4*f + 92*B^2*C*a^3*b^6*c^2*d^5*f - 81*B^2*C*a^7*b^2*c^2*d^5*f + 77*B^2*C*a^3*b^6*c^4*d^3*f - 75*B*C^2*a^4*b^5*c^2*d^5*f + 69*B^2*C*a^5*b^4*c^4*d^3*f + 69*B*C^2*a^4*b^5*c^4*d^3*f - 68*B*C^2*a^3*b^6*c^3*d^4*f - 63*B^2*C*a^4*b^5*c^5*d^2*f - 61*B*C^2*a^6*b^3*c^2*d^5*f + 57*B*C^2*a^2*b^7*c^4*d^3*f - 53*B*C^2*a^3*b^6*c^5*d^2*f - 44*B*C^2*a^6*b^3*c^4*d^3*f - 36*B^2*C*a^2*b^7*c^3*d^4*f + 35*B^2*C*a^6*b^3*c^3*d^4*f - 33*B^2*C*a^5*b^4*c^2*d^5*f + 33*B^2*C*a^2*b^7*c^5*d^2*f + 33*B*C^2*a^7*b^2*c^3*d^4*f - 12*B^2*C*a^7*b^2*c^4*d^3*f + 9*B*C^2*a^5*b^4*c^5*d^2*f + 4*B^2*C*a^6*b^3*c^5*d^2*f + 225*A^2*C*a^5*b^4*c^2*d^5*f - 105*A*C^2*a^5*b^4*c^2*d^5*f - 99*A^2*C*a^4*b^5*c^3*d^4*f - 81*A^2*C*a^4*b^5*c^5*d^2*f + 67*A^2*C*a^3*b^6*c^4*d^3*f - 59*A*C^2*a^3*b^6*c^4*d^3*f - 57*A*C^2*a^7*b^2*c^2*d^5*f + 57*A*C^2*a^2*b^7*c^5*d^2*f + 51*A^2*C*a^5*b^4*c^4*d^3*f + 48*A^2*C*a^2*b^7*c^3*d^4*f + 45*A*C^2*a^4*b^5*c^5*d^2*f - 35*A^2*C*a^6*b^3*c^3*d^4*f + 33*A^2*C*a^7*b^2*c^2*d^5*f - 33*A^2*C*a^2*b^7*c^5*d^2*f + 33*A*C^2*a^5*b^4*c^4*d^3*f + 27*A*C^2*a^6*b^3*c^3*d^4*f + 24*A*C^2*a^3*b^6*c^2*d^5*f - 24*A*C^2*a^2*b^7*c^3*d^4*f - 21*A*C^2*a^4*b^5*c^3*d^4*f - 16*A^2*C*a^3*b^6*c^2*d^5*f - 243*A^2*B*a^4*b^5*c^2*d^5*f - 156*A*B^2*a^3*b^6*c^2*d^5*f + 141*A*B^2*a^4*b^5*c^3*d^4*f + 108*A^2*B*a^3*b^6*c^3*d^4*f - 105*A*B^2*a^3*b^6*c^4*d^3*f + 84*A*B^2*a^2*b^7*c^3*d^4*f + 81*A*B^2*a^5*b^4*c^2*d^5*f + 51*A^2*B*a^6*b^3*c^2*d^5*f - 51*A^2*B*a^4*b^5*c^4*d^3*f - 48*A^2*B*a^2*b^7*c^2*d^5*f + 45*A^2*B*a^5*b^4*c^3*d^4*f + 39*A*B^2*a^4*b^5*c^5*d^2*f - 35*A*B^2*a^6*b^3*c^3*d^4*f + 33*A*B^2*a^7*b^2*c^2*d^5*f + 27*A^2*B*a^3*b^6*c^5*d^2*f - 21*A*B^2*a^5*b^4*c^4*d^3*f + 20*A^2*B*a^6*b^3*c^4*d^3*f - 15*A^2*B*a^7*b^2*c^3*d^4*f - 15*A^2*B*a^5*b^4*c^5*d^2*f + 9*A^2*B*a^2*b^7*c^4*d^3*f + 3*A*B^2*a^2*b^7*c^5*d^2*f + 2*A*B*C*b^9*c^6*d*f - 6*A*B*C*a^9*c*d^6*f + 18*A*B*C*a^8*b*d^7*f - 6*A*B*C*a*b^8*c^7*f + 63*B^2*C*a^6*b^3*c*d^6*f - 48*B^2*C*a*b^8*c^4*d^3*f + 42*B*C^2*a^8*b*c^2*d^5*f + 42*B*C^2*a^5*b^4*c*d^6*f - 39*B*C^2*a^7*b^2*c*d^6*f + 30*B*C^2*a*b^8*c^5*d^2*f - 24*B^2*C*a^4*b^5*c*d^6*f - 24*B*C^2*a*b^8*c^3*d^4*f + 17*B^2*C*a^3*b^6*c^6*d*f - 15*B*C^2*a^2*b^7*c^6*d*f + 12*B^2*C*a^8*b*c^3*d^4*f + 12*B^2*C*a*b^8*c^2*d^5*f + 6*B*C^2*a^4*b^5*c^6*d*f - 192*A^2*C*a^4*b^5*c*d^6*f - 99*A^2*C*a^6*b^3*c*d^6*f + 84*A*C^2*a^4*b^5*c*d^6*f + 59*A*C^2*a^6*b^3*c*d^6*f + 51*A^2*C*a^3*b^6*c^6*d*f - 51*A*C^2*a^3*b^6*c^6*d*f - 36*A^2*C*a*b^8*c^2*d^5*f - 24*A*C^2*a*b^8*c^4*d^3*f + 24*A*C^2*a*b^8*c^2*d^5*f + 12*A^2*C*a*b^8*c^4*d^3*f + 12*A*C^2*a^8*b*c^3*d^4*f + 160*A^2*B*a^3*b^6*c*d^6*f - 99*A*B^2*a^6*b^3*c*d^6*f - 87*A^2*B*a^7*b^2*c*d^6*f - 72*A*B^2*a^4*b^5*c*d^6*f - 48*A*B^2*a*b^8*c^2*d^5*f - 36*A^2*B*a*b^8*c^3*d^4*f + 24*A*B^2*a*b^8*c^4*d^3*f - 17*A*B^2*a^3*b^6*c^6*d*f - 15*A^2*B*a^2*b^7*c^6*d*f + 12*A*B^2*a^2*b^7*c*d^6*f + 6*A^2*B*a^8*b*c^2*d^5*f - 6*A^2*B*a^5*b^4*c*d^6*f + 6*A^2*B*a^4*b^5*c^6*d*f + 6*A^2*B*a*b^8*c^5*d^2*f + 12*B^2*C*b^9*c^3*d^4*f - 12*B*C^2*b^9*c^4*d^3*f - 12*A^2*C*b^9*c^3*d^4*f - 8*A*C^2*b^9*c^5*d^2*f + 8*A*C^2*b^9*c^3*d^4*f + 4*B^2*C*a^9*c^2*d^5*f + 4*A^2*C*b^9*c^5*d^2*f - 4*B*C^2*a^9*c^3*d^4*f + 12*A^2*B*b^9*c^2*d^5*f - 8*A*B^2*b^9*c^3*d^4*f - 4*A^2*B*b^9*c^4*d^3*f + 4*A*C^2*a^9*c^2*d^5*f + 3*B^2*C*a^7*b^2*d^7*f - B*C^2*a^6*b^3*d^7*f + 96*A^2*C*a^5*b^4*d^7*f - 39*A^2*C*a^7*b^2*d^7*f - 36*A*C^2*a^5*b^4*d^7*f + 32*A^2*C*a^3*b^6*d^7*f + 15*A*C^2*a^7*b^2*d^7*f - 3*B^2*C*a^2*b^7*c^7*f - B*C^2*a^3*b^6*c^7*f + 111*A^2*B*a^6*b^3*d^7*f - 39*A*B^2*a^7*b^2*d^7*f + 24*A*B^2*a^5*b^4*d^7*f - 9*A^2*C*a^2*b^7*c^7*f + 9*A*C^2*a^2*b^7*c^7*f - 4*A*B^2*a^3*b^6*d^7*f + 3*A*B^2*a^2*b^7*c^7*f - A^2*B*a^3*b^6*c^7*f + 3*C^3*a^8*b*c*d^6*f - 3*C^3*a*b^8*c^6*d*f - 3*A^3*a^8*b*c*d^6*f + 3*A^3*a*b^8*c^6*d*f - B*C^2*b^9*c^6*d*f + 4*A^2*C*b^9*c*d^6*f + 3*B*C^2*a^9*c*d^6*f + 8*A*B^2*b^9*c*d^6*f + 3*B*C^2*a^8*b*d^7*f - A^2*B*b^9*c^6*d*f + 12*A^2*C*a*b^8*d^7*f + 3*B*C^2*a*b^8*c^7*f - A^2*B*a^9*c*d^6*f - 9*A^2*B*a^8*b*d^7*f + 3*A^2*B*a*b^8*c^7*f - 39*C^3*a^5*b^4*c^4*d^3*f + 39*C^3*a^4*b^5*c^3*d^4*f + 27*C^3*a^7*b^2*c^2*d^5*f - 27*C^3*a^2*b^7*c^5*d^2*f - 17*C^3*a^6*b^3*c^3*d^4*f + 17*C^3*a^3*b^6*c^4*d^3*f + 3*C^3*a^5*b^4*c^2*d^5*f - 3*C^3*a^4*b^5*c^5*d^2*f - 63*B^3*a^5*b^4*c^3*d^4*f + 57*B^3*a^4*b^5*c^2*d^5*f - 51*B^3*a^2*b^7*c^4*d^3*f + 48*B^3*a^3*b^6*c^3*d^4*f + 31*B^3*a^6*b^3*c^2*d^5*f + 27*B^3*a^3*b^6*c^5*d^2*f + 16*B^3*a^6*b^3*c^4*d^3*f - 15*B^3*a^5*b^4*c^5*d^2*f - 12*B^3*a^2*b^7*c^2*d^5*f + 9*B^3*a^4*b^5*c^4*d^3*f - 3*B^3*a^7*b^2*c^3*d^4*f - 123*A^3*a^5*b^4*c^2*d^5*f + 81*A^3*a^4*b^5*c^3*d^4*f - 45*A^3*a^5*b^4*c^4*d^3*f + 39*A^3*a^4*b^5*c^5*d^2*f + 25*A^3*a^6*b^3*c^3*d^4*f - 25*A^3*a^3*b^6*c^4*d^3*f - 24*A^3*a^2*b^7*c^3*d^4*f - 8*A^3*a^3*b^6*c^2*d^5*f - 3*A^3*a^7*b^2*c^2*d^5*f + 3*A^3*a^2*b^7*c^5*d^2*f - 17*C^3*a^6*b^3*c*d^6*f + 17*C^3*a^3*b^6*c^6*d*f - 12*C^3*a^8*b*c^3*d^4*f + 12*C^3*a*b^8*c^4*d^3*f + 24*B^3*a*b^8*c^3*d^4*f + 21*B^3*a^7*b^2*c*d^6*f - 18*B^3*a^5*b^4*c*d^6*f - 15*B^3*a^2*b^7*c^6*d*f - 6*B^3*a^8*b*c^2*d^5*f + 6*B^3*a^4*b^5*c^6*d*f + 6*B^3*a*b^8*c^5*d^2*f + 4*B^3*a^3*b^6*c*d^6*f + 108*A^3*a^4*b^5*c*d^6*f + 57*A^3*a^6*b^3*c*d^6*f - 17*A^3*a^3*b^6*c^6*d*f + 12*A^3*a*b^8*c^2*d^5*f + 4*C^3*b^9*c^5*d^2*f - 4*C^3*a^9*c^2*d^5*f - 4*B^3*b^9*c^2*d^5*f + 4*A^3*b^9*c^3*d^4*f + 3*C^3*a^7*b^2*d^7*f - 3*C^3*a^2*b^7*c^7*f - B^3*a^6*b^3*d^7*f - 60*A^3*a^5*b^4*d^7*f - 32*A^3*a^3*b^6*d^7*f + 21*A^3*a^7*b^2*d^7*f - B^3*a^3*b^6*c^7*f + 3*A^3*a^2*b^7*c^7*f - B^3*b^9*c^6*d*f - 4*A^3*b^9*c*d^6*f - B^3*a^9*c*d^6*f + 3*B^3*a^8*b*d^7*f - 12*A^3*a*b^8*d^7*f + 3*B^3*a*b^8*c^7*f - B^2*C*a^9*d^7*f - 4*A^2*B*b^9*d^7*f + 3*A^2*C*b^9*c^7*f - 3*A*C^2*b^9*c^7*f - A*C^2*a^9*d^7*f - A*B^2*b^9*c^7*f - C^3*a^9*d^7*f - A^3*b^9*c^7*f + B^2*C*b^9*c^7*f + A^2*C*a^9*d^7*f + A*B^2*a^9*d^7*f + C^3*b^9*c^7*f + A^3*a^9*d^7*f - 6*A*B^2*C*a^5*b*c*d^5 - 21*A^2*B*C*a^3*b^3*c^2*d^4 + 21*A*B*C^2*a^3*b^3*c^2*d^4 + 12*A*B^2*C*a^4*b^2*c^2*d^4 - 12*A*B^2*C*a^2*b^4*c^2*d^4 - 10*A*B^2*C*a^3*b^3*c^3*d^3 - 6*A*B*C^2*a^4*b^2*c^3*d^3 + 3*A^2*B*C*a^4*b^2*c^3*d^3 + 3*A^2*B*C*a^2*b^4*c^3*d^3 + 3*A*B^2*C*a^2*b^4*c^4*d^2 + 3*A*B*C^2*a^2*b^4*c^3*d^3 + 2*A*B*C^2*a^3*b^3*c^4*d^2 - A^2*B*C*a^3*b^3*c^4*d^2 + 18*A^2*B*C*a^2*b^4*c*d^5 + 10*A*B^2*C*a^3*b^3*c*d^5 + 9*A^2*B*C*a^4*b^2*c*d^5 - 9*A*B*C^2*a^4*b^2*c*d^5 - 9*A*B*C^2*a^2*b^4*c*d^5 - 6*A^2*B*C*a*b^5*c^2*d^4 + 6*A*B^2*C*a*b^5*c^3*d^3 + 6*A*B*C^2*a^5*b*c^2*d^4 - 6*A*B*C^2*a*b^5*c^4*d^2 - 3*A^2*B*C*a^5*b*c^2*d^4 + 3*A^2*B*C*a*b^5*c^4*d^2 + 3*A*B*C^2*a*b^5*c^2*d^4 - 3*B^3*C*a^5*b*c^2*d^4 + 3*B^3*C*a^4*b^2*c*d^5 + 3*B^3*C*a*b^5*c^4*d^2 + 3*B^2*C^2*a^5*b*c*d^5 - 3*B*C^3*a^5*b*c^2*d^4 + 3*B*C^3*a^4*b^2*c*d^5 + 3*B*C^3*a*b^5*c^4*d^2 + 24*A^3*C*a^3*b^3*c*d^5 + 8*A*C^3*a^3*b^3*c*d^5 - 9*A^3*B*a^2*b^4*c*d^5 - 9*A*B^3*a^2*b^4*c*d^5 - 3*A^3*B*a^4*b^2*c*d^5 + 3*A^3*B*a*b^5*c^2*d^4 + 3*A^2*B^2*a^5*b*c*d^5 - 3*A*B^3*a^4*b^2*c*d^5 + 3*A*B^3*a*b^5*c^2*d^4 + 5*A*B*C^2*b^6*c^3*d^3 - 4*A^2*B*C*b^6*c^3*d^3 - A*B^2*C*b^6*c^4*d^2 - 3*A*B^2*C*a^4*b^2*d^6 - 2*A^2*B*C*a^3*b^3*d^6 + 9*B^2*C^2*a^3*b^3*c^3*d^3 - 6*B^2*C^2*a^4*b^2*c^2*d^4 + 6*B^2*C^2*a^2*b^4*c^2*d^4 - 3*B^2*C^2*a^2*b^4*c^4*d^2 + 24*A^2*C^2*a^3*b^3*c^3*d^3 - 15*A^2*C^2*a^4*b^2*c^2*d^4 - 9*A^2*C^2*a^2*b^4*c^4*d^2 + 3*A^2*C^2*a^2*b^4*c^2*d^4 + 9*A^2*B^2*a^2*b^4*c^2*d^4 - 3*A^2*B^2*a^4*b^2*c^2*d^4 + 4*A^2*B*C*b^6*c*d^5 - 2*A*B*C^2*b^6*c*d^5 + 2*A*B*C^2*a^6*c*d^5 - A^2*B*C*a^6*c*d^5 + 6*A^2*B*C*a^5*b*d^6 - 3*A*B*C^2*a^5*b*d^6 - 7*B^3*C*a^3*b^3*c^2*d^4 - 7*B*C^3*a^3*b^3*c^2*d^4 + 3*B^3*C*a^4*b^2*c^3*d^3 - 3*B^3*C*a^2*b^4*c^3*d^3 - 3*B^2*C^2*a*b^5*c^3*d^3 + 3*B*C^3*a^4*b^2*c^3*d^3 - 3*B*C^3*a^2*b^4*c^3*d^3 - B^3*C*a^3*b^3*c^4*d^2 - B^2*C^2*a^3*b^3*c*d^5 - B*C^3*a^3*b^3*c^4*d^2 - 24*A^2*C^2*a^3*b^3*c*d^5 - 24*A*C^3*a^3*b^3*c^3*d^3 + 12*A*C^3*a^4*b^2*c^2*d^4 + 9*A*C^3*a^2*b^4*c^4*d^2 - 8*A^3*C*a^3*b^3*c^3*d^3 + 6*A^3*C*a^4*b^2*c^2*d^4 - 6*A^3*C*a^2*b^4*c^2*d^4 + 3*A^3*C*a^2*b^4*c^4*d^2 - 9*A^2*B^2*a^3*b^3*c*d^5 + 7*A^3*B*a^3*b^3*c^2*d^4 + 7*A*B^3*a^3*b^3*c^2*d^4 - 3*A^3*B*a^2*b^4*c^3*d^3 - 3*A^2*B^2*a*b^5*c^3*d^3 - 3*A*B^3*a^2*b^4*c^3*d^3 - 5*A^2*C^2*b^6*c^2*d^4 + 3*A^2*C^2*b^6*c^4*d^2 + 12*A^2*C^2*a^4*b^2*d^6 + 3*A^2*C^2*a^2*b^4*d^6 + 6*A^2*B^2*a^4*b^2*d^6 + 3*A^2*B^2*a^2*b^4*d^6 + A*B*C^2*a^3*b^3*d^6 - 3*B^4*a*b^5*c^3*d^3 - B^4*a^3*b^3*c*d^5 + A^2*B^2*a^3*b^3*c^3*d^3 - 8*A^4*a^3*b^3*c*d^5 - 2*B^3*C*b^6*c^3*d^3 - 2*B*C^3*b^6*c^3*d^3 + 4*A^3*C*b^6*c^2*d^4 - 3*A*C^3*b^6*c^4*d^2 + 2*A*C^3*b^6*c^2*d^4 - A^3*C*b^6*c^4*d^2 - 2*A*C^3*a^6*c^2*d^4 - 15*A^3*C*a^4*b^2*d^6 - 6*A^3*C*a^2*b^4*d^6 - 3*A*C^3*a^4*b^2*d^6 + 3*B^4*a^5*b*c*d^5 - B^3*C*a^6*c*d^5 - B*C^3*a^6*c*d^5 - 2*A^3*B*b^6*c*d^5 - 2*A*B^3*b^6*c*d^5 - 3*A^3*B*a^5*b*d^6 - 3*A*B^3*a^5*b*d^6 + 8*C^4*a^3*b^3*c^3*d^3 - 3*C^4*a^4*b^2*c^2*d^4 - 3*C^4*a^2*b^4*c^4*d^2 + 6*B^4*a^2*b^4*c^2*d^4 - 3*B^4*a^4*b^2*c^2*d^4 + 3*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*b^6*c^4*d^2 + B^2*C^2*b^6*c^2*d^4 + B^2*C^2*a^6*c^2*d^4 + A^2*C^2*a^6*c^2*d^4 - 2*A^3*C*b^6*d^6 + A^3*B*b^6*c^3*d^3 + A*B^3*b^6*c^3*d^3 + A^3*B*a^3*b^3*d^6 + A*B^3*a^3*b^3*d^6 - A^4*b^6*c^2*d^4 + 6*A^4*a^4*b^2*d^6 + 3*A^4*a^2*b^4*d^6 - 2*A^2*C^2*a^6*d^6 + A*B^2*C*a^6*d^6 + B^4*a^3*b^3*c^3*d^3 + A^3*C*a^6*d^6 + A*C^3*a^6*d^6 + C^4*b^6*c^4*d^2 + C^4*a^6*c^2*d^4 + B^4*b^6*c^2*d^4 + A^2*C^2*b^6*d^6 + A^2*B^2*b^6*d^6 + A^4*b^6*d^6, f, k)*(root(480*a^11*b^7*c*d^9*f^4 + 480*a^7*b^11*c^9*d*f^4 + 360*a^13*b^5*c*d^9*f^4 + 360*a^9*b^9*c^9*d*f^4 + 360*a^9*b^9*c*d^9*f^4 + 360*a^5*b^13*c^9*d*f^4 + 144*a^15*b^3*c*d^9*f^4 + 144*a^11*b^7*c^9*d*f^4 + 144*a^7*b^11*c*d^9*f^4 + 144*a^3*b^15*c^9*d*f^4 + 48*a^17*b*c^3*d^7*f^4 + 48*a*b^17*c^7*d^3*f^4 + 24*a^17*b*c^5*d^5*f^4 + 24*a^13*b^5*c^9*d*f^4 + 24*a^5*b^13*c*d^9*f^4 + 24*a*b^17*c^5*d^5*f^4 + 24*a^17*b*c*d^9*f^4 + 24*a*b^17*c^9*d*f^4 + 3920*a^9*b^9*c^5*d^5*f^4 - 3360*a^10*b^8*c^4*d^6*f^4 - 3360*a^8*b^10*c^6*d^4*f^4 + 3024*a^11*b^7*c^5*d^5*f^4 - 3024*a^10*b^8*c^6*d^4*f^4 - 3024*a^8*b^10*c^4*d^6*f^4 + 3024*a^7*b^11*c^5*d^5*f^4 + 2320*a^9*b^9*c^7*d^3*f^4 + 2320*a^9*b^9*c^3*d^7*f^4 - 2240*a^12*b^6*c^4*d^6*f^4 - 2240*a^6*b^12*c^6*d^4*f^4 + 2160*a^11*b^7*c^3*d^7*f^4 + 2160*a^7*b^11*c^7*d^3*f^4 - 1624*a^12*b^6*c^6*d^4*f^4 - 1624*a^6*b^12*c^4*d^6*f^4 + 1488*a^11*b^7*c^7*d^3*f^4 + 1488*a^7*b^11*c^3*d^7*f^4 + 1344*a^13*b^5*c^5*d^5*f^4 + 1344*a^5*b^13*c^5*d^5*f^4 - 1320*a^10*b^8*c^2*d^8*f^4 - 1320*a^8*b^10*c^8*d^2*f^4 + 1200*a^13*b^5*c^3*d^7*f^4 + 1200*a^5*b^13*c^7*d^3*f^4 - 1060*a^12*b^6*c^2*d^8*f^4 - 1060*a^6*b^12*c^8*d^2*f^4 - 948*a^10*b^8*c^8*d^2*f^4 - 948*a^8*b^10*c^2*d^8*f^4 - 840*a^14*b^4*c^4*d^6*f^4 - 840*a^4*b^14*c^6*d^4*f^4 + 528*a^13*b^5*c^7*d^3*f^4 + 528*a^5*b^13*c^3*d^7*f^4 - 480*a^14*b^4*c^6*d^4*f^4 - 480*a^14*b^4*c^2*d^8*f^4 - 480*a^4*b^14*c^8*d^2*f^4 - 480*a^4*b^14*c^4*d^6*f^4 + 368*a^15*b^3*c^3*d^7*f^4 - 368*a^12*b^6*c^8*d^2*f^4 - 368*a^6*b^12*c^2*d^8*f^4 + 368*a^3*b^15*c^7*d^3*f^4 + 304*a^15*b^3*c^5*d^5*f^4 + 304*a^3*b^15*c^5*d^5*f^4 - 144*a^16*b^2*c^4*d^6*f^4 - 144*a^2*b^16*c^6*d^4*f^4 - 108*a^16*b^2*c^2*d^8*f^4 - 108*a^2*b^16*c^8*d^2*f^4 + 80*a^15*b^3*c^7*d^3*f^4 + 80*a^3*b^15*c^3*d^7*f^4 - 60*a^16*b^2*c^6*d^4*f^4 - 60*a^14*b^4*c^8*d^2*f^4 - 60*a^4*b^14*c^2*d^8*f^4 - 60*a^2*b^16*c^4*d^6*f^4 - 8*b^18*c^8*d^2*f^4 - 4*b^18*c^6*d^4*f^4 - 8*a^18*c^2*d^8*f^4 - 4*a^18*c^4*d^6*f^4 - 80*a^12*b^6*d^10*f^4 - 60*a^14*b^4*d^10*f^4 - 60*a^10*b^8*d^10*f^4 - 24*a^16*b^2*d^10*f^4 - 24*a^8*b^10*d^10*f^4 - 4*a^6*b^12*d^10*f^4 - 80*a^6*b^12*c^10*f^4 - 60*a^8*b^10*c^10*f^4 - 60*a^4*b^14*c^10*f^4 - 24*a^10*b^8*c^10*f^4 - 24*a^2*b^16*c^10*f^4 - 4*a^12*b^6*c^10*f^4 - 4*b^18*c^10*f^4 - 4*a^18*d^10*f^4 - 12*A*C*a^11*b*c*d^7*f^2 - 12*A*C*a*b^11*c^7*d*f^2 - 912*B*C*a^5*b^7*c^4*d^4*f^2 - 792*B*C*a^8*b^4*c^3*d^5*f^2 + 792*B*C*a^4*b^8*c^5*d^3*f^2 + 720*B*C*a^7*b^5*c^4*d^4*f^2 - 480*B*C*a^5*b^7*c^6*d^2*f^2 - 408*B*C*a^5*b^7*c^2*d^6*f^2 + 384*B*C*a^7*b^5*c^2*d^6*f^2 - 336*B*C*a^8*b^4*c^5*d^3*f^2 + 324*B*C*a^4*b^8*c^3*d^5*f^2 + 312*B*C*a^7*b^5*c^6*d^2*f^2 - 248*B*C*a^3*b^9*c^6*d^2*f^2 + 216*B*C*a^9*b^3*c^2*d^6*f^2 - 196*B*C*a^3*b^9*c^4*d^4*f^2 + 132*B*C*a^9*b^3*c^4*d^4*f^2 + 80*B*C*a^6*b^6*c^3*d^5*f^2 - 64*B*C*a^6*b^6*c^5*d^3*f^2 - 36*B*C*a^2*b^10*c^3*d^5*f^2 - 28*B*C*a^3*b^9*c^2*d^6*f^2 + 12*B*C*a^10*b^2*c^5*d^3*f^2 - 12*B*C*a^10*b^2*c^3*d^5*f^2 - 12*B*C*a^2*b^10*c^5*d^3*f^2 - 4*B*C*a^9*b^3*c^6*d^2*f^2 - 1468*A*C*a^6*b^6*c^4*d^4*f^2 + 996*A*C*a^7*b^5*c^3*d^5*f^2 + 900*A*C*a^5*b^7*c^5*d^3*f^2 - 676*A*C*a^6*b^6*c^6*d^2*f^2 - 660*A*C*a^6*b^6*c^2*d^6*f^2 + 636*A*C*a^5*b^7*c^3*d^5*f^2 + 540*A*C*a^7*b^5*c^5*d^3*f^2 - 236*A*C*a^3*b^9*c^5*d^3*f^2 - 204*A*C*a^9*b^3*c^3*d^5*f^2 + 156*A*C*a^10*b^2*c^2*d^6*f^2 + 132*A*C*a^2*b^10*c^6*d^2*f^2 - 72*A*C*a^9*b^3*c^5*d^3*f^2 - 72*A*C*a^4*b^8*c^6*d^2*f^2 + 66*A*C*a^4*b^8*c^2*d^6*f^2 + 54*A*C*a^10*b^2*c^4*d^4*f^2 + 54*A*C*a^2*b^10*c^4*d^4*f^2 - 48*A*C*a^8*b^4*c^2*d^6*f^2 - 48*A*C*a^4*b^8*c^4*d^4*f^2 + 42*A*C*a^8*b^4*c^6*d^2*f^2 - 40*A*C*a^3*b^9*c^3*d^5*f^2 - 36*A*C*a^8*b^4*c^4*d^4*f^2 + 24*A*C*a^2*b^10*c^2*d^6*f^2 + 960*A*B*a^5*b^7*c^4*d^4*f^2 - 864*A*B*a^4*b^8*c^5*d^3*f^2 + 756*A*B*a^8*b^4*c^3*d^5*f^2 - 744*A*B*a^7*b^5*c^4*d^4*f^2 - 528*A*B*a^4*b^8*c^3*d^5*f^2 + 504*A*B*a^5*b^7*c^6*d^2*f^2 - 432*A*B*a^7*b^5*c^2*d^6*f^2 + 432*A*B*a^5*b^7*c^2*d^6*f^2 + 348*A*B*a^8*b^4*c^5*d^3*f^2 - 312*A*B*a^7*b^5*c^6*d^2*f^2 - 284*A*B*a^9*b^3*c^2*d^6*f^2 + 280*A*B*a^3*b^9*c^6*d^2*f^2 + 264*A*B*a^3*b^9*c^4*d^4*f^2 - 240*A*B*a^6*b^6*c^3*d^5*f^2 - 172*A*B*a^9*b^3*c^4*d^4*f^2 + 68*A*B*a^3*b^9*c^2*d^6*f^2 - 60*A*B*a^2*b^10*c^3*d^5*f^2 + 24*A*B*a^6*b^6*c^5*d^3*f^2 - 24*A*B*a^2*b^10*c^5*d^3*f^2 + 12*A*B*a^10*b^2*c^3*d^5*f^2 + 360*B*C*a^4*b^8*c^7*d*f^2 - 336*B*C*a^8*b^4*c*d^7*f^2 + 168*B*C*a^6*b^6*c*d^7*f^2 - 136*B*C*a^6*b^6*c^7*d*f^2 - 36*B*C*a^11*b*c^2*d^6*f^2 + 36*B*C*a*b^11*c^6*d^2*f^2 + 24*B*C*a^10*b^2*c*d^7*f^2 - 24*B*C*a^2*b^10*c^7*d*f^2 - 12*B*C*a^11*b*c^4*d^4*f^2 + 12*B*C*a^4*b^8*c*d^7*f^2 + 12*B*C*a*b^11*c^4*d^4*f^2 + 444*A*C*a^7*b^5*c*d^7*f^2 + 348*A*C*a^5*b^7*c^7*d*f^2 - 164*A*C*a^3*b^9*c^7*d*f^2 - 132*A*C*a^9*b^3*c*d^7*f^2 + 84*A*C*a^5*b^7*c*d^7*f^2 + 32*A*C*a^3*b^9*c*d^7*f^2 - 12*A*C*a^11*b*c^3*d^5*f^2 - 12*A*C*a^7*b^5*c^7*d*f^2 - 12*A*C*a*b^11*c^5*d^3*f^2 - 360*A*B*a^4*b^8*c^7*d*f^2 + 288*A*B*a^8*b^4*c*d^7*f^2 - 288*A*B*a^6*b^6*c*d^7*f^2 - 144*A*B*a^4*b^8*c*d^7*f^2 + 136*A*B*a^6*b^6*c^7*d*f^2 - 60*A*B*a^2*b^10*c*d^7*f^2 - 36*A*B*a^10*b^2*c*d^7*f^2 + 24*A*B*a^2*b^10*c^7*d*f^2 - 24*A*B*a*b^11*c^6*d^2*f^2 + 12*A*B*a^11*b*c^2*d^6*f^2 + 12*A*B*a*b^11*c^4*d^4*f^2 + 12*A*B*a*b^11*c^2*d^6*f^2 - 8*B*C*b^12*c^5*d^3*f^2 - 8*B*C*b^12*c^3*d^5*f^2 + 8*A*C*b^12*c^2*d^6*f^2 - 4*B*C*a^12*c^3*d^5*f^2 + 4*A*C*b^12*c^4*d^4*f^2 - 2*A*C*b^12*c^6*d^2*f^2 + 80*B*C*a^9*b^3*d^8*f^2 - 24*B*C*a^7*b^5*d^8*f^2 + 6*A*C*a^12*c^2*d^6*f^2 + 4*A*B*b^12*c^5*d^3*f^2 - 4*A*B*b^12*c^3*d^5*f^2 - 90*A*C*a^8*b^4*d^8*f^2 - 80*B*C*a^3*b^9*c^8*f^2 + 54*A*C*a^10*b^2*d^8*f^2 - 30*A*C*a^6*b^6*d^8*f^2 + 24*B*C*a^5*b^7*c^8*f^2 - 12*A*C*a^4*b^8*d^8*f^2 - 112*A*B*a^9*b^3*d^8*f^2 - 66*A*C*a^4*b^8*c^8*f^2 + 54*A*C*a^2*b^10*c^8*f^2 + 4*A*B*a^3*b^9*d^8*f^2 + 2*A*C*a^6*b^6*c^8*f^2 + 80*A*B*a^3*b^9*c^8*f^2 - 24*A*B*a^5*b^7*c^8*f^2 + 726*C^2*a^6*b^6*c^4*d^4*f^2 - 402*C^2*a^7*b^5*c^3*d^5*f^2 - 402*C^2*a^5*b^7*c^5*d^3*f^2 + 322*C^2*a^6*b^6*c^6*d^2*f^2 + 322*C^2*a^6*b^6*c^2*d^6*f^2 - 222*C^2*a^7*b^5*c^5*d^3*f^2 - 222*C^2*a^5*b^7*c^3*d^5*f^2 + 134*C^2*a^9*b^3*c^3*d^5*f^2 + 134*C^2*a^3*b^9*c^5*d^3*f^2 - 66*C^2*a^10*b^2*c^2*d^6*f^2 - 66*C^2*a^2*b^10*c^6*d^2*f^2 + 52*C^2*a^9*b^3*c^5*d^3*f^2 + 52*C^2*a^3*b^9*c^3*d^5*f^2 - 27*C^2*a^8*b^4*c^6*d^2*f^2 - 27*C^2*a^4*b^8*c^2*d^6*f^2 + 24*C^2*a^8*b^4*c^4*d^4*f^2 + 24*C^2*a^8*b^4*c^2*d^6*f^2 + 24*C^2*a^4*b^8*c^6*d^2*f^2 + 24*C^2*a^4*b^8*c^4*d^4*f^2 - 15*C^2*a^10*b^2*c^4*d^4*f^2 - 15*C^2*a^2*b^10*c^4*d^4*f^2 - 570*B^2*a^6*b^6*c^4*d^4*f^2 + 366*B^2*a^7*b^5*c^3*d^5*f^2 + 318*B^2*a^5*b^7*c^5*d^3*f^2 - 262*B^2*a^6*b^6*c^6*d^2*f^2 - 222*B^2*a^6*b^6*c^2*d^6*f^2 - 210*B^2*a^3*b^9*c^5*d^3*f^2 + 186*B^2*a^7*b^5*c^5*d^3*f^2 + 162*B^2*a^5*b^7*c^3*d^5*f^2 - 142*B^2*a^9*b^3*c^3*d^5*f^2 + 132*B^2*a^4*b^8*c^4*d^4*f^2 + 117*B^2*a^4*b^8*c^2*d^6*f^2 + 102*B^2*a^2*b^10*c^6*d^2*f^2 - 96*B^2*a^3*b^9*c^3*d^5*f^2 + 90*B^2*a^10*b^2*c^2*d^6*f^2 + 81*B^2*a^2*b^10*c^4*d^4*f^2 - 56*B^2*a^9*b^3*c^5*d^3*f^2 + 48*B^2*a^8*b^4*c^4*d^4*f^2 + 48*B^2*a^4*b^8*c^6*d^2*f^2 + 45*B^2*a^8*b^4*c^6*d^2*f^2 + 36*B^2*a^8*b^4*c^2*d^6*f^2 + 36*B^2*a^2*b^10*c^2*d^6*f^2 + 33*B^2*a^10*b^2*c^4*d^4*f^2 + 822*A^2*a^6*b^6*c^4*d^4*f^2 - 594*A^2*a^7*b^5*c^3*d^5*f^2 + 498*A^2*a^6*b^6*c^2*d^6*f^2 - 498*A^2*a^5*b^7*c^5*d^3*f^2 - 414*A^2*a^5*b^7*c^3*d^5*f^2 + 354*A^2*a^6*b^6*c^6*d^2*f^2 - 318*A^2*a^7*b^5*c^5*d^3*f^2 + 144*A^2*a^8*b^4*c^2*d^6*f^2 + 102*A^2*a^3*b^9*c^5*d^3*f^2 + 84*A^2*a^4*b^8*c^4*d^4*f^2 + 81*A^2*a^4*b^8*c^2*d^6*f^2 + 72*A^2*a^8*b^4*c^4*d^4*f^2 + 70*A^2*a^9*b^3*c^3*d^5*f^2 - 66*A^2*a^2*b^10*c^6*d^2*f^2 + 48*A^2*a^4*b^8*c^6*d^2*f^2 - 42*A^2*a^10*b^2*c^2*d^6*f^2 + 24*A^2*a^2*b^10*c^2*d^6*f^2 + 20*A^2*a^9*b^3*c^5*d^3*f^2 - 15*A^2*a^10*b^2*c^4*d^4*f^2 - 15*A^2*a^8*b^4*c^6*d^2*f^2 - 15*A^2*a^2*b^10*c^4*d^4*f^2 - 12*A^2*a^3*b^9*c^3*d^5*f^2 - 8*B*C*b^12*c^7*d*f^2 + 4*B*C*a^12*c*d^7*f^2 - 24*B*C*a^11*b*d^8*f^2 + 8*A*B*b^12*c^7*d*f^2 - 8*A*B*b^12*c*d^7*f^2 + 24*B*C*a*b^11*c^8*f^2 - 8*A*B*a^12*c*d^7*f^2 + 12*A*B*a^11*b*d^8*f^2 - 24*A*B*a*b^11*c^8*f^2 - 174*C^2*a^7*b^5*c*d^7*f^2 - 174*C^2*a^5*b^7*c^7*d*f^2 + 82*C^2*a^9*b^3*c*d^7*f^2 + 82*C^2*a^3*b^9*c^7*d*f^2 + 6*C^2*a^11*b*c^3*d^5*f^2 + 6*C^2*a^7*b^5*c^7*d*f^2 + 6*C^2*a^5*b^7*c*d^7*f^2 + 6*C^2*a*b^11*c^5*d^3*f^2 + 162*B^2*a^7*b^5*c*d^7*f^2 + 138*B^2*a^5*b^7*c^7*d*f^2 - 118*B^2*a^3*b^9*c^7*d*f^2 - 86*B^2*a^9*b^3*c*d^7*f^2 - 30*B^2*a*b^11*c^5*d^3*f^2 - 18*B^2*a^7*b^5*c^7*d*f^2 - 18*B^2*a^5*b^7*c*d^7*f^2 - 12*B^2*a*b^11*c^3*d^5*f^2 - 6*B^2*a^11*b*c^3*d^5*f^2 - 4*B^2*a^3*b^9*c*d^7*f^2 - 270*A^2*a^7*b^5*c*d^7*f^2 - 174*A^2*a^5*b^7*c^7*d*f^2 - 90*A^2*a^5*b^7*c*d^7*f^2 + 82*A^2*a^3*b^9*c^7*d*f^2 + 50*A^2*a^9*b^3*c*d^7*f^2 - 32*A^2*a^3*b^9*c*d^7*f^2 + 6*A^2*a^11*b*c^3*d^5*f^2 + 6*A^2*a^7*b^5*c^7*d*f^2 + 6*A^2*a*b^11*c^5*d^3*f^2 + 6*C^2*a^11*b*c*d^7*f^2 + 6*C^2*a*b^11*c^7*d*f^2 - 18*B^2*a*b^11*c^7*d*f^2 - 6*B^2*a^11*b*c*d^7*f^2 + 6*A^2*a^11*b*c*d^7*f^2 + 6*A^2*a*b^11*c^7*d*f^2 - 6*A*C*b^12*c^8*f^2 - 2*A*C*a^12*d^8*f^2 + 4*C^2*b^12*c^4*d^4*f^2 + 3*C^2*b^12*c^6*d^2*f^2 + 4*C^2*a^12*c^4*d^4*f^2 + 4*B^2*b^12*c^4*d^4*f^2 + 4*B^2*b^12*c^2*d^6*f^2 + 3*C^2*a^12*c^2*d^6*f^2 + 3*B^2*b^12*c^6*d^2*f^2 + 33*C^2*a^8*b^4*d^8*f^2 - 27*C^2*a^10*b^2*d^8*f^2 - 4*A^2*b^12*c^4*d^4*f^2 + 3*B^2*a^12*c^2*d^6*f^2 - C^2*a^6*b^6*d^8*f^2 - A^2*b^12*c^6*d^2*f^2 + 33*C^2*a^4*b^8*c^8*f^2 + 33*B^2*a^10*b^2*d^8*f^2 - 27*C^2*a^2*b^10*c^8*f^2 - 27*B^2*a^8*b^4*d^8*f^2 + 3*B^2*a^6*b^6*d^8*f^2 - C^2*a^6*b^6*c^8*f^2 - A^2*a^12*c^2*d^6*f^2 + 117*A^2*a^8*b^4*d^8*f^2 + 111*A^2*a^6*b^6*d^8*f^2 + 72*A^2*a^4*b^8*d^8*f^2 + 33*B^2*a^2*b^10*c^8*f^2 - 27*B^2*a^4*b^8*c^8*f^2 + 24*A^2*a^2*b^10*d^8*f^2 + 3*B^2*a^6*b^6*c^8*f^2 - 3*A^2*a^10*b^2*d^8*f^2 + 33*A^2*a^4*b^8*c^8*f^2 - 27*A^2*a^2*b^10*c^8*f^2 - A^2*a^6*b^6*c^8*f^2 + 3*C^2*b^12*c^8*f^2 + 3*C^2*a^12*d^8*f^2 + 4*A^2*b^12*d^8*f^2 - B^2*b^12*c^8*f^2 - B^2*a^12*d^8*f^2 + 3*A^2*b^12*c^8*f^2 + 3*A^2*a^12*d^8*f^2 - 24*A*B*C*a*b^8*c*d^6*f + 342*A*B*C*a^4*b^5*c^2*d^5*f - 186*A*B*C*a^5*b^4*c^3*d^4*f - 66*A*B*C*a^2*b^7*c^4*d^3*f + 48*A*B*C*a^2*b^7*c^2*d^5*f + 42*A*B*C*a^6*b^3*c^2*d^5*f + 26*A*B*C*a^3*b^6*c^5*d^2*f + 24*A*B*C*a^6*b^3*c^4*d^3*f - 18*A*B*C*a^7*b^2*c^3*d^4*f - 18*A*B*C*a^4*b^5*c^4*d^3*f - 8*A*B*C*a^3*b^6*c^3*d^4*f + 6*A*B*C*a^5*b^4*c^5*d^2*f - 128*A*B*C*a^3*b^6*c*d^6*f + 126*A*B*C*a^7*b^2*c*d^6*f + 72*A*B*C*a*b^8*c^3*d^4*f - 36*A*B*C*a^8*b*c^2*d^5*f - 36*A*B*C*a*b^8*c^5*d^2*f + 30*A*B*C*a^2*b^7*c^6*d*f - 12*A*B*C*a^5*b^4*c*d^6*f - 12*A*B*C*a^4*b^5*c^6*d*f - 21*B^2*C*a^8*b*c*d^6*f - 3*B^2*C*a*b^8*c^6*d*f + 21*A^2*C*a^8*b*c*d^6*f - 21*A*C^2*a^8*b*c*d^6*f - 9*A^2*C*a*b^8*c^6*d*f + 9*A*C^2*a*b^8*c^6*d*f + 36*A^2*B*a*b^8*c*d^6*f + 21*A*B^2*a^8*b*c*d^6*f + 3*A*B^2*a*b^8*c^6*d*f + 16*A*B*C*b^9*c^4*d^3*f - 16*A*B*C*b^9*c^2*d^5*f - 78*A*B*C*a^6*b^3*d^7*f + 24*A*B*C*a^4*b^5*d^7*f + 2*A*B*C*a^3*b^6*c^7*f - 237*B^2*C*a^4*b^5*c^3*d^4*f + 165*B*C^2*a^5*b^4*c^3*d^4*f + 92*B^2*C*a^3*b^6*c^2*d^5*f - 81*B^2*C*a^7*b^2*c^2*d^5*f + 77*B^2*C*a^3*b^6*c^4*d^3*f - 75*B*C^2*a^4*b^5*c^2*d^5*f + 69*B^2*C*a^5*b^4*c^4*d^3*f + 69*B*C^2*a^4*b^5*c^4*d^3*f - 68*B*C^2*a^3*b^6*c^3*d^4*f - 63*B^2*C*a^4*b^5*c^5*d^2*f - 61*B*C^2*a^6*b^3*c^2*d^5*f + 57*B*C^2*a^2*b^7*c^4*d^3*f - 53*B*C^2*a^3*b^6*c^5*d^2*f - 44*B*C^2*a^6*b^3*c^4*d^3*f - 36*B^2*C*a^2*b^7*c^3*d^4*f + 35*B^2*C*a^6*b^3*c^3*d^4*f - 33*B^2*C*a^5*b^4*c^2*d^5*f + 33*B^2*C*a^2*b^7*c^5*d^2*f + 33*B*C^2*a^7*b^2*c^3*d^4*f - 12*B^2*C*a^7*b^2*c^4*d^3*f + 9*B*C^2*a^5*b^4*c^5*d^2*f + 4*B^2*C*a^6*b^3*c^5*d^2*f + 225*A^2*C*a^5*b^4*c^2*d^5*f - 105*A*C^2*a^5*b^4*c^2*d^5*f - 99*A^2*C*a^4*b^5*c^3*d^4*f - 81*A^2*C*a^4*b^5*c^5*d^2*f + 67*A^2*C*a^3*b^6*c^4*d^3*f - 59*A*C^2*a^3*b^6*c^4*d^3*f - 57*A*C^2*a^7*b^2*c^2*d^5*f + 57*A*C^2*a^2*b^7*c^5*d^2*f + 51*A^2*C*a^5*b^4*c^4*d^3*f + 48*A^2*C*a^2*b^7*c^3*d^4*f + 45*A*C^2*a^4*b^5*c^5*d^2*f - 35*A^2*C*a^6*b^3*c^3*d^4*f + 33*A^2*C*a^7*b^2*c^2*d^5*f - 33*A^2*C*a^2*b^7*c^5*d^2*f + 33*A*C^2*a^5*b^4*c^4*d^3*f + 27*A*C^2*a^6*b^3*c^3*d^4*f + 24*A*C^2*a^3*b^6*c^2*d^5*f - 24*A*C^2*a^2*b^7*c^3*d^4*f - 21*A*C^2*a^4*b^5*c^3*d^4*f - 16*A^2*C*a^3*b^6*c^2*d^5*f - 243*A^2*B*a^4*b^5*c^2*d^5*f - 156*A*B^2*a^3*b^6*c^2*d^5*f + 141*A*B^2*a^4*b^5*c^3*d^4*f + 108*A^2*B*a^3*b^6*c^3*d^4*f - 105*A*B^2*a^3*b^6*c^4*d^3*f + 84*A*B^2*a^2*b^7*c^3*d^4*f + 81*A*B^2*a^5*b^4*c^2*d^5*f + 51*A^2*B*a^6*b^3*c^2*d^5*f - 51*A^2*B*a^4*b^5*c^4*d^3*f - 48*A^2*B*a^2*b^7*c^2*d^5*f + 45*A^2*B*a^5*b^4*c^3*d^4*f + 39*A*B^2*a^4*b^5*c^5*d^2*f - 35*A*B^2*a^6*b^3*c^3*d^4*f + 33*A*B^2*a^7*b^2*c^2*d^5*f + 27*A^2*B*a^3*b^6*c^5*d^2*f - 21*A*B^2*a^5*b^4*c^4*d^3*f + 20*A^2*B*a^6*b^3*c^4*d^3*f - 15*A^2*B*a^7*b^2*c^3*d^4*f - 15*A^2*B*a^5*b^4*c^5*d^2*f + 9*A^2*B*a^2*b^7*c^4*d^3*f + 3*A*B^2*a^2*b^7*c^5*d^2*f + 2*A*B*C*b^9*c^6*d*f - 6*A*B*C*a^9*c*d^6*f + 18*A*B*C*a^8*b*d^7*f - 6*A*B*C*a*b^8*c^7*f + 63*B^2*C*a^6*b^3*c*d^6*f - 48*B^2*C*a*b^8*c^4*d^3*f + 42*B*C^2*a^8*b*c^2*d^5*f + 42*B*C^2*a^5*b^4*c*d^6*f - 39*B*C^2*a^7*b^2*c*d^6*f + 30*B*C^2*a*b^8*c^5*d^2*f - 24*B^2*C*a^4*b^5*c*d^6*f - 24*B*C^2*a*b^8*c^3*d^4*f + 17*B^2*C*a^3*b^6*c^6*d*f - 15*B*C^2*a^2*b^7*c^6*d*f + 12*B^2*C*a^8*b*c^3*d^4*f + 12*B^2*C*a*b^8*c^2*d^5*f + 6*B*C^2*a^4*b^5*c^6*d*f - 192*A^2*C*a^4*b^5*c*d^6*f - 99*A^2*C*a^6*b^3*c*d^6*f + 84*A*C^2*a^4*b^5*c*d^6*f + 59*A*C^2*a^6*b^3*c*d^6*f + 51*A^2*C*a^3*b^6*c^6*d*f - 51*A*C^2*a^3*b^6*c^6*d*f - 36*A^2*C*a*b^8*c^2*d^5*f - 24*A*C^2*a*b^8*c^4*d^3*f + 24*A*C^2*a*b^8*c^2*d^5*f + 12*A^2*C*a*b^8*c^4*d^3*f + 12*A*C^2*a^8*b*c^3*d^4*f + 160*A^2*B*a^3*b^6*c*d^6*f - 99*A*B^2*a^6*b^3*c*d^6*f - 87*A^2*B*a^7*b^2*c*d^6*f - 72*A*B^2*a^4*b^5*c*d^6*f - 48*A*B^2*a*b^8*c^2*d^5*f - 36*A^2*B*a*b^8*c^3*d^4*f + 24*A*B^2*a*b^8*c^4*d^3*f - 17*A*B^2*a^3*b^6*c^6*d*f - 15*A^2*B*a^2*b^7*c^6*d*f + 12*A*B^2*a^2*b^7*c*d^6*f + 6*A^2*B*a^8*b*c^2*d^5*f - 6*A^2*B*a^5*b^4*c*d^6*f + 6*A^2*B*a^4*b^5*c^6*d*f + 6*A^2*B*a*b^8*c^5*d^2*f + 12*B^2*C*b^9*c^3*d^4*f - 12*B*C^2*b^9*c^4*d^3*f - 12*A^2*C*b^9*c^3*d^4*f - 8*A*C^2*b^9*c^5*d^2*f + 8*A*C^2*b^9*c^3*d^4*f + 4*B^2*C*a^9*c^2*d^5*f + 4*A^2*C*b^9*c^5*d^2*f - 4*B*C^2*a^9*c^3*d^4*f + 12*A^2*B*b^9*c^2*d^5*f - 8*A*B^2*b^9*c^3*d^4*f - 4*A^2*B*b^9*c^4*d^3*f + 4*A*C^2*a^9*c^2*d^5*f + 3*B^2*C*a^7*b^2*d^7*f - B*C^2*a^6*b^3*d^7*f + 96*A^2*C*a^5*b^4*d^7*f - 39*A^2*C*a^7*b^2*d^7*f - 36*A*C^2*a^5*b^4*d^7*f + 32*A^2*C*a^3*b^6*d^7*f + 15*A*C^2*a^7*b^2*d^7*f - 3*B^2*C*a^2*b^7*c^7*f - B*C^2*a^3*b^6*c^7*f + 111*A^2*B*a^6*b^3*d^7*f - 39*A*B^2*a^7*b^2*d^7*f + 24*A*B^2*a^5*b^4*d^7*f - 9*A^2*C*a^2*b^7*c^7*f + 9*A*C^2*a^2*b^7*c^7*f - 4*A*B^2*a^3*b^6*d^7*f + 3*A*B^2*a^2*b^7*c^7*f - A^2*B*a^3*b^6*c^7*f + 3*C^3*a^8*b*c*d^6*f - 3*C^3*a*b^8*c^6*d*f - 3*A^3*a^8*b*c*d^6*f + 3*A^3*a*b^8*c^6*d*f - B*C^2*b^9*c^6*d*f + 4*A^2*C*b^9*c*d^6*f + 3*B*C^2*a^9*c*d^6*f + 8*A*B^2*b^9*c*d^6*f + 3*B*C^2*a^8*b*d^7*f - A^2*B*b^9*c^6*d*f + 12*A^2*C*a*b^8*d^7*f + 3*B*C^2*a*b^8*c^7*f - A^2*B*a^9*c*d^6*f - 9*A^2*B*a^8*b*d^7*f + 3*A^2*B*a*b^8*c^7*f - 39*C^3*a^5*b^4*c^4*d^3*f + 39*C^3*a^4*b^5*c^3*d^4*f + 27*C^3*a^7*b^2*c^2*d^5*f - 27*C^3*a^2*b^7*c^5*d^2*f - 17*C^3*a^6*b^3*c^3*d^4*f + 17*C^3*a^3*b^6*c^4*d^3*f + 3*C^3*a^5*b^4*c^2*d^5*f - 3*C^3*a^4*b^5*c^5*d^2*f - 63*B^3*a^5*b^4*c^3*d^4*f + 57*B^3*a^4*b^5*c^2*d^5*f - 51*B^3*a^2*b^7*c^4*d^3*f + 48*B^3*a^3*b^6*c^3*d^4*f + 31*B^3*a^6*b^3*c^2*d^5*f + 27*B^3*a^3*b^6*c^5*d^2*f + 16*B^3*a^6*b^3*c^4*d^3*f - 15*B^3*a^5*b^4*c^5*d^2*f - 12*B^3*a^2*b^7*c^2*d^5*f + 9*B^3*a^4*b^5*c^4*d^3*f - 3*B^3*a^7*b^2*c^3*d^4*f - 123*A^3*a^5*b^4*c^2*d^5*f + 81*A^3*a^4*b^5*c^3*d^4*f - 45*A^3*a^5*b^4*c^4*d^3*f + 39*A^3*a^4*b^5*c^5*d^2*f + 25*A^3*a^6*b^3*c^3*d^4*f - 25*A^3*a^3*b^6*c^4*d^3*f - 24*A^3*a^2*b^7*c^3*d^4*f - 8*A^3*a^3*b^6*c^2*d^5*f - 3*A^3*a^7*b^2*c^2*d^5*f + 3*A^3*a^2*b^7*c^5*d^2*f - 17*C^3*a^6*b^3*c*d^6*f + 17*C^3*a^3*b^6*c^6*d*f - 12*C^3*a^8*b*c^3*d^4*f + 12*C^3*a*b^8*c^4*d^3*f + 24*B^3*a*b^8*c^3*d^4*f + 21*B^3*a^7*b^2*c*d^6*f - 18*B^3*a^5*b^4*c*d^6*f - 15*B^3*a^2*b^7*c^6*d*f - 6*B^3*a^8*b*c^2*d^5*f + 6*B^3*a^4*b^5*c^6*d*f + 6*B^3*a*b^8*c^5*d^2*f + 4*B^3*a^3*b^6*c*d^6*f + 108*A^3*a^4*b^5*c*d^6*f + 57*A^3*a^6*b^3*c*d^6*f - 17*A^3*a^3*b^6*c^6*d*f + 12*A^3*a*b^8*c^2*d^5*f + 4*C^3*b^9*c^5*d^2*f - 4*C^3*a^9*c^2*d^5*f - 4*B^3*b^9*c^2*d^5*f + 4*A^3*b^9*c^3*d^4*f + 3*C^3*a^7*b^2*d^7*f - 3*C^3*a^2*b^7*c^7*f - B^3*a^6*b^3*d^7*f - 60*A^3*a^5*b^4*d^7*f - 32*A^3*a^3*b^6*d^7*f + 21*A^3*a^7*b^2*d^7*f - B^3*a^3*b^6*c^7*f + 3*A^3*a^2*b^7*c^7*f - B^3*b^9*c^6*d*f - 4*A^3*b^9*c*d^6*f - B^3*a^9*c*d^6*f + 3*B^3*a^8*b*d^7*f - 12*A^3*a*b^8*d^7*f + 3*B^3*a*b^8*c^7*f - B^2*C*a^9*d^7*f - 4*A^2*B*b^9*d^7*f + 3*A^2*C*b^9*c^7*f - 3*A*C^2*b^9*c^7*f - A*C^2*a^9*d^7*f - A*B^2*b^9*c^7*f - C^3*a^9*d^7*f - A^3*b^9*c^7*f + B^2*C*b^9*c^7*f + A^2*C*a^9*d^7*f + A*B^2*a^9*d^7*f + C^3*b^9*c^7*f + A^3*a^9*d^7*f - 6*A*B^2*C*a^5*b*c*d^5 - 21*A^2*B*C*a^3*b^3*c^2*d^4 + 21*A*B*C^2*a^3*b^3*c^2*d^4 + 12*A*B^2*C*a^4*b^2*c^2*d^4 - 12*A*B^2*C*a^2*b^4*c^2*d^4 - 10*A*B^2*C*a^3*b^3*c^3*d^3 - 6*A*B*C^2*a^4*b^2*c^3*d^3 + 3*A^2*B*C*a^4*b^2*c^3*d^3 + 3*A^2*B*C*a^2*b^4*c^3*d^3 + 3*A*B^2*C*a^2*b^4*c^4*d^2 + 3*A*B*C^2*a^2*b^4*c^3*d^3 + 2*A*B*C^2*a^3*b^3*c^4*d^2 - A^2*B*C*a^3*b^3*c^4*d^2 + 18*A^2*B*C*a^2*b^4*c*d^5 + 10*A*B^2*C*a^3*b^3*c*d^5 + 9*A^2*B*C*a^4*b^2*c*d^5 - 9*A*B*C^2*a^4*b^2*c*d^5 - 9*A*B*C^2*a^2*b^4*c*d^5 - 6*A^2*B*C*a*b^5*c^2*d^4 + 6*A*B^2*C*a*b^5*c^3*d^3 + 6*A*B*C^2*a^5*b*c^2*d^4 - 6*A*B*C^2*a*b^5*c^4*d^2 - 3*A^2*B*C*a^5*b*c^2*d^4 + 3*A^2*B*C*a*b^5*c^4*d^2 + 3*A*B*C^2*a*b^5*c^2*d^4 - 3*B^3*C*a^5*b*c^2*d^4 + 3*B^3*C*a^4*b^2*c*d^5 + 3*B^3*C*a*b^5*c^4*d^2 + 3*B^2*C^2*a^5*b*c*d^5 - 3*B*C^3*a^5*b*c^2*d^4 + 3*B*C^3*a^4*b^2*c*d^5 + 3*B*C^3*a*b^5*c^4*d^2 + 24*A^3*C*a^3*b^3*c*d^5 + 8*A*C^3*a^3*b^3*c*d^5 - 9*A^3*B*a^2*b^4*c*d^5 - 9*A*B^3*a^2*b^4*c*d^5 - 3*A^3*B*a^4*b^2*c*d^5 + 3*A^3*B*a*b^5*c^2*d^4 + 3*A^2*B^2*a^5*b*c*d^5 - 3*A*B^3*a^4*b^2*c*d^5 + 3*A*B^3*a*b^5*c^2*d^4 + 5*A*B*C^2*b^6*c^3*d^3 - 4*A^2*B*C*b^6*c^3*d^3 - A*B^2*C*b^6*c^4*d^2 - 3*A*B^2*C*a^4*b^2*d^6 - 2*A^2*B*C*a^3*b^3*d^6 + 9*B^2*C^2*a^3*b^3*c^3*d^3 - 6*B^2*C^2*a^4*b^2*c^2*d^4 + 6*B^2*C^2*a^2*b^4*c^2*d^4 - 3*B^2*C^2*a^2*b^4*c^4*d^2 + 24*A^2*C^2*a^3*b^3*c^3*d^3 - 15*A^2*C^2*a^4*b^2*c^2*d^4 - 9*A^2*C^2*a^2*b^4*c^4*d^2 + 3*A^2*C^2*a^2*b^4*c^2*d^4 + 9*A^2*B^2*a^2*b^4*c^2*d^4 - 3*A^2*B^2*a^4*b^2*c^2*d^4 + 4*A^2*B*C*b^6*c*d^5 - 2*A*B*C^2*b^6*c*d^5 + 2*A*B*C^2*a^6*c*d^5 - A^2*B*C*a^6*c*d^5 + 6*A^2*B*C*a^5*b*d^6 - 3*A*B*C^2*a^5*b*d^6 - 7*B^3*C*a^3*b^3*c^2*d^4 - 7*B*C^3*a^3*b^3*c^2*d^4 + 3*B^3*C*a^4*b^2*c^3*d^3 - 3*B^3*C*a^2*b^4*c^3*d^3 - 3*B^2*C^2*a*b^5*c^3*d^3 + 3*B*C^3*a^4*b^2*c^3*d^3 - 3*B*C^3*a^2*b^4*c^3*d^3 - B^3*C*a^3*b^3*c^4*d^2 - B^2*C^2*a^3*b^3*c*d^5 - B*C^3*a^3*b^3*c^4*d^2 - 24*A^2*C^2*a^3*b^3*c*d^5 - 24*A*C^3*a^3*b^3*c^3*d^3 + 12*A*C^3*a^4*b^2*c^2*d^4 + 9*A*C^3*a^2*b^4*c^4*d^2 - 8*A^3*C*a^3*b^3*c^3*d^3 + 6*A^3*C*a^4*b^2*c^2*d^4 - 6*A^3*C*a^2*b^4*c^2*d^4 + 3*A^3*C*a^2*b^4*c^4*d^2 - 9*A^2*B^2*a^3*b^3*c*d^5 + 7*A^3*B*a^3*b^3*c^2*d^4 + 7*A*B^3*a^3*b^3*c^2*d^4 - 3*A^3*B*a^2*b^4*c^3*d^3 - 3*A^2*B^2*a*b^5*c^3*d^3 - 3*A*B^3*a^2*b^4*c^3*d^3 - 5*A^2*C^2*b^6*c^2*d^4 + 3*A^2*C^2*b^6*c^4*d^2 + 12*A^2*C^2*a^4*b^2*d^6 + 3*A^2*C^2*a^2*b^4*d^6 + 6*A^2*B^2*a^4*b^2*d^6 + 3*A^2*B^2*a^2*b^4*d^6 + A*B*C^2*a^3*b^3*d^6 - 3*B^4*a*b^5*c^3*d^3 - B^4*a^3*b^3*c*d^5 + A^2*B^2*a^3*b^3*c^3*d^3 - 8*A^4*a^3*b^3*c*d^5 - 2*B^3*C*b^6*c^3*d^3 - 2*B*C^3*b^6*c^3*d^3 + 4*A^3*C*b^6*c^2*d^4 - 3*A*C^3*b^6*c^4*d^2 + 2*A*C^3*b^6*c^2*d^4 - A^3*C*b^6*c^4*d^2 - 2*A*C^3*a^6*c^2*d^4 - 15*A^3*C*a^4*b^2*d^6 - 6*A^3*C*a^2*b^4*d^6 - 3*A*C^3*a^4*b^2*d^6 + 3*B^4*a^5*b*c*d^5 - B^3*C*a^6*c*d^5 - B*C^3*a^6*c*d^5 - 2*A^3*B*b^6*c*d^5 - 2*A*B^3*b^6*c*d^5 - 3*A^3*B*a^5*b*d^6 - 3*A*B^3*a^5*b*d^6 + 8*C^4*a^3*b^3*c^3*d^3 - 3*C^4*a^4*b^2*c^2*d^4 - 3*C^4*a^2*b^4*c^4*d^2 + 6*B^4*a^2*b^4*c^2*d^4 - 3*B^4*a^4*b^2*c^2*d^4 + 3*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*b^6*c^4*d^2 + B^2*C^2*b^6*c^2*d^4 + B^2*C^2*a^6*c^2*d^4 + A^2*C^2*a^6*c^2*d^4 - 2*A^3*C*b^6*d^6 + A^3*B*b^6*c^3*d^3 + A*B^3*b^6*c^3*d^3 + A^3*B*a^3*b^3*d^6 + A*B^3*a^3*b^3*d^6 - A^4*b^6*c^2*d^4 + 6*A^4*a^4*b^2*d^6 + 3*A^4*a^2*b^4*d^6 - 2*A^2*C^2*a^6*d^6 + A*B^2*C*a^6*d^6 + B^4*a^3*b^3*c^3*d^3 + A^3*C*a^6*d^6 + A*C^3*a^6*d^6 + C^4*b^6*c^4*d^2 + C^4*a^6*c^2*d^4 + B^4*b^6*c^2*d^4 + A^2*C^2*b^6*d^6 + A^2*B^2*b^6*d^6 + A^4*b^6*d^6, f, k)*((B*b^14*c^7*d - B*a^13*b*d^8 - 4*A*a^2*b^12*d^8 - 16*A*a^4*b^10*d^8 - 35*A*a^6*b^8*d^8 - 33*A*a^8*b^6*d^8 - 5*A*a^10*b^4*d^8 + 5*A*a^12*b^2*d^8 - 4*B*a^5*b^9*d^8 + 3*B*a^7*b^7*d^8 + 17*B*a^9*b^5*d^8 + 9*B*a^11*b^3*d^8 - 4*A*b^14*c^2*d^6 + 4*A*b^14*c^4*d^4 - 3*A*b^14*c^6*d^2 + 11*C*a^6*b^8*d^8 + 17*C*a^8*b^6*d^8 + C*a^10*b^4*d^8 - 5*C*a^12*b^2*d^8 + 4*B*b^14*c^3*d^5 - 4*B*b^14*c^5*d^3 - 4*C*b^14*c^4*d^4 + 3*C*b^14*c^6*d^2 - 6*A*a*b^13*c^5*d^3 + 40*A*a^3*b^11*c*d^7 + 3*A*a^3*b^11*c^7*d + 122*A*a^5*b^9*c*d^7 + 3*A*a^5*b^9*c^7*d + 175*A*a^7*b^7*c*d^7 + A*a^7*b^7*c^7*d + 105*A*a^9*b^5*c*d^7 + 21*A*a^11*b^3*c*d^7 - 8*B*a*b^13*c^2*d^6 - 4*B*a*b^13*c^4*d^4 + 5*B*a*b^13*c^6*d^2 + 4*B*a^2*b^12*c*d^7 + 3*B*a^2*b^12*c^7*d + 32*B*a^4*b^10*c*d^7 + 3*B*a^4*b^10*c^7*d + 31*B*a^6*b^8*c*d^7 + B*a^6*b^8*c^7*d - 27*B*a^8*b^6*c*d^7 - 39*B*a^10*b^4*c*d^7 - 9*B*a^12*b^2*c*d^7 + 8*C*a*b^13*c^3*d^5 + 10*C*a*b^13*c^5*d^3 - 3*C*a^3*b^11*c^7*d - 38*C*a^5*b^9*c*d^7 - 3*C*a^5*b^9*c^7*d - 79*C*a^7*b^7*c*d^7 - C*a^7*b^7*c^7*d - 41*C*a^9*b^5*c*d^7 + 3*C*a^11*b^3*c*d^7 - 28*A*a^2*b^12*c^2*d^6 + 43*A*a^2*b^12*c^4*d^4 + A*a^2*b^12*c^6*d^2 - 4*A*a^3*b^11*c^3*d^5 - 35*A*a^3*b^11*c^5*d^3 - 117*A*a^4*b^10*c^2*d^6 + 69*A*a^4*b^10*c^4*d^4 + 5*A*a^4*b^10*c^6*d^2 + 67*A*a^5*b^9*c^3*d^5 - 37*A*a^5*b^9*c^5*d^3 - 245*A*a^6*b^8*c^2*d^6 + 5*A*a^6*b^8*c^4*d^4 - 5*A*a^6*b^8*c^6*d^2 + 161*A*a^7*b^7*c^3*d^5 + 7*A*a^7*b^7*c^5*d^3 - 237*A*a^8*b^6*c^2*d^6 - 45*A*a^8*b^6*c^4*d^4 - 6*A*a^8*b^6*c^6*d^2 + 105*A*a^9*b^5*c^3*d^5 + 15*A*a^9*b^5*c^5*d^3 - 91*A*a^10*b^4*c^2*d^6 - 20*A*a^10*b^4*c^4*d^4 + 15*A*a^11*b^3*c^3*d^5 - 6*A*a^12*b^2*c^2*d^6 + 44*B*a^2*b^12*c^3*d^5 - 11*B*a^2*b^12*c^5*d^3 - 64*B*a^3*b^11*c^2*d^6 - 71*B*a^3*b^11*c^4*d^4 - B*a^3*b^11*c^6*d^2 + 187*B*a^4*b^10*c^3*d^5 + 23*B*a^4*b^10*c^5*d^3 - 145*B*a^5*b^9*c^2*d^6 - 173*B*a^5*b^9*c^4*d^4 - 17*B*a^5*b^9*c^6*d^2 + 273*B*a^6*b^8*c^3*d^5 + 63*B*a^6*b^8*c^5*d^3 - 115*B*a^7*b^7*c^2*d^6 - 149*B*a^7*b^7*c^4*d^4 - 11*B*a^7*b^7*c^6*d^2 + 141*B*a^8*b^6*c^3*d^5 + 33*B*a^8*b^6*c^5*d^3 - 11*B*a^9*b^5*c^2*d^6 - 43*B*a^9*b^5*c^4*d^4 + 15*B*a^10*b^4*c^3*d^5 + 15*B*a^11*b^3*c^2*d^6 - 4*C*a^2*b^12*c^2*d^6 - 47*C*a^2*b^12*c^4*d^4 - C*a^2*b^12*c^6*d^2 + 36*C*a^3*b^11*c^3*d^5 + 51*C*a^3*b^11*c^5*d^3 + 25*C*a^4*b^10*c^2*d^6 - 85*C*a^4*b^10*c^4*d^4 - 5*C*a^4*b^10*c^6*d^2 - 19*C*a^5*b^9*c^3*d^5 + 61*C*a^5*b^9*c^5*d^3 + 117*C*a^6*b^8*c^2*d^6 - 29*C*a^6*b^8*c^4*d^4 + 5*C*a^6*b^8*c^6*d^2 - 129*C*a^7*b^7*c^3*d^5 + 9*C*a^7*b^7*c^5*d^3 + 145*C*a^8*b^6*c^2*d^6 + 29*C*a^8*b^6*c^4*d^4 + 6*C*a^8*b^6*c^6*d^2 - 97*C*a^9*b^5*c^3*d^5 - 11*C*a^9*b^5*c^5*d^3 + 59*C*a^10*b^4*c^2*d^6 + 16*C*a^10*b^4*c^4*d^4 - 15*C*a^11*b^3*c^3*d^5 + 2*C*a^12*b^2*c^2*d^6 + 8*A*a*b^13*c*d^7 + A*a*b^13*c^7*d + A*a^13*b*c*d^7 - C*a*b^13*c^7*d + 3*C*a^13*b*c*d^7)/(a^12*d^4 + b^12*c^4 + 4*a^2*b^10*c^4 + 6*a^4*b^8*c^4 + 4*a^6*b^6*c^4 + a^8*b^4*c^4 + a^4*b^8*d^4 + 4*a^6*b^6*d^4 + 6*a^8*b^4*d^4 + 4*a^10*b^2*d^4 - 4*a^3*b^9*c*d^3 - 16*a^3*b^9*c^3*d - 16*a^5*b^7*c*d^3 - 24*a^5*b^7*c^3*d - 24*a^7*b^5*c*d^3 - 16*a^7*b^5*c^3*d - 16*a^9*b^3*c*d^3 - 4*a^9*b^3*c^3*d + 6*a^2*b^10*c^2*d^2 + 24*a^4*b^8*c^2*d^2 + 36*a^6*b^6*c^2*d^2 + 24*a^8*b^4*c^2*d^2 + 6*a^10*b^2*c^2*d^2 - 4*a*b^11*c^3*d - 4*a^11*b*c*d^3) + root(480*a^11*b^7*c*d^9*f^4 + 480*a^7*b^11*c^9*d*f^4 + 360*a^13*b^5*c*d^9*f^4 + 360*a^9*b^9*c^9*d*f^4 + 360*a^9*b^9*c*d^9*f^4 + 360*a^5*b^13*c^9*d*f^4 + 144*a^15*b^3*c*d^9*f^4 + 144*a^11*b^7*c^9*d*f^4 + 144*a^7*b^11*c*d^9*f^4 + 144*a^3*b^15*c^9*d*f^4 + 48*a^17*b*c^3*d^7*f^4 + 48*a*b^17*c^7*d^3*f^4 + 24*a^17*b*c^5*d^5*f^4 + 24*a^13*b^5*c^9*d*f^4 + 24*a^5*b^13*c*d^9*f^4 + 24*a*b^17*c^5*d^5*f^4 + 24*a^17*b*c*d^9*f^4 + 24*a*b^17*c^9*d*f^4 + 3920*a^9*b^9*c^5*d^5*f^4 - 3360*a^10*b^8*c^4*d^6*f^4 - 3360*a^8*b^10*c^6*d^4*f^4 + 3024*a^11*b^7*c^5*d^5*f^4 - 3024*a^10*b^8*c^6*d^4*f^4 - 3024*a^8*b^10*c^4*d^6*f^4 + 3024*a^7*b^11*c^5*d^5*f^4 + 2320*a^9*b^9*c^7*d^3*f^4 + 2320*a^9*b^9*c^3*d^7*f^4 - 2240*a^12*b^6*c^4*d^6*f^4 - 2240*a^6*b^12*c^6*d^4*f^4 + 2160*a^11*b^7*c^3*d^7*f^4 + 2160*a^7*b^11*c^7*d^3*f^4 - 1624*a^12*b^6*c^6*d^4*f^4 - 1624*a^6*b^12*c^4*d^6*f^4 + 1488*a^11*b^7*c^7*d^3*f^4 + 1488*a^7*b^11*c^3*d^7*f^4 + 1344*a^13*b^5*c^5*d^5*f^4 + 1344*a^5*b^13*c^5*d^5*f^4 - 1320*a^10*b^8*c^2*d^8*f^4 - 1320*a^8*b^10*c^8*d^2*f^4 + 1200*a^13*b^5*c^3*d^7*f^4 + 1200*a^5*b^13*c^7*d^3*f^4 - 1060*a^12*b^6*c^2*d^8*f^4 - 1060*a^6*b^12*c^8*d^2*f^4 - 948*a^10*b^8*c^8*d^2*f^4 - 948*a^8*b^10*c^2*d^8*f^4 - 840*a^14*b^4*c^4*d^6*f^4 - 840*a^4*b^14*c^6*d^4*f^4 + 528*a^13*b^5*c^7*d^3*f^4 + 528*a^5*b^13*c^3*d^7*f^4 - 480*a^14*b^4*c^6*d^4*f^4 - 480*a^14*b^4*c^2*d^8*f^4 - 480*a^4*b^14*c^8*d^2*f^4 - 480*a^4*b^14*c^4*d^6*f^4 + 368*a^15*b^3*c^3*d^7*f^4 - 368*a^12*b^6*c^8*d^2*f^4 - 368*a^6*b^12*c^2*d^8*f^4 + 368*a^3*b^15*c^7*d^3*f^4 + 304*a^15*b^3*c^5*d^5*f^4 + 304*a^3*b^15*c^5*d^5*f^4 - 144*a^16*b^2*c^4*d^6*f^4 - 144*a^2*b^16*c^6*d^4*f^4 - 108*a^16*b^2*c^2*d^8*f^4 - 108*a^2*b^16*c^8*d^2*f^4 + 80*a^15*b^3*c^7*d^3*f^4 + 80*a^3*b^15*c^3*d^7*f^4 - 60*a^16*b^2*c^6*d^4*f^4 - 60*a^14*b^4*c^8*d^2*f^4 - 60*a^4*b^14*c^2*d^8*f^4 - 60*a^2*b^16*c^4*d^6*f^4 - 8*b^18*c^8*d^2*f^4 - 4*b^18*c^6*d^4*f^4 - 8*a^18*c^2*d^8*f^4 - 4*a^18*c^4*d^6*f^4 - 80*a^12*b^6*d^10*f^4 - 60*a^14*b^4*d^10*f^4 - 60*a^10*b^8*d^10*f^4 - 24*a^16*b^2*d^10*f^4 - 24*a^8*b^10*d^10*f^4 - 4*a^6*b^12*d^10*f^4 - 80*a^6*b^12*c^10*f^4 - 60*a^8*b^10*c^10*f^4 - 60*a^4*b^14*c^10*f^4 - 24*a^10*b^8*c^10*f^4 - 24*a^2*b^16*c^10*f^4 - 4*a^12*b^6*c^10*f^4 - 4*b^18*c^10*f^4 - 4*a^18*d^10*f^4 - 12*A*C*a^11*b*c*d^7*f^2 - 12*A*C*a*b^11*c^7*d*f^2 - 912*B*C*a^5*b^7*c^4*d^4*f^2 - 792*B*C*a^8*b^4*c^3*d^5*f^2 + 792*B*C*a^4*b^8*c^5*d^3*f^2 + 720*B*C*a^7*b^5*c^4*d^4*f^2 - 480*B*C*a^5*b^7*c^6*d^2*f^2 - 408*B*C*a^5*b^7*c^2*d^6*f^2 + 384*B*C*a^7*b^5*c^2*d^6*f^2 - 336*B*C*a^8*b^4*c^5*d^3*f^2 + 324*B*C*a^4*b^8*c^3*d^5*f^2 + 312*B*C*a^7*b^5*c^6*d^2*f^2 - 248*B*C*a^3*b^9*c^6*d^2*f^2 + 216*B*C*a^9*b^3*c^2*d^6*f^2 - 196*B*C*a^3*b^9*c^4*d^4*f^2 + 132*B*C*a^9*b^3*c^4*d^4*f^2 + 80*B*C*a^6*b^6*c^3*d^5*f^2 - 64*B*C*a^6*b^6*c^5*d^3*f^2 - 36*B*C*a^2*b^10*c^3*d^5*f^2 - 28*B*C*a^3*b^9*c^2*d^6*f^2 + 12*B*C*a^10*b^2*c^5*d^3*f^2 - 12*B*C*a^10*b^2*c^3*d^5*f^2 - 12*B*C*a^2*b^10*c^5*d^3*f^2 - 4*B*C*a^9*b^3*c^6*d^2*f^2 - 1468*A*C*a^6*b^6*c^4*d^4*f^2 + 996*A*C*a^7*b^5*c^3*d^5*f^2 + 900*A*C*a^5*b^7*c^5*d^3*f^2 - 676*A*C*a^6*b^6*c^6*d^2*f^2 - 660*A*C*a^6*b^6*c^2*d^6*f^2 + 636*A*C*a^5*b^7*c^3*d^5*f^2 + 540*A*C*a^7*b^5*c^5*d^3*f^2 - 236*A*C*a^3*b^9*c^5*d^3*f^2 - 204*A*C*a^9*b^3*c^3*d^5*f^2 + 156*A*C*a^10*b^2*c^2*d^6*f^2 + 132*A*C*a^2*b^10*c^6*d^2*f^2 - 72*A*C*a^9*b^3*c^5*d^3*f^2 - 72*A*C*a^4*b^8*c^6*d^2*f^2 + 66*A*C*a^4*b^8*c^2*d^6*f^2 + 54*A*C*a^10*b^2*c^4*d^4*f^2 + 54*A*C*a^2*b^10*c^4*d^4*f^2 - 48*A*C*a^8*b^4*c^2*d^6*f^2 - 48*A*C*a^4*b^8*c^4*d^4*f^2 + 42*A*C*a^8*b^4*c^6*d^2*f^2 - 40*A*C*a^3*b^9*c^3*d^5*f^2 - 36*A*C*a^8*b^4*c^4*d^4*f^2 + 24*A*C*a^2*b^10*c^2*d^6*f^2 + 960*A*B*a^5*b^7*c^4*d^4*f^2 - 864*A*B*a^4*b^8*c^5*d^3*f^2 + 756*A*B*a^8*b^4*c^3*d^5*f^2 - 744*A*B*a^7*b^5*c^4*d^4*f^2 - 528*A*B*a^4*b^8*c^3*d^5*f^2 + 504*A*B*a^5*b^7*c^6*d^2*f^2 - 432*A*B*a^7*b^5*c^2*d^6*f^2 + 432*A*B*a^5*b^7*c^2*d^6*f^2 + 348*A*B*a^8*b^4*c^5*d^3*f^2 - 312*A*B*a^7*b^5*c^6*d^2*f^2 - 284*A*B*a^9*b^3*c^2*d^6*f^2 + 280*A*B*a^3*b^9*c^6*d^2*f^2 + 264*A*B*a^3*b^9*c^4*d^4*f^2 - 240*A*B*a^6*b^6*c^3*d^5*f^2 - 172*A*B*a^9*b^3*c^4*d^4*f^2 + 68*A*B*a^3*b^9*c^2*d^6*f^2 - 60*A*B*a^2*b^10*c^3*d^5*f^2 + 24*A*B*a^6*b^6*c^5*d^3*f^2 - 24*A*B*a^2*b^10*c^5*d^3*f^2 + 12*A*B*a^10*b^2*c^3*d^5*f^2 + 360*B*C*a^4*b^8*c^7*d*f^2 - 336*B*C*a^8*b^4*c*d^7*f^2 + 168*B*C*a^6*b^6*c*d^7*f^2 - 136*B*C*a^6*b^6*c^7*d*f^2 - 36*B*C*a^11*b*c^2*d^6*f^2 + 36*B*C*a*b^11*c^6*d^2*f^2 + 24*B*C*a^10*b^2*c*d^7*f^2 - 24*B*C*a^2*b^10*c^7*d*f^2 - 12*B*C*a^11*b*c^4*d^4*f^2 + 12*B*C*a^4*b^8*c*d^7*f^2 + 12*B*C*a*b^11*c^4*d^4*f^2 + 444*A*C*a^7*b^5*c*d^7*f^2 + 348*A*C*a^5*b^7*c^7*d*f^2 - 164*A*C*a^3*b^9*c^7*d*f^2 - 132*A*C*a^9*b^3*c*d^7*f^2 + 84*A*C*a^5*b^7*c*d^7*f^2 + 32*A*C*a^3*b^9*c*d^7*f^2 - 12*A*C*a^11*b*c^3*d^5*f^2 - 12*A*C*a^7*b^5*c^7*d*f^2 - 12*A*C*a*b^11*c^5*d^3*f^2 - 360*A*B*a^4*b^8*c^7*d*f^2 + 288*A*B*a^8*b^4*c*d^7*f^2 - 288*A*B*a^6*b^6*c*d^7*f^2 - 144*A*B*a^4*b^8*c*d^7*f^2 + 136*A*B*a^6*b^6*c^7*d*f^2 - 60*A*B*a^2*b^10*c*d^7*f^2 - 36*A*B*a^10*b^2*c*d^7*f^2 + 24*A*B*a^2*b^10*c^7*d*f^2 - 24*A*B*a*b^11*c^6*d^2*f^2 + 12*A*B*a^11*b*c^2*d^6*f^2 + 12*A*B*a*b^11*c^4*d^4*f^2 + 12*A*B*a*b^11*c^2*d^6*f^2 - 8*B*C*b^12*c^5*d^3*f^2 - 8*B*C*b^12*c^3*d^5*f^2 + 8*A*C*b^12*c^2*d^6*f^2 - 4*B*C*a^12*c^3*d^5*f^2 + 4*A*C*b^12*c^4*d^4*f^2 - 2*A*C*b^12*c^6*d^2*f^2 + 80*B*C*a^9*b^3*d^8*f^2 - 24*B*C*a^7*b^5*d^8*f^2 + 6*A*C*a^12*c^2*d^6*f^2 + 4*A*B*b^12*c^5*d^3*f^2 - 4*A*B*b^12*c^3*d^5*f^2 - 90*A*C*a^8*b^4*d^8*f^2 - 80*B*C*a^3*b^9*c^8*f^2 + 54*A*C*a^10*b^2*d^8*f^2 - 30*A*C*a^6*b^6*d^8*f^2 + 24*B*C*a^5*b^7*c^8*f^2 - 12*A*C*a^4*b^8*d^8*f^2 - 112*A*B*a^9*b^3*d^8*f^2 - 66*A*C*a^4*b^8*c^8*f^2 + 54*A*C*a^2*b^10*c^8*f^2 + 4*A*B*a^3*b^9*d^8*f^2 + 2*A*C*a^6*b^6*c^8*f^2 + 80*A*B*a^3*b^9*c^8*f^2 - 24*A*B*a^5*b^7*c^8*f^2 + 726*C^2*a^6*b^6*c^4*d^4*f^2 - 402*C^2*a^7*b^5*c^3*d^5*f^2 - 402*C^2*a^5*b^7*c^5*d^3*f^2 + 322*C^2*a^6*b^6*c^6*d^2*f^2 + 322*C^2*a^6*b^6*c^2*d^6*f^2 - 222*C^2*a^7*b^5*c^5*d^3*f^2 - 222*C^2*a^5*b^7*c^3*d^5*f^2 + 134*C^2*a^9*b^3*c^3*d^5*f^2 + 134*C^2*a^3*b^9*c^5*d^3*f^2 - 66*C^2*a^10*b^2*c^2*d^6*f^2 - 66*C^2*a^2*b^10*c^6*d^2*f^2 + 52*C^2*a^9*b^3*c^5*d^3*f^2 + 52*C^2*a^3*b^9*c^3*d^5*f^2 - 27*C^2*a^8*b^4*c^6*d^2*f^2 - 27*C^2*a^4*b^8*c^2*d^6*f^2 + 24*C^2*a^8*b^4*c^4*d^4*f^2 + 24*C^2*a^8*b^4*c^2*d^6*f^2 + 24*C^2*a^4*b^8*c^6*d^2*f^2 + 24*C^2*a^4*b^8*c^4*d^4*f^2 - 15*C^2*a^10*b^2*c^4*d^4*f^2 - 15*C^2*a^2*b^10*c^4*d^4*f^2 - 570*B^2*a^6*b^6*c^4*d^4*f^2 + 366*B^2*a^7*b^5*c^3*d^5*f^2 + 318*B^2*a^5*b^7*c^5*d^3*f^2 - 262*B^2*a^6*b^6*c^6*d^2*f^2 - 222*B^2*a^6*b^6*c^2*d^6*f^2 - 210*B^2*a^3*b^9*c^5*d^3*f^2 + 186*B^2*a^7*b^5*c^5*d^3*f^2 + 162*B^2*a^5*b^7*c^3*d^5*f^2 - 142*B^2*a^9*b^3*c^3*d^5*f^2 + 132*B^2*a^4*b^8*c^4*d^4*f^2 + 117*B^2*a^4*b^8*c^2*d^6*f^2 + 102*B^2*a^2*b^10*c^6*d^2*f^2 - 96*B^2*a^3*b^9*c^3*d^5*f^2 + 90*B^2*a^10*b^2*c^2*d^6*f^2 + 81*B^2*a^2*b^10*c^4*d^4*f^2 - 56*B^2*a^9*b^3*c^5*d^3*f^2 + 48*B^2*a^8*b^4*c^4*d^4*f^2 + 48*B^2*a^4*b^8*c^6*d^2*f^2 + 45*B^2*a^8*b^4*c^6*d^2*f^2 + 36*B^2*a^8*b^4*c^2*d^6*f^2 + 36*B^2*a^2*b^10*c^2*d^6*f^2 + 33*B^2*a^10*b^2*c^4*d^4*f^2 + 822*A^2*a^6*b^6*c^4*d^4*f^2 - 594*A^2*a^7*b^5*c^3*d^5*f^2 + 498*A^2*a^6*b^6*c^2*d^6*f^2 - 498*A^2*a^5*b^7*c^5*d^3*f^2 - 414*A^2*a^5*b^7*c^3*d^5*f^2 + 354*A^2*a^6*b^6*c^6*d^2*f^2 - 318*A^2*a^7*b^5*c^5*d^3*f^2 + 144*A^2*a^8*b^4*c^2*d^6*f^2 + 102*A^2*a^3*b^9*c^5*d^3*f^2 + 84*A^2*a^4*b^8*c^4*d^4*f^2 + 81*A^2*a^4*b^8*c^2*d^6*f^2 + 72*A^2*a^8*b^4*c^4*d^4*f^2 + 70*A^2*a^9*b^3*c^3*d^5*f^2 - 66*A^2*a^2*b^10*c^6*d^2*f^2 + 48*A^2*a^4*b^8*c^6*d^2*f^2 - 42*A^2*a^10*b^2*c^2*d^6*f^2 + 24*A^2*a^2*b^10*c^2*d^6*f^2 + 20*A^2*a^9*b^3*c^5*d^3*f^2 - 15*A^2*a^10*b^2*c^4*d^4*f^2 - 15*A^2*a^8*b^4*c^6*d^2*f^2 - 15*A^2*a^2*b^10*c^4*d^4*f^2 - 12*A^2*a^3*b^9*c^3*d^5*f^2 - 8*B*C*b^12*c^7*d*f^2 + 4*B*C*a^12*c*d^7*f^2 - 24*B*C*a^11*b*d^8*f^2 + 8*A*B*b^12*c^7*d*f^2 - 8*A*B*b^12*c*d^7*f^2 + 24*B*C*a*b^11*c^8*f^2 - 8*A*B*a^12*c*d^7*f^2 + 12*A*B*a^11*b*d^8*f^2 - 24*A*B*a*b^11*c^8*f^2 - 174*C^2*a^7*b^5*c*d^7*f^2 - 174*C^2*a^5*b^7*c^7*d*f^2 + 82*C^2*a^9*b^3*c*d^7*f^2 + 82*C^2*a^3*b^9*c^7*d*f^2 + 6*C^2*a^11*b*c^3*d^5*f^2 + 6*C^2*a^7*b^5*c^7*d*f^2 + 6*C^2*a^5*b^7*c*d^7*f^2 + 6*C^2*a*b^11*c^5*d^3*f^2 + 162*B^2*a^7*b^5*c*d^7*f^2 + 138*B^2*a^5*b^7*c^7*d*f^2 - 118*B^2*a^3*b^9*c^7*d*f^2 - 86*B^2*a^9*b^3*c*d^7*f^2 - 30*B^2*a*b^11*c^5*d^3*f^2 - 18*B^2*a^7*b^5*c^7*d*f^2 - 18*B^2*a^5*b^7*c*d^7*f^2 - 12*B^2*a*b^11*c^3*d^5*f^2 - 6*B^2*a^11*b*c^3*d^5*f^2 - 4*B^2*a^3*b^9*c*d^7*f^2 - 270*A^2*a^7*b^5*c*d^7*f^2 - 174*A^2*a^5*b^7*c^7*d*f^2 - 90*A^2*a^5*b^7*c*d^7*f^2 + 82*A^2*a^3*b^9*c^7*d*f^2 + 50*A^2*a^9*b^3*c*d^7*f^2 - 32*A^2*a^3*b^9*c*d^7*f^2 + 6*A^2*a^11*b*c^3*d^5*f^2 + 6*A^2*a^7*b^5*c^7*d*f^2 + 6*A^2*a*b^11*c^5*d^3*f^2 + 6*C^2*a^11*b*c*d^7*f^2 + 6*C^2*a*b^11*c^7*d*f^2 - 18*B^2*a*b^11*c^7*d*f^2 - 6*B^2*a^11*b*c*d^7*f^2 + 6*A^2*a^11*b*c*d^7*f^2 + 6*A^2*a*b^11*c^7*d*f^2 - 6*A*C*b^12*c^8*f^2 - 2*A*C*a^12*d^8*f^2 + 4*C^2*b^12*c^4*d^4*f^2 + 3*C^2*b^12*c^6*d^2*f^2 + 4*C^2*a^12*c^4*d^4*f^2 + 4*B^2*b^12*c^4*d^4*f^2 + 4*B^2*b^12*c^2*d^6*f^2 + 3*C^2*a^12*c^2*d^6*f^2 + 3*B^2*b^12*c^6*d^2*f^2 + 33*C^2*a^8*b^4*d^8*f^2 - 27*C^2*a^10*b^2*d^8*f^2 - 4*A^2*b^12*c^4*d^4*f^2 + 3*B^2*a^12*c^2*d^6*f^2 - C^2*a^6*b^6*d^8*f^2 - A^2*b^12*c^6*d^2*f^2 + 33*C^2*a^4*b^8*c^8*f^2 + 33*B^2*a^10*b^2*d^8*f^2 - 27*C^2*a^2*b^10*c^8*f^2 - 27*B^2*a^8*b^4*d^8*f^2 + 3*B^2*a^6*b^6*d^8*f^2 - C^2*a^6*b^6*c^8*f^2 - A^2*a^12*c^2*d^6*f^2 + 117*A^2*a^8*b^4*d^8*f^2 + 111*A^2*a^6*b^6*d^8*f^2 + 72*A^2*a^4*b^8*d^8*f^2 + 33*B^2*a^2*b^10*c^8*f^2 - 27*B^2*a^4*b^8*c^8*f^2 + 24*A^2*a^2*b^10*d^8*f^2 + 3*B^2*a^6*b^6*c^8*f^2 - 3*A^2*a^10*b^2*d^8*f^2 + 33*A^2*a^4*b^8*c^8*f^2 - 27*A^2*a^2*b^10*c^8*f^2 - A^2*a^6*b^6*c^8*f^2 + 3*C^2*b^12*c^8*f^2 + 3*C^2*a^12*d^8*f^2 + 4*A^2*b^12*d^8*f^2 - B^2*b^12*c^8*f^2 - B^2*a^12*d^8*f^2 + 3*A^2*b^12*c^8*f^2 + 3*A^2*a^12*d^8*f^2 - 24*A*B*C*a*b^8*c*d^6*f + 342*A*B*C*a^4*b^5*c^2*d^5*f - 186*A*B*C*a^5*b^4*c^3*d^4*f - 66*A*B*C*a^2*b^7*c^4*d^3*f + 48*A*B*C*a^2*b^7*c^2*d^5*f + 42*A*B*C*a^6*b^3*c^2*d^5*f + 26*A*B*C*a^3*b^6*c^5*d^2*f + 24*A*B*C*a^6*b^3*c^4*d^3*f - 18*A*B*C*a^7*b^2*c^3*d^4*f - 18*A*B*C*a^4*b^5*c^4*d^3*f - 8*A*B*C*a^3*b^6*c^3*d^4*f + 6*A*B*C*a^5*b^4*c^5*d^2*f - 128*A*B*C*a^3*b^6*c*d^6*f + 126*A*B*C*a^7*b^2*c*d^6*f + 72*A*B*C*a*b^8*c^3*d^4*f - 36*A*B*C*a^8*b*c^2*d^5*f - 36*A*B*C*a*b^8*c^5*d^2*f + 30*A*B*C*a^2*b^7*c^6*d*f - 12*A*B*C*a^5*b^4*c*d^6*f - 12*A*B*C*a^4*b^5*c^6*d*f - 21*B^2*C*a^8*b*c*d^6*f - 3*B^2*C*a*b^8*c^6*d*f + 21*A^2*C*a^8*b*c*d^6*f - 21*A*C^2*a^8*b*c*d^6*f - 9*A^2*C*a*b^8*c^6*d*f + 9*A*C^2*a*b^8*c^6*d*f + 36*A^2*B*a*b^8*c*d^6*f + 21*A*B^2*a^8*b*c*d^6*f + 3*A*B^2*a*b^8*c^6*d*f + 16*A*B*C*b^9*c^4*d^3*f - 16*A*B*C*b^9*c^2*d^5*f - 78*A*B*C*a^6*b^3*d^7*f + 24*A*B*C*a^4*b^5*d^7*f + 2*A*B*C*a^3*b^6*c^7*f - 237*B^2*C*a^4*b^5*c^3*d^4*f + 165*B*C^2*a^5*b^4*c^3*d^4*f + 92*B^2*C*a^3*b^6*c^2*d^5*f - 81*B^2*C*a^7*b^2*c^2*d^5*f + 77*B^2*C*a^3*b^6*c^4*d^3*f - 75*B*C^2*a^4*b^5*c^2*d^5*f + 69*B^2*C*a^5*b^4*c^4*d^3*f + 69*B*C^2*a^4*b^5*c^4*d^3*f - 68*B*C^2*a^3*b^6*c^3*d^4*f - 63*B^2*C*a^4*b^5*c^5*d^2*f - 61*B*C^2*a^6*b^3*c^2*d^5*f + 57*B*C^2*a^2*b^7*c^4*d^3*f - 53*B*C^2*a^3*b^6*c^5*d^2*f - 44*B*C^2*a^6*b^3*c^4*d^3*f - 36*B^2*C*a^2*b^7*c^3*d^4*f + 35*B^2*C*a^6*b^3*c^3*d^4*f - 33*B^2*C*a^5*b^4*c^2*d^5*f + 33*B^2*C*a^2*b^7*c^5*d^2*f + 33*B*C^2*a^7*b^2*c^3*d^4*f - 12*B^2*C*a^7*b^2*c^4*d^3*f + 9*B*C^2*a^5*b^4*c^5*d^2*f + 4*B^2*C*a^6*b^3*c^5*d^2*f + 225*A^2*C*a^5*b^4*c^2*d^5*f - 105*A*C^2*a^5*b^4*c^2*d^5*f - 99*A^2*C*a^4*b^5*c^3*d^4*f - 81*A^2*C*a^4*b^5*c^5*d^2*f + 67*A^2*C*a^3*b^6*c^4*d^3*f - 59*A*C^2*a^3*b^6*c^4*d^3*f - 57*A*C^2*a^7*b^2*c^2*d^5*f + 57*A*C^2*a^2*b^7*c^5*d^2*f + 51*A^2*C*a^5*b^4*c^4*d^3*f + 48*A^2*C*a^2*b^7*c^3*d^4*f + 45*A*C^2*a^4*b^5*c^5*d^2*f - 35*A^2*C*a^6*b^3*c^3*d^4*f + 33*A^2*C*a^7*b^2*c^2*d^5*f - 33*A^2*C*a^2*b^7*c^5*d^2*f + 33*A*C^2*a^5*b^4*c^4*d^3*f + 27*A*C^2*a^6*b^3*c^3*d^4*f + 24*A*C^2*a^3*b^6*c^2*d^5*f - 24*A*C^2*a^2*b^7*c^3*d^4*f - 21*A*C^2*a^4*b^5*c^3*d^4*f - 16*A^2*C*a^3*b^6*c^2*d^5*f - 243*A^2*B*a^4*b^5*c^2*d^5*f - 156*A*B^2*a^3*b^6*c^2*d^5*f + 141*A*B^2*a^4*b^5*c^3*d^4*f + 108*A^2*B*a^3*b^6*c^3*d^4*f - 105*A*B^2*a^3*b^6*c^4*d^3*f + 84*A*B^2*a^2*b^7*c^3*d^4*f + 81*A*B^2*a^5*b^4*c^2*d^5*f + 51*A^2*B*a^6*b^3*c^2*d^5*f - 51*A^2*B*a^4*b^5*c^4*d^3*f - 48*A^2*B*a^2*b^7*c^2*d^5*f + 45*A^2*B*a^5*b^4*c^3*d^4*f + 39*A*B^2*a^4*b^5*c^5*d^2*f - 35*A*B^2*a^6*b^3*c^3*d^4*f + 33*A*B^2*a^7*b^2*c^2*d^5*f + 27*A^2*B*a^3*b^6*c^5*d^2*f - 21*A*B^2*a^5*b^4*c^4*d^3*f + 20*A^2*B*a^6*b^3*c^4*d^3*f - 15*A^2*B*a^7*b^2*c^3*d^4*f - 15*A^2*B*a^5*b^4*c^5*d^2*f + 9*A^2*B*a^2*b^7*c^4*d^3*f + 3*A*B^2*a^2*b^7*c^5*d^2*f + 2*A*B*C*b^9*c^6*d*f - 6*A*B*C*a^9*c*d^6*f + 18*A*B*C*a^8*b*d^7*f - 6*A*B*C*a*b^8*c^7*f + 63*B^2*C*a^6*b^3*c*d^6*f - 48*B^2*C*a*b^8*c^4*d^3*f + 42*B*C^2*a^8*b*c^2*d^5*f + 42*B*C^2*a^5*b^4*c*d^6*f - 39*B*C^2*a^7*b^2*c*d^6*f + 30*B*C^2*a*b^8*c^5*d^2*f - 24*B^2*C*a^4*b^5*c*d^6*f - 24*B*C^2*a*b^8*c^3*d^4*f + 17*B^2*C*a^3*b^6*c^6*d*f - 15*B*C^2*a^2*b^7*c^6*d*f + 12*B^2*C*a^8*b*c^3*d^4*f + 12*B^2*C*a*b^8*c^2*d^5*f + 6*B*C^2*a^4*b^5*c^6*d*f - 192*A^2*C*a^4*b^5*c*d^6*f - 99*A^2*C*a^6*b^3*c*d^6*f + 84*A*C^2*a^4*b^5*c*d^6*f + 59*A*C^2*a^6*b^3*c*d^6*f + 51*A^2*C*a^3*b^6*c^6*d*f - 51*A*C^2*a^3*b^6*c^6*d*f - 36*A^2*C*a*b^8*c^2*d^5*f - 24*A*C^2*a*b^8*c^4*d^3*f + 24*A*C^2*a*b^8*c^2*d^5*f + 12*A^2*C*a*b^8*c^4*d^3*f + 12*A*C^2*a^8*b*c^3*d^4*f + 160*A^2*B*a^3*b^6*c*d^6*f - 99*A*B^2*a^6*b^3*c*d^6*f - 87*A^2*B*a^7*b^2*c*d^6*f - 72*A*B^2*a^4*b^5*c*d^6*f - 48*A*B^2*a*b^8*c^2*d^5*f - 36*A^2*B*a*b^8*c^3*d^4*f + 24*A*B^2*a*b^8*c^4*d^3*f - 17*A*B^2*a^3*b^6*c^6*d*f - 15*A^2*B*a^2*b^7*c^6*d*f + 12*A*B^2*a^2*b^7*c*d^6*f + 6*A^2*B*a^8*b*c^2*d^5*f - 6*A^2*B*a^5*b^4*c*d^6*f + 6*A^2*B*a^4*b^5*c^6*d*f + 6*A^2*B*a*b^8*c^5*d^2*f + 12*B^2*C*b^9*c^3*d^4*f - 12*B*C^2*b^9*c^4*d^3*f - 12*A^2*C*b^9*c^3*d^4*f - 8*A*C^2*b^9*c^5*d^2*f + 8*A*C^2*b^9*c^3*d^4*f + 4*B^2*C*a^9*c^2*d^5*f + 4*A^2*C*b^9*c^5*d^2*f - 4*B*C^2*a^9*c^3*d^4*f + 12*A^2*B*b^9*c^2*d^5*f - 8*A*B^2*b^9*c^3*d^4*f - 4*A^2*B*b^9*c^4*d^3*f + 4*A*C^2*a^9*c^2*d^5*f + 3*B^2*C*a^7*b^2*d^7*f - B*C^2*a^6*b^3*d^7*f + 96*A^2*C*a^5*b^4*d^7*f - 39*A^2*C*a^7*b^2*d^7*f - 36*A*C^2*a^5*b^4*d^7*f + 32*A^2*C*a^3*b^6*d^7*f + 15*A*C^2*a^7*b^2*d^7*f - 3*B^2*C*a^2*b^7*c^7*f - B*C^2*a^3*b^6*c^7*f + 111*A^2*B*a^6*b^3*d^7*f - 39*A*B^2*a^7*b^2*d^7*f + 24*A*B^2*a^5*b^4*d^7*f - 9*A^2*C*a^2*b^7*c^7*f + 9*A*C^2*a^2*b^7*c^7*f - 4*A*B^2*a^3*b^6*d^7*f + 3*A*B^2*a^2*b^7*c^7*f - A^2*B*a^3*b^6*c^7*f + 3*C^3*a^8*b*c*d^6*f - 3*C^3*a*b^8*c^6*d*f - 3*A^3*a^8*b*c*d^6*f + 3*A^3*a*b^8*c^6*d*f - B*C^2*b^9*c^6*d*f + 4*A^2*C*b^9*c*d^6*f + 3*B*C^2*a^9*c*d^6*f + 8*A*B^2*b^9*c*d^6*f + 3*B*C^2*a^8*b*d^7*f - A^2*B*b^9*c^6*d*f + 12*A^2*C*a*b^8*d^7*f + 3*B*C^2*a*b^8*c^7*f - A^2*B*a^9*c*d^6*f - 9*A^2*B*a^8*b*d^7*f + 3*A^2*B*a*b^8*c^7*f - 39*C^3*a^5*b^4*c^4*d^3*f + 39*C^3*a^4*b^5*c^3*d^4*f + 27*C^3*a^7*b^2*c^2*d^5*f - 27*C^3*a^2*b^7*c^5*d^2*f - 17*C^3*a^6*b^3*c^3*d^4*f + 17*C^3*a^3*b^6*c^4*d^3*f + 3*C^3*a^5*b^4*c^2*d^5*f - 3*C^3*a^4*b^5*c^5*d^2*f - 63*B^3*a^5*b^4*c^3*d^4*f + 57*B^3*a^4*b^5*c^2*d^5*f - 51*B^3*a^2*b^7*c^4*d^3*f + 48*B^3*a^3*b^6*c^3*d^4*f + 31*B^3*a^6*b^3*c^2*d^5*f + 27*B^3*a^3*b^6*c^5*d^2*f + 16*B^3*a^6*b^3*c^4*d^3*f - 15*B^3*a^5*b^4*c^5*d^2*f - 12*B^3*a^2*b^7*c^2*d^5*f + 9*B^3*a^4*b^5*c^4*d^3*f - 3*B^3*a^7*b^2*c^3*d^4*f - 123*A^3*a^5*b^4*c^2*d^5*f + 81*A^3*a^4*b^5*c^3*d^4*f - 45*A^3*a^5*b^4*c^4*d^3*f + 39*A^3*a^4*b^5*c^5*d^2*f + 25*A^3*a^6*b^3*c^3*d^4*f - 25*A^3*a^3*b^6*c^4*d^3*f - 24*A^3*a^2*b^7*c^3*d^4*f - 8*A^3*a^3*b^6*c^2*d^5*f - 3*A^3*a^7*b^2*c^2*d^5*f + 3*A^3*a^2*b^7*c^5*d^2*f - 17*C^3*a^6*b^3*c*d^6*f + 17*C^3*a^3*b^6*c^6*d*f - 12*C^3*a^8*b*c^3*d^4*f + 12*C^3*a*b^8*c^4*d^3*f + 24*B^3*a*b^8*c^3*d^4*f + 21*B^3*a^7*b^2*c*d^6*f - 18*B^3*a^5*b^4*c*d^6*f - 15*B^3*a^2*b^7*c^6*d*f - 6*B^3*a^8*b*c^2*d^5*f + 6*B^3*a^4*b^5*c^6*d*f + 6*B^3*a*b^8*c^5*d^2*f + 4*B^3*a^3*b^6*c*d^6*f + 108*A^3*a^4*b^5*c*d^6*f + 57*A^3*a^6*b^3*c*d^6*f - 17*A^3*a^3*b^6*c^6*d*f + 12*A^3*a*b^8*c^2*d^5*f + 4*C^3*b^9*c^5*d^2*f - 4*C^3*a^9*c^2*d^5*f - 4*B^3*b^9*c^2*d^5*f + 4*A^3*b^9*c^3*d^4*f + 3*C^3*a^7*b^2*d^7*f - 3*C^3*a^2*b^7*c^7*f - B^3*a^6*b^3*d^7*f - 60*A^3*a^5*b^4*d^7*f - 32*A^3*a^3*b^6*d^7*f + 21*A^3*a^7*b^2*d^7*f - B^3*a^3*b^6*c^7*f + 3*A^3*a^2*b^7*c^7*f - B^3*b^9*c^6*d*f - 4*A^3*b^9*c*d^6*f - B^3*a^9*c*d^6*f + 3*B^3*a^8*b*d^7*f - 12*A^3*a*b^8*d^7*f + 3*B^3*a*b^8*c^7*f - B^2*C*a^9*d^7*f - 4*A^2*B*b^9*d^7*f + 3*A^2*C*b^9*c^7*f - 3*A*C^2*b^9*c^7*f - A*C^2*a^9*d^7*f - A*B^2*b^9*c^7*f - C^3*a^9*d^7*f - A^3*b^9*c^7*f + B^2*C*b^9*c^7*f + A^2*C*a^9*d^7*f + A*B^2*a^9*d^7*f + C^3*b^9*c^7*f + A^3*a^9*d^7*f - 6*A*B^2*C*a^5*b*c*d^5 - 21*A^2*B*C*a^3*b^3*c^2*d^4 + 21*A*B*C^2*a^3*b^3*c^2*d^4 + 12*A*B^2*C*a^4*b^2*c^2*d^4 - 12*A*B^2*C*a^2*b^4*c^2*d^4 - 10*A*B^2*C*a^3*b^3*c^3*d^3 - 6*A*B*C^2*a^4*b^2*c^3*d^3 + 3*A^2*B*C*a^4*b^2*c^3*d^3 + 3*A^2*B*C*a^2*b^4*c^3*d^3 + 3*A*B^2*C*a^2*b^4*c^4*d^2 + 3*A*B*C^2*a^2*b^4*c^3*d^3 + 2*A*B*C^2*a^3*b^3*c^4*d^2 - A^2*B*C*a^3*b^3*c^4*d^2 + 18*A^2*B*C*a^2*b^4*c*d^5 + 10*A*B^2*C*a^3*b^3*c*d^5 + 9*A^2*B*C*a^4*b^2*c*d^5 - 9*A*B*C^2*a^4*b^2*c*d^5 - 9*A*B*C^2*a^2*b^4*c*d^5 - 6*A^2*B*C*a*b^5*c^2*d^4 + 6*A*B^2*C*a*b^5*c^3*d^3 + 6*A*B*C^2*a^5*b*c^2*d^4 - 6*A*B*C^2*a*b^5*c^4*d^2 - 3*A^2*B*C*a^5*b*c^2*d^4 + 3*A^2*B*C*a*b^5*c^4*d^2 + 3*A*B*C^2*a*b^5*c^2*d^4 - 3*B^3*C*a^5*b*c^2*d^4 + 3*B^3*C*a^4*b^2*c*d^5 + 3*B^3*C*a*b^5*c^4*d^2 + 3*B^2*C^2*a^5*b*c*d^5 - 3*B*C^3*a^5*b*c^2*d^4 + 3*B*C^3*a^4*b^2*c*d^5 + 3*B*C^3*a*b^5*c^4*d^2 + 24*A^3*C*a^3*b^3*c*d^5 + 8*A*C^3*a^3*b^3*c*d^5 - 9*A^3*B*a^2*b^4*c*d^5 - 9*A*B^3*a^2*b^4*c*d^5 - 3*A^3*B*a^4*b^2*c*d^5 + 3*A^3*B*a*b^5*c^2*d^4 + 3*A^2*B^2*a^5*b*c*d^5 - 3*A*B^3*a^4*b^2*c*d^5 + 3*A*B^3*a*b^5*c^2*d^4 + 5*A*B*C^2*b^6*c^3*d^3 - 4*A^2*B*C*b^6*c^3*d^3 - A*B^2*C*b^6*c^4*d^2 - 3*A*B^2*C*a^4*b^2*d^6 - 2*A^2*B*C*a^3*b^3*d^6 + 9*B^2*C^2*a^3*b^3*c^3*d^3 - 6*B^2*C^2*a^4*b^2*c^2*d^4 + 6*B^2*C^2*a^2*b^4*c^2*d^4 - 3*B^2*C^2*a^2*b^4*c^4*d^2 + 24*A^2*C^2*a^3*b^3*c^3*d^3 - 15*A^2*C^2*a^4*b^2*c^2*d^4 - 9*A^2*C^2*a^2*b^4*c^4*d^2 + 3*A^2*C^2*a^2*b^4*c^2*d^4 + 9*A^2*B^2*a^2*b^4*c^2*d^4 - 3*A^2*B^2*a^4*b^2*c^2*d^4 + 4*A^2*B*C*b^6*c*d^5 - 2*A*B*C^2*b^6*c*d^5 + 2*A*B*C^2*a^6*c*d^5 - A^2*B*C*a^6*c*d^5 + 6*A^2*B*C*a^5*b*d^6 - 3*A*B*C^2*a^5*b*d^6 - 7*B^3*C*a^3*b^3*c^2*d^4 - 7*B*C^3*a^3*b^3*c^2*d^4 + 3*B^3*C*a^4*b^2*c^3*d^3 - 3*B^3*C*a^2*b^4*c^3*d^3 - 3*B^2*C^2*a*b^5*c^3*d^3 + 3*B*C^3*a^4*b^2*c^3*d^3 - 3*B*C^3*a^2*b^4*c^3*d^3 - B^3*C*a^3*b^3*c^4*d^2 - B^2*C^2*a^3*b^3*c*d^5 - B*C^3*a^3*b^3*c^4*d^2 - 24*A^2*C^2*a^3*b^3*c*d^5 - 24*A*C^3*a^3*b^3*c^3*d^3 + 12*A*C^3*a^4*b^2*c^2*d^4 + 9*A*C^3*a^2*b^4*c^4*d^2 - 8*A^3*C*a^3*b^3*c^3*d^3 + 6*A^3*C*a^4*b^2*c^2*d^4 - 6*A^3*C*a^2*b^4*c^2*d^4 + 3*A^3*C*a^2*b^4*c^4*d^2 - 9*A^2*B^2*a^3*b^3*c*d^5 + 7*A^3*B*a^3*b^3*c^2*d^4 + 7*A*B^3*a^3*b^3*c^2*d^4 - 3*A^3*B*a^2*b^4*c^3*d^3 - 3*A^2*B^2*a*b^5*c^3*d^3 - 3*A*B^3*a^2*b^4*c^3*d^3 - 5*A^2*C^2*b^6*c^2*d^4 + 3*A^2*C^2*b^6*c^4*d^2 + 12*A^2*C^2*a^4*b^2*d^6 + 3*A^2*C^2*a^2*b^4*d^6 + 6*A^2*B^2*a^4*b^2*d^6 + 3*A^2*B^2*a^2*b^4*d^6 + A*B*C^2*a^3*b^3*d^6 - 3*B^4*a*b^5*c^3*d^3 - B^4*a^3*b^3*c*d^5 + A^2*B^2*a^3*b^3*c^3*d^3 - 8*A^4*a^3*b^3*c*d^5 - 2*B^3*C*b^6*c^3*d^3 - 2*B*C^3*b^6*c^3*d^3 + 4*A^3*C*b^6*c^2*d^4 - 3*A*C^3*b^6*c^4*d^2 + 2*A*C^3*b^6*c^2*d^4 - A^3*C*b^6*c^4*d^2 - 2*A*C^3*a^6*c^2*d^4 - 15*A^3*C*a^4*b^2*d^6 - 6*A^3*C*a^2*b^4*d^6 - 3*A*C^3*a^4*b^2*d^6 + 3*B^4*a^5*b*c*d^5 - B^3*C*a^6*c*d^5 - B*C^3*a^6*c*d^5 - 2*A^3*B*b^6*c*d^5 - 2*A*B^3*b^6*c*d^5 - 3*A^3*B*a^5*b*d^6 - 3*A*B^3*a^5*b*d^6 + 8*C^4*a^3*b^3*c^3*d^3 - 3*C^4*a^4*b^2*c^2*d^4 - 3*C^4*a^2*b^4*c^4*d^2 + 6*B^4*a^2*b^4*c^2*d^4 - 3*B^4*a^4*b^2*c^2*d^4 + 3*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*b^6*c^4*d^2 + B^2*C^2*b^6*c^2*d^4 + B^2*C^2*a^6*c^2*d^4 + A^2*C^2*a^6*c^2*d^4 - 2*A^3*C*b^6*d^6 + A^3*B*b^6*c^3*d^3 + A*B^3*b^6*c^3*d^3 + A^3*B*a^3*b^3*d^6 + A*B^3*a^3*b^3*d^6 - A^4*b^6*c^2*d^4 + 6*A^4*a^4*b^2*d^6 + 3*A^4*a^2*b^4*d^6 - 2*A^2*C^2*a^6*d^6 + A*B^2*C*a^6*d^6 + B^4*a^3*b^3*c^3*d^3 + A^3*C*a^6*d^6 + A*C^3*a^6*d^6 + C^4*b^6*c^4*d^2 + C^4*a^6*c^2*d^4 + B^4*b^6*c^2*d^4 + A^2*C^2*b^6*d^6 + A^2*B^2*b^6*d^6 + A^4*b^6*d^6, f, k)*((4*a^5*b^12*d^9 + 12*a^7*b^10*d^9 + 8*a^9*b^8*d^9 - 8*a^11*b^6*d^9 - 12*a^13*b^4*d^9 - 4*a^15*b^2*d^9 + 4*b^17*c^5*d^4 - 4*b^17*c^7*d^2 - 12*a*b^16*c^4*d^5 + 28*a*b^16*c^6*d^3 + 32*a^3*b^14*c^8*d - 12*a^4*b^13*c*d^8 + 48*a^5*b^12*c^8*d - 20*a^6*b^11*c*d^8 + 32*a^7*b^10*c^8*d + 48*a^8*b^9*c*d^8 + 8*a^9*b^8*c^8*d + 152*a^10*b^7*c*d^8 + 148*a^12*b^5*c*d^8 + 60*a^14*b^3*c*d^8 + 8*a^2*b^15*c^3*d^6 - 44*a^2*b^15*c^5*d^4 - 52*a^2*b^15*c^7*d^2 + 8*a^3*b^14*c^2*d^7 - 12*a^3*b^14*c^4*d^5 + 172*a^3*b^14*c^6*d^3 + 68*a^4*b^13*c^3*d^6 - 248*a^4*b^13*c^5*d^4 - 168*a^4*b^13*c^7*d^2 - 28*a^5*b^12*c^2*d^7 + 40*a^5*b^12*c^4*d^5 + 408*a^5*b^12*c^6*d^3 + 252*a^6*b^11*c^3*d^6 - 472*a^6*b^11*c^5*d^4 - 232*a^6*b^11*c^7*d^2 - 228*a^7*b^10*c^2*d^7 + 40*a^7*b^10*c^4*d^5 + 472*a^7*b^10*c^6*d^3 + 488*a^8*b^9*c^3*d^6 - 428*a^8*b^9*c^5*d^4 - 148*a^8*b^9*c^7*d^2 - 472*a^9*b^8*c^2*d^7 - 60*a^9*b^8*c^4*d^5 + 268*a^9*b^8*c^6*d^3 + 512*a^10*b^7*c^3*d^6 - 188*a^10*b^7*c^5*d^4 - 36*a^10*b^7*c^7*d^2 - 448*a^11*b^6*c^2*d^7 - 92*a^11*b^6*c^4*d^5 + 60*a^11*b^6*c^6*d^3 + 276*a^12*b^5*c^3*d^6 - 32*a^12*b^5*c^5*d^4 - 204*a^13*b^4*c^2*d^7 - 32*a^13*b^4*c^4*d^5 + 60*a^14*b^3*c^3*d^6 - 36*a^15*b^2*c^2*d^7 + 8*a*b^16*c^8*d + 8*a^16*b*c*d^8)/(a^12*d^4 + b^12*c^4 + 4*a^2*b^10*c^4 + 6*a^4*b^8*c^4 + 4*a^6*b^6*c^4 + a^8*b^4*c^4 + a^4*b^8*d^4 + 4*a^6*b^6*d^4 + 6*a^8*b^4*d^4 + 4*a^10*b^2*d^4 - 4*a^3*b^9*c*d^3 - 16*a^3*b^9*c^3*d - 16*a^5*b^7*c*d^3 - 24*a^5*b^7*c^3*d - 24*a^7*b^5*c*d^3 - 16*a^7*b^5*c^3*d - 16*a^9*b^3*c*d^3 - 4*a^9*b^3*c^3*d + 6*a^2*b^10*c^2*d^2 + 24*a^4*b^8*c^2*d^2 + 36*a^6*b^6*c^2*d^2 + 24*a^8*b^4*c^2*d^2 + 6*a^10*b^2*c^2*d^2 - 4*a*b^11*c^3*d - 4*a^11*b*c*d^3) + (tan(e + f*x)*(6*a^16*b*d^9 + 6*b^17*c^8*d + 8*a^4*b^13*d^9 + 38*a^6*b^11*d^9 + 78*a^8*b^9*d^9 + 92*a^10*b^7*d^9 + 68*a^12*b^5*d^9 + 30*a^14*b^3*d^9 + 8*b^17*c^4*d^5 + 6*b^17*c^6*d^3 - 32*a*b^16*c^3*d^6 - 20*a*b^16*c^5*d^4 - 20*a*b^16*c^7*d^2 + 22*a^2*b^15*c^8*d - 32*a^3*b^14*c*d^8 + 28*a^4*b^13*c^8*d - 148*a^5*b^12*c*d^8 + 12*a^6*b^11*c^8*d - 292*a^7*b^10*c*d^8 - 2*a^8*b^9*c^8*d - 328*a^9*b^8*c*d^8 - 2*a^10*b^7*c^8*d - 232*a^11*b^6*c*d^8 - 100*a^13*b^4*c*d^8 - 20*a^15*b^2*c*d^8 - 2*a^16*b*c^2*d^7 + 48*a^2*b^15*c^2*d^7 + 58*a^2*b^15*c^4*d^5 + 32*a^2*b^15*c^6*d^3 - 152*a^3*b^14*c^3*d^6 - 28*a^3*b^14*c^5*d^4 - 68*a^3*b^14*c^7*d^2 + 218*a^4*b^13*c^2*d^7 + 60*a^4*b^13*c^4*d^5 + 38*a^4*b^13*c^6*d^3 - 236*a^5*b^12*c^3*d^6 + 128*a^5*b^12*c^5*d^4 - 72*a^5*b^12*c^7*d^2 + 400*a^6*b^11*c^2*d^7 - 210*a^6*b^11*c^4*d^5 - 48*a^6*b^11*c^6*d^3 - 52*a^7*b^10*c^3*d^6 + 392*a^7*b^10*c^5*d^4 - 8*a^7*b^10*c^7*d^2 + 378*a^8*b^9*c^2*d^7 - 560*a^8*b^9*c^4*d^5 - 142*a^8*b^9*c^6*d^3 + 232*a^9*b^8*c^3*d^6 + 428*a^9*b^8*c^5*d^4 + 28*a^9*b^8*c^7*d^2 + 192*a^10*b^7*c^2*d^7 - 522*a^10*b^7*c^4*d^5 - 112*a^10*b^7*c^6*d^3 + 256*a^11*b^6*c^3*d^6 + 212*a^11*b^6*c^5*d^4 + 12*a^11*b^6*c^7*d^2 + 46*a^12*b^5*c^2*d^7 - 212*a^12*b^5*c^4*d^5 - 30*a^12*b^5*c^6*d^3 + 100*a^13*b^4*c^3*d^6 + 40*a^13*b^4*c^5*d^4 - 30*a^14*b^3*c^4*d^5 + 12*a^15*b^2*c^3*d^6))/(a^12*d^4 + b^12*c^4 + 4*a^2*b^10*c^4 + 6*a^4*b^8*c^4 + 4*a^6*b^6*c^4 + a^8*b^4*c^4 + a^4*b^8*d^4 + 4*a^6*b^6*d^4 + 6*a^8*b^4*d^4 + 4*a^10*b^2*d^4 - 4*a^3*b^9*c*d^3 - 16*a^3*b^9*c^3*d - 16*a^5*b^7*c*d^3 - 24*a^5*b^7*c^3*d - 24*a^7*b^5*c*d^3 - 16*a^7*b^5*c^3*d - 16*a^9*b^3*c*d^3 - 4*a^9*b^3*c^3*d + 6*a^2*b^10*c^2*d^2 + 24*a^4*b^8*c^2*d^2 + 36*a^6*b^6*c^2*d^2 + 24*a^8*b^4*c^2*d^2 + 6*a^10*b^2*c^2*d^2 - 4*a*b^11*c^3*d - 4*a^11*b*c*d^3)) + (tan(e + f*x)*(3*A*a^13*b*d^8 - 3*A*b^14*c^7*d + C*a^13*b*d^8 + 3*C*b^14*c^7*d + 8*A*a^3*b^11*d^8 + 24*A*a^5*b^9*d^8 + 51*A*a^7*b^7*d^8 + 65*A*a^9*b^5*d^8 + 33*A*a^11*b^3*d^8 - 4*B*a^4*b^10*d^8 + 7*B*a^6*b^8*d^8 + 21*B*a^8*b^6*d^8 + 5*B*a^10*b^4*d^8 - 5*B*a^12*b^2*d^8 + 8*A*b^14*c^3*d^5 - 8*A*b^14*c^5*d^3 + 12*C*a^5*b^9*d^8 + 13*C*a^7*b^7*d^8 - 9*C*a^9*b^5*d^8 - 9*C*a^11*b^3*d^8 - 12*B*b^14*c^4*d^4 - B*b^14*c^6*d^2 + 12*C*b^14*c^5*d^3 - 8*A*a*b^13*c^2*d^6 + 8*A*a*b^13*c^4*d^4 + 13*A*a*b^13*c^6*d^2 - 8*A*a^2*b^12*c*d^7 - A*a^2*b^12*c^7*d + 8*A*a^4*b^10*c*d^7 + 7*A*a^4*b^10*c^7*d + 3*A*a^6*b^8*c*d^7 + 5*A*a^6*b^8*c^7*d - 63*A*a^8*b^6*c*d^7 - 63*A*a^10*b^4*c*d^7 - 13*A*a^12*b^2*c*d^7 + 24*B*a*b^13*c^3*d^5 + 30*B*a*b^13*c^5*d^3 + 8*B*a^3*b^11*c*d^7 + 13*B*a^3*b^11*c^7*d - 50*B*a^5*b^9*c*d^7 + 5*B*a^5*b^9*c^7*d - 143*B*a^7*b^7*c*d^7 - B*a^7*b^7*c^7*d - 105*B*a^9*b^5*c*d^7 - 21*B*a^11*b^3*c*d^7 - 12*C*a*b^13*c^4*d^4 - 13*C*a*b^13*c^6*d^2 + C*a^2*b^12*c^7*d - 44*C*a^4*b^10*c*d^7 - 7*C*a^4*b^10*c^7*d - 67*C*a^6*b^8*c*d^7 - 5*C*a^6*b^8*c^7*d + 7*C*a^8*b^6*c*d^7 + 39*C*a^10*b^4*c*d^7 + 9*C*a^12*b^2*c*d^7 + 64*A*a^2*b^12*c^3*d^5 - 7*A*a^2*b^12*c^5*d^3 - 96*A*a^3*b^11*c^2*d^6 - 87*A*a^3*b^11*c^4*d^4 - A*a^3*b^11*c^6*d^2 + 263*A*a^4*b^10*c^3*d^5 + 67*A*a^4*b^10*c^5*d^3 - 233*A*a^5*b^9*c^2*d^6 - 253*A*a^5*b^9*c^4*d^4 - 41*A*a^5*b^9*c^6*d^2 + 381*A*a^6*b^8*c^3*d^5 + 123*A*a^6*b^8*c^5*d^3 - 195*A*a^7*b^7*c^2*d^6 - 213*A*a^7*b^7*c^4*d^4 - 27*A*a^7*b^7*c^6*d^2 + 189*A*a^8*b^6*c^3*d^5 + 57*A*a^8*b^6*c^5*d^3 - 35*A*a^9*b^5*c^2*d^6 - 55*A*a^9*b^5*c^4*d^4 + 15*A*a^10*b^4*c^3*d^5 + 15*A*a^11*b^3*c^2*d^6 - 16*B*a^2*b^12*c^2*d^6 - 119*B*a^2*b^12*c^4*d^4 - 37*B*a^2*b^12*c^6*d^2 + 116*B*a^3*b^11*c^3*d^5 + 115*B*a^3*b^11*c^5*d^3 + 17*B*a^4*b^10*c^2*d^6 - 209*B*a^4*b^10*c^4*d^4 - 65*B*a^4*b^10*c^6*d^2 + 85*B*a^5*b^9*c^3*d^5 + 125*B*a^5*b^9*c^5*d^3 + 161*B*a^6*b^8*c^2*d^6 - 89*B*a^6*b^8*c^4*d^4 - 23*B*a^6*b^8*c^6*d^2 - 97*B*a^7*b^7*c^3*d^5 + 25*B*a^7*b^7*c^5*d^3 + 213*B*a^8*b^6*c^2*d^6 + 33*B*a^8*b^6*c^4*d^4 + 6*B*a^8*b^6*c^6*d^2 - 105*B*a^9*b^5*c^3*d^5 - 15*B*a^9*b^5*c^5*d^3 + 91*B*a^10*b^4*c^2*d^6 + 20*B*a^10*b^4*c^4*d^4 - 15*B*a^11*b^3*c^3*d^5 + 6*B*a^12*b^2*c^2*d^6 - 32*C*a^2*b^12*c^3*d^5 + 23*C*a^2*b^12*c^5*d^3 + 64*C*a^3*b^11*c^2*d^6 + 71*C*a^3*b^11*c^4*d^4 + C*a^3*b^11*c^6*d^2 - 215*C*a^4*b^10*c^3*d^5 - 43*C*a^4*b^10*c^5*d^3 + 185*C*a^5*b^9*c^2*d^6 + 229*C*a^5*b^9*c^4*d^4 + 41*C*a^5*b^9*c^6*d^2 - 349*C*a^6*b^8*c^3*d^5 - 107*C*a^6*b^8*c^5*d^3 + 163*C*a^7*b^7*c^2*d^6 + 197*C*a^7*b^7*c^4*d^4 + 27*C*a^7*b^7*c^6*d^2 - 181*C*a^8*b^6*c^3*d^5 - 53*C*a^8*b^6*c^5*d^3 + 27*C*a^9*b^5*c^2*d^6 + 51*C*a^9*b^5*c^4*d^4 - 15*C*a^10*b^4*c^3*d^5 - 15*C*a^11*b^3*c^2*d^6 + 7*B*a*b^13*c^7*d - B*a^13*b*c*d^7))/(a^12*d^4 + b^12*c^4 + 4*a^2*b^10*c^4 + 6*a^4*b^8*c^4 + 4*a^6*b^6*c^4 + a^8*b^4*c^4 + a^4*b^8*d^4 + 4*a^6*b^6*d^4 + 6*a^8*b^4*d^4 + 4*a^10*b^2*d^4 - 4*a^3*b^9*c*d^3 - 16*a^3*b^9*c^3*d - 16*a^5*b^7*c*d^3 - 24*a^5*b^7*c^3*d - 24*a^7*b^5*c*d^3 - 16*a^7*b^5*c^3*d - 16*a^9*b^3*c*d^3 - 4*a^9*b^3*c^3*d + 6*a^2*b^10*c^2*d^2 + 24*a^4*b^8*c^2*d^2 + 36*a^6*b^6*c^2*d^2 + 24*a^8*b^4*c^2*d^2 + 6*a^10*b^2*c^2*d^2 - 4*a*b^11*c^3*d - 4*a^11*b*c*d^3)) - (A^2*a^9*b^2*d^7 - 45*A^2*a^5*b^6*d^7 - 24*A^2*a^7*b^4*d^7 - 28*A^2*a^3*b^8*d^7 - B^2*a^5*b^6*d^7 - 3*B^2*a^9*b^2*d^7 + 4*A^2*b^11*c^3*d^4 - A^2*b^11*c^5*d^2 - C^2*a^5*b^6*d^7 - 4*C^2*a^7*b^4*d^7 + C^2*a^9*b^2*d^7 - B^2*b^11*c^5*d^2 - C^2*b^11*c^5*d^2 - 4*A^2*a*b^10*d^7 - 4*A^2*b^11*c*d^6 - 26*A^2*a^2*b^9*c^3*d^4 + 10*A^2*a^2*b^9*c^5*d^2 + 14*A^2*a^3*b^8*c^2*d^5 - 24*A^2*a^3*b^8*c^4*d^3 + 72*A^2*a^4*b^7*c^3*d^4 - 13*A^2*a^4*b^7*c^5*d^2 - 154*A^2*a^5*b^6*c^2*d^5 + 33*A^2*a^5*b^6*c^4*d^3 - 42*A^2*a^6*b^5*c^3*d^4 + 28*A^2*a^7*b^4*c^2*d^5 + 34*B^2*a^2*b^9*c^3*d^4 - 14*B^2*a^2*b^9*c^5*d^2 - 46*B^2*a^3*b^8*c^2*d^5 + 36*B^2*a^3*b^8*c^4*d^3 - 68*B^2*a^4*b^7*c^3*d^4 + 11*B^2*a^4*b^7*c^5*d^2 + 102*B^2*a^5*b^6*c^2*d^5 - 27*B^2*a^5*b^6*c^4*d^3 + 42*B^2*a^6*b^5*c^3*d^4 - 52*B^2*a^7*b^4*c^2*d^5 - 22*C^2*a^2*b^9*c^3*d^4 + 10*C^2*a^2*b^9*c^5*d^2 + 10*C^2*a^3*b^8*c^2*d^5 - 24*C^2*a^3*b^8*c^4*d^3 + 92*C^2*a^4*b^7*c^3*d^4 - 13*C^2*a^4*b^7*c^5*d^2 - 134*C^2*a^5*b^6*c^2*d^5 + 33*C^2*a^5*b^6*c^4*d^3 - 30*C^2*a^6*b^5*c^3*d^4 + 48*C^2*a^7*b^4*c^2*d^5 + 4*C^2*a^9*b^2*c^2*d^5 - 4*A*B*a^2*b^9*d^7 + 4*A*B*a^4*b^7*d^7 + 19*A*B*a^6*b^5*d^7 + 18*A*B*a^8*b^3*d^7 + 12*A*C*a^3*b^8*d^7 + 22*A*C*a^5*b^6*d^7 + 12*A*C*a^7*b^4*d^7 - 6*A*C*a^9*b^2*d^7 + 4*A*B*b^11*c^2*d^5 + B*C*a^6*b^5*d^7 - 6*B*C*a^8*b^3*d^7 - 4*A*C*b^11*c^3*d^4 + 2*A*C*b^11*c^5*d^2 - 2*A^2*a*b^10*c^6*d + 2*B^2*a*b^10*c^6*d - 2*C^2*a*b^10*c^6*d + 4*C^2*a^10*b*c*d^6 + 8*A^2*a*b^10*c^2*d^5 + 3*A^2*a*b^10*c^4*d^3 + 8*A^2*a^2*b^9*c*d^6 + 2*A^2*a^3*b^8*c^6*d + 63*A^2*a^4*b^7*c*d^6 + 130*A^2*a^6*b^5*c*d^6 - 9*A^2*a^8*b^3*c*d^6 - 12*B^2*a*b^10*c^2*d^5 + 3*B^2*a*b^10*c^4*d^3 + 4*B^2*a^2*b^9*c*d^6 - 2*B^2*a^3*b^8*c^6*d + 3*B^2*a^4*b^7*c*d^6 - 50*B^2*a^6*b^5*c*d^6 + 39*B^2*a^8*b^3*c*d^6 + 3*C^2*a*b^10*c^4*d^3 + 2*C^2*a^3*b^8*c^6*d + 3*C^2*a^4*b^7*c*d^6 + 54*C^2*a^6*b^5*c*d^6 - 33*C^2*a^8*b^3*c*d^6 - A*B*a^10*b*d^7 - A*B*b^11*c^6*d + B*C*a^10*b*d^7 + B*C*b^11*c^6*d + 16*A*B*a*b^10*c*d^6 + 4*A*C*a*b^10*c^6*d - 24*A*B*a*b^10*c^3*d^4 + 6*A*B*a*b^10*c^5*d^2 + 6*A*B*a^2*b^9*c^6*d + 56*A*B*a^3*b^8*c*d^6 - A*B*a^4*b^7*c^6*d + 70*A*B*a^5*b^6*c*d^6 - 140*A*B*a^7*b^4*c*d^6 + 6*A*B*a^9*b^2*c*d^6 - 4*A*C*a*b^10*c^2*d^5 - 6*A*C*a*b^10*c^4*d^3 - 20*A*C*a^2*b^9*c*d^6 - 4*A*C*a^3*b^8*c^6*d - 74*A*C*a^4*b^7*c*d^6 - 176*A*C*a^6*b^5*c*d^6 + 54*A*C*a^8*b^3*c*d^6 + 12*B*C*a*b^10*c^3*d^4 - 6*B*C*a*b^10*c^5*d^2 - 6*B*C*a^2*b^9*c^6*d - 12*B*C*a^3*b^8*c*d^6 + B*C*a^4*b^7*c^6*d - 50*B*C*a^5*b^6*c*d^6 + 112*B*C*a^7*b^4*c*d^6 - 26*B*C*a^9*b^2*c*d^6 - 20*A*B*a^2*b^9*c^2*d^5 - 15*A*B*a^2*b^9*c^4*d^3 + 100*A*B*a^3*b^8*c^3*d^4 - 36*A*B*a^3*b^8*c^5*d^2 - 195*A*B*a^4*b^7*c^2*d^5 + 90*A*B*a^4*b^7*c^4*d^3 - 144*A*B*a^5*b^6*c^3*d^4 + 6*A*B*a^5*b^6*c^5*d^2 + 190*A*B*a^6*b^5*c^2*d^5 - 15*A*B*a^6*b^5*c^4*d^3 + 20*A*B*a^7*b^4*c^3*d^4 - 15*A*B*a^8*b^3*c^2*d^5 + 48*A*C*a^2*b^9*c^3*d^4 - 20*A*C*a^2*b^9*c^5*d^2 - 8*A*C*a^3*b^8*c^2*d^5 + 48*A*C*a^3*b^8*c^4*d^3 - 164*A*C*a^4*b^7*c^3*d^4 + 26*A*C*a^4*b^7*c^5*d^2 + 312*A*C*a^5*b^6*c^2*d^5 - 66*A*C*a^5*b^6*c^4*d^3 + 72*A*C*a^6*b^5*c^3*d^4 - 60*A*C*a^7*b^4*c^2*d^5 + 16*B*C*a^2*b^9*c^2*d^5 + 15*B*C*a^2*b^9*c^4*d^3 - 120*B*C*a^3*b^8*c^3*d^4 + 36*B*C*a^3*b^8*c^5*d^2 + 175*B*C*a^4*b^7*c^2*d^5 - 90*B*C*a^4*b^7*c^4*d^3 + 140*B*C*a^5*b^6*c^3*d^4 - 6*B*C*a^5*b^6*c^5*d^2 - 202*B*C*a^6*b^5*c^2*d^5 + 15*B*C*a^6*b^5*c^4*d^3 - 16*B*C*a^7*b^4*c^3*d^4 + 15*B*C*a^8*b^3*c^2*d^5)/(a^12*d^4 + b^12*c^4 + 4*a^2*b^10*c^4 + 6*a^4*b^8*c^4 + 4*a^6*b^6*c^4 + a^8*b^4*c^4 + a^4*b^8*d^4 + 4*a^6*b^6*d^4 + 6*a^8*b^4*d^4 + 4*a^10*b^2*d^4 - 4*a^3*b^9*c*d^3 - 16*a^3*b^9*c^3*d - 16*a^5*b^7*c*d^3 - 24*a^5*b^7*c^3*d - 24*a^7*b^5*c*d^3 - 16*a^7*b^5*c^3*d - 16*a^9*b^3*c*d^3 - 4*a^9*b^3*c^3*d + 6*a^2*b^10*c^2*d^2 + 24*a^4*b^8*c^2*d^2 + 36*a^6*b^6*c^2*d^2 + 24*a^8*b^4*c^2*d^2 + 6*a^10*b^2*c^2*d^2 - 4*a*b^11*c^3*d - 4*a^11*b*c*d^3) + (tan(e + f*x)*(2*A^2*b^11*d^7 + 6*A^2*a^2*b^9*d^7 - 12*A^2*a^4*b^7*d^7 - 66*A^2*a^6*b^5*d^7 + 18*A^2*a^8*b^3*d^7 - 2*B^2*a^4*b^7*d^7 + 29*B^2*a^6*b^5*d^7 - 36*B^2*a^8*b^3*d^7 - 6*A^2*b^11*c^2*d^5 + 2*A^2*b^11*c^4*d^3 + 2*C^2*a^4*b^7*d^7 - 32*C^2*a^6*b^5*d^7 + 30*C^2*a^8*b^3*d^7 + 2*B^2*b^11*c^2*d^5 + 2*B^2*b^11*c^4*d^3 + 4*C^2*b^11*c^4*d^3 + B^2*a^10*b*d^7 - 4*C^2*a^10*b*d^7 + B^2*b^11*c^6*d + 38*A^2*a^2*b^9*c^2*d^5 + 4*A^2*a^2*b^9*c^4*d^3 - 16*A^2*a^3*b^8*c^3*d^4 - 24*A^2*a^3*b^8*c^5*d^2 - 2*A^2*a^4*b^7*c^2*d^5 + 62*A^2*a^4*b^7*c^4*d^3 - 88*A^2*a^5*b^6*c^3*d^4 + 78*A^2*a^6*b^5*c^2*d^5 - 8*B^2*a^2*b^9*c^2*d^5 + 19*B^2*a^2*b^9*c^4*d^3 - 46*B^2*a^3*b^8*c^3*d^4 + 12*B^2*a^3*b^8*c^5*d^2 + 83*B^2*a^4*b^7*c^2*d^5 - 28*B^2*a^4*b^7*c^4*d^3 + 30*B^2*a^5*b^6*c^3*d^4 - 6*B^2*a^5*b^6*c^5*d^2 - 22*B^2*a^6*b^5*c^2*d^5 + 15*B^2*a^6*b^5*c^4*d^3 - 18*B^2*a^7*b^4*c^3*d^4 + 9*B^2*a^8*b^3*c^2*d^5 + 12*C^2*a^2*b^9*c^2*d^5 + 2*C^2*a^2*b^9*c^4*d^3 - 24*C^2*a^3*b^8*c^5*d^2 - 82*C^2*a^4*b^7*c^2*d^5 + 52*C^2*a^4*b^7*c^4*d^3 - 56*C^2*a^5*b^6*c^3*d^4 + 22*C^2*a^6*b^5*c^2*d^5 - 6*C^2*a^6*b^5*c^4*d^3 + 16*C^2*a^7*b^4*c^3*d^4 - 6*C^2*a^8*b^3*c^2*d^5 - 6*A*B*a^3*b^8*d^7 - 18*A*B*a^5*b^6*d^7 + 114*A*B*a^7*b^4*d^7 - 10*A*B*a^9*b^2*d^7 + 14*A*C*a^4*b^7*d^7 + 94*A*C*a^6*b^5*d^7 - 54*A*C*a^8*b^3*d^7 + 2*A*B*b^11*c^3*d^4 + 24*B*C*a^5*b^6*d^7 - 84*B*C*a^7*b^4*d^7 + 28*B*C*a^9*b^2*d^7 + 4*A*C*b^11*c^2*d^5 - 6*A*C*b^11*c^4*d^3 - 4*B*C*b^11*c^3*d^4 - 8*A^2*a*b^10*c*d^6 - 8*A^2*a*b^10*c^3*d^4 + 4*A^2*a^2*b^9*c^6*d - 40*A^2*a^3*b^8*c*d^6 + 72*A^2*a^5*b^6*c*d^6 - 48*A^2*a^7*b^4*c*d^6 - 14*B^2*a*b^10*c^3*d^4 - 6*B^2*a*b^10*c^5*d^2 - 2*B^2*a^2*b^9*c^6*d + 14*B^2*a^3*b^8*c*d^6 + B^2*a^4*b^7*c^6*d - 100*B^2*a^5*b^6*c*d^6 + 38*B^2*a^7*b^4*c*d^6 - 8*C^2*a*b^10*c^3*d^4 + 4*C^2*a^2*b^9*c^6*d - 8*C^2*a^3*b^8*c*d^6 + 104*C^2*a^5*b^6*c*d^6 - 48*C^2*a^7*b^4*c*d^6 - 8*C^2*a^9*b^2*c*d^6 + 2*C^2*a^10*b*c^2*d^5 + 2*A*C*a^10*b*d^7 - 4*A*B*b^11*c*d^6 + 4*A*B*a*b^10*c^6*d - 4*B*C*a*b^10*c^6*d - 2*B*C*a^10*b*c*d^6 + 30*A*B*a*b^10*c^2*d^5 - 10*A*B*a^2*b^9*c*d^6 - 4*A*B*a^3*b^8*c^6*d + 114*A*B*a^4*b^7*c*d^6 - 166*A*B*a^6*b^5*c*d^6 + 18*A*B*a^8*b^3*c*d^6 + 16*A*C*a*b^10*c^3*d^4 - 8*A*C*a^2*b^9*c^6*d + 16*A*C*a^3*b^8*c*d^6 - 224*A*C*a^5*b^6*c*d^6 + 64*A*C*a^7*b^4*c*d^6 + 6*B*C*a*b^10*c^4*d^3 + 4*B*C*a^3*b^8*c^6*d - 106*B*C*a^4*b^7*c*d^6 + 194*B*C*a^6*b^5*c*d^6 - 6*B*C*a^8*b^3*c*d^6 - 2*A*B*a^2*b^9*c^3*d^4 - 24*A*B*a^2*b^9*c^5*d^2 - 54*A*B*a^3*b^8*c^2*d^5 + 60*A*B*a^3*b^8*c^4*d^3 - 90*A*B*a^4*b^7*c^3*d^4 + 24*A*B*a^4*b^7*c^5*d^2 + 118*A*B*a^5*b^6*c^2*d^5 - 60*A*B*a^5*b^6*c^4*d^3 + 74*A*B*a^6*b^5*c^3*d^4 - 46*A*B*a^7*b^4*c^2*d^5 - 56*A*C*a^2*b^9*c^2*d^5 - 6*A*C*a^2*b^9*c^4*d^3 + 16*A*C*a^3*b^8*c^3*d^4 + 48*A*C*a^3*b^8*c^5*d^2 + 80*A*C*a^4*b^7*c^2*d^5 - 114*A*C*a^4*b^7*c^4*d^3 + 144*A*C*a^5*b^6*c^3*d^4 - 96*A*C*a^6*b^5*c^2*d^5 + 6*A*C*a^6*b^5*c^4*d^3 - 16*A*C*a^7*b^4*c^3*d^4 + 12*A*C*a^8*b^3*c^2*d^5 - 14*B*C*a^2*b^9*c^3*d^4 + 24*B*C*a^2*b^9*c^5*d^2 + 106*B*C*a^3*b^8*c^2*d^5 - 50*B*C*a^3*b^8*c^4*d^3 + 70*B*C*a^4*b^7*c^3*d^4 - 24*B*C*a^4*b^7*c^5*d^2 - 110*B*C*a^5*b^6*c^2*d^5 + 62*B*C*a^5*b^6*c^4*d^3 - 74*B*C*a^6*b^5*c^3*d^4 + 26*B*C*a^7*b^4*c^2*d^5 - 2*B*C*a^7*b^4*c^4*d^3 + 6*B*C*a^8*b^3*c^3*d^4 - 6*B*C*a^9*b^2*c^2*d^5))/(a^12*d^4 + b^12*c^4 + 4*a^2*b^10*c^4 + 6*a^4*b^8*c^4 + 4*a^6*b^6*c^4 + a^8*b^4*c^4 + a^4*b^8*d^4 + 4*a^6*b^6*d^4 + 6*a^8*b^4*d^4 + 4*a^10*b^2*d^4 - 4*a^3*b^9*c*d^3 - 16*a^3*b^9*c^3*d - 16*a^5*b^7*c*d^3 - 24*a^5*b^7*c^3*d - 24*a^7*b^5*c*d^3 - 16*a^7*b^5*c^3*d - 16*a^9*b^3*c*d^3 - 4*a^9*b^3*c^3*d + 6*a^2*b^10*c^2*d^2 + 24*a^4*b^8*c^2*d^2 + 36*a^6*b^6*c^2*d^2 + 24*a^8*b^4*c^2*d^2 + 6*a^10*b^2*c^2*d^2 - 4*a*b^11*c^3*d - 4*a^11*b*c*d^3)) - (tan(e + f*x)*(B^3*a^4*b^4*d^6 - A^3*a^3*b^5*d^6 - 3*B^3*a^6*b^2*d^6 - 3*C^3*a^5*b^3*d^6 - B^3*b^8*c^2*d^4 - A^2*B*b^8*d^6 - A^3*a*b^7*d^6 + A^3*b^8*c*d^5 + C^3*a^7*b*d^6 + 2*B^3*a^2*b^6*c^2*d^4 - B^3*a^4*b^4*c^2*d^4 + 4*C^3*a^2*b^6*c^3*d^3 - 12*C^3*a^3*b^5*c^2*d^4 - A*C^2*a^7*b*d^6 + A^2*C*a*b^7*d^6 + 2*A*B^2*b^8*c*d^5 + B^2*C*a^7*b*d^6 - A^2*C*b^8*c*d^5 + A*B^2*a^3*b^5*d^6 + 9*A*B^2*a^5*b^3*d^6 - 3*A^2*B*a^2*b^6*d^6 - 6*A^2*B*a^4*b^4*d^6 + 2*A*C^2*a^3*b^5*d^6 + 9*A*C^2*a^5*b^3*d^6 - A^2*C*a^3*b^5*d^6 - 6*A^2*C*a^5*b^3*d^6 + B*C^2*a^4*b^4*d^6 - 3*B*C^2*a^6*b^2*d^6 - 3*B^2*C*a^5*b^3*d^6 + B^2*C*b^8*c^3*d^3 + A^3*a^2*b^6*c*d^5 - 5*B^3*a^3*b^5*c*d^5 + 3*B^3*a^5*b^3*c*d^5 + 11*C^3*a^4*b^4*c*d^5 - C^3*a^6*b^2*c*d^5 + 4*A*B^2*a^3*b^5*c^2*d^4 - 4*A^2*B*a^2*b^6*c^2*d^4 - 8*A*C^2*a^2*b^6*c^3*d^3 + 24*A*C^2*a^3*b^5*c^2*d^4 + 4*A^2*C*a^2*b^6*c^3*d^3 - 12*A^2*C*a^3*b^5*c^2*d^4 + 8*B*C^2*a^2*b^6*c^2*d^4 + 4*B*C^2*a^3*b^5*c^3*d^3 - 12*B*C^2*a^4*b^4*c^2*d^4 - 2*B^2*C*a^2*b^6*c^3*d^3 + 2*B^2*C*a^3*b^5*c^2*d^4 + B^2*C*a^4*b^4*c^3*d^3 - 3*B^2*C*a^5*b^3*c^2*d^4 + 2*A*B*C*a^4*b^4*d^6 + 2*A*B*C*a^6*b^2*d^6 + A^2*B*a*b^7*c*d^5 - B*C^2*a^7*b*c*d^5 - 4*A*B^2*a*b^7*c^2*d^4 + 7*A*B^2*a^2*b^6*c*d^5 - 11*A*B^2*a^4*b^4*c*d^5 + 9*A^2*B*a^3*b^5*c*d^5 - 2*A*C^2*a^2*b^6*c*d^5 - 25*A*C^2*a^4*b^4*c*d^5 + A*C^2*a^6*b^2*c*d^5 + A^2*C*a^2*b^6*c*d^5 + 14*A^2*C*a^4*b^4*c*d^5 - 4*B*C^2*a*b^7*c^3*d^3 - 6*B*C^2*a^3*b^5*c*d^5 + 9*B*C^2*a^5*b^3*c*d^5 + B^2*C*a*b^7*c^2*d^4 + 7*B^2*C*a^4*b^4*c*d^5 + 3*B^2*C*a^6*b^2*c*d^5 - 4*A*B*C*a^2*b^6*c^2*d^4 - 4*A*B*C*a^3*b^5*c^3*d^3 + 12*A*B*C*a^4*b^4*c^2*d^4 - 2*A*B*C*a*b^7*c*d^5 + 4*A*B*C*a*b^7*c^3*d^3 - 6*A*B*C*a^3*b^5*c*d^5 - 12*A*B*C*a^5*b^3*c*d^5))/(a^12*d^4 + b^12*c^4 + 4*a^2*b^10*c^4 + 6*a^4*b^8*c^4 + 4*a^6*b^6*c^4 + a^8*b^4*c^4 + a^4*b^8*d^4 + 4*a^6*b^6*d^4 + 6*a^8*b^4*d^4 + 4*a^10*b^2*d^4 - 4*a^3*b^9*c*d^3 - 16*a^3*b^9*c^3*d - 16*a^5*b^7*c*d^3 - 24*a^5*b^7*c^3*d - 24*a^7*b^5*c*d^3 - 16*a^7*b^5*c^3*d - 16*a^9*b^3*c*d^3 - 4*a^9*b^3*c^3*d + 6*a^2*b^10*c^2*d^2 + 24*a^4*b^8*c^2*d^2 + 36*a^6*b^6*c^2*d^2 + 24*a^8*b^4*c^2*d^2 + 6*a^10*b^2*c^2*d^2 - 4*a*b^11*c^3*d - 4*a^11*b*c*d^3))*root(480*a^11*b^7*c*d^9*f^4 + 480*a^7*b^11*c^9*d*f^4 + 360*a^13*b^5*c*d^9*f^4 + 360*a^9*b^9*c^9*d*f^4 + 360*a^9*b^9*c*d^9*f^4 + 360*a^5*b^13*c^9*d*f^4 + 144*a^15*b^3*c*d^9*f^4 + 144*a^11*b^7*c^9*d*f^4 + 144*a^7*b^11*c*d^9*f^4 + 144*a^3*b^15*c^9*d*f^4 + 48*a^17*b*c^3*d^7*f^4 + 48*a*b^17*c^7*d^3*f^4 + 24*a^17*b*c^5*d^5*f^4 + 24*a^13*b^5*c^9*d*f^4 + 24*a^5*b^13*c*d^9*f^4 + 24*a*b^17*c^5*d^5*f^4 + 24*a^17*b*c*d^9*f^4 + 24*a*b^17*c^9*d*f^4 + 3920*a^9*b^9*c^5*d^5*f^4 - 3360*a^10*b^8*c^4*d^6*f^4 - 3360*a^8*b^10*c^6*d^4*f^4 + 3024*a^11*b^7*c^5*d^5*f^4 - 3024*a^10*b^8*c^6*d^4*f^4 - 3024*a^8*b^10*c^4*d^6*f^4 + 3024*a^7*b^11*c^5*d^5*f^4 + 2320*a^9*b^9*c^7*d^3*f^4 + 2320*a^9*b^9*c^3*d^7*f^4 - 2240*a^12*b^6*c^4*d^6*f^4 - 2240*a^6*b^12*c^6*d^4*f^4 + 2160*a^11*b^7*c^3*d^7*f^4 + 2160*a^7*b^11*c^7*d^3*f^4 - 1624*a^12*b^6*c^6*d^4*f^4 - 1624*a^6*b^12*c^4*d^6*f^4 + 1488*a^11*b^7*c^7*d^3*f^4 + 1488*a^7*b^11*c^3*d^7*f^4 + 1344*a^13*b^5*c^5*d^5*f^4 + 1344*a^5*b^13*c^5*d^5*f^4 - 1320*a^10*b^8*c^2*d^8*f^4 - 1320*a^8*b^10*c^8*d^2*f^4 + 1200*a^13*b^5*c^3*d^7*f^4 + 1200*a^5*b^13*c^7*d^3*f^4 - 1060*a^12*b^6*c^2*d^8*f^4 - 1060*a^6*b^12*c^8*d^2*f^4 - 948*a^10*b^8*c^8*d^2*f^4 - 948*a^8*b^10*c^2*d^8*f^4 - 840*a^14*b^4*c^4*d^6*f^4 - 840*a^4*b^14*c^6*d^4*f^4 + 528*a^13*b^5*c^7*d^3*f^4 + 528*a^5*b^13*c^3*d^7*f^4 - 480*a^14*b^4*c^6*d^4*f^4 - 480*a^14*b^4*c^2*d^8*f^4 - 480*a^4*b^14*c^8*d^2*f^4 - 480*a^4*b^14*c^4*d^6*f^4 + 368*a^15*b^3*c^3*d^7*f^4 - 368*a^12*b^6*c^8*d^2*f^4 - 368*a^6*b^12*c^2*d^8*f^4 + 368*a^3*b^15*c^7*d^3*f^4 + 304*a^15*b^3*c^5*d^5*f^4 + 304*a^3*b^15*c^5*d^5*f^4 - 144*a^16*b^2*c^4*d^6*f^4 - 144*a^2*b^16*c^6*d^4*f^4 - 108*a^16*b^2*c^2*d^8*f^4 - 108*a^2*b^16*c^8*d^2*f^4 + 80*a^15*b^3*c^7*d^3*f^4 + 80*a^3*b^15*c^3*d^7*f^4 - 60*a^16*b^2*c^6*d^4*f^4 - 60*a^14*b^4*c^8*d^2*f^4 - 60*a^4*b^14*c^2*d^8*f^4 - 60*a^2*b^16*c^4*d^6*f^4 - 8*b^18*c^8*d^2*f^4 - 4*b^18*c^6*d^4*f^4 - 8*a^18*c^2*d^8*f^4 - 4*a^18*c^4*d^6*f^4 - 80*a^12*b^6*d^10*f^4 - 60*a^14*b^4*d^10*f^4 - 60*a^10*b^8*d^10*f^4 - 24*a^16*b^2*d^10*f^4 - 24*a^8*b^10*d^10*f^4 - 4*a^6*b^12*d^10*f^4 - 80*a^6*b^12*c^10*f^4 - 60*a^8*b^10*c^10*f^4 - 60*a^4*b^14*c^10*f^4 - 24*a^10*b^8*c^10*f^4 - 24*a^2*b^16*c^10*f^4 - 4*a^12*b^6*c^10*f^4 - 4*b^18*c^10*f^4 - 4*a^18*d^10*f^4 - 12*A*C*a^11*b*c*d^7*f^2 - 12*A*C*a*b^11*c^7*d*f^2 - 912*B*C*a^5*b^7*c^4*d^4*f^2 - 792*B*C*a^8*b^4*c^3*d^5*f^2 + 792*B*C*a^4*b^8*c^5*d^3*f^2 + 720*B*C*a^7*b^5*c^4*d^4*f^2 - 480*B*C*a^5*b^7*c^6*d^2*f^2 - 408*B*C*a^5*b^7*c^2*d^6*f^2 + 384*B*C*a^7*b^5*c^2*d^6*f^2 - 336*B*C*a^8*b^4*c^5*d^3*f^2 + 324*B*C*a^4*b^8*c^3*d^5*f^2 + 312*B*C*a^7*b^5*c^6*d^2*f^2 - 248*B*C*a^3*b^9*c^6*d^2*f^2 + 216*B*C*a^9*b^3*c^2*d^6*f^2 - 196*B*C*a^3*b^9*c^4*d^4*f^2 + 132*B*C*a^9*b^3*c^4*d^4*f^2 + 80*B*C*a^6*b^6*c^3*d^5*f^2 - 64*B*C*a^6*b^6*c^5*d^3*f^2 - 36*B*C*a^2*b^10*c^3*d^5*f^2 - 28*B*C*a^3*b^9*c^2*d^6*f^2 + 12*B*C*a^10*b^2*c^5*d^3*f^2 - 12*B*C*a^10*b^2*c^3*d^5*f^2 - 12*B*C*a^2*b^10*c^5*d^3*f^2 - 4*B*C*a^9*b^3*c^6*d^2*f^2 - 1468*A*C*a^6*b^6*c^4*d^4*f^2 + 996*A*C*a^7*b^5*c^3*d^5*f^2 + 900*A*C*a^5*b^7*c^5*d^3*f^2 - 676*A*C*a^6*b^6*c^6*d^2*f^2 - 660*A*C*a^6*b^6*c^2*d^6*f^2 + 636*A*C*a^5*b^7*c^3*d^5*f^2 + 540*A*C*a^7*b^5*c^5*d^3*f^2 - 236*A*C*a^3*b^9*c^5*d^3*f^2 - 204*A*C*a^9*b^3*c^3*d^5*f^2 + 156*A*C*a^10*b^2*c^2*d^6*f^2 + 132*A*C*a^2*b^10*c^6*d^2*f^2 - 72*A*C*a^9*b^3*c^5*d^3*f^2 - 72*A*C*a^4*b^8*c^6*d^2*f^2 + 66*A*C*a^4*b^8*c^2*d^6*f^2 + 54*A*C*a^10*b^2*c^4*d^4*f^2 + 54*A*C*a^2*b^10*c^4*d^4*f^2 - 48*A*C*a^8*b^4*c^2*d^6*f^2 - 48*A*C*a^4*b^8*c^4*d^4*f^2 + 42*A*C*a^8*b^4*c^6*d^2*f^2 - 40*A*C*a^3*b^9*c^3*d^5*f^2 - 36*A*C*a^8*b^4*c^4*d^4*f^2 + 24*A*C*a^2*b^10*c^2*d^6*f^2 + 960*A*B*a^5*b^7*c^4*d^4*f^2 - 864*A*B*a^4*b^8*c^5*d^3*f^2 + 756*A*B*a^8*b^4*c^3*d^5*f^2 - 744*A*B*a^7*b^5*c^4*d^4*f^2 - 528*A*B*a^4*b^8*c^3*d^5*f^2 + 504*A*B*a^5*b^7*c^6*d^2*f^2 - 432*A*B*a^7*b^5*c^2*d^6*f^2 + 432*A*B*a^5*b^7*c^2*d^6*f^2 + 348*A*B*a^8*b^4*c^5*d^3*f^2 - 312*A*B*a^7*b^5*c^6*d^2*f^2 - 284*A*B*a^9*b^3*c^2*d^6*f^2 + 280*A*B*a^3*b^9*c^6*d^2*f^2 + 264*A*B*a^3*b^9*c^4*d^4*f^2 - 240*A*B*a^6*b^6*c^3*d^5*f^2 - 172*A*B*a^9*b^3*c^4*d^4*f^2 + 68*A*B*a^3*b^9*c^2*d^6*f^2 - 60*A*B*a^2*b^10*c^3*d^5*f^2 + 24*A*B*a^6*b^6*c^5*d^3*f^2 - 24*A*B*a^2*b^10*c^5*d^3*f^2 + 12*A*B*a^10*b^2*c^3*d^5*f^2 + 360*B*C*a^4*b^8*c^7*d*f^2 - 336*B*C*a^8*b^4*c*d^7*f^2 + 168*B*C*a^6*b^6*c*d^7*f^2 - 136*B*C*a^6*b^6*c^7*d*f^2 - 36*B*C*a^11*b*c^2*d^6*f^2 + 36*B*C*a*b^11*c^6*d^2*f^2 + 24*B*C*a^10*b^2*c*d^7*f^2 - 24*B*C*a^2*b^10*c^7*d*f^2 - 12*B*C*a^11*b*c^4*d^4*f^2 + 12*B*C*a^4*b^8*c*d^7*f^2 + 12*B*C*a*b^11*c^4*d^4*f^2 + 444*A*C*a^7*b^5*c*d^7*f^2 + 348*A*C*a^5*b^7*c^7*d*f^2 - 164*A*C*a^3*b^9*c^7*d*f^2 - 132*A*C*a^9*b^3*c*d^7*f^2 + 84*A*C*a^5*b^7*c*d^7*f^2 + 32*A*C*a^3*b^9*c*d^7*f^2 - 12*A*C*a^11*b*c^3*d^5*f^2 - 12*A*C*a^7*b^5*c^7*d*f^2 - 12*A*C*a*b^11*c^5*d^3*f^2 - 360*A*B*a^4*b^8*c^7*d*f^2 + 288*A*B*a^8*b^4*c*d^7*f^2 - 288*A*B*a^6*b^6*c*d^7*f^2 - 144*A*B*a^4*b^8*c*d^7*f^2 + 136*A*B*a^6*b^6*c^7*d*f^2 - 60*A*B*a^2*b^10*c*d^7*f^2 - 36*A*B*a^10*b^2*c*d^7*f^2 + 24*A*B*a^2*b^10*c^7*d*f^2 - 24*A*B*a*b^11*c^6*d^2*f^2 + 12*A*B*a^11*b*c^2*d^6*f^2 + 12*A*B*a*b^11*c^4*d^4*f^2 + 12*A*B*a*b^11*c^2*d^6*f^2 - 8*B*C*b^12*c^5*d^3*f^2 - 8*B*C*b^12*c^3*d^5*f^2 + 8*A*C*b^12*c^2*d^6*f^2 - 4*B*C*a^12*c^3*d^5*f^2 + 4*A*C*b^12*c^4*d^4*f^2 - 2*A*C*b^12*c^6*d^2*f^2 + 80*B*C*a^9*b^3*d^8*f^2 - 24*B*C*a^7*b^5*d^8*f^2 + 6*A*C*a^12*c^2*d^6*f^2 + 4*A*B*b^12*c^5*d^3*f^2 - 4*A*B*b^12*c^3*d^5*f^2 - 90*A*C*a^8*b^4*d^8*f^2 - 80*B*C*a^3*b^9*c^8*f^2 + 54*A*C*a^10*b^2*d^8*f^2 - 30*A*C*a^6*b^6*d^8*f^2 + 24*B*C*a^5*b^7*c^8*f^2 - 12*A*C*a^4*b^8*d^8*f^2 - 112*A*B*a^9*b^3*d^8*f^2 - 66*A*C*a^4*b^8*c^8*f^2 + 54*A*C*a^2*b^10*c^8*f^2 + 4*A*B*a^3*b^9*d^8*f^2 + 2*A*C*a^6*b^6*c^8*f^2 + 80*A*B*a^3*b^9*c^8*f^2 - 24*A*B*a^5*b^7*c^8*f^2 + 726*C^2*a^6*b^6*c^4*d^4*f^2 - 402*C^2*a^7*b^5*c^3*d^5*f^2 - 402*C^2*a^5*b^7*c^5*d^3*f^2 + 322*C^2*a^6*b^6*c^6*d^2*f^2 + 322*C^2*a^6*b^6*c^2*d^6*f^2 - 222*C^2*a^7*b^5*c^5*d^3*f^2 - 222*C^2*a^5*b^7*c^3*d^5*f^2 + 134*C^2*a^9*b^3*c^3*d^5*f^2 + 134*C^2*a^3*b^9*c^5*d^3*f^2 - 66*C^2*a^10*b^2*c^2*d^6*f^2 - 66*C^2*a^2*b^10*c^6*d^2*f^2 + 52*C^2*a^9*b^3*c^5*d^3*f^2 + 52*C^2*a^3*b^9*c^3*d^5*f^2 - 27*C^2*a^8*b^4*c^6*d^2*f^2 - 27*C^2*a^4*b^8*c^2*d^6*f^2 + 24*C^2*a^8*b^4*c^4*d^4*f^2 + 24*C^2*a^8*b^4*c^2*d^6*f^2 + 24*C^2*a^4*b^8*c^6*d^2*f^2 + 24*C^2*a^4*b^8*c^4*d^4*f^2 - 15*C^2*a^10*b^2*c^4*d^4*f^2 - 15*C^2*a^2*b^10*c^4*d^4*f^2 - 570*B^2*a^6*b^6*c^4*d^4*f^2 + 366*B^2*a^7*b^5*c^3*d^5*f^2 + 318*B^2*a^5*b^7*c^5*d^3*f^2 - 262*B^2*a^6*b^6*c^6*d^2*f^2 - 222*B^2*a^6*b^6*c^2*d^6*f^2 - 210*B^2*a^3*b^9*c^5*d^3*f^2 + 186*B^2*a^7*b^5*c^5*d^3*f^2 + 162*B^2*a^5*b^7*c^3*d^5*f^2 - 142*B^2*a^9*b^3*c^3*d^5*f^2 + 132*B^2*a^4*b^8*c^4*d^4*f^2 + 117*B^2*a^4*b^8*c^2*d^6*f^2 + 102*B^2*a^2*b^10*c^6*d^2*f^2 - 96*B^2*a^3*b^9*c^3*d^5*f^2 + 90*B^2*a^10*b^2*c^2*d^6*f^2 + 81*B^2*a^2*b^10*c^4*d^4*f^2 - 56*B^2*a^9*b^3*c^5*d^3*f^2 + 48*B^2*a^8*b^4*c^4*d^4*f^2 + 48*B^2*a^4*b^8*c^6*d^2*f^2 + 45*B^2*a^8*b^4*c^6*d^2*f^2 + 36*B^2*a^8*b^4*c^2*d^6*f^2 + 36*B^2*a^2*b^10*c^2*d^6*f^2 + 33*B^2*a^10*b^2*c^4*d^4*f^2 + 822*A^2*a^6*b^6*c^4*d^4*f^2 - 594*A^2*a^7*b^5*c^3*d^5*f^2 + 498*A^2*a^6*b^6*c^2*d^6*f^2 - 498*A^2*a^5*b^7*c^5*d^3*f^2 - 414*A^2*a^5*b^7*c^3*d^5*f^2 + 354*A^2*a^6*b^6*c^6*d^2*f^2 - 318*A^2*a^7*b^5*c^5*d^3*f^2 + 144*A^2*a^8*b^4*c^2*d^6*f^2 + 102*A^2*a^3*b^9*c^5*d^3*f^2 + 84*A^2*a^4*b^8*c^4*d^4*f^2 + 81*A^2*a^4*b^8*c^2*d^6*f^2 + 72*A^2*a^8*b^4*c^4*d^4*f^2 + 70*A^2*a^9*b^3*c^3*d^5*f^2 - 66*A^2*a^2*b^10*c^6*d^2*f^2 + 48*A^2*a^4*b^8*c^6*d^2*f^2 - 42*A^2*a^10*b^2*c^2*d^6*f^2 + 24*A^2*a^2*b^10*c^2*d^6*f^2 + 20*A^2*a^9*b^3*c^5*d^3*f^2 - 15*A^2*a^10*b^2*c^4*d^4*f^2 - 15*A^2*a^8*b^4*c^6*d^2*f^2 - 15*A^2*a^2*b^10*c^4*d^4*f^2 - 12*A^2*a^3*b^9*c^3*d^5*f^2 - 8*B*C*b^12*c^7*d*f^2 + 4*B*C*a^12*c*d^7*f^2 - 24*B*C*a^11*b*d^8*f^2 + 8*A*B*b^12*c^7*d*f^2 - 8*A*B*b^12*c*d^7*f^2 + 24*B*C*a*b^11*c^8*f^2 - 8*A*B*a^12*c*d^7*f^2 + 12*A*B*a^11*b*d^8*f^2 - 24*A*B*a*b^11*c^8*f^2 - 174*C^2*a^7*b^5*c*d^7*f^2 - 174*C^2*a^5*b^7*c^7*d*f^2 + 82*C^2*a^9*b^3*c*d^7*f^2 + 82*C^2*a^3*b^9*c^7*d*f^2 + 6*C^2*a^11*b*c^3*d^5*f^2 + 6*C^2*a^7*b^5*c^7*d*f^2 + 6*C^2*a^5*b^7*c*d^7*f^2 + 6*C^2*a*b^11*c^5*d^3*f^2 + 162*B^2*a^7*b^5*c*d^7*f^2 + 138*B^2*a^5*b^7*c^7*d*f^2 - 118*B^2*a^3*b^9*c^7*d*f^2 - 86*B^2*a^9*b^3*c*d^7*f^2 - 30*B^2*a*b^11*c^5*d^3*f^2 - 18*B^2*a^7*b^5*c^7*d*f^2 - 18*B^2*a^5*b^7*c*d^7*f^2 - 12*B^2*a*b^11*c^3*d^5*f^2 - 6*B^2*a^11*b*c^3*d^5*f^2 - 4*B^2*a^3*b^9*c*d^7*f^2 - 270*A^2*a^7*b^5*c*d^7*f^2 - 174*A^2*a^5*b^7*c^7*d*f^2 - 90*A^2*a^5*b^7*c*d^7*f^2 + 82*A^2*a^3*b^9*c^7*d*f^2 + 50*A^2*a^9*b^3*c*d^7*f^2 - 32*A^2*a^3*b^9*c*d^7*f^2 + 6*A^2*a^11*b*c^3*d^5*f^2 + 6*A^2*a^7*b^5*c^7*d*f^2 + 6*A^2*a*b^11*c^5*d^3*f^2 + 6*C^2*a^11*b*c*d^7*f^2 + 6*C^2*a*b^11*c^7*d*f^2 - 18*B^2*a*b^11*c^7*d*f^2 - 6*B^2*a^11*b*c*d^7*f^2 + 6*A^2*a^11*b*c*d^7*f^2 + 6*A^2*a*b^11*c^7*d*f^2 - 6*A*C*b^12*c^8*f^2 - 2*A*C*a^12*d^8*f^2 + 4*C^2*b^12*c^4*d^4*f^2 + 3*C^2*b^12*c^6*d^2*f^2 + 4*C^2*a^12*c^4*d^4*f^2 + 4*B^2*b^12*c^4*d^4*f^2 + 4*B^2*b^12*c^2*d^6*f^2 + 3*C^2*a^12*c^2*d^6*f^2 + 3*B^2*b^12*c^6*d^2*f^2 + 33*C^2*a^8*b^4*d^8*f^2 - 27*C^2*a^10*b^2*d^8*f^2 - 4*A^2*b^12*c^4*d^4*f^2 + 3*B^2*a^12*c^2*d^6*f^2 - C^2*a^6*b^6*d^8*f^2 - A^2*b^12*c^6*d^2*f^2 + 33*C^2*a^4*b^8*c^8*f^2 + 33*B^2*a^10*b^2*d^8*f^2 - 27*C^2*a^2*b^10*c^8*f^2 - 27*B^2*a^8*b^4*d^8*f^2 + 3*B^2*a^6*b^6*d^8*f^2 - C^2*a^6*b^6*c^8*f^2 - A^2*a^12*c^2*d^6*f^2 + 117*A^2*a^8*b^4*d^8*f^2 + 111*A^2*a^6*b^6*d^8*f^2 + 72*A^2*a^4*b^8*d^8*f^2 + 33*B^2*a^2*b^10*c^8*f^2 - 27*B^2*a^4*b^8*c^8*f^2 + 24*A^2*a^2*b^10*d^8*f^2 + 3*B^2*a^6*b^6*c^8*f^2 - 3*A^2*a^10*b^2*d^8*f^2 + 33*A^2*a^4*b^8*c^8*f^2 - 27*A^2*a^2*b^10*c^8*f^2 - A^2*a^6*b^6*c^8*f^2 + 3*C^2*b^12*c^8*f^2 + 3*C^2*a^12*d^8*f^2 + 4*A^2*b^12*d^8*f^2 - B^2*b^12*c^8*f^2 - B^2*a^12*d^8*f^2 + 3*A^2*b^12*c^8*f^2 + 3*A^2*a^12*d^8*f^2 - 24*A*B*C*a*b^8*c*d^6*f + 342*A*B*C*a^4*b^5*c^2*d^5*f - 186*A*B*C*a^5*b^4*c^3*d^4*f - 66*A*B*C*a^2*b^7*c^4*d^3*f + 48*A*B*C*a^2*b^7*c^2*d^5*f + 42*A*B*C*a^6*b^3*c^2*d^5*f + 26*A*B*C*a^3*b^6*c^5*d^2*f + 24*A*B*C*a^6*b^3*c^4*d^3*f - 18*A*B*C*a^7*b^2*c^3*d^4*f - 18*A*B*C*a^4*b^5*c^4*d^3*f - 8*A*B*C*a^3*b^6*c^3*d^4*f + 6*A*B*C*a^5*b^4*c^5*d^2*f - 128*A*B*C*a^3*b^6*c*d^6*f + 126*A*B*C*a^7*b^2*c*d^6*f + 72*A*B*C*a*b^8*c^3*d^4*f - 36*A*B*C*a^8*b*c^2*d^5*f - 36*A*B*C*a*b^8*c^5*d^2*f + 30*A*B*C*a^2*b^7*c^6*d*f - 12*A*B*C*a^5*b^4*c*d^6*f - 12*A*B*C*a^4*b^5*c^6*d*f - 21*B^2*C*a^8*b*c*d^6*f - 3*B^2*C*a*b^8*c^6*d*f + 21*A^2*C*a^8*b*c*d^6*f - 21*A*C^2*a^8*b*c*d^6*f - 9*A^2*C*a*b^8*c^6*d*f + 9*A*C^2*a*b^8*c^6*d*f + 36*A^2*B*a*b^8*c*d^6*f + 21*A*B^2*a^8*b*c*d^6*f + 3*A*B^2*a*b^8*c^6*d*f + 16*A*B*C*b^9*c^4*d^3*f - 16*A*B*C*b^9*c^2*d^5*f - 78*A*B*C*a^6*b^3*d^7*f + 24*A*B*C*a^4*b^5*d^7*f + 2*A*B*C*a^3*b^6*c^7*f - 237*B^2*C*a^4*b^5*c^3*d^4*f + 165*B*C^2*a^5*b^4*c^3*d^4*f + 92*B^2*C*a^3*b^6*c^2*d^5*f - 81*B^2*C*a^7*b^2*c^2*d^5*f + 77*B^2*C*a^3*b^6*c^4*d^3*f - 75*B*C^2*a^4*b^5*c^2*d^5*f + 69*B^2*C*a^5*b^4*c^4*d^3*f + 69*B*C^2*a^4*b^5*c^4*d^3*f - 68*B*C^2*a^3*b^6*c^3*d^4*f - 63*B^2*C*a^4*b^5*c^5*d^2*f - 61*B*C^2*a^6*b^3*c^2*d^5*f + 57*B*C^2*a^2*b^7*c^4*d^3*f - 53*B*C^2*a^3*b^6*c^5*d^2*f - 44*B*C^2*a^6*b^3*c^4*d^3*f - 36*B^2*C*a^2*b^7*c^3*d^4*f + 35*B^2*C*a^6*b^3*c^3*d^4*f - 33*B^2*C*a^5*b^4*c^2*d^5*f + 33*B^2*C*a^2*b^7*c^5*d^2*f + 33*B*C^2*a^7*b^2*c^3*d^4*f - 12*B^2*C*a^7*b^2*c^4*d^3*f + 9*B*C^2*a^5*b^4*c^5*d^2*f + 4*B^2*C*a^6*b^3*c^5*d^2*f + 225*A^2*C*a^5*b^4*c^2*d^5*f - 105*A*C^2*a^5*b^4*c^2*d^5*f - 99*A^2*C*a^4*b^5*c^3*d^4*f - 81*A^2*C*a^4*b^5*c^5*d^2*f + 67*A^2*C*a^3*b^6*c^4*d^3*f - 59*A*C^2*a^3*b^6*c^4*d^3*f - 57*A*C^2*a^7*b^2*c^2*d^5*f + 57*A*C^2*a^2*b^7*c^5*d^2*f + 51*A^2*C*a^5*b^4*c^4*d^3*f + 48*A^2*C*a^2*b^7*c^3*d^4*f + 45*A*C^2*a^4*b^5*c^5*d^2*f - 35*A^2*C*a^6*b^3*c^3*d^4*f + 33*A^2*C*a^7*b^2*c^2*d^5*f - 33*A^2*C*a^2*b^7*c^5*d^2*f + 33*A*C^2*a^5*b^4*c^4*d^3*f + 27*A*C^2*a^6*b^3*c^3*d^4*f + 24*A*C^2*a^3*b^6*c^2*d^5*f - 24*A*C^2*a^2*b^7*c^3*d^4*f - 21*A*C^2*a^4*b^5*c^3*d^4*f - 16*A^2*C*a^3*b^6*c^2*d^5*f - 243*A^2*B*a^4*b^5*c^2*d^5*f - 156*A*B^2*a^3*b^6*c^2*d^5*f + 141*A*B^2*a^4*b^5*c^3*d^4*f + 108*A^2*B*a^3*b^6*c^3*d^4*f - 105*A*B^2*a^3*b^6*c^4*d^3*f + 84*A*B^2*a^2*b^7*c^3*d^4*f + 81*A*B^2*a^5*b^4*c^2*d^5*f + 51*A^2*B*a^6*b^3*c^2*d^5*f - 51*A^2*B*a^4*b^5*c^4*d^3*f - 48*A^2*B*a^2*b^7*c^2*d^5*f + 45*A^2*B*a^5*b^4*c^3*d^4*f + 39*A*B^2*a^4*b^5*c^5*d^2*f - 35*A*B^2*a^6*b^3*c^3*d^4*f + 33*A*B^2*a^7*b^2*c^2*d^5*f + 27*A^2*B*a^3*b^6*c^5*d^2*f - 21*A*B^2*a^5*b^4*c^4*d^3*f + 20*A^2*B*a^6*b^3*c^4*d^3*f - 15*A^2*B*a^7*b^2*c^3*d^4*f - 15*A^2*B*a^5*b^4*c^5*d^2*f + 9*A^2*B*a^2*b^7*c^4*d^3*f + 3*A*B^2*a^2*b^7*c^5*d^2*f + 2*A*B*C*b^9*c^6*d*f - 6*A*B*C*a^9*c*d^6*f + 18*A*B*C*a^8*b*d^7*f - 6*A*B*C*a*b^8*c^7*f + 63*B^2*C*a^6*b^3*c*d^6*f - 48*B^2*C*a*b^8*c^4*d^3*f + 42*B*C^2*a^8*b*c^2*d^5*f + 42*B*C^2*a^5*b^4*c*d^6*f - 39*B*C^2*a^7*b^2*c*d^6*f + 30*B*C^2*a*b^8*c^5*d^2*f - 24*B^2*C*a^4*b^5*c*d^6*f - 24*B*C^2*a*b^8*c^3*d^4*f + 17*B^2*C*a^3*b^6*c^6*d*f - 15*B*C^2*a^2*b^7*c^6*d*f + 12*B^2*C*a^8*b*c^3*d^4*f + 12*B^2*C*a*b^8*c^2*d^5*f + 6*B*C^2*a^4*b^5*c^6*d*f - 192*A^2*C*a^4*b^5*c*d^6*f - 99*A^2*C*a^6*b^3*c*d^6*f + 84*A*C^2*a^4*b^5*c*d^6*f + 59*A*C^2*a^6*b^3*c*d^6*f + 51*A^2*C*a^3*b^6*c^6*d*f - 51*A*C^2*a^3*b^6*c^6*d*f - 36*A^2*C*a*b^8*c^2*d^5*f - 24*A*C^2*a*b^8*c^4*d^3*f + 24*A*C^2*a*b^8*c^2*d^5*f + 12*A^2*C*a*b^8*c^4*d^3*f + 12*A*C^2*a^8*b*c^3*d^4*f + 160*A^2*B*a^3*b^6*c*d^6*f - 99*A*B^2*a^6*b^3*c*d^6*f - 87*A^2*B*a^7*b^2*c*d^6*f - 72*A*B^2*a^4*b^5*c*d^6*f - 48*A*B^2*a*b^8*c^2*d^5*f - 36*A^2*B*a*b^8*c^3*d^4*f + 24*A*B^2*a*b^8*c^4*d^3*f - 17*A*B^2*a^3*b^6*c^6*d*f - 15*A^2*B*a^2*b^7*c^6*d*f + 12*A*B^2*a^2*b^7*c*d^6*f + 6*A^2*B*a^8*b*c^2*d^5*f - 6*A^2*B*a^5*b^4*c*d^6*f + 6*A^2*B*a^4*b^5*c^6*d*f + 6*A^2*B*a*b^8*c^5*d^2*f + 12*B^2*C*b^9*c^3*d^4*f - 12*B*C^2*b^9*c^4*d^3*f - 12*A^2*C*b^9*c^3*d^4*f - 8*A*C^2*b^9*c^5*d^2*f + 8*A*C^2*b^9*c^3*d^4*f + 4*B^2*C*a^9*c^2*d^5*f + 4*A^2*C*b^9*c^5*d^2*f - 4*B*C^2*a^9*c^3*d^4*f + 12*A^2*B*b^9*c^2*d^5*f - 8*A*B^2*b^9*c^3*d^4*f - 4*A^2*B*b^9*c^4*d^3*f + 4*A*C^2*a^9*c^2*d^5*f + 3*B^2*C*a^7*b^2*d^7*f - B*C^2*a^6*b^3*d^7*f + 96*A^2*C*a^5*b^4*d^7*f - 39*A^2*C*a^7*b^2*d^7*f - 36*A*C^2*a^5*b^4*d^7*f + 32*A^2*C*a^3*b^6*d^7*f + 15*A*C^2*a^7*b^2*d^7*f - 3*B^2*C*a^2*b^7*c^7*f - B*C^2*a^3*b^6*c^7*f + 111*A^2*B*a^6*b^3*d^7*f - 39*A*B^2*a^7*b^2*d^7*f + 24*A*B^2*a^5*b^4*d^7*f - 9*A^2*C*a^2*b^7*c^7*f + 9*A*C^2*a^2*b^7*c^7*f - 4*A*B^2*a^3*b^6*d^7*f + 3*A*B^2*a^2*b^7*c^7*f - A^2*B*a^3*b^6*c^7*f + 3*C^3*a^8*b*c*d^6*f - 3*C^3*a*b^8*c^6*d*f - 3*A^3*a^8*b*c*d^6*f + 3*A^3*a*b^8*c^6*d*f - B*C^2*b^9*c^6*d*f + 4*A^2*C*b^9*c*d^6*f + 3*B*C^2*a^9*c*d^6*f + 8*A*B^2*b^9*c*d^6*f + 3*B*C^2*a^8*b*d^7*f - A^2*B*b^9*c^6*d*f + 12*A^2*C*a*b^8*d^7*f + 3*B*C^2*a*b^8*c^7*f - A^2*B*a^9*c*d^6*f - 9*A^2*B*a^8*b*d^7*f + 3*A^2*B*a*b^8*c^7*f - 39*C^3*a^5*b^4*c^4*d^3*f + 39*C^3*a^4*b^5*c^3*d^4*f + 27*C^3*a^7*b^2*c^2*d^5*f - 27*C^3*a^2*b^7*c^5*d^2*f - 17*C^3*a^6*b^3*c^3*d^4*f + 17*C^3*a^3*b^6*c^4*d^3*f + 3*C^3*a^5*b^4*c^2*d^5*f - 3*C^3*a^4*b^5*c^5*d^2*f - 63*B^3*a^5*b^4*c^3*d^4*f + 57*B^3*a^4*b^5*c^2*d^5*f - 51*B^3*a^2*b^7*c^4*d^3*f + 48*B^3*a^3*b^6*c^3*d^4*f + 31*B^3*a^6*b^3*c^2*d^5*f + 27*B^3*a^3*b^6*c^5*d^2*f + 16*B^3*a^6*b^3*c^4*d^3*f - 15*B^3*a^5*b^4*c^5*d^2*f - 12*B^3*a^2*b^7*c^2*d^5*f + 9*B^3*a^4*b^5*c^4*d^3*f - 3*B^3*a^7*b^2*c^3*d^4*f - 123*A^3*a^5*b^4*c^2*d^5*f + 81*A^3*a^4*b^5*c^3*d^4*f - 45*A^3*a^5*b^4*c^4*d^3*f + 39*A^3*a^4*b^5*c^5*d^2*f + 25*A^3*a^6*b^3*c^3*d^4*f - 25*A^3*a^3*b^6*c^4*d^3*f - 24*A^3*a^2*b^7*c^3*d^4*f - 8*A^3*a^3*b^6*c^2*d^5*f - 3*A^3*a^7*b^2*c^2*d^5*f + 3*A^3*a^2*b^7*c^5*d^2*f - 17*C^3*a^6*b^3*c*d^6*f + 17*C^3*a^3*b^6*c^6*d*f - 12*C^3*a^8*b*c^3*d^4*f + 12*C^3*a*b^8*c^4*d^3*f + 24*B^3*a*b^8*c^3*d^4*f + 21*B^3*a^7*b^2*c*d^6*f - 18*B^3*a^5*b^4*c*d^6*f - 15*B^3*a^2*b^7*c^6*d*f - 6*B^3*a^8*b*c^2*d^5*f + 6*B^3*a^4*b^5*c^6*d*f + 6*B^3*a*b^8*c^5*d^2*f + 4*B^3*a^3*b^6*c*d^6*f + 108*A^3*a^4*b^5*c*d^6*f + 57*A^3*a^6*b^3*c*d^6*f - 17*A^3*a^3*b^6*c^6*d*f + 12*A^3*a*b^8*c^2*d^5*f + 4*C^3*b^9*c^5*d^2*f - 4*C^3*a^9*c^2*d^5*f - 4*B^3*b^9*c^2*d^5*f + 4*A^3*b^9*c^3*d^4*f + 3*C^3*a^7*b^2*d^7*f - 3*C^3*a^2*b^7*c^7*f - B^3*a^6*b^3*d^7*f - 60*A^3*a^5*b^4*d^7*f - 32*A^3*a^3*b^6*d^7*f + 21*A^3*a^7*b^2*d^7*f - B^3*a^3*b^6*c^7*f + 3*A^3*a^2*b^7*c^7*f - B^3*b^9*c^6*d*f - 4*A^3*b^9*c*d^6*f - B^3*a^9*c*d^6*f + 3*B^3*a^8*b*d^7*f - 12*A^3*a*b^8*d^7*f + 3*B^3*a*b^8*c^7*f - B^2*C*a^9*d^7*f - 4*A^2*B*b^9*d^7*f + 3*A^2*C*b^9*c^7*f - 3*A*C^2*b^9*c^7*f - A*C^2*a^9*d^7*f - A*B^2*b^9*c^7*f - C^3*a^9*d^7*f - A^3*b^9*c^7*f + B^2*C*b^9*c^7*f + A^2*C*a^9*d^7*f + A*B^2*a^9*d^7*f + C^3*b^9*c^7*f + A^3*a^9*d^7*f - 6*A*B^2*C*a^5*b*c*d^5 - 21*A^2*B*C*a^3*b^3*c^2*d^4 + 21*A*B*C^2*a^3*b^3*c^2*d^4 + 12*A*B^2*C*a^4*b^2*c^2*d^4 - 12*A*B^2*C*a^2*b^4*c^2*d^4 - 10*A*B^2*C*a^3*b^3*c^3*d^3 - 6*A*B*C^2*a^4*b^2*c^3*d^3 + 3*A^2*B*C*a^4*b^2*c^3*d^3 + 3*A^2*B*C*a^2*b^4*c^3*d^3 + 3*A*B^2*C*a^2*b^4*c^4*d^2 + 3*A*B*C^2*a^2*b^4*c^3*d^3 + 2*A*B*C^2*a^3*b^3*c^4*d^2 - A^2*B*C*a^3*b^3*c^4*d^2 + 18*A^2*B*C*a^2*b^4*c*d^5 + 10*A*B^2*C*a^3*b^3*c*d^5 + 9*A^2*B*C*a^4*b^2*c*d^5 - 9*A*B*C^2*a^4*b^2*c*d^5 - 9*A*B*C^2*a^2*b^4*c*d^5 - 6*A^2*B*C*a*b^5*c^2*d^4 + 6*A*B^2*C*a*b^5*c^3*d^3 + 6*A*B*C^2*a^5*b*c^2*d^4 - 6*A*B*C^2*a*b^5*c^4*d^2 - 3*A^2*B*C*a^5*b*c^2*d^4 + 3*A^2*B*C*a*b^5*c^4*d^2 + 3*A*B*C^2*a*b^5*c^2*d^4 - 3*B^3*C*a^5*b*c^2*d^4 + 3*B^3*C*a^4*b^2*c*d^5 + 3*B^3*C*a*b^5*c^4*d^2 + 3*B^2*C^2*a^5*b*c*d^5 - 3*B*C^3*a^5*b*c^2*d^4 + 3*B*C^3*a^4*b^2*c*d^5 + 3*B*C^3*a*b^5*c^4*d^2 + 24*A^3*C*a^3*b^3*c*d^5 + 8*A*C^3*a^3*b^3*c*d^5 - 9*A^3*B*a^2*b^4*c*d^5 - 9*A*B^3*a^2*b^4*c*d^5 - 3*A^3*B*a^4*b^2*c*d^5 + 3*A^3*B*a*b^5*c^2*d^4 + 3*A^2*B^2*a^5*b*c*d^5 - 3*A*B^3*a^4*b^2*c*d^5 + 3*A*B^3*a*b^5*c^2*d^4 + 5*A*B*C^2*b^6*c^3*d^3 - 4*A^2*B*C*b^6*c^3*d^3 - A*B^2*C*b^6*c^4*d^2 - 3*A*B^2*C*a^4*b^2*d^6 - 2*A^2*B*C*a^3*b^3*d^6 + 9*B^2*C^2*a^3*b^3*c^3*d^3 - 6*B^2*C^2*a^4*b^2*c^2*d^4 + 6*B^2*C^2*a^2*b^4*c^2*d^4 - 3*B^2*C^2*a^2*b^4*c^4*d^2 + 24*A^2*C^2*a^3*b^3*c^3*d^3 - 15*A^2*C^2*a^4*b^2*c^2*d^4 - 9*A^2*C^2*a^2*b^4*c^4*d^2 + 3*A^2*C^2*a^2*b^4*c^2*d^4 + 9*A^2*B^2*a^2*b^4*c^2*d^4 - 3*A^2*B^2*a^4*b^2*c^2*d^4 + 4*A^2*B*C*b^6*c*d^5 - 2*A*B*C^2*b^6*c*d^5 + 2*A*B*C^2*a^6*c*d^5 - A^2*B*C*a^6*c*d^5 + 6*A^2*B*C*a^5*b*d^6 - 3*A*B*C^2*a^5*b*d^6 - 7*B^3*C*a^3*b^3*c^2*d^4 - 7*B*C^3*a^3*b^3*c^2*d^4 + 3*B^3*C*a^4*b^2*c^3*d^3 - 3*B^3*C*a^2*b^4*c^3*d^3 - 3*B^2*C^2*a*b^5*c^3*d^3 + 3*B*C^3*a^4*b^2*c^3*d^3 - 3*B*C^3*a^2*b^4*c^3*d^3 - B^3*C*a^3*b^3*c^4*d^2 - B^2*C^2*a^3*b^3*c*d^5 - B*C^3*a^3*b^3*c^4*d^2 - 24*A^2*C^2*a^3*b^3*c*d^5 - 24*A*C^3*a^3*b^3*c^3*d^3 + 12*A*C^3*a^4*b^2*c^2*d^4 + 9*A*C^3*a^2*b^4*c^4*d^2 - 8*A^3*C*a^3*b^3*c^3*d^3 + 6*A^3*C*a^4*b^2*c^2*d^4 - 6*A^3*C*a^2*b^4*c^2*d^4 + 3*A^3*C*a^2*b^4*c^4*d^2 - 9*A^2*B^2*a^3*b^3*c*d^5 + 7*A^3*B*a^3*b^3*c^2*d^4 + 7*A*B^3*a^3*b^3*c^2*d^4 - 3*A^3*B*a^2*b^4*c^3*d^3 - 3*A^2*B^2*a*b^5*c^3*d^3 - 3*A*B^3*a^2*b^4*c^3*d^3 - 5*A^2*C^2*b^6*c^2*d^4 + 3*A^2*C^2*b^6*c^4*d^2 + 12*A^2*C^2*a^4*b^2*d^6 + 3*A^2*C^2*a^2*b^4*d^6 + 6*A^2*B^2*a^4*b^2*d^6 + 3*A^2*B^2*a^2*b^4*d^6 + A*B*C^2*a^3*b^3*d^6 - 3*B^4*a*b^5*c^3*d^3 - B^4*a^3*b^3*c*d^5 + A^2*B^2*a^3*b^3*c^3*d^3 - 8*A^4*a^3*b^3*c*d^5 - 2*B^3*C*b^6*c^3*d^3 - 2*B*C^3*b^6*c^3*d^3 + 4*A^3*C*b^6*c^2*d^4 - 3*A*C^3*b^6*c^4*d^2 + 2*A*C^3*b^6*c^2*d^4 - A^3*C*b^6*c^4*d^2 - 2*A*C^3*a^6*c^2*d^4 - 15*A^3*C*a^4*b^2*d^6 - 6*A^3*C*a^2*b^4*d^6 - 3*A*C^3*a^4*b^2*d^6 + 3*B^4*a^5*b*c*d^5 - B^3*C*a^6*c*d^5 - B*C^3*a^6*c*d^5 - 2*A^3*B*b^6*c*d^5 - 2*A*B^3*b^6*c*d^5 - 3*A^3*B*a^5*b*d^6 - 3*A*B^3*a^5*b*d^6 + 8*C^4*a^3*b^3*c^3*d^3 - 3*C^4*a^4*b^2*c^2*d^4 - 3*C^4*a^2*b^4*c^4*d^2 + 6*B^4*a^2*b^4*c^2*d^4 - 3*B^4*a^4*b^2*c^2*d^4 + 3*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*b^6*c^4*d^2 + B^2*C^2*b^6*c^2*d^4 + B^2*C^2*a^6*c^2*d^4 + A^2*C^2*a^6*c^2*d^4 - 2*A^3*C*b^6*d^6 + A^3*B*b^6*c^3*d^3 + A*B^3*b^6*c^3*d^3 + A^3*B*a^3*b^3*d^6 + A*B^3*a^3*b^3*d^6 - A^4*b^6*c^2*d^4 + 6*A^4*a^4*b^2*d^6 + 3*A^4*a^2*b^4*d^6 - 2*A^2*C^2*a^6*d^6 + A*B^2*C*a^6*d^6 + B^4*a^3*b^3*c^3*d^3 + A^3*C*a^6*d^6 + A*C^3*a^6*d^6 + C^4*b^6*c^4*d^2 + C^4*a^6*c^2*d^4 + B^4*b^6*c^2*d^4 + A^2*C^2*b^6*d^6 + A^2*B^2*b^6*d^6 + A^4*b^6*d^6, f, k), k, 1, 4))/f","B"
77,1,701,579,16.676535,"\text{Not used}","int(((a + b*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^2,x)","\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(\frac{B\,b^3+3\,C\,a\,b^2}{d^2}-\frac{2\,C\,b^3\,c}{d^3}\right)}{f}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(B\,a^3-A\,b^3+C\,b^3+3\,A\,a^2\,b-3\,B\,a\,b^2-3\,C\,a^2\,b+A\,a^3\,1{}\mathrm{i}+B\,b^3\,1{}\mathrm{i}-C\,a^3\,1{}\mathrm{i}-A\,a\,b^2\,3{}\mathrm{i}-B\,a^2\,b\,3{}\mathrm{i}+C\,a\,b^2\,3{}\mathrm{i}\right)}{2\,f\,\left(-c^2+c\,d\,2{}\mathrm{i}+d^2\right)}+\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(d^4\,\left(3\,A\,b^3\,c^2-B\,a^3\,c^2-3\,A\,a^2\,b\,c^2+9\,B\,a\,b^2\,c^2+9\,C\,a^2\,b\,c^2\right)-d^5\,\left(2\,C\,a^3\,c-2\,A\,a^3\,c+6\,A\,a\,b^2\,c+6\,B\,a^2\,b\,c\right)-d^3\,\left(4\,B\,b^3\,c^3+12\,C\,a\,b^2\,c^3\right)+d^6\,\left(B\,a^3+3\,A\,b\,a^2\right)-d\,\left(2\,B\,b^3\,c^5+6\,C\,a\,b^2\,c^5\right)+d^2\,\left(A\,b^3\,c^4+5\,C\,b^3\,c^4+3\,B\,a\,b^2\,c^4+3\,C\,a^2\,b\,c^4\right)+3\,C\,b^3\,c^6\right)}{f\,\left(c^4\,d^4+2\,c^2\,d^6+d^8\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,a^3-A\,b^3\,1{}\mathrm{i}+B\,a^3\,1{}\mathrm{i}+B\,b^3-C\,a^3+C\,b^3\,1{}\mathrm{i}-3\,A\,a\,b^2+A\,a^2\,b\,3{}\mathrm{i}-B\,a\,b^2\,3{}\mathrm{i}-3\,B\,a^2\,b+3\,C\,a\,b^2-C\,a^2\,b\,3{}\mathrm{i}\right)}{2\,f\,\left(-c^2\,1{}\mathrm{i}+2\,c\,d+d^2\,1{}\mathrm{i}\right)}-\frac{C\,a^3\,c^2\,d^3-B\,a^3\,c\,d^4+A\,a^3\,d^5-3\,C\,a^2\,b\,c^3\,d^2+3\,B\,a^2\,b\,c^2\,d^3-3\,A\,a^2\,b\,c\,d^4+3\,C\,a\,b^2\,c^4\,d-3\,B\,a\,b^2\,c^3\,d^2+3\,A\,a\,b^2\,c^2\,d^3-C\,b^3\,c^5+B\,b^3\,c^4\,d-A\,b^3\,c^3\,d^2}{d\,f\,\left(\mathrm{tan}\left(e+f\,x\right)\,d^4+c\,d^3\right)\,\left(c^2+d^2\right)}+\frac{C\,b^3\,{\mathrm{tan}\left(e+f\,x\right)}^2}{2\,d^2\,f}","Not used",1,"(tan(e + f*x)*((B*b^3 + 3*C*a*b^2)/d^2 - (2*C*b^3*c)/d^3))/f - (log(tan(e + f*x) + 1i)*(A*a^3*1i - A*b^3 + B*a^3 + B*b^3*1i - C*a^3*1i + C*b^3 - A*a*b^2*3i + 3*A*a^2*b - 3*B*a*b^2 - B*a^2*b*3i + C*a*b^2*3i - 3*C*a^2*b))/(2*f*(c*d*2i - c^2 + d^2)) + (log(c + d*tan(e + f*x))*(d^4*(3*A*b^3*c^2 - B*a^3*c^2 - 3*A*a^2*b*c^2 + 9*B*a*b^2*c^2 + 9*C*a^2*b*c^2) - d^5*(2*C*a^3*c - 2*A*a^3*c + 6*A*a*b^2*c + 6*B*a^2*b*c) - d^3*(4*B*b^3*c^3 + 12*C*a*b^2*c^3) + d^6*(B*a^3 + 3*A*a^2*b) - d*(2*B*b^3*c^5 + 6*C*a*b^2*c^5) + d^2*(A*b^3*c^4 + 5*C*b^3*c^4 + 3*B*a*b^2*c^4 + 3*C*a^2*b*c^4) + 3*C*b^3*c^6))/(f*(d^8 + 2*c^2*d^6 + c^4*d^4)) - (log(tan(e + f*x) - 1i)*(A*a^3 - A*b^3*1i + B*a^3*1i + B*b^3 - C*a^3 + C*b^3*1i - 3*A*a*b^2 + A*a^2*b*3i - B*a*b^2*3i - 3*B*a^2*b + 3*C*a*b^2 - C*a^2*b*3i))/(2*f*(2*c*d - c^2*1i + d^2*1i)) - (A*a^3*d^5 - C*b^3*c^5 - B*a^3*c*d^4 + B*b^3*c^4*d - A*b^3*c^3*d^2 + C*a^3*c^2*d^3 + 3*A*a*b^2*c^2*d^3 - 3*B*a*b^2*c^3*d^2 + 3*B*a^2*b*c^2*d^3 - 3*C*a^2*b*c^3*d^2 - 3*A*a^2*b*c*d^4 + 3*C*a*b^2*c^4*d)/(d*f*(c*d^3 + d^4*tan(e + f*x))*(c^2 + d^2)) + (C*b^3*tan(e + f*x)^2)/(2*d^2*f)","B"
78,1,3958,417,35.258039,"\text{Not used}","int(((a + b*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^2,x)","\frac{\ln\left(\frac{-A^2\,a^4\,c\,d^4+2\,A^2\,a^3\,b\,c^2\,d^3-2\,A^2\,a^3\,b\,d^5+6\,A^2\,a^2\,b^2\,c\,d^4-2\,A^2\,a\,b^3\,c^2\,d^3+2\,A^2\,a\,b^3\,d^5-A^2\,b^4\,c\,d^4+A\,B\,a^4\,c^2\,d^3-A\,B\,a^4\,d^5+8\,A\,B\,a^3\,b\,c\,d^4-A\,B\,a^2\,b^2\,c^4\,d-8\,A\,B\,a^2\,b^2\,c^2\,d^3+5\,A\,B\,a^2\,b^2\,d^5-8\,A\,B\,a\,b^3\,c\,d^4+A\,B\,b^4\,c^4\,d+3\,A\,B\,b^4\,c^2\,d^3+2\,A\,C\,a^4\,c\,d^4-2\,A\,C\,a^3\,b\,c^4\,d-8\,A\,C\,a^3\,b\,c^2\,d^3+2\,A\,C\,a^3\,b\,d^5+2\,A\,C\,a^2\,b^2\,c^5+4\,A\,C\,a^2\,b^2\,c^3\,d^2-10\,A\,C\,a^2\,b^2\,c\,d^4+2\,A\,C\,a\,b^3\,c^4\,d+8\,A\,C\,a\,b^3\,c^2\,d^3-2\,A\,C\,a\,b^3\,d^5-2\,A\,C\,b^4\,c^5-4\,A\,C\,b^4\,c^3\,d^2+B^2\,a^4\,c\,d^4-2\,B^2\,a^3\,b\,c^2\,d^3+2\,B^2\,a^3\,b\,d^5-6\,B^2\,a^2\,b^2\,c\,d^4+2\,B^2\,a\,b^3\,c^4\,d+6\,B^2\,a\,b^3\,c^2\,d^3+B^2\,b^4\,c\,d^4-B\,C\,a^4\,c^2\,d^3+B\,C\,a^4\,d^5-8\,B\,C\,a^3\,b\,c\,d^4+5\,B\,C\,a^2\,b^2\,c^4\,d+16\,B\,C\,a^2\,b^2\,c^2\,d^3-B\,C\,a^2\,b^2\,d^5-4\,B\,C\,a\,b^3\,c^5-8\,B\,C\,a\,b^3\,c^3\,d^2+4\,B\,C\,a\,b^3\,c\,d^4-B\,C\,b^4\,c^4\,d-3\,B\,C\,b^4\,c^2\,d^3-C^2\,a^4\,c\,d^4+2\,C^2\,a^3\,b\,c^4\,d+6\,C^2\,a^3\,b\,c^2\,d^3-2\,C^2\,a^2\,b^2\,c^5-4\,C^2\,a^2\,b^2\,c^3\,d^2+4\,C^2\,a^2\,b^2\,c\,d^4-2\,C^2\,a\,b^3\,c^4\,d-6\,C^2\,a\,b^3\,c^2\,d^3+2\,C^2\,b^4\,c^5+4\,C^2\,b^4\,c^3\,d^2+C^2\,b^4\,c\,d^4}{d^2\,{\left(c^2+d^2\right)}^2}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A^2\,a^4\,d^5-4\,A^2\,a^3\,b\,c\,d^4+4\,A^2\,a^2\,b^2\,c^2\,d^3-2\,A^2\,a^2\,b^2\,d^5+4\,A^2\,a\,b^3\,c\,d^4+A^2\,b^4\,d^5-2\,A\,B\,a^4\,c\,d^4+4\,A\,B\,a^3\,b\,c^2\,d^3-4\,A\,B\,a^3\,b\,d^5+12\,A\,B\,a^2\,b^2\,c\,d^4-2\,A\,B\,a\,b^3\,c^4\,d-8\,A\,B\,a\,b^3\,c^2\,d^3+2\,A\,B\,a\,b^3\,d^5-2\,A\,B\,b^4\,c\,d^4-2\,A\,C\,a^4\,d^5+8\,A\,C\,a^3\,b\,c\,d^4-4\,A\,C\,a^2\,b^2\,c^4\,d-16\,A\,C\,a^2\,b^2\,c^2\,d^3+4\,A\,C\,a\,b^3\,c^5+8\,A\,C\,a\,b^3\,c^3\,d^2-4\,A\,C\,a\,b^3\,c\,d^4-2\,A\,C\,b^4\,d^5+B^2\,a^4\,c^2\,d^3+4\,B^2\,a^3\,b\,c\,d^4-B^2\,a^2\,b^2\,c^4\,d-4\,B^2\,a^2\,b^2\,c^2\,d^3+3\,B^2\,a^2\,b^2\,d^5-4\,B^2\,a\,b^3\,c\,d^4+B^2\,b^4\,c^4\,d+3\,B^2\,b^4\,c^2\,d^3+B^2\,b^4\,d^5+2\,B\,C\,a^4\,c\,d^4-2\,B\,C\,a^3\,b\,c^4\,d-8\,B\,C\,a^3\,b\,c^2\,d^3+2\,B\,C\,a^3\,b\,d^5+2\,B\,C\,a^2\,b^2\,c^5+4\,B\,C\,a^2\,b^2\,c^3\,d^2-10\,B\,C\,a^2\,b^2\,c\,d^4+4\,B\,C\,a\,b^3\,c^4\,d+12\,B\,C\,a\,b^3\,c^2\,d^3-2\,B\,C\,b^4\,c^5-4\,B\,C\,b^4\,c^3\,d^2+C^2\,a^4\,d^5-4\,C^2\,a^3\,b\,c\,d^4+4\,C^2\,a^2\,b^2\,c^4\,d+12\,C^2\,a^2\,b^2\,c^2\,d^3+2\,C^2\,a^2\,b^2\,d^5-4\,C^2\,a\,b^3\,c^5-8\,C^2\,a\,b^3\,c^3\,d^2+C^2\,b^4\,d^5\right)}{d^2\,{\left(c^2+d^2\right)}^2}+\frac{{\left(-b+a\,1{}\mathrm{i}\right)}^2\,\left(\frac{A\,b^2\,d^2-A\,a^2\,d^2+C\,a^2\,d^2-8\,C\,b^2\,c^2-C\,b^2\,d^2+2\,B\,a\,b\,d^2+4\,B\,b^2\,c\,d+8\,C\,a\,b\,c\,d}{d}-\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,B\,a^2\,d^5-5\,B\,b^2\,d^5-4\,C\,b^2\,c^5+6\,A\,a\,b\,d^5-10\,C\,a\,b\,d^5+4\,A\,a^2\,c\,d^4-4\,A\,b^2\,c\,d^4+2\,B\,b^2\,c^4\,d-4\,C\,a^2\,c\,d^4+8\,C\,b^2\,c\,d^4-B\,a^2\,c^2\,d^3+B\,b^2\,c^2\,d^3-8\,B\,a\,b\,c\,d^4+4\,C\,a\,b\,c^4\,d-2\,A\,a\,b\,c^2\,d^3+2\,C\,a\,b\,c^2\,d^3\right)}{d^2\,\left(c^2+d^2\right)}+\frac{d\,{\left(-b+a\,1{}\mathrm{i}\right)}^2\,\left(-\mathrm{tan}\left(e+f\,x\right)\,c^2+4\,c\,d+3\,\mathrm{tan}\left(e+f\,x\right)\,d^2\right)\,\left(A-C+B\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{{\left(-d+c\,1{}\mathrm{i}\right)}^2}\right)\,\left(A-C+B\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{2\,{\left(-d+c\,1{}\mathrm{i}\right)}^2}\right)\,\left(A\,b^2-A\,a^2-B\,a^2\,1{}\mathrm{i}+B\,b^2\,1{}\mathrm{i}+C\,a^2-C\,b^2-A\,a\,b\,2{}\mathrm{i}+2\,B\,a\,b+C\,a\,b\,2{}\mathrm{i}\right)}{2\,f\,\left(-c^2\,1{}\mathrm{i}+2\,c\,d+d^2\,1{}\mathrm{i}\right)}+\frac{\ln\left(\frac{-A^2\,a^4\,c\,d^4+2\,A^2\,a^3\,b\,c^2\,d^3-2\,A^2\,a^3\,b\,d^5+6\,A^2\,a^2\,b^2\,c\,d^4-2\,A^2\,a\,b^3\,c^2\,d^3+2\,A^2\,a\,b^3\,d^5-A^2\,b^4\,c\,d^4+A\,B\,a^4\,c^2\,d^3-A\,B\,a^4\,d^5+8\,A\,B\,a^3\,b\,c\,d^4-A\,B\,a^2\,b^2\,c^4\,d-8\,A\,B\,a^2\,b^2\,c^2\,d^3+5\,A\,B\,a^2\,b^2\,d^5-8\,A\,B\,a\,b^3\,c\,d^4+A\,B\,b^4\,c^4\,d+3\,A\,B\,b^4\,c^2\,d^3+2\,A\,C\,a^4\,c\,d^4-2\,A\,C\,a^3\,b\,c^4\,d-8\,A\,C\,a^3\,b\,c^2\,d^3+2\,A\,C\,a^3\,b\,d^5+2\,A\,C\,a^2\,b^2\,c^5+4\,A\,C\,a^2\,b^2\,c^3\,d^2-10\,A\,C\,a^2\,b^2\,c\,d^4+2\,A\,C\,a\,b^3\,c^4\,d+8\,A\,C\,a\,b^3\,c^2\,d^3-2\,A\,C\,a\,b^3\,d^5-2\,A\,C\,b^4\,c^5-4\,A\,C\,b^4\,c^3\,d^2+B^2\,a^4\,c\,d^4-2\,B^2\,a^3\,b\,c^2\,d^3+2\,B^2\,a^3\,b\,d^5-6\,B^2\,a^2\,b^2\,c\,d^4+2\,B^2\,a\,b^3\,c^4\,d+6\,B^2\,a\,b^3\,c^2\,d^3+B^2\,b^4\,c\,d^4-B\,C\,a^4\,c^2\,d^3+B\,C\,a^4\,d^5-8\,B\,C\,a^3\,b\,c\,d^4+5\,B\,C\,a^2\,b^2\,c^4\,d+16\,B\,C\,a^2\,b^2\,c^2\,d^3-B\,C\,a^2\,b^2\,d^5-4\,B\,C\,a\,b^3\,c^5-8\,B\,C\,a\,b^3\,c^3\,d^2+4\,B\,C\,a\,b^3\,c\,d^4-B\,C\,b^4\,c^4\,d-3\,B\,C\,b^4\,c^2\,d^3-C^2\,a^4\,c\,d^4+2\,C^2\,a^3\,b\,c^4\,d+6\,C^2\,a^3\,b\,c^2\,d^3-2\,C^2\,a^2\,b^2\,c^5-4\,C^2\,a^2\,b^2\,c^3\,d^2+4\,C^2\,a^2\,b^2\,c\,d^4-2\,C^2\,a\,b^3\,c^4\,d-6\,C^2\,a\,b^3\,c^2\,d^3+2\,C^2\,b^4\,c^5+4\,C^2\,b^4\,c^3\,d^2+C^2\,b^4\,c\,d^4}{d^2\,{\left(c^2+d^2\right)}^2}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A^2\,a^4\,d^5-4\,A^2\,a^3\,b\,c\,d^4+4\,A^2\,a^2\,b^2\,c^2\,d^3-2\,A^2\,a^2\,b^2\,d^5+4\,A^2\,a\,b^3\,c\,d^4+A^2\,b^4\,d^5-2\,A\,B\,a^4\,c\,d^4+4\,A\,B\,a^3\,b\,c^2\,d^3-4\,A\,B\,a^3\,b\,d^5+12\,A\,B\,a^2\,b^2\,c\,d^4-2\,A\,B\,a\,b^3\,c^4\,d-8\,A\,B\,a\,b^3\,c^2\,d^3+2\,A\,B\,a\,b^3\,d^5-2\,A\,B\,b^4\,c\,d^4-2\,A\,C\,a^4\,d^5+8\,A\,C\,a^3\,b\,c\,d^4-4\,A\,C\,a^2\,b^2\,c^4\,d-16\,A\,C\,a^2\,b^2\,c^2\,d^3+4\,A\,C\,a\,b^3\,c^5+8\,A\,C\,a\,b^3\,c^3\,d^2-4\,A\,C\,a\,b^3\,c\,d^4-2\,A\,C\,b^4\,d^5+B^2\,a^4\,c^2\,d^3+4\,B^2\,a^3\,b\,c\,d^4-B^2\,a^2\,b^2\,c^4\,d-4\,B^2\,a^2\,b^2\,c^2\,d^3+3\,B^2\,a^2\,b^2\,d^5-4\,B^2\,a\,b^3\,c\,d^4+B^2\,b^4\,c^4\,d+3\,B^2\,b^4\,c^2\,d^3+B^2\,b^4\,d^5+2\,B\,C\,a^4\,c\,d^4-2\,B\,C\,a^3\,b\,c^4\,d-8\,B\,C\,a^3\,b\,c^2\,d^3+2\,B\,C\,a^3\,b\,d^5+2\,B\,C\,a^2\,b^2\,c^5+4\,B\,C\,a^2\,b^2\,c^3\,d^2-10\,B\,C\,a^2\,b^2\,c\,d^4+4\,B\,C\,a\,b^3\,c^4\,d+12\,B\,C\,a\,b^3\,c^2\,d^3-2\,B\,C\,b^4\,c^5-4\,B\,C\,b^4\,c^3\,d^2+C^2\,a^4\,d^5-4\,C^2\,a^3\,b\,c\,d^4+4\,C^2\,a^2\,b^2\,c^4\,d+12\,C^2\,a^2\,b^2\,c^2\,d^3+2\,C^2\,a^2\,b^2\,d^5-4\,C^2\,a\,b^3\,c^5-8\,C^2\,a\,b^3\,c^3\,d^2+C^2\,b^4\,d^5\right)}{d^2\,{\left(c^2+d^2\right)}^2}+\frac{{\left(b+a\,1{}\mathrm{i}\right)}^2\,\left(\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,B\,a^2\,d^5-5\,B\,b^2\,d^5-4\,C\,b^2\,c^5+6\,A\,a\,b\,d^5-10\,C\,a\,b\,d^5+4\,A\,a^2\,c\,d^4-4\,A\,b^2\,c\,d^4+2\,B\,b^2\,c^4\,d-4\,C\,a^2\,c\,d^4+8\,C\,b^2\,c\,d^4-B\,a^2\,c^2\,d^3+B\,b^2\,c^2\,d^3-8\,B\,a\,b\,c\,d^4+4\,C\,a\,b\,c^4\,d-2\,A\,a\,b\,c^2\,d^3+2\,C\,a\,b\,c^2\,d^3\right)}{d^2\,\left(c^2+d^2\right)}-\frac{A\,b^2\,d^2-A\,a^2\,d^2+C\,a^2\,d^2-8\,C\,b^2\,c^2-C\,b^2\,d^2+2\,B\,a\,b\,d^2+4\,B\,b^2\,c\,d+8\,C\,a\,b\,c\,d}{d}+\frac{d\,{\left(b+a\,1{}\mathrm{i}\right)}^2\,\left(-\mathrm{tan}\left(e+f\,x\right)\,c^2+4\,c\,d+3\,\mathrm{tan}\left(e+f\,x\right)\,d^2\right)\,\left(A\,1{}\mathrm{i}+B-C\,1{}\mathrm{i}\right)}{{\left(d+c\,1{}\mathrm{i}\right)}^2}\right)\,\left(A\,1{}\mathrm{i}+B-C\,1{}\mathrm{i}\right)}{2\,{\left(d+c\,1{}\mathrm{i}\right)}^2}\right)\,\left(B\,b^2-B\,a^2-2\,A\,a\,b+2\,C\,a\,b-A\,a^2\,1{}\mathrm{i}+A\,b^2\,1{}\mathrm{i}+C\,a^2\,1{}\mathrm{i}-C\,b^2\,1{}\mathrm{i}+B\,a\,b\,2{}\mathrm{i}\right)}{2\,f\,\left(-c^2+c\,d\,2{}\mathrm{i}+d^2\right)}-\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(d^3\,\left(B\,a^2\,c^2-3\,B\,b^2\,c^2+2\,A\,a\,b\,c^2-6\,C\,a\,b\,c^2\right)-d^5\,\left(B\,a^2+2\,A\,b\,a\right)-d\,\left(B\,b^2\,c^4+2\,C\,a\,b\,c^4\right)+d^4\,\left(2\,A\,b^2\,c-2\,A\,a^2\,c+2\,C\,a^2\,c+4\,B\,a\,b\,c\right)+2\,C\,b^2\,c^5+4\,C\,b^2\,c^3\,d^2\right)}{f\,\left(c^4\,d^3+2\,c^2\,d^5+d^7\right)}+\frac{C\,b^2\,\mathrm{tan}\left(e+f\,x\right)}{d^2\,f}-\frac{C\,a^2\,c^2\,d^2-B\,a^2\,c\,d^3+A\,a^2\,d^4-2\,C\,a\,b\,c^3\,d+2\,B\,a\,b\,c^2\,d^2-2\,A\,a\,b\,c\,d^3+C\,b^2\,c^4-B\,b^2\,c^3\,d+A\,b^2\,c^2\,d^2}{d\,f\,\left(\mathrm{tan}\left(e+f\,x\right)\,d^3+c\,d^2\right)\,\left(c^2+d^2\right)}","Not used",1,"(log((2*C^2*b^4*c^5 - 2*C^2*a^2*b^2*c^5 + 4*C^2*b^4*c^3*d^2 - A*B*a^4*d^5 - 2*A*C*b^4*c^5 + B*C*a^4*d^5 + 2*A^2*a*b^3*d^5 - 2*A^2*a^3*b*d^5 - A^2*a^4*c*d^4 + 2*B^2*a^3*b*d^5 - A^2*b^4*c*d^4 + B^2*a^4*c*d^4 + B^2*b^4*c*d^4 - C^2*a^4*c*d^4 + C^2*b^4*c*d^4 - 4*C^2*a^2*b^2*c^3*d^2 + 5*A*B*a^2*b^2*d^5 + 2*A*C*a^2*b^2*c^5 + A*B*a^4*c^2*d^3 + 3*A*B*b^4*c^2*d^3 - B*C*a^2*b^2*d^5 - 4*A*C*b^4*c^3*d^2 - B*C*a^4*c^2*d^3 - 3*B*C*b^4*c^2*d^3 + 2*B^2*a*b^3*c^4*d - 2*C^2*a*b^3*c^4*d + 2*C^2*a^3*b*c^4*d - 2*A^2*a*b^3*c^2*d^3 + 6*A^2*a^2*b^2*c*d^4 + 2*A^2*a^3*b*c^2*d^3 + 6*B^2*a*b^3*c^2*d^3 - 6*B^2*a^2*b^2*c*d^4 - 2*B^2*a^3*b*c^2*d^3 - 6*C^2*a*b^3*c^2*d^3 + 4*C^2*a^2*b^2*c*d^4 + 6*C^2*a^3*b*c^2*d^3 - 2*A*C*a*b^3*d^5 + 2*A*C*a^3*b*d^5 - 4*B*C*a*b^3*c^5 + A*B*b^4*c^4*d + 2*A*C*a^4*c*d^4 - B*C*b^4*c^4*d - 8*A*B*a*b^3*c*d^4 + 8*A*B*a^3*b*c*d^4 + 2*A*C*a*b^3*c^4*d - 2*A*C*a^3*b*c^4*d + 4*B*C*a*b^3*c*d^4 - 8*B*C*a^3*b*c*d^4 - A*B*a^2*b^2*c^4*d + 8*A*C*a*b^3*c^2*d^3 - 10*A*C*a^2*b^2*c*d^4 - 8*A*C*a^3*b*c^2*d^3 - 8*B*C*a*b^3*c^3*d^2 + 5*B*C*a^2*b^2*c^4*d - 8*A*B*a^2*b^2*c^2*d^3 + 4*A*C*a^2*b^2*c^3*d^2 + 16*B*C*a^2*b^2*c^2*d^3)/(d^2*(c^2 + d^2)^2) + ((a*1i - b)^2*((A*b^2*d^2 - A*a^2*d^2 + C*a^2*d^2 - 8*C*b^2*c^2 - C*b^2*d^2 + 2*B*a*b*d^2 + 4*B*b^2*c*d + 8*C*a*b*c*d)/d - (tan(e + f*x)*(3*B*a^2*d^5 - 5*B*b^2*d^5 - 4*C*b^2*c^5 + 6*A*a*b*d^5 - 10*C*a*b*d^5 + 4*A*a^2*c*d^4 - 4*A*b^2*c*d^4 + 2*B*b^2*c^4*d - 4*C*a^2*c*d^4 + 8*C*b^2*c*d^4 - B*a^2*c^2*d^3 + B*b^2*c^2*d^3 - 8*B*a*b*c*d^4 + 4*C*a*b*c^4*d - 2*A*a*b*c^2*d^3 + 2*C*a*b*c^2*d^3))/(d^2*(c^2 + d^2)) + (d*(a*1i - b)^2*(4*c*d - c^2*tan(e + f*x) + 3*d^2*tan(e + f*x))*(A + B*1i - C)*1i)/(c*1i - d)^2)*(A + B*1i - C)*1i)/(2*(c*1i - d)^2) + (tan(e + f*x)*(A^2*a^4*d^5 + A^2*b^4*d^5 + B^2*b^4*d^5 + C^2*a^4*d^5 + C^2*b^4*d^5 - 2*A^2*a^2*b^2*d^5 + 3*B^2*a^2*b^2*d^5 + B^2*a^4*c^2*d^3 + 2*C^2*a^2*b^2*d^5 + 3*B^2*b^4*c^2*d^3 - 2*A*C*a^4*d^5 - 2*A*C*b^4*d^5 - 2*B*C*b^4*c^5 - 4*C^2*a*b^3*c^5 + B^2*b^4*c^4*d + 4*A^2*a^2*b^2*c^2*d^3 - 4*B^2*a^2*b^2*c^2*d^3 + 12*C^2*a^2*b^2*c^2*d^3 + 2*B*C*a^2*b^2*c^5 - 4*B*C*b^4*c^3*d^2 + 4*A^2*a*b^3*c*d^4 - 4*A^2*a^3*b*c*d^4 - 4*B^2*a*b^3*c*d^4 + 4*B^2*a^3*b*c*d^4 - 4*C^2*a^3*b*c*d^4 - B^2*a^2*b^2*c^4*d - 8*C^2*a*b^3*c^3*d^2 + 4*C^2*a^2*b^2*c^4*d + 2*A*B*a*b^3*d^5 - 4*A*B*a^3*b*d^5 + 4*A*C*a*b^3*c^5 - 2*A*B*a^4*c*d^4 - 2*A*B*b^4*c*d^4 + 2*B*C*a^3*b*d^5 + 2*B*C*a^4*c*d^4 - 2*A*B*a*b^3*c^4*d - 4*A*C*a*b^3*c*d^4 + 8*A*C*a^3*b*c*d^4 + 4*B*C*a*b^3*c^4*d - 2*B*C*a^3*b*c^4*d - 8*A*B*a*b^3*c^2*d^3 + 12*A*B*a^2*b^2*c*d^4 + 4*A*B*a^3*b*c^2*d^3 + 8*A*C*a*b^3*c^3*d^2 - 4*A*C*a^2*b^2*c^4*d + 12*B*C*a*b^3*c^2*d^3 - 10*B*C*a^2*b^2*c*d^4 - 8*B*C*a^3*b*c^2*d^3 - 16*A*C*a^2*b^2*c^2*d^3 + 4*B*C*a^2*b^2*c^3*d^2))/(d^2*(c^2 + d^2)^2))*(A*b^2 - A*a^2 - B*a^2*1i + B*b^2*1i + C*a^2 - C*b^2 - A*a*b*2i + 2*B*a*b + C*a*b*2i))/(2*f*(2*c*d - c^2*1i + d^2*1i)) + (log((2*C^2*b^4*c^5 - 2*C^2*a^2*b^2*c^5 + 4*C^2*b^4*c^3*d^2 - A*B*a^4*d^5 - 2*A*C*b^4*c^5 + B*C*a^4*d^5 + 2*A^2*a*b^3*d^5 - 2*A^2*a^3*b*d^5 - A^2*a^4*c*d^4 + 2*B^2*a^3*b*d^5 - A^2*b^4*c*d^4 + B^2*a^4*c*d^4 + B^2*b^4*c*d^4 - C^2*a^4*c*d^4 + C^2*b^4*c*d^4 - 4*C^2*a^2*b^2*c^3*d^2 + 5*A*B*a^2*b^2*d^5 + 2*A*C*a^2*b^2*c^5 + A*B*a^4*c^2*d^3 + 3*A*B*b^4*c^2*d^3 - B*C*a^2*b^2*d^5 - 4*A*C*b^4*c^3*d^2 - B*C*a^4*c^2*d^3 - 3*B*C*b^4*c^2*d^3 + 2*B^2*a*b^3*c^4*d - 2*C^2*a*b^3*c^4*d + 2*C^2*a^3*b*c^4*d - 2*A^2*a*b^3*c^2*d^3 + 6*A^2*a^2*b^2*c*d^4 + 2*A^2*a^3*b*c^2*d^3 + 6*B^2*a*b^3*c^2*d^3 - 6*B^2*a^2*b^2*c*d^4 - 2*B^2*a^3*b*c^2*d^3 - 6*C^2*a*b^3*c^2*d^3 + 4*C^2*a^2*b^2*c*d^4 + 6*C^2*a^3*b*c^2*d^3 - 2*A*C*a*b^3*d^5 + 2*A*C*a^3*b*d^5 - 4*B*C*a*b^3*c^5 + A*B*b^4*c^4*d + 2*A*C*a^4*c*d^4 - B*C*b^4*c^4*d - 8*A*B*a*b^3*c*d^4 + 8*A*B*a^3*b*c*d^4 + 2*A*C*a*b^3*c^4*d - 2*A*C*a^3*b*c^4*d + 4*B*C*a*b^3*c*d^4 - 8*B*C*a^3*b*c*d^4 - A*B*a^2*b^2*c^4*d + 8*A*C*a*b^3*c^2*d^3 - 10*A*C*a^2*b^2*c*d^4 - 8*A*C*a^3*b*c^2*d^3 - 8*B*C*a*b^3*c^3*d^2 + 5*B*C*a^2*b^2*c^4*d - 8*A*B*a^2*b^2*c^2*d^3 + 4*A*C*a^2*b^2*c^3*d^2 + 16*B*C*a^2*b^2*c^2*d^3)/(d^2*(c^2 + d^2)^2) + (tan(e + f*x)*(A^2*a^4*d^5 + A^2*b^4*d^5 + B^2*b^4*d^5 + C^2*a^4*d^5 + C^2*b^4*d^5 - 2*A^2*a^2*b^2*d^5 + 3*B^2*a^2*b^2*d^5 + B^2*a^4*c^2*d^3 + 2*C^2*a^2*b^2*d^5 + 3*B^2*b^4*c^2*d^3 - 2*A*C*a^4*d^5 - 2*A*C*b^4*d^5 - 2*B*C*b^4*c^5 - 4*C^2*a*b^3*c^5 + B^2*b^4*c^4*d + 4*A^2*a^2*b^2*c^2*d^3 - 4*B^2*a^2*b^2*c^2*d^3 + 12*C^2*a^2*b^2*c^2*d^3 + 2*B*C*a^2*b^2*c^5 - 4*B*C*b^4*c^3*d^2 + 4*A^2*a*b^3*c*d^4 - 4*A^2*a^3*b*c*d^4 - 4*B^2*a*b^3*c*d^4 + 4*B^2*a^3*b*c*d^4 - 4*C^2*a^3*b*c*d^4 - B^2*a^2*b^2*c^4*d - 8*C^2*a*b^3*c^3*d^2 + 4*C^2*a^2*b^2*c^4*d + 2*A*B*a*b^3*d^5 - 4*A*B*a^3*b*d^5 + 4*A*C*a*b^3*c^5 - 2*A*B*a^4*c*d^4 - 2*A*B*b^4*c*d^4 + 2*B*C*a^3*b*d^5 + 2*B*C*a^4*c*d^4 - 2*A*B*a*b^3*c^4*d - 4*A*C*a*b^3*c*d^4 + 8*A*C*a^3*b*c*d^4 + 4*B*C*a*b^3*c^4*d - 2*B*C*a^3*b*c^4*d - 8*A*B*a*b^3*c^2*d^3 + 12*A*B*a^2*b^2*c*d^4 + 4*A*B*a^3*b*c^2*d^3 + 8*A*C*a*b^3*c^3*d^2 - 4*A*C*a^2*b^2*c^4*d + 12*B*C*a*b^3*c^2*d^3 - 10*B*C*a^2*b^2*c*d^4 - 8*B*C*a^3*b*c^2*d^3 - 16*A*C*a^2*b^2*c^2*d^3 + 4*B*C*a^2*b^2*c^3*d^2))/(d^2*(c^2 + d^2)^2) + ((a*1i + b)^2*((tan(e + f*x)*(3*B*a^2*d^5 - 5*B*b^2*d^5 - 4*C*b^2*c^5 + 6*A*a*b*d^5 - 10*C*a*b*d^5 + 4*A*a^2*c*d^4 - 4*A*b^2*c*d^4 + 2*B*b^2*c^4*d - 4*C*a^2*c*d^4 + 8*C*b^2*c*d^4 - B*a^2*c^2*d^3 + B*b^2*c^2*d^3 - 8*B*a*b*c*d^4 + 4*C*a*b*c^4*d - 2*A*a*b*c^2*d^3 + 2*C*a*b*c^2*d^3))/(d^2*(c^2 + d^2)) - (A*b^2*d^2 - A*a^2*d^2 + C*a^2*d^2 - 8*C*b^2*c^2 - C*b^2*d^2 + 2*B*a*b*d^2 + 4*B*b^2*c*d + 8*C*a*b*c*d)/d + (d*(a*1i + b)^2*(4*c*d - c^2*tan(e + f*x) + 3*d^2*tan(e + f*x))*(A*1i + B - C*1i))/(c*1i + d)^2)*(A*1i + B - C*1i))/(2*(c*1i + d)^2))*(A*b^2*1i - A*a^2*1i - B*a^2 + B*b^2 + C*a^2*1i - C*b^2*1i - 2*A*a*b + B*a*b*2i + 2*C*a*b))/(2*f*(c*d*2i - c^2 + d^2)) - (log(c + d*tan(e + f*x))*(d^3*(B*a^2*c^2 - 3*B*b^2*c^2 + 2*A*a*b*c^2 - 6*C*a*b*c^2) - d^5*(B*a^2 + 2*A*a*b) - d*(B*b^2*c^4 + 2*C*a*b*c^4) + d^4*(2*A*b^2*c - 2*A*a^2*c + 2*C*a^2*c + 4*B*a*b*c) + 2*C*b^2*c^5 + 4*C*b^2*c^3*d^2))/(f*(d^7 + 2*c^2*d^5 + c^4*d^3)) + (C*b^2*tan(e + f*x))/(d^2*f) - (A*a^2*d^4 + C*b^2*c^4 - B*a^2*c*d^3 - B*b^2*c^3*d + A*b^2*c^2*d^2 + C*a^2*c^2*d^2 - 2*A*a*b*c*d^3 - 2*C*a*b*c^3*d + 2*B*a*b*c^2*d^2)/(d*f*(c*d^2 + d^3*tan(e + f*x))*(c^2 + d^2))","B"
79,1,1875,292,22.013760,"\text{Not used}","int(((a + b*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^2,x)","\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(d^4\,\left(A\,b+B\,a\right)-d^3\,\left(2\,B\,b\,c-2\,A\,a\,c+2\,C\,a\,c\right)-d^2\,\left(A\,b\,c^2+B\,a\,c^2-3\,C\,b\,c^2\right)+C\,b\,c^4\right)}{f\,\left(c^4\,d^2+2\,c^2\,d^4+d^6\right)}-\frac{\ln\left(\frac{-A^2\,a^2\,c\,d^3+A^2\,a\,b\,c^2\,d^2-A^2\,a\,b\,d^4+A^2\,b^2\,c\,d^3+A\,B\,a^2\,c^2\,d^2-A\,B\,a^2\,d^4+4\,A\,B\,a\,b\,c\,d^3-A\,B\,b^2\,c^2\,d^2+A\,B\,b^2\,d^4+2\,A\,C\,a^2\,c\,d^3-A\,C\,a\,b\,c^4-4\,A\,C\,a\,b\,c^2\,d^2+A\,C\,a\,b\,d^4-2\,A\,C\,b^2\,c\,d^3+B^2\,a^2\,c\,d^3-B^2\,a\,b\,c^2\,d^2+B^2\,a\,b\,d^4-B^2\,b^2\,c\,d^3-B\,C\,a^2\,c^2\,d^2+B\,C\,a^2\,d^4-4\,B\,C\,a\,b\,c\,d^3+B\,C\,b^2\,c^4+3\,B\,C\,b^2\,c^2\,d^2-C^2\,a^2\,c\,d^3+C^2\,a\,b\,c^4+3\,C^2\,a\,b\,c^2\,d^2+C^2\,b^2\,c\,d^3}{d\,{\left(c^2+d^2\right)}^2}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A^2\,a^2\,d^4-2\,A^2\,a\,b\,c\,d^3+A^2\,b^2\,c^2\,d^2-2\,A\,B\,a^2\,c\,d^3+2\,A\,B\,a\,b\,c^2\,d^2-2\,A\,B\,a\,b\,d^4+2\,A\,B\,b^2\,c\,d^3-2\,A\,C\,a^2\,d^4+4\,A\,C\,a\,b\,c\,d^3-A\,C\,b^2\,c^4-4\,A\,C\,b^2\,c^2\,d^2-A\,C\,b^2\,d^4+B^2\,a^2\,c^2\,d^2+2\,B^2\,a\,b\,c\,d^3+B^2\,b^2\,d^4+2\,B\,C\,a^2\,c\,d^3-B\,C\,a\,b\,c^4-4\,B\,C\,a\,b\,c^2\,d^2+B\,C\,a\,b\,d^4-2\,B\,C\,b^2\,c\,d^3+C^2\,a^2\,d^4-2\,C^2\,a\,b\,c\,d^3+C^2\,b^2\,c^4+3\,C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{d\,{\left(c^2+d^2\right)}^2}+\frac{\left(b+a\,1{}\mathrm{i}\right)\,\left(C-A+B\,1{}\mathrm{i}\right)\,\left(A\,a\,d-B\,b\,d-C\,a\,d-4\,C\,b\,c+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,A\,b\,d^4+3\,B\,a\,d^4+2\,C\,b\,c^4-5\,C\,b\,d^4+4\,A\,a\,c\,d^3-4\,B\,b\,c\,d^3-4\,C\,a\,c\,d^3-A\,b\,c^2\,d^2-B\,a\,c^2\,d^2+C\,b\,c^2\,d^2\right)}{d\,\left(c^2+d^2\right)}+\frac{d\,\left(b+a\,1{}\mathrm{i}\right)\,\left(-\mathrm{tan}\left(e+f\,x\right)\,c^2+4\,c\,d+3\,\mathrm{tan}\left(e+f\,x\right)\,d^2\right)\,\left(C-A+B\,1{}\mathrm{i}\right)}{{\left(d+c\,1{}\mathrm{i}\right)}^2}\right)}{2\,{\left(d+c\,1{}\mathrm{i}\right)}^2}\right)\,\left(A\,b+B\,a-C\,b+A\,a\,1{}\mathrm{i}-B\,b\,1{}\mathrm{i}-C\,a\,1{}\mathrm{i}\right)}{2\,f\,\left(-c^2+c\,d\,2{}\mathrm{i}+d^2\right)}-\frac{\ln\left(\frac{-A^2\,a^2\,c\,d^3+A^2\,a\,b\,c^2\,d^2-A^2\,a\,b\,d^4+A^2\,b^2\,c\,d^3+A\,B\,a^2\,c^2\,d^2-A\,B\,a^2\,d^4+4\,A\,B\,a\,b\,c\,d^3-A\,B\,b^2\,c^2\,d^2+A\,B\,b^2\,d^4+2\,A\,C\,a^2\,c\,d^3-A\,C\,a\,b\,c^4-4\,A\,C\,a\,b\,c^2\,d^2+A\,C\,a\,b\,d^4-2\,A\,C\,b^2\,c\,d^3+B^2\,a^2\,c\,d^3-B^2\,a\,b\,c^2\,d^2+B^2\,a\,b\,d^4-B^2\,b^2\,c\,d^3-B\,C\,a^2\,c^2\,d^2+B\,C\,a^2\,d^4-4\,B\,C\,a\,b\,c\,d^3+B\,C\,b^2\,c^4+3\,B\,C\,b^2\,c^2\,d^2-C^2\,a^2\,c\,d^3+C^2\,a\,b\,c^4+3\,C^2\,a\,b\,c^2\,d^2+C^2\,b^2\,c\,d^3}{d\,{\left(c^2+d^2\right)}^2}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A^2\,a^2\,d^4-2\,A^2\,a\,b\,c\,d^3+A^2\,b^2\,c^2\,d^2-2\,A\,B\,a^2\,c\,d^3+2\,A\,B\,a\,b\,c^2\,d^2-2\,A\,B\,a\,b\,d^4+2\,A\,B\,b^2\,c\,d^3-2\,A\,C\,a^2\,d^4+4\,A\,C\,a\,b\,c\,d^3-A\,C\,b^2\,c^4-4\,A\,C\,b^2\,c^2\,d^2-A\,C\,b^2\,d^4+B^2\,a^2\,c^2\,d^2+2\,B^2\,a\,b\,c\,d^3+B^2\,b^2\,d^4+2\,B\,C\,a^2\,c\,d^3-B\,C\,a\,b\,c^4-4\,B\,C\,a\,b\,c^2\,d^2+B\,C\,a\,b\,d^4-2\,B\,C\,b^2\,c\,d^3+C^2\,a^2\,d^4-2\,C^2\,a\,b\,c\,d^3+C^2\,b^2\,c^4+3\,C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{d\,{\left(c^2+d^2\right)}^2}+\frac{\left(a+b\,1{}\mathrm{i}\right)\,\left(A-C+B\,1{}\mathrm{i}\right)\,\left(A\,a\,d-B\,b\,d-C\,a\,d-4\,C\,b\,c+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,A\,b\,d^4+3\,B\,a\,d^4+2\,C\,b\,c^4-5\,C\,b\,d^4+4\,A\,a\,c\,d^3-4\,B\,b\,c\,d^3-4\,C\,a\,c\,d^3-A\,b\,c^2\,d^2-B\,a\,c^2\,d^2+C\,b\,c^2\,d^2\right)}{d\,\left(c^2+d^2\right)}+\frac{d\,\left(a+b\,1{}\mathrm{i}\right)\,\left(-\mathrm{tan}\left(e+f\,x\right)\,c^2+4\,c\,d+3\,\mathrm{tan}\left(e+f\,x\right)\,d^2\right)\,\left(A-C+B\,1{}\mathrm{i}\right)\,1{}\mathrm{i}}{{\left(-d+c\,1{}\mathrm{i}\right)}^2}\right)\,1{}\mathrm{i}}{2\,{\left(-d+c\,1{}\mathrm{i}\right)}^2}\right)\,\left(A\,a+A\,b\,1{}\mathrm{i}+B\,a\,1{}\mathrm{i}-B\,b-C\,a-C\,b\,1{}\mathrm{i}\right)}{2\,f\,\left(-c^2\,1{}\mathrm{i}+2\,c\,d+d^2\,1{}\mathrm{i}\right)}-\frac{A\,a\,d^3-C\,b\,c^3-A\,b\,c\,d^2-B\,a\,c\,d^2+B\,b\,c^2\,d+C\,a\,c^2\,d}{d^2\,f\,\left(c^2+d^2\right)\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}","Not used",1,"(log(c + d*tan(e + f*x))*(d^4*(A*b + B*a) - d^3*(2*B*b*c - 2*A*a*c + 2*C*a*c) - d^2*(A*b*c^2 + B*a*c^2 - 3*C*b*c^2) + C*b*c^4))/(f*(d^6 + 2*c^2*d^4 + c^4*d^2)) - (log((A*B*b^2*d^4 - A*B*a^2*d^4 + B*C*a^2*d^4 + B*C*b^2*c^4 - A^2*a*b*d^4 + B^2*a*b*d^4 + C^2*a*b*c^4 - A^2*a^2*c*d^3 + A^2*b^2*c*d^3 + B^2*a^2*c*d^3 - B^2*b^2*c*d^3 - C^2*a^2*c*d^3 + C^2*b^2*c*d^3 + A*B*a^2*c^2*d^2 - A*B*b^2*c^2*d^2 - B*C*a^2*c^2*d^2 + 3*B*C*b^2*c^2*d^2 + A^2*a*b*c^2*d^2 - B^2*a*b*c^2*d^2 + 3*C^2*a*b*c^2*d^2 - A*C*a*b*c^4 + A*C*a*b*d^4 + 2*A*C*a^2*c*d^3 - 2*A*C*b^2*c*d^3 - 4*A*C*a*b*c^2*d^2 + 4*A*B*a*b*c*d^3 - 4*B*C*a*b*c*d^3)/(d*(c^2 + d^2)^2) + (tan(e + f*x)*(A^2*a^2*d^4 + B^2*b^2*d^4 + C^2*a^2*d^4 + C^2*b^2*c^4 + C^2*b^2*d^4 + A^2*b^2*c^2*d^2 + B^2*a^2*c^2*d^2 + 3*C^2*b^2*c^2*d^2 - 2*A*C*a^2*d^4 - A*C*b^2*c^4 - A*C*b^2*d^4 - 4*A*C*b^2*c^2*d^2 - 2*A*B*a*b*d^4 - B*C*a*b*c^4 + B*C*a*b*d^4 - 2*A*B*a^2*c*d^3 + 2*A*B*b^2*c*d^3 + 2*B*C*a^2*c*d^3 - 2*B*C*b^2*c*d^3 - 2*A^2*a*b*c*d^3 + 2*B^2*a*b*c*d^3 - 2*C^2*a*b*c*d^3 + 2*A*B*a*b*c^2*d^2 - 4*B*C*a*b*c^2*d^2 + 4*A*C*a*b*c*d^3))/(d*(c^2 + d^2)^2) + ((a*1i + b)*(B*1i - A + C)*(A*a*d - B*b*d - C*a*d - 4*C*b*c + (tan(e + f*x)*(3*A*b*d^4 + 3*B*a*d^4 + 2*C*b*c^4 - 5*C*b*d^4 + 4*A*a*c*d^3 - 4*B*b*c*d^3 - 4*C*a*c*d^3 - A*b*c^2*d^2 - B*a*c^2*d^2 + C*b*c^2*d^2))/(d*(c^2 + d^2)) + (d*(a*1i + b)*(4*c*d - c^2*tan(e + f*x) + 3*d^2*tan(e + f*x))*(B*1i - A + C))/(c*1i + d)^2))/(2*(c*1i + d)^2))*(A*a*1i + A*b + B*a - B*b*1i - C*a*1i - C*b))/(2*f*(c*d*2i - c^2 + d^2)) - (log((A*B*b^2*d^4 - A*B*a^2*d^4 + B*C*a^2*d^4 + B*C*b^2*c^4 - A^2*a*b*d^4 + B^2*a*b*d^4 + C^2*a*b*c^4 - A^2*a^2*c*d^3 + A^2*b^2*c*d^3 + B^2*a^2*c*d^3 - B^2*b^2*c*d^3 - C^2*a^2*c*d^3 + C^2*b^2*c*d^3 + A*B*a^2*c^2*d^2 - A*B*b^2*c^2*d^2 - B*C*a^2*c^2*d^2 + 3*B*C*b^2*c^2*d^2 + A^2*a*b*c^2*d^2 - B^2*a*b*c^2*d^2 + 3*C^2*a*b*c^2*d^2 - A*C*a*b*c^4 + A*C*a*b*d^4 + 2*A*C*a^2*c*d^3 - 2*A*C*b^2*c*d^3 - 4*A*C*a*b*c^2*d^2 + 4*A*B*a*b*c*d^3 - 4*B*C*a*b*c*d^3)/(d*(c^2 + d^2)^2) + (tan(e + f*x)*(A^2*a^2*d^4 + B^2*b^2*d^4 + C^2*a^2*d^4 + C^2*b^2*c^4 + C^2*b^2*d^4 + A^2*b^2*c^2*d^2 + B^2*a^2*c^2*d^2 + 3*C^2*b^2*c^2*d^2 - 2*A*C*a^2*d^4 - A*C*b^2*c^4 - A*C*b^2*d^4 - 4*A*C*b^2*c^2*d^2 - 2*A*B*a*b*d^4 - B*C*a*b*c^4 + B*C*a*b*d^4 - 2*A*B*a^2*c*d^3 + 2*A*B*b^2*c*d^3 + 2*B*C*a^2*c*d^3 - 2*B*C*b^2*c*d^3 - 2*A^2*a*b*c*d^3 + 2*B^2*a*b*c*d^3 - 2*C^2*a*b*c*d^3 + 2*A*B*a*b*c^2*d^2 - 4*B*C*a*b*c^2*d^2 + 4*A*C*a*b*c*d^3))/(d*(c^2 + d^2)^2) + ((a + b*1i)*(A + B*1i - C)*(A*a*d - B*b*d - C*a*d - 4*C*b*c + (tan(e + f*x)*(3*A*b*d^4 + 3*B*a*d^4 + 2*C*b*c^4 - 5*C*b*d^4 + 4*A*a*c*d^3 - 4*B*b*c*d^3 - 4*C*a*c*d^3 - A*b*c^2*d^2 - B*a*c^2*d^2 + C*b*c^2*d^2))/(d*(c^2 + d^2)) + (d*(a + b*1i)*(4*c*d - c^2*tan(e + f*x) + 3*d^2*tan(e + f*x))*(A + B*1i - C)*1i)/(c*1i - d)^2)*1i)/(2*(c*1i - d)^2))*(A*a + A*b*1i + B*a*1i - B*b - C*a - C*b*1i))/(2*f*(2*c*d - c^2*1i + d^2*1i)) - (A*a*d^3 - C*b*c^3 - A*b*c*d^2 - B*a*c*d^2 + B*b*c^2*d + C*a*c^2*d)/(d^2*f*(c^2 + d^2)*(c + d*tan(e + f*x)))","B"
80,1,184,140,11.345463,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/(c + d*tan(e + f*x))^2,x)","\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(-B\,c^2+\left(2\,A-2\,C\right)\,c\,d+B\,d^2\right)}{f\,\left(c^4+2\,c^2\,d^2+d^4\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A-C+B\,1{}\mathrm{i}\right)}{2\,f\,\left(-c^2\,1{}\mathrm{i}+2\,c\,d+d^2\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,1{}\mathrm{i}+B-C\,1{}\mathrm{i}\right)}{2\,f\,\left(-c^2+c\,d\,2{}\mathrm{i}+d^2\right)}-\frac{C\,c^2-B\,c\,d+A\,d^2}{d\,f\,\left(c^2+d^2\right)\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}","Not used",1,"(log(c + d*tan(e + f*x))*(B*d^2 - B*c^2 + c*d*(2*A - 2*C)))/(f*(c^4 + d^4 + 2*c^2*d^2)) - (log(tan(e + f*x) - 1i)*(A + B*1i - C))/(2*f*(2*c*d - c^2*1i + d^2*1i)) - (log(tan(e + f*x) + 1i)*(A*1i + B - C*1i))/(2*f*(c*d*2i - c^2 + d^2)) - (A*d^2 + C*c^2 - B*c*d)/(d*f*(c^2 + d^2)*(c + d*tan(e + f*x)))","B"
81,1,430,293,85.864516,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^2),x)","\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(B-A\,1{}\mathrm{i}+C\,1{}\mathrm{i}\right)}{2\,f\,\left(a\,c^2-a\,d^2-2\,b\,c\,d+b\,c^2\,1{}\mathrm{i}-b\,d^2\,1{}\mathrm{i}+a\,c\,d\,2{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,1{}\mathrm{i}+B-C\,1{}\mathrm{i}\right)}{2\,f\,\left(a\,d^2-a\,c^2+2\,b\,c\,d+b\,c^2\,1{}\mathrm{i}-b\,d^2\,1{}\mathrm{i}+a\,c\,d\,2{}\mathrm{i}\right)}+\frac{\ln\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(C\,a^2\,b-B\,a\,b^2+A\,b^3\right)}{f\,\left(a^4\,d^2-2\,a^3\,b\,c\,d+a^2\,b^2\,c^2+a^2\,b^2\,d^2-2\,a\,b^3\,c\,d+b^4\,c^2\right)}-\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(C\,b\,c^4-2\,B\,b\,c^3\,d+\left(3\,A\,b+B\,a-C\,b\right)\,c^2\,d^2+\left(2\,C\,a-2\,A\,a\right)\,c\,d^3+\left(A\,b-B\,a\right)\,d^4\right)}{f\,\left(a^2\,c^4\,d^2+2\,a^2\,c^2\,d^4+a^2\,d^6-2\,a\,b\,c^5\,d-4\,a\,b\,c^3\,d^3-2\,a\,b\,c\,d^5+b^2\,c^6+2\,b^2\,c^4\,d^2+b^2\,c^2\,d^4\right)}-\frac{C\,c^2-B\,c\,d+A\,d^2}{f\,\left(a\,d-b\,c\right)\,\left(c^2+d^2\right)\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}","Not used",1,"(log(tan(e + f*x) - 1i)*(B - A*1i + C*1i))/(2*f*(a*c^2 - a*d^2 + b*c^2*1i - b*d^2*1i + a*c*d*2i - 2*b*c*d)) - (log(tan(e + f*x) + 1i)*(A*1i + B - C*1i))/(2*f*(a*d^2 - a*c^2 + b*c^2*1i - b*d^2*1i + a*c*d*2i + 2*b*c*d)) + (log(a + b*tan(e + f*x))*(A*b^3 - B*a*b^2 + C*a^2*b))/(f*(a^4*d^2 + b^4*c^2 + a^2*b^2*c^2 + a^2*b^2*d^2 - 2*a*b^3*c*d - 2*a^3*b*c*d)) - (log(c + d*tan(e + f*x))*(d^4*(A*b - B*a) + c^2*d^2*(3*A*b + B*a - C*b) + C*b*c^4 - c*d^3*(2*A*a - 2*C*a) - 2*B*b*c^3*d))/(f*(a^2*d^6 + b^2*c^6 + 2*a^2*c^2*d^4 + a^2*c^4*d^2 + b^2*c^2*d^4 + 2*b^2*c^4*d^2 - 2*a*b*c*d^5 - 2*a*b*c^5*d - 4*a*b*c^3*d^3)) - (A*d^2 + C*c^2 - B*c*d)/(f*(a*d - b*c)*(c^2 + d^2)*(c + d*tan(e + f*x)))","B"
82,1,73684,509,31.510720,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^2),x)","\frac{\left(\sum _{k=1}^4\ln\left(-\mathrm{root}\left(144\,a^{13}\,b\,c^5\,d^9\,f^4+144\,a^9\,b^5\,c\,d^{13}\,f^4+144\,a^5\,b^9\,c^{13}\,d\,f^4+144\,a\,b^{13}\,c^9\,d^5\,f^4+96\,a^{13}\,b\,c^7\,d^7\,f^4+96\,a^{13}\,b\,c^3\,d^{11}\,f^4+96\,a^{11}\,b^3\,c\,d^{13}\,f^4+96\,a^7\,b^7\,c^{13}\,d\,f^4+96\,a^7\,b^7\,c\,d^{13}\,f^4+96\,a^3\,b^{11}\,c^{13}\,d\,f^4+96\,a\,b^{13}\,c^{11}\,d^3\,f^4+96\,a\,b^{13}\,c^7\,d^7\,f^4+24\,a^{13}\,b\,c^9\,d^5\,f^4+24\,a^9\,b^5\,c^{13}\,d\,f^4+24\,a^5\,b^9\,c\,d^{13}\,f^4+24\,a\,b^{13}\,c^5\,d^9\,f^4+24\,a^{13}\,b\,c\,d^{13}\,f^4+24\,a\,b^{13}\,c^{13}\,d\,f^4+3648\,a^7\,b^7\,c^7\,d^7\,f^4-3188\,a^8\,b^6\,c^6\,d^8\,f^4-3188\,a^6\,b^8\,c^8\,d^6\,f^4-2912\,a^8\,b^6\,c^8\,d^6\,f^4-2912\,a^6\,b^8\,c^6\,d^8\,f^4+2592\,a^9\,b^5\,c^7\,d^7\,f^4+2592\,a^7\,b^7\,c^9\,d^5\,f^4+2592\,a^7\,b^7\,c^5\,d^9\,f^4+2592\,a^5\,b^9\,c^7\,d^7\,f^4+2168\,a^9\,b^5\,c^5\,d^9\,f^4+2168\,a^5\,b^9\,c^9\,d^5\,f^4-1776\,a^{10}\,b^4\,c^6\,d^8\,f^4-1776\,a^8\,b^6\,c^4\,d^{10}\,f^4-1776\,a^6\,b^8\,c^{10}\,d^4\,f^4-1776\,a^4\,b^{10}\,c^8\,d^6\,f^4+1568\,a^9\,b^5\,c^9\,d^5\,f^4+1568\,a^5\,b^9\,c^5\,d^9\,f^4-1344\,a^{10}\,b^4\,c^8\,d^6\,f^4-1344\,a^8\,b^6\,c^{10}\,d^4\,f^4-1344\,a^6\,b^8\,c^4\,d^{10}\,f^4-1344\,a^4\,b^{10}\,c^6\,d^8\,f^4-1164\,a^{10}\,b^4\,c^4\,d^{10}\,f^4-1164\,a^4\,b^{10}\,c^{10}\,d^4\,f^4+896\,a^{11}\,b^3\,c^5\,d^9\,f^4+896\,a^9\,b^5\,c^3\,d^{11}\,f^4+896\,a^5\,b^9\,c^{11}\,d^3\,f^4+896\,a^3\,b^{11}\,c^9\,d^5\,f^4+864\,a^{11}\,b^3\,c^7\,d^7\,f^4+864\,a^7\,b^7\,c^{11}\,d^3\,f^4+864\,a^7\,b^7\,c^3\,d^{11}\,f^4+864\,a^3\,b^{11}\,c^7\,d^7\,f^4-480\,a^{10}\,b^4\,c^{10}\,d^4\,f^4-480\,a^4\,b^{10}\,c^4\,d^{10}\,f^4+464\,a^{11}\,b^3\,c^3\,d^{11}\,f^4+464\,a^3\,b^{11}\,c^{11}\,d^3\,f^4-424\,a^{12}\,b^2\,c^6\,d^8\,f^4-424\,a^8\,b^6\,c^2\,d^{12}\,f^4-424\,a^6\,b^8\,c^{12}\,d^2\,f^4-424\,a^2\,b^{12}\,c^8\,d^6\,f^4+416\,a^{11}\,b^3\,c^9\,d^5\,f^4+416\,a^9\,b^5\,c^{11}\,d^3\,f^4+416\,a^5\,b^9\,c^3\,d^{11}\,f^4+416\,a^3\,b^{11}\,c^5\,d^9\,f^4-336\,a^{12}\,b^2\,c^4\,d^{10}\,f^4-336\,a^{10}\,b^4\,c^2\,d^{12}\,f^4-336\,a^4\,b^{10}\,c^{12}\,d^2\,f^4-336\,a^2\,b^{12}\,c^{10}\,d^4\,f^4-256\,a^{12}\,b^2\,c^8\,d^6\,f^4-256\,a^8\,b^6\,c^{12}\,d^2\,f^4-256\,a^6\,b^8\,c^2\,d^{12}\,f^4-256\,a^2\,b^{12}\,c^6\,d^8\,f^4-124\,a^{12}\,b^2\,c^2\,d^{12}\,f^4-124\,a^2\,b^{12}\,c^{12}\,d^2\,f^4+80\,a^{11}\,b^3\,c^{11}\,d^3\,f^4+80\,a^3\,b^{11}\,c^3\,d^{11}\,f^4-60\,a^{12}\,b^2\,c^{10}\,d^4\,f^4-60\,a^{10}\,b^4\,c^{12}\,d^2\,f^4-60\,a^4\,b^{10}\,c^2\,d^{12}\,f^4-60\,a^2\,b^{12}\,c^4\,d^{10}\,f^4-24\,b^{14}\,c^{10}\,d^4\,f^4-16\,b^{14}\,c^{12}\,d^2\,f^4-16\,b^{14}\,c^8\,d^6\,f^4-4\,b^{14}\,c^6\,d^8\,f^4-24\,a^{14}\,c^4\,d^{10}\,f^4-16\,a^{14}\,c^6\,d^8\,f^4-16\,a^{14}\,c^2\,d^{12}\,f^4-4\,a^{14}\,c^8\,d^6\,f^4-24\,a^{10}\,b^4\,d^{14}\,f^4-16\,a^{12}\,b^2\,d^{14}\,f^4-16\,a^8\,b^6\,d^{14}\,f^4-4\,a^6\,b^8\,d^{14}\,f^4-24\,a^4\,b^{10}\,c^{14}\,f^4-16\,a^6\,b^8\,c^{14}\,f^4-16\,a^2\,b^{12}\,c^{14}\,f^4-4\,a^8\,b^6\,c^{14}\,f^4-4\,b^{14}\,c^{14}\,f^4-4\,a^{14}\,d^{14}\,f^4+36\,A\,C\,a^9\,b\,c\,d^9\,f^2+36\,A\,C\,a\,b^9\,c^9\,d\,f^2+32\,A\,C\,a\,b^9\,c\,d^9\,f^2-552\,B\,C\,a^7\,b^3\,c^4\,d^6\,f^2-552\,B\,C\,a^4\,b^6\,c^7\,d^3\,f^2-408\,B\,C\,a^5\,b^5\,c^4\,d^6\,f^2-408\,B\,C\,a^4\,b^6\,c^5\,d^5\,f^2+360\,B\,C\,a^6\,b^4\,c^3\,d^7\,f^2+360\,B\,C\,a^3\,b^7\,c^6\,d^4\,f^2-248\,B\,C\,a^7\,b^3\,c^2\,d^8\,f^2-248\,B\,C\,a^2\,b^8\,c^7\,d^3\,f^2+184\,B\,C\,a^6\,b^4\,c^5\,d^5\,f^2+184\,B\,C\,a^5\,b^5\,c^6\,d^4\,f^2+152\,B\,C\,a^8\,b^2\,c^3\,d^7\,f^2-152\,B\,C\,a^5\,b^5\,c^2\,d^8\,f^2+152\,B\,C\,a^3\,b^7\,c^8\,d^2\,f^2-152\,B\,C\,a^2\,b^8\,c^5\,d^5\,f^2-104\,B\,C\,a^7\,b^3\,c^6\,d^4\,f^2-104\,B\,C\,a^6\,b^4\,c^7\,d^3\,f^2+64\,B\,C\,a^8\,b^2\,c^5\,d^5\,f^2+64\,B\,C\,a^5\,b^5\,c^8\,d^2\,f^2-56\,B\,C\,a^4\,b^6\,c^3\,d^7\,f^2-56\,B\,C\,a^3\,b^7\,c^4\,d^6\,f^2-24\,B\,C\,a^8\,b^2\,c^7\,d^3\,f^2-24\,B\,C\,a^7\,b^3\,c^8\,d^2\,f^2-24\,B\,C\,a^3\,b^7\,c^2\,d^8\,f^2-24\,B\,C\,a^2\,b^8\,c^3\,d^7\,f^2-696\,A\,C\,a^5\,b^5\,c^5\,d^5\,f^2+536\,A\,C\,a^6\,b^4\,c^6\,d^4\,f^2+536\,A\,C\,a^6\,b^4\,c^4\,d^6\,f^2+536\,A\,C\,a^4\,b^6\,c^6\,d^4\,f^2+472\,A\,C\,a^4\,b^6\,c^4\,d^6\,f^2-232\,A\,C\,a^7\,b^3\,c^5\,d^5\,f^2-232\,A\,C\,a^5\,b^5\,c^7\,d^3\,f^2+216\,A\,C\,a^3\,b^7\,c^3\,d^7\,f^2+168\,A\,C\,a^7\,b^3\,c^3\,d^7\,f^2+168\,A\,C\,a^3\,b^7\,c^7\,d^3\,f^2-154\,A\,C\,a^8\,b^2\,c^2\,d^8\,f^2-154\,A\,C\,a^2\,b^8\,c^8\,d^2\,f^2+62\,A\,C\,a^8\,b^2\,c^6\,d^4\,f^2+62\,A\,C\,a^6\,b^4\,c^8\,d^2\,f^2-40\,A\,C\,a^7\,b^3\,c^7\,d^3\,f^2-40\,A\,C\,a^5\,b^5\,c^3\,d^7\,f^2-40\,A\,C\,a^3\,b^7\,c^5\,d^5\,f^2+32\,A\,C\,a^6\,b^4\,c^2\,d^8\,f^2+32\,A\,C\,a^2\,b^8\,c^6\,d^4\,f^2-32\,A\,C\,a^2\,b^8\,c^2\,d^8\,f^2+30\,A\,C\,a^4\,b^6\,c^2\,d^8\,f^2+30\,A\,C\,a^2\,b^8\,c^4\,d^6\,f^2+16\,A\,C\,a^8\,b^2\,c^4\,d^6\,f^2+16\,A\,C\,a^4\,b^6\,c^8\,d^2\,f^2-488\,A\,B\,a^6\,b^4\,c^3\,d^7\,f^2-488\,A\,B\,a^3\,b^7\,c^6\,d^4\,f^2+440\,A\,B\,a^7\,b^3\,c^4\,d^6\,f^2+440\,A\,B\,a^4\,b^6\,c^7\,d^3\,f^2-360\,A\,B\,a^6\,b^4\,c^5\,d^5\,f^2-360\,A\,B\,a^5\,b^5\,c^6\,d^4\,f^2-192\,A\,B\,a^8\,b^2\,c^3\,d^7\,f^2-192\,A\,B\,a^3\,b^7\,c^8\,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6\,d^7+8\,b^{13}\,c^4\,d^9\right)}{a^8\,c^4\,d^4+2\,a^8\,c^2\,d^6+a^8\,d^8-4\,a^7\,b\,c^5\,d^3-8\,a^7\,b\,c^3\,d^5-4\,a^7\,b\,c\,d^7+6\,a^6\,b^2\,c^6\,d^2+14\,a^6\,b^2\,c^4\,d^4+10\,a^6\,b^2\,c^2\,d^6+2\,a^6\,b^2\,d^8-4\,a^5\,b^3\,c^7\,d-16\,a^5\,b^3\,c^5\,d^3-20\,a^5\,b^3\,c^3\,d^5-8\,a^5\,b^3\,c\,d^7+a^4\,b^4\,c^8+14\,a^4\,b^4\,c^6\,d^2+26\,a^4\,b^4\,c^4\,d^4+14\,a^4\,b^4\,c^2\,d^6+a^4\,b^4\,d^8-8\,a^3\,b^5\,c^7\,d-20\,a^3\,b^5\,c^5\,d^3-16\,a^3\,b^5\,c^3\,d^5-4\,a^3\,b^5\,c\,d^7+2\,a^2\,b^6\,c^8+10\,a^2\,b^6\,c^6\,d^2+14\,a^2\,b^6\,c^4\,d^4+6\,a^2\,b^6\,c^2\,d^6-4\,a\,b^7\,c^7\,d-8\,a\,b^7\,c^5\,d^3-4\,a\,b^7\,c^3\,d^5+b^8\,c^8+2\,b^8\,c^6\,d^2+b^8\,c^4\,d^4}\right)+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,B\,a^{10}\,b\,d^{11}+3\,B\,b^{11}\,c^{10}\,d-16\,A\,a^3\,b^8\,d^{11}-48\,A\,a^5\,b^6\,d^{11}-36\,A\,a^7\,b^4\,d^{11}-4\,A\,a^9\,b^2\,d^{11}+4\,B\,a^4\,b^7\,d^{11}+23\,B\,a^6\,b^5\,d^{11}+22\,B\,a^8\,b^3\,d^{11}-16\,A\,b^{11}\,c^3\,d^8-48\,A\,b^{11}\,c^5\,d^6-36\,A\,b^{11}\,c^7\,d^4-4\,A\,b^{11}\,c^9\,d^2+8\,C\,a^5\,b^6\,d^{11}+4\,C\,a^7\,b^4\,d^{11}-4\,C\,a^9\,b^2\,d^{11}+4\,B\,b^{11}\,c^4\,d^7+23\,B\,b^{11}\,c^6\,d^5+22\,B\,b^{11}\,c^8\,d^3+8\,C\,b^{11}\,c^5\,d^6+4\,C\,b^{11}\,c^7\,d^4-4\,C\,b^{11}\,c^9\,d^2+16\,A\,a\,b^{10}\,c^2\,d^9+80\,A\,a\,b^{10}\,c^4\,d^7+100\,A\,a\,b^{10}\,c^6\,d^5+40\,A\,a\,b^{10}\,c^8\,d^3+16\,A\,a^2\,b^9\,c\,d^{10}+4\,A\,a^3\,b^8\,c^{10}\,d+80\,A\,a^4\,b^7\,c\,d^{10}+100\,A\,a^6\,b^5\,c\,d^{10}+40\,A\,a^8\,b^3\,c\,d^{10}+4\,A\,a^{10}\,b\,c^3\,d^8+16\,B\,a\,b^{10}\,c^3\,d^8+6\,B\,a\,b^{10}\,c^5\,d^6-20\,B\,a\,b^{10}\,c^7\,d^4-10\,B\,a\,b^{10}\,c^9\,d^2+2\,B\,a^2\,b^9\,c^{10}\,d+16\,B\,a^3\,b^8\,c\,d^{10}-B\,a^4\,b^7\,c^{10}\,d+6\,B\,a^5\,b^6\,c\,d^{10}-20\,B\,a^7\,b^4\,c\,d^{10}-10\,B\,a^9\,b^2\,c\,d^{10}+2\,B\,a^{10}\,b\,c^2\,d^9-B\,a^{10}\,b\,c^4\,d^7-40\,C\,a\,b^{10}\,c^4\,d^7-68\,C\,a\,b^{10}\,c^6\,d^5-32\,C\,a\,b^{10}\,c^8\,d^3-4\,C\,a^3\,b^8\,c^{10}\,d-40\,C\,a^4\,b^7\,c\,d^{10}-68\,C\,a^6\,b^5\,c\,d^{10}-32\,C\,a^8\,b^3\,c\,d^{10}-4\,C\,a^{10}\,b\,c^3\,d^8-32\,A\,a^2\,b^9\,c^3\,d^8-180\,A\,a^2\,b^9\,c^5\,d^6-156\,A\,a^2\,b^9\,c^7\,d^4-24\,A\,a^2\,b^9\,c^9\,d^2-32\,A\,a^3\,b^8\,c^2\,d^9+116\,A\,a^3\,b^8\,c^4\,d^7+204\,A\,a^3\,b^8\,c^6\,d^5+76\,A\,a^3\,b^8\,c^8\,d^3+116\,A\,a^4\,b^7\,c^3\,d^8-84\,A\,a^4\,b^7\,c^5\,d^6-140\,A\,a^4\,b^7\,c^7\,d^4-20\,A\,a^4\,b^7\,c^9\,d^2-180\,A\,a^5\,b^6\,c^2\,d^9-84\,A\,a^5\,b^6\,c^4\,d^7+84\,A\,a^5\,b^6\,c^6\,d^5+36\,A\,a^5\,b^6\,c^8\,d^3+204\,A\,a^6\,b^5\,c^3\,d^8+84\,A\,a^6\,b^5\,c^5\,d^6-20\,A\,a^6\,b^5\,c^7\,d^4-156\,A\,a^7\,b^4\,c^2\,d^9-140\,A\,a^7\,b^4\,c^4\,d^7-20\,A\,a^7\,b^4\,c^6\,d^5+76\,A\,a^8\,b^3\,c^3\,d^8+36\,A\,a^8\,b^3\,c^5\,d^6-24\,A\,a^9\,b^2\,c^2\,d^9-20\,A\,a^9\,b^2\,c^4\,d^7-40\,B\,a^2\,b^9\,c^2\,d^9-103\,B\,a^2\,b^9\,c^4\,d^7-40\,B\,a^2\,b^9\,c^6\,d^5+25\,B\,a^2\,b^9\,c^8\,d^3+148\,B\,a^3\,b^8\,c^3\,d^8+180\,B\,a^3\,b^8\,c^5\,d^6+44\,B\,a^3\,b^8\,c^7\,d^4-4\,B\,a^3\,b^8\,c^9\,d^2-103\,B\,a^4\,b^7\,c^2\,d^9-284\,B\,a^4\,b^7\,c^4\,d^7-188\,B\,a^4\,b^7\,c^6\,d^5-12\,B\,a^4\,b^7\,c^8\,d^3+180\,B\,a^5\,b^6\,c^3\,d^8+252\,B\,a^5\,b^6\,c^5\,d^6+84\,B\,a^5\,b^6\,c^7\,d^4+6\,B\,a^5\,b^6\,c^9\,d^2-40\,B\,a^6\,b^5\,c^2\,d^9-188\,B\,a^6\,b^5\,c^4\,d^7-140\,B\,a^6\,b^5\,c^6\,d^5-15\,B\,a^6\,b^5\,c^8\,d^3+44\,B\,a^7\,b^4\,c^3\,d^8+84\,B\,a^7\,b^4\,c^5\,d^6+20\,B\,a^7\,b^4\,c^7\,d^4+25\,B\,a^8\,b^3\,c^2\,d^9-12\,B\,a^8\,b^3\,c^4\,d^7-15\,B\,a^8\,b^3\,c^6\,d^5-4\,B\,a^9\,b^2\,c^3\,d^8+6\,B\,a^9\,b^2\,c^5\,d^6+32\,C\,a^2\,b^9\,c^3\,d^8+116\,C\,a^2\,b^9\,c^5\,d^6+92\,C\,a^2\,b^9\,c^7\,d^4+8\,C\,a^2\,b^9\,c^9\,d^2+32\,C\,a^3\,b^8\,c^2\,d^9-52\,C\,a^3\,b^8\,c^4\,d^7-140\,C\,a^3\,b^8\,c^6\,d^5-60\,C\,a^3\,b^8\,c^8\,d^3-52\,C\,a^4\,b^7\,c^3\,d^8+84\,C\,a^4\,b^7\,c^5\,d^6+108\,C\,a^4\,b^7\,c^7\,d^4+12\,C\,a^4\,b^7\,c^9\,d^2+116\,C\,a^5\,b^6\,c^2\,d^9+84\,C\,a^5\,b^6\,c^4\,d^7-52\,C\,a^5\,b^6\,c^6\,d^5-28\,C\,a^5\,b^6\,c^8\,d^3-140\,C\,a^6\,b^5\,c^3\,d^8-52\,C\,a^6\,b^5\,c^5\,d^6+20\,C\,a^6\,b^5\,c^7\,d^4+92\,C\,a^7\,b^4\,c^2\,d^9+108\,C\,a^7\,b^4\,c^4\,d^7+20\,C\,a^7\,b^4\,c^6\,d^5-60\,C\,a^8\,b^3\,c^3\,d^8-28\,C\,a^8\,b^3\,c^5\,d^6+8\,C\,a^9\,b^2\,c^2\,d^9+12\,C\,a^9\,b^2\,c^4\,d^7+4\,A\,a\,b^{10}\,c^{10}\,d+4\,A\,a^{10}\,b\,c\,d^{10}-4\,C\,a\,b^{10}\,c^{10}\,d-4\,C\,a^{10}\,b\,c\,d^{10}\right)}{a^8\,c^4\,d^4+2\,a^8\,c^2\,d^6+a^8\,d^8-4\,a^7\,b\,c^5\,d^3-8\,a^7\,b\,c^3\,d^5-4\,a^7\,b\,c\,d^7+6\,a^6\,b^2\,c^6\,d^2+14\,a^6\,b^2\,c^4\,d^4+10\,a^6\,b^2\,c^2\,d^6+2\,a^6\,b^2\,d^8-4\,a^5\,b^3\,c^7\,d-16\,a^5\,b^3\,c^5\,d^3-20\,a^5\,b^3\,c^3\,d^5-8\,a^5\,b^3\,c\,d^7+a^4\,b^4\,c^8+14\,a^4\,b^4\,c^6\,d^2+26\,a^4\,b^4\,c^4\,d^4+14\,a^4\,b^4\,c^2\,d^6+a^4\,b^4\,d^8-8\,a^3\,b^5\,c^7\,d-20\,a^3\,b^5\,c^5\,d^3-16\,a^3\,b^5\,c^3\,d^5-4\,a^3\,b^5\,c\,d^7+2\,a^2\,b^6\,c^8+10\,a^2\,b^6\,c^6\,d^2+14\,a^2\,b^6\,c^4\,d^4+6\,a^2\,b^6\,c^2\,d^6-4\,a\,b^7\,c^7\,d-8\,a\,b^7\,c^5\,d^3-4\,a\,b^7\,c^3\,d^5+b^8\,c^8+2\,b^8\,c^6\,d^2+b^8\,c^4\,d^4}\right)+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A^2\,a^8\,b\,d^9-4\,A^2\,a^7\,b^2\,c\,d^8+6\,A^2\,a^6\,b^3\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-16\,A\,C^3\,a^2\,b^4\,c^2\,d^4+8\,A^3\,C\,a^4\,b^2\,c^2\,d^4+8\,A^3\,C\,a^2\,b^4\,c^4\,d^2-8\,A\,C^3\,a^4\,b^2\,c^4\,d^2+8\,A\,C^3\,a^4\,b^2\,c^2\,d^4+8\,A\,C^3\,a^2\,b^4\,c^4\,d^2-10\,A^3\,B\,a^3\,b^3\,c^2\,d^4-10\,A^3\,B\,a^2\,b^4\,c^3\,d^3-10\,A\,B^3\,a^3\,b^3\,c^2\,d^4-10\,A\,B^3\,a^2\,b^4\,c^3\,d^3-6\,A^2\,B^2\,a^3\,b^3\,c\,d^5-6\,A^2\,B^2\,a\,b^5\,c^3\,d^3+3\,B^2\,C^2\,b^6\,c^4\,d^2-8\,A^2\,C^2\,b^6\,c^4\,d^2+8\,A^2\,C^2\,b^6\,c^2\,d^4+9\,A^2\,B^2\,b^6\,c^2\,d^4+3\,B^2\,C^2\,a^4\,b^2\,d^6+3\,A^2\,B^2\,b^6\,c^4\,d^2-8\,A^2\,C^2\,a^4\,b^2\,d^6+8\,A^2\,C^2\,a^2\,b^4\,d^6+9\,A^2\,B^2\,a^2\,b^4\,d^6+3\,A^2\,B^2\,a^4\,b^2\,d^6+2\,B^4\,a^3\,b^3\,c\,d^5+2\,B^4\,a\,b^5\,c^3\,d^3-8\,A^4\,a^3\,b^3\,c\,d^5-8\,A^4\,a\,b^5\,c^3\,d^3-16\,A^3\,C\,b^6\,c^2\,d^4+4\,A^3\,C\,b^6\,c^4\,d^2+4\,A\,C^3\,b^6\,c^4\,d^2-10\,A^3\,B\,b^6\,c^3\,d^3-10\,A\,B^3\,b^6\,c^3\,d^3-16\,A^3\,C\,a^2\,b^4\,d^6+4\,A^3\,C\,a^4\,b^2\,d^6+4\,A\,C^3\,a^4\,b^2\,d^6-10\,A^3\,B\,a^3\,b^3\,d^6-10\,A\,B^3\,a^3\,b^3\,d^6+4\,C^4\,a^5\,b\,c\,d^5+4\,C^4\,a\,b^5\,c^5\,d+2\,B^4\,a\,b^5\,c\,d^5-8\,A^4\,a\,b^5\,c\,d^5-2\,B^3\,C\,b^6\,c^5\,d-2\,B\,C^3\,b^6\,c^5\,d-4\,A^3\,B\,b^6\,c\,d^5-4\,A\,B^3\,b^6\,c\,d^5-2\,B^3\,C\,a^5\,b\,d^6-2\,B\,C^3\,a^5\,b\,d^6-4\,A^3\,B\,a\,b^5\,d^6-4\,A\,B^3\,a\,b^5\,d^6+4\,C^4\,a^4\,b^2\,c^4\,d^2+4\,C^4\,a^2\,b^4\,c^2\,d^4+10\,B^4\,a^3\,b^3\,c^3\,d^3-3\,B^4\,a^4\,b^2\,c^2\,d^4-3\,B^4\,a^2\,b^4\,c^4\,d^2-2\,B^4\,a^2\,b^4\,c^2\,d^4+20\,A^4\,a^2\,b^4\,c^2\,d^4+B^2\,C^2\,b^6\,c^2\,d^4+B^2\,C^2\,a^2\,b^4\,d^6-8\,A^3\,C\,b^6\,d^6+3\,B^4\,b^6\,c^4\,d^2+8\,A^4\,b^6\,c^2\,d^4+3\,B^4\,a^4\,b^2\,d^6+8\,A^4\,a^2\,b^4\,d^6+4\,A^2\,C^2\,b^6\,d^6+4\,A^2\,B^2\,b^6\,d^6+4\,A^4\,b^6\,d^6+B^4\,b^6\,c^2\,d^4+B^4\,a^2\,b^4\,d^6,f,k\right)\right)-\frac{\frac{C\,a^3\,c^2\,d-B\,a^3\,c\,d^2+A\,a^3\,d^3+C\,a^2\,b\,c^3+C\,a^2\,b\,c\,d^2-B\,a\,b^2\,c^3+C\,a\,b^2\,c^2\,d-2\,B\,a\,b^2\,c\,d^2+A\,a\,b^2\,d^3+A\,b^3\,c^3+A\,b^3\,c\,d^2}{\left(a^2\,d^2-2\,a\,b\,c\,d+b^2\,c^2\right)\,\left(a^2\,c^2+a^2\,d^2+b^2\,c^2+b^2\,d^2\right)}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(2\,A\,b^3\,d^3+A\,a^2\,b\,d^3-B\,a\,b^2\,d^3+A\,b^3\,c^2\,d+C\,a^2\,b\,d^3-B\,b^3\,c\,d^2+C\,b^3\,c^2\,d-B\,a\,b^2\,c^2\,d-B\,a^2\,b\,c\,d^2+2\,C\,a^2\,b\,c^2\,d\right)}{\left(a^2\,d^2-2\,a\,b\,c\,d+b^2\,c^2\right)\,\left(a^2\,c^2+a^2\,d^2+b^2\,c^2+b^2\,d^2\right)}}{b\,d\,{\mathrm{tan}\left(e+f\,x\right)}^2+\left(a\,d+b\,c\right)\,\mathrm{tan}\left(e+f\,x\right)+a\,c}}{f}","Not used",1,"(symsum(log((tan(e + f*x)*(4*A^3*a^3*b^4*d^7 + B^3*a^2*b^5*d^7 + 4*A^3*b^7*c^3*d^4 + 2*C^3*a^5*b^2*d^7 + B^3*b^7*c^2*d^5 + 2*C^3*b^7*c^5*d^2 + 4*A^2*B*b^7*d^7 - 4*B^3*a^2*b^5*c^2*d^5 - 3*B^3*a^2*b^5*c^4*d^3 + 10*B^3*a^3*b^4*c^3*d^4 - 3*B^3*a^4*b^3*c^2*d^5 - 4*A*B^2*a*b^6*d^7 - 4*A*B^2*b^7*c*d^6 + 2*B^3*a*b^6*c*d^6 - 6*A*B^2*a^3*b^4*d^7 + 8*A^2*B*a^2*b^5*d^7 - 3*A^2*B*a^4*b^3*d^7 + 4*A*C^2*a^3*b^4*d^7 - 4*A*C^2*a^5*b^2*d^7 - 8*A^2*C*a^3*b^4*d^7 + 2*A^2*C*a^5*b^2*d^7 - 6*A*B^2*b^7*c^3*d^4 - 3*B*C^2*a^4*b^3*d^7 + 8*A^2*B*b^7*c^2*d^5 - 3*A^2*B*b^7*c^4*d^3 + 4*A*C^2*b^7*c^3*d^4 - 4*A*C^2*b^7*c^5*d^2 - 8*A^2*C*b^7*c^3*d^4 + 2*A^2*C*b^7*c^5*d^2 - 3*B*C^2*b^7*c^4*d^3 - 4*A^3*a*b^6*c^2*d^5 - 4*A^3*a^2*b^5*c*d^6 + 6*B^3*a*b^6*c^3*d^4 + 6*B^3*a^3*b^4*c*d^6 - 2*C^3*a*b^6*c^4*d^3 - 2*C^3*a^4*b^3*c*d^6 - 10*A*B^2*a^2*b^5*c^3*d^4 - 10*A*B^2*a^3*b^4*c^2*d^5 + 18*A^2*B*a^2*b^5*c^2*d^5 + 2*B*C^2*a^2*b^5*c^2*d^5 + 4*B*C^2*a^4*b^3*c^4*d^3 + 2*B^2*C*a^2*b^5*c^3*d^4 + 2*B^2*C*a^2*b^5*c^5*d^2 + 2*B^2*C*a^3*b^4*c^2*d^5 - 6*B^2*C*a^3*b^4*c^4*d^3 - 6*B^2*C*a^4*b^3*c^3*d^4 + 2*B^2*C*a^5*b^2*c^2*d^5 + 10*A*B*C*a^4*b^3*d^7 + 10*A*B*C*b^7*c^4*d^3 - 8*A^2*B*a*b^6*c*d^6 - 2*A*B^2*a*b^6*c^2*d^5 + 6*A*B^2*a*b^6*c^4*d^3 - 2*A*B^2*a^2*b^5*c*d^6 + 6*A*B^2*a^4*b^3*c*d^6 - 4*A^2*B*a*b^6*c^3*d^4 - 4*A^2*B*a^3*b^4*c*d^6 - 4*A*C^2*a*b^6*c^2*d^5 + 4*A*C^2*a*b^6*c^4*d^3 - 4*A*C^2*a^2*b^5*c*d^6 + 4*A*C^2*a^4*b^3*c*d^6 + 8*A^2*C*a*b^6*c^2*d^5 - 2*A^2*C*a*b^6*c^4*d^3 + 8*A^2*C*a^2*b^5*c*d^6 - 2*A^2*C*a^4*b^3*c*d^6 + 4*B*C^2*a*b^6*c^3*d^4 + 4*B*C^2*a*b^6*c^5*d^2 + 4*B*C^2*a^3*b^4*c*d^6 + 4*B*C^2*a^5*b^2*c*d^6 - 4*B^2*C*a*b^6*c^2*d^5 - 10*B^2*C*a*b^6*c^4*d^3 - 4*B^2*C*a^2*b^5*c*d^6 - 10*B^2*C*a^4*b^3*c*d^6 - 4*A*B*C*a^2*b^5*c^2*d^5 + 8*A*B*C*a^2*b^5*c^4*d^3 + 8*A*B*C*a^4*b^3*c^2*d^5 + 8*A*B*C*a*b^6*c*d^6 - 4*A*B*C*a*b^6*c^5*d^2 - 4*A*B*C*a^5*b^2*c*d^6))/(a^8*d^8 + b^8*c^8 + 2*a^2*b^6*c^8 + a^4*b^4*c^8 + a^4*b^4*d^8 + 2*a^6*b^2*d^8 + 2*a^8*c^2*d^6 + a^8*c^4*d^4 + b^8*c^4*d^4 + 2*b^8*c^6*d^2 - 4*a*b^7*c^3*d^5 - 8*a*b^7*c^5*d^3 - 4*a^3*b^5*c*d^7 - 8*a^3*b^5*c^7*d - 8*a^5*b^3*c*d^7 - 4*a^5*b^3*c^7*d - 8*a^7*b*c^3*d^5 - 4*a^7*b*c^5*d^3 + 6*a^2*b^6*c^2*d^6 + 14*a^2*b^6*c^4*d^4 + 10*a^2*b^6*c^6*d^2 - 16*a^3*b^5*c^3*d^5 - 20*a^3*b^5*c^5*d^3 + 14*a^4*b^4*c^2*d^6 + 26*a^4*b^4*c^4*d^4 + 14*a^4*b^4*c^6*d^2 - 20*a^5*b^3*c^3*d^5 - 16*a^5*b^3*c^5*d^3 + 10*a^6*b^2*c^2*d^6 + 14*a^6*b^2*c^4*d^4 + 6*a^6*b^2*c^6*d^2 - 4*a*b^7*c^7*d - 4*a^7*b*c*d^7) - (4*A^2*C*b^7*d^7 - 6*A^3*a^2*b^5*d^7 - B^3*a^3*b^4*d^7 - 6*A^3*b^7*c^2*d^5 - B^3*b^7*c^3*d^4 - 4*A^3*b^7*d^7 - 8*A^3*a^2*b^5*c^2*d^5 - 3*B^3*a^2*b^5*c^3*d^4 - 3*B^3*a^3*b^4*c^2*d^5 + 2*C^3*a^2*b^5*c^4*d^3 + 2*C^3*a^4*b^3*c^2*d^5 + 4*C^3*a^4*b^3*c^4*d^3 + 4*A^2*B*a*b^6*d^7 + 4*A^2*B*b^7*c*d^6 + 4*A^3*a*b^6*c*d^6 + A*B^2*a^2*b^5*d^7 - 3*A*B^2*a^4*b^3*d^7 + 9*A^2*B*a^3*b^4*d^7 + 2*A*C^2*a^2*b^5*d^7 + 4*A*C^2*a^4*b^3*d^7 + 4*A^2*C*a^2*b^5*d^7 - 4*A^2*C*a^4*b^3*d^7 + A*B^2*b^7*c^2*d^5 - 3*A*B^2*b^7*c^4*d^3 - B*C^2*a^3*b^4*d^7 - 2*B*C^2*a^5*b^2*d^7 + 9*A^2*B*b^7*c^3*d^4 + B^2*C*a^2*b^5*d^7 + 3*B^2*C*a^4*b^3*d^7 + 2*A*C^2*b^7*c^2*d^5 + 4*A*C^2*b^7*c^4*d^3 + 4*A^2*C*b^7*c^2*d^5 - 4*A^2*C*b^7*c^4*d^3 - B*C^2*b^7*c^3*d^4 - 2*B*C^2*b^7*c^5*d^2 + B^2*C*b^7*c^2*d^5 + 3*B^2*C*b^7*c^4*d^3 + 2*A^3*a*b^6*c^3*d^4 + 2*A^3*a^3*b^4*c*d^6 + B^3*a*b^6*c^2*d^5 + 3*B^3*a*b^6*c^4*d^3 + B^3*a^2*b^5*c*d^6 + 3*B^3*a^4*b^3*c*d^6 + 2*C^3*a*b^6*c^3*d^4 + 2*C^3*a*b^6*c^5*d^2 + 2*C^3*a^3*b^4*c*d^6 + 2*C^3*a^5*b^2*c*d^6 - 4*A*B*C*a*b^6*d^7 - 4*A*B*C*b^7*c*d^6 + 14*A*B^2*a^2*b^5*c^2*d^5 + 3*A*B^2*a^2*b^5*c^4*d^3 - 10*A*B^2*a^3*b^4*c^3*d^4 + 3*A*B^2*a^4*b^3*c^2*d^5 + 7*A^2*B*a^2*b^5*c^3*d^4 + 7*A^2*B*a^3*b^4*c^2*d^5 + 8*A*C^2*a^2*b^5*c^2*d^5 + 4*A*C^2*a^2*b^5*c^4*d^3 + 4*A*C^2*a^4*b^3*c^2*d^5 - 4*A*C^2*a^4*b^3*c^4*d^3 - 6*A^2*C*a^2*b^5*c^4*d^3 - 6*A^2*C*a^4*b^3*c^2*d^5 - B*C^2*a^2*b^5*c^3*d^4 + 2*B*C^2*a^2*b^5*c^5*d^2 - B*C^2*a^3*b^4*c^2*d^5 - 6*B*C^2*a^3*b^4*c^4*d^3 - 6*B*C^2*a^4*b^3*c^3*d^4 + 2*B*C^2*a^5*b^2*c^2*d^5 - 6*B^2*C*a^2*b^5*c^2*d^5 - B^2*C*a^2*b^5*c^4*d^3 + 10*B^2*C*a^3*b^4*c^3*d^4 - B^2*C*a^4*b^3*c^2*d^5 - 8*A*B*C*a^3*b^4*d^7 + 2*A*B*C*a^5*b^2*d^7 - 8*A*B*C*b^7*c^3*d^4 + 2*A*B*C*b^7*c^5*d^2 - 6*A*B^2*a*b^6*c*d^6 + 4*A*C^2*a*b^6*c*d^6 - 8*A^2*C*a*b^6*c*d^6 + 2*B^2*C*a*b^6*c*d^6 - 8*A*B^2*a*b^6*c^3*d^4 - 8*A*B^2*a^3*b^4*c*d^6 - A^2*B*a*b^6*c^2*d^5 - 3*A^2*B*a*b^6*c^4*d^3 - A^2*B*a^2*b^5*c*d^6 - 3*A^2*B*a^4*b^3*c*d^6 - 2*A*C^2*a*b^6*c^3*d^4 - 4*A*C^2*a*b^6*c^5*d^2 - 2*A*C^2*a^3*b^4*c*d^6 - 4*A*C^2*a^5*b^2*c*d^6 - 2*A^2*C*a*b^6*c^3*d^4 + 2*A^2*C*a*b^6*c^5*d^2 - 2*A^2*C*a^3*b^4*c*d^6 + 2*A^2*C*a^5*b^2*c*d^6 - 3*B*C^2*a*b^6*c^2*d^5 - 5*B*C^2*a*b^6*c^4*d^3 - 3*B*C^2*a^2*b^5*c*d^6 - 5*B*C^2*a^4*b^3*c*d^6 + 4*B^2*C*a*b^6*c^3*d^4 - 2*B^2*C*a*b^6*c^5*d^2 + 4*B^2*C*a^3*b^4*c*d^6 - 2*B^2*C*a^5*b^2*c*d^6 - 6*A*B*C*a^2*b^5*c^3*d^4 - 2*A*B*C*a^2*b^5*c^5*d^2 - 6*A*B*C*a^3*b^4*c^2*d^5 + 6*A*B*C*a^3*b^4*c^4*d^3 + 6*A*B*C*a^4*b^3*c^3*d^4 - 2*A*B*C*a^5*b^2*c^2*d^5 + 4*A*B*C*a*b^6*c^2*d^5 + 8*A*B*C*a*b^6*c^4*d^3 + 4*A*B*C*a^2*b^5*c*d^6 + 8*A*B*C*a^4*b^3*c*d^6)/(a^8*d^8 + b^8*c^8 + 2*a^2*b^6*c^8 + a^4*b^4*c^8 + a^4*b^4*d^8 + 2*a^6*b^2*d^8 + 2*a^8*c^2*d^6 + a^8*c^4*d^4 + b^8*c^4*d^4 + 2*b^8*c^6*d^2 - 4*a*b^7*c^3*d^5 - 8*a*b^7*c^5*d^3 - 4*a^3*b^5*c*d^7 - 8*a^3*b^5*c^7*d - 8*a^5*b^3*c*d^7 - 4*a^5*b^3*c^7*d - 8*a^7*b*c^3*d^5 - 4*a^7*b*c^5*d^3 + 6*a^2*b^6*c^2*d^6 + 14*a^2*b^6*c^4*d^4 + 10*a^2*b^6*c^6*d^2 - 16*a^3*b^5*c^3*d^5 - 20*a^3*b^5*c^5*d^3 + 14*a^4*b^4*c^2*d^6 + 26*a^4*b^4*c^4*d^4 + 14*a^4*b^4*c^6*d^2 - 20*a^5*b^3*c^3*d^5 - 16*a^5*b^3*c^5*d^3 + 10*a^6*b^2*c^2*d^6 + 14*a^6*b^2*c^4*d^4 + 6*a^6*b^2*c^6*d^2 - 4*a*b^7*c^7*d - 4*a^7*b*c*d^7) - root(144*a^13*b*c^5*d^9*f^4 + 144*a^9*b^5*c*d^13*f^4 + 144*a^5*b^9*c^13*d*f^4 + 144*a*b^13*c^9*d^5*f^4 + 96*a^13*b*c^7*d^7*f^4 + 96*a^13*b*c^3*d^11*f^4 + 96*a^11*b^3*c*d^13*f^4 + 96*a^7*b^7*c^13*d*f^4 + 96*a^7*b^7*c*d^13*f^4 + 96*a^3*b^11*c^13*d*f^4 + 96*a*b^13*c^11*d^3*f^4 + 96*a*b^13*c^7*d^7*f^4 + 24*a^13*b*c^9*d^5*f^4 + 24*a^9*b^5*c^13*d*f^4 + 24*a^5*b^9*c*d^13*f^4 + 24*a*b^13*c^5*d^9*f^4 + 24*a^13*b*c*d^13*f^4 + 24*a*b^13*c^13*d*f^4 + 3648*a^7*b^7*c^7*d^7*f^4 - 3188*a^8*b^6*c^6*d^8*f^4 - 3188*a^6*b^8*c^8*d^6*f^4 - 2912*a^8*b^6*c^8*d^6*f^4 - 2912*a^6*b^8*c^6*d^8*f^4 + 2592*a^9*b^5*c^7*d^7*f^4 + 2592*a^7*b^7*c^9*d^5*f^4 + 2592*a^7*b^7*c^5*d^9*f^4 + 2592*a^5*b^9*c^7*d^7*f^4 + 2168*a^9*b^5*c^5*d^9*f^4 + 2168*a^5*b^9*c^9*d^5*f^4 - 1776*a^10*b^4*c^6*d^8*f^4 - 1776*a^8*b^6*c^4*d^10*f^4 - 1776*a^6*b^8*c^10*d^4*f^4 - 1776*a^4*b^10*c^8*d^6*f^4 + 1568*a^9*b^5*c^9*d^5*f^4 + 1568*a^5*b^9*c^5*d^9*f^4 - 1344*a^10*b^4*c^8*d^6*f^4 - 1344*a^8*b^6*c^10*d^4*f^4 - 1344*a^6*b^8*c^4*d^10*f^4 - 1344*a^4*b^10*c^6*d^8*f^4 - 1164*a^10*b^4*c^4*d^10*f^4 - 1164*a^4*b^10*c^10*d^4*f^4 + 896*a^11*b^3*c^5*d^9*f^4 + 896*a^9*b^5*c^3*d^11*f^4 + 896*a^5*b^9*c^11*d^3*f^4 + 896*a^3*b^11*c^9*d^5*f^4 + 864*a^11*b^3*c^7*d^7*f^4 + 864*a^7*b^7*c^11*d^3*f^4 + 864*a^7*b^7*c^3*d^11*f^4 + 864*a^3*b^11*c^7*d^7*f^4 - 480*a^10*b^4*c^10*d^4*f^4 - 480*a^4*b^10*c^4*d^10*f^4 + 464*a^11*b^3*c^3*d^11*f^4 + 464*a^3*b^11*c^11*d^3*f^4 - 424*a^12*b^2*c^6*d^8*f^4 - 424*a^8*b^6*c^2*d^12*f^4 - 424*a^6*b^8*c^12*d^2*f^4 - 424*a^2*b^12*c^8*d^6*f^4 + 416*a^11*b^3*c^9*d^5*f^4 + 416*a^9*b^5*c^11*d^3*f^4 + 416*a^5*b^9*c^3*d^11*f^4 + 416*a^3*b^11*c^5*d^9*f^4 - 336*a^12*b^2*c^4*d^10*f^4 - 336*a^10*b^4*c^2*d^12*f^4 - 336*a^4*b^10*c^12*d^2*f^4 - 336*a^2*b^12*c^10*d^4*f^4 - 256*a^12*b^2*c^8*d^6*f^4 - 256*a^8*b^6*c^12*d^2*f^4 - 256*a^6*b^8*c^2*d^12*f^4 - 256*a^2*b^12*c^6*d^8*f^4 - 124*a^12*b^2*c^2*d^12*f^4 - 124*a^2*b^12*c^12*d^2*f^4 + 80*a^11*b^3*c^11*d^3*f^4 + 80*a^3*b^11*c^3*d^11*f^4 - 60*a^12*b^2*c^10*d^4*f^4 - 60*a^10*b^4*c^12*d^2*f^4 - 60*a^4*b^10*c^2*d^12*f^4 - 60*a^2*b^12*c^4*d^10*f^4 - 24*b^14*c^10*d^4*f^4 - 16*b^14*c^12*d^2*f^4 - 16*b^14*c^8*d^6*f^4 - 4*b^14*c^6*d^8*f^4 - 24*a^14*c^4*d^10*f^4 - 16*a^14*c^6*d^8*f^4 - 16*a^14*c^2*d^12*f^4 - 4*a^14*c^8*d^6*f^4 - 24*a^10*b^4*d^14*f^4 - 16*a^12*b^2*d^14*f^4 - 16*a^8*b^6*d^14*f^4 - 4*a^6*b^8*d^14*f^4 - 24*a^4*b^10*c^14*f^4 - 16*a^6*b^8*c^14*f^4 - 16*a^2*b^12*c^14*f^4 - 4*a^8*b^6*c^14*f^4 - 4*b^14*c^14*f^4 - 4*a^14*d^14*f^4 + 36*A*C*a^9*b*c*d^9*f^2 + 36*A*C*a*b^9*c^9*d*f^2 + 32*A*C*a*b^9*c*d^9*f^2 - 552*B*C*a^7*b^3*c^4*d^6*f^2 - 552*B*C*a^4*b^6*c^7*d^3*f^2 - 408*B*C*a^5*b^5*c^4*d^6*f^2 - 408*B*C*a^4*b^6*c^5*d^5*f^2 + 360*B*C*a^6*b^4*c^3*d^7*f^2 + 360*B*C*a^3*b^7*c^6*d^4*f^2 - 248*B*C*a^7*b^3*c^2*d^8*f^2 - 248*B*C*a^2*b^8*c^7*d^3*f^2 + 184*B*C*a^6*b^4*c^5*d^5*f^2 + 184*B*C*a^5*b^5*c^6*d^4*f^2 + 152*B*C*a^8*b^2*c^3*d^7*f^2 - 152*B*C*a^5*b^5*c^2*d^8*f^2 + 152*B*C*a^3*b^7*c^8*d^2*f^2 - 152*B*C*a^2*b^8*c^5*d^5*f^2 - 104*B*C*a^7*b^3*c^6*d^4*f^2 - 104*B*C*a^6*b^4*c^7*d^3*f^2 + 64*B*C*a^8*b^2*c^5*d^5*f^2 + 64*B*C*a^5*b^5*c^8*d^2*f^2 - 56*B*C*a^4*b^6*c^3*d^7*f^2 - 56*B*C*a^3*b^7*c^4*d^6*f^2 - 24*B*C*a^8*b^2*c^7*d^3*f^2 - 24*B*C*a^7*b^3*c^8*d^2*f^2 - 24*B*C*a^3*b^7*c^2*d^8*f^2 - 24*B*C*a^2*b^8*c^3*d^7*f^2 - 696*A*C*a^5*b^5*c^5*d^5*f^2 + 536*A*C*a^6*b^4*c^6*d^4*f^2 + 536*A*C*a^6*b^4*c^4*d^6*f^2 + 536*A*C*a^4*b^6*c^6*d^4*f^2 + 472*A*C*a^4*b^6*c^4*d^6*f^2 - 232*A*C*a^7*b^3*c^5*d^5*f^2 - 232*A*C*a^5*b^5*c^7*d^3*f^2 + 216*A*C*a^3*b^7*c^3*d^7*f^2 + 168*A*C*a^7*b^3*c^3*d^7*f^2 + 168*A*C*a^3*b^7*c^7*d^3*f^2 - 154*A*C*a^8*b^2*c^2*d^8*f^2 - 154*A*C*a^2*b^8*c^8*d^2*f^2 + 62*A*C*a^8*b^2*c^6*d^4*f^2 + 62*A*C*a^6*b^4*c^8*d^2*f^2 - 40*A*C*a^7*b^3*c^7*d^3*f^2 - 40*A*C*a^5*b^5*c^3*d^7*f^2 - 40*A*C*a^3*b^7*c^5*d^5*f^2 + 32*A*C*a^6*b^4*c^2*d^8*f^2 + 32*A*C*a^2*b^8*c^6*d^4*f^2 - 32*A*C*a^2*b^8*c^2*d^8*f^2 + 30*A*C*a^4*b^6*c^2*d^8*f^2 + 30*A*C*a^2*b^8*c^4*d^6*f^2 + 16*A*C*a^8*b^2*c^4*d^6*f^2 + 16*A*C*a^4*b^6*c^8*d^2*f^2 - 488*A*B*a^6*b^4*c^3*d^7*f^2 - 488*A*B*a^3*b^7*c^6*d^4*f^2 + 440*A*B*a^7*b^3*c^4*d^6*f^2 + 440*A*B*a^4*b^6*c^7*d^3*f^2 - 360*A*B*a^6*b^4*c^5*d^5*f^2 - 360*A*B*a^5*b^5*c^6*d^4*f^2 - 192*A*B*a^8*b^2*c^3*d^7*f^2 - 192*A*B*a^3*b^7*c^8*d^2*f^2 - 168*A*B*a^3*b^7*c^2*d^8*f^2 - 168*A*B*a^2*b^8*c^3*d^7*f^2 - 152*A*B*a^4*b^6*c^3*d^7*f^2 - 152*A*B*a^3*b^7*c^4*d^6*f^2 - 120*A*B*a^8*b^2*c^5*d^5*f^2 + 120*A*B*a^7*b^3*c^2*d^8*f^2 - 120*A*B*a^5*b^5*c^8*d^2*f^2 + 120*A*B*a^5*b^5*c^4*d^6*f^2 - 120*A*B*a^5*b^5*c^2*d^8*f^2 + 120*A*B*a^4*b^6*c^5*d^5*f^2 + 120*A*B*a^2*b^8*c^7*d^3*f^2 - 120*A*B*a^2*b^8*c^5*d^5*f^2 + 40*A*B*a^7*b^3*c^6*d^4*f^2 + 40*A*B*a^6*b^4*c^7*d^3*f^2 - 72*B*C*a^9*b*c^4*d^6*f^2 - 72*B*C*a^4*b^6*c^9*d*f^2 - 64*B*C*a^4*b^6*c*d^9*f^2 - 64*B*C*a*b^9*c^4*d^6*f^2 - 32*B*C*a^8*b^2*c*d^9*f^2 - 32*B*C*a*b^9*c^8*d^2*f^2 - 16*B*C*a^2*b^8*c*d^9*f^2 - 16*B*C*a*b^9*c^2*d^8*f^2 + 8*B*C*a^9*b*c^6*d^4*f^2 - 8*B*C*a^9*b*c^2*d^8*f^2 + 8*B*C*a^6*b^4*c^9*d*f^2 - 8*B*C*a^2*b^8*c^9*d*f^2 + 104*A*C*a^7*b^3*c*d^9*f^2 + 104*A*C*a*b^9*c^7*d^3*f^2 + 96*A*C*a^3*b^7*c*d^9*f^2 + 96*A*C*a*b^9*c^3*d^7*f^2 + 72*A*C*a^9*b*c^3*d^7*f^2 + 72*A*C*a^3*b^7*c^9*d*f^2 + 68*A*C*a^5*b^5*c*d^9*f^2 + 68*A*C*a*b^9*c^5*d^5*f^2 - 28*A*C*a^9*b*c^5*d^5*f^2 - 28*A*C*a^5*b^5*c^9*d*f^2 + 80*A*B*a^9*b*c^4*d^6*f^2 + 80*A*B*a^4*b^6*c^9*d*f^2 + 24*A*B*a^8*b^2*c*d^9*f^2 - 24*A*B*a^6*b^4*c*d^9*f^2 + 24*A*B*a^4*b^6*c*d^9*f^2 - 24*A*B*a^2*b^8*c*d^9*f^2 + 24*A*B*a*b^9*c^8*d^2*f^2 - 24*A*B*a*b^9*c^6*d^4*f^2 + 24*A*B*a*b^9*c^4*d^6*f^2 - 24*A*B*a*b^9*c^2*d^8*f^2 - 32*B*C*b^10*c^7*d^3*f^2 - 8*B*C*b^10*c^5*d^5*f^2 + 34*A*C*b^10*c^6*d^4*f^2 + 16*B*C*a^10*c^3*d^7*f^2 + 16*A*C*b^10*c^4*d^6*f^2 - 12*A*C*b^10*c^8*d^2*f^2 - 96*A*B*b^10*c^5*d^5*f^2 - 72*A*B*b^10*c^3*d^7*f^2 - 32*B*C*a^7*b^3*d^10*f^2 - 28*A*C*a^10*c^2*d^8*f^2 - 24*A*B*b^10*c^7*d^3*f^2 - 8*B*C*a^5*b^5*d^10*f^2 + 2*A*C*a^10*c^4*d^6*f^2 + 34*A*C*a^6*b^4*d^10*f^2 + 16*B*C*a^3*b^7*c^10*f^2 + 16*A*C*a^4*b^6*d^10*f^2 - 16*A*B*a^10*c^3*d^7*f^2 - 12*A*C*a^8*b^2*d^10*f^2 - 96*A*B*a^5*b^5*d^10*f^2 - 72*A*B*a^3*b^7*d^10*f^2 - 28*A*C*a^2*b^8*c^10*f^2 - 24*A*B*a^7*b^3*d^10*f^2 + 2*A*C*a^4*b^6*c^10*f^2 - 16*A*B*a^3*b^7*c^10*f^2 + 444*C^2*a^5*b^5*c^5*d^5*f^2 + 148*C^2*a^7*b^3*c^5*d^5*f^2 + 148*C^2*a^5*b^5*c^7*d^3*f^2 + 148*C^2*a^5*b^5*c^3*d^7*f^2 + 148*C^2*a^3*b^7*c^5*d^5*f^2 - 140*C^2*a^6*b^4*c^6*d^4*f^2 - 140*C^2*a^6*b^4*c^4*d^6*f^2 - 140*C^2*a^4*b^6*c^6*d^4*f^2 - 140*C^2*a^4*b^6*c^4*d^6*f^2 + 109*C^2*a^8*b^2*c^2*d^8*f^2 + 109*C^2*a^2*b^8*c^8*d^2*f^2 + 48*C^2*a^8*b^2*c^4*d^6*f^2 + 48*C^2*a^6*b^4*c^2*d^8*f^2 + 48*C^2*a^4*b^6*c^8*d^2*f^2 + 48*C^2*a^2*b^8*c^6*d^4*f^2 + 20*C^2*a^7*b^3*c^7*d^3*f^2 - 20*C^2*a^7*b^3*c^3*d^7*f^2 - 20*C^2*a^3*b^7*c^7*d^3*f^2 + 20*C^2*a^3*b^7*c^3*d^7*f^2 + 17*C^2*a^8*b^2*c^6*d^4*f^2 + 17*C^2*a^6*b^4*c^8*d^2*f^2 + 17*C^2*a^4*b^6*c^2*d^8*f^2 + 17*C^2*a^2*b^8*c^4*d^6*f^2 + 16*C^2*a^8*b^2*c^8*d^2*f^2 + 16*C^2*a^2*b^8*c^2*d^8*f^2 - 396*B^2*a^5*b^5*c^5*d^5*f^2 + 308*B^2*a^6*b^4*c^4*d^6*f^2 + 308*B^2*a^4*b^6*c^6*d^4*f^2 + 300*B^2*a^4*b^6*c^4*d^6*f^2 + 284*B^2*a^6*b^4*c^6*d^4*f^2 - 132*B^2*a^7*b^3*c^5*d^5*f^2 - 132*B^2*a^5*b^5*c^7*d^3*f^2 - 84*B^2*a^5*b^5*c^3*d^7*f^2 - 84*B^2*a^3*b^7*c^5*d^5*f^2 + 61*B^2*a^4*b^6*c^2*d^8*f^2 + 61*B^2*a^2*b^8*c^4*d^6*f^2 - 59*B^2*a^8*b^2*c^2*d^8*f^2 - 59*B^2*a^2*b^8*c^8*d^2*f^2 + 56*B^2*a^6*b^4*c^2*d^8*f^2 + 56*B^2*a^2*b^8*c^6*d^4*f^2 + 52*B^2*a^7*b^3*c^3*d^7*f^2 + 52*B^2*a^3*b^7*c^7*d^3*f^2 + 44*B^2*a^3*b^7*c^3*d^7*f^2 + 33*B^2*a^8*b^2*c^6*d^4*f^2 + 33*B^2*a^6*b^4*c^8*d^2*f^2 + 20*B^2*a^8*b^2*c^4*d^6*f^2 - 20*B^2*a^7*b^3*c^7*d^3*f^2 + 20*B^2*a^4*b^6*c^8*d^2*f^2 + 8*B^2*a^2*b^8*c^2*d^8*f^2 + 337*A^2*a^4*b^6*c^2*d^8*f^2 + 337*A^2*a^2*b^8*c^4*d^6*f^2 + 272*A^2*a^2*b^8*c^2*d^8*f^2 + 252*A^2*a^5*b^5*c^5*d^5*f^2 + 244*A^2*a^4*b^6*c^4*d^6*f^2 - 236*A^2*a^3*b^7*c^3*d^7*f^2 + 176*A^2*a^6*b^4*c^2*d^8*f^2 + 176*A^2*a^2*b^8*c^6*d^4*f^2 - 148*A^2*a^7*b^3*c^3*d^7*f^2 - 148*A^2*a^3*b^7*c^7*d^3*f^2 - 140*A^2*a^6*b^4*c^6*d^4*f^2 + 109*A^2*a^8*b^2*c^2*d^8*f^2 + 109*A^2*a^2*b^8*c^8*d^2*f^2 - 108*A^2*a^5*b^5*c^3*d^7*f^2 - 108*A^2*a^3*b^7*c^5*d^5*f^2 + 84*A^2*a^7*b^3*c^5*d^5*f^2 + 84*A^2*a^5*b^5*c^7*d^3*f^2 + 32*A^2*a^8*b^2*c^4*d^6*f^2 + 32*A^2*a^4*b^6*c^8*d^2*f^2 + 20*A^2*a^7*b^3*c^7*d^3*f^2 - 15*A^2*a^8*b^2*c^6*d^4*f^2 - 15*A^2*a^6*b^4*c^8*d^2*f^2 - 12*A^2*a^6*b^4*c^4*d^6*f^2 - 12*A^2*a^4*b^6*c^6*d^4*f^2 + 8*B*C*b^10*c^9*d*f^2 - 16*B*C*a^10*c*d^9*f^2 - 16*A*B*b^10*c^9*d*f^2 - 16*A*B*b^10*c*d^9*f^2 + 8*B*C*a^9*b*d^10*f^2 - 16*B*C*a*b^9*c^10*f^2 + 16*A*B*a^10*c*d^9*f^2 - 16*A*B*a^9*b*d^10*f^2 - 16*A*B*a*b^9*d^10*f^2 + 16*A*B*a*b^9*c^10*f^2 + 22*C^2*a^9*b*c^5*d^5*f^2 + 22*C^2*a^5*b^5*c^9*d*f^2 + 22*C^2*a^5*b^5*c*d^9*f^2 + 22*C^2*a*b^9*c^5*d^5*f^2 - 20*C^2*a^9*b*c^3*d^7*f^2 - 20*C^2*a^7*b^3*c*d^9*f^2 - 20*C^2*a^3*b^7*c^9*d*f^2 - 20*C^2*a*b^9*c^7*d^3*f^2 + 36*B^2*a^7*b^3*c*d^9*f^2 + 36*B^2*a*b^9*c^7*d^3*f^2 + 28*B^2*a^9*b*c^3*d^7*f^2 + 28*B^2*a^3*b^7*c^9*d*f^2 + 24*B^2*a^3*b^7*c*d^9*f^2 + 24*B^2*a*b^9*c^3*d^7*f^2 - 18*B^2*a^9*b*c^5*d^5*f^2 - 18*B^2*a^5*b^5*c^9*d*f^2 + 6*B^2*a^5*b^5*c*d^9*f^2 + 6*B^2*a*b^9*c^5*d^5*f^2 - 96*A^2*a^3*b^7*c*d^9*f^2 - 96*A^2*a*b^9*c^3*d^7*f^2 - 90*A^2*a^5*b^5*c*d^9*f^2 - 90*A^2*a*b^9*c^5*d^5*f^2 - 84*A^2*a^7*b^3*c*d^9*f^2 - 84*A^2*a*b^9*c^7*d^3*f^2 - 52*A^2*a^9*b*c^3*d^7*f^2 - 52*A^2*a^3*b^7*c^9*d*f^2 + 6*A^2*a^9*b*c^5*d^5*f^2 + 6*A^2*a^5*b^5*c^9*d*f^2 - 10*C^2*a^9*b*c*d^9*f^2 - 10*C^2*a*b^9*c^9*d*f^2 + 14*B^2*a^9*b*c*d^9*f^2 + 14*B^2*a*b^9*c^9*d*f^2 + 8*B^2*a*b^9*c*d^9*f^2 - 32*A^2*a*b^9*c*d^9*f^2 - 26*A^2*a^9*b*c*d^9*f^2 - 26*A^2*a*b^9*c^9*d*f^2 + 2*A*C*b^10*c^10*f^2 + 2*A*C*a^10*d^10*f^2 + 14*C^2*b^10*c^8*d^2*f^2 - C^2*b^10*c^6*d^4*f^2 + 31*B^2*b^10*c^6*d^4*f^2 + 20*B^2*b^10*c^4*d^6*f^2 + 14*C^2*a^10*c^2*d^8*f^2 + 4*B^2*b^10*c^2*d^8*f^2 + 2*B^2*b^10*c^8*d^2*f^2 - C^2*a^10*c^4*d^6*f^2 + 80*A^2*b^10*c^4*d^6*f^2 + 64*A^2*b^10*c^2*d^8*f^2 + 31*A^2*b^10*c^6*d^4*f^2 + 14*C^2*a^8*b^2*d^10*f^2 + 14*A^2*b^10*c^8*d^2*f^2 - 10*B^2*a^10*c^2*d^8*f^2 + 3*B^2*a^10*c^4*d^6*f^2 - C^2*a^6*b^4*d^10*f^2 + 31*B^2*a^6*b^4*d^10*f^2 + 20*B^2*a^4*b^6*d^10*f^2 + 14*C^2*a^2*b^8*c^10*f^2 + 14*A^2*a^10*c^2*d^8*f^2 + 4*B^2*a^2*b^8*d^10*f^2 + 2*B^2*a^8*b^2*d^10*f^2 - C^2*a^4*b^6*c^10*f^2 - A^2*a^10*c^4*d^6*f^2 + 80*A^2*a^4*b^6*d^10*f^2 + 64*A^2*a^2*b^8*d^10*f^2 + 31*A^2*a^6*b^4*d^10*f^2 + 14*A^2*a^8*b^2*d^10*f^2 - 10*B^2*a^2*b^8*c^10*f^2 + 3*B^2*a^4*b^6*c^10*f^2 + 14*A^2*a^2*b^8*c^10*f^2 - A^2*a^4*b^6*c^10*f^2 - C^2*b^10*c^10*f^2 - C^2*a^10*d^10*f^2 + 16*A^2*b^10*d^10*f^2 + 3*B^2*b^10*c^10*f^2 + 3*B^2*a^10*d^10*f^2 - A^2*b^10*c^10*f^2 - A^2*a^10*d^10*f^2 - 96*A*B*C*a*b^7*c*d^7*f - 28*A*B*C*a^7*b*c*d^7*f - 28*A*B*C*a*b^7*c^7*d*f + 484*A*B*C*a^4*b^4*c^4*d^4*f - 424*A*B*C*a^3*b^5*c^3*d^5*f + 320*A*B*C*a^2*b^6*c^2*d^6*f - 176*A*B*C*a^6*b^2*c^2*d^6*f - 176*A*B*C*a^2*b^6*c^6*d^2*f + 158*A*B*C*a^4*b^4*c^2*d^6*f + 158*A*B*C*a^2*b^6*c^4*d^4*f - 136*A*B*C*a^5*b^3*c^5*d^3*f - 34*A*B*C*a^6*b^2*c^4*d^4*f - 34*A*B*C*a^4*b^4*c^6*d^2*f + 28*A*B*C*a^5*b^3*c^3*d^5*f + 28*A*B*C*a^3*b^5*c^5*d^3*f + 308*A*B*C*a^5*b^3*c*d^7*f + 308*A*B*C*a*b^7*c^5*d^3*f + 20*A*B*C*a^7*b*c^3*d^5*f + 20*A*B*C*a^3*b^5*c^7*d*f + 30*B*C^2*a^7*b*c*d^7*f + 30*B*C^2*a*b^7*c^7*d*f + 160*A^2*B*a*b^7*c*d^7*f - 2*A^2*B*a^7*b*c*d^7*f - 2*A^2*B*a*b^7*c^7*d*f - 96*A*B*C*b^8*c^4*d^4*f + 34*A*B*C*b^8*c^6*d^2*f - 32*A*B*C*b^8*c^2*d^6*f + 2*A*B*C*a^8*c^2*d^6*f - 96*A*B*C*a^4*b^4*d^8*f + 34*A*B*C*a^6*b^2*d^8*f - 32*A*B*C*a^2*b^6*d^8*f + 2*A*B*C*a^2*b^6*c^8*f - 210*B*C^2*a^4*b^4*c^4*d^4*f - 182*B^2*C*a^5*b^3*c^2*d^6*f - 182*B^2*C*a^2*b^6*c^5*d^3*f + 180*B*C^2*a^5*b^3*c^5*d^3*f + 180*B*C^2*a^3*b^5*c^3*d^5*f - 166*B^2*C*a^5*b^3*c^4*d^4*f - 166*B^2*C*a^4*b^4*c^5*d^3*f + 152*B*C^2*a^6*b^2*c^2*d^6*f + 152*B*C^2*a^2*b^6*c^6*d^2*f - 112*B^2*C*a^3*b^5*c^2*d^6*f - 112*B^2*C*a^2*b^6*c^3*d^5*f + 94*B^2*C*a^4*b^4*c^3*d^5*f + 94*B^2*C*a^3*b^5*c^4*d^4*f - 80*B*C^2*a^2*b^6*c^2*d^6*f + 66*B*C^2*a^5*b^3*c^3*d^5*f + 66*B*C^2*a^3*b^5*c^5*d^3*f + 46*B^2*C*a^6*b^2*c^3*d^5*f + 46*B^2*C*a^3*b^5*c^6*d^2*f + 33*B*C^2*a^6*b^2*c^4*d^4*f + 33*B*C^2*a^4*b^4*c^6*d^2*f + 24*B^2*C*a^6*b^2*c^5*d^3*f + 24*B^2*C*a^5*b^3*c^6*d^2*f - 16*B*C^2*a^6*b^2*c^6*d^2*f - 15*B*C^2*a^4*b^4*c^2*d^6*f - 15*B*C^2*a^2*b^6*c^4*d^4*f - 190*A^2*C*a^4*b^4*c^3*d^5*f - 190*A^2*C*a^3*b^5*c^4*d^4*f + 182*A^2*C*a^5*b^3*c^2*d^6*f + 182*A^2*C*a^2*b^6*c^5*d^3*f + 160*A^2*C*a^3*b^5*c^2*d^6*f + 160*A^2*C*a^2*b^6*c^3*d^5*f - 150*A*C^2*a^5*b^3*c^2*d^6*f - 150*A*C^2*a^2*b^6*c^5*d^3*f - 126*A*C^2*a^5*b^3*c^4*d^4*f - 126*A*C^2*a^4*b^4*c^5*d^3*f + 126*A*C^2*a^4*b^4*c^3*d^5*f + 126*A*C^2*a^3*b^5*c^4*d^4*f - 96*A*C^2*a^3*b^5*c^2*d^6*f - 96*A*C^2*a^2*b^6*c^3*d^5*f + 94*A^2*C*a^5*b^3*c^4*d^4*f + 94*A^2*C*a^4*b^4*c^5*d^3*f + 54*A*C^2*a^6*b^2*c^3*d^5*f + 54*A*C^2*a^3*b^5*c^6*d^2*f + 32*A*C^2*a^6*b^2*c^5*d^3*f + 32*A*C^2*a^5*b^3*c^6*d^2*f - 22*A^2*C*a^6*b^2*c^3*d^5*f - 22*A^2*C*a^3*b^5*c^6*d^2*f + 500*A^2*B*a^3*b^5*c^3*d^5*f - 290*A^2*B*a^4*b^4*c^4*d^4*f - 256*A^2*B*a^2*b^6*c^2*d^6*f - 230*A*B^2*a^4*b^4*c^3*d^5*f - 230*A*B^2*a^3*b^5*c^4*d^4*f + 142*A*B^2*a^5*b^3*c^2*d^6*f + 142*A*B^2*a^2*b^6*c^5*d^3*f - 127*A^2*B*a^4*b^4*c^2*d^6*f - 127*A^2*B*a^2*b^6*c^4*d^4*f + 86*A*B^2*a^5*b^3*c^4*d^4*f + 86*A*B^2*a^4*b^4*c^5*d^3*f + 80*A*B^2*a^3*b^5*c^2*d^6*f + 80*A*B^2*a^2*b^6*c^3*d^5*f + 40*A^2*B*a^6*b^2*c^2*d^6*f + 40*A^2*B*a^2*b^6*c^6*d^2*f + 34*A^2*B*a^5*b^3*c^3*d^5*f + 34*A^2*B*a^3*b^5*c^5*d^3*f - 30*A*B^2*a^6*b^2*c^3*d^5*f - 30*A*B^2*a^3*b^5*c^6*d^2*f + 20*A^2*B*a^5*b^3*c^5*d^3*f - 15*A^2*B*a^6*b^2*c^4*d^4*f - 15*A^2*B*a^4*b^4*c^6*d^2*f - 98*B^2*C*a^6*b^2*c*d^7*f - 98*B^2*C*a*b^7*c^6*d^2*f - 90*B*C^2*a^5*b^3*c*d^7*f - 90*B*C^2*a*b^7*c^5*d^3*f + 48*B^2*C*a^4*b^4*c*d^7*f + 48*B^2*C*a*b^7*c^4*d^4*f + 40*B^2*C*a^2*b^6*c*d^7*f + 40*B^2*C*a*b^7*c^2*d^6*f - 32*B*C^2*a^3*b^5*c*d^7*f - 32*B*C^2*a*b^7*c^3*d^5*f + 26*B^2*C*a^7*b*c^2*d^6*f + 26*B^2*C*a^2*b^6*c^7*d*f - 26*B*C^2*a^7*b*c^3*d^5*f - 26*B*C^2*a^3*b^5*c^7*d*f - 8*B^2*C*a^7*b*c^4*d^4*f - 8*B^2*C*a^4*b^4*c^7*d*f - 224*A^2*C*a^4*b^4*c*d^7*f - 224*A^2*C*a*b^7*c^4*d^4*f - 96*A^2*C*a^2*b^6*c*d^7*f - 96*A^2*C*a*b^7*c^2*d^6*f + 96*A*C^2*a^4*b^4*c*d^7*f + 96*A*C^2*a*b^7*c^4*d^4*f - 66*A*C^2*a^6*b^2*c*d^7*f - 66*A*C^2*a*b^7*c^6*d^2*f + 64*A*C^2*a^2*b^6*c*d^7*f + 64*A*C^2*a*b^7*c^2*d^6*f + 34*A^2*C*a^6*b^2*c*d^7*f + 34*A^2*C*a*b^7*c^6*d^2*f + 34*A*C^2*a^7*b*c^2*d^6*f + 34*A*C^2*a^2*b^6*c^7*d*f - 2*A^2*C*a^7*b*c^2*d^6*f - 2*A^2*C*a^2*b^6*c^7*d*f - 208*A*B^2*a^4*b^4*c*d^7*f - 208*A*B^2*a*b^7*c^4*d^4*f + 160*A^2*B*a^3*b^5*c*d^7*f + 160*A^2*B*a*b^7*c^3*d^5*f - 154*A^2*B*a^5*b^3*c*d^7*f - 154*A^2*B*a*b^7*c^5*d^3*f - 112*A*B^2*a^2*b^6*c*d^7*f - 112*A*B^2*a*b^7*c^2*d^6*f + 58*A*B^2*a^6*b^2*c*d^7*f + 58*A*B^2*a*b^7*c^6*d^2*f - 10*A*B^2*a^7*b*c^2*d^6*f - 10*A*B^2*a^2*b^6*c^7*d*f + 6*A^2*B*a^7*b*c^3*d^5*f + 6*A^2*B*a^3*b^5*c^7*d*f + 32*B^2*C*b^8*c^5*d^3*f - 17*B*C^2*b^8*c^6*d^2*f + 8*B^2*C*b^8*c^3*d^5*f + 64*A^2*C*b^8*c^3*d^5*f - 32*A^2*C*b^8*c^5*d^3*f + 32*A*C^2*b^8*c^5*d^3*f - B*C^2*a^8*c^2*d^6*f + 112*A^2*B*b^8*c^4*d^4*f - 64*A*B^2*b^8*c^5*d^3*f + 32*B^2*C*a^5*b^3*d^8*f - 17*B*C^2*a^6*b^2*d^8*f + 16*A^2*B*b^8*c^2*d^6*f + 16*A*B^2*b^8*c^3*d^5*f + 8*B^2*C*a^3*b^5*d^8*f - A^2*B*b^8*c^6*d^2*f + 64*A^2*C*a^3*b^5*d^8*f - 32*A^2*C*a^5*b^3*d^8*f + 32*A*C^2*a^5*b^3*d^8*f - A^2*B*a^8*c^2*d^6*f - B*C^2*a^2*b^6*c^8*f + 112*A^2*B*a^4*b^4*d^8*f - 64*A*B^2*a^5*b^3*d^8*f + 16*A^2*B*a^2*b^6*d^8*f + 16*A*B^2*a^3*b^5*d^8*f - A^2*B*a^6*b^2*d^8*f - A^2*B*a^2*b^6*c^8*f - 8*B^3*a*b^7*c*d^7*f - 2*B^3*a^7*b*c*d^7*f - 2*B^3*a*b^7*c^7*d*f - 6*B^2*C*b^8*c^7*d*f + 32*A^2*C*b^8*c*d^7*f + 6*A^2*C*b^8*c^7*d*f - 6*A*C^2*b^8*c^7*d*f - 2*B^2*C*a^8*c*d^7*f + 16*A*B^2*b^8*c*d^7*f - 6*B^2*C*a^7*b*d^8*f - 6*A^2*C*a^8*c*d^7*f + 6*A*C^2*a^8*c*d^7*f - 2*A*B^2*b^8*c^7*d*f + 32*A^2*C*a*b^7*d^8*f + 6*A^2*C*a^7*b*d^8*f - 6*A*C^2*a^7*b*d^8*f - 2*B^2*C*a*b^7*c^8*f + 2*A*B^2*a^8*c*d^7*f + 16*A*B^2*a*b^7*d^8*f - 6*A^2*C*a*b^7*c^8*f + 6*A*C^2*a*b^7*c^8*f - 2*A*B^2*a^7*b*d^8*f + 2*A*B^2*a*b^7*c^8*f - 50*C^3*a^6*b^2*c^3*d^5*f + 50*C^3*a^5*b^3*c^2*d^6*f - 50*C^3*a^3*b^5*c^6*d^2*f + 50*C^3*a^2*b^6*c^5*d^3*f + 42*C^3*a^5*b^3*c^4*d^4*f + 42*C^3*a^4*b^4*c^5*d^3*f - 42*C^3*a^4*b^4*c^3*d^5*f - 42*C^3*a^3*b^5*c^4*d^4*f - 32*C^3*a^6*b^2*c^5*d^3*f - 32*C^3*a^5*b^3*c^6*d^2*f + 32*C^3*a^3*b^5*c^2*d^6*f + 32*C^3*a^2*b^6*c^3*d^5*f + 94*B^3*a^4*b^4*c^4*d^4*f + 48*B^3*a^2*b^6*c^2*d^6*f - 44*B^3*a^3*b^5*c^3*d^5*f - 32*B^3*a^6*b^2*c^2*d^6*f - 32*B^3*a^2*b^6*c^6*d^2*f + 29*B^3*a^4*b^4*c^2*d^6*f + 29*B^3*a^2*b^6*c^4*d^4*f - 20*B^3*a^5*b^3*c^5*d^3*f + 18*B^3*a^5*b^3*c^3*d^5*f + 18*B^3*a^3*b^5*c^5*d^3*f - 3*B^3*a^6*b^2*c^4*d^4*f - 3*B^3*a^4*b^4*c^6*d^2*f + 106*A^3*a^4*b^4*c^3*d^5*f + 106*A^3*a^3*b^5*c^4*d^4*f - 96*A^3*a^3*b^5*c^2*d^6*f - 96*A^3*a^2*b^6*c^3*d^5*f - 82*A^3*a^5*b^3*c^2*d^6*f - 82*A^3*a^2*b^6*c^5*d^3*f + 18*A^3*a^6*b^2*c^3*d^5*f + 18*A^3*a^3*b^5*c^6*d^2*f - 10*A^3*a^5*b^3*c^4*d^4*f - 10*A^3*a^4*b^4*c^5*d^3*f - 22*C^3*a^7*b*c^2*d^6*f + 22*C^3*a^6*b^2*c*d^7*f - 22*C^3*a^2*b^6*c^7*d*f + 22*C^3*a*b^7*c^6*d^2*f - 2*A*B*C*b^8*c^8*f - 2*A*B*C*a^8*d^8*f + 62*B^3*a^5*b^3*c*d^7*f + 62*B^3*a*b^7*c^5*d^3*f + 16*B^3*a^3*b^5*c*d^7*f + 16*B^3*a*b^7*c^3*d^5*f + 6*B^3*a^7*b*c^3*d^5*f + 6*B^3*a^3*b^5*c^7*d*f + 128*A^3*a^4*b^4*c*d^7*f + 128*A^3*a*b^7*c^4*d^4*f + 32*A^3*a^2*b^6*c*d^7*f + 32*A^3*a*b^7*c^2*d^6*f - 10*A^3*a^7*b*c^2*d^6*f + 10*A^3*a^6*b^2*c*d^7*f - 10*A^3*a^2*b^6*c^7*d*f + 10*A^3*a*b^7*c^6*d^2*f + 11*B^3*b^8*c^6*d^2*f - 8*B^3*b^8*c^4*d^4*f - 4*B^3*b^8*c^2*d^6*f - 64*A^3*b^8*c^3*d^5*f - B^3*a^8*c^2*d^6*f + 11*B^3*a^6*b^2*d^8*f - 8*B^3*a^4*b^4*d^8*f - 4*B^3*a^2*b^6*d^8*f - 64*A^3*a^3*b^5*d^8*f - B^3*a^2*b^6*c^8*f + 2*C^3*b^8*c^7*d*f - 2*C^3*a^8*c*d^7*f - 32*A^3*b^8*c*d^7*f + 2*C^3*a^7*b*d^8*f - 2*A^3*b^8*c^7*d*f - 2*C^3*a*b^7*c^8*f + 2*A^3*a^8*c*d^7*f - 32*A^3*a*b^7*d^8*f - 2*A^3*a^7*b*d^8*f + 2*A^3*a*b^7*c^8*f - 16*A^2*B*b^8*d^8*f + B*C^2*b^8*c^8*f + B*C^2*a^8*d^8*f + A^2*B*b^8*c^8*f + A^2*B*a^8*d^8*f + B^3*b^8*c^8*f + B^3*a^8*d^8*f - 4*A*B^2*C*a^5*b*c*d^5 - 4*A*B^2*C*a*b^5*c^5*d + 4*A*B^2*C*a*b^5*c*d^5 + 22*A^2*B*C*a^3*b^3*c^2*d^4 + 22*A^2*B*C*a^2*b^4*c^3*d^3 - 20*A*B^2*C*a^3*b^3*c^3*d^3 + 14*A*B^2*C*a^4*b^2*c^2*d^4 + 14*A*B^2*C*a^2*b^4*c^4*d^2 - 14*A*B*C^2*a^3*b^3*c^2*d^4 - 14*A*B*C^2*a^2*b^4*c^3*d^3 + 12*A*B*C^2*a^4*b^2*c^3*d^3 + 12*A*B*C^2*a^3*b^3*c^4*d^2 - 6*A^2*B*C*a^4*b^2*c^3*d^3 - 6*A^2*B*C*a^3*b^3*c^4*d^2 - 4*A*B^2*C*a^2*b^4*c^2*d^4 + 22*A*B*C^2*a^4*b^2*c*d^5 + 22*A*B*C^2*a*b^5*c^4*d^2 - 20*A^2*B*C*a^4*b^2*c*d^5 - 20*A^2*B*C*a*b^5*c^4*d^2 + 10*A*B*C^2*a^2*b^4*c*d^5 + 10*A*B*C^2*a*b^5*c^2*d^4 - 8*A^2*B*C*a^2*b^4*c*d^5 - 8*A^2*B*C*a*b^5*c^2*d^4 + 4*A*B^2*C*a^3*b^3*c*d^5 + 4*A*B^2*C*a*b^5*c^3*d^3 - 4*A*B*C^2*a^5*b*c^2*d^4 - 4*A*B*C^2*a^2*b^4*c^5*d + 2*A^2*B*C*a^5*b*c^2*d^4 + 2*A^2*B*C*a^2*b^4*c^5*d - 8*B^3*C*a^4*b^2*c*d^5 - 8*B^3*C*a*b^5*c^4*d^2 - 8*B*C^3*a^4*b^2*c*d^5 - 8*B*C^3*a*b^5*c^4*d^2 - 4*B^3*C*a^2*b^4*c*d^5 - 4*B^3*C*a*b^5*c^2*d^4 + 4*B^2*C^2*a^5*b*c*d^5 + 4*B^2*C^2*a*b^5*c^5*d - 4*B*C^3*a^2*b^4*c*d^5 - 4*B*C^3*a*b^5*c^2*d^4 + 2*B^3*C*a^5*b*c^2*d^4 + 2*B^3*C*a^2*b^4*c^5*d + 2*B^2*C^2*a*b^5*c*d^5 + 2*B*C^3*a^5*b*c^2*d^4 + 2*B*C^3*a^2*b^4*c^5*d + 24*A^3*C*a^3*b^3*c*d^5 + 24*A^3*C*a*b^5*c^3*d^3 - 24*A^2*C^2*a*b^5*c*d^5 + 12*A^2*C^2*a^5*b*c*d^5 + 12*A^2*C^2*a*b^5*c^5*d + 8*A*C^3*a^3*b^3*c*d^5 + 8*A*C^3*a*b^5*c^3*d^3 + 6*A^3*B*a^4*b^2*c*d^5 + 6*A^3*B*a*b^5*c^4*d^2 - 6*A^2*B^2*a*b^5*c*d^5 + 6*A*B^3*a^4*b^2*c*d^5 + 6*A*B^3*a*b^5*c^4*d^2 + 2*A^3*B*a^2*b^4*c*d^5 + 2*A^3*B*a*b^5*c^2*d^4 + 2*A*B^3*a^2*b^4*c*d^5 + 2*A*B^3*a*b^5*c^2*d^4 + 20*A^2*B*C*b^6*c^3*d^3 - 10*A*B*C^2*b^6*c^3*d^3 - 2*A*B^2*C*b^6*c^4*d^2 - 2*A*B^2*C*b^6*c^2*d^4 + 20*A^2*B*C*a^3*b^3*d^6 - 10*A*B*C^2*a^3*b^3*d^6 - 2*A*B^2*C*a^4*b^2*d^6 - 2*A*B^2*C*a^2*b^4*d^6 + 10*B^2*C^2*a^3*b^3*c^3*d^3 + 4*B^2*C^2*a^4*b^2*c^4*d^2 - 3*B^2*C^2*a^4*b^2*c^2*d^4 - 3*B^2*C^2*a^2*b^4*c^4*d^2 + 2*B^2*C^2*a^2*b^4*c^2*d^4 + 40*A^2*C^2*a^2*b^4*c^2*d^4 - 16*A^2*C^2*a^4*b^2*c^2*d^4 - 16*A^2*C^2*a^2*b^4*c^4*d^2 + 4*A^2*C^2*a^4*b^2*c^4*d^2 + 18*A^2*B^2*a^2*b^4*c^2*d^4 + 10*A^2*B^2*a^3*b^3*c^3*d^3 - 3*A^2*B^2*a^4*b^2*c^2*d^4 - 3*A^2*B^2*a^2*b^4*c^4*d^2 + 24*A^3*C*a*b^5*c*d^5 - 12*A*C^3*a^5*b*c*d^5 - 12*A*C^3*a*b^5*c^5*d + 8*A*C^3*a*b^5*c*d^5 - 4*A^3*C*a^5*b*c*d^5 - 4*A^3*C*a*b^5*c^5*d + 8*A^2*B*C*b^6*c*d^5 + 4*A*B*C^2*b^6*c^5*d - 4*A*B*C^2*b^6*c*d^5 - 2*A^2*B*C*b^6*c^5*d + 8*A^2*B*C*a*b^5*d^6 + 4*A*B*C^2*a^5*b*d^6 - 4*A*B*C^2*a*b^5*d^6 - 2*A^2*B*C*a^5*b*d^6 - 6*B^3*C*a^4*b^2*c^3*d^3 - 6*B^3*C*a^3*b^3*c^4*d^2 - 6*B*C^3*a^4*b^2*c^3*d^3 - 6*B*C^3*a^3*b^3*c^4*d^2 + 2*B^3*C*a^3*b^3*c^2*d^4 + 2*B^3*C*a^2*b^4*c^3*d^3 + 2*B^2*C^2*a^3*b^3*c*d^5 + 2*B^2*C^2*a*b^5*c^3*d^3 + 2*B*C^3*a^3*b^3*c^2*d^4 + 2*B*C^3*a^2*b^4*c^3*d^3 - 48*A^3*C*a^2*b^4*c^2*d^4 - 24*A^2*C^2*a^3*b^3*c*d^5 - 24*A^2*C^2*a*b^5*c^3*d^3 - 16*A*C^3*a^2*b^4*c^2*d^4 + 8*A^3*C*a^4*b^2*c^2*d^4 + 8*A^3*C*a^2*b^4*c^4*d^2 - 8*A*C^3*a^4*b^2*c^4*d^2 + 8*A*C^3*a^4*b^2*c^2*d^4 + 8*A*C^3*a^2*b^4*c^4*d^2 - 10*A^3*B*a^3*b^3*c^2*d^4 - 10*A^3*B*a^2*b^4*c^3*d^3 - 10*A*B^3*a^3*b^3*c^2*d^4 - 10*A*B^3*a^2*b^4*c^3*d^3 - 6*A^2*B^2*a^3*b^3*c*d^5 - 6*A^2*B^2*a*b^5*c^3*d^3 + 3*B^2*C^2*b^6*c^4*d^2 - 8*A^2*C^2*b^6*c^4*d^2 + 8*A^2*C^2*b^6*c^2*d^4 + 9*A^2*B^2*b^6*c^2*d^4 + 3*B^2*C^2*a^4*b^2*d^6 + 3*A^2*B^2*b^6*c^4*d^2 - 8*A^2*C^2*a^4*b^2*d^6 + 8*A^2*C^2*a^2*b^4*d^6 + 9*A^2*B^2*a^2*b^4*d^6 + 3*A^2*B^2*a^4*b^2*d^6 + 2*B^4*a^3*b^3*c*d^5 + 2*B^4*a*b^5*c^3*d^3 - 8*A^4*a^3*b^3*c*d^5 - 8*A^4*a*b^5*c^3*d^3 - 16*A^3*C*b^6*c^2*d^4 + 4*A^3*C*b^6*c^4*d^2 + 4*A*C^3*b^6*c^4*d^2 - 10*A^3*B*b^6*c^3*d^3 - 10*A*B^3*b^6*c^3*d^3 - 16*A^3*C*a^2*b^4*d^6 + 4*A^3*C*a^4*b^2*d^6 + 4*A*C^3*a^4*b^2*d^6 - 10*A^3*B*a^3*b^3*d^6 - 10*A*B^3*a^3*b^3*d^6 + 4*C^4*a^5*b*c*d^5 + 4*C^4*a*b^5*c^5*d + 2*B^4*a*b^5*c*d^5 - 8*A^4*a*b^5*c*d^5 - 2*B^3*C*b^6*c^5*d - 2*B*C^3*b^6*c^5*d - 4*A^3*B*b^6*c*d^5 - 4*A*B^3*b^6*c*d^5 - 2*B^3*C*a^5*b*d^6 - 2*B*C^3*a^5*b*d^6 - 4*A^3*B*a*b^5*d^6 - 4*A*B^3*a*b^5*d^6 + 4*C^4*a^4*b^2*c^4*d^2 + 4*C^4*a^2*b^4*c^2*d^4 + 10*B^4*a^3*b^3*c^3*d^3 - 3*B^4*a^4*b^2*c^2*d^4 - 3*B^4*a^2*b^4*c^4*d^2 - 2*B^4*a^2*b^4*c^2*d^4 + 20*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*b^6*c^2*d^4 + B^2*C^2*a^2*b^4*d^6 - 8*A^3*C*b^6*d^6 + 3*B^4*b^6*c^4*d^2 + 8*A^4*b^6*c^2*d^4 + 3*B^4*a^4*b^2*d^6 + 8*A^4*a^2*b^4*d^6 + 4*A^2*C^2*b^6*d^6 + 4*A^2*B^2*b^6*d^6 + 4*A^4*b^6*d^6 + B^4*b^6*c^2*d^4 + B^4*a^2*b^4*d^6, f, k)*((16*A^2*a^3*b^6*d^9 + A^2*a^5*b^4*d^9 + 2*A^2*a^7*b^2*d^9 + 8*B^2*a^3*b^6*d^9 + 9*B^2*a^5*b^4*d^9 + 16*A^2*b^9*c^3*d^6 + A^2*b^9*c^5*d^4 + 2*A^2*b^9*c^7*d^2 + C^2*a^5*b^4*d^9 + 2*C^2*a^7*b^2*d^9 + 8*B^2*b^9*c^3*d^6 + 9*B^2*b^9*c^5*d^4 + C^2*b^9*c^5*d^4 + 2*C^2*b^9*c^7*d^2 + 16*A^2*a*b^8*d^9 + 16*A^2*b^9*c*d^8 - 14*A^2*a^2*b^7*c^3*d^6 - 4*A^2*a^2*b^7*c^5*d^4 + 6*A^2*a^2*b^7*c^7*d^2 - 14*A^2*a^3*b^6*c^2*d^7 - 6*A^2*a^3*b^6*c^4*d^5 - 12*A^2*a^3*b^6*c^6*d^3 - 6*A^2*a^4*b^5*c^3*d^6 + 7*A^2*a^4*b^5*c^5*d^4 - 4*A^2*a^5*b^4*c^2*d^7 + 7*A^2*a^5*b^4*c^4*d^5 - 12*A^2*a^6*b^3*c^3*d^6 + 6*A^2*a^7*b^2*c^2*d^7 + 18*B^2*a^2*b^7*c^3*d^6 + 2*B^2*a^2*b^7*c^5*d^4 - 4*B^2*a^2*b^7*c^7*d^2 + 18*B^2*a^3*b^6*c^2*d^7 - 20*B^2*a^3*b^6*c^4*d^5 + 6*B^2*a^3*b^6*c^6*d^3 - 20*B^2*a^4*b^5*c^3*d^6 - 19*B^2*a^4*b^5*c^5*d^4 + 2*B^2*a^5*b^4*c^2*d^7 - 19*B^2*a^5*b^4*c^4*d^5 + 6*B^2*a^6*b^3*c^3*d^6 - 4*B^2*a^7*b^2*c^2*d^7 + 2*C^2*a^2*b^7*c^3*d^6 + 12*C^2*a^2*b^7*c^5*d^4 + 6*C^2*a^2*b^7*c^7*d^2 + 2*C^2*a^3*b^6*c^2*d^7 + 10*C^2*a^3*b^6*c^4*d^5 - 28*C^2*a^3*b^6*c^6*d^3 + 10*C^2*a^4*b^5*c^3*d^6 + 7*C^2*a^4*b^5*c^5*d^4 + 12*C^2*a^5*b^4*c^2*d^7 + 7*C^2*a^5*b^4*c^4*d^5 - 16*C^2*a^5*b^4*c^6*d^3 - 28*C^2*a^6*b^3*c^3*d^6 - 16*C^2*a^6*b^3*c^5*d^4 + 6*C^2*a^7*b^2*c^2*d^7 - 24*A*B*a^2*b^7*d^9 - 24*A*B*a^4*b^5*d^9 + A*B*a^6*b^3*d^9 + 16*A*C*a^3*b^6*d^9 + 14*A*C*a^5*b^4*d^9 - 4*A*C*a^7*b^2*d^9 - 24*A*B*b^9*c^2*d^7 - 24*A*B*b^9*c^4*d^5 + A*B*b^9*c^6*d^3 - 8*B*C*a^4*b^5*d^9 - 9*B*C*a^6*b^3*d^9 + 16*A*C*b^9*c^3*d^6 + 14*A*C*b^9*c^5*d^4 - 4*A*C*b^9*c^7*d^2 - 8*B*C*b^9*c^4*d^5 - 9*B*C*b^9*c^6*d^3 - A^2*a*b^8*c^8*d - A^2*a^8*b*c*d^8 + B^2*a*b^8*c^8*d + B^2*a^8*b*c*d^8 - C^2*a*b^8*c^8*d - C^2*a^8*b*c*d^8 - 3*A^2*a*b^8*c^4*d^5 - 8*A^2*a*b^8*c^6*d^3 - 3*A^2*a^4*b^5*c*d^8 - 8*A^2*a^6*b^3*c*d^8 + 8*B^2*a*b^8*c^2*d^7 - 11*B^2*a*b^8*c^4*d^5 + 2*B^2*a*b^8*c^6*d^3 + 8*B^2*a^2*b^7*c*d^8 - 11*B^2*a^4*b^5*c*d^8 + 2*B^2*a^6*b^3*c*d^8 + 13*C^2*a*b^8*c^4*d^5 - 8*C^2*a*b^8*c^6*d^3 + 13*C^2*a^4*b^5*c*d^8 - 8*C^2*a^6*b^3*c*d^8 - A*B*a^8*b*d^9 - A*B*b^9*c^8*d + B*C*a^8*b*d^9 + B*C*b^9*c^8*d - 16*A*B*a*b^8*c*d^8 + 2*A*C*a*b^8*c^8*d + 2*A*C*a^8*b*c*d^8 + 24*A*B*a*b^8*c^3*d^6 + 2*A*B*a*b^8*c^5*d^4 + 2*A*B*a*b^8*c^7*d^2 + A*B*a^2*b^7*c^8*d + 24*A*B*a^3*b^6*c*d^8 + 2*A*B*a^5*b^4*c*d^8 + 2*A*B*a^7*b^2*c*d^8 + A*B*a^8*b*c^2*d^7 + 16*A*C*a*b^8*c^2*d^7 - 26*A*C*a*b^8*c^4*d^5 + 16*A*C*a^2*b^7*c*d^8 - 26*A*C*a^4*b^5*c*d^8 - 24*B*C*a*b^8*c^3*d^6 + 14*B*C*a*b^8*c^5*d^4 - 2*B*C*a*b^8*c^7*d^2 - B*C*a^2*b^7*c^8*d - 24*B*C*a^3*b^6*c*d^8 + 14*B*C*a^5*b^4*c*d^8 - 2*B*C*a^7*b^2*c*d^8 - B*C*a^8*b*c^2*d^7 - 64*A*B*a^2*b^7*c^2*d^7 - 25*A*B*a^2*b^7*c^4*d^5 + 8*A*B*a^2*b^7*c^6*d^3 + 108*A*B*a^3*b^6*c^3*d^6 + 6*A*B*a^3*b^6*c^5*d^4 - 6*A*B*a^3*b^6*c^7*d^2 - 25*A*B*a^4*b^5*c^2*d^7 + 34*A*B*a^4*b^5*c^4*d^5 + 15*A*B*a^4*b^5*c^6*d^3 + 6*A*B*a^5*b^4*c^3*d^6 - 20*A*B*a^5*b^4*c^5*d^4 + 8*A*B*a^6*b^3*c^2*d^7 + 15*A*B*a^6*b^3*c^4*d^5 - 6*A*B*a^7*b^2*c^3*d^6 + 44*A*C*a^2*b^7*c^3*d^6 + 8*A*C*a^2*b^7*c^5*d^4 - 12*A*C*a^2*b^7*c^7*d^2 + 44*A*C*a^3*b^6*c^2*d^7 - 36*A*C*a^3*b^6*c^4*d^5 + 8*A*C*a^3*b^6*c^6*d^3 - 36*A*C*a^4*b^5*c^3*d^6 - 30*A*C*a^4*b^5*c^5*d^4 + 8*A*C*a^5*b^4*c^2*d^7 - 30*A*C*a^5*b^4*c^4*d^5 + 8*A*C*a^6*b^3*c^3*d^6 - 12*A*C*a^7*b^2*c^2*d^7 - 15*B*C*a^2*b^7*c^4*d^5 - 8*B*C*a^2*b^7*c^6*d^3 - 44*B*C*a^3*b^6*c^3*d^6 + 58*B*C*a^3*b^6*c^5*d^4 + 6*B*C*a^3*b^6*c^7*d^2 - 15*B*C*a^4*b^5*c^2*d^7 - 34*B*C*a^4*b^5*c^4*d^5 - 7*B*C*a^4*b^5*c^6*d^3 + 58*B*C*a^5*b^4*c^3*d^6 + 68*B*C*a^5*b^4*c^5*d^4 - 8*B*C*a^6*b^3*c^2*d^7 - 7*B*C*a^6*b^3*c^4*d^5 + 6*B*C*a^7*b^2*c^3*d^6)/(a^8*d^8 + b^8*c^8 + 2*a^2*b^6*c^8 + a^4*b^4*c^8 + a^4*b^4*d^8 + 2*a^6*b^2*d^8 + 2*a^8*c^2*d^6 + a^8*c^4*d^4 + b^8*c^4*d^4 + 2*b^8*c^6*d^2 - 4*a*b^7*c^3*d^5 - 8*a*b^7*c^5*d^3 - 4*a^3*b^5*c*d^7 - 8*a^3*b^5*c^7*d - 8*a^5*b^3*c*d^7 - 4*a^5*b^3*c^7*d - 8*a^7*b*c^3*d^5 - 4*a^7*b*c^5*d^3 + 6*a^2*b^6*c^2*d^6 + 14*a^2*b^6*c^4*d^4 + 10*a^2*b^6*c^6*d^2 - 16*a^3*b^5*c^3*d^5 - 20*a^3*b^5*c^5*d^3 + 14*a^4*b^4*c^2*d^6 + 26*a^4*b^4*c^4*d^4 + 14*a^4*b^4*c^6*d^2 - 20*a^5*b^3*c^3*d^5 - 16*a^5*b^3*c^5*d^3 + 10*a^6*b^2*c^2*d^6 + 14*a^6*b^2*c^4*d^4 + 6*a^6*b^2*c^6*d^2 - 4*a*b^7*c^7*d - 4*a^7*b*c*d^7) + root(144*a^13*b*c^5*d^9*f^4 + 144*a^9*b^5*c*d^13*f^4 + 144*a^5*b^9*c^13*d*f^4 + 144*a*b^13*c^9*d^5*f^4 + 96*a^13*b*c^7*d^7*f^4 + 96*a^13*b*c^3*d^11*f^4 + 96*a^11*b^3*c*d^13*f^4 + 96*a^7*b^7*c^13*d*f^4 + 96*a^7*b^7*c*d^13*f^4 + 96*a^3*b^11*c^13*d*f^4 + 96*a*b^13*c^11*d^3*f^4 + 96*a*b^13*c^7*d^7*f^4 + 24*a^13*b*c^9*d^5*f^4 + 24*a^9*b^5*c^13*d*f^4 + 24*a^5*b^9*c*d^13*f^4 + 24*a*b^13*c^5*d^9*f^4 + 24*a^13*b*c*d^13*f^4 + 24*a*b^13*c^13*d*f^4 + 3648*a^7*b^7*c^7*d^7*f^4 - 3188*a^8*b^6*c^6*d^8*f^4 - 3188*a^6*b^8*c^8*d^6*f^4 - 2912*a^8*b^6*c^8*d^6*f^4 - 2912*a^6*b^8*c^6*d^8*f^4 + 2592*a^9*b^5*c^7*d^7*f^4 + 2592*a^7*b^7*c^9*d^5*f^4 + 2592*a^7*b^7*c^5*d^9*f^4 + 2592*a^5*b^9*c^7*d^7*f^4 + 2168*a^9*b^5*c^5*d^9*f^4 + 2168*a^5*b^9*c^9*d^5*f^4 - 1776*a^10*b^4*c^6*d^8*f^4 - 1776*a^8*b^6*c^4*d^10*f^4 - 1776*a^6*b^8*c^10*d^4*f^4 - 1776*a^4*b^10*c^8*d^6*f^4 + 1568*a^9*b^5*c^9*d^5*f^4 + 1568*a^5*b^9*c^5*d^9*f^4 - 1344*a^10*b^4*c^8*d^6*f^4 - 1344*a^8*b^6*c^10*d^4*f^4 - 1344*a^6*b^8*c^4*d^10*f^4 - 1344*a^4*b^10*c^6*d^8*f^4 - 1164*a^10*b^4*c^4*d^10*f^4 - 1164*a^4*b^10*c^10*d^4*f^4 + 896*a^11*b^3*c^5*d^9*f^4 + 896*a^9*b^5*c^3*d^11*f^4 + 896*a^5*b^9*c^11*d^3*f^4 + 896*a^3*b^11*c^9*d^5*f^4 + 864*a^11*b^3*c^7*d^7*f^4 + 864*a^7*b^7*c^11*d^3*f^4 + 864*a^7*b^7*c^3*d^11*f^4 + 864*a^3*b^11*c^7*d^7*f^4 - 480*a^10*b^4*c^10*d^4*f^4 - 480*a^4*b^10*c^4*d^10*f^4 + 464*a^11*b^3*c^3*d^11*f^4 + 464*a^3*b^11*c^11*d^3*f^4 - 424*a^12*b^2*c^6*d^8*f^4 - 424*a^8*b^6*c^2*d^12*f^4 - 424*a^6*b^8*c^12*d^2*f^4 - 424*a^2*b^12*c^8*d^6*f^4 + 416*a^11*b^3*c^9*d^5*f^4 + 416*a^9*b^5*c^11*d^3*f^4 + 416*a^5*b^9*c^3*d^11*f^4 + 416*a^3*b^11*c^5*d^9*f^4 - 336*a^12*b^2*c^4*d^10*f^4 - 336*a^10*b^4*c^2*d^12*f^4 - 336*a^4*b^10*c^12*d^2*f^4 - 336*a^2*b^12*c^10*d^4*f^4 - 256*a^12*b^2*c^8*d^6*f^4 - 256*a^8*b^6*c^12*d^2*f^4 - 256*a^6*b^8*c^2*d^12*f^4 - 256*a^2*b^12*c^6*d^8*f^4 - 124*a^12*b^2*c^2*d^12*f^4 - 124*a^2*b^12*c^12*d^2*f^4 + 80*a^11*b^3*c^11*d^3*f^4 + 80*a^3*b^11*c^3*d^11*f^4 - 60*a^12*b^2*c^10*d^4*f^4 - 60*a^10*b^4*c^12*d^2*f^4 - 60*a^4*b^10*c^2*d^12*f^4 - 60*a^2*b^12*c^4*d^10*f^4 - 24*b^14*c^10*d^4*f^4 - 16*b^14*c^12*d^2*f^4 - 16*b^14*c^8*d^6*f^4 - 4*b^14*c^6*d^8*f^4 - 24*a^14*c^4*d^10*f^4 - 16*a^14*c^6*d^8*f^4 - 16*a^14*c^2*d^12*f^4 - 4*a^14*c^8*d^6*f^4 - 24*a^10*b^4*d^14*f^4 - 16*a^12*b^2*d^14*f^4 - 16*a^8*b^6*d^14*f^4 - 4*a^6*b^8*d^14*f^4 - 24*a^4*b^10*c^14*f^4 - 16*a^6*b^8*c^14*f^4 - 16*a^2*b^12*c^14*f^4 - 4*a^8*b^6*c^14*f^4 - 4*b^14*c^14*f^4 - 4*a^14*d^14*f^4 + 36*A*C*a^9*b*c*d^9*f^2 + 36*A*C*a*b^9*c^9*d*f^2 + 32*A*C*a*b^9*c*d^9*f^2 - 552*B*C*a^7*b^3*c^4*d^6*f^2 - 552*B*C*a^4*b^6*c^7*d^3*f^2 - 408*B*C*a^5*b^5*c^4*d^6*f^2 - 408*B*C*a^4*b^6*c^5*d^5*f^2 + 360*B*C*a^6*b^4*c^3*d^7*f^2 + 360*B*C*a^3*b^7*c^6*d^4*f^2 - 248*B*C*a^7*b^3*c^2*d^8*f^2 - 248*B*C*a^2*b^8*c^7*d^3*f^2 + 184*B*C*a^6*b^4*c^5*d^5*f^2 + 184*B*C*a^5*b^5*c^6*d^4*f^2 + 152*B*C*a^8*b^2*c^3*d^7*f^2 - 152*B*C*a^5*b^5*c^2*d^8*f^2 + 152*B*C*a^3*b^7*c^8*d^2*f^2 - 152*B*C*a^2*b^8*c^5*d^5*f^2 - 104*B*C*a^7*b^3*c^6*d^4*f^2 - 104*B*C*a^6*b^4*c^7*d^3*f^2 + 64*B*C*a^8*b^2*c^5*d^5*f^2 + 64*B*C*a^5*b^5*c^8*d^2*f^2 - 56*B*C*a^4*b^6*c^3*d^7*f^2 - 56*B*C*a^3*b^7*c^4*d^6*f^2 - 24*B*C*a^8*b^2*c^7*d^3*f^2 - 24*B*C*a^7*b^3*c^8*d^2*f^2 - 24*B*C*a^3*b^7*c^2*d^8*f^2 - 24*B*C*a^2*b^8*c^3*d^7*f^2 - 696*A*C*a^5*b^5*c^5*d^5*f^2 + 536*A*C*a^6*b^4*c^6*d^4*f^2 + 536*A*C*a^6*b^4*c^4*d^6*f^2 + 536*A*C*a^4*b^6*c^6*d^4*f^2 + 472*A*C*a^4*b^6*c^4*d^6*f^2 - 232*A*C*a^7*b^3*c^5*d^5*f^2 - 232*A*C*a^5*b^5*c^7*d^3*f^2 + 216*A*C*a^3*b^7*c^3*d^7*f^2 + 168*A*C*a^7*b^3*c^3*d^7*f^2 + 168*A*C*a^3*b^7*c^7*d^3*f^2 - 154*A*C*a^8*b^2*c^2*d^8*f^2 - 154*A*C*a^2*b^8*c^8*d^2*f^2 + 62*A*C*a^8*b^2*c^6*d^4*f^2 + 62*A*C*a^6*b^4*c^8*d^2*f^2 - 40*A*C*a^7*b^3*c^7*d^3*f^2 - 40*A*C*a^5*b^5*c^3*d^7*f^2 - 40*A*C*a^3*b^7*c^5*d^5*f^2 + 32*A*C*a^6*b^4*c^2*d^8*f^2 + 32*A*C*a^2*b^8*c^6*d^4*f^2 - 32*A*C*a^2*b^8*c^2*d^8*f^2 + 30*A*C*a^4*b^6*c^2*d^8*f^2 + 30*A*C*a^2*b^8*c^4*d^6*f^2 + 16*A*C*a^8*b^2*c^4*d^6*f^2 + 16*A*C*a^4*b^6*c^8*d^2*f^2 - 488*A*B*a^6*b^4*c^3*d^7*f^2 - 488*A*B*a^3*b^7*c^6*d^4*f^2 + 440*A*B*a^7*b^3*c^4*d^6*f^2 + 440*A*B*a^4*b^6*c^7*d^3*f^2 - 360*A*B*a^6*b^4*c^5*d^5*f^2 - 360*A*B*a^5*b^5*c^6*d^4*f^2 - 192*A*B*a^8*b^2*c^3*d^7*f^2 - 192*A*B*a^3*b^7*c^8*d^2*f^2 - 168*A*B*a^3*b^7*c^2*d^8*f^2 - 168*A*B*a^2*b^8*c^3*d^7*f^2 - 152*A*B*a^4*b^6*c^3*d^7*f^2 - 152*A*B*a^3*b^7*c^4*d^6*f^2 - 120*A*B*a^8*b^2*c^5*d^5*f^2 + 120*A*B*a^7*b^3*c^2*d^8*f^2 - 120*A*B*a^5*b^5*c^8*d^2*f^2 + 120*A*B*a^5*b^5*c^4*d^6*f^2 - 120*A*B*a^5*b^5*c^2*d^8*f^2 + 120*A*B*a^4*b^6*c^5*d^5*f^2 + 120*A*B*a^2*b^8*c^7*d^3*f^2 - 120*A*B*a^2*b^8*c^5*d^5*f^2 + 40*A*B*a^7*b^3*c^6*d^4*f^2 + 40*A*B*a^6*b^4*c^7*d^3*f^2 - 72*B*C*a^9*b*c^4*d^6*f^2 - 72*B*C*a^4*b^6*c^9*d*f^2 - 64*B*C*a^4*b^6*c*d^9*f^2 - 64*B*C*a*b^9*c^4*d^6*f^2 - 32*B*C*a^8*b^2*c*d^9*f^2 - 32*B*C*a*b^9*c^8*d^2*f^2 - 16*B*C*a^2*b^8*c*d^9*f^2 - 16*B*C*a*b^9*c^2*d^8*f^2 + 8*B*C*a^9*b*c^6*d^4*f^2 - 8*B*C*a^9*b*c^2*d^8*f^2 + 8*B*C*a^6*b^4*c^9*d*f^2 - 8*B*C*a^2*b^8*c^9*d*f^2 + 104*A*C*a^7*b^3*c*d^9*f^2 + 104*A*C*a*b^9*c^7*d^3*f^2 + 96*A*C*a^3*b^7*c*d^9*f^2 + 96*A*C*a*b^9*c^3*d^7*f^2 + 72*A*C*a^9*b*c^3*d^7*f^2 + 72*A*C*a^3*b^7*c^9*d*f^2 + 68*A*C*a^5*b^5*c*d^9*f^2 + 68*A*C*a*b^9*c^5*d^5*f^2 - 28*A*C*a^9*b*c^5*d^5*f^2 - 28*A*C*a^5*b^5*c^9*d*f^2 + 80*A*B*a^9*b*c^4*d^6*f^2 + 80*A*B*a^4*b^6*c^9*d*f^2 + 24*A*B*a^8*b^2*c*d^9*f^2 - 24*A*B*a^6*b^4*c*d^9*f^2 + 24*A*B*a^4*b^6*c*d^9*f^2 - 24*A*B*a^2*b^8*c*d^9*f^2 + 24*A*B*a*b^9*c^8*d^2*f^2 - 24*A*B*a*b^9*c^6*d^4*f^2 + 24*A*B*a*b^9*c^4*d^6*f^2 - 24*A*B*a*b^9*c^2*d^8*f^2 - 32*B*C*b^10*c^7*d^3*f^2 - 8*B*C*b^10*c^5*d^5*f^2 + 34*A*C*b^10*c^6*d^4*f^2 + 16*B*C*a^10*c^3*d^7*f^2 + 16*A*C*b^10*c^4*d^6*f^2 - 12*A*C*b^10*c^8*d^2*f^2 - 96*A*B*b^10*c^5*d^5*f^2 - 72*A*B*b^10*c^3*d^7*f^2 - 32*B*C*a^7*b^3*d^10*f^2 - 28*A*C*a^10*c^2*d^8*f^2 - 24*A*B*b^10*c^7*d^3*f^2 - 8*B*C*a^5*b^5*d^10*f^2 + 2*A*C*a^10*c^4*d^6*f^2 + 34*A*C*a^6*b^4*d^10*f^2 + 16*B*C*a^3*b^7*c^10*f^2 + 16*A*C*a^4*b^6*d^10*f^2 - 16*A*B*a^10*c^3*d^7*f^2 - 12*A*C*a^8*b^2*d^10*f^2 - 96*A*B*a^5*b^5*d^10*f^2 - 72*A*B*a^3*b^7*d^10*f^2 - 28*A*C*a^2*b^8*c^10*f^2 - 24*A*B*a^7*b^3*d^10*f^2 + 2*A*C*a^4*b^6*c^10*f^2 - 16*A*B*a^3*b^7*c^10*f^2 + 444*C^2*a^5*b^5*c^5*d^5*f^2 + 148*C^2*a^7*b^3*c^5*d^5*f^2 + 148*C^2*a^5*b^5*c^7*d^3*f^2 + 148*C^2*a^5*b^5*c^3*d^7*f^2 + 148*C^2*a^3*b^7*c^5*d^5*f^2 - 140*C^2*a^6*b^4*c^6*d^4*f^2 - 140*C^2*a^6*b^4*c^4*d^6*f^2 - 140*C^2*a^4*b^6*c^6*d^4*f^2 - 140*C^2*a^4*b^6*c^4*d^6*f^2 + 109*C^2*a^8*b^2*c^2*d^8*f^2 + 109*C^2*a^2*b^8*c^8*d^2*f^2 + 48*C^2*a^8*b^2*c^4*d^6*f^2 + 48*C^2*a^6*b^4*c^2*d^8*f^2 + 48*C^2*a^4*b^6*c^8*d^2*f^2 + 48*C^2*a^2*b^8*c^6*d^4*f^2 + 20*C^2*a^7*b^3*c^7*d^3*f^2 - 20*C^2*a^7*b^3*c^3*d^7*f^2 - 20*C^2*a^3*b^7*c^7*d^3*f^2 + 20*C^2*a^3*b^7*c^3*d^7*f^2 + 17*C^2*a^8*b^2*c^6*d^4*f^2 + 17*C^2*a^6*b^4*c^8*d^2*f^2 + 17*C^2*a^4*b^6*c^2*d^8*f^2 + 17*C^2*a^2*b^8*c^4*d^6*f^2 + 16*C^2*a^8*b^2*c^8*d^2*f^2 + 16*C^2*a^2*b^8*c^2*d^8*f^2 - 396*B^2*a^5*b^5*c^5*d^5*f^2 + 308*B^2*a^6*b^4*c^4*d^6*f^2 + 308*B^2*a^4*b^6*c^6*d^4*f^2 + 300*B^2*a^4*b^6*c^4*d^6*f^2 + 284*B^2*a^6*b^4*c^6*d^4*f^2 - 132*B^2*a^7*b^3*c^5*d^5*f^2 - 132*B^2*a^5*b^5*c^7*d^3*f^2 - 84*B^2*a^5*b^5*c^3*d^7*f^2 - 84*B^2*a^3*b^7*c^5*d^5*f^2 + 61*B^2*a^4*b^6*c^2*d^8*f^2 + 61*B^2*a^2*b^8*c^4*d^6*f^2 - 59*B^2*a^8*b^2*c^2*d^8*f^2 - 59*B^2*a^2*b^8*c^8*d^2*f^2 + 56*B^2*a^6*b^4*c^2*d^8*f^2 + 56*B^2*a^2*b^8*c^6*d^4*f^2 + 52*B^2*a^7*b^3*c^3*d^7*f^2 + 52*B^2*a^3*b^7*c^7*d^3*f^2 + 44*B^2*a^3*b^7*c^3*d^7*f^2 + 33*B^2*a^8*b^2*c^6*d^4*f^2 + 33*B^2*a^6*b^4*c^8*d^2*f^2 + 20*B^2*a^8*b^2*c^4*d^6*f^2 - 20*B^2*a^7*b^3*c^7*d^3*f^2 + 20*B^2*a^4*b^6*c^8*d^2*f^2 + 8*B^2*a^2*b^8*c^2*d^8*f^2 + 337*A^2*a^4*b^6*c^2*d^8*f^2 + 337*A^2*a^2*b^8*c^4*d^6*f^2 + 272*A^2*a^2*b^8*c^2*d^8*f^2 + 252*A^2*a^5*b^5*c^5*d^5*f^2 + 244*A^2*a^4*b^6*c^4*d^6*f^2 - 236*A^2*a^3*b^7*c^3*d^7*f^2 + 176*A^2*a^6*b^4*c^2*d^8*f^2 + 176*A^2*a^2*b^8*c^6*d^4*f^2 - 148*A^2*a^7*b^3*c^3*d^7*f^2 - 148*A^2*a^3*b^7*c^7*d^3*f^2 - 140*A^2*a^6*b^4*c^6*d^4*f^2 + 109*A^2*a^8*b^2*c^2*d^8*f^2 + 109*A^2*a^2*b^8*c^8*d^2*f^2 - 108*A^2*a^5*b^5*c^3*d^7*f^2 - 108*A^2*a^3*b^7*c^5*d^5*f^2 + 84*A^2*a^7*b^3*c^5*d^5*f^2 + 84*A^2*a^5*b^5*c^7*d^3*f^2 + 32*A^2*a^8*b^2*c^4*d^6*f^2 + 32*A^2*a^4*b^6*c^8*d^2*f^2 + 20*A^2*a^7*b^3*c^7*d^3*f^2 - 15*A^2*a^8*b^2*c^6*d^4*f^2 - 15*A^2*a^6*b^4*c^8*d^2*f^2 - 12*A^2*a^6*b^4*c^4*d^6*f^2 - 12*A^2*a^4*b^6*c^6*d^4*f^2 + 8*B*C*b^10*c^9*d*f^2 - 16*B*C*a^10*c*d^9*f^2 - 16*A*B*b^10*c^9*d*f^2 - 16*A*B*b^10*c*d^9*f^2 + 8*B*C*a^9*b*d^10*f^2 - 16*B*C*a*b^9*c^10*f^2 + 16*A*B*a^10*c*d^9*f^2 - 16*A*B*a^9*b*d^10*f^2 - 16*A*B*a*b^9*d^10*f^2 + 16*A*B*a*b^9*c^10*f^2 + 22*C^2*a^9*b*c^5*d^5*f^2 + 22*C^2*a^5*b^5*c^9*d*f^2 + 22*C^2*a^5*b^5*c*d^9*f^2 + 22*C^2*a*b^9*c^5*d^5*f^2 - 20*C^2*a^9*b*c^3*d^7*f^2 - 20*C^2*a^7*b^3*c*d^9*f^2 - 20*C^2*a^3*b^7*c^9*d*f^2 - 20*C^2*a*b^9*c^7*d^3*f^2 + 36*B^2*a^7*b^3*c*d^9*f^2 + 36*B^2*a*b^9*c^7*d^3*f^2 + 28*B^2*a^9*b*c^3*d^7*f^2 + 28*B^2*a^3*b^7*c^9*d*f^2 + 24*B^2*a^3*b^7*c*d^9*f^2 + 24*B^2*a*b^9*c^3*d^7*f^2 - 18*B^2*a^9*b*c^5*d^5*f^2 - 18*B^2*a^5*b^5*c^9*d*f^2 + 6*B^2*a^5*b^5*c*d^9*f^2 + 6*B^2*a*b^9*c^5*d^5*f^2 - 96*A^2*a^3*b^7*c*d^9*f^2 - 96*A^2*a*b^9*c^3*d^7*f^2 - 90*A^2*a^5*b^5*c*d^9*f^2 - 90*A^2*a*b^9*c^5*d^5*f^2 - 84*A^2*a^7*b^3*c*d^9*f^2 - 84*A^2*a*b^9*c^7*d^3*f^2 - 52*A^2*a^9*b*c^3*d^7*f^2 - 52*A^2*a^3*b^7*c^9*d*f^2 + 6*A^2*a^9*b*c^5*d^5*f^2 + 6*A^2*a^5*b^5*c^9*d*f^2 - 10*C^2*a^9*b*c*d^9*f^2 - 10*C^2*a*b^9*c^9*d*f^2 + 14*B^2*a^9*b*c*d^9*f^2 + 14*B^2*a*b^9*c^9*d*f^2 + 8*B^2*a*b^9*c*d^9*f^2 - 32*A^2*a*b^9*c*d^9*f^2 - 26*A^2*a^9*b*c*d^9*f^2 - 26*A^2*a*b^9*c^9*d*f^2 + 2*A*C*b^10*c^10*f^2 + 2*A*C*a^10*d^10*f^2 + 14*C^2*b^10*c^8*d^2*f^2 - C^2*b^10*c^6*d^4*f^2 + 31*B^2*b^10*c^6*d^4*f^2 + 20*B^2*b^10*c^4*d^6*f^2 + 14*C^2*a^10*c^2*d^8*f^2 + 4*B^2*b^10*c^2*d^8*f^2 + 2*B^2*b^10*c^8*d^2*f^2 - C^2*a^10*c^4*d^6*f^2 + 80*A^2*b^10*c^4*d^6*f^2 + 64*A^2*b^10*c^2*d^8*f^2 + 31*A^2*b^10*c^6*d^4*f^2 + 14*C^2*a^8*b^2*d^10*f^2 + 14*A^2*b^10*c^8*d^2*f^2 - 10*B^2*a^10*c^2*d^8*f^2 + 3*B^2*a^10*c^4*d^6*f^2 - C^2*a^6*b^4*d^10*f^2 + 31*B^2*a^6*b^4*d^10*f^2 + 20*B^2*a^4*b^6*d^10*f^2 + 14*C^2*a^2*b^8*c^10*f^2 + 14*A^2*a^10*c^2*d^8*f^2 + 4*B^2*a^2*b^8*d^10*f^2 + 2*B^2*a^8*b^2*d^10*f^2 - C^2*a^4*b^6*c^10*f^2 - A^2*a^10*c^4*d^6*f^2 + 80*A^2*a^4*b^6*d^10*f^2 + 64*A^2*a^2*b^8*d^10*f^2 + 31*A^2*a^6*b^4*d^10*f^2 + 14*A^2*a^8*b^2*d^10*f^2 - 10*B^2*a^2*b^8*c^10*f^2 + 3*B^2*a^4*b^6*c^10*f^2 + 14*A^2*a^2*b^8*c^10*f^2 - A^2*a^4*b^6*c^10*f^2 - C^2*b^10*c^10*f^2 - C^2*a^10*d^10*f^2 + 16*A^2*b^10*d^10*f^2 + 3*B^2*b^10*c^10*f^2 + 3*B^2*a^10*d^10*f^2 - A^2*b^10*c^10*f^2 - A^2*a^10*d^10*f^2 - 96*A*B*C*a*b^7*c*d^7*f - 28*A*B*C*a^7*b*c*d^7*f - 28*A*B*C*a*b^7*c^7*d*f + 484*A*B*C*a^4*b^4*c^4*d^4*f - 424*A*B*C*a^3*b^5*c^3*d^5*f + 320*A*B*C*a^2*b^6*c^2*d^6*f - 176*A*B*C*a^6*b^2*c^2*d^6*f - 176*A*B*C*a^2*b^6*c^6*d^2*f + 158*A*B*C*a^4*b^4*c^2*d^6*f + 158*A*B*C*a^2*b^6*c^4*d^4*f - 136*A*B*C*a^5*b^3*c^5*d^3*f - 34*A*B*C*a^6*b^2*c^4*d^4*f - 34*A*B*C*a^4*b^4*c^6*d^2*f + 28*A*B*C*a^5*b^3*c^3*d^5*f + 28*A*B*C*a^3*b^5*c^5*d^3*f + 308*A*B*C*a^5*b^3*c*d^7*f + 308*A*B*C*a*b^7*c^5*d^3*f + 20*A*B*C*a^7*b*c^3*d^5*f + 20*A*B*C*a^3*b^5*c^7*d*f + 30*B*C^2*a^7*b*c*d^7*f + 30*B*C^2*a*b^7*c^7*d*f + 160*A^2*B*a*b^7*c*d^7*f - 2*A^2*B*a^7*b*c*d^7*f - 2*A^2*B*a*b^7*c^7*d*f - 96*A*B*C*b^8*c^4*d^4*f + 34*A*B*C*b^8*c^6*d^2*f - 32*A*B*C*b^8*c^2*d^6*f + 2*A*B*C*a^8*c^2*d^6*f - 96*A*B*C*a^4*b^4*d^8*f + 34*A*B*C*a^6*b^2*d^8*f - 32*A*B*C*a^2*b^6*d^8*f + 2*A*B*C*a^2*b^6*c^8*f - 210*B*C^2*a^4*b^4*c^4*d^4*f - 182*B^2*C*a^5*b^3*c^2*d^6*f - 182*B^2*C*a^2*b^6*c^5*d^3*f + 180*B*C^2*a^5*b^3*c^5*d^3*f + 180*B*C^2*a^3*b^5*c^3*d^5*f - 166*B^2*C*a^5*b^3*c^4*d^4*f - 166*B^2*C*a^4*b^4*c^5*d^3*f + 152*B*C^2*a^6*b^2*c^2*d^6*f + 152*B*C^2*a^2*b^6*c^6*d^2*f - 112*B^2*C*a^3*b^5*c^2*d^6*f - 112*B^2*C*a^2*b^6*c^3*d^5*f + 94*B^2*C*a^4*b^4*c^3*d^5*f + 94*B^2*C*a^3*b^5*c^4*d^4*f - 80*B*C^2*a^2*b^6*c^2*d^6*f + 66*B*C^2*a^5*b^3*c^3*d^5*f + 66*B*C^2*a^3*b^5*c^5*d^3*f + 46*B^2*C*a^6*b^2*c^3*d^5*f + 46*B^2*C*a^3*b^5*c^6*d^2*f + 33*B*C^2*a^6*b^2*c^4*d^4*f + 33*B*C^2*a^4*b^4*c^6*d^2*f + 24*B^2*C*a^6*b^2*c^5*d^3*f + 24*B^2*C*a^5*b^3*c^6*d^2*f - 16*B*C^2*a^6*b^2*c^6*d^2*f - 15*B*C^2*a^4*b^4*c^2*d^6*f - 15*B*C^2*a^2*b^6*c^4*d^4*f - 190*A^2*C*a^4*b^4*c^3*d^5*f - 190*A^2*C*a^3*b^5*c^4*d^4*f + 182*A^2*C*a^5*b^3*c^2*d^6*f + 182*A^2*C*a^2*b^6*c^5*d^3*f + 160*A^2*C*a^3*b^5*c^2*d^6*f + 160*A^2*C*a^2*b^6*c^3*d^5*f - 150*A*C^2*a^5*b^3*c^2*d^6*f - 150*A*C^2*a^2*b^6*c^5*d^3*f - 126*A*C^2*a^5*b^3*c^4*d^4*f - 126*A*C^2*a^4*b^4*c^5*d^3*f + 126*A*C^2*a^4*b^4*c^3*d^5*f + 126*A*C^2*a^3*b^5*c^4*d^4*f - 96*A*C^2*a^3*b^5*c^2*d^6*f - 96*A*C^2*a^2*b^6*c^3*d^5*f + 94*A^2*C*a^5*b^3*c^4*d^4*f + 94*A^2*C*a^4*b^4*c^5*d^3*f + 54*A*C^2*a^6*b^2*c^3*d^5*f + 54*A*C^2*a^3*b^5*c^6*d^2*f + 32*A*C^2*a^6*b^2*c^5*d^3*f + 32*A*C^2*a^5*b^3*c^6*d^2*f - 22*A^2*C*a^6*b^2*c^3*d^5*f - 22*A^2*C*a^3*b^5*c^6*d^2*f + 500*A^2*B*a^3*b^5*c^3*d^5*f - 290*A^2*B*a^4*b^4*c^4*d^4*f - 256*A^2*B*a^2*b^6*c^2*d^6*f - 230*A*B^2*a^4*b^4*c^3*d^5*f - 230*A*B^2*a^3*b^5*c^4*d^4*f + 142*A*B^2*a^5*b^3*c^2*d^6*f + 142*A*B^2*a^2*b^6*c^5*d^3*f - 127*A^2*B*a^4*b^4*c^2*d^6*f - 127*A^2*B*a^2*b^6*c^4*d^4*f + 86*A*B^2*a^5*b^3*c^4*d^4*f + 86*A*B^2*a^4*b^4*c^5*d^3*f + 80*A*B^2*a^3*b^5*c^2*d^6*f + 80*A*B^2*a^2*b^6*c^3*d^5*f + 40*A^2*B*a^6*b^2*c^2*d^6*f + 40*A^2*B*a^2*b^6*c^6*d^2*f + 34*A^2*B*a^5*b^3*c^3*d^5*f + 34*A^2*B*a^3*b^5*c^5*d^3*f - 30*A*B^2*a^6*b^2*c^3*d^5*f - 30*A*B^2*a^3*b^5*c^6*d^2*f + 20*A^2*B*a^5*b^3*c^5*d^3*f - 15*A^2*B*a^6*b^2*c^4*d^4*f - 15*A^2*B*a^4*b^4*c^6*d^2*f - 98*B^2*C*a^6*b^2*c*d^7*f - 98*B^2*C*a*b^7*c^6*d^2*f - 90*B*C^2*a^5*b^3*c*d^7*f - 90*B*C^2*a*b^7*c^5*d^3*f + 48*B^2*C*a^4*b^4*c*d^7*f + 48*B^2*C*a*b^7*c^4*d^4*f + 40*B^2*C*a^2*b^6*c*d^7*f + 40*B^2*C*a*b^7*c^2*d^6*f - 32*B*C^2*a^3*b^5*c*d^7*f - 32*B*C^2*a*b^7*c^3*d^5*f + 26*B^2*C*a^7*b*c^2*d^6*f + 26*B^2*C*a^2*b^6*c^7*d*f - 26*B*C^2*a^7*b*c^3*d^5*f - 26*B*C^2*a^3*b^5*c^7*d*f - 8*B^2*C*a^7*b*c^4*d^4*f - 8*B^2*C*a^4*b^4*c^7*d*f - 224*A^2*C*a^4*b^4*c*d^7*f - 224*A^2*C*a*b^7*c^4*d^4*f - 96*A^2*C*a^2*b^6*c*d^7*f - 96*A^2*C*a*b^7*c^2*d^6*f + 96*A*C^2*a^4*b^4*c*d^7*f + 96*A*C^2*a*b^7*c^4*d^4*f - 66*A*C^2*a^6*b^2*c*d^7*f - 66*A*C^2*a*b^7*c^6*d^2*f + 64*A*C^2*a^2*b^6*c*d^7*f + 64*A*C^2*a*b^7*c^2*d^6*f + 34*A^2*C*a^6*b^2*c*d^7*f + 34*A^2*C*a*b^7*c^6*d^2*f + 34*A*C^2*a^7*b*c^2*d^6*f + 34*A*C^2*a^2*b^6*c^7*d*f - 2*A^2*C*a^7*b*c^2*d^6*f - 2*A^2*C*a^2*b^6*c^7*d*f - 208*A*B^2*a^4*b^4*c*d^7*f - 208*A*B^2*a*b^7*c^4*d^4*f + 160*A^2*B*a^3*b^5*c*d^7*f + 160*A^2*B*a*b^7*c^3*d^5*f - 154*A^2*B*a^5*b^3*c*d^7*f - 154*A^2*B*a*b^7*c^5*d^3*f - 112*A*B^2*a^2*b^6*c*d^7*f - 112*A*B^2*a*b^7*c^2*d^6*f + 58*A*B^2*a^6*b^2*c*d^7*f + 58*A*B^2*a*b^7*c^6*d^2*f - 10*A*B^2*a^7*b*c^2*d^6*f - 10*A*B^2*a^2*b^6*c^7*d*f + 6*A^2*B*a^7*b*c^3*d^5*f + 6*A^2*B*a^3*b^5*c^7*d*f + 32*B^2*C*b^8*c^5*d^3*f - 17*B*C^2*b^8*c^6*d^2*f + 8*B^2*C*b^8*c^3*d^5*f + 64*A^2*C*b^8*c^3*d^5*f - 32*A^2*C*b^8*c^5*d^3*f + 32*A*C^2*b^8*c^5*d^3*f - B*C^2*a^8*c^2*d^6*f + 112*A^2*B*b^8*c^4*d^4*f - 64*A*B^2*b^8*c^5*d^3*f + 32*B^2*C*a^5*b^3*d^8*f - 17*B*C^2*a^6*b^2*d^8*f + 16*A^2*B*b^8*c^2*d^6*f + 16*A*B^2*b^8*c^3*d^5*f + 8*B^2*C*a^3*b^5*d^8*f - A^2*B*b^8*c^6*d^2*f + 64*A^2*C*a^3*b^5*d^8*f - 32*A^2*C*a^5*b^3*d^8*f + 32*A*C^2*a^5*b^3*d^8*f - A^2*B*a^8*c^2*d^6*f - B*C^2*a^2*b^6*c^8*f + 112*A^2*B*a^4*b^4*d^8*f - 64*A*B^2*a^5*b^3*d^8*f + 16*A^2*B*a^2*b^6*d^8*f + 16*A*B^2*a^3*b^5*d^8*f - A^2*B*a^6*b^2*d^8*f - A^2*B*a^2*b^6*c^8*f - 8*B^3*a*b^7*c*d^7*f - 2*B^3*a^7*b*c*d^7*f - 2*B^3*a*b^7*c^7*d*f - 6*B^2*C*b^8*c^7*d*f + 32*A^2*C*b^8*c*d^7*f + 6*A^2*C*b^8*c^7*d*f - 6*A*C^2*b^8*c^7*d*f - 2*B^2*C*a^8*c*d^7*f + 16*A*B^2*b^8*c*d^7*f - 6*B^2*C*a^7*b*d^8*f - 6*A^2*C*a^8*c*d^7*f + 6*A*C^2*a^8*c*d^7*f - 2*A*B^2*b^8*c^7*d*f + 32*A^2*C*a*b^7*d^8*f + 6*A^2*C*a^7*b*d^8*f - 6*A*C^2*a^7*b*d^8*f - 2*B^2*C*a*b^7*c^8*f + 2*A*B^2*a^8*c*d^7*f + 16*A*B^2*a*b^7*d^8*f - 6*A^2*C*a*b^7*c^8*f + 6*A*C^2*a*b^7*c^8*f - 2*A*B^2*a^7*b*d^8*f + 2*A*B^2*a*b^7*c^8*f - 50*C^3*a^6*b^2*c^3*d^5*f + 50*C^3*a^5*b^3*c^2*d^6*f - 50*C^3*a^3*b^5*c^6*d^2*f + 50*C^3*a^2*b^6*c^5*d^3*f + 42*C^3*a^5*b^3*c^4*d^4*f + 42*C^3*a^4*b^4*c^5*d^3*f - 42*C^3*a^4*b^4*c^3*d^5*f - 42*C^3*a^3*b^5*c^4*d^4*f - 32*C^3*a^6*b^2*c^5*d^3*f - 32*C^3*a^5*b^3*c^6*d^2*f + 32*C^3*a^3*b^5*c^2*d^6*f + 32*C^3*a^2*b^6*c^3*d^5*f + 94*B^3*a^4*b^4*c^4*d^4*f + 48*B^3*a^2*b^6*c^2*d^6*f - 44*B^3*a^3*b^5*c^3*d^5*f - 32*B^3*a^6*b^2*c^2*d^6*f - 32*B^3*a^2*b^6*c^6*d^2*f + 29*B^3*a^4*b^4*c^2*d^6*f + 29*B^3*a^2*b^6*c^4*d^4*f - 20*B^3*a^5*b^3*c^5*d^3*f + 18*B^3*a^5*b^3*c^3*d^5*f + 18*B^3*a^3*b^5*c^5*d^3*f - 3*B^3*a^6*b^2*c^4*d^4*f - 3*B^3*a^4*b^4*c^6*d^2*f + 106*A^3*a^4*b^4*c^3*d^5*f + 106*A^3*a^3*b^5*c^4*d^4*f - 96*A^3*a^3*b^5*c^2*d^6*f - 96*A^3*a^2*b^6*c^3*d^5*f - 82*A^3*a^5*b^3*c^2*d^6*f - 82*A^3*a^2*b^6*c^5*d^3*f + 18*A^3*a^6*b^2*c^3*d^5*f + 18*A^3*a^3*b^5*c^6*d^2*f - 10*A^3*a^5*b^3*c^4*d^4*f - 10*A^3*a^4*b^4*c^5*d^3*f - 22*C^3*a^7*b*c^2*d^6*f + 22*C^3*a^6*b^2*c*d^7*f - 22*C^3*a^2*b^6*c^7*d*f + 22*C^3*a*b^7*c^6*d^2*f - 2*A*B*C*b^8*c^8*f - 2*A*B*C*a^8*d^8*f + 62*B^3*a^5*b^3*c*d^7*f + 62*B^3*a*b^7*c^5*d^3*f + 16*B^3*a^3*b^5*c*d^7*f + 16*B^3*a*b^7*c^3*d^5*f + 6*B^3*a^7*b*c^3*d^5*f + 6*B^3*a^3*b^5*c^7*d*f + 128*A^3*a^4*b^4*c*d^7*f + 128*A^3*a*b^7*c^4*d^4*f + 32*A^3*a^2*b^6*c*d^7*f + 32*A^3*a*b^7*c^2*d^6*f - 10*A^3*a^7*b*c^2*d^6*f + 10*A^3*a^6*b^2*c*d^7*f - 10*A^3*a^2*b^6*c^7*d*f + 10*A^3*a*b^7*c^6*d^2*f + 11*B^3*b^8*c^6*d^2*f - 8*B^3*b^8*c^4*d^4*f - 4*B^3*b^8*c^2*d^6*f - 64*A^3*b^8*c^3*d^5*f - B^3*a^8*c^2*d^6*f + 11*B^3*a^6*b^2*d^8*f - 8*B^3*a^4*b^4*d^8*f - 4*B^3*a^2*b^6*d^8*f - 64*A^3*a^3*b^5*d^8*f - B^3*a^2*b^6*c^8*f + 2*C^3*b^8*c^7*d*f - 2*C^3*a^8*c*d^7*f - 32*A^3*b^8*c*d^7*f + 2*C^3*a^7*b*d^8*f - 2*A^3*b^8*c^7*d*f - 2*C^3*a*b^7*c^8*f + 2*A^3*a^8*c*d^7*f - 32*A^3*a*b^7*d^8*f - 2*A^3*a^7*b*d^8*f + 2*A^3*a*b^7*c^8*f - 16*A^2*B*b^8*d^8*f + B*C^2*b^8*c^8*f + B*C^2*a^8*d^8*f + A^2*B*b^8*c^8*f + A^2*B*a^8*d^8*f + B^3*b^8*c^8*f + B^3*a^8*d^8*f - 4*A*B^2*C*a^5*b*c*d^5 - 4*A*B^2*C*a*b^5*c^5*d + 4*A*B^2*C*a*b^5*c*d^5 + 22*A^2*B*C*a^3*b^3*c^2*d^4 + 22*A^2*B*C*a^2*b^4*c^3*d^3 - 20*A*B^2*C*a^3*b^3*c^3*d^3 + 14*A*B^2*C*a^4*b^2*c^2*d^4 + 14*A*B^2*C*a^2*b^4*c^4*d^2 - 14*A*B*C^2*a^3*b^3*c^2*d^4 - 14*A*B*C^2*a^2*b^4*c^3*d^3 + 12*A*B*C^2*a^4*b^2*c^3*d^3 + 12*A*B*C^2*a^3*b^3*c^4*d^2 - 6*A^2*B*C*a^4*b^2*c^3*d^3 - 6*A^2*B*C*a^3*b^3*c^4*d^2 - 4*A*B^2*C*a^2*b^4*c^2*d^4 + 22*A*B*C^2*a^4*b^2*c*d^5 + 22*A*B*C^2*a*b^5*c^4*d^2 - 20*A^2*B*C*a^4*b^2*c*d^5 - 20*A^2*B*C*a*b^5*c^4*d^2 + 10*A*B*C^2*a^2*b^4*c*d^5 + 10*A*B*C^2*a*b^5*c^2*d^4 - 8*A^2*B*C*a^2*b^4*c*d^5 - 8*A^2*B*C*a*b^5*c^2*d^4 + 4*A*B^2*C*a^3*b^3*c*d^5 + 4*A*B^2*C*a*b^5*c^3*d^3 - 4*A*B*C^2*a^5*b*c^2*d^4 - 4*A*B*C^2*a^2*b^4*c^5*d + 2*A^2*B*C*a^5*b*c^2*d^4 + 2*A^2*B*C*a^2*b^4*c^5*d - 8*B^3*C*a^4*b^2*c*d^5 - 8*B^3*C*a*b^5*c^4*d^2 - 8*B*C^3*a^4*b^2*c*d^5 - 8*B*C^3*a*b^5*c^4*d^2 - 4*B^3*C*a^2*b^4*c*d^5 - 4*B^3*C*a*b^5*c^2*d^4 + 4*B^2*C^2*a^5*b*c*d^5 + 4*B^2*C^2*a*b^5*c^5*d - 4*B*C^3*a^2*b^4*c*d^5 - 4*B*C^3*a*b^5*c^2*d^4 + 2*B^3*C*a^5*b*c^2*d^4 + 2*B^3*C*a^2*b^4*c^5*d + 2*B^2*C^2*a*b^5*c*d^5 + 2*B*C^3*a^5*b*c^2*d^4 + 2*B*C^3*a^2*b^4*c^5*d + 24*A^3*C*a^3*b^3*c*d^5 + 24*A^3*C*a*b^5*c^3*d^3 - 24*A^2*C^2*a*b^5*c*d^5 + 12*A^2*C^2*a^5*b*c*d^5 + 12*A^2*C^2*a*b^5*c^5*d + 8*A*C^3*a^3*b^3*c*d^5 + 8*A*C^3*a*b^5*c^3*d^3 + 6*A^3*B*a^4*b^2*c*d^5 + 6*A^3*B*a*b^5*c^4*d^2 - 6*A^2*B^2*a*b^5*c*d^5 + 6*A*B^3*a^4*b^2*c*d^5 + 6*A*B^3*a*b^5*c^4*d^2 + 2*A^3*B*a^2*b^4*c*d^5 + 2*A^3*B*a*b^5*c^2*d^4 + 2*A*B^3*a^2*b^4*c*d^5 + 2*A*B^3*a*b^5*c^2*d^4 + 20*A^2*B*C*b^6*c^3*d^3 - 10*A*B*C^2*b^6*c^3*d^3 - 2*A*B^2*C*b^6*c^4*d^2 - 2*A*B^2*C*b^6*c^2*d^4 + 20*A^2*B*C*a^3*b^3*d^6 - 10*A*B*C^2*a^3*b^3*d^6 - 2*A*B^2*C*a^4*b^2*d^6 - 2*A*B^2*C*a^2*b^4*d^6 + 10*B^2*C^2*a^3*b^3*c^3*d^3 + 4*B^2*C^2*a^4*b^2*c^4*d^2 - 3*B^2*C^2*a^4*b^2*c^2*d^4 - 3*B^2*C^2*a^2*b^4*c^4*d^2 + 2*B^2*C^2*a^2*b^4*c^2*d^4 + 40*A^2*C^2*a^2*b^4*c^2*d^4 - 16*A^2*C^2*a^4*b^2*c^2*d^4 - 16*A^2*C^2*a^2*b^4*c^4*d^2 + 4*A^2*C^2*a^4*b^2*c^4*d^2 + 18*A^2*B^2*a^2*b^4*c^2*d^4 + 10*A^2*B^2*a^3*b^3*c^3*d^3 - 3*A^2*B^2*a^4*b^2*c^2*d^4 - 3*A^2*B^2*a^2*b^4*c^4*d^2 + 24*A^3*C*a*b^5*c*d^5 - 12*A*C^3*a^5*b*c*d^5 - 12*A*C^3*a*b^5*c^5*d + 8*A*C^3*a*b^5*c*d^5 - 4*A^3*C*a^5*b*c*d^5 - 4*A^3*C*a*b^5*c^5*d + 8*A^2*B*C*b^6*c*d^5 + 4*A*B*C^2*b^6*c^5*d - 4*A*B*C^2*b^6*c*d^5 - 2*A^2*B*C*b^6*c^5*d + 8*A^2*B*C*a*b^5*d^6 + 4*A*B*C^2*a^5*b*d^6 - 4*A*B*C^2*a*b^5*d^6 - 2*A^2*B*C*a^5*b*d^6 - 6*B^3*C*a^4*b^2*c^3*d^3 - 6*B^3*C*a^3*b^3*c^4*d^2 - 6*B*C^3*a^4*b^2*c^3*d^3 - 6*B*C^3*a^3*b^3*c^4*d^2 + 2*B^3*C*a^3*b^3*c^2*d^4 + 2*B^3*C*a^2*b^4*c^3*d^3 + 2*B^2*C^2*a^3*b^3*c*d^5 + 2*B^2*C^2*a*b^5*c^3*d^3 + 2*B*C^3*a^3*b^3*c^2*d^4 + 2*B*C^3*a^2*b^4*c^3*d^3 - 48*A^3*C*a^2*b^4*c^2*d^4 - 24*A^2*C^2*a^3*b^3*c*d^5 - 24*A^2*C^2*a*b^5*c^3*d^3 - 16*A*C^3*a^2*b^4*c^2*d^4 + 8*A^3*C*a^4*b^2*c^2*d^4 + 8*A^3*C*a^2*b^4*c^4*d^2 - 8*A*C^3*a^4*b^2*c^4*d^2 + 8*A*C^3*a^4*b^2*c^2*d^4 + 8*A*C^3*a^2*b^4*c^4*d^2 - 10*A^3*B*a^3*b^3*c^2*d^4 - 10*A^3*B*a^2*b^4*c^3*d^3 - 10*A*B^3*a^3*b^3*c^2*d^4 - 10*A*B^3*a^2*b^4*c^3*d^3 - 6*A^2*B^2*a^3*b^3*c*d^5 - 6*A^2*B^2*a*b^5*c^3*d^3 + 3*B^2*C^2*b^6*c^4*d^2 - 8*A^2*C^2*b^6*c^4*d^2 + 8*A^2*C^2*b^6*c^2*d^4 + 9*A^2*B^2*b^6*c^2*d^4 + 3*B^2*C^2*a^4*b^2*d^6 + 3*A^2*B^2*b^6*c^4*d^2 - 8*A^2*C^2*a^4*b^2*d^6 + 8*A^2*C^2*a^2*b^4*d^6 + 9*A^2*B^2*a^2*b^4*d^6 + 3*A^2*B^2*a^4*b^2*d^6 + 2*B^4*a^3*b^3*c*d^5 + 2*B^4*a*b^5*c^3*d^3 - 8*A^4*a^3*b^3*c*d^5 - 8*A^4*a*b^5*c^3*d^3 - 16*A^3*C*b^6*c^2*d^4 + 4*A^3*C*b^6*c^4*d^2 + 4*A*C^3*b^6*c^4*d^2 - 10*A^3*B*b^6*c^3*d^3 - 10*A*B^3*b^6*c^3*d^3 - 16*A^3*C*a^2*b^4*d^6 + 4*A^3*C*a^4*b^2*d^6 + 4*A*C^3*a^4*b^2*d^6 - 10*A^3*B*a^3*b^3*d^6 - 10*A*B^3*a^3*b^3*d^6 + 4*C^4*a^5*b*c*d^5 + 4*C^4*a*b^5*c^5*d + 2*B^4*a*b^5*c*d^5 - 8*A^4*a*b^5*c*d^5 - 2*B^3*C*b^6*c^5*d - 2*B*C^3*b^6*c^5*d - 4*A^3*B*b^6*c*d^5 - 4*A*B^3*b^6*c*d^5 - 2*B^3*C*a^5*b*d^6 - 2*B*C^3*a^5*b*d^6 - 4*A^3*B*a*b^5*d^6 - 4*A*B^3*a*b^5*d^6 + 4*C^4*a^4*b^2*c^4*d^2 + 4*C^4*a^2*b^4*c^2*d^4 + 10*B^4*a^3*b^3*c^3*d^3 - 3*B^4*a^4*b^2*c^2*d^4 - 3*B^4*a^2*b^4*c^4*d^2 - 2*B^4*a^2*b^4*c^2*d^4 + 20*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*b^6*c^2*d^4 + B^2*C^2*a^2*b^4*d^6 - 8*A^3*C*b^6*d^6 + 3*B^4*b^6*c^4*d^2 + 8*A^4*b^6*c^2*d^4 + 3*B^4*a^4*b^2*d^6 + 8*A^4*a^2*b^4*d^6 + 4*A^2*C^2*b^6*d^6 + 4*A^2*B^2*b^6*d^6 + 4*A^4*b^6*d^6 + B^4*b^6*c^2*d^4 + B^4*a^2*b^4*d^6, f, k)*(root(144*a^13*b*c^5*d^9*f^4 + 144*a^9*b^5*c*d^13*f^4 + 144*a^5*b^9*c^13*d*f^4 + 144*a*b^13*c^9*d^5*f^4 + 96*a^13*b*c^7*d^7*f^4 + 96*a^13*b*c^3*d^11*f^4 + 96*a^11*b^3*c*d^13*f^4 + 96*a^7*b^7*c^13*d*f^4 + 96*a^7*b^7*c*d^13*f^4 + 96*a^3*b^11*c^13*d*f^4 + 96*a*b^13*c^11*d^3*f^4 + 96*a*b^13*c^7*d^7*f^4 + 24*a^13*b*c^9*d^5*f^4 + 24*a^9*b^5*c^13*d*f^4 + 24*a^5*b^9*c*d^13*f^4 + 24*a*b^13*c^5*d^9*f^4 + 24*a^13*b*c*d^13*f^4 + 24*a*b^13*c^13*d*f^4 + 3648*a^7*b^7*c^7*d^7*f^4 - 3188*a^8*b^6*c^6*d^8*f^4 - 3188*a^6*b^8*c^8*d^6*f^4 - 2912*a^8*b^6*c^8*d^6*f^4 - 2912*a^6*b^8*c^6*d^8*f^4 + 2592*a^9*b^5*c^7*d^7*f^4 + 2592*a^7*b^7*c^9*d^5*f^4 + 2592*a^7*b^7*c^5*d^9*f^4 + 2592*a^5*b^9*c^7*d^7*f^4 + 2168*a^9*b^5*c^5*d^9*f^4 + 2168*a^5*b^9*c^9*d^5*f^4 - 1776*a^10*b^4*c^6*d^8*f^4 - 1776*a^8*b^6*c^4*d^10*f^4 - 1776*a^6*b^8*c^10*d^4*f^4 - 1776*a^4*b^10*c^8*d^6*f^4 + 1568*a^9*b^5*c^9*d^5*f^4 + 1568*a^5*b^9*c^5*d^9*f^4 - 1344*a^10*b^4*c^8*d^6*f^4 - 1344*a^8*b^6*c^10*d^4*f^4 - 1344*a^6*b^8*c^4*d^10*f^4 - 1344*a^4*b^10*c^6*d^8*f^4 - 1164*a^10*b^4*c^4*d^10*f^4 - 1164*a^4*b^10*c^10*d^4*f^4 + 896*a^11*b^3*c^5*d^9*f^4 + 896*a^9*b^5*c^3*d^11*f^4 + 896*a^5*b^9*c^11*d^3*f^4 + 896*a^3*b^11*c^9*d^5*f^4 + 864*a^11*b^3*c^7*d^7*f^4 + 864*a^7*b^7*c^11*d^3*f^4 + 864*a^7*b^7*c^3*d^11*f^4 + 864*a^3*b^11*c^7*d^7*f^4 - 480*a^10*b^4*c^10*d^4*f^4 - 480*a^4*b^10*c^4*d^10*f^4 + 464*a^11*b^3*c^3*d^11*f^4 + 464*a^3*b^11*c^11*d^3*f^4 - 424*a^12*b^2*c^6*d^8*f^4 - 424*a^8*b^6*c^2*d^12*f^4 - 424*a^6*b^8*c^12*d^2*f^4 - 424*a^2*b^12*c^8*d^6*f^4 + 416*a^11*b^3*c^9*d^5*f^4 + 416*a^9*b^5*c^11*d^3*f^4 + 416*a^5*b^9*c^3*d^11*f^4 + 416*a^3*b^11*c^5*d^9*f^4 - 336*a^12*b^2*c^4*d^10*f^4 - 336*a^10*b^4*c^2*d^12*f^4 - 336*a^4*b^10*c^12*d^2*f^4 - 336*a^2*b^12*c^10*d^4*f^4 - 256*a^12*b^2*c^8*d^6*f^4 - 256*a^8*b^6*c^12*d^2*f^4 - 256*a^6*b^8*c^2*d^12*f^4 - 256*a^2*b^12*c^6*d^8*f^4 - 124*a^12*b^2*c^2*d^12*f^4 - 124*a^2*b^12*c^12*d^2*f^4 + 80*a^11*b^3*c^11*d^3*f^4 + 80*a^3*b^11*c^3*d^11*f^4 - 60*a^12*b^2*c^10*d^4*f^4 - 60*a^10*b^4*c^12*d^2*f^4 - 60*a^4*b^10*c^2*d^12*f^4 - 60*a^2*b^12*c^4*d^10*f^4 - 24*b^14*c^10*d^4*f^4 - 16*b^14*c^12*d^2*f^4 - 16*b^14*c^8*d^6*f^4 - 4*b^14*c^6*d^8*f^4 - 24*a^14*c^4*d^10*f^4 - 16*a^14*c^6*d^8*f^4 - 16*a^14*c^2*d^12*f^4 - 4*a^14*c^8*d^6*f^4 - 24*a^10*b^4*d^14*f^4 - 16*a^12*b^2*d^14*f^4 - 16*a^8*b^6*d^14*f^4 - 4*a^6*b^8*d^14*f^4 - 24*a^4*b^10*c^14*f^4 - 16*a^6*b^8*c^14*f^4 - 16*a^2*b^12*c^14*f^4 - 4*a^8*b^6*c^14*f^4 - 4*b^14*c^14*f^4 - 4*a^14*d^14*f^4 + 36*A*C*a^9*b*c*d^9*f^2 + 36*A*C*a*b^9*c^9*d*f^2 + 32*A*C*a*b^9*c*d^9*f^2 - 552*B*C*a^7*b^3*c^4*d^6*f^2 - 552*B*C*a^4*b^6*c^7*d^3*f^2 - 408*B*C*a^5*b^5*c^4*d^6*f^2 - 408*B*C*a^4*b^6*c^5*d^5*f^2 + 360*B*C*a^6*b^4*c^3*d^7*f^2 + 360*B*C*a^3*b^7*c^6*d^4*f^2 - 248*B*C*a^7*b^3*c^2*d^8*f^2 - 248*B*C*a^2*b^8*c^7*d^3*f^2 + 184*B*C*a^6*b^4*c^5*d^5*f^2 + 184*B*C*a^5*b^5*c^6*d^4*f^2 + 152*B*C*a^8*b^2*c^3*d^7*f^2 - 152*B*C*a^5*b^5*c^2*d^8*f^2 + 152*B*C*a^3*b^7*c^8*d^2*f^2 - 152*B*C*a^2*b^8*c^5*d^5*f^2 - 104*B*C*a^7*b^3*c^6*d^4*f^2 - 104*B*C*a^6*b^4*c^7*d^3*f^2 + 64*B*C*a^8*b^2*c^5*d^5*f^2 + 64*B*C*a^5*b^5*c^8*d^2*f^2 - 56*B*C*a^4*b^6*c^3*d^7*f^2 - 56*B*C*a^3*b^7*c^4*d^6*f^2 - 24*B*C*a^8*b^2*c^7*d^3*f^2 - 24*B*C*a^7*b^3*c^8*d^2*f^2 - 24*B*C*a^3*b^7*c^2*d^8*f^2 - 24*B*C*a^2*b^8*c^3*d^7*f^2 - 696*A*C*a^5*b^5*c^5*d^5*f^2 + 536*A*C*a^6*b^4*c^6*d^4*f^2 + 536*A*C*a^6*b^4*c^4*d^6*f^2 + 536*A*C*a^4*b^6*c^6*d^4*f^2 + 472*A*C*a^4*b^6*c^4*d^6*f^2 - 232*A*C*a^7*b^3*c^5*d^5*f^2 - 232*A*C*a^5*b^5*c^7*d^3*f^2 + 216*A*C*a^3*b^7*c^3*d^7*f^2 + 168*A*C*a^7*b^3*c^3*d^7*f^2 + 168*A*C*a^3*b^7*c^7*d^3*f^2 - 154*A*C*a^8*b^2*c^2*d^8*f^2 - 154*A*C*a^2*b^8*c^8*d^2*f^2 + 62*A*C*a^8*b^2*c^6*d^4*f^2 + 62*A*C*a^6*b^4*c^8*d^2*f^2 - 40*A*C*a^7*b^3*c^7*d^3*f^2 - 40*A*C*a^5*b^5*c^3*d^7*f^2 - 40*A*C*a^3*b^7*c^5*d^5*f^2 + 32*A*C*a^6*b^4*c^2*d^8*f^2 + 32*A*C*a^2*b^8*c^6*d^4*f^2 - 32*A*C*a^2*b^8*c^2*d^8*f^2 + 30*A*C*a^4*b^6*c^2*d^8*f^2 + 30*A*C*a^2*b^8*c^4*d^6*f^2 + 16*A*C*a^8*b^2*c^4*d^6*f^2 + 16*A*C*a^4*b^6*c^8*d^2*f^2 - 488*A*B*a^6*b^4*c^3*d^7*f^2 - 488*A*B*a^3*b^7*c^6*d^4*f^2 + 440*A*B*a^7*b^3*c^4*d^6*f^2 + 440*A*B*a^4*b^6*c^7*d^3*f^2 - 360*A*B*a^6*b^4*c^5*d^5*f^2 - 360*A*B*a^5*b^5*c^6*d^4*f^2 - 192*A*B*a^8*b^2*c^3*d^7*f^2 - 192*A*B*a^3*b^7*c^8*d^2*f^2 - 168*A*B*a^3*b^7*c^2*d^8*f^2 - 168*A*B*a^2*b^8*c^3*d^7*f^2 - 152*A*B*a^4*b^6*c^3*d^7*f^2 - 152*A*B*a^3*b^7*c^4*d^6*f^2 - 120*A*B*a^8*b^2*c^5*d^5*f^2 + 120*A*B*a^7*b^3*c^2*d^8*f^2 - 120*A*B*a^5*b^5*c^8*d^2*f^2 + 120*A*B*a^5*b^5*c^4*d^6*f^2 - 120*A*B*a^5*b^5*c^2*d^8*f^2 + 120*A*B*a^4*b^6*c^5*d^5*f^2 + 120*A*B*a^2*b^8*c^7*d^3*f^2 - 120*A*B*a^2*b^8*c^5*d^5*f^2 + 40*A*B*a^7*b^3*c^6*d^4*f^2 + 40*A*B*a^6*b^4*c^7*d^3*f^2 - 72*B*C*a^9*b*c^4*d^6*f^2 - 72*B*C*a^4*b^6*c^9*d*f^2 - 64*B*C*a^4*b^6*c*d^9*f^2 - 64*B*C*a*b^9*c^4*d^6*f^2 - 32*B*C*a^8*b^2*c*d^9*f^2 - 32*B*C*a*b^9*c^8*d^2*f^2 - 16*B*C*a^2*b^8*c*d^9*f^2 - 16*B*C*a*b^9*c^2*d^8*f^2 + 8*B*C*a^9*b*c^6*d^4*f^2 - 8*B*C*a^9*b*c^2*d^8*f^2 + 8*B*C*a^6*b^4*c^9*d*f^2 - 8*B*C*a^2*b^8*c^9*d*f^2 + 104*A*C*a^7*b^3*c*d^9*f^2 + 104*A*C*a*b^9*c^7*d^3*f^2 + 96*A*C*a^3*b^7*c*d^9*f^2 + 96*A*C*a*b^9*c^3*d^7*f^2 + 72*A*C*a^9*b*c^3*d^7*f^2 + 72*A*C*a^3*b^7*c^9*d*f^2 + 68*A*C*a^5*b^5*c*d^9*f^2 + 68*A*C*a*b^9*c^5*d^5*f^2 - 28*A*C*a^9*b*c^5*d^5*f^2 - 28*A*C*a^5*b^5*c^9*d*f^2 + 80*A*B*a^9*b*c^4*d^6*f^2 + 80*A*B*a^4*b^6*c^9*d*f^2 + 24*A*B*a^8*b^2*c*d^9*f^2 - 24*A*B*a^6*b^4*c*d^9*f^2 + 24*A*B*a^4*b^6*c*d^9*f^2 - 24*A*B*a^2*b^8*c*d^9*f^2 + 24*A*B*a*b^9*c^8*d^2*f^2 - 24*A*B*a*b^9*c^6*d^4*f^2 + 24*A*B*a*b^9*c^4*d^6*f^2 - 24*A*B*a*b^9*c^2*d^8*f^2 - 32*B*C*b^10*c^7*d^3*f^2 - 8*B*C*b^10*c^5*d^5*f^2 + 34*A*C*b^10*c^6*d^4*f^2 + 16*B*C*a^10*c^3*d^7*f^2 + 16*A*C*b^10*c^4*d^6*f^2 - 12*A*C*b^10*c^8*d^2*f^2 - 96*A*B*b^10*c^5*d^5*f^2 - 72*A*B*b^10*c^3*d^7*f^2 - 32*B*C*a^7*b^3*d^10*f^2 - 28*A*C*a^10*c^2*d^8*f^2 - 24*A*B*b^10*c^7*d^3*f^2 - 8*B*C*a^5*b^5*d^10*f^2 + 2*A*C*a^10*c^4*d^6*f^2 + 34*A*C*a^6*b^4*d^10*f^2 + 16*B*C*a^3*b^7*c^10*f^2 + 16*A*C*a^4*b^6*d^10*f^2 - 16*A*B*a^10*c^3*d^7*f^2 - 12*A*C*a^8*b^2*d^10*f^2 - 96*A*B*a^5*b^5*d^10*f^2 - 72*A*B*a^3*b^7*d^10*f^2 - 28*A*C*a^2*b^8*c^10*f^2 - 24*A*B*a^7*b^3*d^10*f^2 + 2*A*C*a^4*b^6*c^10*f^2 - 16*A*B*a^3*b^7*c^10*f^2 + 444*C^2*a^5*b^5*c^5*d^5*f^2 + 148*C^2*a^7*b^3*c^5*d^5*f^2 + 148*C^2*a^5*b^5*c^7*d^3*f^2 + 148*C^2*a^5*b^5*c^3*d^7*f^2 + 148*C^2*a^3*b^7*c^5*d^5*f^2 - 140*C^2*a^6*b^4*c^6*d^4*f^2 - 140*C^2*a^6*b^4*c^4*d^6*f^2 - 140*C^2*a^4*b^6*c^6*d^4*f^2 - 140*C^2*a^4*b^6*c^4*d^6*f^2 + 109*C^2*a^8*b^2*c^2*d^8*f^2 + 109*C^2*a^2*b^8*c^8*d^2*f^2 + 48*C^2*a^8*b^2*c^4*d^6*f^2 + 48*C^2*a^6*b^4*c^2*d^8*f^2 + 48*C^2*a^4*b^6*c^8*d^2*f^2 + 48*C^2*a^2*b^8*c^6*d^4*f^2 + 20*C^2*a^7*b^3*c^7*d^3*f^2 - 20*C^2*a^7*b^3*c^3*d^7*f^2 - 20*C^2*a^3*b^7*c^7*d^3*f^2 + 20*C^2*a^3*b^7*c^3*d^7*f^2 + 17*C^2*a^8*b^2*c^6*d^4*f^2 + 17*C^2*a^6*b^4*c^8*d^2*f^2 + 17*C^2*a^4*b^6*c^2*d^8*f^2 + 17*C^2*a^2*b^8*c^4*d^6*f^2 + 16*C^2*a^8*b^2*c^8*d^2*f^2 + 16*C^2*a^2*b^8*c^2*d^8*f^2 - 396*B^2*a^5*b^5*c^5*d^5*f^2 + 308*B^2*a^6*b^4*c^4*d^6*f^2 + 308*B^2*a^4*b^6*c^6*d^4*f^2 + 300*B^2*a^4*b^6*c^4*d^6*f^2 + 284*B^2*a^6*b^4*c^6*d^4*f^2 - 132*B^2*a^7*b^3*c^5*d^5*f^2 - 132*B^2*a^5*b^5*c^7*d^3*f^2 - 84*B^2*a^5*b^5*c^3*d^7*f^2 - 84*B^2*a^3*b^7*c^5*d^5*f^2 + 61*B^2*a^4*b^6*c^2*d^8*f^2 + 61*B^2*a^2*b^8*c^4*d^6*f^2 - 59*B^2*a^8*b^2*c^2*d^8*f^2 - 59*B^2*a^2*b^8*c^8*d^2*f^2 + 56*B^2*a^6*b^4*c^2*d^8*f^2 + 56*B^2*a^2*b^8*c^6*d^4*f^2 + 52*B^2*a^7*b^3*c^3*d^7*f^2 + 52*B^2*a^3*b^7*c^7*d^3*f^2 + 44*B^2*a^3*b^7*c^3*d^7*f^2 + 33*B^2*a^8*b^2*c^6*d^4*f^2 + 33*B^2*a^6*b^4*c^8*d^2*f^2 + 20*B^2*a^8*b^2*c^4*d^6*f^2 - 20*B^2*a^7*b^3*c^7*d^3*f^2 + 20*B^2*a^4*b^6*c^8*d^2*f^2 + 8*B^2*a^2*b^8*c^2*d^8*f^2 + 337*A^2*a^4*b^6*c^2*d^8*f^2 + 337*A^2*a^2*b^8*c^4*d^6*f^2 + 272*A^2*a^2*b^8*c^2*d^8*f^2 + 252*A^2*a^5*b^5*c^5*d^5*f^2 + 244*A^2*a^4*b^6*c^4*d^6*f^2 - 236*A^2*a^3*b^7*c^3*d^7*f^2 + 176*A^2*a^6*b^4*c^2*d^8*f^2 + 176*A^2*a^2*b^8*c^6*d^4*f^2 - 148*A^2*a^7*b^3*c^3*d^7*f^2 - 148*A^2*a^3*b^7*c^7*d^3*f^2 - 140*A^2*a^6*b^4*c^6*d^4*f^2 + 109*A^2*a^8*b^2*c^2*d^8*f^2 + 109*A^2*a^2*b^8*c^8*d^2*f^2 - 108*A^2*a^5*b^5*c^3*d^7*f^2 - 108*A^2*a^3*b^7*c^5*d^5*f^2 + 84*A^2*a^7*b^3*c^5*d^5*f^2 + 84*A^2*a^5*b^5*c^7*d^3*f^2 + 32*A^2*a^8*b^2*c^4*d^6*f^2 + 32*A^2*a^4*b^6*c^8*d^2*f^2 + 20*A^2*a^7*b^3*c^7*d^3*f^2 - 15*A^2*a^8*b^2*c^6*d^4*f^2 - 15*A^2*a^6*b^4*c^8*d^2*f^2 - 12*A^2*a^6*b^4*c^4*d^6*f^2 - 12*A^2*a^4*b^6*c^6*d^4*f^2 + 8*B*C*b^10*c^9*d*f^2 - 16*B*C*a^10*c*d^9*f^2 - 16*A*B*b^10*c^9*d*f^2 - 16*A*B*b^10*c*d^9*f^2 + 8*B*C*a^9*b*d^10*f^2 - 16*B*C*a*b^9*c^10*f^2 + 16*A*B*a^10*c*d^9*f^2 - 16*A*B*a^9*b*d^10*f^2 - 16*A*B*a*b^9*d^10*f^2 + 16*A*B*a*b^9*c^10*f^2 + 22*C^2*a^9*b*c^5*d^5*f^2 + 22*C^2*a^5*b^5*c^9*d*f^2 + 22*C^2*a^5*b^5*c*d^9*f^2 + 22*C^2*a*b^9*c^5*d^5*f^2 - 20*C^2*a^9*b*c^3*d^7*f^2 - 20*C^2*a^7*b^3*c*d^9*f^2 - 20*C^2*a^3*b^7*c^9*d*f^2 - 20*C^2*a*b^9*c^7*d^3*f^2 + 36*B^2*a^7*b^3*c*d^9*f^2 + 36*B^2*a*b^9*c^7*d^3*f^2 + 28*B^2*a^9*b*c^3*d^7*f^2 + 28*B^2*a^3*b^7*c^9*d*f^2 + 24*B^2*a^3*b^7*c*d^9*f^2 + 24*B^2*a*b^9*c^3*d^7*f^2 - 18*B^2*a^9*b*c^5*d^5*f^2 - 18*B^2*a^5*b^5*c^9*d*f^2 + 6*B^2*a^5*b^5*c*d^9*f^2 + 6*B^2*a*b^9*c^5*d^5*f^2 - 96*A^2*a^3*b^7*c*d^9*f^2 - 96*A^2*a*b^9*c^3*d^7*f^2 - 90*A^2*a^5*b^5*c*d^9*f^2 - 90*A^2*a*b^9*c^5*d^5*f^2 - 84*A^2*a^7*b^3*c*d^9*f^2 - 84*A^2*a*b^9*c^7*d^3*f^2 - 52*A^2*a^9*b*c^3*d^7*f^2 - 52*A^2*a^3*b^7*c^9*d*f^2 + 6*A^2*a^9*b*c^5*d^5*f^2 + 6*A^2*a^5*b^5*c^9*d*f^2 - 10*C^2*a^9*b*c*d^9*f^2 - 10*C^2*a*b^9*c^9*d*f^2 + 14*B^2*a^9*b*c*d^9*f^2 + 14*B^2*a*b^9*c^9*d*f^2 + 8*B^2*a*b^9*c*d^9*f^2 - 32*A^2*a*b^9*c*d^9*f^2 - 26*A^2*a^9*b*c*d^9*f^2 - 26*A^2*a*b^9*c^9*d*f^2 + 2*A*C*b^10*c^10*f^2 + 2*A*C*a^10*d^10*f^2 + 14*C^2*b^10*c^8*d^2*f^2 - C^2*b^10*c^6*d^4*f^2 + 31*B^2*b^10*c^6*d^4*f^2 + 20*B^2*b^10*c^4*d^6*f^2 + 14*C^2*a^10*c^2*d^8*f^2 + 4*B^2*b^10*c^2*d^8*f^2 + 2*B^2*b^10*c^8*d^2*f^2 - C^2*a^10*c^4*d^6*f^2 + 80*A^2*b^10*c^4*d^6*f^2 + 64*A^2*b^10*c^2*d^8*f^2 + 31*A^2*b^10*c^6*d^4*f^2 + 14*C^2*a^8*b^2*d^10*f^2 + 14*A^2*b^10*c^8*d^2*f^2 - 10*B^2*a^10*c^2*d^8*f^2 + 3*B^2*a^10*c^4*d^6*f^2 - C^2*a^6*b^4*d^10*f^2 + 31*B^2*a^6*b^4*d^10*f^2 + 20*B^2*a^4*b^6*d^10*f^2 + 14*C^2*a^2*b^8*c^10*f^2 + 14*A^2*a^10*c^2*d^8*f^2 + 4*B^2*a^2*b^8*d^10*f^2 + 2*B^2*a^8*b^2*d^10*f^2 - C^2*a^4*b^6*c^10*f^2 - A^2*a^10*c^4*d^6*f^2 + 80*A^2*a^4*b^6*d^10*f^2 + 64*A^2*a^2*b^8*d^10*f^2 + 31*A^2*a^6*b^4*d^10*f^2 + 14*A^2*a^8*b^2*d^10*f^2 - 10*B^2*a^2*b^8*c^10*f^2 + 3*B^2*a^4*b^6*c^10*f^2 + 14*A^2*a^2*b^8*c^10*f^2 - A^2*a^4*b^6*c^10*f^2 - C^2*b^10*c^10*f^2 - C^2*a^10*d^10*f^2 + 16*A^2*b^10*d^10*f^2 + 3*B^2*b^10*c^10*f^2 + 3*B^2*a^10*d^10*f^2 - A^2*b^10*c^10*f^2 - A^2*a^10*d^10*f^2 - 96*A*B*C*a*b^7*c*d^7*f - 28*A*B*C*a^7*b*c*d^7*f - 28*A*B*C*a*b^7*c^7*d*f + 484*A*B*C*a^4*b^4*c^4*d^4*f - 424*A*B*C*a^3*b^5*c^3*d^5*f + 320*A*B*C*a^2*b^6*c^2*d^6*f - 176*A*B*C*a^6*b^2*c^2*d^6*f - 176*A*B*C*a^2*b^6*c^6*d^2*f + 158*A*B*C*a^4*b^4*c^2*d^6*f + 158*A*B*C*a^2*b^6*c^4*d^4*f - 136*A*B*C*a^5*b^3*c^5*d^3*f - 34*A*B*C*a^6*b^2*c^4*d^4*f - 34*A*B*C*a^4*b^4*c^6*d^2*f + 28*A*B*C*a^5*b^3*c^3*d^5*f + 28*A*B*C*a^3*b^5*c^5*d^3*f + 308*A*B*C*a^5*b^3*c*d^7*f + 308*A*B*C*a*b^7*c^5*d^3*f + 20*A*B*C*a^7*b*c^3*d^5*f + 20*A*B*C*a^3*b^5*c^7*d*f + 30*B*C^2*a^7*b*c*d^7*f + 30*B*C^2*a*b^7*c^7*d*f + 160*A^2*B*a*b^7*c*d^7*f - 2*A^2*B*a^7*b*c*d^7*f - 2*A^2*B*a*b^7*c^7*d*f - 96*A*B*C*b^8*c^4*d^4*f + 34*A*B*C*b^8*c^6*d^2*f - 32*A*B*C*b^8*c^2*d^6*f + 2*A*B*C*a^8*c^2*d^6*f - 96*A*B*C*a^4*b^4*d^8*f + 34*A*B*C*a^6*b^2*d^8*f - 32*A*B*C*a^2*b^6*d^8*f + 2*A*B*C*a^2*b^6*c^8*f - 210*B*C^2*a^4*b^4*c^4*d^4*f - 182*B^2*C*a^5*b^3*c^2*d^6*f - 182*B^2*C*a^2*b^6*c^5*d^3*f + 180*B*C^2*a^5*b^3*c^5*d^3*f + 180*B*C^2*a^3*b^5*c^3*d^5*f - 166*B^2*C*a^5*b^3*c^4*d^4*f - 166*B^2*C*a^4*b^4*c^5*d^3*f + 152*B*C^2*a^6*b^2*c^2*d^6*f + 152*B*C^2*a^2*b^6*c^6*d^2*f - 112*B^2*C*a^3*b^5*c^2*d^6*f - 112*B^2*C*a^2*b^6*c^3*d^5*f + 94*B^2*C*a^4*b^4*c^3*d^5*f + 94*B^2*C*a^3*b^5*c^4*d^4*f - 80*B*C^2*a^2*b^6*c^2*d^6*f + 66*B*C^2*a^5*b^3*c^3*d^5*f + 66*B*C^2*a^3*b^5*c^5*d^3*f + 46*B^2*C*a^6*b^2*c^3*d^5*f + 46*B^2*C*a^3*b^5*c^6*d^2*f + 33*B*C^2*a^6*b^2*c^4*d^4*f + 33*B*C^2*a^4*b^4*c^6*d^2*f + 24*B^2*C*a^6*b^2*c^5*d^3*f + 24*B^2*C*a^5*b^3*c^6*d^2*f - 16*B*C^2*a^6*b^2*c^6*d^2*f - 15*B*C^2*a^4*b^4*c^2*d^6*f - 15*B*C^2*a^2*b^6*c^4*d^4*f - 190*A^2*C*a^4*b^4*c^3*d^5*f - 190*A^2*C*a^3*b^5*c^4*d^4*f + 182*A^2*C*a^5*b^3*c^2*d^6*f + 182*A^2*C*a^2*b^6*c^5*d^3*f + 160*A^2*C*a^3*b^5*c^2*d^6*f + 160*A^2*C*a^2*b^6*c^3*d^5*f - 150*A*C^2*a^5*b^3*c^2*d^6*f - 150*A*C^2*a^2*b^6*c^5*d^3*f - 126*A*C^2*a^5*b^3*c^4*d^4*f - 126*A*C^2*a^4*b^4*c^5*d^3*f + 126*A*C^2*a^4*b^4*c^3*d^5*f + 126*A*C^2*a^3*b^5*c^4*d^4*f - 96*A*C^2*a^3*b^5*c^2*d^6*f - 96*A*C^2*a^2*b^6*c^3*d^5*f + 94*A^2*C*a^5*b^3*c^4*d^4*f + 94*A^2*C*a^4*b^4*c^5*d^3*f + 54*A*C^2*a^6*b^2*c^3*d^5*f + 54*A*C^2*a^3*b^5*c^6*d^2*f + 32*A*C^2*a^6*b^2*c^5*d^3*f + 32*A*C^2*a^5*b^3*c^6*d^2*f - 22*A^2*C*a^6*b^2*c^3*d^5*f - 22*A^2*C*a^3*b^5*c^6*d^2*f + 500*A^2*B*a^3*b^5*c^3*d^5*f - 290*A^2*B*a^4*b^4*c^4*d^4*f - 256*A^2*B*a^2*b^6*c^2*d^6*f - 230*A*B^2*a^4*b^4*c^3*d^5*f - 230*A*B^2*a^3*b^5*c^4*d^4*f + 142*A*B^2*a^5*b^3*c^2*d^6*f + 142*A*B^2*a^2*b^6*c^5*d^3*f - 127*A^2*B*a^4*b^4*c^2*d^6*f - 127*A^2*B*a^2*b^6*c^4*d^4*f + 86*A*B^2*a^5*b^3*c^4*d^4*f + 86*A*B^2*a^4*b^4*c^5*d^3*f + 80*A*B^2*a^3*b^5*c^2*d^6*f + 80*A*B^2*a^2*b^6*c^3*d^5*f + 40*A^2*B*a^6*b^2*c^2*d^6*f + 40*A^2*B*a^2*b^6*c^6*d^2*f + 34*A^2*B*a^5*b^3*c^3*d^5*f + 34*A^2*B*a^3*b^5*c^5*d^3*f - 30*A*B^2*a^6*b^2*c^3*d^5*f - 30*A*B^2*a^3*b^5*c^6*d^2*f + 20*A^2*B*a^5*b^3*c^5*d^3*f - 15*A^2*B*a^6*b^2*c^4*d^4*f - 15*A^2*B*a^4*b^4*c^6*d^2*f - 98*B^2*C*a^6*b^2*c*d^7*f - 98*B^2*C*a*b^7*c^6*d^2*f - 90*B*C^2*a^5*b^3*c*d^7*f - 90*B*C^2*a*b^7*c^5*d^3*f + 48*B^2*C*a^4*b^4*c*d^7*f + 48*B^2*C*a*b^7*c^4*d^4*f + 40*B^2*C*a^2*b^6*c*d^7*f + 40*B^2*C*a*b^7*c^2*d^6*f - 32*B*C^2*a^3*b^5*c*d^7*f - 32*B*C^2*a*b^7*c^3*d^5*f + 26*B^2*C*a^7*b*c^2*d^6*f + 26*B^2*C*a^2*b^6*c^7*d*f - 26*B*C^2*a^7*b*c^3*d^5*f - 26*B*C^2*a^3*b^5*c^7*d*f - 8*B^2*C*a^7*b*c^4*d^4*f - 8*B^2*C*a^4*b^4*c^7*d*f - 224*A^2*C*a^4*b^4*c*d^7*f - 224*A^2*C*a*b^7*c^4*d^4*f - 96*A^2*C*a^2*b^6*c*d^7*f - 96*A^2*C*a*b^7*c^2*d^6*f + 96*A*C^2*a^4*b^4*c*d^7*f + 96*A*C^2*a*b^7*c^4*d^4*f - 66*A*C^2*a^6*b^2*c*d^7*f - 66*A*C^2*a*b^7*c^6*d^2*f + 64*A*C^2*a^2*b^6*c*d^7*f + 64*A*C^2*a*b^7*c^2*d^6*f + 34*A^2*C*a^6*b^2*c*d^7*f + 34*A^2*C*a*b^7*c^6*d^2*f + 34*A*C^2*a^7*b*c^2*d^6*f + 34*A*C^2*a^2*b^6*c^7*d*f - 2*A^2*C*a^7*b*c^2*d^6*f - 2*A^2*C*a^2*b^6*c^7*d*f - 208*A*B^2*a^4*b^4*c*d^7*f - 208*A*B^2*a*b^7*c^4*d^4*f + 160*A^2*B*a^3*b^5*c*d^7*f + 160*A^2*B*a*b^7*c^3*d^5*f - 154*A^2*B*a^5*b^3*c*d^7*f - 154*A^2*B*a*b^7*c^5*d^3*f - 112*A*B^2*a^2*b^6*c*d^7*f - 112*A*B^2*a*b^7*c^2*d^6*f + 58*A*B^2*a^6*b^2*c*d^7*f + 58*A*B^2*a*b^7*c^6*d^2*f - 10*A*B^2*a^7*b*c^2*d^6*f - 10*A*B^2*a^2*b^6*c^7*d*f + 6*A^2*B*a^7*b*c^3*d^5*f + 6*A^2*B*a^3*b^5*c^7*d*f + 32*B^2*C*b^8*c^5*d^3*f - 17*B*C^2*b^8*c^6*d^2*f + 8*B^2*C*b^8*c^3*d^5*f + 64*A^2*C*b^8*c^3*d^5*f - 32*A^2*C*b^8*c^5*d^3*f + 32*A*C^2*b^8*c^5*d^3*f - B*C^2*a^8*c^2*d^6*f + 112*A^2*B*b^8*c^4*d^4*f - 64*A*B^2*b^8*c^5*d^3*f + 32*B^2*C*a^5*b^3*d^8*f - 17*B*C^2*a^6*b^2*d^8*f + 16*A^2*B*b^8*c^2*d^6*f + 16*A*B^2*b^8*c^3*d^5*f + 8*B^2*C*a^3*b^5*d^8*f - A^2*B*b^8*c^6*d^2*f + 64*A^2*C*a^3*b^5*d^8*f - 32*A^2*C*a^5*b^3*d^8*f + 32*A*C^2*a^5*b^3*d^8*f - A^2*B*a^8*c^2*d^6*f - B*C^2*a^2*b^6*c^8*f + 112*A^2*B*a^4*b^4*d^8*f - 64*A*B^2*a^5*b^3*d^8*f + 16*A^2*B*a^2*b^6*d^8*f + 16*A*B^2*a^3*b^5*d^8*f - A^2*B*a^6*b^2*d^8*f - A^2*B*a^2*b^6*c^8*f - 8*B^3*a*b^7*c*d^7*f - 2*B^3*a^7*b*c*d^7*f - 2*B^3*a*b^7*c^7*d*f - 6*B^2*C*b^8*c^7*d*f + 32*A^2*C*b^8*c*d^7*f + 6*A^2*C*b^8*c^7*d*f - 6*A*C^2*b^8*c^7*d*f - 2*B^2*C*a^8*c*d^7*f + 16*A*B^2*b^8*c*d^7*f - 6*B^2*C*a^7*b*d^8*f - 6*A^2*C*a^8*c*d^7*f + 6*A*C^2*a^8*c*d^7*f - 2*A*B^2*b^8*c^7*d*f + 32*A^2*C*a*b^7*d^8*f + 6*A^2*C*a^7*b*d^8*f - 6*A*C^2*a^7*b*d^8*f - 2*B^2*C*a*b^7*c^8*f + 2*A*B^2*a^8*c*d^7*f + 16*A*B^2*a*b^7*d^8*f - 6*A^2*C*a*b^7*c^8*f + 6*A*C^2*a*b^7*c^8*f - 2*A*B^2*a^7*b*d^8*f + 2*A*B^2*a*b^7*c^8*f - 50*C^3*a^6*b^2*c^3*d^5*f + 50*C^3*a^5*b^3*c^2*d^6*f - 50*C^3*a^3*b^5*c^6*d^2*f + 50*C^3*a^2*b^6*c^5*d^3*f + 42*C^3*a^5*b^3*c^4*d^4*f + 42*C^3*a^4*b^4*c^5*d^3*f - 42*C^3*a^4*b^4*c^3*d^5*f - 42*C^3*a^3*b^5*c^4*d^4*f - 32*C^3*a^6*b^2*c^5*d^3*f - 32*C^3*a^5*b^3*c^6*d^2*f + 32*C^3*a^3*b^5*c^2*d^6*f + 32*C^3*a^2*b^6*c^3*d^5*f + 94*B^3*a^4*b^4*c^4*d^4*f + 48*B^3*a^2*b^6*c^2*d^6*f - 44*B^3*a^3*b^5*c^3*d^5*f - 32*B^3*a^6*b^2*c^2*d^6*f - 32*B^3*a^2*b^6*c^6*d^2*f + 29*B^3*a^4*b^4*c^2*d^6*f + 29*B^3*a^2*b^6*c^4*d^4*f - 20*B^3*a^5*b^3*c^5*d^3*f + 18*B^3*a^5*b^3*c^3*d^5*f + 18*B^3*a^3*b^5*c^5*d^3*f - 3*B^3*a^6*b^2*c^4*d^4*f - 3*B^3*a^4*b^4*c^6*d^2*f + 106*A^3*a^4*b^4*c^3*d^5*f + 106*A^3*a^3*b^5*c^4*d^4*f - 96*A^3*a^3*b^5*c^2*d^6*f - 96*A^3*a^2*b^6*c^3*d^5*f - 82*A^3*a^5*b^3*c^2*d^6*f - 82*A^3*a^2*b^6*c^5*d^3*f + 18*A^3*a^6*b^2*c^3*d^5*f + 18*A^3*a^3*b^5*c^6*d^2*f - 10*A^3*a^5*b^3*c^4*d^4*f - 10*A^3*a^4*b^4*c^5*d^3*f - 22*C^3*a^7*b*c^2*d^6*f + 22*C^3*a^6*b^2*c*d^7*f - 22*C^3*a^2*b^6*c^7*d*f + 22*C^3*a*b^7*c^6*d^2*f - 2*A*B*C*b^8*c^8*f - 2*A*B*C*a^8*d^8*f + 62*B^3*a^5*b^3*c*d^7*f + 62*B^3*a*b^7*c^5*d^3*f + 16*B^3*a^3*b^5*c*d^7*f + 16*B^3*a*b^7*c^3*d^5*f + 6*B^3*a^7*b*c^3*d^5*f + 6*B^3*a^3*b^5*c^7*d*f + 128*A^3*a^4*b^4*c*d^7*f + 128*A^3*a*b^7*c^4*d^4*f + 32*A^3*a^2*b^6*c*d^7*f + 32*A^3*a*b^7*c^2*d^6*f - 10*A^3*a^7*b*c^2*d^6*f + 10*A^3*a^6*b^2*c*d^7*f - 10*A^3*a^2*b^6*c^7*d*f + 10*A^3*a*b^7*c^6*d^2*f + 11*B^3*b^8*c^6*d^2*f - 8*B^3*b^8*c^4*d^4*f - 4*B^3*b^8*c^2*d^6*f - 64*A^3*b^8*c^3*d^5*f - B^3*a^8*c^2*d^6*f + 11*B^3*a^6*b^2*d^8*f - 8*B^3*a^4*b^4*d^8*f - 4*B^3*a^2*b^6*d^8*f - 64*A^3*a^3*b^5*d^8*f - B^3*a^2*b^6*c^8*f + 2*C^3*b^8*c^7*d*f - 2*C^3*a^8*c*d^7*f - 32*A^3*b^8*c*d^7*f + 2*C^3*a^7*b*d^8*f - 2*A^3*b^8*c^7*d*f - 2*C^3*a*b^7*c^8*f + 2*A^3*a^8*c*d^7*f - 32*A^3*a*b^7*d^8*f - 2*A^3*a^7*b*d^8*f + 2*A^3*a*b^7*c^8*f - 16*A^2*B*b^8*d^8*f + B*C^2*b^8*c^8*f + B*C^2*a^8*d^8*f + A^2*B*b^8*c^8*f + A^2*B*a^8*d^8*f + B^3*b^8*c^8*f + B^3*a^8*d^8*f - 4*A*B^2*C*a^5*b*c*d^5 - 4*A*B^2*C*a*b^5*c^5*d + 4*A*B^2*C*a*b^5*c*d^5 + 22*A^2*B*C*a^3*b^3*c^2*d^4 + 22*A^2*B*C*a^2*b^4*c^3*d^3 - 20*A*B^2*C*a^3*b^3*c^3*d^3 + 14*A*B^2*C*a^4*b^2*c^2*d^4 + 14*A*B^2*C*a^2*b^4*c^4*d^2 - 14*A*B*C^2*a^3*b^3*c^2*d^4 - 14*A*B*C^2*a^2*b^4*c^3*d^3 + 12*A*B*C^2*a^4*b^2*c^3*d^3 + 12*A*B*C^2*a^3*b^3*c^4*d^2 - 6*A^2*B*C*a^4*b^2*c^3*d^3 - 6*A^2*B*C*a^3*b^3*c^4*d^2 - 4*A*B^2*C*a^2*b^4*c^2*d^4 + 22*A*B*C^2*a^4*b^2*c*d^5 + 22*A*B*C^2*a*b^5*c^4*d^2 - 20*A^2*B*C*a^4*b^2*c*d^5 - 20*A^2*B*C*a*b^5*c^4*d^2 + 10*A*B*C^2*a^2*b^4*c*d^5 + 10*A*B*C^2*a*b^5*c^2*d^4 - 8*A^2*B*C*a^2*b^4*c*d^5 - 8*A^2*B*C*a*b^5*c^2*d^4 + 4*A*B^2*C*a^3*b^3*c*d^5 + 4*A*B^2*C*a*b^5*c^3*d^3 - 4*A*B*C^2*a^5*b*c^2*d^4 - 4*A*B*C^2*a^2*b^4*c^5*d + 2*A^2*B*C*a^5*b*c^2*d^4 + 2*A^2*B*C*a^2*b^4*c^5*d - 8*B^3*C*a^4*b^2*c*d^5 - 8*B^3*C*a*b^5*c^4*d^2 - 8*B*C^3*a^4*b^2*c*d^5 - 8*B*C^3*a*b^5*c^4*d^2 - 4*B^3*C*a^2*b^4*c*d^5 - 4*B^3*C*a*b^5*c^2*d^4 + 4*B^2*C^2*a^5*b*c*d^5 + 4*B^2*C^2*a*b^5*c^5*d - 4*B*C^3*a^2*b^4*c*d^5 - 4*B*C^3*a*b^5*c^2*d^4 + 2*B^3*C*a^5*b*c^2*d^4 + 2*B^3*C*a^2*b^4*c^5*d + 2*B^2*C^2*a*b^5*c*d^5 + 2*B*C^3*a^5*b*c^2*d^4 + 2*B*C^3*a^2*b^4*c^5*d + 24*A^3*C*a^3*b^3*c*d^5 + 24*A^3*C*a*b^5*c^3*d^3 - 24*A^2*C^2*a*b^5*c*d^5 + 12*A^2*C^2*a^5*b*c*d^5 + 12*A^2*C^2*a*b^5*c^5*d + 8*A*C^3*a^3*b^3*c*d^5 + 8*A*C^3*a*b^5*c^3*d^3 + 6*A^3*B*a^4*b^2*c*d^5 + 6*A^3*B*a*b^5*c^4*d^2 - 6*A^2*B^2*a*b^5*c*d^5 + 6*A*B^3*a^4*b^2*c*d^5 + 6*A*B^3*a*b^5*c^4*d^2 + 2*A^3*B*a^2*b^4*c*d^5 + 2*A^3*B*a*b^5*c^2*d^4 + 2*A*B^3*a^2*b^4*c*d^5 + 2*A*B^3*a*b^5*c^2*d^4 + 20*A^2*B*C*b^6*c^3*d^3 - 10*A*B*C^2*b^6*c^3*d^3 - 2*A*B^2*C*b^6*c^4*d^2 - 2*A*B^2*C*b^6*c^2*d^4 + 20*A^2*B*C*a^3*b^3*d^6 - 10*A*B*C^2*a^3*b^3*d^6 - 2*A*B^2*C*a^4*b^2*d^6 - 2*A*B^2*C*a^2*b^4*d^6 + 10*B^2*C^2*a^3*b^3*c^3*d^3 + 4*B^2*C^2*a^4*b^2*c^4*d^2 - 3*B^2*C^2*a^4*b^2*c^2*d^4 - 3*B^2*C^2*a^2*b^4*c^4*d^2 + 2*B^2*C^2*a^2*b^4*c^2*d^4 + 40*A^2*C^2*a^2*b^4*c^2*d^4 - 16*A^2*C^2*a^4*b^2*c^2*d^4 - 16*A^2*C^2*a^2*b^4*c^4*d^2 + 4*A^2*C^2*a^4*b^2*c^4*d^2 + 18*A^2*B^2*a^2*b^4*c^2*d^4 + 10*A^2*B^2*a^3*b^3*c^3*d^3 - 3*A^2*B^2*a^4*b^2*c^2*d^4 - 3*A^2*B^2*a^2*b^4*c^4*d^2 + 24*A^3*C*a*b^5*c*d^5 - 12*A*C^3*a^5*b*c*d^5 - 12*A*C^3*a*b^5*c^5*d + 8*A*C^3*a*b^5*c*d^5 - 4*A^3*C*a^5*b*c*d^5 - 4*A^3*C*a*b^5*c^5*d + 8*A^2*B*C*b^6*c*d^5 + 4*A*B*C^2*b^6*c^5*d - 4*A*B*C^2*b^6*c*d^5 - 2*A^2*B*C*b^6*c^5*d + 8*A^2*B*C*a*b^5*d^6 + 4*A*B*C^2*a^5*b*d^6 - 4*A*B*C^2*a*b^5*d^6 - 2*A^2*B*C*a^5*b*d^6 - 6*B^3*C*a^4*b^2*c^3*d^3 - 6*B^3*C*a^3*b^3*c^4*d^2 - 6*B*C^3*a^4*b^2*c^3*d^3 - 6*B*C^3*a^3*b^3*c^4*d^2 + 2*B^3*C*a^3*b^3*c^2*d^4 + 2*B^3*C*a^2*b^4*c^3*d^3 + 2*B^2*C^2*a^3*b^3*c*d^5 + 2*B^2*C^2*a*b^5*c^3*d^3 + 2*B*C^3*a^3*b^3*c^2*d^4 + 2*B*C^3*a^2*b^4*c^3*d^3 - 48*A^3*C*a^2*b^4*c^2*d^4 - 24*A^2*C^2*a^3*b^3*c*d^5 - 24*A^2*C^2*a*b^5*c^3*d^3 - 16*A*C^3*a^2*b^4*c^2*d^4 + 8*A^3*C*a^4*b^2*c^2*d^4 + 8*A^3*C*a^2*b^4*c^4*d^2 - 8*A*C^3*a^4*b^2*c^4*d^2 + 8*A*C^3*a^4*b^2*c^2*d^4 + 8*A*C^3*a^2*b^4*c^4*d^2 - 10*A^3*B*a^3*b^3*c^2*d^4 - 10*A^3*B*a^2*b^4*c^3*d^3 - 10*A*B^3*a^3*b^3*c^2*d^4 - 10*A*B^3*a^2*b^4*c^3*d^3 - 6*A^2*B^2*a^3*b^3*c*d^5 - 6*A^2*B^2*a*b^5*c^3*d^3 + 3*B^2*C^2*b^6*c^4*d^2 - 8*A^2*C^2*b^6*c^4*d^2 + 8*A^2*C^2*b^6*c^2*d^4 + 9*A^2*B^2*b^6*c^2*d^4 + 3*B^2*C^2*a^4*b^2*d^6 + 3*A^2*B^2*b^6*c^4*d^2 - 8*A^2*C^2*a^4*b^2*d^6 + 8*A^2*C^2*a^2*b^4*d^6 + 9*A^2*B^2*a^2*b^4*d^6 + 3*A^2*B^2*a^4*b^2*d^6 + 2*B^4*a^3*b^3*c*d^5 + 2*B^4*a*b^5*c^3*d^3 - 8*A^4*a^3*b^3*c*d^5 - 8*A^4*a*b^5*c^3*d^3 - 16*A^3*C*b^6*c^2*d^4 + 4*A^3*C*b^6*c^4*d^2 + 4*A*C^3*b^6*c^4*d^2 - 10*A^3*B*b^6*c^3*d^3 - 10*A*B^3*b^6*c^3*d^3 - 16*A^3*C*a^2*b^4*d^6 + 4*A^3*C*a^4*b^2*d^6 + 4*A*C^3*a^4*b^2*d^6 - 10*A^3*B*a^3*b^3*d^6 - 10*A*B^3*a^3*b^3*d^6 + 4*C^4*a^5*b*c*d^5 + 4*C^4*a*b^5*c^5*d + 2*B^4*a*b^5*c*d^5 - 8*A^4*a*b^5*c*d^5 - 2*B^3*C*b^6*c^5*d - 2*B*C^3*b^6*c^5*d - 4*A^3*B*b^6*c*d^5 - 4*A*B^3*b^6*c*d^5 - 2*B^3*C*a^5*b*d^6 - 2*B*C^3*a^5*b*d^6 - 4*A^3*B*a*b^5*d^6 - 4*A*B^3*a*b^5*d^6 + 4*C^4*a^4*b^2*c^4*d^2 + 4*C^4*a^2*b^4*c^2*d^4 + 10*B^4*a^3*b^3*c^3*d^3 - 3*B^4*a^4*b^2*c^2*d^4 - 3*B^4*a^2*b^4*c^4*d^2 - 2*B^4*a^2*b^4*c^2*d^4 + 20*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*b^6*c^2*d^4 + B^2*C^2*a^2*b^4*d^6 - 8*A^3*C*b^6*d^6 + 3*B^4*b^6*c^4*d^2 + 8*A^4*b^6*c^2*d^4 + 3*B^4*a^4*b^2*d^6 + 8*A^4*a^2*b^4*d^6 + 4*A^2*C^2*b^6*d^6 + 4*A^2*B^2*b^6*d^6 + 4*A^4*b^6*d^6 + B^4*b^6*c^2*d^4 + B^4*a^2*b^4*d^6, f, k)*((4*a^5*b^8*d^13 + 4*a^7*b^6*d^13 - 4*a^9*b^4*d^13 - 4*a^11*b^2*d^13 + 4*b^13*c^5*d^8 + 4*b^13*c^7*d^6 - 4*b^13*c^9*d^4 - 4*b^13*c^11*d^2 - 12*a*b^12*c^4*d^9 + 4*a*b^12*c^6*d^7 + 52*a*b^12*c^8*d^5 + 44*a*b^12*c^10*d^3 + 16*a^3*b^10*c^12*d - 12*a^4*b^9*c*d^12 + 8*a^5*b^8*c^12*d + 4*a^6*b^7*c*d^12 + 52*a^8*b^5*c*d^12 + 44*a^10*b^3*c*d^12 + 16*a^12*b*c^3*d^10 + 8*a^12*b*c^5*d^8 + 8*a^2*b^11*c^3*d^10 - 36*a^2*b^11*c^5*d^8 - 140*a^2*b^11*c^7*d^6 - 140*a^2*b^11*c^9*d^4 - 44*a^2*b^11*c^11*d^2 + 8*a^3*b^10*c^2*d^11 + 28*a^3*b^10*c^4*d^9 + 148*a^3*b^10*c^6*d^7 + 260*a^3*b^10*c^8*d^5 + 148*a^3*b^10*c^10*d^3 + 28*a^4*b^9*c^3*d^10 - 56*a^4*b^9*c^5*d^8 - 320*a^4*b^9*c^7*d^6 - 300*a^4*b^9*c^9*d^4 - 76*a^4*b^9*c^11*d^2 - 36*a^5*b^8*c^2*d^11 - 56*a^5*b^8*c^4*d^9 + 160*a^5*b^8*c^6*d^7 + 332*a^5*b^8*c^8*d^5 + 164*a^5*b^8*c^10*d^3 + 148*a^6*b^7*c^3*d^10 + 160*a^6*b^7*c^5*d^8 - 144*a^6*b^7*c^7*d^6 - 196*a^6*b^7*c^9*d^4 - 36*a^6*b^7*c^11*d^2 - 140*a^7*b^6*c^2*d^11 - 320*a^7*b^6*c^4*d^9 - 144*a^7*b^6*c^6*d^7 + 92*a^7*b^6*c^8*d^5 + 60*a^7*b^6*c^10*d^3 + 260*a^8*b^5*c^3*d^10 + 332*a^8*b^5*c^5*d^8 + 92*a^8*b^5*c^7*d^6 - 32*a^8*b^5*c^9*d^4 - 140*a^9*b^4*c^2*d^11 - 300*a^9*b^4*c^4*d^9 - 196*a^9*b^4*c^6*d^7 - 32*a^9*b^4*c^8*d^5 + 148*a^10*b^3*c^3*d^10 + 164*a^10*b^3*c^5*d^8 + 60*a^10*b^3*c^7*d^6 - 44*a^11*b^2*c^2*d^11 - 76*a^11*b^2*c^4*d^9 - 36*a^11*b^2*c^6*d^7 + 8*a*b^12*c^12*d + 8*a^12*b*c*d^12)/(a^8*d^8 + b^8*c^8 + 2*a^2*b^6*c^8 + a^4*b^4*c^8 + a^4*b^4*d^8 + 2*a^6*b^2*d^8 + 2*a^8*c^2*d^6 + a^8*c^4*d^4 + b^8*c^4*d^4 + 2*b^8*c^6*d^2 - 4*a*b^7*c^3*d^5 - 8*a*b^7*c^5*d^3 - 4*a^3*b^5*c*d^7 - 8*a^3*b^5*c^7*d - 8*a^5*b^3*c*d^7 - 4*a^5*b^3*c^7*d - 8*a^7*b*c^3*d^5 - 4*a^7*b*c^5*d^3 + 6*a^2*b^6*c^2*d^6 + 14*a^2*b^6*c^4*d^4 + 10*a^2*b^6*c^6*d^2 - 16*a^3*b^5*c^3*d^5 - 20*a^3*b^5*c^5*d^3 + 14*a^4*b^4*c^2*d^6 + 26*a^4*b^4*c^4*d^4 + 14*a^4*b^4*c^6*d^2 - 20*a^5*b^3*c^3*d^5 - 16*a^5*b^3*c^5*d^3 + 10*a^6*b^2*c^2*d^6 + 14*a^6*b^2*c^4*d^4 + 6*a^6*b^2*c^6*d^2 - 4*a*b^7*c^7*d - 4*a^7*b*c*d^7) + (tan(e + f*x)*(6*a^12*b*d^13 + 6*b^13*c^12*d + 8*a^4*b^9*d^13 + 22*a^6*b^7*d^13 + 26*a^8*b^5*d^13 + 18*a^10*b^3*d^13 + 8*b^13*c^4*d^9 + 22*b^13*c^6*d^7 + 26*b^13*c^8*d^5 + 18*b^13*c^10*d^3 - 32*a*b^12*c^3*d^10 - 84*a*b^12*c^5*d^8 - 92*a*b^12*c^7*d^6 - 60*a*b^12*c^9*d^4 - 20*a*b^12*c^11*d^2 + 10*a^2*b^11*c^12*d - 32*a^3*b^10*c*d^12 + 2*a^4*b^9*c^12*d - 84*a^5*b^8*c*d^12 - 2*a^6*b^7*c^12*d - 92*a^7*b^6*c*d^12 - 60*a^9*b^4*c*d^12 - 20*a^11*b^2*c*d^12 + 10*a^12*b*c^2*d^11 + 2*a^12*b*c^4*d^9 - 2*a^12*b*c^6*d^7 + 48*a^2*b^11*c^2*d^11 + 138*a^2*b^11*c^4*d^9 + 152*a^2*b^11*c^6*d^7 + 92*a^2*b^11*c^8*d^5 + 40*a^2*b^11*c^10*d^3 - 152*a^3*b^10*c^3*d^10 - 196*a^3*b^10*c^5*d^8 - 92*a^3*b^10*c^7*d^6 - 44*a^3*b^10*c^9*d^4 - 28*a^3*b^10*c^11*d^2 + 138*a^4*b^9*c^2*d^11 + 220*a^4*b^9*c^4*d^9 + 50*a^4*b^9*c^6*d^7 - 46*a^4*b^9*c^8*d^5 - 4*a^4*b^9*c^10*d^3 - 196*a^5*b^8*c^3*d^10 - 16*a^5*b^8*c^5*d^8 + 224*a^5*b^8*c^7*d^6 + 132*a^5*b^8*c^9*d^4 + 4*a^5*b^8*c^11*d^2 + 152*a^6*b^7*c^2*d^11 + 50*a^6*b^7*c^4*d^9 - 320*a^6*b^7*c^6*d^7 - 294*a^6*b^7*c^8*d^5 - 56*a^6*b^7*c^10*d^3 - 92*a^7*b^6*c^3*d^10 + 224*a^7*b^6*c^5*d^8 + 368*a^7*b^6*c^7*d^6 + 156*a^7*b^6*c^9*d^4 + 12*a^7*b^6*c^11*d^2 + 92*a^8*b^5*c^2*d^11 - 46*a^8*b^5*c^4*d^9 - 294*a^8*b^5*c^6*d^7 - 212*a^8*b^5*c^8*d^5 - 30*a^8*b^5*c^10*d^3 - 44*a^9*b^4*c^3*d^10 + 132*a^9*b^4*c^5*d^8 + 156*a^9*b^4*c^7*d^6 + 40*a^9*b^4*c^9*d^4 + 40*a^10*b^3*c^2*d^11 - 4*a^10*b^3*c^4*d^9 - 56*a^10*b^3*c^6*d^7 - 30*a^10*b^3*c^8*d^5 - 28*a^11*b^2*c^3*d^10 + 4*a^11*b^2*c^5*d^8 + 12*a^11*b^2*c^7*d^6))/(a^8*d^8 + b^8*c^8 + 2*a^2*b^6*c^8 + a^4*b^4*c^8 + a^4*b^4*d^8 + 2*a^6*b^2*d^8 + 2*a^8*c^2*d^6 + a^8*c^4*d^4 + b^8*c^4*d^4 + 2*b^8*c^6*d^2 - 4*a*b^7*c^3*d^5 - 8*a*b^7*c^5*d^3 - 4*a^3*b^5*c*d^7 - 8*a^3*b^5*c^7*d - 8*a^5*b^3*c*d^7 - 4*a^5*b^3*c^7*d - 8*a^7*b*c^3*d^5 - 4*a^7*b*c^5*d^3 + 6*a^2*b^6*c^2*d^6 + 14*a^2*b^6*c^4*d^4 + 10*a^2*b^6*c^6*d^2 - 16*a^3*b^5*c^3*d^5 - 20*a^3*b^5*c^5*d^3 + 14*a^4*b^4*c^2*d^6 + 26*a^4*b^4*c^4*d^4 + 14*a^4*b^4*c^6*d^2 - 20*a^5*b^3*c^3*d^5 - 16*a^5*b^3*c^5*d^3 + 10*a^6*b^2*c^2*d^6 + 14*a^6*b^2*c^4*d^4 + 6*a^6*b^2*c^6*d^2 - 4*a*b^7*c^7*d - 4*a^7*b*c*d^7)) - (C*a^10*b*d^11 - A*b^11*c^10*d - A*a^10*b*d^11 + C*b^11*c^10*d - 8*A*a^2*b^9*d^11 - 16*A*a^4*b^7*d^11 - A*a^6*b^5*d^11 + 6*A*a^8*b^3*d^11 + 4*B*a^3*b^8*d^11 + 12*B*a^5*b^6*d^11 + 4*B*a^7*b^4*d^11 - 4*B*a^9*b^2*d^11 - 8*A*b^11*c^2*d^9 - 16*A*b^11*c^4*d^7 - A*b^11*c^6*d^5 + 6*A*b^11*c^8*d^3 - 7*C*a^6*b^5*d^11 - 6*C*a^8*b^3*d^11 + 4*B*b^11*c^3*d^8 + 12*B*b^11*c^5*d^6 + 4*B*b^11*c^7*d^4 - 4*B*b^11*c^9*d^2 - 7*C*b^11*c^6*d^5 - 6*C*b^11*c^8*d^3 + 56*A*a*b^10*c^3*d^8 + 54*A*a*b^10*c^5*d^6 + 12*A*a*b^10*c^7*d^4 - 2*A*a*b^10*c^9*d^2 - 2*A*a^2*b^9*c^10*d + 56*A*a^3*b^8*c*d^10 - A*a^4*b^7*c^10*d + 54*A*a^5*b^6*c*d^10 + 12*A*a^7*b^4*c*d^10 - 2*A*a^9*b^2*c*d^10 - 2*A*a^10*b*c^2*d^9 - A*a^10*b*c^4*d^7 - 4*B*a*b^10*c^2*d^9 - 32*B*a*b^10*c^4*d^7 - 44*B*a*b^10*c^6*d^5 - 16*B*a*b^10*c^8*d^3 - 4*B*a^2*b^9*c*d^10 - 32*B*a^4*b^7*c*d^10 - 44*B*a^6*b^5*c*d^10 - 16*B*a^8*b^3*c*d^10 - 8*C*a*b^10*c^3*d^8 + 2*C*a*b^10*c^5*d^6 + 20*C*a*b^10*c^7*d^4 + 10*C*a*b^10*c^9*d^2 + 2*C*a^2*b^9*c^10*d - 8*C*a^3*b^8*c*d^10 + C*a^4*b^7*c^10*d + 2*C*a^5*b^6*c*d^10 + 20*C*a^7*b^4*c*d^10 + 10*C*a^9*b^2*c*d^10 + 2*C*a^10*b*c^2*d^9 + C*a^10*b*c^4*d^7 - 80*A*a^2*b^9*c^2*d^9 - 159*A*a^2*b^9*c^4*d^7 - 80*A*a^2*b^9*c^6*d^5 + 5*A*a^2*b^9*c^8*d^3 + 212*A*a^3*b^8*c^3*d^8 + 228*A*a^3*b^8*c^5*d^6 + 76*A*a^3*b^8*c^7*d^4 + 4*A*a^3*b^8*c^9*d^2 - 159*A*a^4*b^7*c^2*d^9 - 332*A*a^4*b^7*c^4*d^7 - 204*A*a^4*b^7*c^6*d^5 - 16*A*a^4*b^7*c^8*d^3 + 228*A*a^5*b^6*c^3*d^8 + 252*A*a^5*b^6*c^5*d^6 + 84*A*a^5*b^6*c^7*d^4 + 6*A*a^5*b^6*c^9*d^2 - 80*A*a^6*b^5*c^2*d^9 - 204*A*a^6*b^5*c^4*d^7 - 140*A*a^6*b^5*c^6*d^5 - 15*A*a^6*b^5*c^8*d^3 + 76*A*a^7*b^4*c^3*d^8 + 84*A*a^7*b^4*c^5*d^6 + 20*A*a^7*b^4*c^7*d^4 + 5*A*a^8*b^3*c^2*d^9 - 16*A*a^8*b^3*c^4*d^7 - 15*A*a^8*b^3*c^6*d^5 + 4*A*a^9*b^2*c^3*d^8 + 6*A*a^9*b^2*c^5*d^6 + 20*B*a^2*b^9*c^3*d^8 + 84*B*a^2*b^9*c^5*d^6 + 60*B*a^2*b^9*c^7*d^4 + 20*B*a^3*b^8*c^2*d^9 - 44*B*a^3*b^8*c^4*d^7 - 100*B*a^3*b^8*c^6*d^5 - 40*B*a^3*b^8*c^8*d^3 - 44*B*a^4*b^7*c^3*d^8 + 60*B*a^4*b^7*c^5*d^6 + 76*B*a^4*b^7*c^7*d^4 + 4*B*a^4*b^7*c^9*d^2 + 84*B*a^5*b^6*c^2*d^9 + 60*B*a^5*b^6*c^4*d^7 - 36*B*a^5*b^6*c^6*d^5 - 24*B*a^5*b^6*c^8*d^3 - 100*B*a^6*b^5*c^3*d^8 - 36*B*a^6*b^5*c^5*d^6 + 20*B*a^6*b^5*c^7*d^4 + 60*B*a^7*b^4*c^2*d^9 + 76*B*a^7*b^4*c^4*d^7 + 20*B*a^7*b^4*c^6*d^5 - 40*B*a^8*b^3*c^3*d^8 - 24*B*a^8*b^3*c^5*d^6 + 4*B*a^9*b^2*c^4*d^7 + 16*C*a^2*b^9*c^2*d^9 + 47*C*a^2*b^9*c^4*d^7 + 16*C*a^2*b^9*c^6*d^5 - 13*C*a^2*b^9*c^8*d^3 - 84*C*a^3*b^8*c^3*d^8 - 100*C*a^3*b^8*c^5*d^6 - 12*C*a^3*b^8*c^7*d^4 + 12*C*a^3*b^8*c^9*d^2 + 47*C*a^4*b^7*c^2*d^9 + 140*C*a^4*b^7*c^4*d^7 + 92*C*a^4*b^7*c^6*d^5 - 100*C*a^5*b^6*c^3*d^8 - 156*C*a^5*b^6*c^5*d^6 - 52*C*a^5*b^6*c^7*d^4 + 2*C*a^5*b^6*c^9*d^2 + 16*C*a^6*b^5*c^2*d^9 + 92*C*a^6*b^5*c^4*d^7 + 76*C*a^6*b^5*c^6*d^5 + 7*C*a^6*b^5*c^8*d^3 - 12*C*a^7*b^4*c^3*d^8 - 52*C*a^7*b^4*c^5*d^6 - 20*C*a^7*b^4*c^7*d^4 - 13*C*a^8*b^3*c^2*d^9 + 7*C*a^8*b^3*c^6*d^5 + 12*C*a^9*b^2*c^3*d^8 + 2*C*a^9*b^2*c^5*d^6 + 16*A*a*b^10*c*d^10)/(a^8*d^8 + b^8*c^8 + 2*a^2*b^6*c^8 + a^4*b^4*c^8 + a^4*b^4*d^8 + 2*a^6*b^2*d^8 + 2*a^8*c^2*d^6 + a^8*c^4*d^4 + b^8*c^4*d^4 + 2*b^8*c^6*d^2 - 4*a*b^7*c^3*d^5 - 8*a*b^7*c^5*d^3 - 4*a^3*b^5*c*d^7 - 8*a^3*b^5*c^7*d - 8*a^5*b^3*c*d^7 - 4*a^5*b^3*c^7*d - 8*a^7*b*c^3*d^5 - 4*a^7*b*c^5*d^3 + 6*a^2*b^6*c^2*d^6 + 14*a^2*b^6*c^4*d^4 + 10*a^2*b^6*c^6*d^2 - 16*a^3*b^5*c^3*d^5 - 20*a^3*b^5*c^5*d^3 + 14*a^4*b^4*c^2*d^6 + 26*a^4*b^4*c^4*d^4 + 14*a^4*b^4*c^6*d^2 - 20*a^5*b^3*c^3*d^5 - 16*a^5*b^3*c^5*d^3 + 10*a^6*b^2*c^2*d^6 + 14*a^6*b^2*c^4*d^4 + 6*a^6*b^2*c^6*d^2 - 4*a*b^7*c^7*d - 4*a^7*b*c*d^7) + (tan(e + f*x)*(3*B*a^10*b*d^11 + 3*B*b^11*c^10*d - 16*A*a^3*b^8*d^11 - 48*A*a^5*b^6*d^11 - 36*A*a^7*b^4*d^11 - 4*A*a^9*b^2*d^11 + 4*B*a^4*b^7*d^11 + 23*B*a^6*b^5*d^11 + 22*B*a^8*b^3*d^11 - 16*A*b^11*c^3*d^8 - 48*A*b^11*c^5*d^6 - 36*A*b^11*c^7*d^4 - 4*A*b^11*c^9*d^2 + 8*C*a^5*b^6*d^11 + 4*C*a^7*b^4*d^11 - 4*C*a^9*b^2*d^11 + 4*B*b^11*c^4*d^7 + 23*B*b^11*c^6*d^5 + 22*B*b^11*c^8*d^3 + 8*C*b^11*c^5*d^6 + 4*C*b^11*c^7*d^4 - 4*C*b^11*c^9*d^2 + 16*A*a*b^10*c^2*d^9 + 80*A*a*b^10*c^4*d^7 + 100*A*a*b^10*c^6*d^5 + 40*A*a*b^10*c^8*d^3 + 16*A*a^2*b^9*c*d^10 + 4*A*a^3*b^8*c^10*d + 80*A*a^4*b^7*c*d^10 + 100*A*a^6*b^5*c*d^10 + 40*A*a^8*b^3*c*d^10 + 4*A*a^10*b*c^3*d^8 + 16*B*a*b^10*c^3*d^8 + 6*B*a*b^10*c^5*d^6 - 20*B*a*b^10*c^7*d^4 - 10*B*a*b^10*c^9*d^2 + 2*B*a^2*b^9*c^10*d + 16*B*a^3*b^8*c*d^10 - B*a^4*b^7*c^10*d + 6*B*a^5*b^6*c*d^10 - 20*B*a^7*b^4*c*d^10 - 10*B*a^9*b^2*c*d^10 + 2*B*a^10*b*c^2*d^9 - B*a^10*b*c^4*d^7 - 40*C*a*b^10*c^4*d^7 - 68*C*a*b^10*c^6*d^5 - 32*C*a*b^10*c^8*d^3 - 4*C*a^3*b^8*c^10*d - 40*C*a^4*b^7*c*d^10 - 68*C*a^6*b^5*c*d^10 - 32*C*a^8*b^3*c*d^10 - 4*C*a^10*b*c^3*d^8 - 32*A*a^2*b^9*c^3*d^8 - 180*A*a^2*b^9*c^5*d^6 - 156*A*a^2*b^9*c^7*d^4 - 24*A*a^2*b^9*c^9*d^2 - 32*A*a^3*b^8*c^2*d^9 + 116*A*a^3*b^8*c^4*d^7 + 204*A*a^3*b^8*c^6*d^5 + 76*A*a^3*b^8*c^8*d^3 + 116*A*a^4*b^7*c^3*d^8 - 84*A*a^4*b^7*c^5*d^6 - 140*A*a^4*b^7*c^7*d^4 - 20*A*a^4*b^7*c^9*d^2 - 180*A*a^5*b^6*c^2*d^9 - 84*A*a^5*b^6*c^4*d^7 + 84*A*a^5*b^6*c^6*d^5 + 36*A*a^5*b^6*c^8*d^3 + 204*A*a^6*b^5*c^3*d^8 + 84*A*a^6*b^5*c^5*d^6 - 20*A*a^6*b^5*c^7*d^4 - 156*A*a^7*b^4*c^2*d^9 - 140*A*a^7*b^4*c^4*d^7 - 20*A*a^7*b^4*c^6*d^5 + 76*A*a^8*b^3*c^3*d^8 + 36*A*a^8*b^3*c^5*d^6 - 24*A*a^9*b^2*c^2*d^9 - 20*A*a^9*b^2*c^4*d^7 - 40*B*a^2*b^9*c^2*d^9 - 103*B*a^2*b^9*c^4*d^7 - 40*B*a^2*b^9*c^6*d^5 + 25*B*a^2*b^9*c^8*d^3 + 148*B*a^3*b^8*c^3*d^8 + 180*B*a^3*b^8*c^5*d^6 + 44*B*a^3*b^8*c^7*d^4 - 4*B*a^3*b^8*c^9*d^2 - 103*B*a^4*b^7*c^2*d^9 - 284*B*a^4*b^7*c^4*d^7 - 188*B*a^4*b^7*c^6*d^5 - 12*B*a^4*b^7*c^8*d^3 + 180*B*a^5*b^6*c^3*d^8 + 252*B*a^5*b^6*c^5*d^6 + 84*B*a^5*b^6*c^7*d^4 + 6*B*a^5*b^6*c^9*d^2 - 40*B*a^6*b^5*c^2*d^9 - 188*B*a^6*b^5*c^4*d^7 - 140*B*a^6*b^5*c^6*d^5 - 15*B*a^6*b^5*c^8*d^3 + 44*B*a^7*b^4*c^3*d^8 + 84*B*a^7*b^4*c^5*d^6 + 20*B*a^7*b^4*c^7*d^4 + 25*B*a^8*b^3*c^2*d^9 - 12*B*a^8*b^3*c^4*d^7 - 15*B*a^8*b^3*c^6*d^5 - 4*B*a^9*b^2*c^3*d^8 + 6*B*a^9*b^2*c^5*d^6 + 32*C*a^2*b^9*c^3*d^8 + 116*C*a^2*b^9*c^5*d^6 + 92*C*a^2*b^9*c^7*d^4 + 8*C*a^2*b^9*c^9*d^2 + 32*C*a^3*b^8*c^2*d^9 - 52*C*a^3*b^8*c^4*d^7 - 140*C*a^3*b^8*c^6*d^5 - 60*C*a^3*b^8*c^8*d^3 - 52*C*a^4*b^7*c^3*d^8 + 84*C*a^4*b^7*c^5*d^6 + 108*C*a^4*b^7*c^7*d^4 + 12*C*a^4*b^7*c^9*d^2 + 116*C*a^5*b^6*c^2*d^9 + 84*C*a^5*b^6*c^4*d^7 - 52*C*a^5*b^6*c^6*d^5 - 28*C*a^5*b^6*c^8*d^3 - 140*C*a^6*b^5*c^3*d^8 - 52*C*a^6*b^5*c^5*d^6 + 20*C*a^6*b^5*c^7*d^4 + 92*C*a^7*b^4*c^2*d^9 + 108*C*a^7*b^4*c^4*d^7 + 20*C*a^7*b^4*c^6*d^5 - 60*C*a^8*b^3*c^3*d^8 - 28*C*a^8*b^3*c^5*d^6 + 8*C*a^9*b^2*c^2*d^9 + 12*C*a^9*b^2*c^4*d^7 + 4*A*a*b^10*c^10*d + 4*A*a^10*b*c*d^10 - 4*C*a*b^10*c^10*d - 4*C*a^10*b*c*d^10))/(a^8*d^8 + b^8*c^8 + 2*a^2*b^6*c^8 + a^4*b^4*c^8 + a^4*b^4*d^8 + 2*a^6*b^2*d^8 + 2*a^8*c^2*d^6 + a^8*c^4*d^4 + b^8*c^4*d^4 + 2*b^8*c^6*d^2 - 4*a*b^7*c^3*d^5 - 8*a*b^7*c^5*d^3 - 4*a^3*b^5*c*d^7 - 8*a^3*b^5*c^7*d - 8*a^5*b^3*c*d^7 - 4*a^5*b^3*c^7*d - 8*a^7*b*c^3*d^5 - 4*a^7*b*c^5*d^3 + 6*a^2*b^6*c^2*d^6 + 14*a^2*b^6*c^4*d^4 + 10*a^2*b^6*c^6*d^2 - 16*a^3*b^5*c^3*d^5 - 20*a^3*b^5*c^5*d^3 + 14*a^4*b^4*c^2*d^6 + 26*a^4*b^4*c^4*d^4 + 14*a^4*b^4*c^6*d^2 - 20*a^5*b^3*c^3*d^5 - 16*a^5*b^3*c^5*d^3 + 10*a^6*b^2*c^2*d^6 + 14*a^6*b^2*c^4*d^4 + 6*a^6*b^2*c^6*d^2 - 4*a*b^7*c^7*d - 4*a^7*b*c*d^7)) + (tan(e + f*x)*(8*A^2*b^9*d^9 + 8*A^2*a^2*b^7*d^9 + 18*A^2*a^4*b^5*d^9 + 2*A^2*a^6*b^3*d^9 + 2*B^2*a^2*b^7*d^9 - 6*B^2*a^4*b^5*d^9 + 9*B^2*a^6*b^3*d^9 + 8*A^2*b^9*c^2*d^7 + 18*A^2*b^9*c^4*d^5 + 2*A^2*b^9*c^6*d^3 + 2*C^2*a^4*b^5*d^9 - 14*C^2*a^6*b^3*d^9 + 2*B^2*b^9*c^2*d^7 - 6*B^2*b^9*c^4*d^5 + 9*B^2*b^9*c^6*d^3 + 2*C^2*b^9*c^4*d^5 - 14*C^2*b^9*c^6*d^3 + A^2*a^8*b*d^9 + A^2*b^9*c^8*d + C^2*a^8*b*d^9 + C^2*b^9*c^8*d + 28*A^2*a^2*b^7*c^2*d^7 + 54*A^2*a^2*b^7*c^4*d^5 + 6*A^2*a^2*b^7*c^6*d^3 - 96*A^2*a^3*b^6*c^3*d^6 - 20*A^2*a^3*b^6*c^5*d^4 + 54*A^2*a^4*b^5*c^2*d^7 + 42*A^2*a^4*b^5*c^4*d^5 - 20*A^2*a^5*b^4*c^3*d^6 + 6*A^2*a^6*b^3*c^2*d^7 - 20*B^2*a^2*b^7*c^2*d^7 - 37*B^2*a^2*b^7*c^4*d^5 + 14*B^2*a^2*b^7*c^6*d^3 - 4*B^2*a^3*b^6*c^3*d^6 - 14*B^2*a^3*b^6*c^5*d^4 - 6*B^2*a^3*b^6*c^7*d^2 - 37*B^2*a^4*b^5*c^2*d^7 - 28*B^2*a^4*b^5*c^4*d^5 + 9*B^2*a^4*b^5*c^6*d^3 - 14*B^2*a^5*b^4*c^3*d^6 + 14*B^2*a^6*b^3*c^2*d^7 + 9*B^2*a^6*b^3*c^4*d^5 - 6*B^2*a^7*b^2*c^3*d^6 + 20*C^2*a^2*b^7*c^2*d^7 + 22*C^2*a^2*b^7*c^4*d^5 - 26*C^2*a^2*b^7*c^6*d^3 - 48*C^2*a^3*b^6*c^3*d^6 - 28*C^2*a^3*b^6*c^5*d^4 + 8*C^2*a^3*b^6*c^7*d^2 + 22*C^2*a^4*b^5*c^2*d^7 + 18*C^2*a^4*b^5*c^4*d^5 - 8*C^2*a^4*b^5*c^6*d^3 - 28*C^2*a^5*b^4*c^3*d^6 - 32*C^2*a^5*b^4*c^5*d^4 - 26*C^2*a^6*b^3*c^2*d^7 - 8*C^2*a^6*b^3*c^4*d^5 + 8*C^2*a^6*b^3*c^6*d^3 + 8*C^2*a^7*b^2*c^3*d^6 + 4*A*B*a^3*b^6*d^9 - 20*A*B*a^5*b^4*d^9 + 2*A*B*a^7*b^2*d^9 - 28*A*C*a^4*b^5*d^9 + 4*A*C*a^6*b^3*d^9 + 4*A*B*b^9*c^3*d^6 - 20*A*B*b^9*c^5*d^4 + 2*A*B*b^9*c^7*d^2 + 28*B*C*a^5*b^4*d^9 - 6*B*C*a^7*b^2*d^9 - 28*A*C*b^9*c^4*d^5 + 4*A*C*b^9*c^6*d^3 + 28*B*C*b^9*c^5*d^4 - 6*B*C*b^9*c^7*d^2 - 48*A^2*a*b^8*c*d^8 + 4*B^2*a*b^8*c*d^8 - 72*A^2*a*b^8*c^3*d^6 - 24*A^2*a*b^8*c^5*d^4 - 4*A^2*a*b^8*c^7*d^2 - 72*A^2*a^3*b^6*c*d^8 - 24*A^2*a^5*b^4*c*d^8 - 4*A^2*a^7*b^2*c*d^8 - 10*B^2*a*b^8*c^5*d^4 - 2*B^2*a*b^8*c^7*d^2 + B^2*a^2*b^7*c^8*d - 10*B^2*a^5*b^4*c*d^8 - 2*B^2*a^7*b^2*c*d^8 + B^2*a^8*b*c^2*d^7 - 8*C^2*a*b^8*c^3*d^6 + 4*C^2*a*b^8*c^7*d^2 - 8*C^2*a^3*b^6*c*d^8 + 4*C^2*a^7*b^2*c*d^8 - 8*A*B*a*b^8*d^9 - 2*A*C*a^8*b*d^9 - 8*A*B*b^9*c*d^8 - 2*A*C*b^9*c^8*d - 2*A*B*a*b^8*c^8*d - 2*A*B*a^8*b*c*d^8 + 16*A*C*a*b^8*c*d^8 + 2*B*C*a*b^8*c^8*d + 2*B*C*a^8*b*c*d^8 + 28*A*B*a*b^8*c^2*d^7 + 48*A*B*a*b^8*c^4*d^5 + 2*A*B*a*b^8*c^6*d^3 + 28*A*B*a^2*b^7*c*d^8 + 48*A*B*a^4*b^5*c*d^8 + 2*A*B*a^6*b^3*c*d^8 + 16*A*C*a*b^8*c^3*d^6 - 8*A*C*a*b^8*c^5*d^4 + 16*A*C*a^3*b^6*c*d^8 - 8*A*C*a^5*b^4*c*d^8 - 8*B*C*a*b^8*c^2*d^7 - 24*B*C*a*b^8*c^4*d^5 - 6*B*C*a*b^8*c^6*d^3 - 8*B*C*a^2*b^7*c*d^8 - 24*B*C*a^4*b^5*c*d^8 - 6*B*C*a^6*b^3*c*d^8 + 52*A*B*a^2*b^7*c^3*d^6 - 22*A*B*a^2*b^7*c^5*d^4 + 10*A*B*a^2*b^7*c^7*d^2 + 52*A*B*a^3*b^6*c^2*d^7 + 50*A*B*a^3*b^6*c^4*d^5 - 6*A*B*a^3*b^6*c^6*d^3 + 50*A*B*a^4*b^5*c^3*d^6 - 10*A*B*a^4*b^5*c^5*d^4 - 22*A*B*a^5*b^4*c^2*d^7 - 10*A*B*a^5*b^4*c^4*d^5 - 6*A*B*a^6*b^3*c^3*d^6 + 10*A*B*a^7*b^2*c^2*d^7 - 40*A*C*a^2*b^7*c^2*d^7 - 84*A*C*a^2*b^7*c^4*d^5 + 12*A*C*a^2*b^7*c^6*d^3 + 16*A*C*a^3*b^6*c^3*d^6 - 16*A*C*a^3*b^6*c^5*d^4 - 8*A*C*a^3*b^6*c^7*d^2 - 84*A*C*a^4*b^5*c^2*d^7 - 52*A*C*a^4*b^5*c^4*d^5 + 16*A*C*a^4*b^5*c^6*d^3 - 16*A*C*a^5*b^4*c^3*d^6 + 12*A*C*a^6*b^3*c^2*d^7 + 16*A*C*a^6*b^3*c^4*d^5 - 8*A*C*a^7*b^2*c^3*d^6 + 28*B*C*a^2*b^7*c^3*d^6 + 82*B*C*a^2*b^7*c^5*d^4 - 10*B*C*a^2*b^7*c^7*d^2 + 28*B*C*a^3*b^6*c^2*d^7 + 10*B*C*a^3*b^6*c^4*d^5 - 10*B*C*a^3*b^6*c^6*d^3 + 10*B*C*a^4*b^5*c^3*d^6 + 50*B*C*a^4*b^5*c^5*d^4 + 4*B*C*a^4*b^5*c^7*d^2 + 82*B*C*a^5*b^4*c^2*d^7 + 50*B*C*a^5*b^4*c^4*d^5 - 12*B*C*a^5*b^4*c^6*d^3 - 10*B*C*a^6*b^3*c^3*d^6 - 12*B*C*a^6*b^3*c^5*d^4 - 10*B*C*a^7*b^2*c^2*d^7 + 4*B*C*a^7*b^2*c^4*d^5))/(a^8*d^8 + b^8*c^8 + 2*a^2*b^6*c^8 + a^4*b^4*c^8 + a^4*b^4*d^8 + 2*a^6*b^2*d^8 + 2*a^8*c^2*d^6 + a^8*c^4*d^4 + b^8*c^4*d^4 + 2*b^8*c^6*d^2 - 4*a*b^7*c^3*d^5 - 8*a*b^7*c^5*d^3 - 4*a^3*b^5*c*d^7 - 8*a^3*b^5*c^7*d - 8*a^5*b^3*c*d^7 - 4*a^5*b^3*c^7*d - 8*a^7*b*c^3*d^5 - 4*a^7*b*c^5*d^3 + 6*a^2*b^6*c^2*d^6 + 14*a^2*b^6*c^4*d^4 + 10*a^2*b^6*c^6*d^2 - 16*a^3*b^5*c^3*d^5 - 20*a^3*b^5*c^5*d^3 + 14*a^4*b^4*c^2*d^6 + 26*a^4*b^4*c^4*d^4 + 14*a^4*b^4*c^6*d^2 - 20*a^5*b^3*c^3*d^5 - 16*a^5*b^3*c^5*d^3 + 10*a^6*b^2*c^2*d^6 + 14*a^6*b^2*c^4*d^4 + 6*a^6*b^2*c^6*d^2 - 4*a*b^7*c^7*d - 4*a^7*b*c*d^7)))*root(144*a^13*b*c^5*d^9*f^4 + 144*a^9*b^5*c*d^13*f^4 + 144*a^5*b^9*c^13*d*f^4 + 144*a*b^13*c^9*d^5*f^4 + 96*a^13*b*c^7*d^7*f^4 + 96*a^13*b*c^3*d^11*f^4 + 96*a^11*b^3*c*d^13*f^4 + 96*a^7*b^7*c^13*d*f^4 + 96*a^7*b^7*c*d^13*f^4 + 96*a^3*b^11*c^13*d*f^4 + 96*a*b^13*c^11*d^3*f^4 + 96*a*b^13*c^7*d^7*f^4 + 24*a^13*b*c^9*d^5*f^4 + 24*a^9*b^5*c^13*d*f^4 + 24*a^5*b^9*c*d^13*f^4 + 24*a*b^13*c^5*d^9*f^4 + 24*a^13*b*c*d^13*f^4 + 24*a*b^13*c^13*d*f^4 + 3648*a^7*b^7*c^7*d^7*f^4 - 3188*a^8*b^6*c^6*d^8*f^4 - 3188*a^6*b^8*c^8*d^6*f^4 - 2912*a^8*b^6*c^8*d^6*f^4 - 2912*a^6*b^8*c^6*d^8*f^4 + 2592*a^9*b^5*c^7*d^7*f^4 + 2592*a^7*b^7*c^9*d^5*f^4 + 2592*a^7*b^7*c^5*d^9*f^4 + 2592*a^5*b^9*c^7*d^7*f^4 + 2168*a^9*b^5*c^5*d^9*f^4 + 2168*a^5*b^9*c^9*d^5*f^4 - 1776*a^10*b^4*c^6*d^8*f^4 - 1776*a^8*b^6*c^4*d^10*f^4 - 1776*a^6*b^8*c^10*d^4*f^4 - 1776*a^4*b^10*c^8*d^6*f^4 + 1568*a^9*b^5*c^9*d^5*f^4 + 1568*a^5*b^9*c^5*d^9*f^4 - 1344*a^10*b^4*c^8*d^6*f^4 - 1344*a^8*b^6*c^10*d^4*f^4 - 1344*a^6*b^8*c^4*d^10*f^4 - 1344*a^4*b^10*c^6*d^8*f^4 - 1164*a^10*b^4*c^4*d^10*f^4 - 1164*a^4*b^10*c^10*d^4*f^4 + 896*a^11*b^3*c^5*d^9*f^4 + 896*a^9*b^5*c^3*d^11*f^4 + 896*a^5*b^9*c^11*d^3*f^4 + 896*a^3*b^11*c^9*d^5*f^4 + 864*a^11*b^3*c^7*d^7*f^4 + 864*a^7*b^7*c^11*d^3*f^4 + 864*a^7*b^7*c^3*d^11*f^4 + 864*a^3*b^11*c^7*d^7*f^4 - 480*a^10*b^4*c^10*d^4*f^4 - 480*a^4*b^10*c^4*d^10*f^4 + 464*a^11*b^3*c^3*d^11*f^4 + 464*a^3*b^11*c^11*d^3*f^4 - 424*a^12*b^2*c^6*d^8*f^4 - 424*a^8*b^6*c^2*d^12*f^4 - 424*a^6*b^8*c^12*d^2*f^4 - 424*a^2*b^12*c^8*d^6*f^4 + 416*a^11*b^3*c^9*d^5*f^4 + 416*a^9*b^5*c^11*d^3*f^4 + 416*a^5*b^9*c^3*d^11*f^4 + 416*a^3*b^11*c^5*d^9*f^4 - 336*a^12*b^2*c^4*d^10*f^4 - 336*a^10*b^4*c^2*d^12*f^4 - 336*a^4*b^10*c^12*d^2*f^4 - 336*a^2*b^12*c^10*d^4*f^4 - 256*a^12*b^2*c^8*d^6*f^4 - 256*a^8*b^6*c^12*d^2*f^4 - 256*a^6*b^8*c^2*d^12*f^4 - 256*a^2*b^12*c^6*d^8*f^4 - 124*a^12*b^2*c^2*d^12*f^4 - 124*a^2*b^12*c^12*d^2*f^4 + 80*a^11*b^3*c^11*d^3*f^4 + 80*a^3*b^11*c^3*d^11*f^4 - 60*a^12*b^2*c^10*d^4*f^4 - 60*a^10*b^4*c^12*d^2*f^4 - 60*a^4*b^10*c^2*d^12*f^4 - 60*a^2*b^12*c^4*d^10*f^4 - 24*b^14*c^10*d^4*f^4 - 16*b^14*c^12*d^2*f^4 - 16*b^14*c^8*d^6*f^4 - 4*b^14*c^6*d^8*f^4 - 24*a^14*c^4*d^10*f^4 - 16*a^14*c^6*d^8*f^4 - 16*a^14*c^2*d^12*f^4 - 4*a^14*c^8*d^6*f^4 - 24*a^10*b^4*d^14*f^4 - 16*a^12*b^2*d^14*f^4 - 16*a^8*b^6*d^14*f^4 - 4*a^6*b^8*d^14*f^4 - 24*a^4*b^10*c^14*f^4 - 16*a^6*b^8*c^14*f^4 - 16*a^2*b^12*c^14*f^4 - 4*a^8*b^6*c^14*f^4 - 4*b^14*c^14*f^4 - 4*a^14*d^14*f^4 + 36*A*C*a^9*b*c*d^9*f^2 + 36*A*C*a*b^9*c^9*d*f^2 + 32*A*C*a*b^9*c*d^9*f^2 - 552*B*C*a^7*b^3*c^4*d^6*f^2 - 552*B*C*a^4*b^6*c^7*d^3*f^2 - 408*B*C*a^5*b^5*c^4*d^6*f^2 - 408*B*C*a^4*b^6*c^5*d^5*f^2 + 360*B*C*a^6*b^4*c^3*d^7*f^2 + 360*B*C*a^3*b^7*c^6*d^4*f^2 - 248*B*C*a^7*b^3*c^2*d^8*f^2 - 248*B*C*a^2*b^8*c^7*d^3*f^2 + 184*B*C*a^6*b^4*c^5*d^5*f^2 + 184*B*C*a^5*b^5*c^6*d^4*f^2 + 152*B*C*a^8*b^2*c^3*d^7*f^2 - 152*B*C*a^5*b^5*c^2*d^8*f^2 + 152*B*C*a^3*b^7*c^8*d^2*f^2 - 152*B*C*a^2*b^8*c^5*d^5*f^2 - 104*B*C*a^7*b^3*c^6*d^4*f^2 - 104*B*C*a^6*b^4*c^7*d^3*f^2 + 64*B*C*a^8*b^2*c^5*d^5*f^2 + 64*B*C*a^5*b^5*c^8*d^2*f^2 - 56*B*C*a^4*b^6*c^3*d^7*f^2 - 56*B*C*a^3*b^7*c^4*d^6*f^2 - 24*B*C*a^8*b^2*c^7*d^3*f^2 - 24*B*C*a^7*b^3*c^8*d^2*f^2 - 24*B*C*a^3*b^7*c^2*d^8*f^2 - 24*B*C*a^2*b^8*c^3*d^7*f^2 - 696*A*C*a^5*b^5*c^5*d^5*f^2 + 536*A*C*a^6*b^4*c^6*d^4*f^2 + 536*A*C*a^6*b^4*c^4*d^6*f^2 + 536*A*C*a^4*b^6*c^6*d^4*f^2 + 472*A*C*a^4*b^6*c^4*d^6*f^2 - 232*A*C*a^7*b^3*c^5*d^5*f^2 - 232*A*C*a^5*b^5*c^7*d^3*f^2 + 216*A*C*a^3*b^7*c^3*d^7*f^2 + 168*A*C*a^7*b^3*c^3*d^7*f^2 + 168*A*C*a^3*b^7*c^7*d^3*f^2 - 154*A*C*a^8*b^2*c^2*d^8*f^2 - 154*A*C*a^2*b^8*c^8*d^2*f^2 + 62*A*C*a^8*b^2*c^6*d^4*f^2 + 62*A*C*a^6*b^4*c^8*d^2*f^2 - 40*A*C*a^7*b^3*c^7*d^3*f^2 - 40*A*C*a^5*b^5*c^3*d^7*f^2 - 40*A*C*a^3*b^7*c^5*d^5*f^2 + 32*A*C*a^6*b^4*c^2*d^8*f^2 + 32*A*C*a^2*b^8*c^6*d^4*f^2 - 32*A*C*a^2*b^8*c^2*d^8*f^2 + 30*A*C*a^4*b^6*c^2*d^8*f^2 + 30*A*C*a^2*b^8*c^4*d^6*f^2 + 16*A*C*a^8*b^2*c^4*d^6*f^2 + 16*A*C*a^4*b^6*c^8*d^2*f^2 - 488*A*B*a^6*b^4*c^3*d^7*f^2 - 488*A*B*a^3*b^7*c^6*d^4*f^2 + 440*A*B*a^7*b^3*c^4*d^6*f^2 + 440*A*B*a^4*b^6*c^7*d^3*f^2 - 360*A*B*a^6*b^4*c^5*d^5*f^2 - 360*A*B*a^5*b^5*c^6*d^4*f^2 - 192*A*B*a^8*b^2*c^3*d^7*f^2 - 192*A*B*a^3*b^7*c^8*d^2*f^2 - 168*A*B*a^3*b^7*c^2*d^8*f^2 - 168*A*B*a^2*b^8*c^3*d^7*f^2 - 152*A*B*a^4*b^6*c^3*d^7*f^2 - 152*A*B*a^3*b^7*c^4*d^6*f^2 - 120*A*B*a^8*b^2*c^5*d^5*f^2 + 120*A*B*a^7*b^3*c^2*d^8*f^2 - 120*A*B*a^5*b^5*c^8*d^2*f^2 + 120*A*B*a^5*b^5*c^4*d^6*f^2 - 120*A*B*a^5*b^5*c^2*d^8*f^2 + 120*A*B*a^4*b^6*c^5*d^5*f^2 + 120*A*B*a^2*b^8*c^7*d^3*f^2 - 120*A*B*a^2*b^8*c^5*d^5*f^2 + 40*A*B*a^7*b^3*c^6*d^4*f^2 + 40*A*B*a^6*b^4*c^7*d^3*f^2 - 72*B*C*a^9*b*c^4*d^6*f^2 - 72*B*C*a^4*b^6*c^9*d*f^2 - 64*B*C*a^4*b^6*c*d^9*f^2 - 64*B*C*a*b^9*c^4*d^6*f^2 - 32*B*C*a^8*b^2*c*d^9*f^2 - 32*B*C*a*b^9*c^8*d^2*f^2 - 16*B*C*a^2*b^8*c*d^9*f^2 - 16*B*C*a*b^9*c^2*d^8*f^2 + 8*B*C*a^9*b*c^6*d^4*f^2 - 8*B*C*a^9*b*c^2*d^8*f^2 + 8*B*C*a^6*b^4*c^9*d*f^2 - 8*B*C*a^2*b^8*c^9*d*f^2 + 104*A*C*a^7*b^3*c*d^9*f^2 + 104*A*C*a*b^9*c^7*d^3*f^2 + 96*A*C*a^3*b^7*c*d^9*f^2 + 96*A*C*a*b^9*c^3*d^7*f^2 + 72*A*C*a^9*b*c^3*d^7*f^2 + 72*A*C*a^3*b^7*c^9*d*f^2 + 68*A*C*a^5*b^5*c*d^9*f^2 + 68*A*C*a*b^9*c^5*d^5*f^2 - 28*A*C*a^9*b*c^5*d^5*f^2 - 28*A*C*a^5*b^5*c^9*d*f^2 + 80*A*B*a^9*b*c^4*d^6*f^2 + 80*A*B*a^4*b^6*c^9*d*f^2 + 24*A*B*a^8*b^2*c*d^9*f^2 - 24*A*B*a^6*b^4*c*d^9*f^2 + 24*A*B*a^4*b^6*c*d^9*f^2 - 24*A*B*a^2*b^8*c*d^9*f^2 + 24*A*B*a*b^9*c^8*d^2*f^2 - 24*A*B*a*b^9*c^6*d^4*f^2 + 24*A*B*a*b^9*c^4*d^6*f^2 - 24*A*B*a*b^9*c^2*d^8*f^2 - 32*B*C*b^10*c^7*d^3*f^2 - 8*B*C*b^10*c^5*d^5*f^2 + 34*A*C*b^10*c^6*d^4*f^2 + 16*B*C*a^10*c^3*d^7*f^2 + 16*A*C*b^10*c^4*d^6*f^2 - 12*A*C*b^10*c^8*d^2*f^2 - 96*A*B*b^10*c^5*d^5*f^2 - 72*A*B*b^10*c^3*d^7*f^2 - 32*B*C*a^7*b^3*d^10*f^2 - 28*A*C*a^10*c^2*d^8*f^2 - 24*A*B*b^10*c^7*d^3*f^2 - 8*B*C*a^5*b^5*d^10*f^2 + 2*A*C*a^10*c^4*d^6*f^2 + 34*A*C*a^6*b^4*d^10*f^2 + 16*B*C*a^3*b^7*c^10*f^2 + 16*A*C*a^4*b^6*d^10*f^2 - 16*A*B*a^10*c^3*d^7*f^2 - 12*A*C*a^8*b^2*d^10*f^2 - 96*A*B*a^5*b^5*d^10*f^2 - 72*A*B*a^3*b^7*d^10*f^2 - 28*A*C*a^2*b^8*c^10*f^2 - 24*A*B*a^7*b^3*d^10*f^2 + 2*A*C*a^4*b^6*c^10*f^2 - 16*A*B*a^3*b^7*c^10*f^2 + 444*C^2*a^5*b^5*c^5*d^5*f^2 + 148*C^2*a^7*b^3*c^5*d^5*f^2 + 148*C^2*a^5*b^5*c^7*d^3*f^2 + 148*C^2*a^5*b^5*c^3*d^7*f^2 + 148*C^2*a^3*b^7*c^5*d^5*f^2 - 140*C^2*a^6*b^4*c^6*d^4*f^2 - 140*C^2*a^6*b^4*c^4*d^6*f^2 - 140*C^2*a^4*b^6*c^6*d^4*f^2 - 140*C^2*a^4*b^6*c^4*d^6*f^2 + 109*C^2*a^8*b^2*c^2*d^8*f^2 + 109*C^2*a^2*b^8*c^8*d^2*f^2 + 48*C^2*a^8*b^2*c^4*d^6*f^2 + 48*C^2*a^6*b^4*c^2*d^8*f^2 + 48*C^2*a^4*b^6*c^8*d^2*f^2 + 48*C^2*a^2*b^8*c^6*d^4*f^2 + 20*C^2*a^7*b^3*c^7*d^3*f^2 - 20*C^2*a^7*b^3*c^3*d^7*f^2 - 20*C^2*a^3*b^7*c^7*d^3*f^2 + 20*C^2*a^3*b^7*c^3*d^7*f^2 + 17*C^2*a^8*b^2*c^6*d^4*f^2 + 17*C^2*a^6*b^4*c^8*d^2*f^2 + 17*C^2*a^4*b^6*c^2*d^8*f^2 + 17*C^2*a^2*b^8*c^4*d^6*f^2 + 16*C^2*a^8*b^2*c^8*d^2*f^2 + 16*C^2*a^2*b^8*c^2*d^8*f^2 - 396*B^2*a^5*b^5*c^5*d^5*f^2 + 308*B^2*a^6*b^4*c^4*d^6*f^2 + 308*B^2*a^4*b^6*c^6*d^4*f^2 + 300*B^2*a^4*b^6*c^4*d^6*f^2 + 284*B^2*a^6*b^4*c^6*d^4*f^2 - 132*B^2*a^7*b^3*c^5*d^5*f^2 - 132*B^2*a^5*b^5*c^7*d^3*f^2 - 84*B^2*a^5*b^5*c^3*d^7*f^2 - 84*B^2*a^3*b^7*c^5*d^5*f^2 + 61*B^2*a^4*b^6*c^2*d^8*f^2 + 61*B^2*a^2*b^8*c^4*d^6*f^2 - 59*B^2*a^8*b^2*c^2*d^8*f^2 - 59*B^2*a^2*b^8*c^8*d^2*f^2 + 56*B^2*a^6*b^4*c^2*d^8*f^2 + 56*B^2*a^2*b^8*c^6*d^4*f^2 + 52*B^2*a^7*b^3*c^3*d^7*f^2 + 52*B^2*a^3*b^7*c^7*d^3*f^2 + 44*B^2*a^3*b^7*c^3*d^7*f^2 + 33*B^2*a^8*b^2*c^6*d^4*f^2 + 33*B^2*a^6*b^4*c^8*d^2*f^2 + 20*B^2*a^8*b^2*c^4*d^6*f^2 - 20*B^2*a^7*b^3*c^7*d^3*f^2 + 20*B^2*a^4*b^6*c^8*d^2*f^2 + 8*B^2*a^2*b^8*c^2*d^8*f^2 + 337*A^2*a^4*b^6*c^2*d^8*f^2 + 337*A^2*a^2*b^8*c^4*d^6*f^2 + 272*A^2*a^2*b^8*c^2*d^8*f^2 + 252*A^2*a^5*b^5*c^5*d^5*f^2 + 244*A^2*a^4*b^6*c^4*d^6*f^2 - 236*A^2*a^3*b^7*c^3*d^7*f^2 + 176*A^2*a^6*b^4*c^2*d^8*f^2 + 176*A^2*a^2*b^8*c^6*d^4*f^2 - 148*A^2*a^7*b^3*c^3*d^7*f^2 - 148*A^2*a^3*b^7*c^7*d^3*f^2 - 140*A^2*a^6*b^4*c^6*d^4*f^2 + 109*A^2*a^8*b^2*c^2*d^8*f^2 + 109*A^2*a^2*b^8*c^8*d^2*f^2 - 108*A^2*a^5*b^5*c^3*d^7*f^2 - 108*A^2*a^3*b^7*c^5*d^5*f^2 + 84*A^2*a^7*b^3*c^5*d^5*f^2 + 84*A^2*a^5*b^5*c^7*d^3*f^2 + 32*A^2*a^8*b^2*c^4*d^6*f^2 + 32*A^2*a^4*b^6*c^8*d^2*f^2 + 20*A^2*a^7*b^3*c^7*d^3*f^2 - 15*A^2*a^8*b^2*c^6*d^4*f^2 - 15*A^2*a^6*b^4*c^8*d^2*f^2 - 12*A^2*a^6*b^4*c^4*d^6*f^2 - 12*A^2*a^4*b^6*c^6*d^4*f^2 + 8*B*C*b^10*c^9*d*f^2 - 16*B*C*a^10*c*d^9*f^2 - 16*A*B*b^10*c^9*d*f^2 - 16*A*B*b^10*c*d^9*f^2 + 8*B*C*a^9*b*d^10*f^2 - 16*B*C*a*b^9*c^10*f^2 + 16*A*B*a^10*c*d^9*f^2 - 16*A*B*a^9*b*d^10*f^2 - 16*A*B*a*b^9*d^10*f^2 + 16*A*B*a*b^9*c^10*f^2 + 22*C^2*a^9*b*c^5*d^5*f^2 + 22*C^2*a^5*b^5*c^9*d*f^2 + 22*C^2*a^5*b^5*c*d^9*f^2 + 22*C^2*a*b^9*c^5*d^5*f^2 - 20*C^2*a^9*b*c^3*d^7*f^2 - 20*C^2*a^7*b^3*c*d^9*f^2 - 20*C^2*a^3*b^7*c^9*d*f^2 - 20*C^2*a*b^9*c^7*d^3*f^2 + 36*B^2*a^7*b^3*c*d^9*f^2 + 36*B^2*a*b^9*c^7*d^3*f^2 + 28*B^2*a^9*b*c^3*d^7*f^2 + 28*B^2*a^3*b^7*c^9*d*f^2 + 24*B^2*a^3*b^7*c*d^9*f^2 + 24*B^2*a*b^9*c^3*d^7*f^2 - 18*B^2*a^9*b*c^5*d^5*f^2 - 18*B^2*a^5*b^5*c^9*d*f^2 + 6*B^2*a^5*b^5*c*d^9*f^2 + 6*B^2*a*b^9*c^5*d^5*f^2 - 96*A^2*a^3*b^7*c*d^9*f^2 - 96*A^2*a*b^9*c^3*d^7*f^2 - 90*A^2*a^5*b^5*c*d^9*f^2 - 90*A^2*a*b^9*c^5*d^5*f^2 - 84*A^2*a^7*b^3*c*d^9*f^2 - 84*A^2*a*b^9*c^7*d^3*f^2 - 52*A^2*a^9*b*c^3*d^7*f^2 - 52*A^2*a^3*b^7*c^9*d*f^2 + 6*A^2*a^9*b*c^5*d^5*f^2 + 6*A^2*a^5*b^5*c^9*d*f^2 - 10*C^2*a^9*b*c*d^9*f^2 - 10*C^2*a*b^9*c^9*d*f^2 + 14*B^2*a^9*b*c*d^9*f^2 + 14*B^2*a*b^9*c^9*d*f^2 + 8*B^2*a*b^9*c*d^9*f^2 - 32*A^2*a*b^9*c*d^9*f^2 - 26*A^2*a^9*b*c*d^9*f^2 - 26*A^2*a*b^9*c^9*d*f^2 + 2*A*C*b^10*c^10*f^2 + 2*A*C*a^10*d^10*f^2 + 14*C^2*b^10*c^8*d^2*f^2 - C^2*b^10*c^6*d^4*f^2 + 31*B^2*b^10*c^6*d^4*f^2 + 20*B^2*b^10*c^4*d^6*f^2 + 14*C^2*a^10*c^2*d^8*f^2 + 4*B^2*b^10*c^2*d^8*f^2 + 2*B^2*b^10*c^8*d^2*f^2 - C^2*a^10*c^4*d^6*f^2 + 80*A^2*b^10*c^4*d^6*f^2 + 64*A^2*b^10*c^2*d^8*f^2 + 31*A^2*b^10*c^6*d^4*f^2 + 14*C^2*a^8*b^2*d^10*f^2 + 14*A^2*b^10*c^8*d^2*f^2 - 10*B^2*a^10*c^2*d^8*f^2 + 3*B^2*a^10*c^4*d^6*f^2 - C^2*a^6*b^4*d^10*f^2 + 31*B^2*a^6*b^4*d^10*f^2 + 20*B^2*a^4*b^6*d^10*f^2 + 14*C^2*a^2*b^8*c^10*f^2 + 14*A^2*a^10*c^2*d^8*f^2 + 4*B^2*a^2*b^8*d^10*f^2 + 2*B^2*a^8*b^2*d^10*f^2 - C^2*a^4*b^6*c^10*f^2 - A^2*a^10*c^4*d^6*f^2 + 80*A^2*a^4*b^6*d^10*f^2 + 64*A^2*a^2*b^8*d^10*f^2 + 31*A^2*a^6*b^4*d^10*f^2 + 14*A^2*a^8*b^2*d^10*f^2 - 10*B^2*a^2*b^8*c^10*f^2 + 3*B^2*a^4*b^6*c^10*f^2 + 14*A^2*a^2*b^8*c^10*f^2 - A^2*a^4*b^6*c^10*f^2 - C^2*b^10*c^10*f^2 - C^2*a^10*d^10*f^2 + 16*A^2*b^10*d^10*f^2 + 3*B^2*b^10*c^10*f^2 + 3*B^2*a^10*d^10*f^2 - A^2*b^10*c^10*f^2 - A^2*a^10*d^10*f^2 - 96*A*B*C*a*b^7*c*d^7*f - 28*A*B*C*a^7*b*c*d^7*f - 28*A*B*C*a*b^7*c^7*d*f + 484*A*B*C*a^4*b^4*c^4*d^4*f - 424*A*B*C*a^3*b^5*c^3*d^5*f + 320*A*B*C*a^2*b^6*c^2*d^6*f - 176*A*B*C*a^6*b^2*c^2*d^6*f - 176*A*B*C*a^2*b^6*c^6*d^2*f + 158*A*B*C*a^4*b^4*c^2*d^6*f + 158*A*B*C*a^2*b^6*c^4*d^4*f - 136*A*B*C*a^5*b^3*c^5*d^3*f - 34*A*B*C*a^6*b^2*c^4*d^4*f - 34*A*B*C*a^4*b^4*c^6*d^2*f + 28*A*B*C*a^5*b^3*c^3*d^5*f + 28*A*B*C*a^3*b^5*c^5*d^3*f + 308*A*B*C*a^5*b^3*c*d^7*f + 308*A*B*C*a*b^7*c^5*d^3*f + 20*A*B*C*a^7*b*c^3*d^5*f + 20*A*B*C*a^3*b^5*c^7*d*f + 30*B*C^2*a^7*b*c*d^7*f + 30*B*C^2*a*b^7*c^7*d*f + 160*A^2*B*a*b^7*c*d^7*f - 2*A^2*B*a^7*b*c*d^7*f - 2*A^2*B*a*b^7*c^7*d*f - 96*A*B*C*b^8*c^4*d^4*f + 34*A*B*C*b^8*c^6*d^2*f - 32*A*B*C*b^8*c^2*d^6*f + 2*A*B*C*a^8*c^2*d^6*f - 96*A*B*C*a^4*b^4*d^8*f + 34*A*B*C*a^6*b^2*d^8*f - 32*A*B*C*a^2*b^6*d^8*f + 2*A*B*C*a^2*b^6*c^8*f - 210*B*C^2*a^4*b^4*c^4*d^4*f - 182*B^2*C*a^5*b^3*c^2*d^6*f - 182*B^2*C*a^2*b^6*c^5*d^3*f + 180*B*C^2*a^5*b^3*c^5*d^3*f + 180*B*C^2*a^3*b^5*c^3*d^5*f - 166*B^2*C*a^5*b^3*c^4*d^4*f - 166*B^2*C*a^4*b^4*c^5*d^3*f + 152*B*C^2*a^6*b^2*c^2*d^6*f + 152*B*C^2*a^2*b^6*c^6*d^2*f - 112*B^2*C*a^3*b^5*c^2*d^6*f - 112*B^2*C*a^2*b^6*c^3*d^5*f + 94*B^2*C*a^4*b^4*c^3*d^5*f + 94*B^2*C*a^3*b^5*c^4*d^4*f - 80*B*C^2*a^2*b^6*c^2*d^6*f + 66*B*C^2*a^5*b^3*c^3*d^5*f + 66*B*C^2*a^3*b^5*c^5*d^3*f + 46*B^2*C*a^6*b^2*c^3*d^5*f + 46*B^2*C*a^3*b^5*c^6*d^2*f + 33*B*C^2*a^6*b^2*c^4*d^4*f + 33*B*C^2*a^4*b^4*c^6*d^2*f + 24*B^2*C*a^6*b^2*c^5*d^3*f + 24*B^2*C*a^5*b^3*c^6*d^2*f - 16*B*C^2*a^6*b^2*c^6*d^2*f - 15*B*C^2*a^4*b^4*c^2*d^6*f - 15*B*C^2*a^2*b^6*c^4*d^4*f - 190*A^2*C*a^4*b^4*c^3*d^5*f - 190*A^2*C*a^3*b^5*c^4*d^4*f + 182*A^2*C*a^5*b^3*c^2*d^6*f + 182*A^2*C*a^2*b^6*c^5*d^3*f + 160*A^2*C*a^3*b^5*c^2*d^6*f + 160*A^2*C*a^2*b^6*c^3*d^5*f - 150*A*C^2*a^5*b^3*c^2*d^6*f - 150*A*C^2*a^2*b^6*c^5*d^3*f - 126*A*C^2*a^5*b^3*c^4*d^4*f - 126*A*C^2*a^4*b^4*c^5*d^3*f + 126*A*C^2*a^4*b^4*c^3*d^5*f + 126*A*C^2*a^3*b^5*c^4*d^4*f - 96*A*C^2*a^3*b^5*c^2*d^6*f - 96*A*C^2*a^2*b^6*c^3*d^5*f + 94*A^2*C*a^5*b^3*c^4*d^4*f + 94*A^2*C*a^4*b^4*c^5*d^3*f + 54*A*C^2*a^6*b^2*c^3*d^5*f + 54*A*C^2*a^3*b^5*c^6*d^2*f + 32*A*C^2*a^6*b^2*c^5*d^3*f + 32*A*C^2*a^5*b^3*c^6*d^2*f - 22*A^2*C*a^6*b^2*c^3*d^5*f - 22*A^2*C*a^3*b^5*c^6*d^2*f + 500*A^2*B*a^3*b^5*c^3*d^5*f - 290*A^2*B*a^4*b^4*c^4*d^4*f - 256*A^2*B*a^2*b^6*c^2*d^6*f - 230*A*B^2*a^4*b^4*c^3*d^5*f - 230*A*B^2*a^3*b^5*c^4*d^4*f + 142*A*B^2*a^5*b^3*c^2*d^6*f + 142*A*B^2*a^2*b^6*c^5*d^3*f - 127*A^2*B*a^4*b^4*c^2*d^6*f - 127*A^2*B*a^2*b^6*c^4*d^4*f + 86*A*B^2*a^5*b^3*c^4*d^4*f + 86*A*B^2*a^4*b^4*c^5*d^3*f + 80*A*B^2*a^3*b^5*c^2*d^6*f + 80*A*B^2*a^2*b^6*c^3*d^5*f + 40*A^2*B*a^6*b^2*c^2*d^6*f + 40*A^2*B*a^2*b^6*c^6*d^2*f + 34*A^2*B*a^5*b^3*c^3*d^5*f + 34*A^2*B*a^3*b^5*c^5*d^3*f - 30*A*B^2*a^6*b^2*c^3*d^5*f - 30*A*B^2*a^3*b^5*c^6*d^2*f + 20*A^2*B*a^5*b^3*c^5*d^3*f - 15*A^2*B*a^6*b^2*c^4*d^4*f - 15*A^2*B*a^4*b^4*c^6*d^2*f - 98*B^2*C*a^6*b^2*c*d^7*f - 98*B^2*C*a*b^7*c^6*d^2*f - 90*B*C^2*a^5*b^3*c*d^7*f - 90*B*C^2*a*b^7*c^5*d^3*f + 48*B^2*C*a^4*b^4*c*d^7*f + 48*B^2*C*a*b^7*c^4*d^4*f + 40*B^2*C*a^2*b^6*c*d^7*f + 40*B^2*C*a*b^7*c^2*d^6*f - 32*B*C^2*a^3*b^5*c*d^7*f - 32*B*C^2*a*b^7*c^3*d^5*f + 26*B^2*C*a^7*b*c^2*d^6*f + 26*B^2*C*a^2*b^6*c^7*d*f - 26*B*C^2*a^7*b*c^3*d^5*f - 26*B*C^2*a^3*b^5*c^7*d*f - 8*B^2*C*a^7*b*c^4*d^4*f - 8*B^2*C*a^4*b^4*c^7*d*f - 224*A^2*C*a^4*b^4*c*d^7*f - 224*A^2*C*a*b^7*c^4*d^4*f - 96*A^2*C*a^2*b^6*c*d^7*f - 96*A^2*C*a*b^7*c^2*d^6*f + 96*A*C^2*a^4*b^4*c*d^7*f + 96*A*C^2*a*b^7*c^4*d^4*f - 66*A*C^2*a^6*b^2*c*d^7*f - 66*A*C^2*a*b^7*c^6*d^2*f + 64*A*C^2*a^2*b^6*c*d^7*f + 64*A*C^2*a*b^7*c^2*d^6*f + 34*A^2*C*a^6*b^2*c*d^7*f + 34*A^2*C*a*b^7*c^6*d^2*f + 34*A*C^2*a^7*b*c^2*d^6*f + 34*A*C^2*a^2*b^6*c^7*d*f - 2*A^2*C*a^7*b*c^2*d^6*f - 2*A^2*C*a^2*b^6*c^7*d*f - 208*A*B^2*a^4*b^4*c*d^7*f - 208*A*B^2*a*b^7*c^4*d^4*f + 160*A^2*B*a^3*b^5*c*d^7*f + 160*A^2*B*a*b^7*c^3*d^5*f - 154*A^2*B*a^5*b^3*c*d^7*f - 154*A^2*B*a*b^7*c^5*d^3*f - 112*A*B^2*a^2*b^6*c*d^7*f - 112*A*B^2*a*b^7*c^2*d^6*f + 58*A*B^2*a^6*b^2*c*d^7*f + 58*A*B^2*a*b^7*c^6*d^2*f - 10*A*B^2*a^7*b*c^2*d^6*f - 10*A*B^2*a^2*b^6*c^7*d*f + 6*A^2*B*a^7*b*c^3*d^5*f + 6*A^2*B*a^3*b^5*c^7*d*f + 32*B^2*C*b^8*c^5*d^3*f - 17*B*C^2*b^8*c^6*d^2*f + 8*B^2*C*b^8*c^3*d^5*f + 64*A^2*C*b^8*c^3*d^5*f - 32*A^2*C*b^8*c^5*d^3*f + 32*A*C^2*b^8*c^5*d^3*f - B*C^2*a^8*c^2*d^6*f + 112*A^2*B*b^8*c^4*d^4*f - 64*A*B^2*b^8*c^5*d^3*f + 32*B^2*C*a^5*b^3*d^8*f - 17*B*C^2*a^6*b^2*d^8*f + 16*A^2*B*b^8*c^2*d^6*f + 16*A*B^2*b^8*c^3*d^5*f + 8*B^2*C*a^3*b^5*d^8*f - A^2*B*b^8*c^6*d^2*f + 64*A^2*C*a^3*b^5*d^8*f - 32*A^2*C*a^5*b^3*d^8*f + 32*A*C^2*a^5*b^3*d^8*f - A^2*B*a^8*c^2*d^6*f - B*C^2*a^2*b^6*c^8*f + 112*A^2*B*a^4*b^4*d^8*f - 64*A*B^2*a^5*b^3*d^8*f + 16*A^2*B*a^2*b^6*d^8*f + 16*A*B^2*a^3*b^5*d^8*f - A^2*B*a^6*b^2*d^8*f - A^2*B*a^2*b^6*c^8*f - 8*B^3*a*b^7*c*d^7*f - 2*B^3*a^7*b*c*d^7*f - 2*B^3*a*b^7*c^7*d*f - 6*B^2*C*b^8*c^7*d*f + 32*A^2*C*b^8*c*d^7*f + 6*A^2*C*b^8*c^7*d*f - 6*A*C^2*b^8*c^7*d*f - 2*B^2*C*a^8*c*d^7*f + 16*A*B^2*b^8*c*d^7*f - 6*B^2*C*a^7*b*d^8*f - 6*A^2*C*a^8*c*d^7*f + 6*A*C^2*a^8*c*d^7*f - 2*A*B^2*b^8*c^7*d*f + 32*A^2*C*a*b^7*d^8*f + 6*A^2*C*a^7*b*d^8*f - 6*A*C^2*a^7*b*d^8*f - 2*B^2*C*a*b^7*c^8*f + 2*A*B^2*a^8*c*d^7*f + 16*A*B^2*a*b^7*d^8*f - 6*A^2*C*a*b^7*c^8*f + 6*A*C^2*a*b^7*c^8*f - 2*A*B^2*a^7*b*d^8*f + 2*A*B^2*a*b^7*c^8*f - 50*C^3*a^6*b^2*c^3*d^5*f + 50*C^3*a^5*b^3*c^2*d^6*f - 50*C^3*a^3*b^5*c^6*d^2*f + 50*C^3*a^2*b^6*c^5*d^3*f + 42*C^3*a^5*b^3*c^4*d^4*f + 42*C^3*a^4*b^4*c^5*d^3*f - 42*C^3*a^4*b^4*c^3*d^5*f - 42*C^3*a^3*b^5*c^4*d^4*f - 32*C^3*a^6*b^2*c^5*d^3*f - 32*C^3*a^5*b^3*c^6*d^2*f + 32*C^3*a^3*b^5*c^2*d^6*f + 32*C^3*a^2*b^6*c^3*d^5*f + 94*B^3*a^4*b^4*c^4*d^4*f + 48*B^3*a^2*b^6*c^2*d^6*f - 44*B^3*a^3*b^5*c^3*d^5*f - 32*B^3*a^6*b^2*c^2*d^6*f - 32*B^3*a^2*b^6*c^6*d^2*f + 29*B^3*a^4*b^4*c^2*d^6*f + 29*B^3*a^2*b^6*c^4*d^4*f - 20*B^3*a^5*b^3*c^5*d^3*f + 18*B^3*a^5*b^3*c^3*d^5*f + 18*B^3*a^3*b^5*c^5*d^3*f - 3*B^3*a^6*b^2*c^4*d^4*f - 3*B^3*a^4*b^4*c^6*d^2*f + 106*A^3*a^4*b^4*c^3*d^5*f + 106*A^3*a^3*b^5*c^4*d^4*f - 96*A^3*a^3*b^5*c^2*d^6*f - 96*A^3*a^2*b^6*c^3*d^5*f - 82*A^3*a^5*b^3*c^2*d^6*f - 82*A^3*a^2*b^6*c^5*d^3*f + 18*A^3*a^6*b^2*c^3*d^5*f + 18*A^3*a^3*b^5*c^6*d^2*f - 10*A^3*a^5*b^3*c^4*d^4*f - 10*A^3*a^4*b^4*c^5*d^3*f - 22*C^3*a^7*b*c^2*d^6*f + 22*C^3*a^6*b^2*c*d^7*f - 22*C^3*a^2*b^6*c^7*d*f + 22*C^3*a*b^7*c^6*d^2*f - 2*A*B*C*b^8*c^8*f - 2*A*B*C*a^8*d^8*f + 62*B^3*a^5*b^3*c*d^7*f + 62*B^3*a*b^7*c^5*d^3*f + 16*B^3*a^3*b^5*c*d^7*f + 16*B^3*a*b^7*c^3*d^5*f + 6*B^3*a^7*b*c^3*d^5*f + 6*B^3*a^3*b^5*c^7*d*f + 128*A^3*a^4*b^4*c*d^7*f + 128*A^3*a*b^7*c^4*d^4*f + 32*A^3*a^2*b^6*c*d^7*f + 32*A^3*a*b^7*c^2*d^6*f - 10*A^3*a^7*b*c^2*d^6*f + 10*A^3*a^6*b^2*c*d^7*f - 10*A^3*a^2*b^6*c^7*d*f + 10*A^3*a*b^7*c^6*d^2*f + 11*B^3*b^8*c^6*d^2*f - 8*B^3*b^8*c^4*d^4*f - 4*B^3*b^8*c^2*d^6*f - 64*A^3*b^8*c^3*d^5*f - B^3*a^8*c^2*d^6*f + 11*B^3*a^6*b^2*d^8*f - 8*B^3*a^4*b^4*d^8*f - 4*B^3*a^2*b^6*d^8*f - 64*A^3*a^3*b^5*d^8*f - B^3*a^2*b^6*c^8*f + 2*C^3*b^8*c^7*d*f - 2*C^3*a^8*c*d^7*f - 32*A^3*b^8*c*d^7*f + 2*C^3*a^7*b*d^8*f - 2*A^3*b^8*c^7*d*f - 2*C^3*a*b^7*c^8*f + 2*A^3*a^8*c*d^7*f - 32*A^3*a*b^7*d^8*f - 2*A^3*a^7*b*d^8*f + 2*A^3*a*b^7*c^8*f - 16*A^2*B*b^8*d^8*f + B*C^2*b^8*c^8*f + B*C^2*a^8*d^8*f + A^2*B*b^8*c^8*f + A^2*B*a^8*d^8*f + B^3*b^8*c^8*f + B^3*a^8*d^8*f - 4*A*B^2*C*a^5*b*c*d^5 - 4*A*B^2*C*a*b^5*c^5*d + 4*A*B^2*C*a*b^5*c*d^5 + 22*A^2*B*C*a^3*b^3*c^2*d^4 + 22*A^2*B*C*a^2*b^4*c^3*d^3 - 20*A*B^2*C*a^3*b^3*c^3*d^3 + 14*A*B^2*C*a^4*b^2*c^2*d^4 + 14*A*B^2*C*a^2*b^4*c^4*d^2 - 14*A*B*C^2*a^3*b^3*c^2*d^4 - 14*A*B*C^2*a^2*b^4*c^3*d^3 + 12*A*B*C^2*a^4*b^2*c^3*d^3 + 12*A*B*C^2*a^3*b^3*c^4*d^2 - 6*A^2*B*C*a^4*b^2*c^3*d^3 - 6*A^2*B*C*a^3*b^3*c^4*d^2 - 4*A*B^2*C*a^2*b^4*c^2*d^4 + 22*A*B*C^2*a^4*b^2*c*d^5 + 22*A*B*C^2*a*b^5*c^4*d^2 - 20*A^2*B*C*a^4*b^2*c*d^5 - 20*A^2*B*C*a*b^5*c^4*d^2 + 10*A*B*C^2*a^2*b^4*c*d^5 + 10*A*B*C^2*a*b^5*c^2*d^4 - 8*A^2*B*C*a^2*b^4*c*d^5 - 8*A^2*B*C*a*b^5*c^2*d^4 + 4*A*B^2*C*a^3*b^3*c*d^5 + 4*A*B^2*C*a*b^5*c^3*d^3 - 4*A*B*C^2*a^5*b*c^2*d^4 - 4*A*B*C^2*a^2*b^4*c^5*d + 2*A^2*B*C*a^5*b*c^2*d^4 + 2*A^2*B*C*a^2*b^4*c^5*d - 8*B^3*C*a^4*b^2*c*d^5 - 8*B^3*C*a*b^5*c^4*d^2 - 8*B*C^3*a^4*b^2*c*d^5 - 8*B*C^3*a*b^5*c^4*d^2 - 4*B^3*C*a^2*b^4*c*d^5 - 4*B^3*C*a*b^5*c^2*d^4 + 4*B^2*C^2*a^5*b*c*d^5 + 4*B^2*C^2*a*b^5*c^5*d - 4*B*C^3*a^2*b^4*c*d^5 - 4*B*C^3*a*b^5*c^2*d^4 + 2*B^3*C*a^5*b*c^2*d^4 + 2*B^3*C*a^2*b^4*c^5*d + 2*B^2*C^2*a*b^5*c*d^5 + 2*B*C^3*a^5*b*c^2*d^4 + 2*B*C^3*a^2*b^4*c^5*d + 24*A^3*C*a^3*b^3*c*d^5 + 24*A^3*C*a*b^5*c^3*d^3 - 24*A^2*C^2*a*b^5*c*d^5 + 12*A^2*C^2*a^5*b*c*d^5 + 12*A^2*C^2*a*b^5*c^5*d + 8*A*C^3*a^3*b^3*c*d^5 + 8*A*C^3*a*b^5*c^3*d^3 + 6*A^3*B*a^4*b^2*c*d^5 + 6*A^3*B*a*b^5*c^4*d^2 - 6*A^2*B^2*a*b^5*c*d^5 + 6*A*B^3*a^4*b^2*c*d^5 + 6*A*B^3*a*b^5*c^4*d^2 + 2*A^3*B*a^2*b^4*c*d^5 + 2*A^3*B*a*b^5*c^2*d^4 + 2*A*B^3*a^2*b^4*c*d^5 + 2*A*B^3*a*b^5*c^2*d^4 + 20*A^2*B*C*b^6*c^3*d^3 - 10*A*B*C^2*b^6*c^3*d^3 - 2*A*B^2*C*b^6*c^4*d^2 - 2*A*B^2*C*b^6*c^2*d^4 + 20*A^2*B*C*a^3*b^3*d^6 - 10*A*B*C^2*a^3*b^3*d^6 - 2*A*B^2*C*a^4*b^2*d^6 - 2*A*B^2*C*a^2*b^4*d^6 + 10*B^2*C^2*a^3*b^3*c^3*d^3 + 4*B^2*C^2*a^4*b^2*c^4*d^2 - 3*B^2*C^2*a^4*b^2*c^2*d^4 - 3*B^2*C^2*a^2*b^4*c^4*d^2 + 2*B^2*C^2*a^2*b^4*c^2*d^4 + 40*A^2*C^2*a^2*b^4*c^2*d^4 - 16*A^2*C^2*a^4*b^2*c^2*d^4 - 16*A^2*C^2*a^2*b^4*c^4*d^2 + 4*A^2*C^2*a^4*b^2*c^4*d^2 + 18*A^2*B^2*a^2*b^4*c^2*d^4 + 10*A^2*B^2*a^3*b^3*c^3*d^3 - 3*A^2*B^2*a^4*b^2*c^2*d^4 - 3*A^2*B^2*a^2*b^4*c^4*d^2 + 24*A^3*C*a*b^5*c*d^5 - 12*A*C^3*a^5*b*c*d^5 - 12*A*C^3*a*b^5*c^5*d + 8*A*C^3*a*b^5*c*d^5 - 4*A^3*C*a^5*b*c*d^5 - 4*A^3*C*a*b^5*c^5*d + 8*A^2*B*C*b^6*c*d^5 + 4*A*B*C^2*b^6*c^5*d - 4*A*B*C^2*b^6*c*d^5 - 2*A^2*B*C*b^6*c^5*d + 8*A^2*B*C*a*b^5*d^6 + 4*A*B*C^2*a^5*b*d^6 - 4*A*B*C^2*a*b^5*d^6 - 2*A^2*B*C*a^5*b*d^6 - 6*B^3*C*a^4*b^2*c^3*d^3 - 6*B^3*C*a^3*b^3*c^4*d^2 - 6*B*C^3*a^4*b^2*c^3*d^3 - 6*B*C^3*a^3*b^3*c^4*d^2 + 2*B^3*C*a^3*b^3*c^2*d^4 + 2*B^3*C*a^2*b^4*c^3*d^3 + 2*B^2*C^2*a^3*b^3*c*d^5 + 2*B^2*C^2*a*b^5*c^3*d^3 + 2*B*C^3*a^3*b^3*c^2*d^4 + 2*B*C^3*a^2*b^4*c^3*d^3 - 48*A^3*C*a^2*b^4*c^2*d^4 - 24*A^2*C^2*a^3*b^3*c*d^5 - 24*A^2*C^2*a*b^5*c^3*d^3 - 16*A*C^3*a^2*b^4*c^2*d^4 + 8*A^3*C*a^4*b^2*c^2*d^4 + 8*A^3*C*a^2*b^4*c^4*d^2 - 8*A*C^3*a^4*b^2*c^4*d^2 + 8*A*C^3*a^4*b^2*c^2*d^4 + 8*A*C^3*a^2*b^4*c^4*d^2 - 10*A^3*B*a^3*b^3*c^2*d^4 - 10*A^3*B*a^2*b^4*c^3*d^3 - 10*A*B^3*a^3*b^3*c^2*d^4 - 10*A*B^3*a^2*b^4*c^3*d^3 - 6*A^2*B^2*a^3*b^3*c*d^5 - 6*A^2*B^2*a*b^5*c^3*d^3 + 3*B^2*C^2*b^6*c^4*d^2 - 8*A^2*C^2*b^6*c^4*d^2 + 8*A^2*C^2*b^6*c^2*d^4 + 9*A^2*B^2*b^6*c^2*d^4 + 3*B^2*C^2*a^4*b^2*d^6 + 3*A^2*B^2*b^6*c^4*d^2 - 8*A^2*C^2*a^4*b^2*d^6 + 8*A^2*C^2*a^2*b^4*d^6 + 9*A^2*B^2*a^2*b^4*d^6 + 3*A^2*B^2*a^4*b^2*d^6 + 2*B^4*a^3*b^3*c*d^5 + 2*B^4*a*b^5*c^3*d^3 - 8*A^4*a^3*b^3*c*d^5 - 8*A^4*a*b^5*c^3*d^3 - 16*A^3*C*b^6*c^2*d^4 + 4*A^3*C*b^6*c^4*d^2 + 4*A*C^3*b^6*c^4*d^2 - 10*A^3*B*b^6*c^3*d^3 - 10*A*B^3*b^6*c^3*d^3 - 16*A^3*C*a^2*b^4*d^6 + 4*A^3*C*a^4*b^2*d^6 + 4*A*C^3*a^4*b^2*d^6 - 10*A^3*B*a^3*b^3*d^6 - 10*A*B^3*a^3*b^3*d^6 + 4*C^4*a^5*b*c*d^5 + 4*C^4*a*b^5*c^5*d + 2*B^4*a*b^5*c*d^5 - 8*A^4*a*b^5*c*d^5 - 2*B^3*C*b^6*c^5*d - 2*B*C^3*b^6*c^5*d - 4*A^3*B*b^6*c*d^5 - 4*A*B^3*b^6*c*d^5 - 2*B^3*C*a^5*b*d^6 - 2*B*C^3*a^5*b*d^6 - 4*A^3*B*a*b^5*d^6 - 4*A*B^3*a*b^5*d^6 + 4*C^4*a^4*b^2*c^4*d^2 + 4*C^4*a^2*b^4*c^2*d^4 + 10*B^4*a^3*b^3*c^3*d^3 - 3*B^4*a^4*b^2*c^2*d^4 - 3*B^4*a^2*b^4*c^4*d^2 - 2*B^4*a^2*b^4*c^2*d^4 + 20*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*b^6*c^2*d^4 + B^2*C^2*a^2*b^4*d^6 - 8*A^3*C*b^6*d^6 + 3*B^4*b^6*c^4*d^2 + 8*A^4*b^6*c^2*d^4 + 3*B^4*a^4*b^2*d^6 + 8*A^4*a^2*b^4*d^6 + 4*A^2*C^2*b^6*d^6 + 4*A^2*B^2*b^6*d^6 + 4*A^4*b^6*d^6 + B^4*b^6*c^2*d^4 + B^4*a^2*b^4*d^6, f, k), k, 1, 4) - ((A*a^3*d^3 + A*b^3*c^3 + A*a*b^2*d^3 - B*a*b^2*c^3 + C*a^2*b*c^3 + A*b^3*c*d^2 - B*a^3*c*d^2 + C*a^3*c^2*d - 2*B*a*b^2*c*d^2 + C*a*b^2*c^2*d + C*a^2*b*c*d^2)/((a^2*d^2 + b^2*c^2 - 2*a*b*c*d)*(a^2*c^2 + a^2*d^2 + b^2*c^2 + b^2*d^2)) + (tan(e + f*x)*(2*A*b^3*d^3 + A*a^2*b*d^3 - B*a*b^2*d^3 + A*b^3*c^2*d + C*a^2*b*d^3 - B*b^3*c*d^2 + C*b^3*c^2*d - B*a*b^2*c^2*d - B*a^2*b*c*d^2 + 2*C*a^2*b*c^2*d))/((a^2*d^2 + b^2*c^2 - 2*a*b*c*d)*(a^2*c^2 + a^2*d^2 + b^2*c^2 + b^2*d^2)))/(a*c + tan(e + f*x)*(a*d + b*c) + b*d*tan(e + f*x)^2))/f","B"
83,1,128667,841,58.467583,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^3*(c + d*tan(e + f*x))^2),x)","\frac{\left(\sum _{k=1}^4\ln\left(\frac{-8\,A^3\,a^6\,b^4\,c\,d^8+31\,A^3\,a^5\,b^5\,c^2\,d^7+27\,A^3\,a^5\,b^5\,d^9-11\,A^3\,a^4\,b^6\,c^3\,d^6-31\,A^3\,a^4\,b^6\,c\,d^8-6\,A^3\,a^3\,b^7\,c^4\,d^5+26\,A^3\,a^3\,b^7\,c^2\,d^7+24\,A^3\,a^3\,b^7\,d^9+3\,A^3\,a^2\,b^8\,c^5\,d^4+16\,A^3\,a^2\,b^8\,c^3\,d^6-3\,A^3\,a^2\,b^8\,c\,d^8-10\,A^3\,a\,b^9\,c^4\,d^5+3\,A^3\,a\,b^9\,c^2\,d^7+9\,A^3\,a\,b^9\,d^9-A^3\,b^{10}\,c^5\,d^4+3\,A^3\,b^{10}\,c^3\,d^6+6\,A^2\,B\,a^7\,b^3\,c\,d^8-13\,A^2\,B\,a^6\,b^4\,c^2\,d^7-27\,A^2\,B\,a^6\,b^4\,d^9-37\,A^2\,B\,a^5\,b^5\,c^3\,d^6-15\,A^2\,B\,a^5\,b^5\,c\,d^8+35\,A^2\,B\,a^4\,b^6\,c^4\,d^5+86\,A^2\,B\,a^4\,b^6\,c^2\,d^7+13\,A^2\,B\,a^4\,b^6\,d^9-9\,A^2\,B\,a^3\,b^7\,c^5\,d^4-116\,A^2\,B\,a^3\,b^7\,c^3\,d^6-81\,A^2\,B\,a^3\,b^7\,c\,d^8+16\,A^2\,B\,a^2\,b^8\,c^4\,d^5+71\,A^2\,B\,a^2\,b^8\,c^2\,d^7+21\,A^2\,B\,a^2\,b^8\,d^9+11\,A^2\,B\,a\,b^9\,c^5\,d^4-23\,A^2\,B\,a\,b^9\,c^3\,d^6-24\,A^2\,B\,a\,b^9\,c\,d^8-7\,A^2\,B\,b^{10}\,c^4\,d^5+12\,A^2\,B\,b^{10}\,c^2\,d^7+9\,A^2\,B\,b^{10}\,d^9-3\,A^2\,C\,a^8\,b^2\,c\,d^8+9\,A^2\,C\,a^7\,b^3\,c^2\,d^7+9\,A^2\,C\,a^7\,b^3\,d^9+3\,A^2\,C\,a^6\,b^4\,c^3\,d^6+15\,A^2\,C\,a^6\,b^4\,c\,d^8+27\,A^2\,C\,a^5\,b^5\,c^4\,d^5-12\,A^2\,C\,a^5\,b^5\,c^2\,d^7-27\,A^2\,C\,a^5\,b^5\,d^9-24\,A^2\,C\,a^4\,b^6\,c^5\,d^4-6\,A^2\,C\,a^4\,b^6\,c^3\,d^6+60\,A^2\,C\,a^4\,b^6\,c\,d^8+6\,A^2\,C\,a^3\,b^7\,c^6\,d^3+54\,A^2\,C\,a^3\,b^7\,c^4\,d^5+3\,A^2\,C\,a^3\,b^7\,c^2\,d^7-21\,A^2\,C\,a^3\,b^7\,d^9-9\,A^2\,C\,a^2\,b^8\,c^5\,d^4-39\,A^2\,C\,a^2\,b^8\,c^3\,d^6+6\,A^2\,C\,a^2\,b^8\,c\,d^8-6\,A^2\,C\,a\,b^9\,c^6\,d^3+27\,A^2\,C\,a\,b^9\,c^4\,d^5+12\,A^2\,C\,a\,b^9\,c^2\,d^7-9\,A^2\,C\,a\,b^9\,d^9+3\,A^2\,C\,b^{10}\,c^5\,d^4-6\,A^2\,C\,b^{10}\,c^3\,d^6-6\,A\,B^2\,a^7\,b^3\,c^2\,d^7+6\,A\,B^2\,a^7\,b^3\,d^9+28\,A\,B^2\,a^6\,b^4\,c^3\,d^6+32\,A\,B^2\,a^6\,b^4\,c\,d^8-17\,A\,B^2\,a^5\,b^5\,c^4\,d^5-77\,A\,B^2\,a^5\,b^5\,c^2\,d^7-28\,A\,B^2\,a^5\,b^5\,d^9+4\,A\,B^2\,a^4\,b^6\,c^5\,d^4+25\,A\,B^2\,a^4\,b^6\,c^3\,d^6+37\,A\,B^2\,a^4\,b^6\,c\,d^8+44\,A\,B^2\,a^3\,b^7\,c^4\,d^5-4\,A\,B^2\,a^3\,b^7\,c^2\,d^7-20\,A\,B^2\,a^3\,b^7\,d^9-21\,A\,B^2\,a^2\,b^8\,c^5\,d^4-60\,A\,B^2\,a^2\,b^8\,c^3\,d^6-19\,A\,B^2\,a^2\,b^8\,c\,d^8+25\,A\,B^2\,a\,b^9\,c^4\,d^5+11\,A\,B^2\,a\,b^9\,c^2\,d^7-6\,A\,B^2\,a\,b^9\,d^9+3\,A\,B^2\,b^{10}\,c^5\,d^4-17\,A\,B^2\,b^{10}\,c^3\,d^6-12\,A\,B^2\,b^{10}\,c\,d^8+3\,A\,B\,C\,a^8\,b^2\,c^2\,d^7-3\,A\,B\,C\,a^8\,b^2\,d^9-12\,A\,B\,C\,a^7\,b^3\,c^3\,d^6-24\,A\,B\,C\,a^7\,b^3\,c\,d^8-18\,A\,B\,C\,a^6\,b^4\,c^4\,d^5+14\,A\,B\,C\,a^6\,b^4\,c^2\,d^7+36\,A\,B\,C\,a^6\,b^4\,d^9+12\,A\,B\,C\,a^5\,b^5\,c^5\,d^4+62\,A\,B\,C\,a^5\,b^5\,c^3\,d^6+6\,A\,B\,C\,a^5\,b^5\,c\,d^8-3\,A\,B\,C\,a^4\,b^6\,c^6\,d^3-55\,A\,B\,C\,a^4\,b^6\,c^4\,d^5-79\,A\,B\,C\,a^4\,b^6\,c^2\,d^7+13\,A\,B\,C\,a^4\,b^6\,d^9-30\,A\,B\,C\,a^3\,b^7\,c^5\,d^4+100\,A\,B\,C\,a^3\,b^7\,c^3\,d^6+78\,A\,B\,C\,a^3\,b^7\,c\,d^8+18\,A\,B\,C\,a^2\,b^8\,c^6\,d^3+28\,A\,B\,C\,a^2\,b^8\,c^4\,d^5-28\,A\,B\,C\,a^2\,b^8\,c^2\,d^7+6\,A\,B\,C\,a^2\,b^8\,d^9-34\,A\,B\,C\,a\,b^9\,c^5\,d^4+10\,A\,B\,C\,a\,b^9\,c^3\,d^6+24\,A\,B\,C\,a\,b^9\,c\,d^8-3\,A\,B\,C\,b^{10}\,c^6\,d^3+17\,A\,B\,C\,b^{10}\,c^4\,d^5+6\,A\,B\,C\,b^{10}\,c^2\,d^7+6\,A\,C^2\,a^8\,b^2\,c\,d^8+9\,A\,C^2\,a^7\,b^3\,c^4\,d^5-9\,A\,C^2\,a^7\,b^3\,d^9-6\,A\,C^2\,a^6\,b^4\,c^3\,d^6-6\,A\,C^2\,a^6\,b^4\,c\,d^8-27\,A\,C^2\,a^5\,b^5\,c^4\,d^5-15\,A\,C^2\,a^5\,b^5\,c^2\,d^7+48\,A\,C^2\,a^4\,b^6\,c^5\,d^4+45\,A\,C^2\,a^4\,b^6\,c^3\,d^6-27\,A\,C^2\,a^4\,b^6\,c\,d^8-12\,A\,C^2\,a^3\,b^7\,c^6\,d^3-63\,A\,C^2\,a^3\,b^7\,c^4\,d^5-30\,A\,C^2\,a^3\,b^7\,c^2\,d^7-3\,A\,C^2\,a^3\,b^7\,d^9+9\,A\,C^2\,a^2\,b^8\,c^5\,d^4+30\,A\,C^2\,a^2\,b^8\,c^3\,d^6-3\,A\,C^2\,a^2\,b^8\,c\,d^8+12\,A\,C^2\,a\,b^9\,c^6\,d^3-15\,A\,C^2\,a\,b^9\,c^4\,d^5-15\,A\,C^2\,a\,b^9\,c^2\,d^7-3\,A\,C^2\,b^{10}\,c^5\,d^4+3\,A\,C^2\,b^{10}\,c^3\,d^6-6\,B^3\,a^7\,b^3\,c\,d^8+9\,B^3\,a^6\,b^4\,c^2\,d^7+7\,B^3\,a^6\,b^4\,d^9+19\,B^3\,a^5\,b^5\,c^3\,d^6+5\,B^3\,a^5\,b^5\,c\,d^8-20\,B^3\,a^4\,b^6\,c^4\,d^5-14\,B^3\,a^4\,b^6\,c^2\,d^7+4\,B^3\,a^4\,b^6\,d^9+7\,B^3\,a^3\,b^7\,c^5\,d^4+28\,B^3\,a^3\,b^7\,c^3\,d^6+11\,B^3\,a^3\,b^7\,c\,d^8+6\,B^3\,a^2\,b^8\,c^4\,d^5+5\,B^3\,a^2\,b^8\,c^2\,d^7+B^3\,a^2\,b^8\,d^9-5\,B^3\,a\,b^9\,c^5\,d^4+B^3\,a\,b^9\,c^3\,d^6+4\,B^3\,a\,b^9\,c\,d^8+6\,B^3\,b^{10}\,c^4\,d^5+4\,B^3\,b^{10}\,c^2\,d^7+3\,B^2\,C\,a^8\,b^2\,c\,d^8+3\,B^2\,C\,a^7\,b^3\,c^2\,d^7-9\,B^2\,C\,a^7\,b^3\,d^9-37\,B^2\,C\,a^6\,b^4\,c^3\,d^6-29\,B^2\,C\,a^6\,b^4\,c\,d^8-4\,B^2\,C\,a^5\,b^5\,c^4\,d^5+26\,B^2\,C\,a^5\,b^5\,c^2\,d^7-2\,B^2\,C\,a^5\,b^5\,d^9+14\,B^2\,C\,a^4\,b^6\,c^5\,d^4-16\,B^2\,C\,a^4\,b^6\,c^3\,d^6-28\,B^2\,C\,a^4\,b^6\,c\,d^8-6\,B^2\,C\,a^3\,b^7\,c^6\,d^3-68\,B^2\,C\,a^3\,b^7\,c^4\,d^5-35\,B^2\,C\,a^3\,b^7\,c^2\,d^7-B^2\,C\,a^3\,b^7\,d^9+9\,B^2\,C\,a^2\,b^8\,c^5\,d^4+9\,B^2\,C\,a^2\,b^8\,c^3\,d^6-8\,B^2\,C\,a^2\,b^8\,c\,d^8+6\,B^2\,C\,a\,b^9\,c^6\,d^3-16\,B^2\,C\,a\,b^9\,c^4\,d^5-14\,B^2\,C\,a\,b^9\,c^2\,d^7-9\,B^2\,C\,b^{10}\,c^5\,d^4-4\,B^2\,C\,b^{10}\,c^3\,d^6-3\,B\,C^2\,a^8\,b^2\,c^2\,d^7+3\,B\,C^2\,a^8\,b^2\,d^9+12\,B\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\,A\,B^3\,a^3\,b^5\,c^4\,d^4-36\,A^2\,B^2\,a^3\,b^5\,c\,d^7-28\,A^3\,B\,a^5\,b^3\,c^2\,d^6-28\,A^3\,B\,a^4\,b^4\,c^3\,d^5-28\,A\,B^3\,a^5\,b^3\,c^2\,d^6-28\,A\,B^3\,a^4\,b^4\,c^3\,d^5+20\,A^3\,B\,a^3\,b^5\,c^2\,d^6+20\,A\,B^3\,a^3\,b^5\,c^2\,d^6-12\,A^3\,B\,a^2\,b^6\,c^5\,d^3-12\,A^2\,B^2\,a^5\,b^3\,c\,d^7-12\,A^2\,B^2\,a\,b^7\,c^5\,d^3-12\,A^2\,B^2\,a\,b^7\,c^3\,d^5-12\,A\,B^3\,a^2\,b^6\,c^5\,d^3+9\,B^2\,C^2\,b^8\,c^4\,d^4+4\,B^2\,C^2\,b^8\,c^2\,d^6+3\,B^2\,C^2\,b^8\,c^6\,d^2-30\,A^2\,C^2\,b^8\,c^4\,d^4+9\,A^2\,C^2\,b^8\,c^6\,d^2+16\,A^2\,B^2\,b^8\,c^2\,d^6+6\,B^2\,C^2\,a^6\,b^2\,d^8+3\,B^2\,C^2\,a^4\,b^4\,d^8+3\,A^2\,B^2\,b^8\,c^4\,d^4+36\,A^2\,C^2\,a^4\,b^4\,d^8+27\,A^2\,C^2\,a^2\,b^6\,d^8-18\,A^2\,C^2\,a^6\,b^2\,d^8+33\,A^2\,B^2\,a^4\,b^4\,d^8+28\,A^2\,B^2\,a^2\,b^6\,d^8+6\,A^2\,B^2\,a^6\,b^2\,d^8+6\,C^4\,a\,b^7\,c^5\,d^3+4\,C^4\,a\,b^7\,c^3\,d^5-2\,C^4\,a^5\,b^3\,c\,d^7+12\,B^4\,a^3\,b^5\,c\,d^7-12\,B^4\,a\,b^7\,c^5\,d^3+8\,B^4\,a^5\,b^3\,c\,d^7-4\,B^4\,a\,b^7\,c^3\,d^5-48\,A^4\,a^3\,b^5\,c\,d^7-20\,A^4\,a^5\,b^3\,c\,d^7-8\,A^4\,a\,b^7\,c^3\,d^5-10\,B^3\,C\,b^8\,c^5\,d^3-10\,B\,C^3\,b^8\,c^5\,d^3-4\,B^3\,C\,b^8\,c^3\,d^5-4\,B\,C^3\,b^8\,c^3\,d^5+23\,A^3\,C\,b^8\,c^4\,d^4-18\,A^3\,C\,b^8\,c^2\,d^6+11\,A\,C^3\,b^8\,c^4\,d^4-9\,A\,C^3\,b^8\,c^6\,d^2+6\,A\,C^3\,b^8\,c^2\,d^6-3\,A^3\,C\,b^8\,c^6\,d^2-20\,A^3\,B\,b^8\,c^3\,d^5-20\,A\,B^3\,b^8\,c^3\,d^5+4\,A^3\,B\,b^8\,c^5\,d^3+4\,A\,B^3\,b^8\,c^5\,d^3-63\,A^3\,C\,a^4\,b^4\,d^8-54\,A^3\,C\,a^2\,b^6\,d^8+9\,A^3\,C\,a^6\,b^2\,d^8+9\,A\,C^3\,a^6\,b^2\,d^8-3\,A\,C^3\,a^4\,b^4\,d^8-28\,A^3\,B\,a^5\,b^3\,d^8-28\,A\,B^3\,a^5\,b^3\,d^8-18\,A^3\,B\,a^3\,b^5\,d^8-18\,A\,B^3\,a^3\,b^5\,d^8+B^3\,C\,a^5\,b^3\,c^2\,d^6+B\,C^3\,a^5\,b^3\,c^2\,d^6+6\,C^4\,a^7\,b\,c\,d^7+4\,B^4\,a\,b^7\,c\,d^7-12\,A^4\,a\,b^7\,c\,d^7-12\,A^3\,B\,b^8\,c\,d^7-12\,A\,B^3\,b^8\,c\,d^7-3\,B^3\,C\,a^7\,b\,d^8-3\,B\,C^3\,a^7\,b\,d^8-6\,A^3\,B\,a\,b^7\,d^8-6\,A\,B^3\,a\,b^7\,d^8+30\,C^4\,a^3\,b^5\,c^5\,d^3+19\,C^4\,a^4\,b^4\,c^2\,d^6+9\,C^4\,a^6\,b^2\,c^4\,d^4-9\,C^4\,a^2\,b^6\,c^6\,d^2+4\,C^4\,a^3\,b^5\,c^3\,d^5+4\,C^4\,a^2\,b^6\,c^2\,d^6+3\,C^4\,a^6\,b^2\,c^2\,d^6-3\,C^4\,a^4\,b^4\,c^4\,d^4-3\,C^4\,a^2\,b^6\,c^4\,d^4+28\,B^4\,a^5\,b^3\,c^3\,d^5+27\,B^4\,a^2\,b^6\,c^4\,d^4-17\,B^4\,a^4\,b^4\,c^4\,d^4-10\,B^4\,a^4\,b^4\,c^2\,d^6+8\,B^4\,a^3\,b^5\,c^3\,d^5+8\,B^4\,a^2\,b^6\,c^2\,d^6-6\,B^4\,a^6\,b^2\,c^2\,d^6+4\,B^4\,a^3\,b^5\,c^5\,d^3+70\,A^4\,a^4\,b^4\,c^2\,d^6+58\,A^4\,a^2\,b^6\,c^2\,d^6-56\,A^4\,a^3\,b^5\,c^3\,d^5+15\,A^4\,a^2\,b^6\,c^4\,d^4+B^2\,C^2\,a^2\,b^6\,d^8-18\,A^3\,C\,b^8\,d^8+B^3\,C\,a^5\,b^3\,d^8+B\,C^3\,a^5\,b^3\,d^8+3\,C^4\,b^8\,c^6\,d^2+8\,B^4\,b^8\,c^4\,d^4+4\,B^4\,b^8\,c^2\,d^6+12\,A^4\,b^8\,c^2\,d^6-5\,A^4\,b^8\,c^4\,d^4+6\,B^4\,a^6\,b^2\,d^8+3\,B^4\,a^4\,b^4\,d^8+30\,A^4\,a^4\,b^4\,d^8+27\,A^4\,a^2\,b^6\,d^8+9\,A^2\,C^2\,b^8\,d^8+9\,A^2\,B^2\,b^8\,d^8+9\,A^4\,b^8\,d^8+C^4\,b^8\,c^4\,d^4+B^4\,a^2\,b^6\,d^8,f,k\right)\right)-\frac{\frac{2\,A\,a^6\,d^4-A\,b^6\,c^4-B\,a\,b^5\,c^4-2\,B\,a^6\,c\,d^3-5\,A\,a^2\,b^4\,c^4+2\,A\,a^2\,b^4\,d^4+4\,A\,a^4\,b^2\,d^4+3\,B\,a^3\,b^3\,c^4+3\,C\,a^2\,b^4\,c^4-C\,a^4\,b^2\,c^4-A\,b^6\,c^2\,d^2+2\,C\,a^6\,c^2\,d^2+9\,A\,a^3\,b^3\,c\,d^3+9\,A\,a^3\,b^3\,c^3\,d-B\,a\,b^5\,c^2\,d^2-5\,B\,a^2\,b^4\,c\,d^3-3\,B\,a^2\,b^4\,c^3\,d-11\,B\,a^4\,b^2\,c\,d^3-7\,B\,a^4\,b^2\,c^3\,d+C\,a^3\,b^3\,c\,d^3+C\,a^3\,b^3\,c^3\,d-5\,A\,a^2\,b^4\,c^2\,d^2+3\,B\,a^3\,b^3\,c^2\,d^2+5\,C\,a^2\,b^4\,c^2\,d^2+3\,C\,a^4\,b^2\,c^2\,d^2+5\,A\,a\,b^5\,c\,d^3+5\,A\,a\,b^5\,c^3\,d+5\,C\,a^5\,b\,c\,d^3+5\,C\,a^5\,b\,c^3\,d}{2\,\left(a^3\,d^3-3\,a^2\,b\,c\,d^2+3\,a\,b^2\,c^2\,d-b^3\,c^3\right)\,\left(a^4\,c^2+a^4\,d^2+2\,a^2\,b^2\,c^2+2\,a^2\,b^2\,d^2+b^4\,c^2+b^4\,d^2\right)}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(9\,A\,a\,b^5\,d^4-4\,A\,a\,b^5\,c^4-2\,B\,b^6\,c^4+4\,A\,a^5\,b\,d^4+4\,C\,a\,b^5\,c^4+3\,A\,b^6\,c\,d^3+3\,A\,b^6\,c^3\,d+5\,C\,a^5\,b\,d^4+17\,A\,a^3\,b^3\,d^4+2\,B\,a^2\,b^4\,c^4-3\,B\,a^2\,b^4\,d^4-7\,B\,a^4\,b^2\,d^4+C\,a^3\,b^3\,d^4-2\,B\,b^6\,c^2\,d^2+A\,a\,b^5\,c^2\,d^2+3\,A\,a^2\,b^4\,c\,d^3+3\,A\,a^2\,b^4\,c^3\,d-11\,B\,a^3\,b^3\,c\,d^3-3\,B\,a^3\,b^3\,c^3\,d+8\,C\,a\,b^5\,c^2\,d^2+3\,C\,a^2\,b^4\,c\,d^3+3\,C\,a^2\,b^4\,c^3\,d+3\,C\,a^4\,b^2\,c\,d^3+3\,C\,a^4\,b^2\,c^3\,d+9\,C\,a^5\,b\,c^2\,d^2+9\,A\,a^3\,b^3\,c^2\,d^2-B\,a^2\,b^4\,c^2\,d^2-7\,B\,a^4\,b^2\,c^2\,d^2+9\,C\,a^3\,b^3\,c^2\,d^2-7\,B\,a\,b^5\,c\,d^3-3\,B\,a\,b^5\,c^3\,d-4\,B\,a^5\,b\,c\,d^3\right)}{2\,\left(a^3\,d^3-3\,a^2\,b\,c\,d^2+3\,a\,b^2\,c^2\,d-b^3\,c^3\right)\,\left(a^4\,c^2+a^4\,d^2+2\,a^2\,b^2\,c^2+2\,a^2\,b^2\,d^2+b^4\,c^2+b^4\,d^2\right)}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(3\,A\,b^6\,d^4-B\,a\,b^5\,d^4-2\,B\,b^6\,c\,d^3-B\,b^6\,c^3\,d+6\,A\,a^2\,b^4\,d^4+A\,a^4\,b^2\,d^4-3\,B\,a^3\,b^3\,d^4+2\,A\,b^6\,c^2\,d^2+2\,C\,a^4\,b^2\,d^4+C\,b^6\,c^2\,d^2-B\,a\,b^5\,c^2\,d^2-B\,a^2\,b^4\,c\,d^3+B\,a^2\,b^4\,c^3\,d-B\,a^4\,b^2\,c\,d^3+4\,A\,a^2\,b^4\,c^2\,d^2-3\,B\,a^3\,b^3\,c^2\,d^2+2\,C\,a^2\,b^4\,c^2\,d^2+3\,C\,a^4\,b^2\,c^2\,d^2-2\,A\,a\,b^5\,c\,d^3-2\,A\,a\,b^5\,c^3\,d+2\,C\,a\,b^5\,c\,d^3+2\,C\,a\,b^5\,c^3\,d\right)}{\left(a^3\,d^3-3\,a^2\,b\,c\,d^2+3\,a\,b^2\,c^2\,d-b^3\,c^3\right)\,\left(a^4\,c^2+a^4\,d^2+2\,a^2\,b^2\,c^2+2\,a^2\,b^2\,d^2+b^4\,c^2+b^4\,d^2\right)}}{\mathrm{tan}\left(e+f\,x\right)\,\left(d\,a^2+2\,b\,c\,a\right)+a^2\,c+{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(c\,b^2+2\,a\,d\,b\right)+b^2\,d\,{\mathrm{tan}\left(e+f\,x\right)}^3}}{f}","Not used",1,"(symsum(log((24*A^3*a^3*b^7*d^9 + 27*A^3*a^5*b^5*d^9 + B^3*a^2*b^8*d^9 + 4*B^3*a^4*b^6*d^9 + 7*B^3*a^6*b^4*d^9 + 3*A^3*b^10*c^3*d^6 - A^3*b^10*c^5*d^4 + 4*B^3*b^10*c^2*d^7 + 6*B^3*b^10*c^4*d^5 + C^3*b^10*c^5*d^4 + 9*A^2*B*b^10*d^9 + 9*A^3*a*b^9*d^9 + 16*A^3*a^2*b^8*c^3*d^6 + 3*A^3*a^2*b^8*c^5*d^4 + 26*A^3*a^3*b^7*c^2*d^7 - 6*A^3*a^3*b^7*c^4*d^5 - 11*A^3*a^4*b^6*c^3*d^6 + 31*A^3*a^5*b^5*c^2*d^7 + 5*B^3*a^2*b^8*c^2*d^7 + 6*B^3*a^2*b^8*c^4*d^5 + 28*B^3*a^3*b^7*c^3*d^6 + 7*B^3*a^3*b^7*c^5*d^4 - 14*B^3*a^4*b^6*c^2*d^7 - 20*B^3*a^4*b^6*c^4*d^5 + 19*B^3*a^5*b^5*c^3*d^6 + 9*B^3*a^6*b^4*c^2*d^7 - 7*C^3*a^2*b^8*c^3*d^6 - 3*C^3*a^2*b^8*c^5*d^4 + C^3*a^3*b^7*c^2*d^7 + 15*C^3*a^3*b^7*c^4*d^5 + 6*C^3*a^3*b^7*c^6*d^3 - 28*C^3*a^4*b^6*c^3*d^6 - 24*C^3*a^4*b^6*c^5*d^4 - 4*C^3*a^5*b^5*c^2*d^7 + 3*C^3*a^6*b^4*c^3*d^6 - 9*C^3*a^7*b^3*c^2*d^7 - 9*C^3*a^7*b^3*c^4*d^5 - 6*A*B^2*a*b^9*d^9 - 9*A^2*C*a*b^9*d^9 - 12*A*B^2*b^10*c*d^8 + 4*B^3*a*b^9*c*d^8 - 20*A*B^2*a^3*b^7*d^9 - 28*A*B^2*a^5*b^5*d^9 + 6*A*B^2*a^7*b^3*d^9 + 21*A^2*B*a^2*b^8*d^9 + 13*A^2*B*a^4*b^6*d^9 - 27*A^2*B*a^6*b^4*d^9 - 3*A*C^2*a^3*b^7*d^9 - 9*A*C^2*a^7*b^3*d^9 - 21*A^2*C*a^3*b^7*d^9 - 27*A^2*C*a^5*b^5*d^9 + 9*A^2*C*a^7*b^3*d^9 - 17*A*B^2*b^10*c^3*d^6 + 3*A*B^2*b^10*c^5*d^4 + B*C^2*a^4*b^6*d^9 + 3*B*C^2*a^8*b^2*d^9 + 12*A^2*B*b^10*c^2*d^7 - 7*A^2*B*b^10*c^4*d^5 - B^2*C*a^3*b^7*d^9 - 2*B^2*C*a^5*b^5*d^9 - 9*B^2*C*a^7*b^3*d^9 + 3*A*C^2*b^10*c^3*d^6 - 3*A*C^2*b^10*c^5*d^4 - 6*A^2*C*b^10*c^3*d^6 + 3*A^2*C*b^10*c^5*d^4 - B*C^2*b^10*c^4*d^5 + 3*B*C^2*b^10*c^6*d^3 - 4*B^2*C*b^10*c^3*d^6 - 9*B^2*C*b^10*c^5*d^4 + 3*A^3*a*b^9*c^2*d^7 - 10*A^3*a*b^9*c^4*d^5 - 3*A^3*a^2*b^8*c*d^8 - 31*A^3*a^4*b^6*c*d^8 - 8*A^3*a^6*b^4*c*d^8 + B^3*a*b^9*c^3*d^6 - 5*B^3*a*b^9*c^5*d^4 + 11*B^3*a^3*b^7*c*d^8 + 5*B^3*a^5*b^5*c*d^8 - 6*B^3*a^7*b^3*c*d^8 - 2*C^3*a*b^9*c^4*d^5 - 6*C^3*a*b^9*c^6*d^3 - 2*C^3*a^4*b^6*c*d^8 - C^3*a^6*b^4*c*d^8 - 3*C^3*a^8*b^2*c*d^8 - 60*A*B^2*a^2*b^8*c^3*d^6 - 21*A*B^2*a^2*b^8*c^5*d^4 - 4*A*B^2*a^3*b^7*c^2*d^7 + 44*A*B^2*a^3*b^7*c^4*d^5 + 25*A*B^2*a^4*b^6*c^3*d^6 + 4*A*B^2*a^4*b^6*c^5*d^4 - 77*A*B^2*a^5*b^5*c^2*d^7 - 17*A*B^2*a^5*b^5*c^4*d^5 + 28*A*B^2*a^6*b^4*c^3*d^6 - 6*A*B^2*a^7*b^3*c^2*d^7 + 71*A^2*B*a^2*b^8*c^2*d^7 + 16*A^2*B*a^2*b^8*c^4*d^5 - 116*A^2*B*a^3*b^7*c^3*d^6 - 9*A^2*B*a^3*b^7*c^5*d^4 + 86*A^2*B*a^4*b^6*c^2*d^7 + 35*A^2*B*a^4*b^6*c^4*d^5 - 37*A^2*B*a^5*b^5*c^3*d^6 - 13*A^2*B*a^6*b^4*c^2*d^7 + 30*A*C^2*a^2*b^8*c^3*d^6 + 9*A*C^2*a^2*b^8*c^5*d^4 - 30*A*C^2*a^3*b^7*c^2*d^7 - 63*A*C^2*a^3*b^7*c^4*d^5 - 12*A*C^2*a^3*b^7*c^6*d^3 + 45*A*C^2*a^4*b^6*c^3*d^6 + 48*A*C^2*a^4*b^6*c^5*d^4 - 15*A*C^2*a^5*b^5*c^2*d^7 - 27*A*C^2*a^5*b^5*c^4*d^5 - 6*A*C^2*a^6*b^4*c^3*d^6 + 9*A*C^2*a^7*b^3*c^4*d^5 - 39*A^2*C*a^2*b^8*c^3*d^6 - 9*A^2*C*a^2*b^8*c^5*d^4 + 3*A^2*C*a^3*b^7*c^2*d^7 + 54*A^2*C*a^3*b^7*c^4*d^5 + 6*A^2*C*a^3*b^7*c^6*d^3 - 6*A^2*C*a^4*b^6*c^3*d^6 - 24*A^2*C*a^4*b^6*c^5*d^4 - 12*A^2*C*a^5*b^5*c^2*d^7 + 27*A^2*C*a^5*b^5*c^4*d^5 + 3*A^2*C*a^6*b^4*c^3*d^6 + 9*A^2*C*a^7*b^3*c^2*d^7 + 11*B*C^2*a^2*b^8*c^2*d^7 - 17*B*C^2*a^2*b^8*c^4*d^5 - 18*B*C^2*a^2*b^8*c^6*d^3 + 16*B*C^2*a^3*b^7*c^3*d^6 + 39*B*C^2*a^3*b^7*c^5*d^4 + 47*B*C^2*a^4*b^6*c^2*d^7 + 47*B*C^2*a^4*b^6*c^4*d^5 + 3*B*C^2*a^4*b^6*c^6*d^3 - 25*B*C^2*a^5*b^5*c^3*d^6 - 12*B*C^2*a^5*b^5*c^5*d^4 + 17*B*C^2*a^6*b^4*c^2*d^7 + 27*B*C^2*a^6*b^4*c^4*d^5 + 12*B*C^2*a^7*b^3*c^3*d^6 - 3*B*C^2*a^8*b^2*c^2*d^7 + 9*B^2*C*a^2*b^8*c^3*d^6 + 9*B^2*C*a^2*b^8*c^5*d^4 - 35*B^2*C*a^3*b^7*c^2*d^7 - 68*B^2*C*a^3*b^7*c^4*d^5 - 6*B^2*C*a^3*b^7*c^6*d^3 - 16*B^2*C*a^4*b^6*c^3*d^6 + 14*B^2*C*a^4*b^6*c^5*d^4 + 26*B^2*C*a^5*b^5*c^2*d^7 - 4*B^2*C*a^5*b^5*c^4*d^5 - 37*B^2*C*a^6*b^4*c^3*d^6 + 3*B^2*C*a^7*b^3*c^2*d^7 + 6*A*B*C*a^2*b^8*d^9 + 13*A*B*C*a^4*b^6*d^9 + 36*A*B*C*a^6*b^4*d^9 - 3*A*B*C*a^8*b^2*d^9 + 6*A*B*C*b^10*c^2*d^7 + 17*A*B*C*b^10*c^4*d^5 - 3*A*B*C*b^10*c^6*d^3 - 24*A^2*B*a*b^9*c*d^8 + 11*A*B^2*a*b^9*c^2*d^7 + 25*A*B^2*a*b^9*c^4*d^5 - 19*A*B^2*a^2*b^8*c*d^8 + 37*A*B^2*a^4*b^6*c*d^8 + 32*A*B^2*a^6*b^4*c*d^8 - 23*A^2*B*a*b^9*c^3*d^6 + 11*A^2*B*a*b^9*c^5*d^4 - 81*A^2*B*a^3*b^7*c*d^8 - 15*A^2*B*a^5*b^5*c*d^8 + 6*A^2*B*a^7*b^3*c*d^8 - 15*A*C^2*a*b^9*c^2*d^7 - 15*A*C^2*a*b^9*c^4*d^5 + 12*A*C^2*a*b^9*c^6*d^3 - 3*A*C^2*a^2*b^8*c*d^8 - 27*A*C^2*a^4*b^6*c*d^8 - 6*A*C^2*a^6*b^4*c*d^8 + 6*A*C^2*a^8*b^2*c*d^8 + 12*A^2*C*a*b^9*c^2*d^7 + 27*A^2*C*a*b^9*c^4*d^5 - 6*A^2*C*a*b^9*c^6*d^3 + 6*A^2*C*a^2*b^8*c*d^8 + 60*A^2*C*a^4*b^6*c*d^8 + 15*A^2*C*a^6*b^4*c*d^8 - 3*A^2*C*a^8*b^2*c*d^8 + 13*B*C^2*a*b^9*c^3*d^6 + 23*B*C^2*a*b^9*c^5*d^4 + 3*B*C^2*a^3*b^7*c*d^8 + 9*B*C^2*a^5*b^5*c*d^8 + 18*B*C^2*a^7*b^3*c*d^8 - 14*B^2*C*a*b^9*c^2*d^7 - 16*B^2*C*a*b^9*c^4*d^5 + 6*B^2*C*a*b^9*c^6*d^3 - 8*B^2*C*a^2*b^8*c*d^8 - 28*B^2*C*a^4*b^6*c*d^8 - 29*B^2*C*a^6*b^4*c*d^8 + 3*B^2*C*a^8*b^2*c*d^8 - 28*A*B*C*a^2*b^8*c^2*d^7 + 28*A*B*C*a^2*b^8*c^4*d^5 + 18*A*B*C*a^2*b^8*c^6*d^3 + 100*A*B*C*a^3*b^7*c^3*d^6 - 30*A*B*C*a^3*b^7*c^5*d^4 - 79*A*B*C*a^4*b^6*c^2*d^7 - 55*A*B*C*a^4*b^6*c^4*d^5 - 3*A*B*C*a^4*b^6*c^6*d^3 + 62*A*B*C*a^5*b^5*c^3*d^6 + 12*A*B*C*a^5*b^5*c^5*d^4 + 14*A*B*C*a^6*b^4*c^2*d^7 - 18*A*B*C*a^6*b^4*c^4*d^5 - 12*A*B*C*a^7*b^3*c^3*d^6 + 3*A*B*C*a^8*b^2*c^2*d^7 + 24*A*B*C*a*b^9*c*d^8 + 10*A*B*C*a*b^9*c^3*d^6 - 34*A*B*C*a*b^9*c^5*d^4 + 78*A*B*C*a^3*b^7*c*d^8 + 6*A*B*C*a^5*b^5*c*d^8 - 24*A*B*C*a^7*b^3*c*d^8)/(a^14*d^10 + b^14*c^10 + 4*a^2*b^12*c^10 + 6*a^4*b^10*c^10 + 4*a^6*b^8*c^10 + a^8*b^6*c^10 + a^6*b^8*d^10 + 4*a^8*b^6*d^10 + 6*a^10*b^4*d^10 + 4*a^12*b^2*d^10 + 2*a^14*c^2*d^8 + a^14*c^4*d^6 + b^14*c^6*d^4 + 2*b^14*c^8*d^2 - 6*a*b^13*c^5*d^5 - 12*a*b^13*c^7*d^3 - 24*a^3*b^11*c^9*d - 6*a^5*b^9*c*d^9 - 36*a^5*b^9*c^9*d - 24*a^7*b^7*c*d^9 - 24*a^7*b^7*c^9*d - 36*a^9*b^5*c*d^9 - 6*a^9*b^5*c^9*d - 24*a^11*b^3*c*d^9 - 12*a^13*b*c^3*d^7 - 6*a^13*b*c^5*d^5 + 15*a^2*b^12*c^4*d^6 + 34*a^2*b^12*c^6*d^4 + 23*a^2*b^12*c^8*d^2 - 20*a^3*b^11*c^3*d^7 - 64*a^3*b^11*c^5*d^5 - 68*a^3*b^11*c^7*d^3 + 15*a^4*b^10*c^2*d^8 + 90*a^4*b^10*c^4*d^6 + 141*a^4*b^10*c^6*d^4 + 72*a^4*b^10*c^8*d^2 - 92*a^5*b^9*c^3*d^7 - 202*a^5*b^9*c^5*d^5 - 152*a^5*b^9*c^7*d^3 + 62*a^6*b^8*c^2*d^8 + 211*a^6*b^8*c^4*d^6 + 244*a^6*b^8*c^6*d^4 + 98*a^6*b^8*c^8*d^2 - 168*a^7*b^7*c^3*d^7 - 288*a^7*b^7*c^5*d^5 - 168*a^7*b^7*c^7*d^3 + 98*a^8*b^6*c^2*d^8 + 244*a^8*b^6*c^4*d^6 + 211*a^8*b^6*c^6*d^4 + 62*a^8*b^6*c^8*d^2 - 152*a^9*b^5*c^3*d^7 - 202*a^9*b^5*c^5*d^5 - 92*a^9*b^5*c^7*d^3 + 72*a^10*b^4*c^2*d^8 + 141*a^10*b^4*c^4*d^6 + 90*a^10*b^4*c^6*d^4 + 15*a^10*b^4*c^8*d^2 - 68*a^11*b^3*c^3*d^7 - 64*a^11*b^3*c^5*d^5 - 20*a^11*b^3*c^7*d^3 + 23*a^12*b^2*c^2*d^8 + 34*a^12*b^2*c^4*d^6 + 15*a^12*b^2*c^6*d^4 - 6*a*b^13*c^9*d - 6*a^13*b*c*d^9) - root(640*a^13*b^7*c*d^15*f^4 + 640*a^7*b^13*c^15*d*f^4 + 480*a^15*b^5*c*d^15*f^4 + 480*a^11*b^9*c*d^15*f^4 + 480*a^9*b^11*c^15*d*f^4 + 480*a^5*b^15*c^15*d*f^4 + 192*a^19*b*c^5*d^11*f^4 + 192*a^17*b^3*c*d^15*f^4 + 192*a^11*b^9*c^15*d*f^4 + 192*a^9*b^11*c*d^15*f^4 + 192*a^3*b^17*c^15*d*f^4 + 192*a*b^19*c^11*d^5*f^4 + 128*a^19*b*c^7*d^9*f^4 + 128*a^19*b*c^3*d^13*f^4 + 128*a*b^19*c^13*d^3*f^4 + 128*a*b^19*c^9*d^7*f^4 + 32*a^19*b*c^9*d^7*f^4 + 32*a^13*b^7*c^15*d*f^4 + 32*a^7*b^13*c*d^15*f^4 + 32*a*b^19*c^7*d^9*f^4 + 32*a^19*b*c*d^15*f^4 + 32*a*b^19*c^15*d*f^4 - 47088*a^10*b^10*c^8*d^8*f^4 + 42432*a^11*b^9*c^7*d^9*f^4 + 42432*a^9*b^11*c^9*d^7*f^4 + 39328*a^11*b^9*c^9*d^7*f^4 + 39328*a^9*b^11*c^7*d^9*f^4 - 36912*a^12*b^8*c^8*d^8*f^4 - 36912*a^8*b^12*c^8*d^8*f^4 - 34256*a^10*b^10*c^10*d^6*f^4 - 34256*a^10*b^10*c^6*d^10*f^4 - 31152*a^12*b^8*c^6*d^10*f^4 - 31152*a^8*b^12*c^10*d^6*f^4 + 28128*a^13*b^7*c^7*d^9*f^4 + 28128*a^7*b^13*c^9*d^7*f^4 + 24160*a^11*b^9*c^5*d^11*f^4 + 24160*a^9*b^11*c^11*d^5*f^4 - 23088*a^12*b^8*c^10*d^6*f^4 - 23088*a^8*b^12*c^6*d^10*f^4 + 22272*a^13*b^7*c^9*d^7*f^4 + 22272*a^7*b^13*c^7*d^9*f^4 + 19072*a^11*b^9*c^11*d^5*f^4 + 19072*a^9*b^11*c^5*d^11*f^4 + 18624*a^13*b^7*c^5*d^11*f^4 + 18624*a^7*b^13*c^11*d^5*f^4 - 17328*a^14*b^6*c^8*d^8*f^4 - 17328*a^6*b^14*c^8*d^8*f^4 - 17232*a^14*b^6*c^6*d^10*f^4 - 17232*a^6*b^14*c^10*d^6*f^4 - 13520*a^12*b^8*c^4*d^12*f^4 - 13520*a^8*b^12*c^12*d^4*f^4 - 12464*a^10*b^10*c^12*d^4*f^4 - 12464*a^10*b^10*c^4*d^12*f^4 + 10880*a^15*b^5*c^7*d^9*f^4 + 10880*a^5*b^15*c^9*d^7*f^4 - 9072*a^14*b^6*c^10*d^6*f^4 - 9072*a^6*b^14*c^6*d^10*f^4 + 8928*a^13*b^7*c^11*d^5*f^4 + 8928*a^7*b^13*c^5*d^11*f^4 - 8880*a^14*b^6*c^4*d^12*f^4 - 8880*a^6*b^14*c^12*d^4*f^4 + 8480*a^15*b^5*c^5*d^11*f^4 + 8480*a^5*b^15*c^11*d^5*f^4 + 7200*a^15*b^5*c^9*d^7*f^4 + 7200*a^5*b^15*c^7*d^9*f^4 - 6912*a^12*b^8*c^12*d^4*f^4 - 6912*a^8*b^12*c^4*d^12*f^4 + 6400*a^11*b^9*c^3*d^13*f^4 + 6400*a^9*b^11*c^13*d^3*f^4 + 5920*a^13*b^7*c^3*d^13*f^4 + 5920*a^7*b^13*c^13*d^3*f^4 - 5392*a^16*b^4*c^6*d^10*f^4 - 5392*a^4*b^16*c^10*d^6*f^4 - 4428*a^16*b^4*c^8*d^8*f^4 - 4428*a^4*b^16*c^8*d^8*f^4 + 4128*a^11*b^9*c^13*d^3*f^4 + 4128*a^9*b^11*c^3*d^13*f^4 - 3328*a^16*b^4*c^4*d^12*f^4 - 3328*a^4*b^16*c^12*d^4*f^4 + 3264*a^15*b^5*c^3*d^13*f^4 + 3264*a^5*b^15*c^13*d^3*f^4 - 2480*a^12*b^8*c^2*d^14*f^4 - 2480*a^8*b^12*c^14*d^2*f^4 + 2240*a^15*b^5*c^11*d^5*f^4 + 2240*a^5*b^15*c^5*d^11*f^4 - 2128*a^14*b^6*c^12*d^4*f^4 - 2128*a^6*b^14*c^4*d^12*f^4 + 2112*a^17*b^3*c^7*d^9*f^4 + 2112*a^3*b^17*c^9*d^7*f^4 + 2048*a^17*b^3*c^5*d^11*f^4 + 2048*a^3*b^17*c^11*d^5*f^4 - 2000*a^14*b^6*c^2*d^14*f^4 - 2000*a^6*b^14*c^14*d^2*f^4 - 1792*a^16*b^4*c^10*d^6*f^4 - 1792*a^4*b^16*c^6*d^10*f^4 - 1776*a^10*b^10*c^14*d^2*f^4 - 1776*a^10*b^10*c^2*d^14*f^4 + 1472*a^13*b^7*c^13*d^3*f^4 + 1472*a^7*b^13*c^3*d^13*f^4 + 1088*a^17*b^3*c^9*d^7*f^4 + 1088*a^3*b^17*c^7*d^9*f^4 + 992*a^17*b^3*c^3*d^13*f^4 + 992*a^3*b^17*c^13*d^3*f^4 - 912*a^16*b^4*c^2*d^14*f^4 - 912*a^4*b^16*c^14*d^2*f^4 - 768*a^18*b^2*c^6*d^10*f^4 - 768*a^2*b^18*c^10*d^6*f^4 - 688*a^12*b^8*c^14*d^2*f^4 - 688*a^8*b^12*c^2*d^14*f^4 - 592*a^18*b^2*c^4*d^12*f^4 - 592*a^2*b^18*c^12*d^4*f^4 - 472*a^18*b^2*c^8*d^8*f^4 - 472*a^2*b^18*c^8*d^8*f^4 - 280*a^16*b^4*c^12*d^4*f^4 - 280*a^4*b^16*c^4*d^12*f^4 + 224*a^17*b^3*c^11*d^5*f^4 + 224*a^15*b^5*c^13*d^3*f^4 + 224*a^5*b^15*c^3*d^13*f^4 + 224*a^3*b^17*c^5*d^11*f^4 - 208*a^18*b^2*c^2*d^14*f^4 - 208*a^2*b^18*c^14*d^2*f^4 - 112*a^18*b^2*c^10*d^6*f^4 - 112*a^14*b^6*c^14*d^2*f^4 - 112*a^6*b^14*c^2*d^14*f^4 - 112*a^2*b^18*c^6*d^10*f^4 - 24*b^20*c^12*d^4*f^4 - 16*b^20*c^14*d^2*f^4 - 16*b^20*c^10*d^6*f^4 - 4*b^20*c^8*d^8*f^4 - 24*a^20*c^4*d^12*f^4 - 16*a^20*c^6*d^10*f^4 - 16*a^20*c^2*d^14*f^4 - 4*a^20*c^8*d^8*f^4 - 80*a^14*b^6*d^16*f^4 - 60*a^16*b^4*d^16*f^4 - 60*a^12*b^8*d^16*f^4 - 24*a^18*b^2*d^16*f^4 - 24*a^10*b^10*d^16*f^4 - 4*a^8*b^12*d^16*f^4 - 80*a^6*b^14*c^16*f^4 - 60*a^8*b^12*c^16*f^4 - 60*a^4*b^16*c^16*f^4 - 24*a^10*b^10*c^16*f^4 - 24*a^2*b^18*c^16*f^4 - 4*a^12*b^8*c^16*f^4 - 4*b^20*c^16*f^4 - 4*a^20*d^16*f^4 + 56*A*C*a^13*b*c*d^11*f^2 - 48*A*C*a*b^13*c^11*d*f^2 + 48*A*C*a*b^13*c*d^11*f^2 + 5904*B*C*a^7*b^7*c^6*d^6*f^2 - 5016*B*C*a^8*b^6*c^5*d^7*f^2 - 4608*B*C*a^6*b^8*c^7*d^5*f^2 - 4512*B*C*a^6*b^8*c^5*d^7*f^2 - 4384*B*C*a^8*b^6*c^7*d^5*f^2 + 3056*B*C*a^7*b^7*c^8*d^4*f^2 + 2256*B*C*a^7*b^7*c^4*d^8*f^2 - 1824*B*C*a^8*b^6*c^3*d^9*f^2 + 1632*B*C*a^4*b^10*c^9*d^3*f^2 - 1400*B*C*a^3*b^11*c^8*d^4*f^2 - 1320*B*C*a^11*b^3*c^4*d^8*f^2 - 1248*B*C*a^6*b^8*c^3*d^9*f^2 + 1152*B*C*a^10*b^4*c^3*d^9*f^2 - 1072*B*C*a^6*b^8*c^9*d^3*f^2 + 1068*B*C*a^9*b^5*c^6*d^6*f^2 - 1004*B*C*a^5*b^9*c^4*d^8*f^2 - 968*B*C*a^3*b^11*c^6*d^6*f^2 - 864*B*C*a^5*b^9*c^8*d^4*f^2 - 828*B*C*a^9*b^5*c^4*d^8*f^2 - 792*B*C*a^11*b^3*c^2*d^10*f^2 - 792*B*C*a^3*b^11*c^4*d^8*f^2 - 776*B*C*a^8*b^6*c^9*d^3*f^2 + 688*B*C*a^4*b^10*c^7*d^5*f^2 - 672*B*C*a^3*b^11*c^10*d^2*f^2 - 592*B*C*a^9*b^5*c^2*d^10*f^2 + 544*B*C*a^7*b^7*c^10*d^2*f^2 - 492*B*C*a^5*b^9*c^2*d^10*f^2 + 480*B*C*a^10*b^4*c^5*d^7*f^2 - 392*B*C*a^5*b^9*c^10*d^2*f^2 + 332*B*C*a^9*b^5*c^8*d^4*f^2 - 328*B*C*a^11*b^3*c^6*d^6*f^2 + 320*B*C*a^2*b^12*c^9*d^3*f^2 + 272*B*C*a^12*b^2*c^3*d^9*f^2 - 248*B*C*a^4*b^10*c^5*d^7*f^2 - 248*B*C*a^3*b^11*c^2*d^10*f^2 - 208*B*C*a^10*b^4*c^7*d^5*f^2 - 192*B*C*a^2*b^12*c^5*d^7*f^2 + 144*B*C*a^7*b^7*c^2*d^10*f^2 - 96*B*C*a^4*b^10*c^3*d^9*f^2 + 88*B*C*a^12*b^2*c^5*d^7*f^2 - 72*B*C*a^11*b^3*c^8*d^4*f^2 - 48*B*C*a^12*b^2*c^7*d^5*f^2 + 48*B*C*a^10*b^4*c^9*d^3*f^2 - 48*B*C*a^2*b^12*c^7*d^5*f^2 - 48*B*C*a^2*b^12*c^3*d^9*f^2 - 12*B*C*a^9*b^5*c^10*d^2*f^2 + 4*B*C*a^5*b^9*c^6*d^6*f^2 + 5824*A*C*a^5*b^9*c^7*d^5*f^2 - 4378*A*C*a^6*b^8*c^8*d^4*f^2 + 4296*A*C*a^5*b^9*c^5*d^7*f^2 - 3912*A*C*a^6*b^8*c^6*d^6*f^2 - 3672*A*C*a^9*b^5*c^5*d^7*f^2 + 3594*A*C*a^8*b^6*c^4*d^8*f^2 + 3236*A*C*a^8*b^6*c^6*d^6*f^2 + 2816*A*C*a^5*b^9*c^9*d^3*f^2 + 2624*A*C*a^5*b^9*c^3*d^9*f^2 + 2432*A*C*a^7*b^7*c^7*d^5*f^2 - 2366*A*C*a^4*b^10*c^8*d^4*f^2 + 2298*A*C*a^10*b^4*c^4*d^8*f^2 + 1872*A*C*a^7*b^7*c^3*d^9*f^2 + 1848*A*C*a^10*b^4*c^6*d^6*f^2 - 1644*A*C*a^4*b^10*c^6*d^6*f^2 - 1488*A*C*a^9*b^5*c^7*d^5*f^2 - 1408*A*C*a^9*b^5*c^3*d^9*f^2 - 1308*A*C*a^6*b^8*c^4*d^8*f^2 + 1248*A*C*a^7*b^7*c^5*d^7*f^2 - 1012*A*C*a^6*b^8*c^10*d^2*f^2 + 1008*A*C*a^3*b^11*c^7*d^5*f^2 + 992*A*C*a^3*b^11*c^5*d^7*f^2 + 928*A*C*a^3*b^11*c^3*d^9*f^2 + 848*A*C*a^7*b^7*c^9*d^3*f^2 + 636*A*C*a^8*b^6*c^2*d^10*f^2 - 628*A*C*a^4*b^10*c^10*d^2*f^2 - 600*A*C*a^6*b^8*c^2*d^10*f^2 - 576*A*C*a^11*b^3*c^5*d^7*f^2 + 572*A*C*a^10*b^4*c^2*d^10*f^2 + 464*A*C*a^8*b^6*c^8*d^4*f^2 - 304*A*C*a^4*b^10*c^4*d^8*f^2 + 304*A*C*a^2*b^12*c^6*d^6*f^2 + 296*A*C*a^2*b^12*c^4*d^8*f^2 + 260*A*C*a^10*b^4*c^8*d^4*f^2 - 232*A*C*a^12*b^2*c^2*d^10*f^2 - 232*A*C*a^9*b^5*c^9*d^3*f^2 + 228*A*C*a^2*b^12*c^10*d^2*f^2 - 188*A*C*a^4*b^10*c^2*d^10*f^2 + 144*A*C*a^11*b^3*c^3*d^9*f^2 + 116*A*C*a^12*b^2*c^6*d^6*f^2 - 112*A*C*a^11*b^3*c^7*d^5*f^2 + 112*A*C*a^3*b^11*c^9*d^3*f^2 + 92*A*C*a^8*b^6*c^10*d^2*f^2 + 74*A*C*a^12*b^2*c^4*d^8*f^2 + 62*A*C*a^2*b^12*c^8*d^4*f^2 + 40*A*C*a^2*b^12*c^2*d^10*f^2 - 7008*A*B*a^7*b^7*c^6*d^6*f^2 - 4032*A*B*a^7*b^7*c^4*d^8*f^2 + 3952*A*B*a^8*b^6*c^7*d^5*f^2 + 3648*A*B*a^8*b^6*c^5*d^7*f^2 - 3392*A*B*a^7*b^7*c^8*d^4*f^2 + 3264*A*B*a^6*b^8*c^7*d^5*f^2 - 2992*A*B*a^4*b^10*c^5*d^7*f^2 - 2368*A*B*a^4*b^10*c^7*d^5*f^2 - 2304*A*B*a^4*b^10*c^3*d^9*f^2 - 1968*A*B*a^9*b^5*c^6*d^6*f^2 - 1872*A*B*a^4*b^10*c^9*d^3*f^2 - 1728*A*B*a^7*b^7*c^2*d^10*f^2 + 1712*A*B*a^3*b^11*c^8*d^4*f^2 - 1536*A*B*a^10*b^4*c^3*d^9*f^2 + 1536*A*B*a^6*b^8*c^5*d^7*f^2 - 1392*A*B*a^2*b^12*c^5*d^7*f^2 + 1328*A*B*a^3*b^11*c^6*d^6*f^2 - 1104*A*B*a^2*b^12*c^3*d^9*f^2 - 1056*A*B*a^6*b^8*c^3*d^9*f^2 + 976*A*B*a^6*b^8*c^9*d^3*f^2 + 960*A*B*a^11*b^3*c^4*d^8*f^2 + 936*A*B*a^5*b^9*c^8*d^4*f^2 - 912*A*B*a^10*b^4*c^5*d^7*f^2 + 848*A*B*a^8*b^6*c^9*d^3*f^2 + 816*A*B*a^3*b^11*c^4*d^8*f^2 - 816*A*B*a^2*b^12*c^7*d^5*f^2 + 768*A*B*a^3*b^11*c^10*d^2*f^2 + 672*A*B*a^8*b^6*c^3*d^9*f^2 - 632*A*B*a^9*b^5*c^8*d^4*f^2 - 608*A*B*a^9*b^5*c^2*d^10*f^2 - 552*A*B*a^9*b^5*c^4*d^8*f^2 - 544*A*B*a^7*b^7*c^10*d^2*f^2 - 480*A*B*a^5*b^9*c^2*d^10*f^2 + 464*A*B*a^5*b^9*c^10*d^2*f^2 - 464*A*B*a^2*b^12*c^9*d^3*f^2 + 432*A*B*a^11*b^3*c^2*d^10*f^2 - 368*A*B*a^12*b^2*c^3*d^9*f^2 - 256*A*B*a^5*b^9*c^6*d^6*f^2 - 208*A*B*a^12*b^2*c^5*d^7*f^2 + 176*A*B*a^5*b^9*c^4*d^8*f^2 + 112*A*B*a^11*b^3*c^6*d^6*f^2 + 112*A*B*a^10*b^4*c^7*d^5*f^2 - 16*A*B*a^3*b^11*c^2*d^10*f^2 - 576*B*C*a^8*b^6*c*d^11*f^2 + 400*B*C*a^4*b^10*c^11*d*f^2 - 288*B*C*a^6*b^8*c*d^11*f^2 - 176*B*C*a^6*b^8*c^11*d*f^2 + 128*B*C*a^10*b^4*c*d^11*f^2 - 108*B*C*a*b^13*c^4*d^8*f^2 - 104*B*C*a^4*b^10*c*d^11*f^2 - 92*B*C*a^13*b*c^4*d^8*f^2 - 60*B*C*a*b^13*c^8*d^4*f^2 - 60*B*C*a*b^13*c^6*d^6*f^2 + 48*B*C*a^2*b^12*c^11*d*f^2 - 40*B*C*a*b^13*c^2*d^10*f^2 - 28*B*C*a^13*b*c^2*d^10*f^2 - 24*B*C*a^12*b^2*c*d^11*f^2 + 20*B*C*a*b^13*c^10*d^2*f^2 - 16*B*C*a^2*b^12*c*d^11*f^2 + 12*B*C*a^13*b*c^6*d^6*f^2 + 912*A*C*a^7*b^7*c*d^11*f^2 + 808*A*C*a^5*b^9*c*d^11*f^2 + 432*A*C*a^5*b^9*c^11*d*f^2 + 336*A*C*a^3*b^11*c*d^11*f^2 + 224*A*C*a^11*b^3*c*d^11*f^2 - 112*A*C*a^3*b^11*c^11*d*f^2 + 112*A*C*a*b^13*c^3*d^9*f^2 - 88*A*C*a*b^13*c^9*d^3*f^2 + 80*A*C*a^13*b*c^3*d^9*f^2 + 56*A*C*a*b^13*c^5*d^7*f^2 + 48*A*C*a^9*b^5*c*d^11*f^2 - 40*A*C*a^13*b*c^5*d^7*f^2 - 16*A*C*a^7*b^7*c^11*d*f^2 + 16*A*C*a*b^13*c^7*d^5*f^2 - 496*A*B*a^4*b^10*c*d^11*f^2 - 400*A*B*a^4*b^10*c^11*d*f^2 + 288*A*B*a^8*b^6*c*d^11*f^2 - 288*A*B*a^6*b^8*c*d^11*f^2 - 272*A*B*a^2*b^12*c*d^11*f^2 + 240*A*B*a*b^13*c^6*d^6*f^2 - 224*A*B*a^10*b^4*c*d^11*f^2 + 192*A*B*a*b^13*c^8*d^4*f^2 + 192*A*B*a*b^13*c^4*d^8*f^2 + 176*A*B*a^6*b^8*c^11*d*f^2 + 104*A*B*a^13*b*c^4*d^8*f^2 - 48*A*B*a^2*b^12*c^11*d*f^2 + 16*A*B*a^13*b*c^2*d^10*f^2 + 16*A*B*a*b^13*c^10*d^2*f^2 + 16*A*B*a*b^13*c^2*d^10*f^2 - 96*B*C*b^14*c^7*d^5*f^2 - 72*B*C*b^14*c^5*d^7*f^2 - 24*B*C*b^14*c^9*d^3*f^2 - 16*B*C*b^14*c^3*d^9*f^2 + 116*A*C*b^14*c^6*d^6*f^2 + 100*A*C*b^14*c^4*d^8*f^2 + 24*A*C*b^14*c^2*d^10*f^2 + 22*A*C*b^14*c^8*d^4*f^2 + 16*B*C*a^14*c^3*d^9*f^2 + 8*A*C*b^14*c^10*d^2*f^2 - 192*A*B*b^14*c^5*d^7*f^2 - 176*A*B*b^14*c^3*d^9*f^2 - 112*B*C*a^11*b^3*d^12*f^2 - 48*A*B*b^14*c^7*d^5*f^2 - 28*A*C*a^14*c^2*d^10*f^2 + 4*B*C*a^5*b^9*d^12*f^2 + 2*A*C*a^14*c^4*d^8*f^2 + 150*A*C*a^10*b^4*d^12*f^2 - 80*B*C*a^3*b^11*c^12*f^2 + 66*A*C*a^8*b^6*d^12*f^2 - 30*A*C*a^12*b^2*d^12*f^2 + 24*B*C*a^5*b^9*c^12*f^2 - 16*A*B*a^14*c^3*d^9*f^2 - 12*A*C*a^4*b^10*d^12*f^2 - 576*A*B*a^7*b^7*d^12*f^2 - 432*A*B*a^9*b^5*d^12*f^2 - 400*A*B*a^5*b^9*d^12*f^2 - 144*A*B*a^3*b^11*d^12*f^2 - 66*A*C*a^4*b^10*c^12*f^2 + 54*A*C*a^2*b^12*c^12*f^2 - 32*A*B*a^11*b^3*d^12*f^2 + 2*A*C*a^6*b^8*c^12*f^2 + 80*A*B*a^3*b^11*c^12*f^2 - 24*A*B*a^5*b^9*c^12*f^2 + 2508*C^2*a^6*b^8*c^6*d^6*f^2 + 2376*C^2*a^9*b^5*c^5*d^7*f^2 + 2357*C^2*a^6*b^8*c^8*d^4*f^2 - 2048*C^2*a^5*b^9*c^7*d^5*f^2 + 1304*C^2*a^9*b^5*c^3*d^9*f^2 + 1303*C^2*a^4*b^10*c^8*d^4*f^2 + 1212*C^2*a^4*b^10*c^6*d^6*f^2 - 1203*C^2*a^8*b^6*c^4*d^8*f^2 - 1192*C^2*a^5*b^9*c^9*d^3*f^2 + 1062*C^2*a^6*b^8*c^4*d^8*f^2 + 984*C^2*a^9*b^5*c^7*d^5*f^2 - 952*C^2*a^8*b^6*c^6*d^6*f^2 + 768*C^2*a^7*b^7*c^5*d^7*f^2 - 681*C^2*a^10*b^4*c^4*d^8*f^2 - 672*C^2*a^5*b^9*c^5*d^7*f^2 - 480*C^2*a^10*b^4*c^6*d^6*f^2 + 458*C^2*a^6*b^8*c^10*d^2*f^2 - 448*C^2*a^7*b^7*c^7*d^5*f^2 + 422*C^2*a^4*b^10*c^4*d^8*f^2 + 372*C^2*a^6*b^8*c^2*d^10*f^2 + 360*C^2*a^11*b^3*c^5*d^7*f^2 + 312*C^2*a^7*b^7*c^3*d^9*f^2 + 278*C^2*a^4*b^10*c^10*d^2*f^2 - 232*C^2*a^7*b^7*c^9*d^3*f^2 + 194*C^2*a^12*b^2*c^2*d^10*f^2 + 176*C^2*a^9*b^5*c^9*d^3*f^2 + 152*C^2*a^3*b^11*c^5*d^7*f^2 + 124*C^2*a^4*b^10*c^2*d^10*f^2 - 120*C^2*a^3*b^11*c^7*d^5*f^2 - 114*C^2*a^2*b^12*c^10*d^2*f^2 - 102*C^2*a^8*b^6*c^2*d^10*f^2 + 101*C^2*a^12*b^2*c^4*d^8*f^2 + 100*C^2*a^2*b^12*c^6*d^6*f^2 - 88*C^2*a^5*b^9*c^3*d^9*f^2 + 77*C^2*a^2*b^12*c^8*d^4*f^2 + 72*C^2*a^11*b^3*c^3*d^9*f^2 - 64*C^2*a^8*b^6*c^10*d^2*f^2 + 64*C^2*a^3*b^11*c^3*d^9*f^2 - 58*C^2*a^10*b^4*c^2*d^10*f^2 + 56*C^2*a^12*b^2*c^6*d^6*f^2 + 56*C^2*a^11*b^3*c^7*d^5*f^2 + 40*C^2*a^3*b^11*c^9*d^3*f^2 + 36*C^2*a^12*b^2*c^8*d^4*f^2 + 32*C^2*a^2*b^12*c^4*d^8*f^2 + 26*C^2*a^10*b^4*c^8*d^4*f^2 + 16*C^2*a^2*b^12*c^2*d^10*f^2 + 2*C^2*a^8*b^6*c^8*d^4*f^2 + 2277*B^2*a^8*b^6*c^4*d^8*f^2 + 2144*B^2*a^5*b^9*c^7*d^5*f^2 - 2112*B^2*a^9*b^5*c^5*d^7*f^2 + 2028*B^2*a^8*b^6*c^6*d^6*f^2 - 1671*B^2*a^6*b^8*c^8*d^4*f^2 + 1275*B^2*a^10*b^4*c^4*d^8*f^2 + 1176*B^2*a^5*b^9*c^5*d^7*f^2 + 1096*B^2*a^5*b^9*c^9*d^3*f^2 - 1044*B^2*a^6*b^8*c^6*d^6*f^2 + 984*B^2*a^10*b^4*c^6*d^6*f^2 - 968*B^2*a^9*b^5*c^3*d^9*f^2 - 888*B^2*a^9*b^5*c^7*d^5*f^2 + 672*B^2*a^7*b^7*c^7*d^5*f^2 + 664*B^2*a^5*b^9*c^3*d^9*f^2 - 649*B^2*a^4*b^10*c^8*d^4*f^2 + 618*B^2*a^8*b^6*c^2*d^10*f^2 + 514*B^2*a^4*b^10*c^4*d^8*f^2 + 460*B^2*a^2*b^12*c^6*d^6*f^2 + 422*B^2*a^8*b^6*c^8*d^4*f^2 + 406*B^2*a^10*b^4*c^2*d^10*f^2 - 382*B^2*a^6*b^8*c^10*d^2*f^2 + 368*B^2*a^2*b^12*c^4*d^8*f^2 - 312*B^2*a^11*b^3*c^5*d^7*f^2 + 312*B^2*a^7*b^7*c^3*d^9*f^2 + 248*B^2*a^7*b^7*c^9*d^3*f^2 + 245*B^2*a^2*b^12*c^8*d^4*f^2 - 192*B^2*a^7*b^7*c^5*d^7*f^2 - 184*B^2*a^3*b^11*c^9*d^3*f^2 + 182*B^2*a^2*b^12*c^10*d^2*f^2 + 176*B^2*a^3*b^11*c^3*d^9*f^2 + 174*B^2*a^6*b^8*c^4*d^8*f^2 - 170*B^2*a^4*b^10*c^10*d^2*f^2 - 152*B^2*a^9*b^5*c^9*d^3*f^2 + 152*B^2*a^4*b^10*c^2*d^10*f^2 + 142*B^2*a^10*b^4*c^8*d^4*f^2 - 90*B^2*a^12*b^2*c^2*d^10*f^2 + 88*B^2*a^2*b^12*c^2*d^10*f^2 + 84*B^2*a^8*b^6*c^10*d^2*f^2 + 84*B^2*a^6*b^8*c^2*d^10*f^2 + 60*B^2*a^12*b^2*c^6*d^6*f^2 - 56*B^2*a^11*b^3*c^7*d^5*f^2 + 53*B^2*a^12*b^2*c^4*d^8*f^2 + 24*B^2*a^11*b^3*c^3*d^9*f^2 + 24*B^2*a^4*b^10*c^6*d^6*f^2 + 24*B^2*a^3*b^11*c^7*d^5*f^2 - 8*B^2*a^3*b^11*c^5*d^7*f^2 + 4566*A^2*a^6*b^8*c^4*d^8*f^2 + 4284*A^2*a^6*b^8*c^6*d^6*f^2 - 3776*A^2*a^5*b^9*c^7*d^5*f^2 - 3624*A^2*a^5*b^9*c^5*d^7*f^2 + 3122*A^2*a^4*b^10*c^4*d^8*f^2 + 3108*A^2*a^6*b^8*c^2*d^10*f^2 + 2741*A^2*a^6*b^8*c^8*d^4*f^2 + 2592*A^2*a^4*b^10*c^6*d^6*f^2 - 2536*A^2*a^5*b^9*c^3*d^9*f^2 + 2224*A^2*a^4*b^10*c^2*d^10*f^2 - 2184*A^2*a^7*b^7*c^3*d^9*f^2 - 2016*A^2*a^7*b^7*c^5*d^7*f^2 - 1984*A^2*a^7*b^7*c^7*d^5*f^2 + 1626*A^2*a^8*b^6*c^2*d^10*f^2 - 1624*A^2*a^5*b^9*c^9*d^3*f^2 + 1603*A^2*a^4*b^10*c^8*d^4*f^2 + 1296*A^2*a^9*b^5*c^5*d^7*f^2 - 1144*A^2*a^3*b^11*c^5*d^7*f^2 - 992*A^2*a^3*b^11*c^3*d^9*f^2 + 968*A^2*a^2*b^12*c^4*d^8*f^2 - 888*A^2*a^3*b^11*c^7*d^5*f^2 + 849*A^2*a^8*b^6*c^4*d^8*f^2 + 808*A^2*a^2*b^12*c^2*d^10*f^2 - 616*A^2*a^7*b^7*c^9*d^3*f^2 + 554*A^2*a^6*b^8*c^10*d^2*f^2 - 504*A^2*a^10*b^4*c^6*d^6*f^2 + 504*A^2*a^9*b^5*c^7*d^5*f^2 + 460*A^2*a^2*b^12*c^6*d^6*f^2 + 350*A^2*a^10*b^4*c^2*d^10*f^2 + 350*A^2*a^4*b^10*c^10*d^2*f^2 - 321*A^2*a^10*b^4*c^4*d^8*f^2 + 216*A^2*a^11*b^3*c^5*d^7*f^2 - 216*A^2*a^11*b^3*c^3*d^9*f^2 + 182*A^2*a^12*b^2*c^2*d^10*f^2 - 152*A^2*a^3*b^11*c^9*d^3*f^2 - 124*A^2*a^8*b^6*c^6*d^6*f^2 - 114*A^2*a^2*b^12*c^10*d^2*f^2 + 104*A^2*a^9*b^5*c^3*d^9*f^2 + 77*A^2*a^2*b^12*c^8*d^4*f^2 + 74*A^2*a^8*b^6*c^8*d^4*f^2 - 70*A^2*a^10*b^4*c^8*d^4*f^2 + 56*A^2*a^11*b^3*c^7*d^5*f^2 + 56*A^2*a^9*b^5*c^9*d^3*f^2 + 41*A^2*a^12*b^2*c^4*d^8*f^2 - 28*A^2*a^12*b^2*c^6*d^6*f^2 - 28*A^2*a^8*b^6*c^10*d^2*f^2 - 16*B*C*b^14*c^11*d*f^2 - 16*B*C*a^14*c*d^11*f^2 - 48*A*B*b^14*c*d^11*f^2 + 16*A*B*b^14*c^11*d*f^2 + 12*B*C*a^13*b*d^12*f^2 + 24*B*C*a*b^13*c^12*f^2 + 16*A*B*a^14*c*d^11*f^2 - 24*A*B*a^13*b*d^12*f^2 - 24*A*B*a*b^13*d^12*f^2 - 24*A*B*a*b^13*c^12*f^2 + 216*C^2*a^9*b^5*c*d^11*f^2 - 216*C^2*a^5*b^9*c^11*d*f^2 + 56*C^2*a^3*b^11*c^11*d*f^2 + 56*C^2*a*b^13*c^9*d^3*f^2 + 56*C^2*a*b^13*c^5*d^7*f^2 - 40*C^2*a^11*b^3*c*d^11*f^2 + 40*C^2*a*b^13*c^7*d^5*f^2 + 32*C^2*a^13*b*c^5*d^7*f^2 - 24*C^2*a^7*b^7*c*d^11*f^2 - 16*C^2*a^13*b*c^3*d^9*f^2 + 16*C^2*a*b^13*c^3*d^9*f^2 + 8*C^2*a^7*b^7*c^11*d*f^2 - 8*C^2*a^5*b^9*c*d^11*f^2 + 264*B^2*a^7*b^7*c*d^11*f^2 + 224*B^2*a^5*b^9*c*d^11*f^2 + 168*B^2*a^5*b^9*c^11*d*f^2 - 112*B^2*a*b^13*c^9*d^3*f^2 - 104*B^2*a^3*b^11*c^11*d*f^2 - 104*B^2*a*b^13*c^7*d^5*f^2 + 96*B^2*a^3*b^11*c*d^11*f^2 + 88*B^2*a^11*b^3*c*d^11*f^2 - 72*B^2*a^9*b^5*c*d^11*f^2 - 64*B^2*a*b^13*c^5*d^7*f^2 + 32*B^2*a^13*b*c^3*d^9*f^2 - 24*B^2*a^13*b*c^5*d^7*f^2 - 24*B^2*a^7*b^7*c^11*d*f^2 + 16*B^2*a*b^13*c^3*d^9*f^2 - 888*A^2*a^7*b^7*c*d^11*f^2 - 800*A^2*a^5*b^9*c*d^11*f^2 - 336*A^2*a^3*b^11*c*d^11*f^2 - 264*A^2*a^9*b^5*c*d^11*f^2 - 216*A^2*a^5*b^9*c^11*d*f^2 - 184*A^2*a^11*b^3*c*d^11*f^2 - 128*A^2*a*b^13*c^3*d^9*f^2 - 112*A^2*a*b^13*c^5*d^7*f^2 - 64*A^2*a^13*b*c^3*d^9*f^2 + 56*A^2*a^3*b^11*c^11*d*f^2 - 56*A^2*a*b^13*c^7*d^5*f^2 + 32*A^2*a*b^13*c^9*d^3*f^2 + 8*A^2*a^13*b*c^5*d^7*f^2 + 8*A^2*a^7*b^7*c^11*d*f^2 + 24*C^2*a*b^13*c^11*d*f^2 - 16*C^2*a^13*b*c*d^11*f^2 - 40*B^2*a*b^13*c^11*d*f^2 + 24*B^2*a^13*b*c*d^11*f^2 + 16*B^2*a*b^13*c*d^11*f^2 - 48*A^2*a*b^13*c*d^11*f^2 - 40*A^2*a^13*b*c*d^11*f^2 + 24*A^2*a*b^13*c^11*d*f^2 - 6*A*C*b^14*c^12*f^2 + 2*A*C*a^14*d^12*f^2 + 31*C^2*b^14*c^8*d^4*f^2 + 20*C^2*b^14*c^6*d^6*f^2 + 4*C^2*b^14*c^4*d^8*f^2 + 2*C^2*b^14*c^10*d^2*f^2 + 80*B^2*b^14*c^6*d^6*f^2 + 64*B^2*b^14*c^4*d^8*f^2 + 31*B^2*b^14*c^8*d^4*f^2 + 16*B^2*b^14*c^2*d^10*f^2 + 14*C^2*a^14*c^2*d^10*f^2 + 14*B^2*b^14*c^10*d^2*f^2 - C^2*a^14*c^4*d^8*f^2 + 120*A^2*b^14*c^2*d^10*f^2 + 112*A^2*b^14*c^4*d^8*f^2 + 33*C^2*a^12*b^2*d^12*f^2 - 27*C^2*a^10*b^4*d^12*f^2 - 17*A^2*b^14*c^8*d^4*f^2 - 10*B^2*a^14*c^2*d^10*f^2 - 10*A^2*b^14*c^10*d^2*f^2 + 8*A^2*b^14*c^6*d^6*f^2 + 3*C^2*a^8*b^6*d^12*f^2 + 3*B^2*a^14*c^4*d^8*f^2 + 117*B^2*a^10*b^4*d^12*f^2 + 111*B^2*a^8*b^6*d^12*f^2 + 72*B^2*a^6*b^8*d^12*f^2 + 33*C^2*a^4*b^10*c^12*f^2 - 27*C^2*a^2*b^12*c^12*f^2 + 24*B^2*a^4*b^10*d^12*f^2 + 14*A^2*a^14*c^2*d^10*f^2 + 4*B^2*a^2*b^12*d^12*f^2 - 3*B^2*a^12*b^2*d^12*f^2 - C^2*a^6*b^8*c^12*f^2 - A^2*a^14*c^4*d^8*f^2 + 720*A^2*a^6*b^8*d^12*f^2 + 552*A^2*a^4*b^10*d^12*f^2 + 471*A^2*a^8*b^6*d^12*f^2 + 216*A^2*a^2*b^12*d^12*f^2 + 93*A^2*a^10*b^4*d^12*f^2 + 33*B^2*a^2*b^12*c^12*f^2 + 33*A^2*a^12*b^2*d^12*f^2 - 27*B^2*a^4*b^10*c^12*f^2 + 3*B^2*a^6*b^8*c^12*f^2 + 33*A^2*a^4*b^10*c^12*f^2 - 27*A^2*a^2*b^12*c^12*f^2 - A^2*a^6*b^8*c^12*f^2 + 3*C^2*b^14*c^12*f^2 - C^2*a^14*d^12*f^2 + 36*A^2*b^14*d^12*f^2 + 3*B^2*a^14*d^12*f^2 - B^2*b^14*c^12*f^2 + 3*A^2*b^14*c^12*f^2 - A^2*a^14*d^12*f^2 - 44*A*B*C*a^10*b*c*d^9*f + 3816*A*B*C*a^4*b^7*c^5*d^5*f + 2920*A*B*C*a^5*b^6*c^2*d^8*f - 2736*A*B*C*a^6*b^5*c^3*d^7*f - 2672*A*B*C*a^3*b^8*c^4*d^6*f + 1996*A*B*C*a^7*b^4*c^4*d^6*f - 1412*A*B*C*a^5*b^6*c^6*d^4*f + 1120*A*B*C*a^2*b^9*c^3*d^7*f + 1080*A*B*C*a^7*b^4*c^2*d^8*f + 1040*A*B*C*a^2*b^9*c^5*d^5*f + 684*A*B*C*a^5*b^6*c^4*d^6*f + 592*A*B*C*a^4*b^7*c^3*d^7*f - 560*A*B*C*a^2*b^9*c^7*d^3*f - 448*A*B*C*a^3*b^8*c^2*d^8*f - 400*A*B*C*a^8*b^3*c^5*d^5*f - 398*A*B*C*a^9*b^2*c^2*d^8*f - 312*A*B*C*a^3*b^8*c^6*d^4*f + 166*A*B*C*a^3*b^8*c^8*d^2*f + 136*A*B*C*a^6*b^5*c^5*d^5*f + 128*A*B*C*a^6*b^5*c^7*d^3*f - 100*A*B*C*a^7*b^4*c^6*d^4*f - 64*A*B*C*a^9*b^2*c^4*d^6*f + 64*A*B*C*a^4*b^7*c^7*d^3*f - 32*A*B*C*a^8*b^3*c^3*d^7*f - 16*A*B*C*a^5*b^6*c^8*d^2*f - 1312*A*B*C*a^4*b^7*c*d^9*f + 996*A*B*C*a^8*b^3*c*d^9*f + 728*A*B*C*a*b^10*c^6*d^4*f - 624*A*B*C*a^6*b^5*c*d^9*f - 584*A*B*C*a*b^10*c^2*d^8*f - 512*A*B*C*a*b^10*c^4*d^6*f - 320*A*B*C*a^2*b^9*c*d^9*f - 98*A*B*C*a*b^10*c^8*d^2*f + 36*A*B*C*a^2*b^9*c^9*d*f + 32*A*B*C*a^10*b*c^3*d^7*f - 16*A*B*C*a^4*b^7*c^9*d*f + 46*B*C^2*a^10*b*c*d^9*f - 16*B^2*C*a*b^10*c*d^9*f - 2*B^2*C*a*b^10*c^9*d*f + 312*A^2*C*a*b^10*c*d^9*f - 48*A*C^2*a*b^10*c*d^9*f - 6*A^2*C*a*b^10*c^9*d*f + 6*A*C^2*a*b^10*c^9*d*f + 208*A*B^2*a*b^10*c*d^9*f - 2*A^2*B*a^10*b*c*d^9*f + 2*A*B^2*a*b^10*c^9*d*f - 224*A*B*C*b^11*c^5*d^5*f + 80*A*B*C*b^11*c^7*d^3*f - 32*A*B*C*b^11*c^3*d^7*f + 2*A*B*C*a^11*c^2*d^8*f - 480*A*B*C*a^7*b^4*d^10*f + 78*A*B*C*a^9*b^2*d^10*f - 64*A*B*C*a^5*b^6*d^10*f + 2*A*B*C*a^3*b^8*c^10*f - 1692*B*C^2*a^4*b^7*c^5*d^5*f - 1500*B^2*C*a^5*b^6*c^5*d^5*f - 1464*B^2*C*a^5*b^6*c^3*d^7*f + 1426*B*C^2*a^5*b^6*c^6*d^4*f - 1158*B^2*C*a^4*b^7*c^6*d^4*f + 1152*B*C^2*a^6*b^5*c^3*d^7*f + 1026*B^2*C*a^6*b^5*c^4*d^6*f - 974*B*C^2*a^7*b^4*c^4*d^6*f + 960*B^2*C*a^3*b^8*c^5*d^5*f - 884*B*C^2*a^5*b^6*c^2*d^8*f - 764*B^2*C*a^7*b^4*c^5*d^5*f + 752*B^2*C*a^4*b^7*c^2*d^8*f - 752*B*C^2*a^4*b^7*c^3*d^7*f + 738*B^2*C*a^4*b^7*c^4*d^6*f - 688*B^2*C*a^2*b^9*c^6*d^4*f - 675*B^2*C*a^8*b^3*c^2*d^8*f + 560*B*C^2*a^8*b^3*c^5*d^5*f + 496*B*C^2*a^3*b^8*c^4*d^6*f + 496*B*C^2*a^2*b^9*c^7*d^3*f - 468*B*C^2*a^7*b^4*c^2*d^8*f + 456*B^2*C*a^3*b^8*c^7*d^3*f - 452*B^2*C*a^8*b^3*c^4*d^6*f - 416*B*C^2*a^2*b^9*c^3*d^7*f + 378*B*C^2*a^5*b^6*c^4*d^6*f + 376*B*C^2*a^8*b^3*c^3*d^7*f - 360*B^2*C*a^6*b^5*c^2*d^8*f + 355*B*C^2*a^9*b^2*c^2*d^8*f + 346*B^2*C*a^6*b^5*c^6*d^4*f - 320*B^2*C*a^2*b^9*c^4*d^6*f + 268*B^2*C*a^2*b^9*c^2*d^8*f + 216*B^2*C*a^7*b^4*c^3*d^7*f - 203*B*C^2*a^3*b^8*c^8*d^2*f - 184*B*C^2*a^6*b^5*c^7*d^3*f + 170*B*C^2*a^7*b^4*c^6*d^4*f + 160*B^2*C*a^5*b^6*c^7*d^3*f - 160*B*C^2*a^2*b^9*c^5*d^5*f - 140*B^2*C*a^4*b^7*c^8*d^2*f - 136*B*C^2*a^3*b^8*c^2*d^8*f + 112*B^2*C*a^9*b^2*c^3*d^7*f + 91*B^2*C*a^2*b^9*c^8*d^2*f + 88*B*C^2*a^4*b^7*c^7*d^3*f + 72*B^2*C*a^8*b^3*c^6*d^4*f - 64*B^2*C*a^3*b^8*c^3*d^7*f - 60*B*C^2*a^3*b^8*c^6*d^4*f + 56*B*C^2*a^9*b^2*c^4*d^6*f + 52*B*C^2*a^6*b^5*c^5*d^5*f + 48*B^2*C*a^9*b^2*c^5*d^5*f - 48*B^2*C*a^7*b^4*c^7*d^3*f + 44*B*C^2*a^5*b^6*c^8*d^2*f - 36*B*C^2*a^9*b^2*c^6*d^4*f + 12*B^2*C*a^6*b^5*c^8*d^2*f - 2958*A^2*C*a^4*b^7*c^4*d^6*f - 1932*A^2*C*a^4*b^7*c^2*d^8*f + 1848*A^2*C*a^5*b^6*c^3*d^7*f + 1728*A^2*C*a^3*b^8*c^3*d^7*f + 1524*A^2*C*a^5*b^6*c^5*d^5*f + 1374*A*C^2*a^4*b^7*c^4*d^6*f - 1272*A*C^2*a^5*b^6*c^3*d^7*f - 1236*A*C^2*a^5*b^6*c^5*d^5*f + 1116*A*C^2*a^4*b^7*c^2*d^8*f - 1110*A^2*C*a^6*b^5*c^4*d^6*f + 1038*A*C^2*a^6*b^5*c^4*d^6*f - 768*A^2*C*a^2*b^9*c^2*d^8*f - 696*A^2*C*a^7*b^4*c^3*d^7*f - 666*A*C^2*a^4*b^7*c^6*d^4*f + 564*A^2*C*a^6*b^5*c^2*d^8*f - 564*A*C^2*a^7*b^4*c^5*d^5*f - 555*A*C^2*a^8*b^3*c^2*d^8*f + 519*A^2*C*a^8*b^3*c^2*d^8*f - 480*A*C^2*a^3*b^8*c^3*d^7*f + 456*A*C^2*a^3*b^8*c^5*d^5*f - 420*A*C^2*a^2*b^9*c^6*d^4*f + 408*A*C^2*a^7*b^4*c^3*d^7*f + 408*A*C^2*a^2*b^9*c^2*d^8*f + 348*A^2*C*a^2*b^9*c^6*d^4*f - 348*A*C^2*a^6*b^5*c^2*d^8*f + 342*A*C^2*a^6*b^5*c^6*d^4*f - 336*A*C^2*a^8*b^3*c^4*d^6*f + 324*A^2*C*a^7*b^4*c^5*d^5*f - 312*A^2*C*a^2*b^9*c^4*d^6*f + 264*A^2*C*a^8*b^3*c^4*d^6*f + 240*A*C^2*a^5*b^6*c^7*d^3*f + 195*A*C^2*a^2*b^9*c^8*d^2*f - 174*A^2*C*a^6*b^5*c^6*d^4*f + 144*A*C^2*a^9*b^2*c^3*d^7*f - 123*A^2*C*a^2*b^9*c^8*d^2*f + 120*A*C^2*a^3*b^8*c^7*d^3*f + 108*A*C^2*a^8*b^3*c^6*d^4*f - 102*A^2*C*a^4*b^7*c^6*d^4*f - 96*A^2*C*a^4*b^7*c^8*d^2*f + 72*A^2*C*a^3*b^8*c^7*d^3*f + 72*A*C^2*a^9*b^2*c^5*d^5*f - 48*A^2*C*a^9*b^2*c^3*d^7*f + 48*A^2*C*a^5*b^6*c^7*d^3*f - 48*A*C^2*a^2*b^9*c^4*d^6*f - 24*A^2*C*a^3*b^8*c^5*d^5*f - 12*A*C^2*a^4*b^7*c^8*d^2*f + 2736*A^2*B*a^6*b^5*c^3*d^7*f + 2464*A^2*B*a^3*b^8*c^4*d^6*f - 2298*A*B^2*a^4*b^7*c^4*d^6*f - 2252*A^2*B*a^5*b^6*c^2*d^8*f - 1692*A^2*B*a^4*b^7*c^5*d^5*f - 1592*A*B^2*a^4*b^7*c^2*d^8*f - 1338*A*B^2*a^6*b^5*c^4*d^6*f + 1320*A*B^2*a^5*b^6*c^3*d^7*f + 1212*A*B^2*a^5*b^6*c^5*d^5*f - 1056*A*B^2*a^3*b^8*c^5*d^5*f + 1024*A^2*B*a^4*b^7*c^3*d^7*f - 1022*A^2*B*a^7*b^4*c^4*d^6*f - 880*A^2*B*a^2*b^9*c^5*d^5*f - 846*A^2*B*a^5*b^6*c^4*d^6*f - 840*A*B^2*a^7*b^4*c^3*d^7*f + 760*A*B^2*a^2*b^9*c^6*d^4*f - 704*A^2*B*a^2*b^9*c^3*d^7*f + 688*A*B^2*a^3*b^8*c^3*d^7*f + 660*A^2*B*a^3*b^8*c^6*d^4*f - 612*A^2*B*a^7*b^4*c^2*d^8*f + 462*A*B^2*a^4*b^7*c^6*d^4*f + 459*A*B^2*a^8*b^3*c^2*d^8*f - 412*A*B^2*a^2*b^9*c^2*d^8*f - 408*A*B^2*a^3*b^8*c^7*d^3*f + 388*A^2*B*a^6*b^5*c^5*d^5*f + 296*A^2*B*a^3*b^8*c^2*d^8*f + 288*A*B^2*a^6*b^5*c^2*d^8*f + 284*A*B^2*a^7*b^4*c^5*d^5*f + 236*A*B^2*a^8*b^3*c^4*d^6*f - 226*A*B^2*a^6*b^5*c^6*d^4*f + 212*A*B^2*a^2*b^9*c^4*d^6*f + 202*A^2*B*a^5*b^6*c^6*d^4*f - 152*A^2*B*a^4*b^7*c^7*d^3*f + 88*A^2*B*a^8*b^3*c^3*d^7*f + 79*A^2*B*a^9*b^2*c^2*d^8*f - 70*A^2*B*a^7*b^4*c^6*d^4*f + 68*A*B^2*a^4*b^7*c^8*d^2*f + 64*A^2*B*a^2*b^9*c^7*d^3*f - 64*A*B^2*a^9*b^2*c^3*d^7*f + 56*A^2*B*a^8*b^3*c^5*d^5*f + 56*A^2*B*a^6*b^5*c^7*d^3*f + 37*A^2*B*a^3*b^8*c^8*d^2*f - 28*A^2*B*a^9*b^2*c^4*d^6*f - 28*A^2*B*a^5*b^6*c^8*d^2*f + 17*A*B^2*a^2*b^9*c^8*d^2*f - 16*A*B^2*a^5*b^6*c^7*d^3*f + 48*A*B*C*b^11*c*d^9*f + 4*A*B*C*b^11*c^9*d*f + 24*A*B*C*a*b^10*d^10*f - 6*A*B*C*a*b^10*c^10*f + 432*B^2*C*a^7*b^4*c*d^9*f - 376*B*C^2*a*b^10*c^6*d^4*f - 354*B*C^2*a^8*b^3*c*d^9*f + 352*B^2*C*a*b^10*c^5*d^5*f + 320*B^2*C*a^5*b^6*c*d^9*f + 256*B^2*C*a*b^10*c^3*d^7*f - 232*B^2*C*a*b^10*c^7*d^3*f - 210*B^2*C*a^9*b^2*c*d^9*f - 152*B*C^2*a*b^10*c^4*d^6*f + 85*B*C^2*a*b^10*c^8*d^2*f + 72*B^2*C*a^3*b^8*c*d^9*f - 48*B*C^2*a^6*b^5*c*d^9*f - 40*B*C^2*a^10*b*c^3*d^7*f + 40*B*C^2*a*b^10*c^2*d^8*f + 37*B^2*C*a^10*b*c^2*d^8*f + 22*B^2*C*a^3*b^8*c^9*d*f - 18*B*C^2*a^2*b^9*c^9*d*f + 16*B*C^2*a^2*b^9*c*d^9*f - 12*B^2*C*a^10*b*c^4*d^6*f + 8*B*C^2*a^4*b^7*c^9*d*f + 8*B*C^2*a^4*b^7*c*d^9*f - 984*A^2*C*a^7*b^4*c*d^9*f + 672*A^2*C*a^3*b^8*c*d^9*f + 552*A*C^2*a^7*b^4*c*d^9*f - 504*A^2*C*a*b^10*c^5*d^5*f - 408*A^2*C*a^5*b^6*c*d^9*f + 408*A*C^2*a^5*b^6*c*d^9*f + 336*A*C^2*a*b^10*c^5*d^5*f - 216*A*C^2*a*b^10*c^7*d^3*f + 192*A*C^2*a*b^10*c^3*d^7*f - 162*A*C^2*a^9*b^2*c*d^9*f + 120*A^2*C*a*b^10*c^7*d^3*f + 96*A^2*C*a*b^10*c^3*d^7*f + 90*A^2*C*a^9*b^2*c*d^9*f + 66*A^2*C*a^3*b^8*c^9*d*f - 66*A*C^2*a^3*b^8*c^9*d*f + 57*A*C^2*a^10*b*c^2*d^8*f - 48*A*C^2*a^3*b^8*c*d^9*f - 9*A^2*C*a^10*b*c^2*d^8*f + 1736*A^2*B*a^4*b^7*c*d^9*f + 1248*A^2*B*a^6*b^5*c*d^9*f - 1008*A*B^2*a^7*b^4*c*d^9*f + 772*A^2*B*a*b^10*c^4*d^6*f - 688*A*B^2*a*b^10*c^5*d^5*f - 608*A*B^2*a^5*b^6*c*d^9*f + 436*A^2*B*a*b^10*c^2*d^8*f - 426*A^2*B*a^8*b^3*c*d^9*f + 312*A*B^2*a^3*b^8*c*d^9*f + 304*A^2*B*a^2*b^9*c*d^9*f - 244*A^2*B*a*b^10*c^6*d^4*f - 160*A*B^2*a*b^10*c^3*d^7*f + 114*A*B^2*a^9*b^2*c*d^9*f + 88*A*B^2*a*b^10*c^7*d^3*f - 22*A*B^2*a^3*b^8*c^9*d*f - 18*A^2*B*a^2*b^9*c^9*d*f + 13*A^2*B*a*b^10*c^8*d^2*f - 13*A*B^2*a^10*b*c^2*d^8*f + 8*A^2*B*a^10*b*c^3*d^7*f + 8*A^2*B*a^4*b^7*c^9*d*f + 112*B^2*C*b^11*c^6*d^4*f - 64*B*C^2*b^11*c^7*d^3*f + 16*B^2*C*b^11*c^4*d^6*f - 16*B^2*C*b^11*c^2*d^8*f + 16*B*C^2*b^11*c^5*d^5*f + 16*B*C^2*b^11*c^3*d^7*f - B^2*C*b^11*c^8*d^2*f + 96*A^2*C*b^11*c^4*d^6*f - 84*A^2*C*b^11*c^6*d^4*f + 72*A*C^2*b^11*c^6*d^4*f - 24*A*C^2*b^11*c^4*d^6*f - 24*A*C^2*b^11*c^2*d^8*f - 21*A*C^2*b^11*c^8*d^2*f + 12*A^2*C*b^11*c^2*d^8*f + 9*A^2*C*b^11*c^8*d^2*f - B*C^2*a^11*c^2*d^8*f + 176*A*B^2*b^11*c^4*d^6*f + 136*A^2*B*b^11*c^5*d^5*f - 128*A^2*B*b^11*c^3*d^7*f + 112*A*B^2*b^11*c^2*d^8*f + 111*B^2*C*a^8*b^3*d^10*f - 64*A*B^2*b^11*c^6*d^4*f - 39*B*C^2*a^9*b^2*d^10*f + 24*B*C^2*a^7*b^4*d^10*f - 16*A^2*B*b^11*c^7*d^3*f - 4*B^2*C*a^2*b^9*d^10*f - 4*B*C^2*a^5*b^6*d^10*f + 432*A^2*C*a^6*b^5*d^10*f + 192*A^2*C*a^4*b^7*d^10*f - 111*A^2*C*a^8*b^3*d^10*f + 111*A*C^2*a^8*b^3*d^10*f - 72*A*C^2*a^6*b^5*d^10*f + 12*A*C^2*a^4*b^7*d^10*f - 3*B^2*C*a^2*b^9*c^10*f - A^2*B*a^11*c^2*d^8*f - B*C^2*a^3*b^8*c^10*f + 456*A^2*B*a^7*b^4*d^10*f - 288*A^2*B*a^3*b^8*d^10*f + 252*A*B^2*a^6*b^5*d^10*f + 192*A*B^2*a^4*b^7*d^10*f - 183*A*B^2*a^8*b^3*d^10*f - 148*A^2*B*a^5*b^6*d^10*f + 76*A*B^2*a^2*b^9*d^10*f - 9*A^2*C*a^2*b^9*c^10*f + 9*A*C^2*a^2*b^9*c^10*f - 3*A^2*B*a^9*b^2*d^10*f + 3*A*B^2*a^2*b^9*c^10*f - A^2*B*a^3*b^8*c^10*f - 2*C^3*a*b^10*c^9*d*f - 2*B^3*a^10*b*c*d^9*f - 264*A^3*a*b^10*c*d^9*f + 2*A^3*a*b^10*c^9*d*f - 2*B*C^2*b^11*c^9*d*f - 2*B^2*C*a^11*c*d^9*f - 120*A^2*B*b^11*c*d^9*f - 9*B^2*C*a^10*b*d^10*f - 6*A^2*C*a^11*c*d^9*f + 6*A*C^2*a^11*c*d^9*f - 2*A^2*B*b^11*c^9*d*f + 9*A^2*C*a^10*b*d^10*f - 9*A*C^2*a^10*b*d^10*f + 3*B*C^2*a*b^10*c^10*f + 2*A*B^2*a^11*c*d^9*f - 132*A^2*B*a*b^10*d^10*f - 3*A*B^2*a^10*b*d^10*f + 3*A^2*B*a*b^10*c^10*f + 520*C^3*a^5*b^6*c^3*d^7*f + 460*C^3*a^5*b^6*c^5*d^5*f - 418*C^3*a^6*b^5*c^4*d^6*f + 406*C^3*a^4*b^7*c^6*d^4*f + 268*C^3*a^7*b^4*c^5*d^5*f - 266*C^3*a^6*b^5*c^6*d^4*f + 233*C^3*a^8*b^3*c^2*d^8*f - 176*C^3*a^5*b^6*c^7*d^3*f + 164*C^3*a^2*b^9*c^6*d^4*f + 140*C^3*a^6*b^5*c^2*d^8*f + 136*C^3*a^2*b^9*c^4*d^6*f - 128*C^3*a^9*b^2*c^3*d^7*f + 128*C^3*a^3*b^8*c^3*d^7*f - 108*C^3*a^8*b^3*c^6*d^4*f - 104*C^3*a^3*b^8*c^7*d^3*f - 104*C^3*a^3*b^8*c^5*d^5*f + 100*C^3*a^8*b^3*c^4*d^6*f - 89*C^3*a^2*b^9*c^8*d^2*f - 72*C^3*a^9*b^2*c^5*d^5*f - 40*C^3*a^7*b^4*c^3*d^7*f + 40*C^3*a^4*b^7*c^8*d^2*f - 28*C^3*a^4*b^7*c^2*d^8*f - 16*C^3*a^2*b^9*c^2*d^8*f - 2*C^3*a^4*b^7*c^4*d^6*f + 828*B^3*a^4*b^7*c^5*d^5*f + 408*B^3*a^5*b^6*c^2*d^8*f + 390*B^3*a^7*b^4*c^4*d^6*f - 372*B^3*a^3*b^8*c^4*d^6*f - 336*B^3*a^6*b^5*c^3*d^7*f - 314*B^3*a^5*b^6*c^6*d^4*f + 288*B^3*a^4*b^7*c^3*d^7*f + 216*B^3*a^7*b^4*c^2*d^8*f - 176*B^3*a^2*b^9*c^7*d^3*f + 128*B^3*a^2*b^9*c^3*d^7*f + 108*B^3*a^6*b^5*c^5*d^5*f + 88*B^3*a^4*b^7*c^7*d^3*f + 72*B^3*a^2*b^9*c^5*d^5*f - 68*B^3*a^3*b^8*c^2*d^8*f - 65*B^3*a^9*b^2*c^2*d^8*f - 56*B^3*a^8*b^3*c^5*d^5*f + 40*B^3*a^6*b^5*c^7*d^3*f + 37*B^3*a^3*b^8*c^8*d^2*f + 30*B^3*a^5*b^6*c^4*d^6*f - 28*B^3*a^5*b^6*c^8*d^2*f + 24*B^3*a^8*b^3*c^3*d^7*f - 4*B^3*a^9*b^2*c^4*d^6*f - 2*B^3*a^7*b^4*c^6*d^4*f + 1586*A^3*a^4*b^7*c^4*d^6*f - 1376*A^3*a^3*b^8*c^3*d^7*f - 1096*A^3*a^5*b^6*c^3*d^7*f + 844*A^3*a^4*b^7*c^2*d^8*f - 748*A^3*a^5*b^6*c^5*d^5*f + 490*A^3*a^6*b^5*c^4*d^6*f + 376*A^3*a^2*b^9*c^2*d^8*f + 362*A^3*a^4*b^7*c^6*d^4*f - 356*A^3*a^6*b^5*c^2*d^8*f + 328*A^3*a^7*b^4*c^3*d^7*f - 328*A^3*a^3*b^8*c^5*d^5*f + 224*A^3*a^2*b^9*c^4*d^6*f - 197*A^3*a^8*b^3*c^2*d^8*f - 112*A^3*a^5*b^6*c^7*d^3*f + 98*A^3*a^6*b^5*c^6*d^4*f - 92*A^3*a^2*b^9*c^6*d^4*f - 88*A^3*a^3*b^8*c^7*d^3*f + 68*A^3*a^4*b^7*c^8*d^2*f + 32*A^3*a^9*b^2*c^3*d^7*f - 28*A^3*a^8*b^3*c^4*d^6*f - 28*A^3*a^7*b^4*c^5*d^5*f + 17*A^3*a^2*b^9*c^8*d^2*f + 104*C^3*a*b^10*c^7*d^3*f + 54*C^3*a^9*b^2*c*d^9*f - 40*C^3*a^7*b^4*c*d^9*f - 35*C^3*a^10*b*c^2*d^8*f + 22*C^3*a^3*b^8*c^9*d*f + 16*C^3*a*b^10*c^5*d^5*f - 16*C^3*a*b^10*c^3*d^7*f + 8*C^3*a^5*b^6*c*d^9*f - 2*A*B*C*a^11*d^10*f + 198*B^3*a^8*b^3*c*d^9*f + 192*B^3*a*b^10*c^6*d^4*f - 128*B^3*a^4*b^7*c*d^9*f - 80*B^3*a*b^10*c^2*d^8*f - 56*B^3*a^2*b^9*c*d^9*f - 24*B^3*a^6*b^5*c*d^9*f - 18*B^3*a^2*b^9*c^9*d*f - 16*B^3*a*b^10*c^4*d^6*f + 13*B^3*a*b^10*c^8*d^2*f + 8*B^3*a^10*b*c^3*d^7*f + 8*B^3*a^4*b^7*c^9*d*f - 624*A^3*a^3*b^8*c*d^9*f + 472*A^3*a^7*b^4*c*d^9*f - 272*A^3*a*b^10*c^3*d^7*f + 152*A^3*a*b^10*c^5*d^5*f - 22*A^3*a^3*b^8*c^9*d*f + 18*A^3*a^9*b^2*c*d^9*f - 13*A^3*a^10*b*c^2*d^8*f - 8*A^3*a^5*b^6*c*d^9*f - 8*A^3*a*b^10*c^7*d^3*f + A*B^2*b^11*c^8*d^2*f + 11*C^3*b^11*c^8*d^2*f - 8*C^3*b^11*c^6*d^4*f - 4*C^3*b^11*c^4*d^6*f - 64*B^3*b^11*c^5*d^5*f - 32*B^3*b^11*c^3*d^7*f - 68*A^3*b^11*c^4*d^6*f + 20*A^3*b^11*c^6*d^4*f + 12*A^3*b^11*c^2*d^8*f - C^3*a^8*b^3*d^10*f - B^3*a^11*c^2*d^8*f - 60*B^3*a^7*b^4*d^10*f - 32*B^3*a^5*b^6*d^10*f + 21*B^3*a^9*b^2*d^10*f - 12*B^3*a^3*b^8*d^10*f - 3*C^3*a^2*b^9*c^10*f - 360*A^3*a^6*b^5*d^10*f - 204*A^3*a^4*b^7*d^10*f - B^3*a^3*b^8*c^10*f + 3*A^3*a^2*b^9*c^10*f - 2*C^3*a^11*c*d^9*f - 2*B^3*b^11*c^9*d*f + 3*C^3*a^10*b*d^10*f + 2*A^3*a^11*c*d^9*f + 3*B^3*a*b^10*c^10*f - 3*A^3*a^10*b*d^10*f - 36*A^2*C*b^11*d^10*f + 3*A^2*C*b^11*c^10*f - 3*A*C^2*b^11*c^10*f - A*B^2*b^11*c^10*f + 36*A^3*b^11*d^10*f - A^3*b^11*c^10*f + A^3*b^11*c^8*d^2*f + A^3*a^8*b^3*d^10*f + B^2*C*b^11*c^10*f + B*C^2*a^11*d^10*f + A^2*B*a^11*d^10*f + C^3*b^11*c^10*f + B^3*a^11*d^10*f - 6*A*B^2*C*a^7*b*c*d^7 + 4*A*B^2*C*a*b^7*c*d^7 + 168*A^2*B*C*a^2*b^6*c^3*d^5 + 144*A*B*C^2*a^3*b^5*c^4*d^4 - 129*A^2*B*C*a^3*b^5*c^4*d^4 - 96*A*B*C^2*a^2*b^6*c^3*d^5 + 84*A*B*C^2*a^3*b^5*c^2*d^6 + 72*A^2*B*C*a^4*b^4*c^3*d^5 - 72*A^2*B*C*a^3*b^5*c^2*d^6 + 64*A*B^2*C*a^4*b^4*c^4*d^4 - 60*A*B*C^2*a^4*b^4*c^3*d^5 + 57*A^2*B*C*a^5*b^3*c^2*d^6 - 56*A*B^2*C*a^5*b^3*c^3*d^5 - 39*A*B^2*C*a^2*b^6*c^4*d^4 - 38*A*B^2*C*a^3*b^5*c^5*d^3 + 36*A*B^2*C*a^3*b^5*c^3*d^5 + 36*A*B*C^2*a^5*b^3*c^4*d^4 - 30*A*B*C^2*a^5*b^3*c^2*d^6 + 27*A*B^2*C*a^6*b^2*c^2*d^6 - 24*A*B^2*C*a^2*b^6*c^2*d^6 + 24*A*B*C^2*a^6*b^2*c^3*d^5 - 24*A*B*C^2*a^4*b^4*c^5*d^3 - 18*A^2*B*C*a^5*b^3*c^4*d^4 + 18*A^2*B*C*a^2*b^6*c^5*d^3 - 15*A*B^2*C*a^4*b^4*c^2*d^6 - 12*A^2*B*C*a^6*b^2*c^3*d^5 + 12*A^2*B*C*a^4*b^4*c^5*d^3 + 9*A*B^2*C*a^2*b^6*c^6*d^2 + 6*A*B*C^2*a^3*b^5*c^6*d^2 - 3*A^2*B*C*a^3*b^5*c^6*d^2 + 60*A^2*B*C*a^2*b^6*c*d^7 - 51*A^2*B*C*a*b^7*c^4*d^4 + 48*A*B*C^2*a^6*b^2*c*d^7 - 42*A^2*B*C*a^6*b^2*c*d^7 - 42*A^2*B*C*a*b^7*c^2*d^6 + 36*A*B*C^2*a^4*b^4*c*d^7 + 36*A*B*C^2*a*b^7*c^4*d^4 + 36*A*B*C^2*a*b^7*c^2*d^6 - 30*A^2*B*C*a^4*b^4*c*d^7 + 24*A*B^2*C*a^3*b^5*c*d^7 - 24*A*B*C^2*a^2*b^6*c*d^7 + 18*A*B^2*C*a*b^7*c^5*d^3 - 18*A*B*C^2*a*b^7*c^6*d^2 + 12*A*B^2*C*a*b^7*c^3*d^5 + 9*A^2*B*C*a*b^7*c^6*d^2 + 6*A*B^2*C*a^5*b^3*c*d^7 - 6*A*B*C^2*a^7*b*c^2*d^6 + 3*A^2*B*C*a^7*b*c^2*d^6 - 18*B^3*C*a^6*b^2*c*d^7 - 18*B*C^3*a^6*b^2*c*d^7 - 14*B^3*C*a^4*b^4*c*d^7 - 14*B*C^3*a^4*b^4*c*d^7 - 10*B^3*C*a*b^7*c^2*d^6 - 10*B*C^3*a*b^7*c^2*d^6 + 9*B^3*C*a*b^7*c^6*d^2 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18*A*B*C^2*a^3*b^5*d^8 - 9*A*B^2*C*a^4*b^4*d^8 - 3*A*B^2*C*a^6*b^2*d^8 - 2*A*B^2*C*a^2*b^6*d^8 + 34*B^2*C^2*a^3*b^5*c^5*d^3 + 28*B^2*C^2*a^5*b^3*c^3*d^5 + 24*B^2*C^2*a^2*b^6*c^4*d^4 - 20*B^2*C^2*a^4*b^4*c^4*d^4 + 12*B^2*C^2*a^3*b^5*c^3*d^5 + 12*B^2*C^2*a^2*b^6*c^2*d^6 + 9*B^2*C^2*a^6*b^2*c^4*d^4 + 9*B^2*C^2*a^4*b^4*c^2*d^6 - 9*B^2*C^2*a^2*b^6*c^6*d^2 - 3*B^2*C^2*a^6*b^2*c^2*d^6 + 159*A^2*C^2*a^4*b^4*c^2*d^6 - 156*A^2*C^2*a^3*b^5*c^3*d^5 + 90*A^2*C^2*a^3*b^5*c^5*d^3 + 78*A^2*C^2*a^2*b^6*c^2*d^6 - 63*A^2*C^2*a^4*b^4*c^4*d^4 - 27*A^2*C^2*a^6*b^2*c^2*d^6 - 27*A^2*C^2*a^2*b^6*c^6*d^2 - 18*A^2*C^2*a^2*b^6*c^4*d^4 + 9*A^2*C^2*a^6*b^2*c^4*d^4 + 66*A^2*B^2*a^2*b^6*c^2*d^6 + 60*A^2*B^2*a^4*b^4*c^2*d^6 - 48*A^2*B^2*a^3*b^5*c^3*d^5 + 42*A^2*B^2*a^2*b^6*c^4*d^4 + 28*A^2*B^2*a^5*b^3*c^3*d^5 - 17*A^2*B^2*a^4*b^4*c^4*d^4 - 6*A^2*B^2*a^6*b^2*c^2*d^6 + 4*A^2*B^2*a^3*b^5*c^5*d^3 + 36*A^3*C*a*b^7*c*d^7 - 18*A*C^3*a^7*b*c*d^7 + 12*A*C^3*a*b^7*c*d^7 - 6*A^3*C*a^7*b*c*d^7 + 24*A^2*B*C*b^8*c*d^7 - 12*A*B*C^2*b^8*c*d^7 + 12*A^2*B*C*a*b^7*d^8 + 6*A*B*C^2*a^7*b*d^8 - 6*A*B*C^2*a*b^7*d^8 - 3*A^2*B*C*a^7*b*d^8 - 53*B^3*C*a^3*b^5*c^4*d^4 - 53*B*C^3*a^3*b^5*c^4*d^4 - 32*B^3*C*a^3*b^5*c^2*d^6 - 32*B*C^3*a^3*b^5*c^2*d^6 - 18*B^3*C*a^5*b^3*c^4*d^4 - 18*B*C^3*a^5*b^3*c^4*d^4 + 16*B^3*C*a^4*b^4*c^3*d^5 + 16*B*C^3*a^4*b^4*c^3*d^5 - 12*B^3*C*a^6*b^2*c^3*d^5 + 12*B^3*C*a^4*b^4*c^5*d^3 + 12*B^2*C^2*a^3*b^5*c*d^7 - 12*B*C^3*a^6*b^2*c^3*d^5 + 12*B*C^3*a^4*b^4*c^5*d^3 + 8*B^3*C*a^2*b^6*c^3*d^5 + 8*B*C^3*a^2*b^6*c^3*d^5 - 6*B^3*C*a^2*b^6*c^5*d^3 + 6*B^2*C^2*a^5*b^3*c*d^7 - 6*B^2*C^2*a*b^7*c^5*d^3 - 6*B*C^3*a^2*b^6*c^5*d^3 - 3*B^3*C*a^3*b^5*c^6*d^2 - 3*B*C^3*a^3*b^5*c^6*d^2 - 175*A^3*C*a^4*b^4*c^2*d^6 + 164*A^3*C*a^3*b^5*c^3*d^5 - 144*A^2*C^2*a^3*b^5*c*d^7 - 124*A^3*C*a^2*b^6*c^2*d^6 - 90*A*C^3*a^3*b^5*c^5*d^3 - 73*A*C^3*a^4*b^4*c^2*d^6 - 66*A^2*C^2*a^5*b^3*c*d^7 + 44*A*C^3*a^3*b^5*c^3*d^5 + 36*A*C^3*a^4*b^4*c^4*d^4 + 30*A^3*C*a^4*b^4*c^4*d^4 - 30*A^3*C*a^3*b^5*c^5*d^3 + 27*A*C^3*a^2*b^6*c^6*d^2 + 21*A*C^3*a^2*b^6*c^4*d^4 + 18*A^2*C^2*a*b^7*c^5*d^3 - 18*A*C^3*a^6*b^2*c^4*d^4 - 16*A*C^3*a^2*b^6*c^2*d^6 + 15*A^3*C*a^6*b^2*c^2*d^6 - 15*A^3*C*a^2*b^6*c^4*d^4 - 12*A^2*C^2*a*b^7*c^3*d^5 + 9*A^3*C*a^2*b^6*c^6*d^2 + 9*A*C^3*a^6*b^2*c^2*d^6 - 80*A^3*B*a^2*b^6*c^3*d^5 - 80*A*B^3*a^2*b^6*c^3*d^5 + 38*A^3*B*a^3*b^5*c^4*d^4 + 38*A*B^3*a^3*b^5*c^4*d^4 - 36*A^2*B^2*a^3*b^5*c*d^7 - 28*A^3*B*a^5*b^3*c^2*d^6 - 28*A^3*B*a^4*b^4*c^3*d^5 - 28*A*B^3*a^5*b^3*c^2*d^6 - 28*A*B^3*a^4*b^4*c^3*d^5 + 20*A^3*B*a^3*b^5*c^2*d^6 + 20*A*B^3*a^3*b^5*c^2*d^6 - 12*A^3*B*a^2*b^6*c^5*d^3 - 12*A^2*B^2*a^5*b^3*c*d^7 - 12*A^2*B^2*a*b^7*c^5*d^3 - 12*A^2*B^2*a*b^7*c^3*d^5 - 12*A*B^3*a^2*b^6*c^5*d^3 + 9*B^2*C^2*b^8*c^4*d^4 + 4*B^2*C^2*b^8*c^2*d^6 + 3*B^2*C^2*b^8*c^6*d^2 - 30*A^2*C^2*b^8*c^4*d^4 + 9*A^2*C^2*b^8*c^6*d^2 + 16*A^2*B^2*b^8*c^2*d^6 + 6*B^2*C^2*a^6*b^2*d^8 + 3*B^2*C^2*a^4*b^4*d^8 + 3*A^2*B^2*b^8*c^4*d^4 + 36*A^2*C^2*a^4*b^4*d^8 + 27*A^2*C^2*a^2*b^6*d^8 - 18*A^2*C^2*a^6*b^2*d^8 + 33*A^2*B^2*a^4*b^4*d^8 + 28*A^2*B^2*a^2*b^6*d^8 + 6*A^2*B^2*a^6*b^2*d^8 + 6*C^4*a*b^7*c^5*d^3 + 4*C^4*a*b^7*c^3*d^5 - 2*C^4*a^5*b^3*c*d^7 + 12*B^4*a^3*b^5*c*d^7 - 12*B^4*a*b^7*c^5*d^3 + 8*B^4*a^5*b^3*c*d^7 - 4*B^4*a*b^7*c^3*d^5 - 48*A^4*a^3*b^5*c*d^7 - 20*A^4*a^5*b^3*c*d^7 - 8*A^4*a*b^7*c^3*d^5 - 10*B^3*C*b^8*c^5*d^3 - 10*B*C^3*b^8*c^5*d^3 - 4*B^3*C*b^8*c^3*d^5 - 4*B*C^3*b^8*c^3*d^5 + 23*A^3*C*b^8*c^4*d^4 - 18*A^3*C*b^8*c^2*d^6 + 11*A*C^3*b^8*c^4*d^4 - 9*A*C^3*b^8*c^6*d^2 + 6*A*C^3*b^8*c^2*d^6 - 3*A^3*C*b^8*c^6*d^2 - 20*A^3*B*b^8*c^3*d^5 - 20*A*B^3*b^8*c^3*d^5 + 4*A^3*B*b^8*c^5*d^3 + 4*A*B^3*b^8*c^5*d^3 - 63*A^3*C*a^4*b^4*d^8 - 54*A^3*C*a^2*b^6*d^8 + 9*A^3*C*a^6*b^2*d^8 + 9*A*C^3*a^6*b^2*d^8 - 3*A*C^3*a^4*b^4*d^8 - 28*A^3*B*a^5*b^3*d^8 - 28*A*B^3*a^5*b^3*d^8 - 18*A^3*B*a^3*b^5*d^8 - 18*A*B^3*a^3*b^5*d^8 + B^3*C*a^5*b^3*c^2*d^6 + B*C^3*a^5*b^3*c^2*d^6 + 6*C^4*a^7*b*c*d^7 + 4*B^4*a*b^7*c*d^7 - 12*A^4*a*b^7*c*d^7 - 12*A^3*B*b^8*c*d^7 - 12*A*B^3*b^8*c*d^7 - 3*B^3*C*a^7*b*d^8 - 3*B*C^3*a^7*b*d^8 - 6*A^3*B*a*b^7*d^8 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480*a^11*b^9*c*d^15*f^4 + 480*a^9*b^11*c^15*d*f^4 + 480*a^5*b^15*c^15*d*f^4 + 192*a^19*b*c^5*d^11*f^4 + 192*a^17*b^3*c*d^15*f^4 + 192*a^11*b^9*c^15*d*f^4 + 192*a^9*b^11*c*d^15*f^4 + 192*a^3*b^17*c^15*d*f^4 + 192*a*b^19*c^11*d^5*f^4 + 128*a^19*b*c^7*d^9*f^4 + 128*a^19*b*c^3*d^13*f^4 + 128*a*b^19*c^13*d^3*f^4 + 128*a*b^19*c^9*d^7*f^4 + 32*a^19*b*c^9*d^7*f^4 + 32*a^13*b^7*c^15*d*f^4 + 32*a^7*b^13*c*d^15*f^4 + 32*a*b^19*c^7*d^9*f^4 + 32*a^19*b*c*d^15*f^4 + 32*a*b^19*c^15*d*f^4 - 47088*a^10*b^10*c^8*d^8*f^4 + 42432*a^11*b^9*c^7*d^9*f^4 + 42432*a^9*b^11*c^9*d^7*f^4 + 39328*a^11*b^9*c^9*d^7*f^4 + 39328*a^9*b^11*c^7*d^9*f^4 - 36912*a^12*b^8*c^8*d^8*f^4 - 36912*a^8*b^12*c^8*d^8*f^4 - 34256*a^10*b^10*c^10*d^6*f^4 - 34256*a^10*b^10*c^6*d^10*f^4 - 31152*a^12*b^8*c^6*d^10*f^4 - 31152*a^8*b^12*c^10*d^6*f^4 + 28128*a^13*b^7*c^7*d^9*f^4 + 28128*a^7*b^13*c^9*d^7*f^4 + 24160*a^11*b^9*c^5*d^11*f^4 + 24160*a^9*b^11*c^11*d^5*f^4 - 23088*a^12*b^8*c^10*d^6*f^4 - 23088*a^8*b^12*c^6*d^10*f^4 + 22272*a^13*b^7*c^9*d^7*f^4 + 22272*a^7*b^13*c^7*d^9*f^4 + 19072*a^11*b^9*c^11*d^5*f^4 + 19072*a^9*b^11*c^5*d^11*f^4 + 18624*a^13*b^7*c^5*d^11*f^4 + 18624*a^7*b^13*c^11*d^5*f^4 - 17328*a^14*b^6*c^8*d^8*f^4 - 17328*a^6*b^14*c^8*d^8*f^4 - 17232*a^14*b^6*c^6*d^10*f^4 - 17232*a^6*b^14*c^10*d^6*f^4 - 13520*a^12*b^8*c^4*d^12*f^4 - 13520*a^8*b^12*c^12*d^4*f^4 - 12464*a^10*b^10*c^12*d^4*f^4 - 12464*a^10*b^10*c^4*d^12*f^4 + 10880*a^15*b^5*c^7*d^9*f^4 + 10880*a^5*b^15*c^9*d^7*f^4 - 9072*a^14*b^6*c^10*d^6*f^4 - 9072*a^6*b^14*c^6*d^10*f^4 + 8928*a^13*b^7*c^11*d^5*f^4 + 8928*a^7*b^13*c^5*d^11*f^4 - 8880*a^14*b^6*c^4*d^12*f^4 - 8880*a^6*b^14*c^12*d^4*f^4 + 8480*a^15*b^5*c^5*d^11*f^4 + 8480*a^5*b^15*c^11*d^5*f^4 + 7200*a^15*b^5*c^9*d^7*f^4 + 7200*a^5*b^15*c^7*d^9*f^4 - 6912*a^12*b^8*c^12*d^4*f^4 - 6912*a^8*b^12*c^4*d^12*f^4 + 6400*a^11*b^9*c^3*d^13*f^4 + 6400*a^9*b^11*c^13*d^3*f^4 + 5920*a^13*b^7*c^3*d^13*f^4 + 5920*a^7*b^13*c^13*d^3*f^4 - 5392*a^16*b^4*c^6*d^10*f^4 - 5392*a^4*b^16*c^10*d^6*f^4 - 4428*a^16*b^4*c^8*d^8*f^4 - 4428*a^4*b^16*c^8*d^8*f^4 + 4128*a^11*b^9*c^13*d^3*f^4 + 4128*a^9*b^11*c^3*d^13*f^4 - 3328*a^16*b^4*c^4*d^12*f^4 - 3328*a^4*b^16*c^12*d^4*f^4 + 3264*a^15*b^5*c^3*d^13*f^4 + 3264*a^5*b^15*c^13*d^3*f^4 - 2480*a^12*b^8*c^2*d^14*f^4 - 2480*a^8*b^12*c^14*d^2*f^4 + 2240*a^15*b^5*c^11*d^5*f^4 + 2240*a^5*b^15*c^5*d^11*f^4 - 2128*a^14*b^6*c^12*d^4*f^4 - 2128*a^6*b^14*c^4*d^12*f^4 + 2112*a^17*b^3*c^7*d^9*f^4 + 2112*a^3*b^17*c^9*d^7*f^4 + 2048*a^17*b^3*c^5*d^11*f^4 + 2048*a^3*b^17*c^11*d^5*f^4 - 2000*a^14*b^6*c^2*d^14*f^4 - 2000*a^6*b^14*c^14*d^2*f^4 - 1792*a^16*b^4*c^10*d^6*f^4 - 1792*a^4*b^16*c^6*d^10*f^4 - 1776*a^10*b^10*c^14*d^2*f^4 - 1776*a^10*b^10*c^2*d^14*f^4 + 1472*a^13*b^7*c^13*d^3*f^4 + 1472*a^7*b^13*c^3*d^13*f^4 + 1088*a^17*b^3*c^9*d^7*f^4 + 1088*a^3*b^17*c^7*d^9*f^4 + 992*a^17*b^3*c^3*d^13*f^4 + 992*a^3*b^17*c^13*d^3*f^4 - 912*a^16*b^4*c^2*d^14*f^4 - 912*a^4*b^16*c^14*d^2*f^4 - 768*a^18*b^2*c^6*d^10*f^4 - 768*a^2*b^18*c^10*d^6*f^4 - 688*a^12*b^8*c^14*d^2*f^4 - 688*a^8*b^12*c^2*d^14*f^4 - 592*a^18*b^2*c^4*d^12*f^4 - 592*a^2*b^18*c^12*d^4*f^4 - 472*a^18*b^2*c^8*d^8*f^4 - 472*a^2*b^18*c^8*d^8*f^4 - 280*a^16*b^4*c^12*d^4*f^4 - 280*a^4*b^16*c^4*d^12*f^4 + 224*a^17*b^3*c^11*d^5*f^4 + 224*a^15*b^5*c^13*d^3*f^4 + 224*a^5*b^15*c^3*d^13*f^4 + 224*a^3*b^17*c^5*d^11*f^4 - 208*a^18*b^2*c^2*d^14*f^4 - 208*a^2*b^18*c^14*d^2*f^4 - 112*a^18*b^2*c^10*d^6*f^4 - 112*a^14*b^6*c^14*d^2*f^4 - 112*a^6*b^14*c^2*d^14*f^4 - 112*a^2*b^18*c^6*d^10*f^4 - 24*b^20*c^12*d^4*f^4 - 16*b^20*c^14*d^2*f^4 - 16*b^20*c^10*d^6*f^4 - 4*b^20*c^8*d^8*f^4 - 24*a^20*c^4*d^12*f^4 - 16*a^20*c^6*d^10*f^4 - 16*a^20*c^2*d^14*f^4 - 4*a^20*c^8*d^8*f^4 - 80*a^14*b^6*d^16*f^4 - 60*a^16*b^4*d^16*f^4 - 60*a^12*b^8*d^16*f^4 - 24*a^18*b^2*d^16*f^4 - 24*a^10*b^10*d^16*f^4 - 4*a^8*b^12*d^16*f^4 - 80*a^6*b^14*c^16*f^4 - 60*a^8*b^12*c^16*f^4 - 60*a^4*b^16*c^16*f^4 - 24*a^10*b^10*c^16*f^4 - 24*a^2*b^18*c^16*f^4 - 4*a^12*b^8*c^16*f^4 - 4*b^20*c^16*f^4 - 4*a^20*d^16*f^4 + 56*A*C*a^13*b*c*d^11*f^2 - 48*A*C*a*b^13*c^11*d*f^2 + 48*A*C*a*b^13*c*d^11*f^2 + 5904*B*C*a^7*b^7*c^6*d^6*f^2 - 5016*B*C*a^8*b^6*c^5*d^7*f^2 - 4608*B*C*a^6*b^8*c^7*d^5*f^2 - 4512*B*C*a^6*b^8*c^5*d^7*f^2 - 4384*B*C*a^8*b^6*c^7*d^5*f^2 + 3056*B*C*a^7*b^7*c^8*d^4*f^2 + 2256*B*C*a^7*b^7*c^4*d^8*f^2 - 1824*B*C*a^8*b^6*c^3*d^9*f^2 + 1632*B*C*a^4*b^10*c^9*d^3*f^2 - 1400*B*C*a^3*b^11*c^8*d^4*f^2 - 1320*B*C*a^11*b^3*c^4*d^8*f^2 - 1248*B*C*a^6*b^8*c^3*d^9*f^2 + 1152*B*C*a^10*b^4*c^3*d^9*f^2 - 1072*B*C*a^6*b^8*c^9*d^3*f^2 + 1068*B*C*a^9*b^5*c^6*d^6*f^2 - 1004*B*C*a^5*b^9*c^4*d^8*f^2 - 968*B*C*a^3*b^11*c^6*d^6*f^2 - 864*B*C*a^5*b^9*c^8*d^4*f^2 - 828*B*C*a^9*b^5*c^4*d^8*f^2 - 792*B*C*a^11*b^3*c^2*d^10*f^2 - 792*B*C*a^3*b^11*c^4*d^8*f^2 - 776*B*C*a^8*b^6*c^9*d^3*f^2 + 688*B*C*a^4*b^10*c^7*d^5*f^2 - 672*B*C*a^3*b^11*c^10*d^2*f^2 - 592*B*C*a^9*b^5*c^2*d^10*f^2 + 544*B*C*a^7*b^7*c^10*d^2*f^2 - 492*B*C*a^5*b^9*c^2*d^10*f^2 + 480*B*C*a^10*b^4*c^5*d^7*f^2 - 392*B*C*a^5*b^9*c^10*d^2*f^2 + 332*B*C*a^9*b^5*c^8*d^4*f^2 - 328*B*C*a^11*b^3*c^6*d^6*f^2 + 320*B*C*a^2*b^12*c^9*d^3*f^2 + 272*B*C*a^12*b^2*c^3*d^9*f^2 - 248*B*C*a^4*b^10*c^5*d^7*f^2 - 248*B*C*a^3*b^11*c^2*d^10*f^2 - 208*B*C*a^10*b^4*c^7*d^5*f^2 - 192*B*C*a^2*b^12*c^5*d^7*f^2 + 144*B*C*a^7*b^7*c^2*d^10*f^2 - 96*B*C*a^4*b^10*c^3*d^9*f^2 + 88*B*C*a^12*b^2*c^5*d^7*f^2 - 72*B*C*a^11*b^3*c^8*d^4*f^2 - 48*B*C*a^12*b^2*c^7*d^5*f^2 + 48*B*C*a^10*b^4*c^9*d^3*f^2 - 48*B*C*a^2*b^12*c^7*d^5*f^2 - 48*B*C*a^2*b^12*c^3*d^9*f^2 - 12*B*C*a^9*b^5*c^10*d^2*f^2 + 4*B*C*a^5*b^9*c^6*d^6*f^2 + 5824*A*C*a^5*b^9*c^7*d^5*f^2 - 4378*A*C*a^6*b^8*c^8*d^4*f^2 + 4296*A*C*a^5*b^9*c^5*d^7*f^2 - 3912*A*C*a^6*b^8*c^6*d^6*f^2 - 3672*A*C*a^9*b^5*c^5*d^7*f^2 + 3594*A*C*a^8*b^6*c^4*d^8*f^2 + 3236*A*C*a^8*b^6*c^6*d^6*f^2 + 2816*A*C*a^5*b^9*c^9*d^3*f^2 + 2624*A*C*a^5*b^9*c^3*d^9*f^2 + 2432*A*C*a^7*b^7*c^7*d^5*f^2 - 2366*A*C*a^4*b^10*c^8*d^4*f^2 + 2298*A*C*a^10*b^4*c^4*d^8*f^2 + 1872*A*C*a^7*b^7*c^3*d^9*f^2 + 1848*A*C*a^10*b^4*c^6*d^6*f^2 - 1644*A*C*a^4*b^10*c^6*d^6*f^2 - 1488*A*C*a^9*b^5*c^7*d^5*f^2 - 1408*A*C*a^9*b^5*c^3*d^9*f^2 - 1308*A*C*a^6*b^8*c^4*d^8*f^2 + 1248*A*C*a^7*b^7*c^5*d^7*f^2 - 1012*A*C*a^6*b^8*c^10*d^2*f^2 + 1008*A*C*a^3*b^11*c^7*d^5*f^2 + 992*A*C*a^3*b^11*c^5*d^7*f^2 + 928*A*C*a^3*b^11*c^3*d^9*f^2 + 848*A*C*a^7*b^7*c^9*d^3*f^2 + 636*A*C*a^8*b^6*c^2*d^10*f^2 - 628*A*C*a^4*b^10*c^10*d^2*f^2 - 600*A*C*a^6*b^8*c^2*d^10*f^2 - 576*A*C*a^11*b^3*c^5*d^7*f^2 + 572*A*C*a^10*b^4*c^2*d^10*f^2 + 464*A*C*a^8*b^6*c^8*d^4*f^2 - 304*A*C*a^4*b^10*c^4*d^8*f^2 + 304*A*C*a^2*b^12*c^6*d^6*f^2 + 296*A*C*a^2*b^12*c^4*d^8*f^2 + 260*A*C*a^10*b^4*c^8*d^4*f^2 - 232*A*C*a^12*b^2*c^2*d^10*f^2 - 232*A*C*a^9*b^5*c^9*d^3*f^2 + 228*A*C*a^2*b^12*c^10*d^2*f^2 - 188*A*C*a^4*b^10*c^2*d^10*f^2 + 144*A*C*a^11*b^3*c^3*d^9*f^2 + 116*A*C*a^12*b^2*c^6*d^6*f^2 - 112*A*C*a^11*b^3*c^7*d^5*f^2 + 112*A*C*a^3*b^11*c^9*d^3*f^2 + 92*A*C*a^8*b^6*c^10*d^2*f^2 + 74*A*C*a^12*b^2*c^4*d^8*f^2 + 62*A*C*a^2*b^12*c^8*d^4*f^2 + 40*A*C*a^2*b^12*c^2*d^10*f^2 - 7008*A*B*a^7*b^7*c^6*d^6*f^2 - 4032*A*B*a^7*b^7*c^4*d^8*f^2 + 3952*A*B*a^8*b^6*c^7*d^5*f^2 + 3648*A*B*a^8*b^6*c^5*d^7*f^2 - 3392*A*B*a^7*b^7*c^8*d^4*f^2 + 3264*A*B*a^6*b^8*c^7*d^5*f^2 - 2992*A*B*a^4*b^10*c^5*d^7*f^2 - 2368*A*B*a^4*b^10*c^7*d^5*f^2 - 2304*A*B*a^4*b^10*c^3*d^9*f^2 - 1968*A*B*a^9*b^5*c^6*d^6*f^2 - 1872*A*B*a^4*b^10*c^9*d^3*f^2 - 1728*A*B*a^7*b^7*c^2*d^10*f^2 + 1712*A*B*a^3*b^11*c^8*d^4*f^2 - 1536*A*B*a^10*b^4*c^3*d^9*f^2 + 1536*A*B*a^6*b^8*c^5*d^7*f^2 - 1392*A*B*a^2*b^12*c^5*d^7*f^2 + 1328*A*B*a^3*b^11*c^6*d^6*f^2 - 1104*A*B*a^2*b^12*c^3*d^9*f^2 - 1056*A*B*a^6*b^8*c^3*d^9*f^2 + 976*A*B*a^6*b^8*c^9*d^3*f^2 + 960*A*B*a^11*b^3*c^4*d^8*f^2 + 936*A*B*a^5*b^9*c^8*d^4*f^2 - 912*A*B*a^10*b^4*c^5*d^7*f^2 + 848*A*B*a^8*b^6*c^9*d^3*f^2 + 816*A*B*a^3*b^11*c^4*d^8*f^2 - 816*A*B*a^2*b^12*c^7*d^5*f^2 + 768*A*B*a^3*b^11*c^10*d^2*f^2 + 672*A*B*a^8*b^6*c^3*d^9*f^2 - 632*A*B*a^9*b^5*c^8*d^4*f^2 - 608*A*B*a^9*b^5*c^2*d^10*f^2 - 552*A*B*a^9*b^5*c^4*d^8*f^2 - 544*A*B*a^7*b^7*c^10*d^2*f^2 - 480*A*B*a^5*b^9*c^2*d^10*f^2 + 464*A*B*a^5*b^9*c^10*d^2*f^2 - 464*A*B*a^2*b^12*c^9*d^3*f^2 + 432*A*B*a^11*b^3*c^2*d^10*f^2 - 368*A*B*a^12*b^2*c^3*d^9*f^2 - 256*A*B*a^5*b^9*c^6*d^6*f^2 - 208*A*B*a^12*b^2*c^5*d^7*f^2 + 176*A*B*a^5*b^9*c^4*d^8*f^2 + 112*A*B*a^11*b^3*c^6*d^6*f^2 + 112*A*B*a^10*b^4*c^7*d^5*f^2 - 16*A*B*a^3*b^11*c^2*d^10*f^2 - 576*B*C*a^8*b^6*c*d^11*f^2 + 400*B*C*a^4*b^10*c^11*d*f^2 - 288*B*C*a^6*b^8*c*d^11*f^2 - 176*B*C*a^6*b^8*c^11*d*f^2 + 128*B*C*a^10*b^4*c*d^11*f^2 - 108*B*C*a*b^13*c^4*d^8*f^2 - 104*B*C*a^4*b^10*c*d^11*f^2 - 92*B*C*a^13*b*c^4*d^8*f^2 - 60*B*C*a*b^13*c^8*d^4*f^2 - 60*B*C*a*b^13*c^6*d^6*f^2 + 48*B*C*a^2*b^12*c^11*d*f^2 - 40*B*C*a*b^13*c^2*d^10*f^2 - 28*B*C*a^13*b*c^2*d^10*f^2 - 24*B*C*a^12*b^2*c*d^11*f^2 + 20*B*C*a*b^13*c^10*d^2*f^2 - 16*B*C*a^2*b^12*c*d^11*f^2 + 12*B*C*a^13*b*c^6*d^6*f^2 + 912*A*C*a^7*b^7*c*d^11*f^2 + 808*A*C*a^5*b^9*c*d^11*f^2 + 432*A*C*a^5*b^9*c^11*d*f^2 + 336*A*C*a^3*b^11*c*d^11*f^2 + 224*A*C*a^11*b^3*c*d^11*f^2 - 112*A*C*a^3*b^11*c^11*d*f^2 + 112*A*C*a*b^13*c^3*d^9*f^2 - 88*A*C*a*b^13*c^9*d^3*f^2 + 80*A*C*a^13*b*c^3*d^9*f^2 + 56*A*C*a*b^13*c^5*d^7*f^2 + 48*A*C*a^9*b^5*c*d^11*f^2 - 40*A*C*a^13*b*c^5*d^7*f^2 - 16*A*C*a^7*b^7*c^11*d*f^2 + 16*A*C*a*b^13*c^7*d^5*f^2 - 496*A*B*a^4*b^10*c*d^11*f^2 - 400*A*B*a^4*b^10*c^11*d*f^2 + 288*A*B*a^8*b^6*c*d^11*f^2 - 288*A*B*a^6*b^8*c*d^11*f^2 - 272*A*B*a^2*b^12*c*d^11*f^2 + 240*A*B*a*b^13*c^6*d^6*f^2 - 224*A*B*a^10*b^4*c*d^11*f^2 + 192*A*B*a*b^13*c^8*d^4*f^2 + 192*A*B*a*b^13*c^4*d^8*f^2 + 176*A*B*a^6*b^8*c^11*d*f^2 + 104*A*B*a^13*b*c^4*d^8*f^2 - 48*A*B*a^2*b^12*c^11*d*f^2 + 16*A*B*a^13*b*c^2*d^10*f^2 + 16*A*B*a*b^13*c^10*d^2*f^2 + 16*A*B*a*b^13*c^2*d^10*f^2 - 96*B*C*b^14*c^7*d^5*f^2 - 72*B*C*b^14*c^5*d^7*f^2 - 24*B*C*b^14*c^9*d^3*f^2 - 16*B*C*b^14*c^3*d^9*f^2 + 116*A*C*b^14*c^6*d^6*f^2 + 100*A*C*b^14*c^4*d^8*f^2 + 24*A*C*b^14*c^2*d^10*f^2 + 22*A*C*b^14*c^8*d^4*f^2 + 16*B*C*a^14*c^3*d^9*f^2 + 8*A*C*b^14*c^10*d^2*f^2 - 192*A*B*b^14*c^5*d^7*f^2 - 176*A*B*b^14*c^3*d^9*f^2 - 112*B*C*a^11*b^3*d^12*f^2 - 48*A*B*b^14*c^7*d^5*f^2 - 28*A*C*a^14*c^2*d^10*f^2 + 4*B*C*a^5*b^9*d^12*f^2 + 2*A*C*a^14*c^4*d^8*f^2 + 150*A*C*a^10*b^4*d^12*f^2 - 80*B*C*a^3*b^11*c^12*f^2 + 66*A*C*a^8*b^6*d^12*f^2 - 30*A*C*a^12*b^2*d^12*f^2 + 24*B*C*a^5*b^9*c^12*f^2 - 16*A*B*a^14*c^3*d^9*f^2 - 12*A*C*a^4*b^10*d^12*f^2 - 576*A*B*a^7*b^7*d^12*f^2 - 432*A*B*a^9*b^5*d^12*f^2 - 400*A*B*a^5*b^9*d^12*f^2 - 144*A*B*a^3*b^11*d^12*f^2 - 66*A*C*a^4*b^10*c^12*f^2 + 54*A*C*a^2*b^12*c^12*f^2 - 32*A*B*a^11*b^3*d^12*f^2 + 2*A*C*a^6*b^8*c^12*f^2 + 80*A*B*a^3*b^11*c^12*f^2 - 24*A*B*a^5*b^9*c^12*f^2 + 2508*C^2*a^6*b^8*c^6*d^6*f^2 + 2376*C^2*a^9*b^5*c^5*d^7*f^2 + 2357*C^2*a^6*b^8*c^8*d^4*f^2 - 2048*C^2*a^5*b^9*c^7*d^5*f^2 + 1304*C^2*a^9*b^5*c^3*d^9*f^2 + 1303*C^2*a^4*b^10*c^8*d^4*f^2 + 1212*C^2*a^4*b^10*c^6*d^6*f^2 - 1203*C^2*a^8*b^6*c^4*d^8*f^2 - 1192*C^2*a^5*b^9*c^9*d^3*f^2 + 1062*C^2*a^6*b^8*c^4*d^8*f^2 + 984*C^2*a^9*b^5*c^7*d^5*f^2 - 952*C^2*a^8*b^6*c^6*d^6*f^2 + 768*C^2*a^7*b^7*c^5*d^7*f^2 - 681*C^2*a^10*b^4*c^4*d^8*f^2 - 672*C^2*a^5*b^9*c^5*d^7*f^2 - 480*C^2*a^10*b^4*c^6*d^6*f^2 + 458*C^2*a^6*b^8*c^10*d^2*f^2 - 448*C^2*a^7*b^7*c^7*d^5*f^2 + 422*C^2*a^4*b^10*c^4*d^8*f^2 + 372*C^2*a^6*b^8*c^2*d^10*f^2 + 360*C^2*a^11*b^3*c^5*d^7*f^2 + 312*C^2*a^7*b^7*c^3*d^9*f^2 + 278*C^2*a^4*b^10*c^10*d^2*f^2 - 232*C^2*a^7*b^7*c^9*d^3*f^2 + 194*C^2*a^12*b^2*c^2*d^10*f^2 + 176*C^2*a^9*b^5*c^9*d^3*f^2 + 152*C^2*a^3*b^11*c^5*d^7*f^2 + 124*C^2*a^4*b^10*c^2*d^10*f^2 - 120*C^2*a^3*b^11*c^7*d^5*f^2 - 114*C^2*a^2*b^12*c^10*d^2*f^2 - 102*C^2*a^8*b^6*c^2*d^10*f^2 + 101*C^2*a^12*b^2*c^4*d^8*f^2 + 100*C^2*a^2*b^12*c^6*d^6*f^2 - 88*C^2*a^5*b^9*c^3*d^9*f^2 + 77*C^2*a^2*b^12*c^8*d^4*f^2 + 72*C^2*a^11*b^3*c^3*d^9*f^2 - 64*C^2*a^8*b^6*c^10*d^2*f^2 + 64*C^2*a^3*b^11*c^3*d^9*f^2 - 58*C^2*a^10*b^4*c^2*d^10*f^2 + 56*C^2*a^12*b^2*c^6*d^6*f^2 + 56*C^2*a^11*b^3*c^7*d^5*f^2 + 40*C^2*a^3*b^11*c^9*d^3*f^2 + 36*C^2*a^12*b^2*c^8*d^4*f^2 + 32*C^2*a^2*b^12*c^4*d^8*f^2 + 26*C^2*a^10*b^4*c^8*d^4*f^2 + 16*C^2*a^2*b^12*c^2*d^10*f^2 + 2*C^2*a^8*b^6*c^8*d^4*f^2 + 2277*B^2*a^8*b^6*c^4*d^8*f^2 + 2144*B^2*a^5*b^9*c^7*d^5*f^2 - 2112*B^2*a^9*b^5*c^5*d^7*f^2 + 2028*B^2*a^8*b^6*c^6*d^6*f^2 - 1671*B^2*a^6*b^8*c^8*d^4*f^2 + 1275*B^2*a^10*b^4*c^4*d^8*f^2 + 1176*B^2*a^5*b^9*c^5*d^7*f^2 + 1096*B^2*a^5*b^9*c^9*d^3*f^2 - 1044*B^2*a^6*b^8*c^6*d^6*f^2 + 984*B^2*a^10*b^4*c^6*d^6*f^2 - 968*B^2*a^9*b^5*c^3*d^9*f^2 - 888*B^2*a^9*b^5*c^7*d^5*f^2 + 672*B^2*a^7*b^7*c^7*d^5*f^2 + 664*B^2*a^5*b^9*c^3*d^9*f^2 - 649*B^2*a^4*b^10*c^8*d^4*f^2 + 618*B^2*a^8*b^6*c^2*d^10*f^2 + 514*B^2*a^4*b^10*c^4*d^8*f^2 + 460*B^2*a^2*b^12*c^6*d^6*f^2 + 422*B^2*a^8*b^6*c^8*d^4*f^2 + 406*B^2*a^10*b^4*c^2*d^10*f^2 - 382*B^2*a^6*b^8*c^10*d^2*f^2 + 368*B^2*a^2*b^12*c^4*d^8*f^2 - 312*B^2*a^11*b^3*c^5*d^7*f^2 + 312*B^2*a^7*b^7*c^3*d^9*f^2 + 248*B^2*a^7*b^7*c^9*d^3*f^2 + 245*B^2*a^2*b^12*c^8*d^4*f^2 - 192*B^2*a^7*b^7*c^5*d^7*f^2 - 184*B^2*a^3*b^11*c^9*d^3*f^2 + 182*B^2*a^2*b^12*c^10*d^2*f^2 + 176*B^2*a^3*b^11*c^3*d^9*f^2 + 174*B^2*a^6*b^8*c^4*d^8*f^2 - 170*B^2*a^4*b^10*c^10*d^2*f^2 - 152*B^2*a^9*b^5*c^9*d^3*f^2 + 152*B^2*a^4*b^10*c^2*d^10*f^2 + 142*B^2*a^10*b^4*c^8*d^4*f^2 - 90*B^2*a^12*b^2*c^2*d^10*f^2 + 88*B^2*a^2*b^12*c^2*d^10*f^2 + 84*B^2*a^8*b^6*c^10*d^2*f^2 + 84*B^2*a^6*b^8*c^2*d^10*f^2 + 60*B^2*a^12*b^2*c^6*d^6*f^2 - 56*B^2*a^11*b^3*c^7*d^5*f^2 + 53*B^2*a^12*b^2*c^4*d^8*f^2 + 24*B^2*a^11*b^3*c^3*d^9*f^2 + 24*B^2*a^4*b^10*c^6*d^6*f^2 + 24*B^2*a^3*b^11*c^7*d^5*f^2 - 8*B^2*a^3*b^11*c^5*d^7*f^2 + 4566*A^2*a^6*b^8*c^4*d^8*f^2 + 4284*A^2*a^6*b^8*c^6*d^6*f^2 - 3776*A^2*a^5*b^9*c^7*d^5*f^2 - 3624*A^2*a^5*b^9*c^5*d^7*f^2 + 3122*A^2*a^4*b^10*c^4*d^8*f^2 + 3108*A^2*a^6*b^8*c^2*d^10*f^2 + 2741*A^2*a^6*b^8*c^8*d^4*f^2 + 2592*A^2*a^4*b^10*c^6*d^6*f^2 - 2536*A^2*a^5*b^9*c^3*d^9*f^2 + 2224*A^2*a^4*b^10*c^2*d^10*f^2 - 2184*A^2*a^7*b^7*c^3*d^9*f^2 - 2016*A^2*a^7*b^7*c^5*d^7*f^2 - 1984*A^2*a^7*b^7*c^7*d^5*f^2 + 1626*A^2*a^8*b^6*c^2*d^10*f^2 - 1624*A^2*a^5*b^9*c^9*d^3*f^2 + 1603*A^2*a^4*b^10*c^8*d^4*f^2 + 1296*A^2*a^9*b^5*c^5*d^7*f^2 - 1144*A^2*a^3*b^11*c^5*d^7*f^2 - 992*A^2*a^3*b^11*c^3*d^9*f^2 + 968*A^2*a^2*b^12*c^4*d^8*f^2 - 888*A^2*a^3*b^11*c^7*d^5*f^2 + 849*A^2*a^8*b^6*c^4*d^8*f^2 + 808*A^2*a^2*b^12*c^2*d^10*f^2 - 616*A^2*a^7*b^7*c^9*d^3*f^2 + 554*A^2*a^6*b^8*c^10*d^2*f^2 - 504*A^2*a^10*b^4*c^6*d^6*f^2 + 504*A^2*a^9*b^5*c^7*d^5*f^2 + 460*A^2*a^2*b^12*c^6*d^6*f^2 + 350*A^2*a^10*b^4*c^2*d^10*f^2 + 350*A^2*a^4*b^10*c^10*d^2*f^2 - 321*A^2*a^10*b^4*c^4*d^8*f^2 + 216*A^2*a^11*b^3*c^5*d^7*f^2 - 216*A^2*a^11*b^3*c^3*d^9*f^2 + 182*A^2*a^12*b^2*c^2*d^10*f^2 - 152*A^2*a^3*b^11*c^9*d^3*f^2 - 124*A^2*a^8*b^6*c^6*d^6*f^2 - 114*A^2*a^2*b^12*c^10*d^2*f^2 + 104*A^2*a^9*b^5*c^3*d^9*f^2 + 77*A^2*a^2*b^12*c^8*d^4*f^2 + 74*A^2*a^8*b^6*c^8*d^4*f^2 - 70*A^2*a^10*b^4*c^8*d^4*f^2 + 56*A^2*a^11*b^3*c^7*d^5*f^2 + 56*A^2*a^9*b^5*c^9*d^3*f^2 + 41*A^2*a^12*b^2*c^4*d^8*f^2 - 28*A^2*a^12*b^2*c^6*d^6*f^2 - 28*A^2*a^8*b^6*c^10*d^2*f^2 - 16*B*C*b^14*c^11*d*f^2 - 16*B*C*a^14*c*d^11*f^2 - 48*A*B*b^14*c*d^11*f^2 + 16*A*B*b^14*c^11*d*f^2 + 12*B*C*a^13*b*d^12*f^2 + 24*B*C*a*b^13*c^12*f^2 + 16*A*B*a^14*c*d^11*f^2 - 24*A*B*a^13*b*d^12*f^2 - 24*A*B*a*b^13*d^12*f^2 - 24*A*B*a*b^13*c^12*f^2 + 216*C^2*a^9*b^5*c*d^11*f^2 - 216*C^2*a^5*b^9*c^11*d*f^2 + 56*C^2*a^3*b^11*c^11*d*f^2 + 56*C^2*a*b^13*c^9*d^3*f^2 + 56*C^2*a*b^13*c^5*d^7*f^2 - 40*C^2*a^11*b^3*c*d^11*f^2 + 40*C^2*a*b^13*c^7*d^5*f^2 + 32*C^2*a^13*b*c^5*d^7*f^2 - 24*C^2*a^7*b^7*c*d^11*f^2 - 16*C^2*a^13*b*c^3*d^9*f^2 + 16*C^2*a*b^13*c^3*d^9*f^2 + 8*C^2*a^7*b^7*c^11*d*f^2 - 8*C^2*a^5*b^9*c*d^11*f^2 + 264*B^2*a^7*b^7*c*d^11*f^2 + 224*B^2*a^5*b^9*c*d^11*f^2 + 168*B^2*a^5*b^9*c^11*d*f^2 - 112*B^2*a*b^13*c^9*d^3*f^2 - 104*B^2*a^3*b^11*c^11*d*f^2 - 104*B^2*a*b^13*c^7*d^5*f^2 + 96*B^2*a^3*b^11*c*d^11*f^2 + 88*B^2*a^11*b^3*c*d^11*f^2 - 72*B^2*a^9*b^5*c*d^11*f^2 - 64*B^2*a*b^13*c^5*d^7*f^2 + 32*B^2*a^13*b*c^3*d^9*f^2 - 24*B^2*a^13*b*c^5*d^7*f^2 - 24*B^2*a^7*b^7*c^11*d*f^2 + 16*B^2*a*b^13*c^3*d^9*f^2 - 888*A^2*a^7*b^7*c*d^11*f^2 - 800*A^2*a^5*b^9*c*d^11*f^2 - 336*A^2*a^3*b^11*c*d^11*f^2 - 264*A^2*a^9*b^5*c*d^11*f^2 - 216*A^2*a^5*b^9*c^11*d*f^2 - 184*A^2*a^11*b^3*c*d^11*f^2 - 128*A^2*a*b^13*c^3*d^9*f^2 - 112*A^2*a*b^13*c^5*d^7*f^2 - 64*A^2*a^13*b*c^3*d^9*f^2 + 56*A^2*a^3*b^11*c^11*d*f^2 - 56*A^2*a*b^13*c^7*d^5*f^2 + 32*A^2*a*b^13*c^9*d^3*f^2 + 8*A^2*a^13*b*c^5*d^7*f^2 + 8*A^2*a^7*b^7*c^11*d*f^2 + 24*C^2*a*b^13*c^11*d*f^2 - 16*C^2*a^13*b*c*d^11*f^2 - 40*B^2*a*b^13*c^11*d*f^2 + 24*B^2*a^13*b*c*d^11*f^2 + 16*B^2*a*b^13*c*d^11*f^2 - 48*A^2*a*b^13*c*d^11*f^2 - 40*A^2*a^13*b*c*d^11*f^2 + 24*A^2*a*b^13*c^11*d*f^2 - 6*A*C*b^14*c^12*f^2 + 2*A*C*a^14*d^12*f^2 + 31*C^2*b^14*c^8*d^4*f^2 + 20*C^2*b^14*c^6*d^6*f^2 + 4*C^2*b^14*c^4*d^8*f^2 + 2*C^2*b^14*c^10*d^2*f^2 + 80*B^2*b^14*c^6*d^6*f^2 + 64*B^2*b^14*c^4*d^8*f^2 + 31*B^2*b^14*c^8*d^4*f^2 + 16*B^2*b^14*c^2*d^10*f^2 + 14*C^2*a^14*c^2*d^10*f^2 + 14*B^2*b^14*c^10*d^2*f^2 - C^2*a^14*c^4*d^8*f^2 + 120*A^2*b^14*c^2*d^10*f^2 + 112*A^2*b^14*c^4*d^8*f^2 + 33*C^2*a^12*b^2*d^12*f^2 - 27*C^2*a^10*b^4*d^12*f^2 - 17*A^2*b^14*c^8*d^4*f^2 - 10*B^2*a^14*c^2*d^10*f^2 - 10*A^2*b^14*c^10*d^2*f^2 + 8*A^2*b^14*c^6*d^6*f^2 + 3*C^2*a^8*b^6*d^12*f^2 + 3*B^2*a^14*c^4*d^8*f^2 + 117*B^2*a^10*b^4*d^12*f^2 + 111*B^2*a^8*b^6*d^12*f^2 + 72*B^2*a^6*b^8*d^12*f^2 + 33*C^2*a^4*b^10*c^12*f^2 - 27*C^2*a^2*b^12*c^12*f^2 + 24*B^2*a^4*b^10*d^12*f^2 + 14*A^2*a^14*c^2*d^10*f^2 + 4*B^2*a^2*b^12*d^12*f^2 - 3*B^2*a^12*b^2*d^12*f^2 - C^2*a^6*b^8*c^12*f^2 - A^2*a^14*c^4*d^8*f^2 + 720*A^2*a^6*b^8*d^12*f^2 + 552*A^2*a^4*b^10*d^12*f^2 + 471*A^2*a^8*b^6*d^12*f^2 + 216*A^2*a^2*b^12*d^12*f^2 + 93*A^2*a^10*b^4*d^12*f^2 + 33*B^2*a^2*b^12*c^12*f^2 + 33*A^2*a^12*b^2*d^12*f^2 - 27*B^2*a^4*b^10*c^12*f^2 + 3*B^2*a^6*b^8*c^12*f^2 + 33*A^2*a^4*b^10*c^12*f^2 - 27*A^2*a^2*b^12*c^12*f^2 - A^2*a^6*b^8*c^12*f^2 + 3*C^2*b^14*c^12*f^2 - C^2*a^14*d^12*f^2 + 36*A^2*b^14*d^12*f^2 + 3*B^2*a^14*d^12*f^2 - B^2*b^14*c^12*f^2 + 3*A^2*b^14*c^12*f^2 - A^2*a^14*d^12*f^2 - 44*A*B*C*a^10*b*c*d^9*f + 3816*A*B*C*a^4*b^7*c^5*d^5*f + 2920*A*B*C*a^5*b^6*c^2*d^8*f - 2736*A*B*C*a^6*b^5*c^3*d^7*f - 2672*A*B*C*a^3*b^8*c^4*d^6*f + 1996*A*B*C*a^7*b^4*c^4*d^6*f - 1412*A*B*C*a^5*b^6*c^6*d^4*f + 1120*A*B*C*a^2*b^9*c^3*d^7*f + 1080*A*B*C*a^7*b^4*c^2*d^8*f + 1040*A*B*C*a^2*b^9*c^5*d^5*f + 684*A*B*C*a^5*b^6*c^4*d^6*f + 592*A*B*C*a^4*b^7*c^3*d^7*f - 560*A*B*C*a^2*b^9*c^7*d^3*f - 448*A*B*C*a^3*b^8*c^2*d^8*f - 400*A*B*C*a^8*b^3*c^5*d^5*f - 398*A*B*C*a^9*b^2*c^2*d^8*f - 312*A*B*C*a^3*b^8*c^6*d^4*f + 166*A*B*C*a^3*b^8*c^8*d^2*f + 136*A*B*C*a^6*b^5*c^5*d^5*f + 128*A*B*C*a^6*b^5*c^7*d^3*f - 100*A*B*C*a^7*b^4*c^6*d^4*f - 64*A*B*C*a^9*b^2*c^4*d^6*f + 64*A*B*C*a^4*b^7*c^7*d^3*f - 32*A*B*C*a^8*b^3*c^3*d^7*f - 16*A*B*C*a^5*b^6*c^8*d^2*f - 1312*A*B*C*a^4*b^7*c*d^9*f + 996*A*B*C*a^8*b^3*c*d^9*f + 728*A*B*C*a*b^10*c^6*d^4*f - 624*A*B*C*a^6*b^5*c*d^9*f - 584*A*B*C*a*b^10*c^2*d^8*f - 512*A*B*C*a*b^10*c^4*d^6*f - 320*A*B*C*a^2*b^9*c*d^9*f - 98*A*B*C*a*b^10*c^8*d^2*f + 36*A*B*C*a^2*b^9*c^9*d*f + 32*A*B*C*a^10*b*c^3*d^7*f - 16*A*B*C*a^4*b^7*c^9*d*f + 46*B*C^2*a^10*b*c*d^9*f - 16*B^2*C*a*b^10*c*d^9*f - 2*B^2*C*a*b^10*c^9*d*f + 312*A^2*C*a*b^10*c*d^9*f - 48*A*C^2*a*b^10*c*d^9*f - 6*A^2*C*a*b^10*c^9*d*f + 6*A*C^2*a*b^10*c^9*d*f + 208*A*B^2*a*b^10*c*d^9*f - 2*A^2*B*a^10*b*c*d^9*f + 2*A*B^2*a*b^10*c^9*d*f - 224*A*B*C*b^11*c^5*d^5*f + 80*A*B*C*b^11*c^7*d^3*f - 32*A*B*C*b^11*c^3*d^7*f + 2*A*B*C*a^11*c^2*d^8*f - 480*A*B*C*a^7*b^4*d^10*f + 78*A*B*C*a^9*b^2*d^10*f - 64*A*B*C*a^5*b^6*d^10*f + 2*A*B*C*a^3*b^8*c^10*f - 1692*B*C^2*a^4*b^7*c^5*d^5*f - 1500*B^2*C*a^5*b^6*c^5*d^5*f - 1464*B^2*C*a^5*b^6*c^3*d^7*f + 1426*B*C^2*a^5*b^6*c^6*d^4*f - 1158*B^2*C*a^4*b^7*c^6*d^4*f + 1152*B*C^2*a^6*b^5*c^3*d^7*f + 1026*B^2*C*a^6*b^5*c^4*d^6*f - 974*B*C^2*a^7*b^4*c^4*d^6*f + 960*B^2*C*a^3*b^8*c^5*d^5*f - 884*B*C^2*a^5*b^6*c^2*d^8*f - 764*B^2*C*a^7*b^4*c^5*d^5*f + 752*B^2*C*a^4*b^7*c^2*d^8*f - 752*B*C^2*a^4*b^7*c^3*d^7*f + 738*B^2*C*a^4*b^7*c^4*d^6*f - 688*B^2*C*a^2*b^9*c^6*d^4*f - 675*B^2*C*a^8*b^3*c^2*d^8*f + 560*B*C^2*a^8*b^3*c^5*d^5*f + 496*B*C^2*a^3*b^8*c^4*d^6*f + 496*B*C^2*a^2*b^9*c^7*d^3*f - 468*B*C^2*a^7*b^4*c^2*d^8*f + 456*B^2*C*a^3*b^8*c^7*d^3*f - 452*B^2*C*a^8*b^3*c^4*d^6*f - 416*B*C^2*a^2*b^9*c^3*d^7*f + 378*B*C^2*a^5*b^6*c^4*d^6*f + 376*B*C^2*a^8*b^3*c^3*d^7*f - 360*B^2*C*a^6*b^5*c^2*d^8*f + 355*B*C^2*a^9*b^2*c^2*d^8*f + 346*B^2*C*a^6*b^5*c^6*d^4*f - 320*B^2*C*a^2*b^9*c^4*d^6*f + 268*B^2*C*a^2*b^9*c^2*d^8*f + 216*B^2*C*a^7*b^4*c^3*d^7*f - 203*B*C^2*a^3*b^8*c^8*d^2*f - 184*B*C^2*a^6*b^5*c^7*d^3*f + 170*B*C^2*a^7*b^4*c^6*d^4*f + 160*B^2*C*a^5*b^6*c^7*d^3*f - 160*B*C^2*a^2*b^9*c^5*d^5*f - 140*B^2*C*a^4*b^7*c^8*d^2*f - 136*B*C^2*a^3*b^8*c^2*d^8*f + 112*B^2*C*a^9*b^2*c^3*d^7*f + 91*B^2*C*a^2*b^9*c^8*d^2*f + 88*B*C^2*a^4*b^7*c^7*d^3*f + 72*B^2*C*a^8*b^3*c^6*d^4*f - 64*B^2*C*a^3*b^8*c^3*d^7*f - 60*B*C^2*a^3*b^8*c^6*d^4*f + 56*B*C^2*a^9*b^2*c^4*d^6*f + 52*B*C^2*a^6*b^5*c^5*d^5*f + 48*B^2*C*a^9*b^2*c^5*d^5*f - 48*B^2*C*a^7*b^4*c^7*d^3*f + 44*B*C^2*a^5*b^6*c^8*d^2*f - 36*B*C^2*a^9*b^2*c^6*d^4*f + 12*B^2*C*a^6*b^5*c^8*d^2*f - 2958*A^2*C*a^4*b^7*c^4*d^6*f - 1932*A^2*C*a^4*b^7*c^2*d^8*f + 1848*A^2*C*a^5*b^6*c^3*d^7*f + 1728*A^2*C*a^3*b^8*c^3*d^7*f + 1524*A^2*C*a^5*b^6*c^5*d^5*f + 1374*A*C^2*a^4*b^7*c^4*d^6*f - 1272*A*C^2*a^5*b^6*c^3*d^7*f - 1236*A*C^2*a^5*b^6*c^5*d^5*f + 1116*A*C^2*a^4*b^7*c^2*d^8*f - 1110*A^2*C*a^6*b^5*c^4*d^6*f + 1038*A*C^2*a^6*b^5*c^4*d^6*f - 768*A^2*C*a^2*b^9*c^2*d^8*f - 696*A^2*C*a^7*b^4*c^3*d^7*f - 666*A*C^2*a^4*b^7*c^6*d^4*f + 564*A^2*C*a^6*b^5*c^2*d^8*f - 564*A*C^2*a^7*b^4*c^5*d^5*f - 555*A*C^2*a^8*b^3*c^2*d^8*f + 519*A^2*C*a^8*b^3*c^2*d^8*f - 480*A*C^2*a^3*b^8*c^3*d^7*f + 456*A*C^2*a^3*b^8*c^5*d^5*f - 420*A*C^2*a^2*b^9*c^6*d^4*f + 408*A*C^2*a^7*b^4*c^3*d^7*f + 408*A*C^2*a^2*b^9*c^2*d^8*f + 348*A^2*C*a^2*b^9*c^6*d^4*f - 348*A*C^2*a^6*b^5*c^2*d^8*f + 342*A*C^2*a^6*b^5*c^6*d^4*f - 336*A*C^2*a^8*b^3*c^4*d^6*f + 324*A^2*C*a^7*b^4*c^5*d^5*f - 312*A^2*C*a^2*b^9*c^4*d^6*f + 264*A^2*C*a^8*b^3*c^4*d^6*f + 240*A*C^2*a^5*b^6*c^7*d^3*f + 195*A*C^2*a^2*b^9*c^8*d^2*f - 174*A^2*C*a^6*b^5*c^6*d^4*f + 144*A*C^2*a^9*b^2*c^3*d^7*f - 123*A^2*C*a^2*b^9*c^8*d^2*f + 120*A*C^2*a^3*b^8*c^7*d^3*f + 108*A*C^2*a^8*b^3*c^6*d^4*f - 102*A^2*C*a^4*b^7*c^6*d^4*f - 96*A^2*C*a^4*b^7*c^8*d^2*f + 72*A^2*C*a^3*b^8*c^7*d^3*f + 72*A*C^2*a^9*b^2*c^5*d^5*f - 48*A^2*C*a^9*b^2*c^3*d^7*f + 48*A^2*C*a^5*b^6*c^7*d^3*f - 48*A*C^2*a^2*b^9*c^4*d^6*f - 24*A^2*C*a^3*b^8*c^5*d^5*f - 12*A*C^2*a^4*b^7*c^8*d^2*f + 2736*A^2*B*a^6*b^5*c^3*d^7*f + 2464*A^2*B*a^3*b^8*c^4*d^6*f - 2298*A*B^2*a^4*b^7*c^4*d^6*f - 2252*A^2*B*a^5*b^6*c^2*d^8*f - 1692*A^2*B*a^4*b^7*c^5*d^5*f - 1592*A*B^2*a^4*b^7*c^2*d^8*f - 1338*A*B^2*a^6*b^5*c^4*d^6*f + 1320*A*B^2*a^5*b^6*c^3*d^7*f + 1212*A*B^2*a^5*b^6*c^5*d^5*f - 1056*A*B^2*a^3*b^8*c^5*d^5*f + 1024*A^2*B*a^4*b^7*c^3*d^7*f - 1022*A^2*B*a^7*b^4*c^4*d^6*f - 880*A^2*B*a^2*b^9*c^5*d^5*f - 846*A^2*B*a^5*b^6*c^4*d^6*f - 840*A*B^2*a^7*b^4*c^3*d^7*f + 760*A*B^2*a^2*b^9*c^6*d^4*f - 704*A^2*B*a^2*b^9*c^3*d^7*f + 688*A*B^2*a^3*b^8*c^3*d^7*f + 660*A^2*B*a^3*b^8*c^6*d^4*f - 612*A^2*B*a^7*b^4*c^2*d^8*f + 462*A*B^2*a^4*b^7*c^6*d^4*f + 459*A*B^2*a^8*b^3*c^2*d^8*f - 412*A*B^2*a^2*b^9*c^2*d^8*f - 408*A*B^2*a^3*b^8*c^7*d^3*f + 388*A^2*B*a^6*b^5*c^5*d^5*f + 296*A^2*B*a^3*b^8*c^2*d^8*f + 288*A*B^2*a^6*b^5*c^2*d^8*f + 284*A*B^2*a^7*b^4*c^5*d^5*f + 236*A*B^2*a^8*b^3*c^4*d^6*f - 226*A*B^2*a^6*b^5*c^6*d^4*f + 212*A*B^2*a^2*b^9*c^4*d^6*f + 202*A^2*B*a^5*b^6*c^6*d^4*f - 152*A^2*B*a^4*b^7*c^7*d^3*f + 88*A^2*B*a^8*b^3*c^3*d^7*f + 79*A^2*B*a^9*b^2*c^2*d^8*f - 70*A^2*B*a^7*b^4*c^6*d^4*f + 68*A*B^2*a^4*b^7*c^8*d^2*f + 64*A^2*B*a^2*b^9*c^7*d^3*f - 64*A*B^2*a^9*b^2*c^3*d^7*f + 56*A^2*B*a^8*b^3*c^5*d^5*f + 56*A^2*B*a^6*b^5*c^7*d^3*f + 37*A^2*B*a^3*b^8*c^8*d^2*f - 28*A^2*B*a^9*b^2*c^4*d^6*f - 28*A^2*B*a^5*b^6*c^8*d^2*f + 17*A*B^2*a^2*b^9*c^8*d^2*f - 16*A*B^2*a^5*b^6*c^7*d^3*f + 48*A*B*C*b^11*c*d^9*f + 4*A*B*C*b^11*c^9*d*f + 24*A*B*C*a*b^10*d^10*f - 6*A*B*C*a*b^10*c^10*f + 432*B^2*C*a^7*b^4*c*d^9*f - 376*B*C^2*a*b^10*c^6*d^4*f - 354*B*C^2*a^8*b^3*c*d^9*f + 352*B^2*C*a*b^10*c^5*d^5*f + 320*B^2*C*a^5*b^6*c*d^9*f + 256*B^2*C*a*b^10*c^3*d^7*f - 232*B^2*C*a*b^10*c^7*d^3*f - 210*B^2*C*a^9*b^2*c*d^9*f - 152*B*C^2*a*b^10*c^4*d^6*f + 85*B*C^2*a*b^10*c^8*d^2*f + 72*B^2*C*a^3*b^8*c*d^9*f - 48*B*C^2*a^6*b^5*c*d^9*f - 40*B*C^2*a^10*b*c^3*d^7*f + 40*B*C^2*a*b^10*c^2*d^8*f + 37*B^2*C*a^10*b*c^2*d^8*f + 22*B^2*C*a^3*b^8*c^9*d*f - 18*B*C^2*a^2*b^9*c^9*d*f + 16*B*C^2*a^2*b^9*c*d^9*f - 12*B^2*C*a^10*b*c^4*d^6*f + 8*B*C^2*a^4*b^7*c^9*d*f + 8*B*C^2*a^4*b^7*c*d^9*f - 984*A^2*C*a^7*b^4*c*d^9*f + 672*A^2*C*a^3*b^8*c*d^9*f + 552*A*C^2*a^7*b^4*c*d^9*f - 504*A^2*C*a*b^10*c^5*d^5*f - 408*A^2*C*a^5*b^6*c*d^9*f + 408*A*C^2*a^5*b^6*c*d^9*f + 336*A*C^2*a*b^10*c^5*d^5*f - 216*A*C^2*a*b^10*c^7*d^3*f + 192*A*C^2*a*b^10*c^3*d^7*f - 162*A*C^2*a^9*b^2*c*d^9*f + 120*A^2*C*a*b^10*c^7*d^3*f + 96*A^2*C*a*b^10*c^3*d^7*f + 90*A^2*C*a^9*b^2*c*d^9*f + 66*A^2*C*a^3*b^8*c^9*d*f - 66*A*C^2*a^3*b^8*c^9*d*f + 57*A*C^2*a^10*b*c^2*d^8*f - 48*A*C^2*a^3*b^8*c*d^9*f - 9*A^2*C*a^10*b*c^2*d^8*f + 1736*A^2*B*a^4*b^7*c*d^9*f + 1248*A^2*B*a^6*b^5*c*d^9*f - 1008*A*B^2*a^7*b^4*c*d^9*f + 772*A^2*B*a*b^10*c^4*d^6*f - 688*A*B^2*a*b^10*c^5*d^5*f - 608*A*B^2*a^5*b^6*c*d^9*f + 436*A^2*B*a*b^10*c^2*d^8*f - 426*A^2*B*a^8*b^3*c*d^9*f + 312*A*B^2*a^3*b^8*c*d^9*f + 304*A^2*B*a^2*b^9*c*d^9*f - 244*A^2*B*a*b^10*c^6*d^4*f - 160*A*B^2*a*b^10*c^3*d^7*f + 114*A*B^2*a^9*b^2*c*d^9*f + 88*A*B^2*a*b^10*c^7*d^3*f - 22*A*B^2*a^3*b^8*c^9*d*f - 18*A^2*B*a^2*b^9*c^9*d*f + 13*A^2*B*a*b^10*c^8*d^2*f - 13*A*B^2*a^10*b*c^2*d^8*f + 8*A^2*B*a^10*b*c^3*d^7*f + 8*A^2*B*a^4*b^7*c^9*d*f + 112*B^2*C*b^11*c^6*d^4*f - 64*B*C^2*b^11*c^7*d^3*f + 16*B^2*C*b^11*c^4*d^6*f - 16*B^2*C*b^11*c^2*d^8*f + 16*B*C^2*b^11*c^5*d^5*f + 16*B*C^2*b^11*c^3*d^7*f - B^2*C*b^11*c^8*d^2*f + 96*A^2*C*b^11*c^4*d^6*f - 84*A^2*C*b^11*c^6*d^4*f + 72*A*C^2*b^11*c^6*d^4*f - 24*A*C^2*b^11*c^4*d^6*f - 24*A*C^2*b^11*c^2*d^8*f - 21*A*C^2*b^11*c^8*d^2*f + 12*A^2*C*b^11*c^2*d^8*f + 9*A^2*C*b^11*c^8*d^2*f - B*C^2*a^11*c^2*d^8*f + 176*A*B^2*b^11*c^4*d^6*f + 136*A^2*B*b^11*c^5*d^5*f - 128*A^2*B*b^11*c^3*d^7*f + 112*A*B^2*b^11*c^2*d^8*f + 111*B^2*C*a^8*b^3*d^10*f - 64*A*B^2*b^11*c^6*d^4*f - 39*B*C^2*a^9*b^2*d^10*f + 24*B*C^2*a^7*b^4*d^10*f - 16*A^2*B*b^11*c^7*d^3*f - 4*B^2*C*a^2*b^9*d^10*f - 4*B*C^2*a^5*b^6*d^10*f + 432*A^2*C*a^6*b^5*d^10*f + 192*A^2*C*a^4*b^7*d^10*f - 111*A^2*C*a^8*b^3*d^10*f + 111*A*C^2*a^8*b^3*d^10*f - 72*A*C^2*a^6*b^5*d^10*f + 12*A*C^2*a^4*b^7*d^10*f - 3*B^2*C*a^2*b^9*c^10*f - A^2*B*a^11*c^2*d^8*f - B*C^2*a^3*b^8*c^10*f + 456*A^2*B*a^7*b^4*d^10*f - 288*A^2*B*a^3*b^8*d^10*f + 252*A*B^2*a^6*b^5*d^10*f + 192*A*B^2*a^4*b^7*d^10*f - 183*A*B^2*a^8*b^3*d^10*f - 148*A^2*B*a^5*b^6*d^10*f + 76*A*B^2*a^2*b^9*d^10*f - 9*A^2*C*a^2*b^9*c^10*f + 9*A*C^2*a^2*b^9*c^10*f - 3*A^2*B*a^9*b^2*d^10*f + 3*A*B^2*a^2*b^9*c^10*f - A^2*B*a^3*b^8*c^10*f - 2*C^3*a*b^10*c^9*d*f - 2*B^3*a^10*b*c*d^9*f - 264*A^3*a*b^10*c*d^9*f + 2*A^3*a*b^10*c^9*d*f - 2*B*C^2*b^11*c^9*d*f - 2*B^2*C*a^11*c*d^9*f - 120*A^2*B*b^11*c*d^9*f - 9*B^2*C*a^10*b*d^10*f - 6*A^2*C*a^11*c*d^9*f + 6*A*C^2*a^11*c*d^9*f - 2*A^2*B*b^11*c^9*d*f + 9*A^2*C*a^10*b*d^10*f - 9*A*C^2*a^10*b*d^10*f + 3*B*C^2*a*b^10*c^10*f + 2*A*B^2*a^11*c*d^9*f - 132*A^2*B*a*b^10*d^10*f - 3*A*B^2*a^10*b*d^10*f + 3*A^2*B*a*b^10*c^10*f + 520*C^3*a^5*b^6*c^3*d^7*f + 460*C^3*a^5*b^6*c^5*d^5*f - 418*C^3*a^6*b^5*c^4*d^6*f + 406*C^3*a^4*b^7*c^6*d^4*f + 268*C^3*a^7*b^4*c^5*d^5*f - 266*C^3*a^6*b^5*c^6*d^4*f + 233*C^3*a^8*b^3*c^2*d^8*f - 176*C^3*a^5*b^6*c^7*d^3*f + 164*C^3*a^2*b^9*c^6*d^4*f + 140*C^3*a^6*b^5*c^2*d^8*f + 136*C^3*a^2*b^9*c^4*d^6*f - 128*C^3*a^9*b^2*c^3*d^7*f + 128*C^3*a^3*b^8*c^3*d^7*f - 108*C^3*a^8*b^3*c^6*d^4*f - 104*C^3*a^3*b^8*c^7*d^3*f - 104*C^3*a^3*b^8*c^5*d^5*f + 100*C^3*a^8*b^3*c^4*d^6*f - 89*C^3*a^2*b^9*c^8*d^2*f - 72*C^3*a^9*b^2*c^5*d^5*f - 40*C^3*a^7*b^4*c^3*d^7*f + 40*C^3*a^4*b^7*c^8*d^2*f - 28*C^3*a^4*b^7*c^2*d^8*f - 16*C^3*a^2*b^9*c^2*d^8*f - 2*C^3*a^4*b^7*c^4*d^6*f + 828*B^3*a^4*b^7*c^5*d^5*f + 408*B^3*a^5*b^6*c^2*d^8*f + 390*B^3*a^7*b^4*c^4*d^6*f - 372*B^3*a^3*b^8*c^4*d^6*f - 336*B^3*a^6*b^5*c^3*d^7*f - 314*B^3*a^5*b^6*c^6*d^4*f + 288*B^3*a^4*b^7*c^3*d^7*f + 216*B^3*a^7*b^4*c^2*d^8*f - 176*B^3*a^2*b^9*c^7*d^3*f + 128*B^3*a^2*b^9*c^3*d^7*f + 108*B^3*a^6*b^5*c^5*d^5*f + 88*B^3*a^4*b^7*c^7*d^3*f + 72*B^3*a^2*b^9*c^5*d^5*f - 68*B^3*a^3*b^8*c^2*d^8*f - 65*B^3*a^9*b^2*c^2*d^8*f - 56*B^3*a^8*b^3*c^5*d^5*f + 40*B^3*a^6*b^5*c^7*d^3*f + 37*B^3*a^3*b^8*c^8*d^2*f + 30*B^3*a^5*b^6*c^4*d^6*f - 28*B^3*a^5*b^6*c^8*d^2*f + 24*B^3*a^8*b^3*c^3*d^7*f - 4*B^3*a^9*b^2*c^4*d^6*f - 2*B^3*a^7*b^4*c^6*d^4*f + 1586*A^3*a^4*b^7*c^4*d^6*f - 1376*A^3*a^3*b^8*c^3*d^7*f - 1096*A^3*a^5*b^6*c^3*d^7*f + 844*A^3*a^4*b^7*c^2*d^8*f - 748*A^3*a^5*b^6*c^5*d^5*f + 490*A^3*a^6*b^5*c^4*d^6*f + 376*A^3*a^2*b^9*c^2*d^8*f + 362*A^3*a^4*b^7*c^6*d^4*f - 356*A^3*a^6*b^5*c^2*d^8*f + 328*A^3*a^7*b^4*c^3*d^7*f - 328*A^3*a^3*b^8*c^5*d^5*f + 224*A^3*a^2*b^9*c^4*d^6*f - 197*A^3*a^8*b^3*c^2*d^8*f - 112*A^3*a^5*b^6*c^7*d^3*f + 98*A^3*a^6*b^5*c^6*d^4*f - 92*A^3*a^2*b^9*c^6*d^4*f - 88*A^3*a^3*b^8*c^7*d^3*f + 68*A^3*a^4*b^7*c^8*d^2*f + 32*A^3*a^9*b^2*c^3*d^7*f - 28*A^3*a^8*b^3*c^4*d^6*f - 28*A^3*a^7*b^4*c^5*d^5*f + 17*A^3*a^2*b^9*c^8*d^2*f + 104*C^3*a*b^10*c^7*d^3*f + 54*C^3*a^9*b^2*c*d^9*f - 40*C^3*a^7*b^4*c*d^9*f - 35*C^3*a^10*b*c^2*d^8*f + 22*C^3*a^3*b^8*c^9*d*f + 16*C^3*a*b^10*c^5*d^5*f - 16*C^3*a*b^10*c^3*d^7*f + 8*C^3*a^5*b^6*c*d^9*f - 2*A*B*C*a^11*d^10*f + 198*B^3*a^8*b^3*c*d^9*f + 192*B^3*a*b^10*c^6*d^4*f - 128*B^3*a^4*b^7*c*d^9*f - 80*B^3*a*b^10*c^2*d^8*f - 56*B^3*a^2*b^9*c*d^9*f - 24*B^3*a^6*b^5*c*d^9*f - 18*B^3*a^2*b^9*c^9*d*f - 16*B^3*a*b^10*c^4*d^6*f + 13*B^3*a*b^10*c^8*d^2*f + 8*B^3*a^10*b*c^3*d^7*f + 8*B^3*a^4*b^7*c^9*d*f - 624*A^3*a^3*b^8*c*d^9*f + 472*A^3*a^7*b^4*c*d^9*f - 272*A^3*a*b^10*c^3*d^7*f + 152*A^3*a*b^10*c^5*d^5*f - 22*A^3*a^3*b^8*c^9*d*f + 18*A^3*a^9*b^2*c*d^9*f - 13*A^3*a^10*b*c^2*d^8*f - 8*A^3*a^5*b^6*c*d^9*f - 8*A^3*a*b^10*c^7*d^3*f + A*B^2*b^11*c^8*d^2*f + 11*C^3*b^11*c^8*d^2*f - 8*C^3*b^11*c^6*d^4*f - 4*C^3*b^11*c^4*d^6*f - 64*B^3*b^11*c^5*d^5*f - 32*B^3*b^11*c^3*d^7*f - 68*A^3*b^11*c^4*d^6*f + 20*A^3*b^11*c^6*d^4*f + 12*A^3*b^11*c^2*d^8*f - C^3*a^8*b^3*d^10*f - B^3*a^11*c^2*d^8*f - 60*B^3*a^7*b^4*d^10*f - 32*B^3*a^5*b^6*d^10*f + 21*B^3*a^9*b^2*d^10*f - 12*B^3*a^3*b^8*d^10*f - 3*C^3*a^2*b^9*c^10*f - 360*A^3*a^6*b^5*d^10*f - 204*A^3*a^4*b^7*d^10*f - B^3*a^3*b^8*c^10*f + 3*A^3*a^2*b^9*c^10*f - 2*C^3*a^11*c*d^9*f - 2*B^3*b^11*c^9*d*f + 3*C^3*a^10*b*d^10*f + 2*A^3*a^11*c*d^9*f + 3*B^3*a*b^10*c^10*f - 3*A^3*a^10*b*d^10*f - 36*A^2*C*b^11*d^10*f + 3*A^2*C*b^11*c^10*f - 3*A*C^2*b^11*c^10*f - A*B^2*b^11*c^10*f + 36*A^3*b^11*d^10*f - A^3*b^11*c^10*f + A^3*b^11*c^8*d^2*f + A^3*a^8*b^3*d^10*f + B^2*C*b^11*c^10*f + B*C^2*a^11*d^10*f + A^2*B*a^11*d^10*f + C^3*b^11*c^10*f + B^3*a^11*d^10*f - 6*A*B^2*C*a^7*b*c*d^7 + 4*A*B^2*C*a*b^7*c*d^7 + 168*A^2*B*C*a^2*b^6*c^3*d^5 + 144*A*B*C^2*a^3*b^5*c^4*d^4 - 129*A^2*B*C*a^3*b^5*c^4*d^4 - 96*A*B*C^2*a^2*b^6*c^3*d^5 + 84*A*B*C^2*a^3*b^5*c^2*d^6 + 72*A^2*B*C*a^4*b^4*c^3*d^5 - 72*A^2*B*C*a^3*b^5*c^2*d^6 + 64*A*B^2*C*a^4*b^4*c^4*d^4 - 60*A*B*C^2*a^4*b^4*c^3*d^5 + 57*A^2*B*C*a^5*b^3*c^2*d^6 - 56*A*B^2*C*a^5*b^3*c^3*d^5 - 39*A*B^2*C*a^2*b^6*c^4*d^4 - 38*A*B^2*C*a^3*b^5*c^5*d^3 + 36*A*B^2*C*a^3*b^5*c^3*d^5 + 36*A*B*C^2*a^5*b^3*c^4*d^4 - 30*A*B*C^2*a^5*b^3*c^2*d^6 + 27*A*B^2*C*a^6*b^2*c^2*d^6 - 24*A*B^2*C*a^2*b^6*c^2*d^6 + 24*A*B*C^2*a^6*b^2*c^3*d^5 - 24*A*B*C^2*a^4*b^4*c^5*d^3 - 18*A^2*B*C*a^5*b^3*c^4*d^4 + 18*A^2*B*C*a^2*b^6*c^5*d^3 - 15*A*B^2*C*a^4*b^4*c^2*d^6 - 12*A^2*B*C*a^6*b^2*c^3*d^5 + 12*A^2*B*C*a^4*b^4*c^5*d^3 + 9*A*B^2*C*a^2*b^6*c^6*d^2 + 6*A*B*C^2*a^3*b^5*c^6*d^2 - 3*A^2*B*C*a^3*b^5*c^6*d^2 + 60*A^2*B*C*a^2*b^6*c*d^7 - 51*A^2*B*C*a*b^7*c^4*d^4 + 48*A*B*C^2*a^6*b^2*c*d^7 - 42*A^2*B*C*a^6*b^2*c*d^7 - 42*A^2*B*C*a*b^7*c^2*d^6 + 36*A*B*C^2*a^4*b^4*c*d^7 + 36*A*B*C^2*a*b^7*c^4*d^4 + 36*A*B*C^2*a*b^7*c^2*d^6 - 30*A^2*B*C*a^4*b^4*c*d^7 + 24*A*B^2*C*a^3*b^5*c*d^7 - 24*A*B*C^2*a^2*b^6*c*d^7 + 18*A*B^2*C*a*b^7*c^5*d^3 - 18*A*B*C^2*a*b^7*c^6*d^2 + 12*A*B^2*C*a*b^7*c^3*d^5 + 9*A^2*B*C*a*b^7*c^6*d^2 + 6*A*B^2*C*a^5*b^3*c*d^7 - 6*A*B*C^2*a^7*b*c^2*d^6 + 3*A^2*B*C*a^7*b*c^2*d^6 - 18*B^3*C*a^6*b^2*c*d^7 - 18*B*C^3*a^6*b^2*c*d^7 - 14*B^3*C*a^4*b^4*c*d^7 - 14*B*C^3*a^4*b^4*c*d^7 - 10*B^3*C*a*b^7*c^2*d^6 - 10*B*C^3*a*b^7*c^2*d^6 + 9*B^3*C*a*b^7*c^6*d^2 + 9*B*C^3*a*b^7*c^6*d^2 - 7*B^3*C*a*b^7*c^4*d^4 - 7*B*C^3*a*b^7*c^4*d^4 + 6*B^2*C^2*a^7*b*c*d^7 - 4*B^3*C*a^2*b^6*c*d^7 + 4*B^2*C^2*a*b^7*c*d^7 - 4*B*C^3*a^2*b^6*c*d^7 + 3*B^3*C*a^7*b*c^2*d^6 + 3*B*C^3*a^7*b*c^2*d^6 + 144*A^3*C*a^3*b^5*c*d^7 + 62*A^3*C*a^5*b^3*c*d^7 + 48*A*C^3*a^3*b^5*c*d^7 - 36*A^2*C^2*a*b^7*c*d^7 + 26*A*C^3*a^5*b^3*c*d^7 + 20*A^3*C*a*b^7*c^3*d^5 + 18*A^2*C^2*a^7*b*c*d^7 - 18*A*C^3*a*b^7*c^5*d^3 - 6*A^3*C*a*b^7*c^5*d^3 - 4*A*C^3*a*b^7*c^3*d^5 - 32*A^3*B*a^2*b^6*c*d^7 - 32*A*B^3*a^2*b^6*c*d^7 + 22*A^3*B*a*b^7*c^4*d^4 + 22*A*B^3*a*b^7*c^4*d^4 + 16*A^3*B*a*b^7*c^2*d^6 + 16*A*B^3*a*b^7*c^2*d^6 + 12*A^3*B*a^6*b^2*c*d^7 + 12*A*B^3*a^6*b^2*c*d^7 + 8*A^3*B*a^4*b^4*c*d^7 - 8*A^2*B^2*a*b^7*c*d^7 + 8*A*B^3*a^4*b^4*c*d^7 + 36*A^2*B*C*b^8*c^3*d^5 + 24*A*B*C^2*b^8*c^5*d^3 - 18*A^2*B*C*b^8*c^5*d^3 - 12*A*B*C^2*b^8*c^3*d^5 - 3*A*B^2*C*b^8*c^6*d^2 - 3*A*B^2*C*b^8*c^4*d^4 - 2*A*B^2*C*b^8*c^2*d^6 + 57*A^2*B*C*a^5*b^3*d^8 + 36*A^2*B*C*a^3*b^5*d^8 - 30*A*B*C^2*a^5*b^3*d^8 - 18*A*B*C^2*a^3*b^5*d^8 - 9*A*B^2*C*a^4*b^4*d^8 - 3*A*B^2*C*a^6*b^2*d^8 - 2*A*B^2*C*a^2*b^6*d^8 + 34*B^2*C^2*a^3*b^5*c^5*d^3 + 28*B^2*C^2*a^5*b^3*c^3*d^5 + 24*B^2*C^2*a^2*b^6*c^4*d^4 - 20*B^2*C^2*a^4*b^4*c^4*d^4 + 12*B^2*C^2*a^3*b^5*c^3*d^5 + 12*B^2*C^2*a^2*b^6*c^2*d^6 + 9*B^2*C^2*a^6*b^2*c^4*d^4 + 9*B^2*C^2*a^4*b^4*c^2*d^6 - 9*B^2*C^2*a^2*b^6*c^6*d^2 - 3*B^2*C^2*a^6*b^2*c^2*d^6 + 159*A^2*C^2*a^4*b^4*c^2*d^6 - 156*A^2*C^2*a^3*b^5*c^3*d^5 + 90*A^2*C^2*a^3*b^5*c^5*d^3 + 78*A^2*C^2*a^2*b^6*c^2*d^6 - 63*A^2*C^2*a^4*b^4*c^4*d^4 - 27*A^2*C^2*a^6*b^2*c^2*d^6 - 27*A^2*C^2*a^2*b^6*c^6*d^2 - 18*A^2*C^2*a^2*b^6*c^4*d^4 + 9*A^2*C^2*a^6*b^2*c^4*d^4 + 66*A^2*B^2*a^2*b^6*c^2*d^6 + 60*A^2*B^2*a^4*b^4*c^2*d^6 - 48*A^2*B^2*a^3*b^5*c^3*d^5 + 42*A^2*B^2*a^2*b^6*c^4*d^4 + 28*A^2*B^2*a^5*b^3*c^3*d^5 - 17*A^2*B^2*a^4*b^4*c^4*d^4 - 6*A^2*B^2*a^6*b^2*c^2*d^6 + 4*A^2*B^2*a^3*b^5*c^5*d^3 + 36*A^3*C*a*b^7*c*d^7 - 18*A*C^3*a^7*b*c*d^7 + 12*A*C^3*a*b^7*c*d^7 - 6*A^3*C*a^7*b*c*d^7 + 24*A^2*B*C*b^8*c*d^7 - 12*A*B*C^2*b^8*c*d^7 + 12*A^2*B*C*a*b^7*d^8 + 6*A*B*C^2*a^7*b*d^8 - 6*A*B*C^2*a*b^7*d^8 - 3*A^2*B*C*a^7*b*d^8 - 53*B^3*C*a^3*b^5*c^4*d^4 - 53*B*C^3*a^3*b^5*c^4*d^4 - 32*B^3*C*a^3*b^5*c^2*d^6 - 32*B*C^3*a^3*b^5*c^2*d^6 - 18*B^3*C*a^5*b^3*c^4*d^4 - 18*B*C^3*a^5*b^3*c^4*d^4 + 16*B^3*C*a^4*b^4*c^3*d^5 + 16*B*C^3*a^4*b^4*c^3*d^5 - 12*B^3*C*a^6*b^2*c^3*d^5 + 12*B^3*C*a^4*b^4*c^5*d^3 + 12*B^2*C^2*a^3*b^5*c*d^7 - 12*B*C^3*a^6*b^2*c^3*d^5 + 12*B*C^3*a^4*b^4*c^5*d^3 + 8*B^3*C*a^2*b^6*c^3*d^5 + 8*B*C^3*a^2*b^6*c^3*d^5 - 6*B^3*C*a^2*b^6*c^5*d^3 + 6*B^2*C^2*a^5*b^3*c*d^7 - 6*B^2*C^2*a*b^7*c^5*d^3 - 6*B*C^3*a^2*b^6*c^5*d^3 - 3*B^3*C*a^3*b^5*c^6*d^2 - 3*B*C^3*a^3*b^5*c^6*d^2 - 175*A^3*C*a^4*b^4*c^2*d^6 + 164*A^3*C*a^3*b^5*c^3*d^5 - 144*A^2*C^2*a^3*b^5*c*d^7 - 124*A^3*C*a^2*b^6*c^2*d^6 - 90*A*C^3*a^3*b^5*c^5*d^3 - 73*A*C^3*a^4*b^4*c^2*d^6 - 66*A^2*C^2*a^5*b^3*c*d^7 + 44*A*C^3*a^3*b^5*c^3*d^5 + 36*A*C^3*a^4*b^4*c^4*d^4 + 30*A^3*C*a^4*b^4*c^4*d^4 - 30*A^3*C*a^3*b^5*c^5*d^3 + 27*A*C^3*a^2*b^6*c^6*d^2 + 21*A*C^3*a^2*b^6*c^4*d^4 + 18*A^2*C^2*a*b^7*c^5*d^3 - 18*A*C^3*a^6*b^2*c^4*d^4 - 16*A*C^3*a^2*b^6*c^2*d^6 + 15*A^3*C*a^6*b^2*c^2*d^6 - 15*A^3*C*a^2*b^6*c^4*d^4 - 12*A^2*C^2*a*b^7*c^3*d^5 + 9*A^3*C*a^2*b^6*c^6*d^2 + 9*A*C^3*a^6*b^2*c^2*d^6 - 80*A^3*B*a^2*b^6*c^3*d^5 - 80*A*B^3*a^2*b^6*c^3*d^5 + 38*A^3*B*a^3*b^5*c^4*d^4 + 38*A*B^3*a^3*b^5*c^4*d^4 - 36*A^2*B^2*a^3*b^5*c*d^7 - 28*A^3*B*a^5*b^3*c^2*d^6 - 28*A^3*B*a^4*b^4*c^3*d^5 - 28*A*B^3*a^5*b^3*c^2*d^6 - 28*A*B^3*a^4*b^4*c^3*d^5 + 20*A^3*B*a^3*b^5*c^2*d^6 + 20*A*B^3*a^3*b^5*c^2*d^6 - 12*A^3*B*a^2*b^6*c^5*d^3 - 12*A^2*B^2*a^5*b^3*c*d^7 - 12*A^2*B^2*a*b^7*c^5*d^3 - 12*A^2*B^2*a*b^7*c^3*d^5 - 12*A*B^3*a^2*b^6*c^5*d^3 + 9*B^2*C^2*b^8*c^4*d^4 + 4*B^2*C^2*b^8*c^2*d^6 + 3*B^2*C^2*b^8*c^6*d^2 - 30*A^2*C^2*b^8*c^4*d^4 + 9*A^2*C^2*b^8*c^6*d^2 + 16*A^2*B^2*b^8*c^2*d^6 + 6*B^2*C^2*a^6*b^2*d^8 + 3*B^2*C^2*a^4*b^4*d^8 + 3*A^2*B^2*b^8*c^4*d^4 + 36*A^2*C^2*a^4*b^4*d^8 + 27*A^2*C^2*a^2*b^6*d^8 - 18*A^2*C^2*a^6*b^2*d^8 + 33*A^2*B^2*a^4*b^4*d^8 + 28*A^2*B^2*a^2*b^6*d^8 + 6*A^2*B^2*a^6*b^2*d^8 + 6*C^4*a*b^7*c^5*d^3 + 4*C^4*a*b^7*c^3*d^5 - 2*C^4*a^5*b^3*c*d^7 + 12*B^4*a^3*b^5*c*d^7 - 12*B^4*a*b^7*c^5*d^3 + 8*B^4*a^5*b^3*c*d^7 - 4*B^4*a*b^7*c^3*d^5 - 48*A^4*a^3*b^5*c*d^7 - 20*A^4*a^5*b^3*c*d^7 - 8*A^4*a*b^7*c^3*d^5 - 10*B^3*C*b^8*c^5*d^3 - 10*B*C^3*b^8*c^5*d^3 - 4*B^3*C*b^8*c^3*d^5 - 4*B*C^3*b^8*c^3*d^5 + 23*A^3*C*b^8*c^4*d^4 - 18*A^3*C*b^8*c^2*d^6 + 11*A*C^3*b^8*c^4*d^4 - 9*A*C^3*b^8*c^6*d^2 + 6*A*C^3*b^8*c^2*d^6 - 3*A^3*C*b^8*c^6*d^2 - 20*A^3*B*b^8*c^3*d^5 - 20*A*B^3*b^8*c^3*d^5 + 4*A^3*B*b^8*c^5*d^3 + 4*A*B^3*b^8*c^5*d^3 - 63*A^3*C*a^4*b^4*d^8 - 54*A^3*C*a^2*b^6*d^8 + 9*A^3*C*a^6*b^2*d^8 + 9*A*C^3*a^6*b^2*d^8 - 3*A*C^3*a^4*b^4*d^8 - 28*A^3*B*a^5*b^3*d^8 - 28*A*B^3*a^5*b^3*d^8 - 18*A^3*B*a^3*b^5*d^8 - 18*A*B^3*a^3*b^5*d^8 + B^3*C*a^5*b^3*c^2*d^6 + B*C^3*a^5*b^3*c^2*d^6 + 6*C^4*a^7*b*c*d^7 + 4*B^4*a*b^7*c*d^7 - 12*A^4*a*b^7*c*d^7 - 12*A^3*B*b^8*c*d^7 - 12*A*B^3*b^8*c*d^7 - 3*B^3*C*a^7*b*d^8 - 3*B*C^3*a^7*b*d^8 - 6*A^3*B*a*b^7*d^8 - 6*A*B^3*a*b^7*d^8 + 30*C^4*a^3*b^5*c^5*d^3 + 19*C^4*a^4*b^4*c^2*d^6 + 9*C^4*a^6*b^2*c^4*d^4 - 9*C^4*a^2*b^6*c^6*d^2 + 4*C^4*a^3*b^5*c^3*d^5 + 4*C^4*a^2*b^6*c^2*d^6 + 3*C^4*a^6*b^2*c^2*d^6 - 3*C^4*a^4*b^4*c^4*d^4 - 3*C^4*a^2*b^6*c^4*d^4 + 28*B^4*a^5*b^3*c^3*d^5 + 27*B^4*a^2*b^6*c^4*d^4 - 17*B^4*a^4*b^4*c^4*d^4 - 10*B^4*a^4*b^4*c^2*d^6 + 8*B^4*a^3*b^5*c^3*d^5 + 8*B^4*a^2*b^6*c^2*d^6 - 6*B^4*a^6*b^2*c^2*d^6 + 4*B^4*a^3*b^5*c^5*d^3 + 70*A^4*a^4*b^4*c^2*d^6 + 58*A^4*a^2*b^6*c^2*d^6 - 56*A^4*a^3*b^5*c^3*d^5 + 15*A^4*a^2*b^6*c^4*d^4 + B^2*C^2*a^2*b^6*d^8 - 18*A^3*C*b^8*d^8 + B^3*C*a^5*b^3*d^8 + B*C^3*a^5*b^3*d^8 + 3*C^4*b^8*c^6*d^2 + 8*B^4*b^8*c^4*d^4 + 4*B^4*b^8*c^2*d^6 + 12*A^4*b^8*c^2*d^6 - 5*A^4*b^8*c^4*d^4 + 6*B^4*a^6*b^2*d^8 + 3*B^4*a^4*b^4*d^8 + 30*A^4*a^4*b^4*d^8 + 27*A^4*a^2*b^6*d^8 + 9*A^2*C^2*b^8*d^8 + 9*A^2*B^2*b^8*d^8 + 9*A^4*b^8*d^8 + C^4*b^8*c^4*d^4 + B^4*a^2*b^6*d^8, f, k)*(root(640*a^13*b^7*c*d^15*f^4 + 640*a^7*b^13*c^15*d*f^4 + 480*a^15*b^5*c*d^15*f^4 + 480*a^11*b^9*c*d^15*f^4 + 480*a^9*b^11*c^15*d*f^4 + 480*a^5*b^15*c^15*d*f^4 + 192*a^19*b*c^5*d^11*f^4 + 192*a^17*b^3*c*d^15*f^4 + 192*a^11*b^9*c^15*d*f^4 + 192*a^9*b^11*c*d^15*f^4 + 192*a^3*b^17*c^15*d*f^4 + 192*a*b^19*c^11*d^5*f^4 + 128*a^19*b*c^7*d^9*f^4 + 128*a^19*b*c^3*d^13*f^4 + 128*a*b^19*c^13*d^3*f^4 + 128*a*b^19*c^9*d^7*f^4 + 32*a^19*b*c^9*d^7*f^4 + 32*a^13*b^7*c^15*d*f^4 + 32*a^7*b^13*c*d^15*f^4 + 32*a*b^19*c^7*d^9*f^4 + 32*a^19*b*c*d^15*f^4 + 32*a*b^19*c^15*d*f^4 - 47088*a^10*b^10*c^8*d^8*f^4 + 42432*a^11*b^9*c^7*d^9*f^4 + 42432*a^9*b^11*c^9*d^7*f^4 + 39328*a^11*b^9*c^9*d^7*f^4 + 39328*a^9*b^11*c^7*d^9*f^4 - 36912*a^12*b^8*c^8*d^8*f^4 - 36912*a^8*b^12*c^8*d^8*f^4 - 34256*a^10*b^10*c^10*d^6*f^4 - 34256*a^10*b^10*c^6*d^10*f^4 - 31152*a^12*b^8*c^6*d^10*f^4 - 31152*a^8*b^12*c^10*d^6*f^4 + 28128*a^13*b^7*c^7*d^9*f^4 + 28128*a^7*b^13*c^9*d^7*f^4 + 24160*a^11*b^9*c^5*d^11*f^4 + 24160*a^9*b^11*c^11*d^5*f^4 - 23088*a^12*b^8*c^10*d^6*f^4 - 23088*a^8*b^12*c^6*d^10*f^4 + 22272*a^13*b^7*c^9*d^7*f^4 + 22272*a^7*b^13*c^7*d^9*f^4 + 19072*a^11*b^9*c^11*d^5*f^4 + 19072*a^9*b^11*c^5*d^11*f^4 + 18624*a^13*b^7*c^5*d^11*f^4 + 18624*a^7*b^13*c^11*d^5*f^4 - 17328*a^14*b^6*c^8*d^8*f^4 - 17328*a^6*b^14*c^8*d^8*f^4 - 17232*a^14*b^6*c^6*d^10*f^4 - 17232*a^6*b^14*c^10*d^6*f^4 - 13520*a^12*b^8*c^4*d^12*f^4 - 13520*a^8*b^12*c^12*d^4*f^4 - 12464*a^10*b^10*c^12*d^4*f^4 - 12464*a^10*b^10*c^4*d^12*f^4 + 10880*a^15*b^5*c^7*d^9*f^4 + 10880*a^5*b^15*c^9*d^7*f^4 - 9072*a^14*b^6*c^10*d^6*f^4 - 9072*a^6*b^14*c^6*d^10*f^4 + 8928*a^13*b^7*c^11*d^5*f^4 + 8928*a^7*b^13*c^5*d^11*f^4 - 8880*a^14*b^6*c^4*d^12*f^4 - 8880*a^6*b^14*c^12*d^4*f^4 + 8480*a^15*b^5*c^5*d^11*f^4 + 8480*a^5*b^15*c^11*d^5*f^4 + 7200*a^15*b^5*c^9*d^7*f^4 + 7200*a^5*b^15*c^7*d^9*f^4 - 6912*a^12*b^8*c^12*d^4*f^4 - 6912*a^8*b^12*c^4*d^12*f^4 + 6400*a^11*b^9*c^3*d^13*f^4 + 6400*a^9*b^11*c^13*d^3*f^4 + 5920*a^13*b^7*c^3*d^13*f^4 + 5920*a^7*b^13*c^13*d^3*f^4 - 5392*a^16*b^4*c^6*d^10*f^4 - 5392*a^4*b^16*c^10*d^6*f^4 - 4428*a^16*b^4*c^8*d^8*f^4 - 4428*a^4*b^16*c^8*d^8*f^4 + 4128*a^11*b^9*c^13*d^3*f^4 + 4128*a^9*b^11*c^3*d^13*f^4 - 3328*a^16*b^4*c^4*d^12*f^4 - 3328*a^4*b^16*c^12*d^4*f^4 + 3264*a^15*b^5*c^3*d^13*f^4 + 3264*a^5*b^15*c^13*d^3*f^4 - 2480*a^12*b^8*c^2*d^14*f^4 - 2480*a^8*b^12*c^14*d^2*f^4 + 2240*a^15*b^5*c^11*d^5*f^4 + 2240*a^5*b^15*c^5*d^11*f^4 - 2128*a^14*b^6*c^12*d^4*f^4 - 2128*a^6*b^14*c^4*d^12*f^4 + 2112*a^17*b^3*c^7*d^9*f^4 + 2112*a^3*b^17*c^9*d^7*f^4 + 2048*a^17*b^3*c^5*d^11*f^4 + 2048*a^3*b^17*c^11*d^5*f^4 - 2000*a^14*b^6*c^2*d^14*f^4 - 2000*a^6*b^14*c^14*d^2*f^4 - 1792*a^16*b^4*c^10*d^6*f^4 - 1792*a^4*b^16*c^6*d^10*f^4 - 1776*a^10*b^10*c^14*d^2*f^4 - 1776*a^10*b^10*c^2*d^14*f^4 + 1472*a^13*b^7*c^13*d^3*f^4 + 1472*a^7*b^13*c^3*d^13*f^4 + 1088*a^17*b^3*c^9*d^7*f^4 + 1088*a^3*b^17*c^7*d^9*f^4 + 992*a^17*b^3*c^3*d^13*f^4 + 992*a^3*b^17*c^13*d^3*f^4 - 912*a^16*b^4*c^2*d^14*f^4 - 912*a^4*b^16*c^14*d^2*f^4 - 768*a^18*b^2*c^6*d^10*f^4 - 768*a^2*b^18*c^10*d^6*f^4 - 688*a^12*b^8*c^14*d^2*f^4 - 688*a^8*b^12*c^2*d^14*f^4 - 592*a^18*b^2*c^4*d^12*f^4 - 592*a^2*b^18*c^12*d^4*f^4 - 472*a^18*b^2*c^8*d^8*f^4 - 472*a^2*b^18*c^8*d^8*f^4 - 280*a^16*b^4*c^12*d^4*f^4 - 280*a^4*b^16*c^4*d^12*f^4 + 224*a^17*b^3*c^11*d^5*f^4 + 224*a^15*b^5*c^13*d^3*f^4 + 224*a^5*b^15*c^3*d^13*f^4 + 224*a^3*b^17*c^5*d^11*f^4 - 208*a^18*b^2*c^2*d^14*f^4 - 208*a^2*b^18*c^14*d^2*f^4 - 112*a^18*b^2*c^10*d^6*f^4 - 112*a^14*b^6*c^14*d^2*f^4 - 112*a^6*b^14*c^2*d^14*f^4 - 112*a^2*b^18*c^6*d^10*f^4 - 24*b^20*c^12*d^4*f^4 - 16*b^20*c^14*d^2*f^4 - 16*b^20*c^10*d^6*f^4 - 4*b^20*c^8*d^8*f^4 - 24*a^20*c^4*d^12*f^4 - 16*a^20*c^6*d^10*f^4 - 16*a^20*c^2*d^14*f^4 - 4*a^20*c^8*d^8*f^4 - 80*a^14*b^6*d^16*f^4 - 60*a^16*b^4*d^16*f^4 - 60*a^12*b^8*d^16*f^4 - 24*a^18*b^2*d^16*f^4 - 24*a^10*b^10*d^16*f^4 - 4*a^8*b^12*d^16*f^4 - 80*a^6*b^14*c^16*f^4 - 60*a^8*b^12*c^16*f^4 - 60*a^4*b^16*c^16*f^4 - 24*a^10*b^10*c^16*f^4 - 24*a^2*b^18*c^16*f^4 - 4*a^12*b^8*c^16*f^4 - 4*b^20*c^16*f^4 - 4*a^20*d^16*f^4 + 56*A*C*a^13*b*c*d^11*f^2 - 48*A*C*a*b^13*c^11*d*f^2 + 48*A*C*a*b^13*c*d^11*f^2 + 5904*B*C*a^7*b^7*c^6*d^6*f^2 - 5016*B*C*a^8*b^6*c^5*d^7*f^2 - 4608*B*C*a^6*b^8*c^7*d^5*f^2 - 4512*B*C*a^6*b^8*c^5*d^7*f^2 - 4384*B*C*a^8*b^6*c^7*d^5*f^2 + 3056*B*C*a^7*b^7*c^8*d^4*f^2 + 2256*B*C*a^7*b^7*c^4*d^8*f^2 - 1824*B*C*a^8*b^6*c^3*d^9*f^2 + 1632*B*C*a^4*b^10*c^9*d^3*f^2 - 1400*B*C*a^3*b^11*c^8*d^4*f^2 - 1320*B*C*a^11*b^3*c^4*d^8*f^2 - 1248*B*C*a^6*b^8*c^3*d^9*f^2 + 1152*B*C*a^10*b^4*c^3*d^9*f^2 - 1072*B*C*a^6*b^8*c^9*d^3*f^2 + 1068*B*C*a^9*b^5*c^6*d^6*f^2 - 1004*B*C*a^5*b^9*c^4*d^8*f^2 - 968*B*C*a^3*b^11*c^6*d^6*f^2 - 864*B*C*a^5*b^9*c^8*d^4*f^2 - 828*B*C*a^9*b^5*c^4*d^8*f^2 - 792*B*C*a^11*b^3*c^2*d^10*f^2 - 792*B*C*a^3*b^11*c^4*d^8*f^2 - 776*B*C*a^8*b^6*c^9*d^3*f^2 + 688*B*C*a^4*b^10*c^7*d^5*f^2 - 672*B*C*a^3*b^11*c^10*d^2*f^2 - 592*B*C*a^9*b^5*c^2*d^10*f^2 + 544*B*C*a^7*b^7*c^10*d^2*f^2 - 492*B*C*a^5*b^9*c^2*d^10*f^2 + 480*B*C*a^10*b^4*c^5*d^7*f^2 - 392*B*C*a^5*b^9*c^10*d^2*f^2 + 332*B*C*a^9*b^5*c^8*d^4*f^2 - 328*B*C*a^11*b^3*c^6*d^6*f^2 + 320*B*C*a^2*b^12*c^9*d^3*f^2 + 272*B*C*a^12*b^2*c^3*d^9*f^2 - 248*B*C*a^4*b^10*c^5*d^7*f^2 - 248*B*C*a^3*b^11*c^2*d^10*f^2 - 208*B*C*a^10*b^4*c^7*d^5*f^2 - 192*B*C*a^2*b^12*c^5*d^7*f^2 + 144*B*C*a^7*b^7*c^2*d^10*f^2 - 96*B*C*a^4*b^10*c^3*d^9*f^2 + 88*B*C*a^12*b^2*c^5*d^7*f^2 - 72*B*C*a^11*b^3*c^8*d^4*f^2 - 48*B*C*a^12*b^2*c^7*d^5*f^2 + 48*B*C*a^10*b^4*c^9*d^3*f^2 - 48*B*C*a^2*b^12*c^7*d^5*f^2 - 48*B*C*a^2*b^12*c^3*d^9*f^2 - 12*B*C*a^9*b^5*c^10*d^2*f^2 + 4*B*C*a^5*b^9*c^6*d^6*f^2 + 5824*A*C*a^5*b^9*c^7*d^5*f^2 - 4378*A*C*a^6*b^8*c^8*d^4*f^2 + 4296*A*C*a^5*b^9*c^5*d^7*f^2 - 3912*A*C*a^6*b^8*c^6*d^6*f^2 - 3672*A*C*a^9*b^5*c^5*d^7*f^2 + 3594*A*C*a^8*b^6*c^4*d^8*f^2 + 3236*A*C*a^8*b^6*c^6*d^6*f^2 + 2816*A*C*a^5*b^9*c^9*d^3*f^2 + 2624*A*C*a^5*b^9*c^3*d^9*f^2 + 2432*A*C*a^7*b^7*c^7*d^5*f^2 - 2366*A*C*a^4*b^10*c^8*d^4*f^2 + 2298*A*C*a^10*b^4*c^4*d^8*f^2 + 1872*A*C*a^7*b^7*c^3*d^9*f^2 + 1848*A*C*a^10*b^4*c^6*d^6*f^2 - 1644*A*C*a^4*b^10*c^6*d^6*f^2 - 1488*A*C*a^9*b^5*c^7*d^5*f^2 - 1408*A*C*a^9*b^5*c^3*d^9*f^2 - 1308*A*C*a^6*b^8*c^4*d^8*f^2 + 1248*A*C*a^7*b^7*c^5*d^7*f^2 - 1012*A*C*a^6*b^8*c^10*d^2*f^2 + 1008*A*C*a^3*b^11*c^7*d^5*f^2 + 992*A*C*a^3*b^11*c^5*d^7*f^2 + 928*A*C*a^3*b^11*c^3*d^9*f^2 + 848*A*C*a^7*b^7*c^9*d^3*f^2 + 636*A*C*a^8*b^6*c^2*d^10*f^2 - 628*A*C*a^4*b^10*c^10*d^2*f^2 - 600*A*C*a^6*b^8*c^2*d^10*f^2 - 576*A*C*a^11*b^3*c^5*d^7*f^2 + 572*A*C*a^10*b^4*c^2*d^10*f^2 + 464*A*C*a^8*b^6*c^8*d^4*f^2 - 304*A*C*a^4*b^10*c^4*d^8*f^2 + 304*A*C*a^2*b^12*c^6*d^6*f^2 + 296*A*C*a^2*b^12*c^4*d^8*f^2 + 260*A*C*a^10*b^4*c^8*d^4*f^2 - 232*A*C*a^12*b^2*c^2*d^10*f^2 - 232*A*C*a^9*b^5*c^9*d^3*f^2 + 228*A*C*a^2*b^12*c^10*d^2*f^2 - 188*A*C*a^4*b^10*c^2*d^10*f^2 + 144*A*C*a^11*b^3*c^3*d^9*f^2 + 116*A*C*a^12*b^2*c^6*d^6*f^2 - 112*A*C*a^11*b^3*c^7*d^5*f^2 + 112*A*C*a^3*b^11*c^9*d^3*f^2 + 92*A*C*a^8*b^6*c^10*d^2*f^2 + 74*A*C*a^12*b^2*c^4*d^8*f^2 + 62*A*C*a^2*b^12*c^8*d^4*f^2 + 40*A*C*a^2*b^12*c^2*d^10*f^2 - 7008*A*B*a^7*b^7*c^6*d^6*f^2 - 4032*A*B*a^7*b^7*c^4*d^8*f^2 + 3952*A*B*a^8*b^6*c^7*d^5*f^2 + 3648*A*B*a^8*b^6*c^5*d^7*f^2 - 3392*A*B*a^7*b^7*c^8*d^4*f^2 + 3264*A*B*a^6*b^8*c^7*d^5*f^2 - 2992*A*B*a^4*b^10*c^5*d^7*f^2 - 2368*A*B*a^4*b^10*c^7*d^5*f^2 - 2304*A*B*a^4*b^10*c^3*d^9*f^2 - 1968*A*B*a^9*b^5*c^6*d^6*f^2 - 1872*A*B*a^4*b^10*c^9*d^3*f^2 - 1728*A*B*a^7*b^7*c^2*d^10*f^2 + 1712*A*B*a^3*b^11*c^8*d^4*f^2 - 1536*A*B*a^10*b^4*c^3*d^9*f^2 + 1536*A*B*a^6*b^8*c^5*d^7*f^2 - 1392*A*B*a^2*b^12*c^5*d^7*f^2 + 1328*A*B*a^3*b^11*c^6*d^6*f^2 - 1104*A*B*a^2*b^12*c^3*d^9*f^2 - 1056*A*B*a^6*b^8*c^3*d^9*f^2 + 976*A*B*a^6*b^8*c^9*d^3*f^2 + 960*A*B*a^11*b^3*c^4*d^8*f^2 + 936*A*B*a^5*b^9*c^8*d^4*f^2 - 912*A*B*a^10*b^4*c^5*d^7*f^2 + 848*A*B*a^8*b^6*c^9*d^3*f^2 + 816*A*B*a^3*b^11*c^4*d^8*f^2 - 816*A*B*a^2*b^12*c^7*d^5*f^2 + 768*A*B*a^3*b^11*c^10*d^2*f^2 + 672*A*B*a^8*b^6*c^3*d^9*f^2 - 632*A*B*a^9*b^5*c^8*d^4*f^2 - 608*A*B*a^9*b^5*c^2*d^10*f^2 - 552*A*B*a^9*b^5*c^4*d^8*f^2 - 544*A*B*a^7*b^7*c^10*d^2*f^2 - 480*A*B*a^5*b^9*c^2*d^10*f^2 + 464*A*B*a^5*b^9*c^10*d^2*f^2 - 464*A*B*a^2*b^12*c^9*d^3*f^2 + 432*A*B*a^11*b^3*c^2*d^10*f^2 - 368*A*B*a^12*b^2*c^3*d^9*f^2 - 256*A*B*a^5*b^9*c^6*d^6*f^2 - 208*A*B*a^12*b^2*c^5*d^7*f^2 + 176*A*B*a^5*b^9*c^4*d^8*f^2 + 112*A*B*a^11*b^3*c^6*d^6*f^2 + 112*A*B*a^10*b^4*c^7*d^5*f^2 - 16*A*B*a^3*b^11*c^2*d^10*f^2 - 576*B*C*a^8*b^6*c*d^11*f^2 + 400*B*C*a^4*b^10*c^11*d*f^2 - 288*B*C*a^6*b^8*c*d^11*f^2 - 176*B*C*a^6*b^8*c^11*d*f^2 + 128*B*C*a^10*b^4*c*d^11*f^2 - 108*B*C*a*b^13*c^4*d^8*f^2 - 104*B*C*a^4*b^10*c*d^11*f^2 - 92*B*C*a^13*b*c^4*d^8*f^2 - 60*B*C*a*b^13*c^8*d^4*f^2 - 60*B*C*a*b^13*c^6*d^6*f^2 + 48*B*C*a^2*b^12*c^11*d*f^2 - 40*B*C*a*b^13*c^2*d^10*f^2 - 28*B*C*a^13*b*c^2*d^10*f^2 - 24*B*C*a^12*b^2*c*d^11*f^2 + 20*B*C*a*b^13*c^10*d^2*f^2 - 16*B*C*a^2*b^12*c*d^11*f^2 + 12*B*C*a^13*b*c^6*d^6*f^2 + 912*A*C*a^7*b^7*c*d^11*f^2 + 808*A*C*a^5*b^9*c*d^11*f^2 + 432*A*C*a^5*b^9*c^11*d*f^2 + 336*A*C*a^3*b^11*c*d^11*f^2 + 224*A*C*a^11*b^3*c*d^11*f^2 - 112*A*C*a^3*b^11*c^11*d*f^2 + 112*A*C*a*b^13*c^3*d^9*f^2 - 88*A*C*a*b^13*c^9*d^3*f^2 + 80*A*C*a^13*b*c^3*d^9*f^2 + 56*A*C*a*b^13*c^5*d^7*f^2 + 48*A*C*a^9*b^5*c*d^11*f^2 - 40*A*C*a^13*b*c^5*d^7*f^2 - 16*A*C*a^7*b^7*c^11*d*f^2 + 16*A*C*a*b^13*c^7*d^5*f^2 - 496*A*B*a^4*b^10*c*d^11*f^2 - 400*A*B*a^4*b^10*c^11*d*f^2 + 288*A*B*a^8*b^6*c*d^11*f^2 - 288*A*B*a^6*b^8*c*d^11*f^2 - 272*A*B*a^2*b^12*c*d^11*f^2 + 240*A*B*a*b^13*c^6*d^6*f^2 - 224*A*B*a^10*b^4*c*d^11*f^2 + 192*A*B*a*b^13*c^8*d^4*f^2 + 192*A*B*a*b^13*c^4*d^8*f^2 + 176*A*B*a^6*b^8*c^11*d*f^2 + 104*A*B*a^13*b*c^4*d^8*f^2 - 48*A*B*a^2*b^12*c^11*d*f^2 + 16*A*B*a^13*b*c^2*d^10*f^2 + 16*A*B*a*b^13*c^10*d^2*f^2 + 16*A*B*a*b^13*c^2*d^10*f^2 - 96*B*C*b^14*c^7*d^5*f^2 - 72*B*C*b^14*c^5*d^7*f^2 - 24*B*C*b^14*c^9*d^3*f^2 - 16*B*C*b^14*c^3*d^9*f^2 + 116*A*C*b^14*c^6*d^6*f^2 + 100*A*C*b^14*c^4*d^8*f^2 + 24*A*C*b^14*c^2*d^10*f^2 + 22*A*C*b^14*c^8*d^4*f^2 + 16*B*C*a^14*c^3*d^9*f^2 + 8*A*C*b^14*c^10*d^2*f^2 - 192*A*B*b^14*c^5*d^7*f^2 - 176*A*B*b^14*c^3*d^9*f^2 - 112*B*C*a^11*b^3*d^12*f^2 - 48*A*B*b^14*c^7*d^5*f^2 - 28*A*C*a^14*c^2*d^10*f^2 + 4*B*C*a^5*b^9*d^12*f^2 + 2*A*C*a^14*c^4*d^8*f^2 + 150*A*C*a^10*b^4*d^12*f^2 - 80*B*C*a^3*b^11*c^12*f^2 + 66*A*C*a^8*b^6*d^12*f^2 - 30*A*C*a^12*b^2*d^12*f^2 + 24*B*C*a^5*b^9*c^12*f^2 - 16*A*B*a^14*c^3*d^9*f^2 - 12*A*C*a^4*b^10*d^12*f^2 - 576*A*B*a^7*b^7*d^12*f^2 - 432*A*B*a^9*b^5*d^12*f^2 - 400*A*B*a^5*b^9*d^12*f^2 - 144*A*B*a^3*b^11*d^12*f^2 - 66*A*C*a^4*b^10*c^12*f^2 + 54*A*C*a^2*b^12*c^12*f^2 - 32*A*B*a^11*b^3*d^12*f^2 + 2*A*C*a^6*b^8*c^12*f^2 + 80*A*B*a^3*b^11*c^12*f^2 - 24*A*B*a^5*b^9*c^12*f^2 + 2508*C^2*a^6*b^8*c^6*d^6*f^2 + 2376*C^2*a^9*b^5*c^5*d^7*f^2 + 2357*C^2*a^6*b^8*c^8*d^4*f^2 - 2048*C^2*a^5*b^9*c^7*d^5*f^2 + 1304*C^2*a^9*b^5*c^3*d^9*f^2 + 1303*C^2*a^4*b^10*c^8*d^4*f^2 + 1212*C^2*a^4*b^10*c^6*d^6*f^2 - 1203*C^2*a^8*b^6*c^4*d^8*f^2 - 1192*C^2*a^5*b^9*c^9*d^3*f^2 + 1062*C^2*a^6*b^8*c^4*d^8*f^2 + 984*C^2*a^9*b^5*c^7*d^5*f^2 - 952*C^2*a^8*b^6*c^6*d^6*f^2 + 768*C^2*a^7*b^7*c^5*d^7*f^2 - 681*C^2*a^10*b^4*c^4*d^8*f^2 - 672*C^2*a^5*b^9*c^5*d^7*f^2 - 480*C^2*a^10*b^4*c^6*d^6*f^2 + 458*C^2*a^6*b^8*c^10*d^2*f^2 - 448*C^2*a^7*b^7*c^7*d^5*f^2 + 422*C^2*a^4*b^10*c^4*d^8*f^2 + 372*C^2*a^6*b^8*c^2*d^10*f^2 + 360*C^2*a^11*b^3*c^5*d^7*f^2 + 312*C^2*a^7*b^7*c^3*d^9*f^2 + 278*C^2*a^4*b^10*c^10*d^2*f^2 - 232*C^2*a^7*b^7*c^9*d^3*f^2 + 194*C^2*a^12*b^2*c^2*d^10*f^2 + 176*C^2*a^9*b^5*c^9*d^3*f^2 + 152*C^2*a^3*b^11*c^5*d^7*f^2 + 124*C^2*a^4*b^10*c^2*d^10*f^2 - 120*C^2*a^3*b^11*c^7*d^5*f^2 - 114*C^2*a^2*b^12*c^10*d^2*f^2 - 102*C^2*a^8*b^6*c^2*d^10*f^2 + 101*C^2*a^12*b^2*c^4*d^8*f^2 + 100*C^2*a^2*b^12*c^6*d^6*f^2 - 88*C^2*a^5*b^9*c^3*d^9*f^2 + 77*C^2*a^2*b^12*c^8*d^4*f^2 + 72*C^2*a^11*b^3*c^3*d^9*f^2 - 64*C^2*a^8*b^6*c^10*d^2*f^2 + 64*C^2*a^3*b^11*c^3*d^9*f^2 - 58*C^2*a^10*b^4*c^2*d^10*f^2 + 56*C^2*a^12*b^2*c^6*d^6*f^2 + 56*C^2*a^11*b^3*c^7*d^5*f^2 + 40*C^2*a^3*b^11*c^9*d^3*f^2 + 36*C^2*a^12*b^2*c^8*d^4*f^2 + 32*C^2*a^2*b^12*c^4*d^8*f^2 + 26*C^2*a^10*b^4*c^8*d^4*f^2 + 16*C^2*a^2*b^12*c^2*d^10*f^2 + 2*C^2*a^8*b^6*c^8*d^4*f^2 + 2277*B^2*a^8*b^6*c^4*d^8*f^2 + 2144*B^2*a^5*b^9*c^7*d^5*f^2 - 2112*B^2*a^9*b^5*c^5*d^7*f^2 + 2028*B^2*a^8*b^6*c^6*d^6*f^2 - 1671*B^2*a^6*b^8*c^8*d^4*f^2 + 1275*B^2*a^10*b^4*c^4*d^8*f^2 + 1176*B^2*a^5*b^9*c^5*d^7*f^2 + 1096*B^2*a^5*b^9*c^9*d^3*f^2 - 1044*B^2*a^6*b^8*c^6*d^6*f^2 + 984*B^2*a^10*b^4*c^6*d^6*f^2 - 968*B^2*a^9*b^5*c^3*d^9*f^2 - 888*B^2*a^9*b^5*c^7*d^5*f^2 + 672*B^2*a^7*b^7*c^7*d^5*f^2 + 664*B^2*a^5*b^9*c^3*d^9*f^2 - 649*B^2*a^4*b^10*c^8*d^4*f^2 + 618*B^2*a^8*b^6*c^2*d^10*f^2 + 514*B^2*a^4*b^10*c^4*d^8*f^2 + 460*B^2*a^2*b^12*c^6*d^6*f^2 + 422*B^2*a^8*b^6*c^8*d^4*f^2 + 406*B^2*a^10*b^4*c^2*d^10*f^2 - 382*B^2*a^6*b^8*c^10*d^2*f^2 + 368*B^2*a^2*b^12*c^4*d^8*f^2 - 312*B^2*a^11*b^3*c^5*d^7*f^2 + 312*B^2*a^7*b^7*c^3*d^9*f^2 + 248*B^2*a^7*b^7*c^9*d^3*f^2 + 245*B^2*a^2*b^12*c^8*d^4*f^2 - 192*B^2*a^7*b^7*c^5*d^7*f^2 - 184*B^2*a^3*b^11*c^9*d^3*f^2 + 182*B^2*a^2*b^12*c^10*d^2*f^2 + 176*B^2*a^3*b^11*c^3*d^9*f^2 + 174*B^2*a^6*b^8*c^4*d^8*f^2 - 170*B^2*a^4*b^10*c^10*d^2*f^2 - 152*B^2*a^9*b^5*c^9*d^3*f^2 + 152*B^2*a^4*b^10*c^2*d^10*f^2 + 142*B^2*a^10*b^4*c^8*d^4*f^2 - 90*B^2*a^12*b^2*c^2*d^10*f^2 + 88*B^2*a^2*b^12*c^2*d^10*f^2 + 84*B^2*a^8*b^6*c^10*d^2*f^2 + 84*B^2*a^6*b^8*c^2*d^10*f^2 + 60*B^2*a^12*b^2*c^6*d^6*f^2 - 56*B^2*a^11*b^3*c^7*d^5*f^2 + 53*B^2*a^12*b^2*c^4*d^8*f^2 + 24*B^2*a^11*b^3*c^3*d^9*f^2 + 24*B^2*a^4*b^10*c^6*d^6*f^2 + 24*B^2*a^3*b^11*c^7*d^5*f^2 - 8*B^2*a^3*b^11*c^5*d^7*f^2 + 4566*A^2*a^6*b^8*c^4*d^8*f^2 + 4284*A^2*a^6*b^8*c^6*d^6*f^2 - 3776*A^2*a^5*b^9*c^7*d^5*f^2 - 3624*A^2*a^5*b^9*c^5*d^7*f^2 + 3122*A^2*a^4*b^10*c^4*d^8*f^2 + 3108*A^2*a^6*b^8*c^2*d^10*f^2 + 2741*A^2*a^6*b^8*c^8*d^4*f^2 + 2592*A^2*a^4*b^10*c^6*d^6*f^2 - 2536*A^2*a^5*b^9*c^3*d^9*f^2 + 2224*A^2*a^4*b^10*c^2*d^10*f^2 - 2184*A^2*a^7*b^7*c^3*d^9*f^2 - 2016*A^2*a^7*b^7*c^5*d^7*f^2 - 1984*A^2*a^7*b^7*c^7*d^5*f^2 + 1626*A^2*a^8*b^6*c^2*d^10*f^2 - 1624*A^2*a^5*b^9*c^9*d^3*f^2 + 1603*A^2*a^4*b^10*c^8*d^4*f^2 + 1296*A^2*a^9*b^5*c^5*d^7*f^2 - 1144*A^2*a^3*b^11*c^5*d^7*f^2 - 992*A^2*a^3*b^11*c^3*d^9*f^2 + 968*A^2*a^2*b^12*c^4*d^8*f^2 - 888*A^2*a^3*b^11*c^7*d^5*f^2 + 849*A^2*a^8*b^6*c^4*d^8*f^2 + 808*A^2*a^2*b^12*c^2*d^10*f^2 - 616*A^2*a^7*b^7*c^9*d^3*f^2 + 554*A^2*a^6*b^8*c^10*d^2*f^2 - 504*A^2*a^10*b^4*c^6*d^6*f^2 + 504*A^2*a^9*b^5*c^7*d^5*f^2 + 460*A^2*a^2*b^12*c^6*d^6*f^2 + 350*A^2*a^10*b^4*c^2*d^10*f^2 + 350*A^2*a^4*b^10*c^10*d^2*f^2 - 321*A^2*a^10*b^4*c^4*d^8*f^2 + 216*A^2*a^11*b^3*c^5*d^7*f^2 - 216*A^2*a^11*b^3*c^3*d^9*f^2 + 182*A^2*a^12*b^2*c^2*d^10*f^2 - 152*A^2*a^3*b^11*c^9*d^3*f^2 - 124*A^2*a^8*b^6*c^6*d^6*f^2 - 114*A^2*a^2*b^12*c^10*d^2*f^2 + 104*A^2*a^9*b^5*c^3*d^9*f^2 + 77*A^2*a^2*b^12*c^8*d^4*f^2 + 74*A^2*a^8*b^6*c^8*d^4*f^2 - 70*A^2*a^10*b^4*c^8*d^4*f^2 + 56*A^2*a^11*b^3*c^7*d^5*f^2 + 56*A^2*a^9*b^5*c^9*d^3*f^2 + 41*A^2*a^12*b^2*c^4*d^8*f^2 - 28*A^2*a^12*b^2*c^6*d^6*f^2 - 28*A^2*a^8*b^6*c^10*d^2*f^2 - 16*B*C*b^14*c^11*d*f^2 - 16*B*C*a^14*c*d^11*f^2 - 48*A*B*b^14*c*d^11*f^2 + 16*A*B*b^14*c^11*d*f^2 + 12*B*C*a^13*b*d^12*f^2 + 24*B*C*a*b^13*c^12*f^2 + 16*A*B*a^14*c*d^11*f^2 - 24*A*B*a^13*b*d^12*f^2 - 24*A*B*a*b^13*d^12*f^2 - 24*A*B*a*b^13*c^12*f^2 + 216*C^2*a^9*b^5*c*d^11*f^2 - 216*C^2*a^5*b^9*c^11*d*f^2 + 56*C^2*a^3*b^11*c^11*d*f^2 + 56*C^2*a*b^13*c^9*d^3*f^2 + 56*C^2*a*b^13*c^5*d^7*f^2 - 40*C^2*a^11*b^3*c*d^11*f^2 + 40*C^2*a*b^13*c^7*d^5*f^2 + 32*C^2*a^13*b*c^5*d^7*f^2 - 24*C^2*a^7*b^7*c*d^11*f^2 - 16*C^2*a^13*b*c^3*d^9*f^2 + 16*C^2*a*b^13*c^3*d^9*f^2 + 8*C^2*a^7*b^7*c^11*d*f^2 - 8*C^2*a^5*b^9*c*d^11*f^2 + 264*B^2*a^7*b^7*c*d^11*f^2 + 224*B^2*a^5*b^9*c*d^11*f^2 + 168*B^2*a^5*b^9*c^11*d*f^2 - 112*B^2*a*b^13*c^9*d^3*f^2 - 104*B^2*a^3*b^11*c^11*d*f^2 - 104*B^2*a*b^13*c^7*d^5*f^2 + 96*B^2*a^3*b^11*c*d^11*f^2 + 88*B^2*a^11*b^3*c*d^11*f^2 - 72*B^2*a^9*b^5*c*d^11*f^2 - 64*B^2*a*b^13*c^5*d^7*f^2 + 32*B^2*a^13*b*c^3*d^9*f^2 - 24*B^2*a^13*b*c^5*d^7*f^2 - 24*B^2*a^7*b^7*c^11*d*f^2 + 16*B^2*a*b^13*c^3*d^9*f^2 - 888*A^2*a^7*b^7*c*d^11*f^2 - 800*A^2*a^5*b^9*c*d^11*f^2 - 336*A^2*a^3*b^11*c*d^11*f^2 - 264*A^2*a^9*b^5*c*d^11*f^2 - 216*A^2*a^5*b^9*c^11*d*f^2 - 184*A^2*a^11*b^3*c*d^11*f^2 - 128*A^2*a*b^13*c^3*d^9*f^2 - 112*A^2*a*b^13*c^5*d^7*f^2 - 64*A^2*a^13*b*c^3*d^9*f^2 + 56*A^2*a^3*b^11*c^11*d*f^2 - 56*A^2*a*b^13*c^7*d^5*f^2 + 32*A^2*a*b^13*c^9*d^3*f^2 + 8*A^2*a^13*b*c^5*d^7*f^2 + 8*A^2*a^7*b^7*c^11*d*f^2 + 24*C^2*a*b^13*c^11*d*f^2 - 16*C^2*a^13*b*c*d^11*f^2 - 40*B^2*a*b^13*c^11*d*f^2 + 24*B^2*a^13*b*c*d^11*f^2 + 16*B^2*a*b^13*c*d^11*f^2 - 48*A^2*a*b^13*c*d^11*f^2 - 40*A^2*a^13*b*c*d^11*f^2 + 24*A^2*a*b^13*c^11*d*f^2 - 6*A*C*b^14*c^12*f^2 + 2*A*C*a^14*d^12*f^2 + 31*C^2*b^14*c^8*d^4*f^2 + 20*C^2*b^14*c^6*d^6*f^2 + 4*C^2*b^14*c^4*d^8*f^2 + 2*C^2*b^14*c^10*d^2*f^2 + 80*B^2*b^14*c^6*d^6*f^2 + 64*B^2*b^14*c^4*d^8*f^2 + 31*B^2*b^14*c^8*d^4*f^2 + 16*B^2*b^14*c^2*d^10*f^2 + 14*C^2*a^14*c^2*d^10*f^2 + 14*B^2*b^14*c^10*d^2*f^2 - C^2*a^14*c^4*d^8*f^2 + 120*A^2*b^14*c^2*d^10*f^2 + 112*A^2*b^14*c^4*d^8*f^2 + 33*C^2*a^12*b^2*d^12*f^2 - 27*C^2*a^10*b^4*d^12*f^2 - 17*A^2*b^14*c^8*d^4*f^2 - 10*B^2*a^14*c^2*d^10*f^2 - 10*A^2*b^14*c^10*d^2*f^2 + 8*A^2*b^14*c^6*d^6*f^2 + 3*C^2*a^8*b^6*d^12*f^2 + 3*B^2*a^14*c^4*d^8*f^2 + 117*B^2*a^10*b^4*d^12*f^2 + 111*B^2*a^8*b^6*d^12*f^2 + 72*B^2*a^6*b^8*d^12*f^2 + 33*C^2*a^4*b^10*c^12*f^2 - 27*C^2*a^2*b^12*c^12*f^2 + 24*B^2*a^4*b^10*d^12*f^2 + 14*A^2*a^14*c^2*d^10*f^2 + 4*B^2*a^2*b^12*d^12*f^2 - 3*B^2*a^12*b^2*d^12*f^2 - C^2*a^6*b^8*c^12*f^2 - A^2*a^14*c^4*d^8*f^2 + 720*A^2*a^6*b^8*d^12*f^2 + 552*A^2*a^4*b^10*d^12*f^2 + 471*A^2*a^8*b^6*d^12*f^2 + 216*A^2*a^2*b^12*d^12*f^2 + 93*A^2*a^10*b^4*d^12*f^2 + 33*B^2*a^2*b^12*c^12*f^2 + 33*A^2*a^12*b^2*d^12*f^2 - 27*B^2*a^4*b^10*c^12*f^2 + 3*B^2*a^6*b^8*c^12*f^2 + 33*A^2*a^4*b^10*c^12*f^2 - 27*A^2*a^2*b^12*c^12*f^2 - A^2*a^6*b^8*c^12*f^2 + 3*C^2*b^14*c^12*f^2 - C^2*a^14*d^12*f^2 + 36*A^2*b^14*d^12*f^2 + 3*B^2*a^14*d^12*f^2 - B^2*b^14*c^12*f^2 + 3*A^2*b^14*c^12*f^2 - A^2*a^14*d^12*f^2 - 44*A*B*C*a^10*b*c*d^9*f + 3816*A*B*C*a^4*b^7*c^5*d^5*f + 2920*A*B*C*a^5*b^6*c^2*d^8*f - 2736*A*B*C*a^6*b^5*c^3*d^7*f - 2672*A*B*C*a^3*b^8*c^4*d^6*f + 1996*A*B*C*a^7*b^4*c^4*d^6*f - 1412*A*B*C*a^5*b^6*c^6*d^4*f + 1120*A*B*C*a^2*b^9*c^3*d^7*f + 1080*A*B*C*a^7*b^4*c^2*d^8*f + 1040*A*B*C*a^2*b^9*c^5*d^5*f + 684*A*B*C*a^5*b^6*c^4*d^6*f + 592*A*B*C*a^4*b^7*c^3*d^7*f - 560*A*B*C*a^2*b^9*c^7*d^3*f - 448*A*B*C*a^3*b^8*c^2*d^8*f - 400*A*B*C*a^8*b^3*c^5*d^5*f - 398*A*B*C*a^9*b^2*c^2*d^8*f - 312*A*B*C*a^3*b^8*c^6*d^4*f + 166*A*B*C*a^3*b^8*c^8*d^2*f + 136*A*B*C*a^6*b^5*c^5*d^5*f + 128*A*B*C*a^6*b^5*c^7*d^3*f - 100*A*B*C*a^7*b^4*c^6*d^4*f - 64*A*B*C*a^9*b^2*c^4*d^6*f + 64*A*B*C*a^4*b^7*c^7*d^3*f - 32*A*B*C*a^8*b^3*c^3*d^7*f - 16*A*B*C*a^5*b^6*c^8*d^2*f - 1312*A*B*C*a^4*b^7*c*d^9*f + 996*A*B*C*a^8*b^3*c*d^9*f + 728*A*B*C*a*b^10*c^6*d^4*f - 624*A*B*C*a^6*b^5*c*d^9*f - 584*A*B*C*a*b^10*c^2*d^8*f - 512*A*B*C*a*b^10*c^4*d^6*f - 320*A*B*C*a^2*b^9*c*d^9*f - 98*A*B*C*a*b^10*c^8*d^2*f + 36*A*B*C*a^2*b^9*c^9*d*f + 32*A*B*C*a^10*b*c^3*d^7*f - 16*A*B*C*a^4*b^7*c^9*d*f + 46*B*C^2*a^10*b*c*d^9*f - 16*B^2*C*a*b^10*c*d^9*f - 2*B^2*C*a*b^10*c^9*d*f + 312*A^2*C*a*b^10*c*d^9*f - 48*A*C^2*a*b^10*c*d^9*f - 6*A^2*C*a*b^10*c^9*d*f + 6*A*C^2*a*b^10*c^9*d*f + 208*A*B^2*a*b^10*c*d^9*f - 2*A^2*B*a^10*b*c*d^9*f + 2*A*B^2*a*b^10*c^9*d*f - 224*A*B*C*b^11*c^5*d^5*f + 80*A*B*C*b^11*c^7*d^3*f - 32*A*B*C*b^11*c^3*d^7*f + 2*A*B*C*a^11*c^2*d^8*f - 480*A*B*C*a^7*b^4*d^10*f + 78*A*B*C*a^9*b^2*d^10*f - 64*A*B*C*a^5*b^6*d^10*f + 2*A*B*C*a^3*b^8*c^10*f - 1692*B*C^2*a^4*b^7*c^5*d^5*f - 1500*B^2*C*a^5*b^6*c^5*d^5*f - 1464*B^2*C*a^5*b^6*c^3*d^7*f + 1426*B*C^2*a^5*b^6*c^6*d^4*f - 1158*B^2*C*a^4*b^7*c^6*d^4*f + 1152*B*C^2*a^6*b^5*c^3*d^7*f + 1026*B^2*C*a^6*b^5*c^4*d^6*f - 974*B*C^2*a^7*b^4*c^4*d^6*f + 960*B^2*C*a^3*b^8*c^5*d^5*f - 884*B*C^2*a^5*b^6*c^2*d^8*f - 764*B^2*C*a^7*b^4*c^5*d^5*f + 752*B^2*C*a^4*b^7*c^2*d^8*f - 752*B*C^2*a^4*b^7*c^3*d^7*f + 738*B^2*C*a^4*b^7*c^4*d^6*f - 688*B^2*C*a^2*b^9*c^6*d^4*f - 675*B^2*C*a^8*b^3*c^2*d^8*f + 560*B*C^2*a^8*b^3*c^5*d^5*f + 496*B*C^2*a^3*b^8*c^4*d^6*f + 496*B*C^2*a^2*b^9*c^7*d^3*f - 468*B*C^2*a^7*b^4*c^2*d^8*f + 456*B^2*C*a^3*b^8*c^7*d^3*f - 452*B^2*C*a^8*b^3*c^4*d^6*f - 416*B*C^2*a^2*b^9*c^3*d^7*f + 378*B*C^2*a^5*b^6*c^4*d^6*f + 376*B*C^2*a^8*b^3*c^3*d^7*f - 360*B^2*C*a^6*b^5*c^2*d^8*f + 355*B*C^2*a^9*b^2*c^2*d^8*f + 346*B^2*C*a^6*b^5*c^6*d^4*f - 320*B^2*C*a^2*b^9*c^4*d^6*f + 268*B^2*C*a^2*b^9*c^2*d^8*f + 216*B^2*C*a^7*b^4*c^3*d^7*f - 203*B*C^2*a^3*b^8*c^8*d^2*f - 184*B*C^2*a^6*b^5*c^7*d^3*f + 170*B*C^2*a^7*b^4*c^6*d^4*f + 160*B^2*C*a^5*b^6*c^7*d^3*f - 160*B*C^2*a^2*b^9*c^5*d^5*f - 140*B^2*C*a^4*b^7*c^8*d^2*f - 136*B*C^2*a^3*b^8*c^2*d^8*f + 112*B^2*C*a^9*b^2*c^3*d^7*f + 91*B^2*C*a^2*b^9*c^8*d^2*f + 88*B*C^2*a^4*b^7*c^7*d^3*f + 72*B^2*C*a^8*b^3*c^6*d^4*f - 64*B^2*C*a^3*b^8*c^3*d^7*f - 60*B*C^2*a^3*b^8*c^6*d^4*f + 56*B*C^2*a^9*b^2*c^4*d^6*f + 52*B*C^2*a^6*b^5*c^5*d^5*f + 48*B^2*C*a^9*b^2*c^5*d^5*f - 48*B^2*C*a^7*b^4*c^7*d^3*f + 44*B*C^2*a^5*b^6*c^8*d^2*f - 36*B*C^2*a^9*b^2*c^6*d^4*f + 12*B^2*C*a^6*b^5*c^8*d^2*f - 2958*A^2*C*a^4*b^7*c^4*d^6*f - 1932*A^2*C*a^4*b^7*c^2*d^8*f + 1848*A^2*C*a^5*b^6*c^3*d^7*f + 1728*A^2*C*a^3*b^8*c^3*d^7*f + 1524*A^2*C*a^5*b^6*c^5*d^5*f + 1374*A*C^2*a^4*b^7*c^4*d^6*f - 1272*A*C^2*a^5*b^6*c^3*d^7*f - 1236*A*C^2*a^5*b^6*c^5*d^5*f + 1116*A*C^2*a^4*b^7*c^2*d^8*f - 1110*A^2*C*a^6*b^5*c^4*d^6*f + 1038*A*C^2*a^6*b^5*c^4*d^6*f - 768*A^2*C*a^2*b^9*c^2*d^8*f - 696*A^2*C*a^7*b^4*c^3*d^7*f - 666*A*C^2*a^4*b^7*c^6*d^4*f + 564*A^2*C*a^6*b^5*c^2*d^8*f - 564*A*C^2*a^7*b^4*c^5*d^5*f - 555*A*C^2*a^8*b^3*c^2*d^8*f + 519*A^2*C*a^8*b^3*c^2*d^8*f - 480*A*C^2*a^3*b^8*c^3*d^7*f + 456*A*C^2*a^3*b^8*c^5*d^5*f - 420*A*C^2*a^2*b^9*c^6*d^4*f + 408*A*C^2*a^7*b^4*c^3*d^7*f + 408*A*C^2*a^2*b^9*c^2*d^8*f + 348*A^2*C*a^2*b^9*c^6*d^4*f - 348*A*C^2*a^6*b^5*c^2*d^8*f + 342*A*C^2*a^6*b^5*c^6*d^4*f - 336*A*C^2*a^8*b^3*c^4*d^6*f + 324*A^2*C*a^7*b^4*c^5*d^5*f - 312*A^2*C*a^2*b^9*c^4*d^6*f + 264*A^2*C*a^8*b^3*c^4*d^6*f + 240*A*C^2*a^5*b^6*c^7*d^3*f + 195*A*C^2*a^2*b^9*c^8*d^2*f - 174*A^2*C*a^6*b^5*c^6*d^4*f + 144*A*C^2*a^9*b^2*c^3*d^7*f - 123*A^2*C*a^2*b^9*c^8*d^2*f + 120*A*C^2*a^3*b^8*c^7*d^3*f + 108*A*C^2*a^8*b^3*c^6*d^4*f - 102*A^2*C*a^4*b^7*c^6*d^4*f - 96*A^2*C*a^4*b^7*c^8*d^2*f + 72*A^2*C*a^3*b^8*c^7*d^3*f + 72*A*C^2*a^9*b^2*c^5*d^5*f - 48*A^2*C*a^9*b^2*c^3*d^7*f + 48*A^2*C*a^5*b^6*c^7*d^3*f - 48*A*C^2*a^2*b^9*c^4*d^6*f - 24*A^2*C*a^3*b^8*c^5*d^5*f - 12*A*C^2*a^4*b^7*c^8*d^2*f + 2736*A^2*B*a^6*b^5*c^3*d^7*f + 2464*A^2*B*a^3*b^8*c^4*d^6*f - 2298*A*B^2*a^4*b^7*c^4*d^6*f - 2252*A^2*B*a^5*b^6*c^2*d^8*f - 1692*A^2*B*a^4*b^7*c^5*d^5*f - 1592*A*B^2*a^4*b^7*c^2*d^8*f - 1338*A*B^2*a^6*b^5*c^4*d^6*f + 1320*A*B^2*a^5*b^6*c^3*d^7*f + 1212*A*B^2*a^5*b^6*c^5*d^5*f - 1056*A*B^2*a^3*b^8*c^5*d^5*f + 1024*A^2*B*a^4*b^7*c^3*d^7*f - 1022*A^2*B*a^7*b^4*c^4*d^6*f - 880*A^2*B*a^2*b^9*c^5*d^5*f - 846*A^2*B*a^5*b^6*c^4*d^6*f - 840*A*B^2*a^7*b^4*c^3*d^7*f + 760*A*B^2*a^2*b^9*c^6*d^4*f - 704*A^2*B*a^2*b^9*c^3*d^7*f + 688*A*B^2*a^3*b^8*c^3*d^7*f + 660*A^2*B*a^3*b^8*c^6*d^4*f - 612*A^2*B*a^7*b^4*c^2*d^8*f + 462*A*B^2*a^4*b^7*c^6*d^4*f + 459*A*B^2*a^8*b^3*c^2*d^8*f - 412*A*B^2*a^2*b^9*c^2*d^8*f - 408*A*B^2*a^3*b^8*c^7*d^3*f + 388*A^2*B*a^6*b^5*c^5*d^5*f + 296*A^2*B*a^3*b^8*c^2*d^8*f + 288*A*B^2*a^6*b^5*c^2*d^8*f + 284*A*B^2*a^7*b^4*c^5*d^5*f + 236*A*B^2*a^8*b^3*c^4*d^6*f - 226*A*B^2*a^6*b^5*c^6*d^4*f + 212*A*B^2*a^2*b^9*c^4*d^6*f + 202*A^2*B*a^5*b^6*c^6*d^4*f - 152*A^2*B*a^4*b^7*c^7*d^3*f + 88*A^2*B*a^8*b^3*c^3*d^7*f + 79*A^2*B*a^9*b^2*c^2*d^8*f - 70*A^2*B*a^7*b^4*c^6*d^4*f + 68*A*B^2*a^4*b^7*c^8*d^2*f + 64*A^2*B*a^2*b^9*c^7*d^3*f - 64*A*B^2*a^9*b^2*c^3*d^7*f + 56*A^2*B*a^8*b^3*c^5*d^5*f + 56*A^2*B*a^6*b^5*c^7*d^3*f + 37*A^2*B*a^3*b^8*c^8*d^2*f - 28*A^2*B*a^9*b^2*c^4*d^6*f - 28*A^2*B*a^5*b^6*c^8*d^2*f + 17*A*B^2*a^2*b^9*c^8*d^2*f - 16*A*B^2*a^5*b^6*c^7*d^3*f + 48*A*B*C*b^11*c*d^9*f + 4*A*B*C*b^11*c^9*d*f + 24*A*B*C*a*b^10*d^10*f - 6*A*B*C*a*b^10*c^10*f + 432*B^2*C*a^7*b^4*c*d^9*f - 376*B*C^2*a*b^10*c^6*d^4*f - 354*B*C^2*a^8*b^3*c*d^9*f + 352*B^2*C*a*b^10*c^5*d^5*f + 320*B^2*C*a^5*b^6*c*d^9*f + 256*B^2*C*a*b^10*c^3*d^7*f - 232*B^2*C*a*b^10*c^7*d^3*f - 210*B^2*C*a^9*b^2*c*d^9*f - 152*B*C^2*a*b^10*c^4*d^6*f + 85*B*C^2*a*b^10*c^8*d^2*f + 72*B^2*C*a^3*b^8*c*d^9*f - 48*B*C^2*a^6*b^5*c*d^9*f - 40*B*C^2*a^10*b*c^3*d^7*f + 40*B*C^2*a*b^10*c^2*d^8*f + 37*B^2*C*a^10*b*c^2*d^8*f + 22*B^2*C*a^3*b^8*c^9*d*f - 18*B*C^2*a^2*b^9*c^9*d*f + 16*B*C^2*a^2*b^9*c*d^9*f - 12*B^2*C*a^10*b*c^4*d^6*f + 8*B*C^2*a^4*b^7*c^9*d*f + 8*B*C^2*a^4*b^7*c*d^9*f - 984*A^2*C*a^7*b^4*c*d^9*f + 672*A^2*C*a^3*b^8*c*d^9*f + 552*A*C^2*a^7*b^4*c*d^9*f - 504*A^2*C*a*b^10*c^5*d^5*f - 408*A^2*C*a^5*b^6*c*d^9*f + 408*A*C^2*a^5*b^6*c*d^9*f + 336*A*C^2*a*b^10*c^5*d^5*f - 216*A*C^2*a*b^10*c^7*d^3*f + 192*A*C^2*a*b^10*c^3*d^7*f - 162*A*C^2*a^9*b^2*c*d^9*f + 120*A^2*C*a*b^10*c^7*d^3*f + 96*A^2*C*a*b^10*c^3*d^7*f + 90*A^2*C*a^9*b^2*c*d^9*f + 66*A^2*C*a^3*b^8*c^9*d*f - 66*A*C^2*a^3*b^8*c^9*d*f + 57*A*C^2*a^10*b*c^2*d^8*f - 48*A*C^2*a^3*b^8*c*d^9*f - 9*A^2*C*a^10*b*c^2*d^8*f + 1736*A^2*B*a^4*b^7*c*d^9*f + 1248*A^2*B*a^6*b^5*c*d^9*f - 1008*A*B^2*a^7*b^4*c*d^9*f + 772*A^2*B*a*b^10*c^4*d^6*f - 688*A*B^2*a*b^10*c^5*d^5*f - 608*A*B^2*a^5*b^6*c*d^9*f + 436*A^2*B*a*b^10*c^2*d^8*f - 426*A^2*B*a^8*b^3*c*d^9*f + 312*A*B^2*a^3*b^8*c*d^9*f + 304*A^2*B*a^2*b^9*c*d^9*f - 244*A^2*B*a*b^10*c^6*d^4*f - 160*A*B^2*a*b^10*c^3*d^7*f + 114*A*B^2*a^9*b^2*c*d^9*f + 88*A*B^2*a*b^10*c^7*d^3*f - 22*A*B^2*a^3*b^8*c^9*d*f - 18*A^2*B*a^2*b^9*c^9*d*f + 13*A^2*B*a*b^10*c^8*d^2*f - 13*A*B^2*a^10*b*c^2*d^8*f + 8*A^2*B*a^10*b*c^3*d^7*f + 8*A^2*B*a^4*b^7*c^9*d*f + 112*B^2*C*b^11*c^6*d^4*f - 64*B*C^2*b^11*c^7*d^3*f + 16*B^2*C*b^11*c^4*d^6*f - 16*B^2*C*b^11*c^2*d^8*f + 16*B*C^2*b^11*c^5*d^5*f + 16*B*C^2*b^11*c^3*d^7*f - B^2*C*b^11*c^8*d^2*f + 96*A^2*C*b^11*c^4*d^6*f - 84*A^2*C*b^11*c^6*d^4*f + 72*A*C^2*b^11*c^6*d^4*f - 24*A*C^2*b^11*c^4*d^6*f - 24*A*C^2*b^11*c^2*d^8*f - 21*A*C^2*b^11*c^8*d^2*f + 12*A^2*C*b^11*c^2*d^8*f + 9*A^2*C*b^11*c^8*d^2*f - B*C^2*a^11*c^2*d^8*f + 176*A*B^2*b^11*c^4*d^6*f + 136*A^2*B*b^11*c^5*d^5*f - 128*A^2*B*b^11*c^3*d^7*f + 112*A*B^2*b^11*c^2*d^8*f + 111*B^2*C*a^8*b^3*d^10*f - 64*A*B^2*b^11*c^6*d^4*f - 39*B*C^2*a^9*b^2*d^10*f + 24*B*C^2*a^7*b^4*d^10*f - 16*A^2*B*b^11*c^7*d^3*f - 4*B^2*C*a^2*b^9*d^10*f - 4*B*C^2*a^5*b^6*d^10*f + 432*A^2*C*a^6*b^5*d^10*f + 192*A^2*C*a^4*b^7*d^10*f - 111*A^2*C*a^8*b^3*d^10*f + 111*A*C^2*a^8*b^3*d^10*f - 72*A*C^2*a^6*b^5*d^10*f + 12*A*C^2*a^4*b^7*d^10*f - 3*B^2*C*a^2*b^9*c^10*f - A^2*B*a^11*c^2*d^8*f - B*C^2*a^3*b^8*c^10*f + 456*A^2*B*a^7*b^4*d^10*f - 288*A^2*B*a^3*b^8*d^10*f + 252*A*B^2*a^6*b^5*d^10*f + 192*A*B^2*a^4*b^7*d^10*f - 183*A*B^2*a^8*b^3*d^10*f - 148*A^2*B*a^5*b^6*d^10*f + 76*A*B^2*a^2*b^9*d^10*f - 9*A^2*C*a^2*b^9*c^10*f + 9*A*C^2*a^2*b^9*c^10*f - 3*A^2*B*a^9*b^2*d^10*f + 3*A*B^2*a^2*b^9*c^10*f - A^2*B*a^3*b^8*c^10*f - 2*C^3*a*b^10*c^9*d*f - 2*B^3*a^10*b*c*d^9*f - 264*A^3*a*b^10*c*d^9*f + 2*A^3*a*b^10*c^9*d*f - 2*B*C^2*b^11*c^9*d*f - 2*B^2*C*a^11*c*d^9*f - 120*A^2*B*b^11*c*d^9*f - 9*B^2*C*a^10*b*d^10*f - 6*A^2*C*a^11*c*d^9*f + 6*A*C^2*a^11*c*d^9*f - 2*A^2*B*b^11*c^9*d*f + 9*A^2*C*a^10*b*d^10*f - 9*A*C^2*a^10*b*d^10*f + 3*B*C^2*a*b^10*c^10*f + 2*A*B^2*a^11*c*d^9*f - 132*A^2*B*a*b^10*d^10*f - 3*A*B^2*a^10*b*d^10*f + 3*A^2*B*a*b^10*c^10*f + 520*C^3*a^5*b^6*c^3*d^7*f + 460*C^3*a^5*b^6*c^5*d^5*f - 418*C^3*a^6*b^5*c^4*d^6*f + 406*C^3*a^4*b^7*c^6*d^4*f + 268*C^3*a^7*b^4*c^5*d^5*f - 266*C^3*a^6*b^5*c^6*d^4*f + 233*C^3*a^8*b^3*c^2*d^8*f - 176*C^3*a^5*b^6*c^7*d^3*f + 164*C^3*a^2*b^9*c^6*d^4*f + 140*C^3*a^6*b^5*c^2*d^8*f + 136*C^3*a^2*b^9*c^4*d^6*f - 128*C^3*a^9*b^2*c^3*d^7*f + 128*C^3*a^3*b^8*c^3*d^7*f - 108*C^3*a^8*b^3*c^6*d^4*f - 104*C^3*a^3*b^8*c^7*d^3*f - 104*C^3*a^3*b^8*c^5*d^5*f + 100*C^3*a^8*b^3*c^4*d^6*f - 89*C^3*a^2*b^9*c^8*d^2*f - 72*C^3*a^9*b^2*c^5*d^5*f - 40*C^3*a^7*b^4*c^3*d^7*f + 40*C^3*a^4*b^7*c^8*d^2*f - 28*C^3*a^4*b^7*c^2*d^8*f - 16*C^3*a^2*b^9*c^2*d^8*f - 2*C^3*a^4*b^7*c^4*d^6*f + 828*B^3*a^4*b^7*c^5*d^5*f + 408*B^3*a^5*b^6*c^2*d^8*f + 390*B^3*a^7*b^4*c^4*d^6*f - 372*B^3*a^3*b^8*c^4*d^6*f - 336*B^3*a^6*b^5*c^3*d^7*f - 314*B^3*a^5*b^6*c^6*d^4*f + 288*B^3*a^4*b^7*c^3*d^7*f + 216*B^3*a^7*b^4*c^2*d^8*f - 176*B^3*a^2*b^9*c^7*d^3*f + 128*B^3*a^2*b^9*c^3*d^7*f + 108*B^3*a^6*b^5*c^5*d^5*f + 88*B^3*a^4*b^7*c^7*d^3*f + 72*B^3*a^2*b^9*c^5*d^5*f - 68*B^3*a^3*b^8*c^2*d^8*f - 65*B^3*a^9*b^2*c^2*d^8*f - 56*B^3*a^8*b^3*c^5*d^5*f + 40*B^3*a^6*b^5*c^7*d^3*f + 37*B^3*a^3*b^8*c^8*d^2*f + 30*B^3*a^5*b^6*c^4*d^6*f - 28*B^3*a^5*b^6*c^8*d^2*f + 24*B^3*a^8*b^3*c^3*d^7*f - 4*B^3*a^9*b^2*c^4*d^6*f - 2*B^3*a^7*b^4*c^6*d^4*f + 1586*A^3*a^4*b^7*c^4*d^6*f - 1376*A^3*a^3*b^8*c^3*d^7*f - 1096*A^3*a^5*b^6*c^3*d^7*f + 844*A^3*a^4*b^7*c^2*d^8*f - 748*A^3*a^5*b^6*c^5*d^5*f + 490*A^3*a^6*b^5*c^4*d^6*f + 376*A^3*a^2*b^9*c^2*d^8*f + 362*A^3*a^4*b^7*c^6*d^4*f - 356*A^3*a^6*b^5*c^2*d^8*f + 328*A^3*a^7*b^4*c^3*d^7*f - 328*A^3*a^3*b^8*c^5*d^5*f + 224*A^3*a^2*b^9*c^4*d^6*f - 197*A^3*a^8*b^3*c^2*d^8*f - 112*A^3*a^5*b^6*c^7*d^3*f + 98*A^3*a^6*b^5*c^6*d^4*f - 92*A^3*a^2*b^9*c^6*d^4*f - 88*A^3*a^3*b^8*c^7*d^3*f + 68*A^3*a^4*b^7*c^8*d^2*f + 32*A^3*a^9*b^2*c^3*d^7*f - 28*A^3*a^8*b^3*c^4*d^6*f - 28*A^3*a^7*b^4*c^5*d^5*f + 17*A^3*a^2*b^9*c^8*d^2*f + 104*C^3*a*b^10*c^7*d^3*f + 54*C^3*a^9*b^2*c*d^9*f - 40*C^3*a^7*b^4*c*d^9*f - 35*C^3*a^10*b*c^2*d^8*f + 22*C^3*a^3*b^8*c^9*d*f + 16*C^3*a*b^10*c^5*d^5*f - 16*C^3*a*b^10*c^3*d^7*f + 8*C^3*a^5*b^6*c*d^9*f - 2*A*B*C*a^11*d^10*f + 198*B^3*a^8*b^3*c*d^9*f + 192*B^3*a*b^10*c^6*d^4*f - 128*B^3*a^4*b^7*c*d^9*f - 80*B^3*a*b^10*c^2*d^8*f - 56*B^3*a^2*b^9*c*d^9*f - 24*B^3*a^6*b^5*c*d^9*f - 18*B^3*a^2*b^9*c^9*d*f - 16*B^3*a*b^10*c^4*d^6*f + 13*B^3*a*b^10*c^8*d^2*f + 8*B^3*a^10*b*c^3*d^7*f + 8*B^3*a^4*b^7*c^9*d*f - 624*A^3*a^3*b^8*c*d^9*f + 472*A^3*a^7*b^4*c*d^9*f - 272*A^3*a*b^10*c^3*d^7*f + 152*A^3*a*b^10*c^5*d^5*f - 22*A^3*a^3*b^8*c^9*d*f + 18*A^3*a^9*b^2*c*d^9*f - 13*A^3*a^10*b*c^2*d^8*f - 8*A^3*a^5*b^6*c*d^9*f - 8*A^3*a*b^10*c^7*d^3*f + A*B^2*b^11*c^8*d^2*f + 11*C^3*b^11*c^8*d^2*f - 8*C^3*b^11*c^6*d^4*f - 4*C^3*b^11*c^4*d^6*f - 64*B^3*b^11*c^5*d^5*f - 32*B^3*b^11*c^3*d^7*f - 68*A^3*b^11*c^4*d^6*f + 20*A^3*b^11*c^6*d^4*f + 12*A^3*b^11*c^2*d^8*f - C^3*a^8*b^3*d^10*f - B^3*a^11*c^2*d^8*f - 60*B^3*a^7*b^4*d^10*f - 32*B^3*a^5*b^6*d^10*f + 21*B^3*a^9*b^2*d^10*f - 12*B^3*a^3*b^8*d^10*f - 3*C^3*a^2*b^9*c^10*f - 360*A^3*a^6*b^5*d^10*f - 204*A^3*a^4*b^7*d^10*f - B^3*a^3*b^8*c^10*f + 3*A^3*a^2*b^9*c^10*f - 2*C^3*a^11*c*d^9*f - 2*B^3*b^11*c^9*d*f + 3*C^3*a^10*b*d^10*f + 2*A^3*a^11*c*d^9*f + 3*B^3*a*b^10*c^10*f - 3*A^3*a^10*b*d^10*f - 36*A^2*C*b^11*d^10*f + 3*A^2*C*b^11*c^10*f - 3*A*C^2*b^11*c^10*f - A*B^2*b^11*c^10*f + 36*A^3*b^11*d^10*f - A^3*b^11*c^10*f + A^3*b^11*c^8*d^2*f + A^3*a^8*b^3*d^10*f + B^2*C*b^11*c^10*f + B*C^2*a^11*d^10*f + A^2*B*a^11*d^10*f + C^3*b^11*c^10*f + B^3*a^11*d^10*f - 6*A*B^2*C*a^7*b*c*d^7 + 4*A*B^2*C*a*b^7*c*d^7 + 168*A^2*B*C*a^2*b^6*c^3*d^5 + 144*A*B*C^2*a^3*b^5*c^4*d^4 - 129*A^2*B*C*a^3*b^5*c^4*d^4 - 96*A*B*C^2*a^2*b^6*c^3*d^5 + 84*A*B*C^2*a^3*b^5*c^2*d^6 + 72*A^2*B*C*a^4*b^4*c^3*d^5 - 72*A^2*B*C*a^3*b^5*c^2*d^6 + 64*A*B^2*C*a^4*b^4*c^4*d^4 - 60*A*B*C^2*a^4*b^4*c^3*d^5 + 57*A^2*B*C*a^5*b^3*c^2*d^6 - 56*A*B^2*C*a^5*b^3*c^3*d^5 - 39*A*B^2*C*a^2*b^6*c^4*d^4 - 38*A*B^2*C*a^3*b^5*c^5*d^3 + 36*A*B^2*C*a^3*b^5*c^3*d^5 + 36*A*B*C^2*a^5*b^3*c^4*d^4 - 30*A*B*C^2*a^5*b^3*c^2*d^6 + 27*A*B^2*C*a^6*b^2*c^2*d^6 - 24*A*B^2*C*a^2*b^6*c^2*d^6 + 24*A*B*C^2*a^6*b^2*c^3*d^5 - 24*A*B*C^2*a^4*b^4*c^5*d^3 - 18*A^2*B*C*a^5*b^3*c^4*d^4 + 18*A^2*B*C*a^2*b^6*c^5*d^3 - 15*A*B^2*C*a^4*b^4*c^2*d^6 - 12*A^2*B*C*a^6*b^2*c^3*d^5 + 12*A^2*B*C*a^4*b^4*c^5*d^3 + 9*A*B^2*C*a^2*b^6*c^6*d^2 + 6*A*B*C^2*a^3*b^5*c^6*d^2 - 3*A^2*B*C*a^3*b^5*c^6*d^2 + 60*A^2*B*C*a^2*b^6*c*d^7 - 51*A^2*B*C*a*b^7*c^4*d^4 + 48*A*B*C^2*a^6*b^2*c*d^7 - 42*A^2*B*C*a^6*b^2*c*d^7 - 42*A^2*B*C*a*b^7*c^2*d^6 + 36*A*B*C^2*a^4*b^4*c*d^7 + 36*A*B*C^2*a*b^7*c^4*d^4 + 36*A*B*C^2*a*b^7*c^2*d^6 - 30*A^2*B*C*a^4*b^4*c*d^7 + 24*A*B^2*C*a^3*b^5*c*d^7 - 24*A*B*C^2*a^2*b^6*c*d^7 + 18*A*B^2*C*a*b^7*c^5*d^3 - 18*A*B*C^2*a*b^7*c^6*d^2 + 12*A*B^2*C*a*b^7*c^3*d^5 + 9*A^2*B*C*a*b^7*c^6*d^2 + 6*A*B^2*C*a^5*b^3*c*d^7 - 6*A*B*C^2*a^7*b*c^2*d^6 + 3*A^2*B*C*a^7*b*c^2*d^6 - 18*B^3*C*a^6*b^2*c*d^7 - 18*B*C^3*a^6*b^2*c*d^7 - 14*B^3*C*a^4*b^4*c*d^7 - 14*B*C^3*a^4*b^4*c*d^7 - 10*B^3*C*a*b^7*c^2*d^6 - 10*B*C^3*a*b^7*c^2*d^6 + 9*B^3*C*a*b^7*c^6*d^2 + 9*B*C^3*a*b^7*c^6*d^2 - 7*B^3*C*a*b^7*c^4*d^4 - 7*B*C^3*a*b^7*c^4*d^4 + 6*B^2*C^2*a^7*b*c*d^7 - 4*B^3*C*a^2*b^6*c*d^7 + 4*B^2*C^2*a*b^7*c*d^7 - 4*B*C^3*a^2*b^6*c*d^7 + 3*B^3*C*a^7*b*c^2*d^6 + 3*B*C^3*a^7*b*c^2*d^6 + 144*A^3*C*a^3*b^5*c*d^7 + 62*A^3*C*a^5*b^3*c*d^7 + 48*A*C^3*a^3*b^5*c*d^7 - 36*A^2*C^2*a*b^7*c*d^7 + 26*A*C^3*a^5*b^3*c*d^7 + 20*A^3*C*a*b^7*c^3*d^5 + 18*A^2*C^2*a^7*b*c*d^7 - 18*A*C^3*a*b^7*c^5*d^3 - 6*A^3*C*a*b^7*c^5*d^3 - 4*A*C^3*a*b^7*c^3*d^5 - 32*A^3*B*a^2*b^6*c*d^7 - 32*A*B^3*a^2*b^6*c*d^7 + 22*A^3*B*a*b^7*c^4*d^4 + 22*A*B^3*a*b^7*c^4*d^4 + 16*A^3*B*a*b^7*c^2*d^6 + 16*A*B^3*a*b^7*c^2*d^6 + 12*A^3*B*a^6*b^2*c*d^7 + 12*A*B^3*a^6*b^2*c*d^7 + 8*A^3*B*a^4*b^4*c*d^7 - 8*A^2*B^2*a*b^7*c*d^7 + 8*A*B^3*a^4*b^4*c*d^7 + 36*A^2*B*C*b^8*c^3*d^5 + 24*A*B*C^2*b^8*c^5*d^3 - 18*A^2*B*C*b^8*c^5*d^3 - 12*A*B*C^2*b^8*c^3*d^5 - 3*A*B^2*C*b^8*c^6*d^2 - 3*A*B^2*C*b^8*c^4*d^4 - 2*A*B^2*C*b^8*c^2*d^6 + 57*A^2*B*C*a^5*b^3*d^8 + 36*A^2*B*C*a^3*b^5*d^8 - 30*A*B*C^2*a^5*b^3*d^8 - 18*A*B*C^2*a^3*b^5*d^8 - 9*A*B^2*C*a^4*b^4*d^8 - 3*A*B^2*C*a^6*b^2*d^8 - 2*A*B^2*C*a^2*b^6*d^8 + 34*B^2*C^2*a^3*b^5*c^5*d^3 + 28*B^2*C^2*a^5*b^3*c^3*d^5 + 24*B^2*C^2*a^2*b^6*c^4*d^4 - 20*B^2*C^2*a^4*b^4*c^4*d^4 + 12*B^2*C^2*a^3*b^5*c^3*d^5 + 12*B^2*C^2*a^2*b^6*c^2*d^6 + 9*B^2*C^2*a^6*b^2*c^4*d^4 + 9*B^2*C^2*a^4*b^4*c^2*d^6 - 9*B^2*C^2*a^2*b^6*c^6*d^2 - 3*B^2*C^2*a^6*b^2*c^2*d^6 + 159*A^2*C^2*a^4*b^4*c^2*d^6 - 156*A^2*C^2*a^3*b^5*c^3*d^5 + 90*A^2*C^2*a^3*b^5*c^5*d^3 + 78*A^2*C^2*a^2*b^6*c^2*d^6 - 63*A^2*C^2*a^4*b^4*c^4*d^4 - 27*A^2*C^2*a^6*b^2*c^2*d^6 - 27*A^2*C^2*a^2*b^6*c^6*d^2 - 18*A^2*C^2*a^2*b^6*c^4*d^4 + 9*A^2*C^2*a^6*b^2*c^4*d^4 + 66*A^2*B^2*a^2*b^6*c^2*d^6 + 60*A^2*B^2*a^4*b^4*c^2*d^6 - 48*A^2*B^2*a^3*b^5*c^3*d^5 + 42*A^2*B^2*a^2*b^6*c^4*d^4 + 28*A^2*B^2*a^5*b^3*c^3*d^5 - 17*A^2*B^2*a^4*b^4*c^4*d^4 - 6*A^2*B^2*a^6*b^2*c^2*d^6 + 4*A^2*B^2*a^3*b^5*c^5*d^3 + 36*A^3*C*a*b^7*c*d^7 - 18*A*C^3*a^7*b*c*d^7 + 12*A*C^3*a*b^7*c*d^7 - 6*A^3*C*a^7*b*c*d^7 + 24*A^2*B*C*b^8*c*d^7 - 12*A*B*C^2*b^8*c*d^7 + 12*A^2*B*C*a*b^7*d^8 + 6*A*B*C^2*a^7*b*d^8 - 6*A*B*C^2*a*b^7*d^8 - 3*A^2*B*C*a^7*b*d^8 - 53*B^3*C*a^3*b^5*c^4*d^4 - 53*B*C^3*a^3*b^5*c^4*d^4 - 32*B^3*C*a^3*b^5*c^2*d^6 - 32*B*C^3*a^3*b^5*c^2*d^6 - 18*B^3*C*a^5*b^3*c^4*d^4 - 18*B*C^3*a^5*b^3*c^4*d^4 + 16*B^3*C*a^4*b^4*c^3*d^5 + 16*B*C^3*a^4*b^4*c^3*d^5 - 12*B^3*C*a^6*b^2*c^3*d^5 + 12*B^3*C*a^4*b^4*c^5*d^3 + 12*B^2*C^2*a^3*b^5*c*d^7 - 12*B*C^3*a^6*b^2*c^3*d^5 + 12*B*C^3*a^4*b^4*c^5*d^3 + 8*B^3*C*a^2*b^6*c^3*d^5 + 8*B*C^3*a^2*b^6*c^3*d^5 - 6*B^3*C*a^2*b^6*c^5*d^3 + 6*B^2*C^2*a^5*b^3*c*d^7 - 6*B^2*C^2*a*b^7*c^5*d^3 - 6*B*C^3*a^2*b^6*c^5*d^3 - 3*B^3*C*a^3*b^5*c^6*d^2 - 3*B*C^3*a^3*b^5*c^6*d^2 - 175*A^3*C*a^4*b^4*c^2*d^6 + 164*A^3*C*a^3*b^5*c^3*d^5 - 144*A^2*C^2*a^3*b^5*c*d^7 - 124*A^3*C*a^2*b^6*c^2*d^6 - 90*A*C^3*a^3*b^5*c^5*d^3 - 73*A*C^3*a^4*b^4*c^2*d^6 - 66*A^2*C^2*a^5*b^3*c*d^7 + 44*A*C^3*a^3*b^5*c^3*d^5 + 36*A*C^3*a^4*b^4*c^4*d^4 + 30*A^3*C*a^4*b^4*c^4*d^4 - 30*A^3*C*a^3*b^5*c^5*d^3 + 27*A*C^3*a^2*b^6*c^6*d^2 + 21*A*C^3*a^2*b^6*c^4*d^4 + 18*A^2*C^2*a*b^7*c^5*d^3 - 18*A*C^3*a^6*b^2*c^4*d^4 - 16*A*C^3*a^2*b^6*c^2*d^6 + 15*A^3*C*a^6*b^2*c^2*d^6 - 15*A^3*C*a^2*b^6*c^4*d^4 - 12*A^2*C^2*a*b^7*c^3*d^5 + 9*A^3*C*a^2*b^6*c^6*d^2 + 9*A*C^3*a^6*b^2*c^2*d^6 - 80*A^3*B*a^2*b^6*c^3*d^5 - 80*A*B^3*a^2*b^6*c^3*d^5 + 38*A^3*B*a^3*b^5*c^4*d^4 + 38*A*B^3*a^3*b^5*c^4*d^4 - 36*A^2*B^2*a^3*b^5*c*d^7 - 28*A^3*B*a^5*b^3*c^2*d^6 - 28*A^3*B*a^4*b^4*c^3*d^5 - 28*A*B^3*a^5*b^3*c^2*d^6 - 28*A*B^3*a^4*b^4*c^3*d^5 + 20*A^3*B*a^3*b^5*c^2*d^6 + 20*A*B^3*a^3*b^5*c^2*d^6 - 12*A^3*B*a^2*b^6*c^5*d^3 - 12*A^2*B^2*a^5*b^3*c*d^7 - 12*A^2*B^2*a*b^7*c^5*d^3 - 12*A^2*B^2*a*b^7*c^3*d^5 - 12*A*B^3*a^2*b^6*c^5*d^3 + 9*B^2*C^2*b^8*c^4*d^4 + 4*B^2*C^2*b^8*c^2*d^6 + 3*B^2*C^2*b^8*c^6*d^2 - 30*A^2*C^2*b^8*c^4*d^4 + 9*A^2*C^2*b^8*c^6*d^2 + 16*A^2*B^2*b^8*c^2*d^6 + 6*B^2*C^2*a^6*b^2*d^8 + 3*B^2*C^2*a^4*b^4*d^8 + 3*A^2*B^2*b^8*c^4*d^4 + 36*A^2*C^2*a^4*b^4*d^8 + 27*A^2*C^2*a^2*b^6*d^8 - 18*A^2*C^2*a^6*b^2*d^8 + 33*A^2*B^2*a^4*b^4*d^8 + 28*A^2*B^2*a^2*b^6*d^8 + 6*A^2*B^2*a^6*b^2*d^8 + 6*C^4*a*b^7*c^5*d^3 + 4*C^4*a*b^7*c^3*d^5 - 2*C^4*a^5*b^3*c*d^7 + 12*B^4*a^3*b^5*c*d^7 - 12*B^4*a*b^7*c^5*d^3 + 8*B^4*a^5*b^3*c*d^7 - 4*B^4*a*b^7*c^3*d^5 - 48*A^4*a^3*b^5*c*d^7 - 20*A^4*a^5*b^3*c*d^7 - 8*A^4*a*b^7*c^3*d^5 - 10*B^3*C*b^8*c^5*d^3 - 10*B*C^3*b^8*c^5*d^3 - 4*B^3*C*b^8*c^3*d^5 - 4*B*C^3*b^8*c^3*d^5 + 23*A^3*C*b^8*c^4*d^4 - 18*A^3*C*b^8*c^2*d^6 + 11*A*C^3*b^8*c^4*d^4 - 9*A*C^3*b^8*c^6*d^2 + 6*A*C^3*b^8*c^2*d^6 - 3*A^3*C*b^8*c^6*d^2 - 20*A^3*B*b^8*c^3*d^5 - 20*A*B^3*b^8*c^3*d^5 + 4*A^3*B*b^8*c^5*d^3 + 4*A*B^3*b^8*c^5*d^3 - 63*A^3*C*a^4*b^4*d^8 - 54*A^3*C*a^2*b^6*d^8 + 9*A^3*C*a^6*b^2*d^8 + 9*A*C^3*a^6*b^2*d^8 - 3*A*C^3*a^4*b^4*d^8 - 28*A^3*B*a^5*b^3*d^8 - 28*A*B^3*a^5*b^3*d^8 - 18*A^3*B*a^3*b^5*d^8 - 18*A*B^3*a^3*b^5*d^8 + B^3*C*a^5*b^3*c^2*d^6 + B*C^3*a^5*b^3*c^2*d^6 + 6*C^4*a^7*b*c*d^7 + 4*B^4*a*b^7*c*d^7 - 12*A^4*a*b^7*c*d^7 - 12*A^3*B*b^8*c*d^7 - 12*A*B^3*b^8*c*d^7 - 3*B^3*C*a^7*b*d^8 - 3*B*C^3*a^7*b*d^8 - 6*A^3*B*a*b^7*d^8 - 6*A*B^3*a*b^7*d^8 + 30*C^4*a^3*b^5*c^5*d^3 + 19*C^4*a^4*b^4*c^2*d^6 + 9*C^4*a^6*b^2*c^4*d^4 - 9*C^4*a^2*b^6*c^6*d^2 + 4*C^4*a^3*b^5*c^3*d^5 + 4*C^4*a^2*b^6*c^2*d^6 + 3*C^4*a^6*b^2*c^2*d^6 - 3*C^4*a^4*b^4*c^4*d^4 - 3*C^4*a^2*b^6*c^4*d^4 + 28*B^4*a^5*b^3*c^3*d^5 + 27*B^4*a^2*b^6*c^4*d^4 - 17*B^4*a^4*b^4*c^4*d^4 - 10*B^4*a^4*b^4*c^2*d^6 + 8*B^4*a^3*b^5*c^3*d^5 + 8*B^4*a^2*b^6*c^2*d^6 - 6*B^4*a^6*b^2*c^2*d^6 + 4*B^4*a^3*b^5*c^5*d^3 + 70*A^4*a^4*b^4*c^2*d^6 + 58*A^4*a^2*b^6*c^2*d^6 - 56*A^4*a^3*b^5*c^3*d^5 + 15*A^4*a^2*b^6*c^4*d^4 + B^2*C^2*a^2*b^6*d^8 - 18*A^3*C*b^8*d^8 + B^3*C*a^5*b^3*d^8 + B*C^3*a^5*b^3*d^8 + 3*C^4*b^8*c^6*d^2 + 8*B^4*b^8*c^4*d^4 + 4*B^4*b^8*c^2*d^6 + 12*A^4*b^8*c^2*d^6 - 5*A^4*b^8*c^4*d^4 + 6*B^4*a^6*b^2*d^8 + 3*B^4*a^4*b^4*d^8 + 30*A^4*a^4*b^4*d^8 + 27*A^4*a^2*b^6*d^8 + 9*A^2*C^2*b^8*d^8 + 9*A^2*B^2*b^8*d^8 + 9*A^4*b^8*d^8 + C^4*b^8*c^4*d^4 + B^4*a^2*b^6*d^8, f, k)*((4*a^7*b^12*d^15 + 12*a^9*b^10*d^15 + 8*a^11*b^8*d^15 - 8*a^13*b^6*d^15 - 12*a^15*b^4*d^15 - 4*a^17*b^2*d^15 + 4*b^19*c^7*d^8 + 4*b^19*c^9*d^6 - 4*b^19*c^11*d^4 - 4*b^19*c^13*d^2 - 20*a*b^18*c^6*d^9 - 4*a*b^18*c^8*d^7 + 60*a*b^18*c^10*d^5 + 52*a*b^18*c^12*d^3 + 32*a^3*b^16*c^14*d + 48*a^5*b^14*c^14*d - 20*a^6*b^13*c*d^14 + 32*a^7*b^12*c^14*d - 44*a^8*b^11*c*d^14 + 8*a^9*b^10*c^14*d + 32*a^10*b^9*c*d^14 + 168*a^12*b^7*c*d^14 + 172*a^14*b^5*c*d^14 + 68*a^16*b^3*c*d^14 + 16*a^18*b*c^3*d^12 + 8*a^18*b*c^5*d^10 + 36*a^2*b^17*c^5*d^10 - 32*a^2*b^17*c^7*d^8 - 240*a^2*b^17*c^9*d^6 - 240*a^2*b^17*c^11*d^4 - 68*a^2*b^17*c^13*d^2 - 20*a^3*b^16*c^4*d^11 + 64*a^3*b^16*c^6*d^9 + 472*a^3*b^16*c^8*d^7 + 704*a^3*b^16*c^10*d^5 + 348*a^3*b^16*c^12*d^3 - 20*a^4*b^15*c^3*d^12 + 8*a^4*b^15*c^5*d^10 - 568*a^4*b^15*c^7*d^8 - 1472*a^4*b^15*c^9*d^6 - 1108*a^4*b^15*c^11*d^4 - 232*a^4*b^15*c^13*d^2 + 36*a^5*b^14*c^2*d^13 - 104*a^5*b^14*c^4*d^11 + 392*a^5*b^14*c^6*d^9 + 2016*a^5*b^14*c^8*d^7 + 2308*a^5*b^14*c^10*d^5 + 872*a^5*b^14*c^12*d^3 + 64*a^6*b^13*c^3*d^12 + 112*a^6*b^13*c^5*d^10 - 1504*a^6*b^13*c^7*d^8 - 3316*a^6*b^13*c^9*d^6 - 2112*a^6*b^13*c^11*d^4 - 328*a^6*b^13*c^13*d^2 + 32*a^7*b^12*c^2*d^13 - 640*a^7*b^12*c^4*d^11 + 32*a^7*b^12*c^6*d^9 + 3076*a^7*b^12*c^8*d^7 + 3392*a^7*b^12*c^10*d^5 + 1048*a^7*b^12*c^12*d^3 + 668*a^8*b^11*c^3*d^12 + 1404*a^8*b^11*c^5*d^10 - 976*a^8*b^11*c^7*d^8 - 3484*a^8*b^11*c^9*d^6 - 2028*a^8*b^11*c^11*d^4 - 212*a^8*b^11*c^13*d^2 - 292*a^9*b^10*c^2*d^13 - 2028*a^9*b^10*c^4*d^11 - 1864*a^9*b^10*c^6*d^9 + 1724*a^9*b^10*c^8*d^7 + 2468*a^9*b^10*c^10*d^5 + 612*a^9*b^10*c^12*d^3 + 1648*a^10*b^9*c^3*d^12 + 3404*a^10*b^9*c^5*d^10 + 1120*a^10*b^9*c^7*d^8 - 1592*a^10*b^9*c^9*d^6 - 976*a^10*b^9*c^11*d^4 - 52*a^10*b^9*c^13*d^2 - 768*a^11*b^8*c^2*d^13 - 3092*a^11*b^8*c^4*d^11 - 3296*a^11*b^8*c^6*d^9 - 288*a^11*b^8*c^8*d^7 + 832*a^11*b^8*c^10*d^5 + 140*a^11*b^8*c^12*d^3 + 1892*a^12*b^7*c^3*d^12 + 3552*a^12*b^7*c^5*d^10 + 1912*a^12*b^7*c^7*d^8 - 104*a^12*b^7*c^9*d^6 - 188*a^12*b^7*c^11*d^4 - 772*a^13*b^6*c^2*d^13 - 2368*a^13*b^6*c^4*d^11 - 2360*a^13*b^6*c^6*d^9 - 664*a^13*b^6*c^8*d^7 + 92*a^13*b^6*c^10*d^5 + 1088*a^14*b^5*c^3*d^12 + 1752*a^14*b^5*c^5*d^10 + 928*a^14*b^5*c^7*d^8 + 92*a^14*b^5*c^9*d^6 - 352*a^15*b^4*c^2*d^13 - 856*a^15*b^4*c^4*d^11 - 704*a^15*b^4*c^6*d^9 - 188*a^15*b^4*c^8*d^7 + 276*a^16*b^3*c^3*d^12 + 348*a^16*b^3*c^5*d^10 + 140*a^16*b^3*c^7*d^8 - 60*a^17*b^2*c^2*d^13 - 108*a^17*b^2*c^4*d^11 - 52*a^17*b^2*c^6*d^9 + 8*a*b^18*c^14*d + 8*a^18*b*c*d^14)/(a^14*d^10 + b^14*c^10 + 4*a^2*b^12*c^10 + 6*a^4*b^10*c^10 + 4*a^6*b^8*c^10 + a^8*b^6*c^10 + a^6*b^8*d^10 + 4*a^8*b^6*d^10 + 6*a^10*b^4*d^10 + 4*a^12*b^2*d^10 + 2*a^14*c^2*d^8 + a^14*c^4*d^6 + b^14*c^6*d^4 + 2*b^14*c^8*d^2 - 6*a*b^13*c^5*d^5 - 12*a*b^13*c^7*d^3 - 24*a^3*b^11*c^9*d - 6*a^5*b^9*c*d^9 - 36*a^5*b^9*c^9*d - 24*a^7*b^7*c*d^9 - 24*a^7*b^7*c^9*d - 36*a^9*b^5*c*d^9 - 6*a^9*b^5*c^9*d - 24*a^11*b^3*c*d^9 - 12*a^13*b*c^3*d^7 - 6*a^13*b*c^5*d^5 + 15*a^2*b^12*c^4*d^6 + 34*a^2*b^12*c^6*d^4 + 23*a^2*b^12*c^8*d^2 - 20*a^3*b^11*c^3*d^7 - 64*a^3*b^11*c^5*d^5 - 68*a^3*b^11*c^7*d^3 + 15*a^4*b^10*c^2*d^8 + 90*a^4*b^10*c^4*d^6 + 141*a^4*b^10*c^6*d^4 + 72*a^4*b^10*c^8*d^2 - 92*a^5*b^9*c^3*d^7 - 202*a^5*b^9*c^5*d^5 - 152*a^5*b^9*c^7*d^3 + 62*a^6*b^8*c^2*d^8 + 211*a^6*b^8*c^4*d^6 + 244*a^6*b^8*c^6*d^4 + 98*a^6*b^8*c^8*d^2 - 168*a^7*b^7*c^3*d^7 - 288*a^7*b^7*c^5*d^5 - 168*a^7*b^7*c^7*d^3 + 98*a^8*b^6*c^2*d^8 + 244*a^8*b^6*c^4*d^6 + 211*a^8*b^6*c^6*d^4 + 62*a^8*b^6*c^8*d^2 - 152*a^9*b^5*c^3*d^7 - 202*a^9*b^5*c^5*d^5 - 92*a^9*b^5*c^7*d^3 + 72*a^10*b^4*c^2*d^8 + 141*a^10*b^4*c^4*d^6 + 90*a^10*b^4*c^6*d^4 + 15*a^10*b^4*c^8*d^2 - 68*a^11*b^3*c^3*d^7 - 64*a^11*b^3*c^5*d^5 - 20*a^11*b^3*c^7*d^3 + 23*a^12*b^2*c^2*d^8 + 34*a^12*b^2*c^4*d^6 + 15*a^12*b^2*c^6*d^4 - 6*a*b^13*c^9*d - 6*a^13*b*c*d^9) + (tan(e + f*x)*(6*a^18*b*d^15 + 6*b^19*c^14*d + 8*a^6*b^13*d^15 + 38*a^8*b^11*d^15 + 78*a^10*b^9*d^15 + 92*a^12*b^7*d^15 + 68*a^14*b^5*d^15 + 30*a^16*b^3*d^15 + 8*b^19*c^6*d^9 + 22*b^19*c^8*d^7 + 26*b^19*c^10*d^5 + 18*b^19*c^12*d^3 - 48*a*b^18*c^5*d^10 - 128*a*b^18*c^7*d^8 - 144*a*b^18*c^9*d^6 - 96*a*b^18*c^11*d^4 - 32*a*b^18*c^13*d^2 + 22*a^2*b^17*c^14*d + 28*a^4*b^15*c^14*d - 48*a^5*b^14*c*d^14 + 12*a^6*b^13*c^14*d - 224*a^7*b^12*c*d^14 - 2*a^8*b^11*c^14*d - 448*a^9*b^10*c*d^14 - 2*a^10*b^9*c^14*d - 512*a^11*b^8*c*d^14 - 368*a^13*b^6*c*d^14 - 160*a^15*b^4*c*d^14 - 32*a^17*b^2*c*d^14 + 10*a^18*b*c^2*d^13 + 2*a^18*b*c^4*d^11 - 2*a^18*b*c^6*d^9 + 120*a^2*b^17*c^4*d^11 + 344*a^2*b^17*c^6*d^9 + 406*a^2*b^17*c^8*d^7 + 282*a^2*b^17*c^10*d^5 + 122*a^2*b^17*c^12*d^3 - 160*a^3*b^16*c^3*d^12 - 608*a^3*b^16*c^5*d^10 - 848*a^3*b^16*c^7*d^8 - 624*a^3*b^16*c^9*d^6 - 336*a^3*b^16*c^11*d^4 - 112*a^3*b^16*c^13*d^2 + 120*a^4*b^15*c^2*d^13 + 820*a^4*b^15*c^4*d^11 + 1428*a^4*b^15*c^6*d^9 + 1072*a^4*b^15*c^8*d^7 + 568*a^4*b^15*c^10*d^5 + 252*a^4*b^15*c^12*d^3 - 832*a^5*b^14*c^3*d^12 - 1904*a^5*b^14*c^5*d^10 - 1520*a^5*b^14*c^7*d^8 - 544*a^5*b^14*c^9*d^6 - 272*a^5*b^14*c^11*d^4 - 128*a^5*b^14*c^13*d^2 + 568*a^6*b^13*c^2*d^13 + 2044*a^6*b^13*c^4*d^11 + 1988*a^6*b^13*c^6*d^9 + 200*a^6*b^13*c^8*d^7 - 168*a^6*b^13*c^10*d^5 + 148*a^6*b^13*c^12*d^3 - 1776*a^7*b^12*c^3*d^12 - 2384*a^7*b^12*c^5*d^10 + 80*a^7*b^12*c^7*d^8 + 1296*a^7*b^12*c^9*d^6 + 352*a^7*b^12*c^11*d^4 - 32*a^7*b^12*c^13*d^2 + 1138*a^8*b^11*c^2*d^13 + 2434*a^8*b^11*c^4*d^11 + 214*a^8*b^11*c^6*d^9 - 2626*a^8*b^11*c^8*d^7 - 1622*a^8*b^11*c^10*d^5 - 118*a^8*b^11*c^12*d^3 - 2032*a^9*b^10*c^3*d^12 - 976*a^9*b^10*c^5*d^10 + 3056*a^9*b^10*c^7*d^8 + 3184*a^9*b^10*c^9*d^6 + 768*a^9*b^10*c^11*d^4 + 32*a^9*b^10*c^13*d^2 + 1282*a^10*b^9*c^2*d^13 + 1498*a^10*b^9*c^4*d^11 - 2058*a^10*b^9*c^6*d^9 - 4042*a^10*b^9*c^8*d^7 - 1862*a^10*b^9*c^10*d^5 - 174*a^10*b^9*c^12*d^3 - 1408*a^11*b^8*c^3*d^12 + 448*a^11*b^8*c^5*d^10 + 3536*a^11*b^8*c^7*d^8 + 2672*a^11*b^8*c^9*d^6 + 496*a^11*b^8*c^11*d^4 + 16*a^11*b^8*c^13*d^2 + 908*a^12*b^7*c^2*d^13 + 552*a^12*b^7*c^4*d^11 - 2000*a^12*b^7*c^6*d^9 - 2540*a^12*b^7*c^8*d^7 - 860*a^12*b^7*c^10*d^5 - 56*a^12*b^7*c^12*d^3 - 672*a^13*b^6*c^3*d^12 + 496*a^13*b^6*c^5*d^10 + 1648*a^13*b^6*c^7*d^8 + 960*a^13*b^6*c^9*d^6 + 112*a^13*b^6*c^11*d^4 + 412*a^14*b^5*c^2*d^13 + 208*a^14*b^5*c^4*d^11 - 688*a^14*b^5*c^6*d^9 - 692*a^14*b^5*c^8*d^7 - 140*a^14*b^5*c^10*d^5 - 240*a^15*b^4*c^3*d^12 + 112*a^15*b^4*c^5*d^10 + 304*a^15*b^4*c^7*d^8 + 112*a^15*b^4*c^9*d^6 + 106*a^16*b^3*c^2*d^13 + 66*a^16*b^3*c^4*d^11 - 66*a^16*b^3*c^6*d^9 - 56*a^16*b^3*c^8*d^7 - 48*a^17*b^2*c^3*d^12 + 16*a^17*b^2*c^7*d^8))/(a^14*d^10 + b^14*c^10 + 4*a^2*b^12*c^10 + 6*a^4*b^10*c^10 + 4*a^6*b^8*c^10 + a^8*b^6*c^10 + a^6*b^8*d^10 + 4*a^8*b^6*d^10 + 6*a^10*b^4*d^10 + 4*a^12*b^2*d^10 + 2*a^14*c^2*d^8 + a^14*c^4*d^6 + b^14*c^6*d^4 + 2*b^14*c^8*d^2 - 6*a*b^13*c^5*d^5 - 12*a*b^13*c^7*d^3 - 24*a^3*b^11*c^9*d - 6*a^5*b^9*c*d^9 - 36*a^5*b^9*c^9*d - 24*a^7*b^7*c*d^9 - 24*a^7*b^7*c^9*d - 36*a^9*b^5*c*d^9 - 6*a^9*b^5*c^9*d - 24*a^11*b^3*c*d^9 - 12*a^13*b*c^3*d^7 - 6*a^13*b*c^5*d^5 + 15*a^2*b^12*c^4*d^6 + 34*a^2*b^12*c^6*d^4 + 23*a^2*b^12*c^8*d^2 - 20*a^3*b^11*c^3*d^7 - 64*a^3*b^11*c^5*d^5 - 68*a^3*b^11*c^7*d^3 + 15*a^4*b^10*c^2*d^8 + 90*a^4*b^10*c^4*d^6 + 141*a^4*b^10*c^6*d^4 + 72*a^4*b^10*c^8*d^2 - 92*a^5*b^9*c^3*d^7 - 202*a^5*b^9*c^5*d^5 - 152*a^5*b^9*c^7*d^3 + 62*a^6*b^8*c^2*d^8 + 211*a^6*b^8*c^4*d^6 + 244*a^6*b^8*c^6*d^4 + 98*a^6*b^8*c^8*d^2 - 168*a^7*b^7*c^3*d^7 - 288*a^7*b^7*c^5*d^5 - 168*a^7*b^7*c^7*d^3 + 98*a^8*b^6*c^2*d^8 + 244*a^8*b^6*c^4*d^6 + 211*a^8*b^6*c^6*d^4 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56*A*a*b^15*c^6*d^7 + 3*A*a*b^15*c^8*d^5 + 2*A*a*b^15*c^10*d^3 + 36*A*a^2*b^14*c*d^12 - 3*A*a^3*b^13*c^12*d + 176*A*a^4*b^12*c*d^12 - 3*A*a^5*b^11*c^12*d + 380*A*a^6*b^10*c*d^12 - A*a^7*b^9*c^12*d + 396*A*a^8*b^8*c*d^12 + 176*A*a^10*b^6*c*d^12 + 20*A*a^12*b^4*c*d^12 - 2*A*a^15*b*c^2*d^11 - A*a^15*b*c^4*d^9 + 20*B*a*b^15*c^3*d^10 + 68*B*a*b^15*c^5*d^8 + 56*B*a*b^15*c^7*d^6 + 4*B*a*b^15*c^9*d^4 - 4*B*a*b^15*c^11*d^2 - 3*B*a^2*b^14*c^12*d - 4*B*a^3*b^13*c*d^12 - 3*B*a^4*b^12*c^12*d - 24*B*a^5*b^11*c*d^12 - B*a^6*b^10*c^12*d - 116*B*a^7*b^9*c*d^12 - 196*B*a^9*b^7*c*d^12 - 120*B*a^11*b^5*c*d^12 - 20*B*a^13*b^3*c*d^12 - 4*C*a*b^15*c^4*d^9 - 40*C*a*b^15*c^6*d^7 - 51*C*a*b^15*c^8*d^5 - 14*C*a*b^15*c^10*d^3 + 3*C*a^3*b^13*c^12*d - 8*C*a^4*b^12*c*d^12 + 3*C*a^5*b^11*c^12*d - 56*C*a^6*b^10*c*d^12 + C*a^7*b^9*c^12*d - 60*C*a^8*b^8*c*d^12 + 28*C*a^10*b^6*c*d^12 + 52*C*a^12*b^4*c*d^12 + 12*C*a^14*b^2*c*d^12 + 2*C*a^15*b*c^2*d^11 + C*a^15*b*c^4*d^9 + 204*A*a^2*b^14*c^3*d^10 + 264*A*a^2*b^14*c^5*d^8 + 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756*A*a^11*b^5*c^3*d^10 + 432*A*a^11*b^5*c^5*d^8 - 346*A*a^12*b^4*c^2*d^11 - 353*A*a^12*b^4*c^4*d^9 - 84*A*a^12*b^4*c^6*d^7 + 140*A*a^13*b^3*c^3*d^10 + 72*A*a^13*b^3*c^5*d^8 - 34*A*a^14*b^2*c^2*d^11 - 27*A*a^14*b^2*c^4*d^9 + 16*B*a^2*b^14*c^3*d^10 - 128*B*a^2*b^14*c^5*d^8 - 408*B*a^2*b^14*c^7*d^6 - 316*B*a^2*b^14*c^9*d^4 - 52*B*a^2*b^14*c^11*d^2 - 32*B*a^3*b^13*c^2*d^11 + 8*B*a^3*b^13*c^4*d^9 + 460*B*a^3*b^13*c^6*d^7 + 617*B*a^3*b^13*c^8*d^5 + 210*B*a^3*b^13*c^10*d^3 + 240*B*a^4*b^12*c^3*d^10 + 144*B*a^4*b^12*c^5*d^8 - 576*B*a^4*b^12*c^7*d^6 - 564*B*a^4*b^12*c^9*d^4 - 84*B*a^4*b^12*c^11*d^2 - 280*B*a^5*b^11*c^2*d^11 - 814*B*a^5*b^11*c^4*d^9 - 152*B*a^5*b^11*c^6*d^7 + 587*B*a^5*b^11*c^8*d^5 + 218*B*a^5*b^11*c^10*d^3 + 968*B*a^6*b^10*c^3*d^10 + 1472*B*a^6*b^10*c^5*d^8 + 328*B*a^6*b^10*c^7*d^6 - 268*B*a^6*b^10*c^9*d^4 - 28*B*a^6*b^10*c^11*d^2 - 612*B*a^7*b^9*c^2*d^11 - 2034*B*a^7*b^9*c^4*d^9 - 1596*B*a^7*b^9*c^6*d^7 - 159*B*a^7*b^9*c^8*d^5 + 38*B*a^7*b^9*c^10*d^3 + 1348*B*a^8*b^8*c^3*d^10 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1512*C*a^5*b^11*c^5*d^8 + 1688*C*a^5*b^11*c^7*d^6 + 572*C*a^5*b^11*c^9*d^4 + 60*C*a^5*b^11*c^11*d^2 + 52*C*a^6*b^10*c^2*d^11 - 942*C*a^6*b^10*c^4*d^9 - 2188*C*a^6*b^10*c^6*d^7 - 1387*C*a^6*b^10*c^8*d^5 - 202*C*a^6*b^10*c^10*d^3 + 104*C*a^7*b^9*c^3*d^10 + 1416*C*a^7*b^9*c^5*d^8 + 1704*C*a^7*b^9*c^7*d^6 + 516*C*a^7*b^9*c^9*d^4 + 36*C*a^7*b^9*c^11*d^2 + 382*C*a^8*b^8*c^2*d^11 - 87*C*a^8*b^8*c^4*d^9 - 1168*C*a^8*b^8*c^6*d^7 - 802*C*a^8*b^8*c^8*d^5 - 96*C*a^8*b^8*c^10*d^3 - 524*C*a^9*b^7*c^3*d^10 + 144*C*a^9*b^7*c^5*d^8 + 576*C*a^9*b^7*c^7*d^6 + 144*C*a^9*b^7*c^9*d^4 + 474*C*a^10*b^6*c^2*d^11 + 543*C*a^10*b^6*c^4*d^9 - 24*C*a^10*b^6*c^6*d^7 - 114*C*a^10*b^6*c^8*d^5 - 468*C*a^11*b^5*c^3*d^10 - 288*C*a^11*b^5*c^5*d^8 + 190*C*a^12*b^4*c^2*d^11 + 257*C*a^12*b^4*c^4*d^9 + 72*C*a^12*b^4*c^6*d^7 - 92*C*a^13*b^3*c^3*d^10 - 48*C*a^13*b^3*c^5*d^8 + 10*C*a^14*b^2*c^2*d^11 + 15*C*a^14*b^2*c^4*d^9 + 4*A*a^15*b*c*d^12 + 7*B*a*b^15*c^12*d - 4*C*a^15*b*c*d^12))/(a^14*d^10 + b^14*c^10 + 4*a^2*b^12*c^10 + 6*a^4*b^10*c^10 + 4*a^6*b^8*c^10 + a^8*b^6*c^10 + a^6*b^8*d^10 + 4*a^8*b^6*d^10 + 6*a^10*b^4*d^10 + 4*a^12*b^2*d^10 + 2*a^14*c^2*d^8 + a^14*c^4*d^6 + b^14*c^6*d^4 + 2*b^14*c^8*d^2 - 6*a*b^13*c^5*d^5 - 12*a*b^13*c^7*d^3 - 24*a^3*b^11*c^9*d - 6*a^5*b^9*c*d^9 - 36*a^5*b^9*c^9*d - 24*a^7*b^7*c*d^9 - 24*a^7*b^7*c^9*d - 36*a^9*b^5*c*d^9 - 6*a^9*b^5*c^9*d - 24*a^11*b^3*c*d^9 - 12*a^13*b*c^3*d^7 - 6*a^13*b*c^5*d^5 + 15*a^2*b^12*c^4*d^6 + 34*a^2*b^12*c^6*d^4 + 23*a^2*b^12*c^8*d^2 - 20*a^3*b^11*c^3*d^7 - 64*a^3*b^11*c^5*d^5 - 68*a^3*b^11*c^7*d^3 + 15*a^4*b^10*c^2*d^8 + 90*a^4*b^10*c^4*d^6 + 141*a^4*b^10*c^6*d^4 + 72*a^4*b^10*c^8*d^2 - 92*a^5*b^9*c^3*d^7 - 202*a^5*b^9*c^5*d^5 - 152*a^5*b^9*c^7*d^3 + 62*a^6*b^8*c^2*d^8 + 211*a^6*b^8*c^4*d^6 + 244*a^6*b^8*c^6*d^4 + 98*a^6*b^8*c^8*d^2 - 168*a^7*b^7*c^3*d^7 - 288*a^7*b^7*c^5*d^5 - 168*a^7*b^7*c^7*d^3 + 98*a^8*b^6*c^2*d^8 + 244*a^8*b^6*c^4*d^6 + 211*a^8*b^6*c^6*d^4 + 62*a^8*b^6*c^8*d^2 - 152*a^9*b^5*c^3*d^7 - 202*a^9*b^5*c^5*d^5 - 92*a^9*b^5*c^7*d^3 + 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199*B^2*a^8*b^5*c^3*d^8 - 127*B^2*a^8*b^5*c^5*d^6 + 9*B^2*a^9*b^4*c^2*d^9 - 19*B^2*a^9*b^4*c^4*d^7 + 7*B^2*a^10*b^3*c^3*d^8 - 5*B^2*a^11*b^2*c^2*d^9 + 20*C^2*a^2*b^11*c^3*d^8 + 41*C^2*a^2*b^11*c^5*d^6 + 11*C^2*a^2*b^11*c^7*d^4 - 8*C^2*a^2*b^11*c^9*d^2 + 36*C^2*a^3*b^10*c^2*d^9 + 99*C^2*a^3*b^10*c^4*d^7 - 11*C^2*a^3*b^10*c^6*d^5 - 69*C^2*a^4*b^9*c^3*d^8 - 97*C^2*a^4*b^9*c^5*d^6 - 37*C^2*a^4*b^9*c^7*d^4 + 16*C^2*a^4*b^9*c^9*d^2 + 141*C^2*a^5*b^8*c^2*d^9 + 179*C^2*a^5*b^8*c^4*d^7 - 119*C^2*a^5*b^8*c^6*d^5 - 53*C^2*a^5*b^8*c^8*d^3 + 57*C^2*a^6*b^7*c^3*d^8 + 143*C^2*a^6*b^7*c^5*d^6 + 57*C^2*a^6*b^7*c^7*d^4 - 65*C^2*a^7*b^6*c^2*d^9 - 231*C^2*a^7*b^6*c^4*d^7 - 221*C^2*a^7*b^6*c^6*d^5 + 113*C^2*a^8*b^5*c^3*d^8 + 61*C^2*a^8*b^5*c^5*d^6 + 17*C^2*a^9*b^4*c^2*d^9 - 15*C^2*a^9*b^4*c^4*d^7 - 36*C^2*a^9*b^4*c^6*d^5 - 65*C^2*a^10*b^3*c^3*d^8 - 36*C^2*a^10*b^3*c^5*d^6 + 7*C^2*a^11*b^2*c^2*d^9 - 24*A*B*a^2*b^11*d^11 - 136*A*B*a^4*b^9*d^11 - 200*A*B*a^6*b^7*d^11 - 89*A*B*a^8*b^5*d^11 + 6*A*B*a^10*b^3*d^11 - 12*A*C*a^3*b^10*d^11 + 12*A*C*a^5*b^8*d^11 + 58*A*C*a^7*b^6*d^11 + 36*A*C*a^9*b^4*d^11 - 6*A*C*a^11*b^2*d^11 - 48*A*B*b^13*c^2*d^9 - 48*A*B*b^13*c^4*d^7 - A*B*b^13*c^8*d^3 + 4*B*C*a^4*b^9*d^11 - 4*B*C*a^6*b^7*d^11 - 19*B*C*a^8*b^5*d^11 - 18*B*C*a^10*b^3*d^11 + 36*A*C*b^13*c^3*d^8 + 32*A*C*b^13*c^5*d^6 - 6*A*C*b^13*c^7*d^4 - 24*B*C*b^13*c^4*d^7 - 24*B*C*b^13*c^6*d^5 + B*C*b^13*c^8*d^3 + 2*A^2*a*b^12*c^10*d - A^2*a^12*b*c*d^10 - 2*B^2*a*b^12*c^10*d + B^2*a^12*b*c*d^10 + 2*C^2*a*b^12*c^10*d - C^2*a^12*b*c*d^10 - 44*A^2*a*b^12*c^4*d^7 - 29*A^2*a*b^12*c^6*d^5 + A^2*a*b^12*c^8*d^3 + 24*A^2*a^2*b^11*c*d^10 - 2*A^2*a^3*b^10*c^10*d - 188*A^2*a^4*b^9*c*d^10 - 277*A^2*a^6*b^7*c*d^10 - 27*A^2*a^8*b^5*c*d^10 - 15*A^2*a^10*b^3*c*d^10 + 32*B^2*a*b^12*c^2*d^9 + 16*B^2*a*b^12*c^4*d^7 - 5*B^2*a*b^12*c^6*d^5 - 11*B^2*a*b^12*c^8*d^3 + 20*B^2*a^2*b^11*c*d^10 + 2*B^2*a^3*b^10*c^10*d + 72*B^2*a^4*b^9*c*d^10 + 47*B^2*a^6*b^7*c*d^10 - 89*B^2*a^8*b^5*c*d^10 + 5*B^2*a^10*b^3*c*d^10 + 16*C^2*a*b^12*c^4*d^7 - 5*C^2*a*b^12*c^6*d^5 + C^2*a*b^12*c^8*d^3 - 2*C^2*a^3*b^10*c^10*d - 8*C^2*a^4*b^9*c*d^10 - C^2*a^6*b^7*c*d^10 + 69*C^2*a^8*b^5*c*d^10 - 27*C^2*a^10*b^3*c*d^10 - A*B*a^12*b*d^11 + A*B*b^13*c^10*d + B*C*a^12*b*d^11 - B*C*b^13*c^10*d - 72*A*B*a*b^12*c*d^10 - 4*A*C*a*b^12*c^10*d + 2*A*C*a^12*b*c*d^10 - 24*A*B*a*b^12*c^3*d^8 + 40*A*B*a*b^12*c^5*d^6 + 32*A*B*a*b^12*c^7*d^4 - 6*A*B*a^2*b^11*c^10*d - 160*A*B*a^3*b^10*c*d^10 + A*B*a^4*b^9*c^10*d + 56*A*B*a^5*b^8*c*d^10 + 312*A*B*a^7*b^6*c*d^10 - 8*A*B*a^9*b^4*c*d^10 + A*B*a^12*b*c^2*d^9 + 36*A*C*a*b^12*c^2*d^9 - 8*A*C*a*b^12*c^4*d^7 - 2*A*C*a*b^12*c^6*d^5 - 2*A*C*a*b^12*c^8*d^3 + 84*A*C*a^2*b^11*c*d^10 + 4*A*C*a^3*b^10*c^10*d + 268*A*C*a^4*b^9*c*d^10 + 206*A*C*a^6*b^7*c*d^10 - 150*A*C*a^8*b^5*c*d^10 + 6*A*C*a^10*b^3*c*d^10 - 36*B*C*a*b^12*c^3*d^8 + 8*B*C*a*b^12*c^5*d^6 + 4*B*C*a*b^12*c^7*d^4 + 6*B*C*a^2*b^11*c^10*d - 20*B*C*a^3*b^10*c*d^10 - B*C*a^4*b^9*c^10*d - 116*B*C*a^5*b^8*c*d^10 - 180*B*C*a^7*b^6*c*d^10 + 92*B*C*a^9*b^4*c*d^10 - B*C*a^12*b*c^2*d^9 - 64*A*B*a^2*b^11*c^2*d^9 + 40*A*B*a^2*b^11*c^4*d^7 + 52*A*B*a^2*b^11*c^6*d^5 - 30*A*B*a^2*b^11*c^8*d^3 - 112*A*B*a^3*b^10*c^3*d^8 - 104*A*B*a^3*b^10*c^5*d^6 + 40*A*B*a^3*b^10*c^7*d^4 + 40*A*B*a^3*b^10*c^9*d^2 - 112*A*B*a^4*b^9*c^2*d^9 + 114*A*B*a^4*b^9*c^4*d^7 - 50*A*B*a^4*b^9*c^6*d^5 - 105*A*B*a^4*b^9*c^8*d^3 + 480*A*B*a^5*b^8*c^3*d^8 + 368*A*B*a^5*b^8*c^5*d^6 + 144*A*B*a^5*b^8*c^7*d^4 - 8*A*B*a^5*b^8*c^9*d^2 - 508*A*B*a^6*b^7*c^2*d^9 - 456*A*B*a^6*b^7*c^4*d^7 - 176*A*B*a^6*b^7*c^6*d^5 + 28*A*B*a^6*b^7*c^8*d^3 + 584*A*B*a^7*b^6*c^3*d^8 + 104*A*B*a^7*b^6*c^5*d^6 - 56*A*B*a^7*b^6*c^7*d^4 - 23*A*B*a^8*b^5*c^2*d^9 + 170*A*B*a^8*b^5*c^4*d^7 + 70*A*B*a^8*b^5*c^6*d^5 - 56*A*B*a^9*b^4*c^3*d^8 - 56*A*B*a^9*b^4*c^5*d^6 + 30*A*B*a^10*b^3*c^2*d^9 + 28*A*B*a^10*b^3*c^4*d^7 - 8*A*B*a^11*b^2*c^3*d^8 + 188*A*C*a^2*b^11*c^3*d^8 + 50*A*C*a^2*b^11*c^5*d^6 - 34*A*C*a^2*b^11*c^7*d^4 + 16*A*C*a^2*b^11*c^9*d^2 - 60*A*C*a^3*b^10*c^2*d^9 - 330*A*C*a^3*b^10*c^4*d^7 - 134*A*C*a^3*b^10*c^6*d^5 + 630*A*C*a^4*b^9*c^3*d^8 + 374*A*C*a^4*b^9*c^5*d^6 + 14*A*C*a^4*b^9*c^7*d^4 - 32*A*C*a^4*b^9*c^9*d^2 - 318*A*C*a^5*b^8*c^2*d^9 - 754*A*C*a^5*b^8*c^4*d^7 - 110*A*C*a^5*b^8*c^6*d^5 + 106*A*C*a^5*b^8*c^8*d^3 + 210*A*C*a^6*b^7*c^3*d^8 - 202*A*C*a^6*b^7*c^5*d^6 - 150*A*C*a^6*b^7*c^7*d^4 + 166*A*C*a^7*b^6*c^2*d^9 + 162*A*C*a^7*b^6*c^4*d^7 + 166*A*C*a^7*b^6*c^6*d^5 - 322*A*C*a^8*b^5*c^3*d^8 - 206*A*C*a^8*b^5*c^5*d^6 + 14*A*C*a^9*b^4*c^2*d^9 - 30*A*C*a^9*b^4*c^4*d^7 + 10*A*C*a^10*b^3*c^3*d^8 - 14*A*C*a^11*b^2*c^2*d^9 - 68*B*C*a^2*b^11*c^2*d^9 - 160*B*C*a^2*b^11*c^4*d^7 - 64*B*C*a^2*b^11*c^6*d^5 + 30*B*C*a^2*b^11*c^8*d^3 + 4*B*C*a^3*b^10*c^3*d^8 + 236*B*C*a^3*b^10*c^5*d^6 + 20*B*C*a^3*b^10*c^7*d^4 - 40*B*C*a^3*b^10*c^9*d^2 - 140*B*C*a^4*b^9*c^2*d^9 - 174*B*C*a^4*b^9*c^4*d^7 + 110*B*C*a^4*b^9*c^6*d^5 + 105*B*C*a^4*b^9*c^8*d^3 - 300*B*C*a^5*b^8*c^3*d^8 - 116*B*C*a^5*b^8*c^5*d^6 - 132*B*C*a^5*b^8*c^7*d^4 + 8*B*C*a^5*b^8*c^9*d^2 + 208*B*C*a^6*b^7*c^2*d^9 + 420*B*C*a^6*b^7*c^4*d^7 + 236*B*C*a^6*b^7*c^6*d^5 - 28*B*C*a^6*b^7*c^8*d^3 - 140*B*C*a^7*b^6*c^3*d^8 + 196*B*C*a^7*b^6*c^5*d^6 + 44*B*C*a^7*b^6*c^7*d^4 - 109*B*C*a^8*b^5*c^2*d^9 - 182*B*C*a^8*b^5*c^4*d^7 - 58*B*C*a^8*b^5*c^6*d^5 + 272*B*C*a^9*b^4*c^3*d^8 + 188*B*C*a^9*b^4*c^5*d^6 - 30*B*C*a^10*b^3*c^2*d^9 - 16*B*C*a^10*b^3*c^4*d^7 + 8*B*C*a^11*b^2*c^3*d^8)/(a^14*d^10 + b^14*c^10 + 4*a^2*b^12*c^10 + 6*a^4*b^10*c^10 + 4*a^6*b^8*c^10 + a^8*b^6*c^10 + a^6*b^8*d^10 + 4*a^8*b^6*d^10 + 6*a^10*b^4*d^10 + 4*a^12*b^2*d^10 + 2*a^14*c^2*d^8 + a^14*c^4*d^6 + b^14*c^6*d^4 + 2*b^14*c^8*d^2 - 6*a*b^13*c^5*d^5 - 12*a*b^13*c^7*d^3 - 24*a^3*b^11*c^9*d - 6*a^5*b^9*c*d^9 - 36*a^5*b^9*c^9*d - 24*a^7*b^7*c*d^9 - 24*a^7*b^7*c^9*d - 36*a^9*b^5*c*d^9 - 6*a^9*b^5*c^9*d - 24*a^11*b^3*c*d^9 - 12*a^13*b*c^3*d^7 - 6*a^13*b*c^5*d^5 + 15*a^2*b^12*c^4*d^6 + 34*a^2*b^12*c^6*d^4 + 23*a^2*b^12*c^8*d^2 - 20*a^3*b^11*c^3*d^7 - 64*a^3*b^11*c^5*d^5 - 68*a^3*b^11*c^7*d^3 + 15*a^4*b^10*c^2*d^8 + 90*a^4*b^10*c^4*d^6 + 141*a^4*b^10*c^6*d^4 + 72*a^4*b^10*c^8*d^2 - 92*a^5*b^9*c^3*d^7 - 202*a^5*b^9*c^5*d^5 - 152*a^5*b^9*c^7*d^3 + 62*a^6*b^8*c^2*d^8 + 211*a^6*b^8*c^4*d^6 + 244*a^6*b^8*c^6*d^4 + 98*a^6*b^8*c^8*d^2 - 168*a^7*b^7*c^3*d^7 - 288*a^7*b^7*c^5*d^5 - 168*a^7*b^7*c^7*d^3 + 98*a^8*b^6*c^2*d^8 + 244*a^8*b^6*c^4*d^6 + 211*a^8*b^6*c^6*d^4 + 62*a^8*b^6*c^8*d^2 - 152*a^9*b^5*c^3*d^7 - 202*a^9*b^5*c^5*d^5 - 92*a^9*b^5*c^7*d^3 + 72*a^10*b^4*c^2*d^8 + 141*a^10*b^4*c^4*d^6 + 90*a^10*b^4*c^6*d^4 + 15*a^10*b^4*c^8*d^2 - 68*a^11*b^3*c^3*d^7 - 64*a^11*b^3*c^5*d^5 - 20*a^11*b^3*c^7*d^3 + 23*a^12*b^2*c^2*d^8 + 34*a^12*b^2*c^4*d^6 + 15*a^12*b^2*c^6*d^4 - 6*a*b^13*c^9*d - 6*a^13*b*c*d^9) - (tan(e + f*x)*(20*A^2*a^6*b^7*d^11 - 54*A^2*a^2*b^11*d^11 - 18*A^2*a^4*b^9*d^11 - 18*A^2*b^13*d^11 - 65*A^2*a^8*b^5*d^11 - 2*B^2*a^2*b^11*d^11 - 6*B^2*a^4*b^9*d^11 + 12*B^2*a^6*b^7*d^11 + 66*B^2*a^8*b^5*d^11 - 18*B^2*a^10*b^3*d^11 - 6*A^2*b^13*c^2*d^9 + 10*A^2*b^13*c^4*d^7 + 12*A^2*b^13*c^6*d^5 - 3*A^2*b^13*c^8*d^3 + 2*C^2*a^6*b^7*d^11 - 29*C^2*a^8*b^5*d^11 + 36*C^2*a^10*b^3*d^11 - 8*B^2*b^13*c^2*d^9 - 8*B^2*b^13*c^4*d^7 - 18*B^2*b^13*c^6*d^5 - 2*B^2*b^13*c^8*d^3 - 2*C^2*b^13*c^4*d^7 + 6*C^2*b^13*c^6*d^5 - 9*C^2*b^13*c^8*d^3 - A^2*a^12*b*d^11 - C^2*a^12*b*d^11 - B^2*b^13*c^10*d - 158*A^2*a^2*b^11*c^2*d^9 - 232*A^2*a^2*b^11*c^4*d^7 - 96*A^2*a^2*b^11*c^6*d^5 - 34*A^2*a^2*b^11*c^8*d^3 + 504*A^2*a^3*b^10*c^3*d^8 + 248*A^2*a^3*b^10*c^5*d^6 + 120*A^2*a^3*b^10*c^7*d^4 + 28*A^2*a^3*b^10*c^9*d^2 - 224*A^2*a^4*b^9*c^2*d^9 - 446*A^2*a^4*b^9*c^4*d^7 - 244*A^2*a^4*b^9*c^6*d^5 - 83*A^2*a^4*b^9*c^8*d^3 + 580*A^2*a^5*b^8*c^3*d^8 + 332*A^2*a^5*b^8*c^5*d^6 + 132*A^2*a^5*b^8*c^7*d^4 - 252*A^2*a^6*b^7*c^2*d^9 - 452*A^2*a^6*b^7*c^4*d^7 - 144*A^2*a^6*b^7*c^6*d^5 + 464*A^2*a^7*b^6*c^3*d^8 + 152*A^2*a^7*b^6*c^5*d^6 - 194*A^2*a^8*b^5*c^2*d^9 - 128*A^2*a^8*b^5*c^4*d^7 + 28*A^2*a^9*b^4*c^3*d^8 - 2*A^2*a^10*b^3*c^2*d^9 + 18*B^2*a^2*b^11*c^2*d^9 + 4*B^2*a^2*b^11*c^4*d^7 - 84*B^2*a^2*b^11*c^6*d^5 - 4*B^2*a^2*b^11*c^8*d^3 + 128*B^2*a^3*b^10*c^3*d^8 + 208*B^2*a^3*b^10*c^5*d^6 + 40*B^2*a^3*b^10*c^7*d^4 - 12*B^2*a^3*b^10*c^9*d^2 + 36*B^2*a^4*b^9*c^2*d^9 - 36*B^2*a^4*b^9*c^4*d^7 - 134*B^2*a^4*b^9*c^6*d^5 + 22*B^2*a^4*b^9*c^8*d^3 + 180*B^2*a^5*b^8*c^3*d^8 + 148*B^2*a^5*b^8*c^5*d^6 + 20*B^2*a^5*b^8*c^7*d^4 + 8*B^2*a^5*b^8*c^9*d^2 + 208*B^2*a^6*b^7*c^2*d^9 + 164*B^2*a^6*b^7*c^4*d^7 - 96*B^2*a^6*b^7*c^6*d^5 - 28*B^2*a^6*b^7*c^8*d^3 - 96*B^2*a^7*b^6*c^3*d^8 + 16*B^2*a^7*b^6*c^5*d^6 + 48*B^2*a^7*b^6*c^7*d^4 + 179*B^2*a^8*b^5*c^2*d^9 + 76*B^2*a^8*b^5*c^4*d^7 - 36*B^2*a^8*b^5*c^6*d^5 + 36*B^2*a^9*b^4*c^3*d^8 - 32*B^2*a^10*b^3*c^2*d^9 - 16*B^2*a^10*b^3*c^4*d^7 + 8*B^2*a^11*b^2*c^3*d^8 - 8*C^2*a^2*b^11*c^2*d^9 + 44*C^2*a^2*b^11*c^4*d^7 + 90*C^2*a^2*b^11*c^6*d^5 - 28*C^2*a^2*b^11*c^8*d^3 - 4*C^2*a^3*b^10*c^5*d^6 + 36*C^2*a^3*b^10*c^7*d^4 + 28*C^2*a^3*b^10*c^9*d^2 + 16*C^2*a^4*b^9*c^2*d^9 + 178*C^2*a^4*b^9*c^4*d^7 + 188*C^2*a^4*b^9*c^6*d^5 - 53*C^2*a^4*b^9*c^8*d^3 + 64*C^2*a^5*b^8*c^3*d^8 + 80*C^2*a^5*b^8*c^5*d^6 - 132*C^2*a^6*b^7*c^2*d^9 - 68*C^2*a^6*b^7*c^4*d^7 + 120*C^2*a^6*b^7*c^6*d^5 + 18*C^2*a^6*b^7*c^8*d^3 + 356*C^2*a^7*b^6*c^3*d^8 + 164*C^2*a^7*b^6*c^5*d^6 - 60*C^2*a^7*b^6*c^7*d^4 - 104*C^2*a^8*b^5*c^2*d^9 - 68*C^2*a^8*b^5*c^4*d^7 + 6*C^2*a^8*b^5*c^6*d^5 + 64*C^2*a^9*b^4*c^3*d^8 + 72*C^2*a^9*b^4*c^5*d^6 + 64*C^2*a^10*b^3*c^2*d^9 + 12*C^2*a^10*b^3*c^4*d^7 - 18*C^2*a^10*b^3*c^6*d^5 - 12*C^2*a^11*b^2*c^3*d^8 + 36*A*B*a^3*b^10*d^11 - 36*A*B*a^5*b^8*d^11 - 132*A*B*a^7*b^6*d^11 + 60*A*B*a^9*b^4*d^11 - 4*A*B*a^11*b^2*d^11 - 18*A*C*a^4*b^9*d^11 + 14*A*C*a^6*b^7*d^11 + 148*A*C*a^8*b^5*d^11 - 18*A*C*a^10*b^3*d^11 + 16*A*B*b^13*c^3*d^8 + 16*A*B*b^13*c^5*d^6 - 8*A*B*b^13*c^7*d^4 + 2*A*B*b^13*c^9*d^2 + 6*B*C*a^5*b^8*d^11 + 18*B*C*a^7*b^6*d^11 - 114*B*C*a^9*b^4*d^11 + 10*B*C*a^11*b^2*d^11 - 12*A*C*b^13*c^2*d^9 + 10*A*C*b^13*c^4*d^7 + 12*A*C*b^13*c^8*d^3 + 8*B*C*b^13*c^3*d^8 - 4*B*C*b^13*c^5*d^6 + 20*B*C*b^13*c^7*d^4 - 2*B*C*b^13*c^9*d^2 + 96*A^2*a*b^12*c*d^10 - 8*B^2*a*b^12*c*d^10 + 136*A^2*a*b^12*c^3*d^8 + 52*A^2*a*b^12*c^5*d^6 + 20*A^2*a*b^12*c^7*d^4 + 4*A^2*a*b^12*c^9*d^2 - 4*A^2*a^2*b^11*c^10*d + 336*A^2*a^3*b^10*c*d^10 + 372*A^2*a^5*b^8*c*d^10 + 320*A^2*a^7*b^6*c*d^10 + 40*A^2*a^9*b^4*c*d^10 + 4*A^2*a^11*b^2*c*d^10 + 48*B^2*a*b^12*c^3*d^8 + 92*B^2*a*b^12*c^5*d^6 + 36*B^2*a*b^12*c^7*d^4 + 4*B^2*a*b^12*c^9*d^2 + 2*B^2*a^2*b^11*c^10*d - 16*B^2*a^3*b^10*c*d^10 - B^2*a^4*b^9*c^10*d + 52*B^2*a^5*b^8*c*d^10 - 72*B^2*a^7*b^6*c*d^10 + 24*B^2*a^9*b^4*c*d^10 + 4*B^2*a^11*b^2*c*d^10 - B^2*a^12*b*c^2*d^9 - 8*C^2*a*b^12*c^3*d^8 - 8*C^2*a*b^12*c^5*d^6 + 8*C^2*a*b^12*c^7*d^4 + 4*C^2*a*b^12*c^9*d^2 - 4*C^2*a^2*b^11*c^10*d - 24*C^2*a^5*b^8*c*d^10 + 140*C^2*a^7*b^6*c*d^10 + 4*C^2*a^9*b^4*c*d^10 - 8*C^2*a^11*b^2*c*d^10 + 12*A*B*a*b^12*d^11 + 2*A*C*a^12*b*d^11 + 24*A*B*b^13*c*d^10 - 4*A*B*a*b^12*c^10*d + 2*A*B*a^12*b*c*d^10 - 24*A*C*a*b^12*c*d^10 + 4*B*C*a*b^12*c^10*d - 2*B*C*a^12*b*c*d^10 - 140*A*B*a*b^12*c^2*d^9 - 220*A*B*a*b^12*c^4*d^7 - 68*A*B*a*b^12*c^6*d^5 - 12*A*B*a*b^12*c^8*d^3 + 16*A*B*a^2*b^11*c*d^10 + 4*A*B*a^3*b^10*c^10*d - 136*A*B*a^4*b^9*c*d^10 + 8*A*B*a^6*b^7*c*d^10 - 174*A*B*a^8*b^5*c*d^10 - 4*A*B*a^10*b^3*c*d^10 + 16*A*C*a*b^12*c^3*d^8 + 28*A*C*a*b^12*c^5*d^6 - 28*A*C*a*b^12*c^7*d^4 - 8*A*C*a*b^12*c^9*d^2 + 8*A*C*a^2*b^11*c^10*d - 48*A*C*a^3*b^10*c*d^10 + 84*A*C*a^5*b^8*c*d^10 - 172*A*C*a^7*b^6*c*d^10 + 28*A*C*a^9*b^4*c*d^10 + 4*A*C*a^11*b^2*c*d^10 + 20*B*C*a*b^12*c^2*d^9 - 14*B*C*a*b^12*c^4*d^7 - 52*B*C*a*b^12*c^6*d^5 - 6*B*C*a*b^12*c^8*d^3 + 8*B*C*a^2*b^11*c*d^10 - 4*B*C*a^3*b^10*c^10*d + 28*B*C*a^4*b^9*c*d^10 - 188*B*C*a^6*b^7*c*d^10 + 114*B*C*a^8*b^5*c*d^10 + 16*B*C*a^10*b^3*c*d^10 + 64*A*B*a^2*b^11*c^3*d^8 + 184*A*B*a^2*b^11*c^5*d^6 + 32*A*B*a^2*b^11*c^7*d^4 + 20*A*B*a^2*b^11*c^9*d^2 - 300*A*B*a^3*b^10*c^2*d^9 - 420*A*B*a^3*b^10*c^4*d^7 - 84*A*B*a^3*b^10*c^6*d^5 - 20*A*B*a^3*b^10*c^8*d^3 + 8*A*B*a^4*b^9*c^3*d^8 + 292*A*B*a^4*b^9*c^5*d^6 - 40*A*B*a^4*b^9*c^7*d^4 - 30*A*B*a^4*b^9*c^9*d^2 - 580*A*B*a^5*b^8*c^2*d^9 - 596*A*B*a^5*b^8*c^4*d^7 + 60*A*B*a^5*b^8*c^6*d^5 + 96*A*B*a^5*b^8*c^8*d^3 + 208*A*B*a^6*b^7*c^3*d^8 + 128*A*B*a^6*b^7*c^5*d^6 - 144*A*B*a^6*b^7*c^7*d^4 - 340*A*B*a^7*b^6*c^2*d^9 - 100*A*B*a^7*b^6*c^4*d^7 + 92*A*B*a^7*b^6*c^6*d^5 - 200*A*B*a^8*b^5*c^3*d^8 - 28*A*B*a^8*b^5*c^5*d^6 + 92*A*B*a^9*b^4*c^2*d^9 + 56*A*B*a^9*b^4*c^4*d^7 - 12*A*B*a^11*b^2*c^2*d^9 + 112*A*C*a^2*b^11*c^2*d^9 + 242*A*C*a^2*b^11*c^4*d^7 + 60*A*C*a^2*b^11*c^6*d^5 + 62*A*C*a^2*b^11*c^8*d^3 + 72*A*C*a^3*b^10*c^3*d^8 + 44*A*C*a^3*b^10*c^5*d^6 - 156*A*C*a^3*b^10*c^7*d^4 - 56*A*C*a^3*b^10*c^9*d^2 + 172*A*C*a^4*b^9*c^2*d^9 + 304*A*C*a^4*b^9*c^4*d^7 + 92*A*C*a^4*b^9*c^6*d^5 + 136*A*C*a^4*b^9*c^8*d^3 + 220*A*C*a^5*b^8*c^3*d^8 + 20*A*C*a^5*b^8*c^5*d^6 - 132*A*C*a^5*b^8*c^7*d^4 + 420*A*C*a^6*b^7*c^2*d^9 + 484*A*C*a^6*b^7*c^4*d^7 - 12*A*C*a^6*b^7*c^6*d^5 - 18*A*C*a^6*b^7*c^8*d^3 - 244*A*C*a^7*b^6*c^3*d^8 - 28*A*C*a^7*b^6*c^5*d^6 + 60*A*C*a^7*b^6*c^7*d^4 + 352*A*C*a^8*b^5*c^2*d^9 + 142*A*C*a^8*b^5*c^4*d^7 - 60*A*C*a^8*b^5*c^6*d^5 + 52*A*C*a^9*b^4*c^3*d^8 - 44*A*C*a^10*b^3*c^2*d^9 - 30*A*C*a^10*b^3*c^4*d^7 + 12*A*C*a^11*b^2*c^3*d^8 - 88*B*C*a^2*b^11*c^3*d^8 - 172*B*C*a^2*b^11*c^5*d^6 + 28*B*C*a^2*b^11*c^7*d^4 - 20*B*C*a^2*b^11*c^9*d^2 - 66*B*C*a^3*b^10*c^4*d^7 - 96*B*C*a^3*b^10*c^6*d^5 - 10*B*C*a^3*b^10*c^8*d^3 - 332*B*C*a^4*b^9*c^3*d^8 - 448*B*C*a^4*b^9*c^5*d^6 + 100*B*C*a^4*b^9*c^7*d^4 + 30*B*C*a^4*b^9*c^9*d^2 + 160*B*C*a^5*b^8*c^2*d^9 + 248*B*C*a^5*b^8*c^4*d^7 - 24*B*C*a^5*b^8*c^6*d^5 - 102*B*C*a^5*b^8*c^8*d^3 - 652*B*C*a^6*b^7*c^3*d^8 - 404*B*C*a^6*b^7*c^5*d^6 + 132*B*C*a^6*b^7*c^7*d^4 - 80*B*C*a^7*b^6*c^2*d^9 - 80*B*C*a^7*b^6*c^4*d^7 + 40*B*C*a^7*b^6*c^6*d^5 + 6*B*C*a^7*b^6*c^8*d^3 + 68*B*C*a^8*b^5*c^3*d^8 - 68*B*C*a^8*b^5*c^5*d^6 - 24*B*C*a^8*b^5*c^7*d^4 - 272*B*C*a^9*b^4*c^2*d^9 - 146*B*C*a^9*b^4*c^4*d^7 + 36*B*C*a^9*b^4*c^6*d^5 + 36*B*C*a^10*b^3*c^3*d^8 + 24*B*C*a^10*b^3*c^5*d^6 + 12*B*C*a^11*b^2*c^2*d^9 - 6*B*C*a^11*b^2*c^4*d^7))/(a^14*d^10 + b^14*c^10 + 4*a^2*b^12*c^10 + 6*a^4*b^10*c^10 + 4*a^6*b^8*c^10 + a^8*b^6*c^10 + a^6*b^8*d^10 + 4*a^8*b^6*d^10 + 6*a^10*b^4*d^10 + 4*a^12*b^2*d^10 + 2*a^14*c^2*d^8 + a^14*c^4*d^6 + b^14*c^6*d^4 + 2*b^14*c^8*d^2 - 6*a*b^13*c^5*d^5 - 12*a*b^13*c^7*d^3 - 24*a^3*b^11*c^9*d - 6*a^5*b^9*c*d^9 - 36*a^5*b^9*c^9*d - 24*a^7*b^7*c*d^9 - 24*a^7*b^7*c^9*d - 36*a^9*b^5*c*d^9 - 6*a^9*b^5*c^9*d - 24*a^11*b^3*c*d^9 - 12*a^13*b*c^3*d^7 - 6*a^13*b*c^5*d^5 + 15*a^2*b^12*c^4*d^6 + 34*a^2*b^12*c^6*d^4 + 23*a^2*b^12*c^8*d^2 - 20*a^3*b^11*c^3*d^7 - 64*a^3*b^11*c^5*d^5 - 68*a^3*b^11*c^7*d^3 + 15*a^4*b^10*c^2*d^8 + 90*a^4*b^10*c^4*d^6 + 141*a^4*b^10*c^6*d^4 + 72*a^4*b^10*c^8*d^2 - 92*a^5*b^9*c^3*d^7 - 202*a^5*b^9*c^5*d^5 - 152*a^5*b^9*c^7*d^3 + 62*a^6*b^8*c^2*d^8 + 211*a^6*b^8*c^4*d^6 + 244*a^6*b^8*c^6*d^4 + 98*a^6*b^8*c^8*d^2 - 168*a^7*b^7*c^3*d^7 - 288*a^7*b^7*c^5*d^5 - 168*a^7*b^7*c^7*d^3 + 98*a^8*b^6*c^2*d^8 + 244*a^8*b^6*c^4*d^6 + 211*a^8*b^6*c^6*d^4 + 62*a^8*b^6*c^8*d^2 - 152*a^9*b^5*c^3*d^7 - 202*a^9*b^5*c^5*d^5 - 92*a^9*b^5*c^7*d^3 + 72*a^10*b^4*c^2*d^8 + 141*a^10*b^4*c^4*d^6 + 90*a^10*b^4*c^6*d^4 + 15*a^10*b^4*c^8*d^2 - 68*a^11*b^3*c^3*d^7 - 64*a^11*b^3*c^5*d^5 - 20*a^11*b^3*c^7*d^3 + 23*a^12*b^2*c^2*d^8 + 34*a^12*b^2*c^4*d^6 + 15*a^12*b^2*c^6*d^4 - 6*a*b^13*c^9*d - 6*a^13*b*c*d^9)) + (tan(e + f*x)*(10*A^3*a^6*b^4*d^9 - 27*A^3*a^2*b^8*d^9 - 24*A^3*a^4*b^6*d^9 - 9*A^3*b^10*d^9 + B^3*a^3*b^7*d^9 + B^3*a^5*b^5*d^9 - 12*A^3*b^10*c^2*d^7 - A^3*b^10*c^4*d^5 - C^3*a^6*b^4*d^9 + 3*C^3*a^8*b^2*d^9 + 4*B^3*b^10*c^5*d^4 + C^3*b^10*c^4*d^5 + 9*A^2*C*b^10*d^9 - 58*A^3*a^2*b^8*c^2*d^7 - 17*A^3*a^2*b^8*c^4*d^5 + 52*A^3*a^3*b^7*c^3*d^6 - 46*A^3*a^4*b^6*c^2*d^7 - 8*B^3*a^2*b^8*c^3*d^6 - 8*B^3*a^2*b^8*c^5*d^4 + 16*B^3*a^3*b^7*c^2*d^7 + 17*B^3*a^3*b^7*c^4*d^5 + 20*B^3*a^4*b^6*c^3*d^6 + 4*B^3*a^4*b^6*c^5*d^4 - 26*B^3*a^5*b^5*c^2*d^7 - 17*B^3*a^5*b^5*c^4*d^5 + 28*B^3*a^6*b^4*c^3*d^6 - 6*B^3*a^7*b^3*c^2*d^7 + 4*C^3*a^2*b^8*c^2*d^7 - 10*C^3*a^2*b^8*c^4*d^5 - 12*C^3*a^2*b^8*c^6*d^3 + 20*C^3*a^3*b^7*c^3*d^6 + 36*C^3*a^3*b^7*c^5*d^4 - 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24*B^3*a^6*b^4*c*d^8 + 4*C^3*a*b^9*c^3*d^6 + 12*C^3*a*b^9*c^5*d^4 + 8*C^3*a^5*b^5*c*d^8 - 6*A*B*C*a*b^9*d^9 - 12*A*B*C*b^10*c*d^8 + 8*A*B^2*a^2*b^8*c^2*d^7 - 7*A*B^2*a^2*b^8*c^4*d^5 - 92*A*B^2*a^3*b^7*c^3*d^6 - 16*A*B^2*a^3*b^7*c^5*d^4 + 54*A*B^2*a^4*b^6*c^2*d^7 + 55*A*B^2*a^4*b^6*c^4*d^5 - 56*A*B^2*a^5*b^5*c^3*d^6 - 22*A*B^2*a^6*b^4*c^2*d^7 + 68*A^2*B*a^2*b^8*c^3*d^6 + 16*A^2*B*a^2*b^8*c^5*d^4 + 46*A^2*B*a^3*b^7*c^2*d^7 - 33*A^2*B*a^3*b^7*c^4*d^5 - 16*A^2*B*a^4*b^6*c^3*d^6 + 82*A^2*B*a^5*b^5*c^2*d^7 - 12*A*C^2*a^2*b^8*c^2*d^7 + 30*A*C^2*a^2*b^8*c^4*d^5 + 24*A*C^2*a^2*b^8*c^6*d^3 + 12*A*C^2*a^3*b^7*c^3*d^6 - 72*A*C^2*a^3*b^7*c^5*d^4 + 12*A*C^2*a^4*b^6*c^2*d^7 + 39*A*C^2*a^4*b^6*c^4*d^5 + 6*A*C^2*a^6*b^4*c^2*d^7 - 9*A*C^2*a^6*b^4*c^4*d^5 + 66*A^2*C*a^2*b^8*c^2*d^7 - 3*A^2*C*a^2*b^8*c^4*d^5 - 12*A^2*C*a^2*b^8*c^6*d^3 - 84*A^2*C*a^3*b^7*c^3*d^6 + 36*A^2*C*a^3*b^7*c^5*d^4 + 36*A^2*C*a^4*b^6*c^2*d^7 - 33*A^2*C*a^4*b^6*c^4*d^5 - 12*A^2*C*a^6*b^4*c^2*d^7 + 8*B*C^2*a^2*b^8*c^3*d^6 + 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4*A^2*B*a*b^9*c^2*d^7 - 33*A^2*B*a*b^9*c^4*d^5 + 20*A^2*B*a^2*b^8*c*d^8 - 56*A^2*B*a^4*b^6*c*d^8 - 16*A^2*B*a^6*b^4*c*d^8 + 12*A*C^2*a*b^9*c^3*d^6 - 24*A*C^2*a*b^9*c^5*d^4 + 36*A*C^2*a^3*b^7*c*d^8 - 24*A*C^2*a^5*b^5*c*d^8 - 36*A^2*C*a*b^9*c^3*d^6 + 12*A^2*C*a*b^9*c^5*d^4 - 72*A^2*C*a^3*b^7*c*d^8 + 24*A^2*C*a^5*b^5*c*d^8 - 10*B*C^2*a*b^9*c^2*d^7 - 12*B*C^2*a*b^9*c^4*d^5 + 12*B*C^2*a*b^9*c^6*d^3 - 4*B*C^2*a^2*b^8*c*d^8 - 14*B*C^2*a^4*b^6*c*d^8 - 4*B*C^2*a^6*b^4*c*d^8 + 6*B*C^2*a^8*b^2*c*d^8 - 8*B^2*C*a*b^9*c^3*d^6 - 16*B^2*C*a*b^9*c^5*d^4 + 8*B^2*C*a^3*b^7*c*d^8 + 4*B^2*C*a^5*b^5*c*d^8 - 24*B^2*C*a^7*b^3*c*d^8 - 76*A*B*C*a^2*b^8*c^3*d^6 - 20*A*B*C*a^2*b^8*c^5*d^4 + 28*A*B*C*a^3*b^7*c^2*d^7 + 126*A*B*C*a^3*b^7*c^4*d^5 + 12*A*B*C*a^3*b^7*c^6*d^3 - 16*A*B*C*a^4*b^6*c^3*d^6 - 42*A*B*C*a^4*b^6*c^5*d^4 - 32*A*B*C*a^5*b^5*c^2*d^7 + 48*A*B*C*a^5*b^5*c^4*d^5 + 12*A*B*C*a^6*b^4*c^3*d^6 + 12*A*B*C*a^7*b^3*c^2*d^7 + 32*A*B*C*a*b^9*c^2*d^7 + 54*A*B*C*a*b^9*c^4*d^5 - 12*A*B*C*a*b^9*c^6*d^3 - 16*A*B*C*a^2*b^8*c*d^8 + 70*A*B*C*a^4*b^6*c*d^8 + 20*A*B*C*a^6*b^4*c*d^8 - 6*A*B*C*a^8*b^2*c*d^8))/(a^14*d^10 + b^14*c^10 + 4*a^2*b^12*c^10 + 6*a^4*b^10*c^10 + 4*a^6*b^8*c^10 + a^8*b^6*c^10 + a^6*b^8*d^10 + 4*a^8*b^6*d^10 + 6*a^10*b^4*d^10 + 4*a^12*b^2*d^10 + 2*a^14*c^2*d^8 + a^14*c^4*d^6 + b^14*c^6*d^4 + 2*b^14*c^8*d^2 - 6*a*b^13*c^5*d^5 - 12*a*b^13*c^7*d^3 - 24*a^3*b^11*c^9*d - 6*a^5*b^9*c*d^9 - 36*a^5*b^9*c^9*d - 24*a^7*b^7*c*d^9 - 24*a^7*b^7*c^9*d - 36*a^9*b^5*c*d^9 - 6*a^9*b^5*c^9*d - 24*a^11*b^3*c*d^9 - 12*a^13*b*c^3*d^7 - 6*a^13*b*c^5*d^5 + 15*a^2*b^12*c^4*d^6 + 34*a^2*b^12*c^6*d^4 + 23*a^2*b^12*c^8*d^2 - 20*a^3*b^11*c^3*d^7 - 64*a^3*b^11*c^5*d^5 - 68*a^3*b^11*c^7*d^3 + 15*a^4*b^10*c^2*d^8 + 90*a^4*b^10*c^4*d^6 + 141*a^4*b^10*c^6*d^4 + 72*a^4*b^10*c^8*d^2 - 92*a^5*b^9*c^3*d^7 - 202*a^5*b^9*c^5*d^5 - 152*a^5*b^9*c^7*d^3 + 62*a^6*b^8*c^2*d^8 + 211*a^6*b^8*c^4*d^6 + 244*a^6*b^8*c^6*d^4 + 98*a^6*b^8*c^8*d^2 - 168*a^7*b^7*c^3*d^7 - 288*a^7*b^7*c^5*d^5 - 168*a^7*b^7*c^7*d^3 + 98*a^8*b^6*c^2*d^8 + 244*a^8*b^6*c^4*d^6 + 211*a^8*b^6*c^6*d^4 + 62*a^8*b^6*c^8*d^2 - 152*a^9*b^5*c^3*d^7 - 202*a^9*b^5*c^5*d^5 - 92*a^9*b^5*c^7*d^3 + 72*a^10*b^4*c^2*d^8 + 141*a^10*b^4*c^4*d^6 + 90*a^10*b^4*c^6*d^4 + 15*a^10*b^4*c^8*d^2 - 68*a^11*b^3*c^3*d^7 - 64*a^11*b^3*c^5*d^5 - 20*a^11*b^3*c^7*d^3 + 23*a^12*b^2*c^2*d^8 + 34*a^12*b^2*c^4*d^6 + 15*a^12*b^2*c^6*d^4 - 6*a*b^13*c^9*d - 6*a^13*b*c*d^9))*root(640*a^13*b^7*c*d^15*f^4 + 640*a^7*b^13*c^15*d*f^4 + 480*a^15*b^5*c*d^15*f^4 + 480*a^11*b^9*c*d^15*f^4 + 480*a^9*b^11*c^15*d*f^4 + 480*a^5*b^15*c^15*d*f^4 + 192*a^19*b*c^5*d^11*f^4 + 192*a^17*b^3*c*d^15*f^4 + 192*a^11*b^9*c^15*d*f^4 + 192*a^9*b^11*c*d^15*f^4 + 192*a^3*b^17*c^15*d*f^4 + 192*a*b^19*c^11*d^5*f^4 + 128*a^19*b*c^7*d^9*f^4 + 128*a^19*b*c^3*d^13*f^4 + 128*a*b^19*c^13*d^3*f^4 + 128*a*b^19*c^9*d^7*f^4 + 32*a^19*b*c^9*d^7*f^4 + 32*a^13*b^7*c^15*d*f^4 + 32*a^7*b^13*c*d^15*f^4 + 32*a*b^19*c^7*d^9*f^4 + 32*a^19*b*c*d^15*f^4 + 32*a*b^19*c^15*d*f^4 - 47088*a^10*b^10*c^8*d^8*f^4 + 42432*a^11*b^9*c^7*d^9*f^4 + 42432*a^9*b^11*c^9*d^7*f^4 + 39328*a^11*b^9*c^9*d^7*f^4 + 39328*a^9*b^11*c^7*d^9*f^4 - 36912*a^12*b^8*c^8*d^8*f^4 - 36912*a^8*b^12*c^8*d^8*f^4 - 34256*a^10*b^10*c^10*d^6*f^4 - 34256*a^10*b^10*c^6*d^10*f^4 - 31152*a^12*b^8*c^6*d^10*f^4 - 31152*a^8*b^12*c^10*d^6*f^4 + 28128*a^13*b^7*c^7*d^9*f^4 + 28128*a^7*b^13*c^9*d^7*f^4 + 24160*a^11*b^9*c^5*d^11*f^4 + 24160*a^9*b^11*c^11*d^5*f^4 - 23088*a^12*b^8*c^10*d^6*f^4 - 23088*a^8*b^12*c^6*d^10*f^4 + 22272*a^13*b^7*c^9*d^7*f^4 + 22272*a^7*b^13*c^7*d^9*f^4 + 19072*a^11*b^9*c^11*d^5*f^4 + 19072*a^9*b^11*c^5*d^11*f^4 + 18624*a^13*b^7*c^5*d^11*f^4 + 18624*a^7*b^13*c^11*d^5*f^4 - 17328*a^14*b^6*c^8*d^8*f^4 - 17328*a^6*b^14*c^8*d^8*f^4 - 17232*a^14*b^6*c^6*d^10*f^4 - 17232*a^6*b^14*c^10*d^6*f^4 - 13520*a^12*b^8*c^4*d^12*f^4 - 13520*a^8*b^12*c^12*d^4*f^4 - 12464*a^10*b^10*c^12*d^4*f^4 - 12464*a^10*b^10*c^4*d^12*f^4 + 10880*a^15*b^5*c^7*d^9*f^4 + 10880*a^5*b^15*c^9*d^7*f^4 - 9072*a^14*b^6*c^10*d^6*f^4 - 9072*a^6*b^14*c^6*d^10*f^4 + 8928*a^13*b^7*c^11*d^5*f^4 + 8928*a^7*b^13*c^5*d^11*f^4 - 8880*a^14*b^6*c^4*d^12*f^4 - 8880*a^6*b^14*c^12*d^4*f^4 + 8480*a^15*b^5*c^5*d^11*f^4 + 8480*a^5*b^15*c^11*d^5*f^4 + 7200*a^15*b^5*c^9*d^7*f^4 + 7200*a^5*b^15*c^7*d^9*f^4 - 6912*a^12*b^8*c^12*d^4*f^4 - 6912*a^8*b^12*c^4*d^12*f^4 + 6400*a^11*b^9*c^3*d^13*f^4 + 6400*a^9*b^11*c^13*d^3*f^4 + 5920*a^13*b^7*c^3*d^13*f^4 + 5920*a^7*b^13*c^13*d^3*f^4 - 5392*a^16*b^4*c^6*d^10*f^4 - 5392*a^4*b^16*c^10*d^6*f^4 - 4428*a^16*b^4*c^8*d^8*f^4 - 4428*a^4*b^16*c^8*d^8*f^4 + 4128*a^11*b^9*c^13*d^3*f^4 + 4128*a^9*b^11*c^3*d^13*f^4 - 3328*a^16*b^4*c^4*d^12*f^4 - 3328*a^4*b^16*c^12*d^4*f^4 + 3264*a^15*b^5*c^3*d^13*f^4 + 3264*a^5*b^15*c^13*d^3*f^4 - 2480*a^12*b^8*c^2*d^14*f^4 - 2480*a^8*b^12*c^14*d^2*f^4 + 2240*a^15*b^5*c^11*d^5*f^4 + 2240*a^5*b^15*c^5*d^11*f^4 - 2128*a^14*b^6*c^12*d^4*f^4 - 2128*a^6*b^14*c^4*d^12*f^4 + 2112*a^17*b^3*c^7*d^9*f^4 + 2112*a^3*b^17*c^9*d^7*f^4 + 2048*a^17*b^3*c^5*d^11*f^4 + 2048*a^3*b^17*c^11*d^5*f^4 - 2000*a^14*b^6*c^2*d^14*f^4 - 2000*a^6*b^14*c^14*d^2*f^4 - 1792*a^16*b^4*c^10*d^6*f^4 - 1792*a^4*b^16*c^6*d^10*f^4 - 1776*a^10*b^10*c^14*d^2*f^4 - 1776*a^10*b^10*c^2*d^14*f^4 + 1472*a^13*b^7*c^13*d^3*f^4 + 1472*a^7*b^13*c^3*d^13*f^4 + 1088*a^17*b^3*c^9*d^7*f^4 + 1088*a^3*b^17*c^7*d^9*f^4 + 992*a^17*b^3*c^3*d^13*f^4 + 992*a^3*b^17*c^13*d^3*f^4 - 912*a^16*b^4*c^2*d^14*f^4 - 912*a^4*b^16*c^14*d^2*f^4 - 768*a^18*b^2*c^6*d^10*f^4 - 768*a^2*b^18*c^10*d^6*f^4 - 688*a^12*b^8*c^14*d^2*f^4 - 688*a^8*b^12*c^2*d^14*f^4 - 592*a^18*b^2*c^4*d^12*f^4 - 592*a^2*b^18*c^12*d^4*f^4 - 472*a^18*b^2*c^8*d^8*f^4 - 472*a^2*b^18*c^8*d^8*f^4 - 280*a^16*b^4*c^12*d^4*f^4 - 280*a^4*b^16*c^4*d^12*f^4 + 224*a^17*b^3*c^11*d^5*f^4 + 224*a^15*b^5*c^13*d^3*f^4 + 224*a^5*b^15*c^3*d^13*f^4 + 224*a^3*b^17*c^5*d^11*f^4 - 208*a^18*b^2*c^2*d^14*f^4 - 208*a^2*b^18*c^14*d^2*f^4 - 112*a^18*b^2*c^10*d^6*f^4 - 112*a^14*b^6*c^14*d^2*f^4 - 112*a^6*b^14*c^2*d^14*f^4 - 112*a^2*b^18*c^6*d^10*f^4 - 24*b^20*c^12*d^4*f^4 - 16*b^20*c^14*d^2*f^4 - 16*b^20*c^10*d^6*f^4 - 4*b^20*c^8*d^8*f^4 - 24*a^20*c^4*d^12*f^4 - 16*a^20*c^6*d^10*f^4 - 16*a^20*c^2*d^14*f^4 - 4*a^20*c^8*d^8*f^4 - 80*a^14*b^6*d^16*f^4 - 60*a^16*b^4*d^16*f^4 - 60*a^12*b^8*d^16*f^4 - 24*a^18*b^2*d^16*f^4 - 24*a^10*b^10*d^16*f^4 - 4*a^8*b^12*d^16*f^4 - 80*a^6*b^14*c^16*f^4 - 60*a^8*b^12*c^16*f^4 - 60*a^4*b^16*c^16*f^4 - 24*a^10*b^10*c^16*f^4 - 24*a^2*b^18*c^16*f^4 - 4*a^12*b^8*c^16*f^4 - 4*b^20*c^16*f^4 - 4*a^20*d^16*f^4 + 56*A*C*a^13*b*c*d^11*f^2 - 48*A*C*a*b^13*c^11*d*f^2 + 48*A*C*a*b^13*c*d^11*f^2 + 5904*B*C*a^7*b^7*c^6*d^6*f^2 - 5016*B*C*a^8*b^6*c^5*d^7*f^2 - 4608*B*C*a^6*b^8*c^7*d^5*f^2 - 4512*B*C*a^6*b^8*c^5*d^7*f^2 - 4384*B*C*a^8*b^6*c^7*d^5*f^2 + 3056*B*C*a^7*b^7*c^8*d^4*f^2 + 2256*B*C*a^7*b^7*c^4*d^8*f^2 - 1824*B*C*a^8*b^6*c^3*d^9*f^2 + 1632*B*C*a^4*b^10*c^9*d^3*f^2 - 1400*B*C*a^3*b^11*c^8*d^4*f^2 - 1320*B*C*a^11*b^3*c^4*d^8*f^2 - 1248*B*C*a^6*b^8*c^3*d^9*f^2 + 1152*B*C*a^10*b^4*c^3*d^9*f^2 - 1072*B*C*a^6*b^8*c^9*d^3*f^2 + 1068*B*C*a^9*b^5*c^6*d^6*f^2 - 1004*B*C*a^5*b^9*c^4*d^8*f^2 - 968*B*C*a^3*b^11*c^6*d^6*f^2 - 864*B*C*a^5*b^9*c^8*d^4*f^2 - 828*B*C*a^9*b^5*c^4*d^8*f^2 - 792*B*C*a^11*b^3*c^2*d^10*f^2 - 792*B*C*a^3*b^11*c^4*d^8*f^2 - 776*B*C*a^8*b^6*c^9*d^3*f^2 + 688*B*C*a^4*b^10*c^7*d^5*f^2 - 672*B*C*a^3*b^11*c^10*d^2*f^2 - 592*B*C*a^9*b^5*c^2*d^10*f^2 + 544*B*C*a^7*b^7*c^10*d^2*f^2 - 492*B*C*a^5*b^9*c^2*d^10*f^2 + 480*B*C*a^10*b^4*c^5*d^7*f^2 - 392*B*C*a^5*b^9*c^10*d^2*f^2 + 332*B*C*a^9*b^5*c^8*d^4*f^2 - 328*B*C*a^11*b^3*c^6*d^6*f^2 + 320*B*C*a^2*b^12*c^9*d^3*f^2 + 272*B*C*a^12*b^2*c^3*d^9*f^2 - 248*B*C*a^4*b^10*c^5*d^7*f^2 - 248*B*C*a^3*b^11*c^2*d^10*f^2 - 208*B*C*a^10*b^4*c^7*d^5*f^2 - 192*B*C*a^2*b^12*c^5*d^7*f^2 + 144*B*C*a^7*b^7*c^2*d^10*f^2 - 96*B*C*a^4*b^10*c^3*d^9*f^2 + 88*B*C*a^12*b^2*c^5*d^7*f^2 - 72*B*C*a^11*b^3*c^8*d^4*f^2 - 48*B*C*a^12*b^2*c^7*d^5*f^2 + 48*B*C*a^10*b^4*c^9*d^3*f^2 - 48*B*C*a^2*b^12*c^7*d^5*f^2 - 48*B*C*a^2*b^12*c^3*d^9*f^2 - 12*B*C*a^9*b^5*c^10*d^2*f^2 + 4*B*C*a^5*b^9*c^6*d^6*f^2 + 5824*A*C*a^5*b^9*c^7*d^5*f^2 - 4378*A*C*a^6*b^8*c^8*d^4*f^2 + 4296*A*C*a^5*b^9*c^5*d^7*f^2 - 3912*A*C*a^6*b^8*c^6*d^6*f^2 - 3672*A*C*a^9*b^5*c^5*d^7*f^2 + 3594*A*C*a^8*b^6*c^4*d^8*f^2 + 3236*A*C*a^8*b^6*c^6*d^6*f^2 + 2816*A*C*a^5*b^9*c^9*d^3*f^2 + 2624*A*C*a^5*b^9*c^3*d^9*f^2 + 2432*A*C*a^7*b^7*c^7*d^5*f^2 - 2366*A*C*a^4*b^10*c^8*d^4*f^2 + 2298*A*C*a^10*b^4*c^4*d^8*f^2 + 1872*A*C*a^7*b^7*c^3*d^9*f^2 + 1848*A*C*a^10*b^4*c^6*d^6*f^2 - 1644*A*C*a^4*b^10*c^6*d^6*f^2 - 1488*A*C*a^9*b^5*c^7*d^5*f^2 - 1408*A*C*a^9*b^5*c^3*d^9*f^2 - 1308*A*C*a^6*b^8*c^4*d^8*f^2 + 1248*A*C*a^7*b^7*c^5*d^7*f^2 - 1012*A*C*a^6*b^8*c^10*d^2*f^2 + 1008*A*C*a^3*b^11*c^7*d^5*f^2 + 992*A*C*a^3*b^11*c^5*d^7*f^2 + 928*A*C*a^3*b^11*c^3*d^9*f^2 + 848*A*C*a^7*b^7*c^9*d^3*f^2 + 636*A*C*a^8*b^6*c^2*d^10*f^2 - 628*A*C*a^4*b^10*c^10*d^2*f^2 - 600*A*C*a^6*b^8*c^2*d^10*f^2 - 576*A*C*a^11*b^3*c^5*d^7*f^2 + 572*A*C*a^10*b^4*c^2*d^10*f^2 + 464*A*C*a^8*b^6*c^8*d^4*f^2 - 304*A*C*a^4*b^10*c^4*d^8*f^2 + 304*A*C*a^2*b^12*c^6*d^6*f^2 + 296*A*C*a^2*b^12*c^4*d^8*f^2 + 260*A*C*a^10*b^4*c^8*d^4*f^2 - 232*A*C*a^12*b^2*c^2*d^10*f^2 - 232*A*C*a^9*b^5*c^9*d^3*f^2 + 228*A*C*a^2*b^12*c^10*d^2*f^2 - 188*A*C*a^4*b^10*c^2*d^10*f^2 + 144*A*C*a^11*b^3*c^3*d^9*f^2 + 116*A*C*a^12*b^2*c^6*d^6*f^2 - 112*A*C*a^11*b^3*c^7*d^5*f^2 + 112*A*C*a^3*b^11*c^9*d^3*f^2 + 92*A*C*a^8*b^6*c^10*d^2*f^2 + 74*A*C*a^12*b^2*c^4*d^8*f^2 + 62*A*C*a^2*b^12*c^8*d^4*f^2 + 40*A*C*a^2*b^12*c^2*d^10*f^2 - 7008*A*B*a^7*b^7*c^6*d^6*f^2 - 4032*A*B*a^7*b^7*c^4*d^8*f^2 + 3952*A*B*a^8*b^6*c^7*d^5*f^2 + 3648*A*B*a^8*b^6*c^5*d^7*f^2 - 3392*A*B*a^7*b^7*c^8*d^4*f^2 + 3264*A*B*a^6*b^8*c^7*d^5*f^2 - 2992*A*B*a^4*b^10*c^5*d^7*f^2 - 2368*A*B*a^4*b^10*c^7*d^5*f^2 - 2304*A*B*a^4*b^10*c^3*d^9*f^2 - 1968*A*B*a^9*b^5*c^6*d^6*f^2 - 1872*A*B*a^4*b^10*c^9*d^3*f^2 - 1728*A*B*a^7*b^7*c^2*d^10*f^2 + 1712*A*B*a^3*b^11*c^8*d^4*f^2 - 1536*A*B*a^10*b^4*c^3*d^9*f^2 + 1536*A*B*a^6*b^8*c^5*d^7*f^2 - 1392*A*B*a^2*b^12*c^5*d^7*f^2 + 1328*A*B*a^3*b^11*c^6*d^6*f^2 - 1104*A*B*a^2*b^12*c^3*d^9*f^2 - 1056*A*B*a^6*b^8*c^3*d^9*f^2 + 976*A*B*a^6*b^8*c^9*d^3*f^2 + 960*A*B*a^11*b^3*c^4*d^8*f^2 + 936*A*B*a^5*b^9*c^8*d^4*f^2 - 912*A*B*a^10*b^4*c^5*d^7*f^2 + 848*A*B*a^8*b^6*c^9*d^3*f^2 + 816*A*B*a^3*b^11*c^4*d^8*f^2 - 816*A*B*a^2*b^12*c^7*d^5*f^2 + 768*A*B*a^3*b^11*c^10*d^2*f^2 + 672*A*B*a^8*b^6*c^3*d^9*f^2 - 632*A*B*a^9*b^5*c^8*d^4*f^2 - 608*A*B*a^9*b^5*c^2*d^10*f^2 - 552*A*B*a^9*b^5*c^4*d^8*f^2 - 544*A*B*a^7*b^7*c^10*d^2*f^2 - 480*A*B*a^5*b^9*c^2*d^10*f^2 + 464*A*B*a^5*b^9*c^10*d^2*f^2 - 464*A*B*a^2*b^12*c^9*d^3*f^2 + 432*A*B*a^11*b^3*c^2*d^10*f^2 - 368*A*B*a^12*b^2*c^3*d^9*f^2 - 256*A*B*a^5*b^9*c^6*d^6*f^2 - 208*A*B*a^12*b^2*c^5*d^7*f^2 + 176*A*B*a^5*b^9*c^4*d^8*f^2 + 112*A*B*a^11*b^3*c^6*d^6*f^2 + 112*A*B*a^10*b^4*c^7*d^5*f^2 - 16*A*B*a^3*b^11*c^2*d^10*f^2 - 576*B*C*a^8*b^6*c*d^11*f^2 + 400*B*C*a^4*b^10*c^11*d*f^2 - 288*B*C*a^6*b^8*c*d^11*f^2 - 176*B*C*a^6*b^8*c^11*d*f^2 + 128*B*C*a^10*b^4*c*d^11*f^2 - 108*B*C*a*b^13*c^4*d^8*f^2 - 104*B*C*a^4*b^10*c*d^11*f^2 - 92*B*C*a^13*b*c^4*d^8*f^2 - 60*B*C*a*b^13*c^8*d^4*f^2 - 60*B*C*a*b^13*c^6*d^6*f^2 + 48*B*C*a^2*b^12*c^11*d*f^2 - 40*B*C*a*b^13*c^2*d^10*f^2 - 28*B*C*a^13*b*c^2*d^10*f^2 - 24*B*C*a^12*b^2*c*d^11*f^2 + 20*B*C*a*b^13*c^10*d^2*f^2 - 16*B*C*a^2*b^12*c*d^11*f^2 + 12*B*C*a^13*b*c^6*d^6*f^2 + 912*A*C*a^7*b^7*c*d^11*f^2 + 808*A*C*a^5*b^9*c*d^11*f^2 + 432*A*C*a^5*b^9*c^11*d*f^2 + 336*A*C*a^3*b^11*c*d^11*f^2 + 224*A*C*a^11*b^3*c*d^11*f^2 - 112*A*C*a^3*b^11*c^11*d*f^2 + 112*A*C*a*b^13*c^3*d^9*f^2 - 88*A*C*a*b^13*c^9*d^3*f^2 + 80*A*C*a^13*b*c^3*d^9*f^2 + 56*A*C*a*b^13*c^5*d^7*f^2 + 48*A*C*a^9*b^5*c*d^11*f^2 - 40*A*C*a^13*b*c^5*d^7*f^2 - 16*A*C*a^7*b^7*c^11*d*f^2 + 16*A*C*a*b^13*c^7*d^5*f^2 - 496*A*B*a^4*b^10*c*d^11*f^2 - 400*A*B*a^4*b^10*c^11*d*f^2 + 288*A*B*a^8*b^6*c*d^11*f^2 - 288*A*B*a^6*b^8*c*d^11*f^2 - 272*A*B*a^2*b^12*c*d^11*f^2 + 240*A*B*a*b^13*c^6*d^6*f^2 - 224*A*B*a^10*b^4*c*d^11*f^2 + 192*A*B*a*b^13*c^8*d^4*f^2 + 192*A*B*a*b^13*c^4*d^8*f^2 + 176*A*B*a^6*b^8*c^11*d*f^2 + 104*A*B*a^13*b*c^4*d^8*f^2 - 48*A*B*a^2*b^12*c^11*d*f^2 + 16*A*B*a^13*b*c^2*d^10*f^2 + 16*A*B*a*b^13*c^10*d^2*f^2 + 16*A*B*a*b^13*c^2*d^10*f^2 - 96*B*C*b^14*c^7*d^5*f^2 - 72*B*C*b^14*c^5*d^7*f^2 - 24*B*C*b^14*c^9*d^3*f^2 - 16*B*C*b^14*c^3*d^9*f^2 + 116*A*C*b^14*c^6*d^6*f^2 + 100*A*C*b^14*c^4*d^8*f^2 + 24*A*C*b^14*c^2*d^10*f^2 + 22*A*C*b^14*c^8*d^4*f^2 + 16*B*C*a^14*c^3*d^9*f^2 + 8*A*C*b^14*c^10*d^2*f^2 - 192*A*B*b^14*c^5*d^7*f^2 - 176*A*B*b^14*c^3*d^9*f^2 - 112*B*C*a^11*b^3*d^12*f^2 - 48*A*B*b^14*c^7*d^5*f^2 - 28*A*C*a^14*c^2*d^10*f^2 + 4*B*C*a^5*b^9*d^12*f^2 + 2*A*C*a^14*c^4*d^8*f^2 + 150*A*C*a^10*b^4*d^12*f^2 - 80*B*C*a^3*b^11*c^12*f^2 + 66*A*C*a^8*b^6*d^12*f^2 - 30*A*C*a^12*b^2*d^12*f^2 + 24*B*C*a^5*b^9*c^12*f^2 - 16*A*B*a^14*c^3*d^9*f^2 - 12*A*C*a^4*b^10*d^12*f^2 - 576*A*B*a^7*b^7*d^12*f^2 - 432*A*B*a^9*b^5*d^12*f^2 - 400*A*B*a^5*b^9*d^12*f^2 - 144*A*B*a^3*b^11*d^12*f^2 - 66*A*C*a^4*b^10*c^12*f^2 + 54*A*C*a^2*b^12*c^12*f^2 - 32*A*B*a^11*b^3*d^12*f^2 + 2*A*C*a^6*b^8*c^12*f^2 + 80*A*B*a^3*b^11*c^12*f^2 - 24*A*B*a^5*b^9*c^12*f^2 + 2508*C^2*a^6*b^8*c^6*d^6*f^2 + 2376*C^2*a^9*b^5*c^5*d^7*f^2 + 2357*C^2*a^6*b^8*c^8*d^4*f^2 - 2048*C^2*a^5*b^9*c^7*d^5*f^2 + 1304*C^2*a^9*b^5*c^3*d^9*f^2 + 1303*C^2*a^4*b^10*c^8*d^4*f^2 + 1212*C^2*a^4*b^10*c^6*d^6*f^2 - 1203*C^2*a^8*b^6*c^4*d^8*f^2 - 1192*C^2*a^5*b^9*c^9*d^3*f^2 + 1062*C^2*a^6*b^8*c^4*d^8*f^2 + 984*C^2*a^9*b^5*c^7*d^5*f^2 - 952*C^2*a^8*b^6*c^6*d^6*f^2 + 768*C^2*a^7*b^7*c^5*d^7*f^2 - 681*C^2*a^10*b^4*c^4*d^8*f^2 - 672*C^2*a^5*b^9*c^5*d^7*f^2 - 480*C^2*a^10*b^4*c^6*d^6*f^2 + 458*C^2*a^6*b^8*c^10*d^2*f^2 - 448*C^2*a^7*b^7*c^7*d^5*f^2 + 422*C^2*a^4*b^10*c^4*d^8*f^2 + 372*C^2*a^6*b^8*c^2*d^10*f^2 + 360*C^2*a^11*b^3*c^5*d^7*f^2 + 312*C^2*a^7*b^7*c^3*d^9*f^2 + 278*C^2*a^4*b^10*c^10*d^2*f^2 - 232*C^2*a^7*b^7*c^9*d^3*f^2 + 194*C^2*a^12*b^2*c^2*d^10*f^2 + 176*C^2*a^9*b^5*c^9*d^3*f^2 + 152*C^2*a^3*b^11*c^5*d^7*f^2 + 124*C^2*a^4*b^10*c^2*d^10*f^2 - 120*C^2*a^3*b^11*c^7*d^5*f^2 - 114*C^2*a^2*b^12*c^10*d^2*f^2 - 102*C^2*a^8*b^6*c^2*d^10*f^2 + 101*C^2*a^12*b^2*c^4*d^8*f^2 + 100*C^2*a^2*b^12*c^6*d^6*f^2 - 88*C^2*a^5*b^9*c^3*d^9*f^2 + 77*C^2*a^2*b^12*c^8*d^4*f^2 + 72*C^2*a^11*b^3*c^3*d^9*f^2 - 64*C^2*a^8*b^6*c^10*d^2*f^2 + 64*C^2*a^3*b^11*c^3*d^9*f^2 - 58*C^2*a^10*b^4*c^2*d^10*f^2 + 56*C^2*a^12*b^2*c^6*d^6*f^2 + 56*C^2*a^11*b^3*c^7*d^5*f^2 + 40*C^2*a^3*b^11*c^9*d^3*f^2 + 36*C^2*a^12*b^2*c^8*d^4*f^2 + 32*C^2*a^2*b^12*c^4*d^8*f^2 + 26*C^2*a^10*b^4*c^8*d^4*f^2 + 16*C^2*a^2*b^12*c^2*d^10*f^2 + 2*C^2*a^8*b^6*c^8*d^4*f^2 + 2277*B^2*a^8*b^6*c^4*d^8*f^2 + 2144*B^2*a^5*b^9*c^7*d^5*f^2 - 2112*B^2*a^9*b^5*c^5*d^7*f^2 + 2028*B^2*a^8*b^6*c^6*d^6*f^2 - 1671*B^2*a^6*b^8*c^8*d^4*f^2 + 1275*B^2*a^10*b^4*c^4*d^8*f^2 + 1176*B^2*a^5*b^9*c^5*d^7*f^2 + 1096*B^2*a^5*b^9*c^9*d^3*f^2 - 1044*B^2*a^6*b^8*c^6*d^6*f^2 + 984*B^2*a^10*b^4*c^6*d^6*f^2 - 968*B^2*a^9*b^5*c^3*d^9*f^2 - 888*B^2*a^9*b^5*c^7*d^5*f^2 + 672*B^2*a^7*b^7*c^7*d^5*f^2 + 664*B^2*a^5*b^9*c^3*d^9*f^2 - 649*B^2*a^4*b^10*c^8*d^4*f^2 + 618*B^2*a^8*b^6*c^2*d^10*f^2 + 514*B^2*a^4*b^10*c^4*d^8*f^2 + 460*B^2*a^2*b^12*c^6*d^6*f^2 + 422*B^2*a^8*b^6*c^8*d^4*f^2 + 406*B^2*a^10*b^4*c^2*d^10*f^2 - 382*B^2*a^6*b^8*c^10*d^2*f^2 + 368*B^2*a^2*b^12*c^4*d^8*f^2 - 312*B^2*a^11*b^3*c^5*d^7*f^2 + 312*B^2*a^7*b^7*c^3*d^9*f^2 + 248*B^2*a^7*b^7*c^9*d^3*f^2 + 245*B^2*a^2*b^12*c^8*d^4*f^2 - 192*B^2*a^7*b^7*c^5*d^7*f^2 - 184*B^2*a^3*b^11*c^9*d^3*f^2 + 182*B^2*a^2*b^12*c^10*d^2*f^2 + 176*B^2*a^3*b^11*c^3*d^9*f^2 + 174*B^2*a^6*b^8*c^4*d^8*f^2 - 170*B^2*a^4*b^10*c^10*d^2*f^2 - 152*B^2*a^9*b^5*c^9*d^3*f^2 + 152*B^2*a^4*b^10*c^2*d^10*f^2 + 142*B^2*a^10*b^4*c^8*d^4*f^2 - 90*B^2*a^12*b^2*c^2*d^10*f^2 + 88*B^2*a^2*b^12*c^2*d^10*f^2 + 84*B^2*a^8*b^6*c^10*d^2*f^2 + 84*B^2*a^6*b^8*c^2*d^10*f^2 + 60*B^2*a^12*b^2*c^6*d^6*f^2 - 56*B^2*a^11*b^3*c^7*d^5*f^2 + 53*B^2*a^12*b^2*c^4*d^8*f^2 + 24*B^2*a^11*b^3*c^3*d^9*f^2 + 24*B^2*a^4*b^10*c^6*d^6*f^2 + 24*B^2*a^3*b^11*c^7*d^5*f^2 - 8*B^2*a^3*b^11*c^5*d^7*f^2 + 4566*A^2*a^6*b^8*c^4*d^8*f^2 + 4284*A^2*a^6*b^8*c^6*d^6*f^2 - 3776*A^2*a^5*b^9*c^7*d^5*f^2 - 3624*A^2*a^5*b^9*c^5*d^7*f^2 + 3122*A^2*a^4*b^10*c^4*d^8*f^2 + 3108*A^2*a^6*b^8*c^2*d^10*f^2 + 2741*A^2*a^6*b^8*c^8*d^4*f^2 + 2592*A^2*a^4*b^10*c^6*d^6*f^2 - 2536*A^2*a^5*b^9*c^3*d^9*f^2 + 2224*A^2*a^4*b^10*c^2*d^10*f^2 - 2184*A^2*a^7*b^7*c^3*d^9*f^2 - 2016*A^2*a^7*b^7*c^5*d^7*f^2 - 1984*A^2*a^7*b^7*c^7*d^5*f^2 + 1626*A^2*a^8*b^6*c^2*d^10*f^2 - 1624*A^2*a^5*b^9*c^9*d^3*f^2 + 1603*A^2*a^4*b^10*c^8*d^4*f^2 + 1296*A^2*a^9*b^5*c^5*d^7*f^2 - 1144*A^2*a^3*b^11*c^5*d^7*f^2 - 992*A^2*a^3*b^11*c^3*d^9*f^2 + 968*A^2*a^2*b^12*c^4*d^8*f^2 - 888*A^2*a^3*b^11*c^7*d^5*f^2 + 849*A^2*a^8*b^6*c^4*d^8*f^2 + 808*A^2*a^2*b^12*c^2*d^10*f^2 - 616*A^2*a^7*b^7*c^9*d^3*f^2 + 554*A^2*a^6*b^8*c^10*d^2*f^2 - 504*A^2*a^10*b^4*c^6*d^6*f^2 + 504*A^2*a^9*b^5*c^7*d^5*f^2 + 460*A^2*a^2*b^12*c^6*d^6*f^2 + 350*A^2*a^10*b^4*c^2*d^10*f^2 + 350*A^2*a^4*b^10*c^10*d^2*f^2 - 321*A^2*a^10*b^4*c^4*d^8*f^2 + 216*A^2*a^11*b^3*c^5*d^7*f^2 - 216*A^2*a^11*b^3*c^3*d^9*f^2 + 182*A^2*a^12*b^2*c^2*d^10*f^2 - 152*A^2*a^3*b^11*c^9*d^3*f^2 - 124*A^2*a^8*b^6*c^6*d^6*f^2 - 114*A^2*a^2*b^12*c^10*d^2*f^2 + 104*A^2*a^9*b^5*c^3*d^9*f^2 + 77*A^2*a^2*b^12*c^8*d^4*f^2 + 74*A^2*a^8*b^6*c^8*d^4*f^2 - 70*A^2*a^10*b^4*c^8*d^4*f^2 + 56*A^2*a^11*b^3*c^7*d^5*f^2 + 56*A^2*a^9*b^5*c^9*d^3*f^2 + 41*A^2*a^12*b^2*c^4*d^8*f^2 - 28*A^2*a^12*b^2*c^6*d^6*f^2 - 28*A^2*a^8*b^6*c^10*d^2*f^2 - 16*B*C*b^14*c^11*d*f^2 - 16*B*C*a^14*c*d^11*f^2 - 48*A*B*b^14*c*d^11*f^2 + 16*A*B*b^14*c^11*d*f^2 + 12*B*C*a^13*b*d^12*f^2 + 24*B*C*a*b^13*c^12*f^2 + 16*A*B*a^14*c*d^11*f^2 - 24*A*B*a^13*b*d^12*f^2 - 24*A*B*a*b^13*d^12*f^2 - 24*A*B*a*b^13*c^12*f^2 + 216*C^2*a^9*b^5*c*d^11*f^2 - 216*C^2*a^5*b^9*c^11*d*f^2 + 56*C^2*a^3*b^11*c^11*d*f^2 + 56*C^2*a*b^13*c^9*d^3*f^2 + 56*C^2*a*b^13*c^5*d^7*f^2 - 40*C^2*a^11*b^3*c*d^11*f^2 + 40*C^2*a*b^13*c^7*d^5*f^2 + 32*C^2*a^13*b*c^5*d^7*f^2 - 24*C^2*a^7*b^7*c*d^11*f^2 - 16*C^2*a^13*b*c^3*d^9*f^2 + 16*C^2*a*b^13*c^3*d^9*f^2 + 8*C^2*a^7*b^7*c^11*d*f^2 - 8*C^2*a^5*b^9*c*d^11*f^2 + 264*B^2*a^7*b^7*c*d^11*f^2 + 224*B^2*a^5*b^9*c*d^11*f^2 + 168*B^2*a^5*b^9*c^11*d*f^2 - 112*B^2*a*b^13*c^9*d^3*f^2 - 104*B^2*a^3*b^11*c^11*d*f^2 - 104*B^2*a*b^13*c^7*d^5*f^2 + 96*B^2*a^3*b^11*c*d^11*f^2 + 88*B^2*a^11*b^3*c*d^11*f^2 - 72*B^2*a^9*b^5*c*d^11*f^2 - 64*B^2*a*b^13*c^5*d^7*f^2 + 32*B^2*a^13*b*c^3*d^9*f^2 - 24*B^2*a^13*b*c^5*d^7*f^2 - 24*B^2*a^7*b^7*c^11*d*f^2 + 16*B^2*a*b^13*c^3*d^9*f^2 - 888*A^2*a^7*b^7*c*d^11*f^2 - 800*A^2*a^5*b^9*c*d^11*f^2 - 336*A^2*a^3*b^11*c*d^11*f^2 - 264*A^2*a^9*b^5*c*d^11*f^2 - 216*A^2*a^5*b^9*c^11*d*f^2 - 184*A^2*a^11*b^3*c*d^11*f^2 - 128*A^2*a*b^13*c^3*d^9*f^2 - 112*A^2*a*b^13*c^5*d^7*f^2 - 64*A^2*a^13*b*c^3*d^9*f^2 + 56*A^2*a^3*b^11*c^11*d*f^2 - 56*A^2*a*b^13*c^7*d^5*f^2 + 32*A^2*a*b^13*c^9*d^3*f^2 + 8*A^2*a^13*b*c^5*d^7*f^2 + 8*A^2*a^7*b^7*c^11*d*f^2 + 24*C^2*a*b^13*c^11*d*f^2 - 16*C^2*a^13*b*c*d^11*f^2 - 40*B^2*a*b^13*c^11*d*f^2 + 24*B^2*a^13*b*c*d^11*f^2 + 16*B^2*a*b^13*c*d^11*f^2 - 48*A^2*a*b^13*c*d^11*f^2 - 40*A^2*a^13*b*c*d^11*f^2 + 24*A^2*a*b^13*c^11*d*f^2 - 6*A*C*b^14*c^12*f^2 + 2*A*C*a^14*d^12*f^2 + 31*C^2*b^14*c^8*d^4*f^2 + 20*C^2*b^14*c^6*d^6*f^2 + 4*C^2*b^14*c^4*d^8*f^2 + 2*C^2*b^14*c^10*d^2*f^2 + 80*B^2*b^14*c^6*d^6*f^2 + 64*B^2*b^14*c^4*d^8*f^2 + 31*B^2*b^14*c^8*d^4*f^2 + 16*B^2*b^14*c^2*d^10*f^2 + 14*C^2*a^14*c^2*d^10*f^2 + 14*B^2*b^14*c^10*d^2*f^2 - C^2*a^14*c^4*d^8*f^2 + 120*A^2*b^14*c^2*d^10*f^2 + 112*A^2*b^14*c^4*d^8*f^2 + 33*C^2*a^12*b^2*d^12*f^2 - 27*C^2*a^10*b^4*d^12*f^2 - 17*A^2*b^14*c^8*d^4*f^2 - 10*B^2*a^14*c^2*d^10*f^2 - 10*A^2*b^14*c^10*d^2*f^2 + 8*A^2*b^14*c^6*d^6*f^2 + 3*C^2*a^8*b^6*d^12*f^2 + 3*B^2*a^14*c^4*d^8*f^2 + 117*B^2*a^10*b^4*d^12*f^2 + 111*B^2*a^8*b^6*d^12*f^2 + 72*B^2*a^6*b^8*d^12*f^2 + 33*C^2*a^4*b^10*c^12*f^2 - 27*C^2*a^2*b^12*c^12*f^2 + 24*B^2*a^4*b^10*d^12*f^2 + 14*A^2*a^14*c^2*d^10*f^2 + 4*B^2*a^2*b^12*d^12*f^2 - 3*B^2*a^12*b^2*d^12*f^2 - C^2*a^6*b^8*c^12*f^2 - A^2*a^14*c^4*d^8*f^2 + 720*A^2*a^6*b^8*d^12*f^2 + 552*A^2*a^4*b^10*d^12*f^2 + 471*A^2*a^8*b^6*d^12*f^2 + 216*A^2*a^2*b^12*d^12*f^2 + 93*A^2*a^10*b^4*d^12*f^2 + 33*B^2*a^2*b^12*c^12*f^2 + 33*A^2*a^12*b^2*d^12*f^2 - 27*B^2*a^4*b^10*c^12*f^2 + 3*B^2*a^6*b^8*c^12*f^2 + 33*A^2*a^4*b^10*c^12*f^2 - 27*A^2*a^2*b^12*c^12*f^2 - A^2*a^6*b^8*c^12*f^2 + 3*C^2*b^14*c^12*f^2 - C^2*a^14*d^12*f^2 + 36*A^2*b^14*d^12*f^2 + 3*B^2*a^14*d^12*f^2 - B^2*b^14*c^12*f^2 + 3*A^2*b^14*c^12*f^2 - A^2*a^14*d^12*f^2 - 44*A*B*C*a^10*b*c*d^9*f + 3816*A*B*C*a^4*b^7*c^5*d^5*f + 2920*A*B*C*a^5*b^6*c^2*d^8*f - 2736*A*B*C*a^6*b^5*c^3*d^7*f - 2672*A*B*C*a^3*b^8*c^4*d^6*f + 1996*A*B*C*a^7*b^4*c^4*d^6*f - 1412*A*B*C*a^5*b^6*c^6*d^4*f + 1120*A*B*C*a^2*b^9*c^3*d^7*f + 1080*A*B*C*a^7*b^4*c^2*d^8*f + 1040*A*B*C*a^2*b^9*c^5*d^5*f + 684*A*B*C*a^5*b^6*c^4*d^6*f + 592*A*B*C*a^4*b^7*c^3*d^7*f - 560*A*B*C*a^2*b^9*c^7*d^3*f - 448*A*B*C*a^3*b^8*c^2*d^8*f - 400*A*B*C*a^8*b^3*c^5*d^5*f - 398*A*B*C*a^9*b^2*c^2*d^8*f - 312*A*B*C*a^3*b^8*c^6*d^4*f + 166*A*B*C*a^3*b^8*c^8*d^2*f + 136*A*B*C*a^6*b^5*c^5*d^5*f + 128*A*B*C*a^6*b^5*c^7*d^3*f - 100*A*B*C*a^7*b^4*c^6*d^4*f - 64*A*B*C*a^9*b^2*c^4*d^6*f + 64*A*B*C*a^4*b^7*c^7*d^3*f - 32*A*B*C*a^8*b^3*c^3*d^7*f - 16*A*B*C*a^5*b^6*c^8*d^2*f - 1312*A*B*C*a^4*b^7*c*d^9*f + 996*A*B*C*a^8*b^3*c*d^9*f + 728*A*B*C*a*b^10*c^6*d^4*f - 624*A*B*C*a^6*b^5*c*d^9*f - 584*A*B*C*a*b^10*c^2*d^8*f - 512*A*B*C*a*b^10*c^4*d^6*f - 320*A*B*C*a^2*b^9*c*d^9*f - 98*A*B*C*a*b^10*c^8*d^2*f + 36*A*B*C*a^2*b^9*c^9*d*f + 32*A*B*C*a^10*b*c^3*d^7*f - 16*A*B*C*a^4*b^7*c^9*d*f + 46*B*C^2*a^10*b*c*d^9*f - 16*B^2*C*a*b^10*c*d^9*f - 2*B^2*C*a*b^10*c^9*d*f + 312*A^2*C*a*b^10*c*d^9*f - 48*A*C^2*a*b^10*c*d^9*f - 6*A^2*C*a*b^10*c^9*d*f + 6*A*C^2*a*b^10*c^9*d*f + 208*A*B^2*a*b^10*c*d^9*f - 2*A^2*B*a^10*b*c*d^9*f + 2*A*B^2*a*b^10*c^9*d*f - 224*A*B*C*b^11*c^5*d^5*f + 80*A*B*C*b^11*c^7*d^3*f - 32*A*B*C*b^11*c^3*d^7*f + 2*A*B*C*a^11*c^2*d^8*f - 480*A*B*C*a^7*b^4*d^10*f + 78*A*B*C*a^9*b^2*d^10*f - 64*A*B*C*a^5*b^6*d^10*f + 2*A*B*C*a^3*b^8*c^10*f - 1692*B*C^2*a^4*b^7*c^5*d^5*f - 1500*B^2*C*a^5*b^6*c^5*d^5*f - 1464*B^2*C*a^5*b^6*c^3*d^7*f + 1426*B*C^2*a^5*b^6*c^6*d^4*f - 1158*B^2*C*a^4*b^7*c^6*d^4*f + 1152*B*C^2*a^6*b^5*c^3*d^7*f + 1026*B^2*C*a^6*b^5*c^4*d^6*f - 974*B*C^2*a^7*b^4*c^4*d^6*f + 960*B^2*C*a^3*b^8*c^5*d^5*f - 884*B*C^2*a^5*b^6*c^2*d^8*f - 764*B^2*C*a^7*b^4*c^5*d^5*f + 752*B^2*C*a^4*b^7*c^2*d^8*f - 752*B*C^2*a^4*b^7*c^3*d^7*f + 738*B^2*C*a^4*b^7*c^4*d^6*f - 688*B^2*C*a^2*b^9*c^6*d^4*f - 675*B^2*C*a^8*b^3*c^2*d^8*f + 560*B*C^2*a^8*b^3*c^5*d^5*f + 496*B*C^2*a^3*b^8*c^4*d^6*f + 496*B*C^2*a^2*b^9*c^7*d^3*f - 468*B*C^2*a^7*b^4*c^2*d^8*f + 456*B^2*C*a^3*b^8*c^7*d^3*f - 452*B^2*C*a^8*b^3*c^4*d^6*f - 416*B*C^2*a^2*b^9*c^3*d^7*f + 378*B*C^2*a^5*b^6*c^4*d^6*f + 376*B*C^2*a^8*b^3*c^3*d^7*f - 360*B^2*C*a^6*b^5*c^2*d^8*f + 355*B*C^2*a^9*b^2*c^2*d^8*f + 346*B^2*C*a^6*b^5*c^6*d^4*f - 320*B^2*C*a^2*b^9*c^4*d^6*f + 268*B^2*C*a^2*b^9*c^2*d^8*f + 216*B^2*C*a^7*b^4*c^3*d^7*f - 203*B*C^2*a^3*b^8*c^8*d^2*f - 184*B*C^2*a^6*b^5*c^7*d^3*f + 170*B*C^2*a^7*b^4*c^6*d^4*f + 160*B^2*C*a^5*b^6*c^7*d^3*f - 160*B*C^2*a^2*b^9*c^5*d^5*f - 140*B^2*C*a^4*b^7*c^8*d^2*f - 136*B*C^2*a^3*b^8*c^2*d^8*f + 112*B^2*C*a^9*b^2*c^3*d^7*f + 91*B^2*C*a^2*b^9*c^8*d^2*f + 88*B*C^2*a^4*b^7*c^7*d^3*f + 72*B^2*C*a^8*b^3*c^6*d^4*f - 64*B^2*C*a^3*b^8*c^3*d^7*f - 60*B*C^2*a^3*b^8*c^6*d^4*f + 56*B*C^2*a^9*b^2*c^4*d^6*f + 52*B*C^2*a^6*b^5*c^5*d^5*f + 48*B^2*C*a^9*b^2*c^5*d^5*f - 48*B^2*C*a^7*b^4*c^7*d^3*f + 44*B*C^2*a^5*b^6*c^8*d^2*f - 36*B*C^2*a^9*b^2*c^6*d^4*f + 12*B^2*C*a^6*b^5*c^8*d^2*f - 2958*A^2*C*a^4*b^7*c^4*d^6*f - 1932*A^2*C*a^4*b^7*c^2*d^8*f + 1848*A^2*C*a^5*b^6*c^3*d^7*f + 1728*A^2*C*a^3*b^8*c^3*d^7*f + 1524*A^2*C*a^5*b^6*c^5*d^5*f + 1374*A*C^2*a^4*b^7*c^4*d^6*f - 1272*A*C^2*a^5*b^6*c^3*d^7*f - 1236*A*C^2*a^5*b^6*c^5*d^5*f + 1116*A*C^2*a^4*b^7*c^2*d^8*f - 1110*A^2*C*a^6*b^5*c^4*d^6*f + 1038*A*C^2*a^6*b^5*c^4*d^6*f - 768*A^2*C*a^2*b^9*c^2*d^8*f - 696*A^2*C*a^7*b^4*c^3*d^7*f - 666*A*C^2*a^4*b^7*c^6*d^4*f + 564*A^2*C*a^6*b^5*c^2*d^8*f - 564*A*C^2*a^7*b^4*c^5*d^5*f - 555*A*C^2*a^8*b^3*c^2*d^8*f + 519*A^2*C*a^8*b^3*c^2*d^8*f - 480*A*C^2*a^3*b^8*c^3*d^7*f + 456*A*C^2*a^3*b^8*c^5*d^5*f - 420*A*C^2*a^2*b^9*c^6*d^4*f + 408*A*C^2*a^7*b^4*c^3*d^7*f + 408*A*C^2*a^2*b^9*c^2*d^8*f + 348*A^2*C*a^2*b^9*c^6*d^4*f - 348*A*C^2*a^6*b^5*c^2*d^8*f + 342*A*C^2*a^6*b^5*c^6*d^4*f - 336*A*C^2*a^8*b^3*c^4*d^6*f + 324*A^2*C*a^7*b^4*c^5*d^5*f - 312*A^2*C*a^2*b^9*c^4*d^6*f + 264*A^2*C*a^8*b^3*c^4*d^6*f + 240*A*C^2*a^5*b^6*c^7*d^3*f + 195*A*C^2*a^2*b^9*c^8*d^2*f - 174*A^2*C*a^6*b^5*c^6*d^4*f + 144*A*C^2*a^9*b^2*c^3*d^7*f - 123*A^2*C*a^2*b^9*c^8*d^2*f + 120*A*C^2*a^3*b^8*c^7*d^3*f + 108*A*C^2*a^8*b^3*c^6*d^4*f - 102*A^2*C*a^4*b^7*c^6*d^4*f - 96*A^2*C*a^4*b^7*c^8*d^2*f + 72*A^2*C*a^3*b^8*c^7*d^3*f + 72*A*C^2*a^9*b^2*c^5*d^5*f - 48*A^2*C*a^9*b^2*c^3*d^7*f + 48*A^2*C*a^5*b^6*c^7*d^3*f - 48*A*C^2*a^2*b^9*c^4*d^6*f - 24*A^2*C*a^3*b^8*c^5*d^5*f - 12*A*C^2*a^4*b^7*c^8*d^2*f + 2736*A^2*B*a^6*b^5*c^3*d^7*f + 2464*A^2*B*a^3*b^8*c^4*d^6*f - 2298*A*B^2*a^4*b^7*c^4*d^6*f - 2252*A^2*B*a^5*b^6*c^2*d^8*f - 1692*A^2*B*a^4*b^7*c^5*d^5*f - 1592*A*B^2*a^4*b^7*c^2*d^8*f - 1338*A*B^2*a^6*b^5*c^4*d^6*f + 1320*A*B^2*a^5*b^6*c^3*d^7*f + 1212*A*B^2*a^5*b^6*c^5*d^5*f - 1056*A*B^2*a^3*b^8*c^5*d^5*f + 1024*A^2*B*a^4*b^7*c^3*d^7*f - 1022*A^2*B*a^7*b^4*c^4*d^6*f - 880*A^2*B*a^2*b^9*c^5*d^5*f - 846*A^2*B*a^5*b^6*c^4*d^6*f - 840*A*B^2*a^7*b^4*c^3*d^7*f + 760*A*B^2*a^2*b^9*c^6*d^4*f - 704*A^2*B*a^2*b^9*c^3*d^7*f + 688*A*B^2*a^3*b^8*c^3*d^7*f + 660*A^2*B*a^3*b^8*c^6*d^4*f - 612*A^2*B*a^7*b^4*c^2*d^8*f + 462*A*B^2*a^4*b^7*c^6*d^4*f + 459*A*B^2*a^8*b^3*c^2*d^8*f - 412*A*B^2*a^2*b^9*c^2*d^8*f - 408*A*B^2*a^3*b^8*c^7*d^3*f + 388*A^2*B*a^6*b^5*c^5*d^5*f + 296*A^2*B*a^3*b^8*c^2*d^8*f + 288*A*B^2*a^6*b^5*c^2*d^8*f + 284*A*B^2*a^7*b^4*c^5*d^5*f + 236*A*B^2*a^8*b^3*c^4*d^6*f - 226*A*B^2*a^6*b^5*c^6*d^4*f + 212*A*B^2*a^2*b^9*c^4*d^6*f + 202*A^2*B*a^5*b^6*c^6*d^4*f - 152*A^2*B*a^4*b^7*c^7*d^3*f + 88*A^2*B*a^8*b^3*c^3*d^7*f + 79*A^2*B*a^9*b^2*c^2*d^8*f - 70*A^2*B*a^7*b^4*c^6*d^4*f + 68*A*B^2*a^4*b^7*c^8*d^2*f + 64*A^2*B*a^2*b^9*c^7*d^3*f - 64*A*B^2*a^9*b^2*c^3*d^7*f + 56*A^2*B*a^8*b^3*c^5*d^5*f + 56*A^2*B*a^6*b^5*c^7*d^3*f + 37*A^2*B*a^3*b^8*c^8*d^2*f - 28*A^2*B*a^9*b^2*c^4*d^6*f - 28*A^2*B*a^5*b^6*c^8*d^2*f + 17*A*B^2*a^2*b^9*c^8*d^2*f - 16*A*B^2*a^5*b^6*c^7*d^3*f + 48*A*B*C*b^11*c*d^9*f + 4*A*B*C*b^11*c^9*d*f + 24*A*B*C*a*b^10*d^10*f - 6*A*B*C*a*b^10*c^10*f + 432*B^2*C*a^7*b^4*c*d^9*f - 376*B*C^2*a*b^10*c^6*d^4*f - 354*B*C^2*a^8*b^3*c*d^9*f + 352*B^2*C*a*b^10*c^5*d^5*f + 320*B^2*C*a^5*b^6*c*d^9*f + 256*B^2*C*a*b^10*c^3*d^7*f - 232*B^2*C*a*b^10*c^7*d^3*f - 210*B^2*C*a^9*b^2*c*d^9*f - 152*B*C^2*a*b^10*c^4*d^6*f + 85*B*C^2*a*b^10*c^8*d^2*f + 72*B^2*C*a^3*b^8*c*d^9*f - 48*B*C^2*a^6*b^5*c*d^9*f - 40*B*C^2*a^10*b*c^3*d^7*f + 40*B*C^2*a*b^10*c^2*d^8*f + 37*B^2*C*a^10*b*c^2*d^8*f + 22*B^2*C*a^3*b^8*c^9*d*f - 18*B*C^2*a^2*b^9*c^9*d*f + 16*B*C^2*a^2*b^9*c*d^9*f - 12*B^2*C*a^10*b*c^4*d^6*f + 8*B*C^2*a^4*b^7*c^9*d*f + 8*B*C^2*a^4*b^7*c*d^9*f - 984*A^2*C*a^7*b^4*c*d^9*f + 672*A^2*C*a^3*b^8*c*d^9*f + 552*A*C^2*a^7*b^4*c*d^9*f - 504*A^2*C*a*b^10*c^5*d^5*f - 408*A^2*C*a^5*b^6*c*d^9*f + 408*A*C^2*a^5*b^6*c*d^9*f + 336*A*C^2*a*b^10*c^5*d^5*f - 216*A*C^2*a*b^10*c^7*d^3*f + 192*A*C^2*a*b^10*c^3*d^7*f - 162*A*C^2*a^9*b^2*c*d^9*f + 120*A^2*C*a*b^10*c^7*d^3*f + 96*A^2*C*a*b^10*c^3*d^7*f + 90*A^2*C*a^9*b^2*c*d^9*f + 66*A^2*C*a^3*b^8*c^9*d*f - 66*A*C^2*a^3*b^8*c^9*d*f + 57*A*C^2*a^10*b*c^2*d^8*f - 48*A*C^2*a^3*b^8*c*d^9*f - 9*A^2*C*a^10*b*c^2*d^8*f + 1736*A^2*B*a^4*b^7*c*d^9*f + 1248*A^2*B*a^6*b^5*c*d^9*f - 1008*A*B^2*a^7*b^4*c*d^9*f + 772*A^2*B*a*b^10*c^4*d^6*f - 688*A*B^2*a*b^10*c^5*d^5*f - 608*A*B^2*a^5*b^6*c*d^9*f + 436*A^2*B*a*b^10*c^2*d^8*f - 426*A^2*B*a^8*b^3*c*d^9*f + 312*A*B^2*a^3*b^8*c*d^9*f + 304*A^2*B*a^2*b^9*c*d^9*f - 244*A^2*B*a*b^10*c^6*d^4*f - 160*A*B^2*a*b^10*c^3*d^7*f + 114*A*B^2*a^9*b^2*c*d^9*f + 88*A*B^2*a*b^10*c^7*d^3*f - 22*A*B^2*a^3*b^8*c^9*d*f - 18*A^2*B*a^2*b^9*c^9*d*f + 13*A^2*B*a*b^10*c^8*d^2*f - 13*A*B^2*a^10*b*c^2*d^8*f + 8*A^2*B*a^10*b*c^3*d^7*f + 8*A^2*B*a^4*b^7*c^9*d*f + 112*B^2*C*b^11*c^6*d^4*f - 64*B*C^2*b^11*c^7*d^3*f + 16*B^2*C*b^11*c^4*d^6*f - 16*B^2*C*b^11*c^2*d^8*f + 16*B*C^2*b^11*c^5*d^5*f + 16*B*C^2*b^11*c^3*d^7*f - B^2*C*b^11*c^8*d^2*f + 96*A^2*C*b^11*c^4*d^6*f - 84*A^2*C*b^11*c^6*d^4*f + 72*A*C^2*b^11*c^6*d^4*f - 24*A*C^2*b^11*c^4*d^6*f - 24*A*C^2*b^11*c^2*d^8*f - 21*A*C^2*b^11*c^8*d^2*f + 12*A^2*C*b^11*c^2*d^8*f + 9*A^2*C*b^11*c^8*d^2*f - B*C^2*a^11*c^2*d^8*f + 176*A*B^2*b^11*c^4*d^6*f + 136*A^2*B*b^11*c^5*d^5*f - 128*A^2*B*b^11*c^3*d^7*f + 112*A*B^2*b^11*c^2*d^8*f + 111*B^2*C*a^8*b^3*d^10*f - 64*A*B^2*b^11*c^6*d^4*f - 39*B*C^2*a^9*b^2*d^10*f + 24*B*C^2*a^7*b^4*d^10*f - 16*A^2*B*b^11*c^7*d^3*f - 4*B^2*C*a^2*b^9*d^10*f - 4*B*C^2*a^5*b^6*d^10*f + 432*A^2*C*a^6*b^5*d^10*f + 192*A^2*C*a^4*b^7*d^10*f - 111*A^2*C*a^8*b^3*d^10*f + 111*A*C^2*a^8*b^3*d^10*f - 72*A*C^2*a^6*b^5*d^10*f + 12*A*C^2*a^4*b^7*d^10*f - 3*B^2*C*a^2*b^9*c^10*f - A^2*B*a^11*c^2*d^8*f - B*C^2*a^3*b^8*c^10*f + 456*A^2*B*a^7*b^4*d^10*f - 288*A^2*B*a^3*b^8*d^10*f + 252*A*B^2*a^6*b^5*d^10*f + 192*A*B^2*a^4*b^7*d^10*f - 183*A*B^2*a^8*b^3*d^10*f - 148*A^2*B*a^5*b^6*d^10*f + 76*A*B^2*a^2*b^9*d^10*f - 9*A^2*C*a^2*b^9*c^10*f + 9*A*C^2*a^2*b^9*c^10*f - 3*A^2*B*a^9*b^2*d^10*f + 3*A*B^2*a^2*b^9*c^10*f - A^2*B*a^3*b^8*c^10*f - 2*C^3*a*b^10*c^9*d*f - 2*B^3*a^10*b*c*d^9*f - 264*A^3*a*b^10*c*d^9*f + 2*A^3*a*b^10*c^9*d*f - 2*B*C^2*b^11*c^9*d*f - 2*B^2*C*a^11*c*d^9*f - 120*A^2*B*b^11*c*d^9*f - 9*B^2*C*a^10*b*d^10*f - 6*A^2*C*a^11*c*d^9*f + 6*A*C^2*a^11*c*d^9*f - 2*A^2*B*b^11*c^9*d*f + 9*A^2*C*a^10*b*d^10*f - 9*A*C^2*a^10*b*d^10*f + 3*B*C^2*a*b^10*c^10*f + 2*A*B^2*a^11*c*d^9*f - 132*A^2*B*a*b^10*d^10*f - 3*A*B^2*a^10*b*d^10*f + 3*A^2*B*a*b^10*c^10*f + 520*C^3*a^5*b^6*c^3*d^7*f + 460*C^3*a^5*b^6*c^5*d^5*f - 418*C^3*a^6*b^5*c^4*d^6*f + 406*C^3*a^4*b^7*c^6*d^4*f + 268*C^3*a^7*b^4*c^5*d^5*f - 266*C^3*a^6*b^5*c^6*d^4*f + 233*C^3*a^8*b^3*c^2*d^8*f - 176*C^3*a^5*b^6*c^7*d^3*f + 164*C^3*a^2*b^9*c^6*d^4*f + 140*C^3*a^6*b^5*c^2*d^8*f + 136*C^3*a^2*b^9*c^4*d^6*f - 128*C^3*a^9*b^2*c^3*d^7*f + 128*C^3*a^3*b^8*c^3*d^7*f - 108*C^3*a^8*b^3*c^6*d^4*f - 104*C^3*a^3*b^8*c^7*d^3*f - 104*C^3*a^3*b^8*c^5*d^5*f + 100*C^3*a^8*b^3*c^4*d^6*f - 89*C^3*a^2*b^9*c^8*d^2*f - 72*C^3*a^9*b^2*c^5*d^5*f - 40*C^3*a^7*b^4*c^3*d^7*f + 40*C^3*a^4*b^7*c^8*d^2*f - 28*C^3*a^4*b^7*c^2*d^8*f - 16*C^3*a^2*b^9*c^2*d^8*f - 2*C^3*a^4*b^7*c^4*d^6*f + 828*B^3*a^4*b^7*c^5*d^5*f + 408*B^3*a^5*b^6*c^2*d^8*f + 390*B^3*a^7*b^4*c^4*d^6*f - 372*B^3*a^3*b^8*c^4*d^6*f - 336*B^3*a^6*b^5*c^3*d^7*f - 314*B^3*a^5*b^6*c^6*d^4*f + 288*B^3*a^4*b^7*c^3*d^7*f + 216*B^3*a^7*b^4*c^2*d^8*f - 176*B^3*a^2*b^9*c^7*d^3*f + 128*B^3*a^2*b^9*c^3*d^7*f + 108*B^3*a^6*b^5*c^5*d^5*f + 88*B^3*a^4*b^7*c^7*d^3*f + 72*B^3*a^2*b^9*c^5*d^5*f - 68*B^3*a^3*b^8*c^2*d^8*f - 65*B^3*a^9*b^2*c^2*d^8*f - 56*B^3*a^8*b^3*c^5*d^5*f + 40*B^3*a^6*b^5*c^7*d^3*f + 37*B^3*a^3*b^8*c^8*d^2*f + 30*B^3*a^5*b^6*c^4*d^6*f - 28*B^3*a^5*b^6*c^8*d^2*f + 24*B^3*a^8*b^3*c^3*d^7*f - 4*B^3*a^9*b^2*c^4*d^6*f - 2*B^3*a^7*b^4*c^6*d^4*f + 1586*A^3*a^4*b^7*c^4*d^6*f - 1376*A^3*a^3*b^8*c^3*d^7*f - 1096*A^3*a^5*b^6*c^3*d^7*f + 844*A^3*a^4*b^7*c^2*d^8*f - 748*A^3*a^5*b^6*c^5*d^5*f + 490*A^3*a^6*b^5*c^4*d^6*f + 376*A^3*a^2*b^9*c^2*d^8*f + 362*A^3*a^4*b^7*c^6*d^4*f - 356*A^3*a^6*b^5*c^2*d^8*f + 328*A^3*a^7*b^4*c^3*d^7*f - 328*A^3*a^3*b^8*c^5*d^5*f + 224*A^3*a^2*b^9*c^4*d^6*f - 197*A^3*a^8*b^3*c^2*d^8*f - 112*A^3*a^5*b^6*c^7*d^3*f + 98*A^3*a^6*b^5*c^6*d^4*f - 92*A^3*a^2*b^9*c^6*d^4*f - 88*A^3*a^3*b^8*c^7*d^3*f + 68*A^3*a^4*b^7*c^8*d^2*f + 32*A^3*a^9*b^2*c^3*d^7*f - 28*A^3*a^8*b^3*c^4*d^6*f - 28*A^3*a^7*b^4*c^5*d^5*f + 17*A^3*a^2*b^9*c^8*d^2*f + 104*C^3*a*b^10*c^7*d^3*f + 54*C^3*a^9*b^2*c*d^9*f - 40*C^3*a^7*b^4*c*d^9*f - 35*C^3*a^10*b*c^2*d^8*f + 22*C^3*a^3*b^8*c^9*d*f + 16*C^3*a*b^10*c^5*d^5*f - 16*C^3*a*b^10*c^3*d^7*f + 8*C^3*a^5*b^6*c*d^9*f - 2*A*B*C*a^11*d^10*f + 198*B^3*a^8*b^3*c*d^9*f + 192*B^3*a*b^10*c^6*d^4*f - 128*B^3*a^4*b^7*c*d^9*f - 80*B^3*a*b^10*c^2*d^8*f - 56*B^3*a^2*b^9*c*d^9*f - 24*B^3*a^6*b^5*c*d^9*f - 18*B^3*a^2*b^9*c^9*d*f - 16*B^3*a*b^10*c^4*d^6*f + 13*B^3*a*b^10*c^8*d^2*f + 8*B^3*a^10*b*c^3*d^7*f + 8*B^3*a^4*b^7*c^9*d*f - 624*A^3*a^3*b^8*c*d^9*f + 472*A^3*a^7*b^4*c*d^9*f - 272*A^3*a*b^10*c^3*d^7*f + 152*A^3*a*b^10*c^5*d^5*f - 22*A^3*a^3*b^8*c^9*d*f + 18*A^3*a^9*b^2*c*d^9*f - 13*A^3*a^10*b*c^2*d^8*f - 8*A^3*a^5*b^6*c*d^9*f - 8*A^3*a*b^10*c^7*d^3*f + A*B^2*b^11*c^8*d^2*f + 11*C^3*b^11*c^8*d^2*f - 8*C^3*b^11*c^6*d^4*f - 4*C^3*b^11*c^4*d^6*f - 64*B^3*b^11*c^5*d^5*f - 32*B^3*b^11*c^3*d^7*f - 68*A^3*b^11*c^4*d^6*f + 20*A^3*b^11*c^6*d^4*f + 12*A^3*b^11*c^2*d^8*f - C^3*a^8*b^3*d^10*f - B^3*a^11*c^2*d^8*f - 60*B^3*a^7*b^4*d^10*f - 32*B^3*a^5*b^6*d^10*f + 21*B^3*a^9*b^2*d^10*f - 12*B^3*a^3*b^8*d^10*f - 3*C^3*a^2*b^9*c^10*f - 360*A^3*a^6*b^5*d^10*f - 204*A^3*a^4*b^7*d^10*f - B^3*a^3*b^8*c^10*f + 3*A^3*a^2*b^9*c^10*f - 2*C^3*a^11*c*d^9*f - 2*B^3*b^11*c^9*d*f + 3*C^3*a^10*b*d^10*f + 2*A^3*a^11*c*d^9*f + 3*B^3*a*b^10*c^10*f - 3*A^3*a^10*b*d^10*f - 36*A^2*C*b^11*d^10*f + 3*A^2*C*b^11*c^10*f - 3*A*C^2*b^11*c^10*f - A*B^2*b^11*c^10*f + 36*A^3*b^11*d^10*f - A^3*b^11*c^10*f + A^3*b^11*c^8*d^2*f + A^3*a^8*b^3*d^10*f + B^2*C*b^11*c^10*f + B*C^2*a^11*d^10*f + A^2*B*a^11*d^10*f + C^3*b^11*c^10*f + B^3*a^11*d^10*f - 6*A*B^2*C*a^7*b*c*d^7 + 4*A*B^2*C*a*b^7*c*d^7 + 168*A^2*B*C*a^2*b^6*c^3*d^5 + 144*A*B*C^2*a^3*b^5*c^4*d^4 - 129*A^2*B*C*a^3*b^5*c^4*d^4 - 96*A*B*C^2*a^2*b^6*c^3*d^5 + 84*A*B*C^2*a^3*b^5*c^2*d^6 + 72*A^2*B*C*a^4*b^4*c^3*d^5 - 72*A^2*B*C*a^3*b^5*c^2*d^6 + 64*A*B^2*C*a^4*b^4*c^4*d^4 - 60*A*B*C^2*a^4*b^4*c^3*d^5 + 57*A^2*B*C*a^5*b^3*c^2*d^6 - 56*A*B^2*C*a^5*b^3*c^3*d^5 - 39*A*B^2*C*a^2*b^6*c^4*d^4 - 38*A*B^2*C*a^3*b^5*c^5*d^3 + 36*A*B^2*C*a^3*b^5*c^3*d^5 + 36*A*B*C^2*a^5*b^3*c^4*d^4 - 30*A*B*C^2*a^5*b^3*c^2*d^6 + 27*A*B^2*C*a^6*b^2*c^2*d^6 - 24*A*B^2*C*a^2*b^6*c^2*d^6 + 24*A*B*C^2*a^6*b^2*c^3*d^5 - 24*A*B*C^2*a^4*b^4*c^5*d^3 - 18*A^2*B*C*a^5*b^3*c^4*d^4 + 18*A^2*B*C*a^2*b^6*c^5*d^3 - 15*A*B^2*C*a^4*b^4*c^2*d^6 - 12*A^2*B*C*a^6*b^2*c^3*d^5 + 12*A^2*B*C*a^4*b^4*c^5*d^3 + 9*A*B^2*C*a^2*b^6*c^6*d^2 + 6*A*B*C^2*a^3*b^5*c^6*d^2 - 3*A^2*B*C*a^3*b^5*c^6*d^2 + 60*A^2*B*C*a^2*b^6*c*d^7 - 51*A^2*B*C*a*b^7*c^4*d^4 + 48*A*B*C^2*a^6*b^2*c*d^7 - 42*A^2*B*C*a^6*b^2*c*d^7 - 42*A^2*B*C*a*b^7*c^2*d^6 + 36*A*B*C^2*a^4*b^4*c*d^7 + 36*A*B*C^2*a*b^7*c^4*d^4 + 36*A*B*C^2*a*b^7*c^2*d^6 - 30*A^2*B*C*a^4*b^4*c*d^7 + 24*A*B^2*C*a^3*b^5*c*d^7 - 24*A*B*C^2*a^2*b^6*c*d^7 + 18*A*B^2*C*a*b^7*c^5*d^3 - 18*A*B*C^2*a*b^7*c^6*d^2 + 12*A*B^2*C*a*b^7*c^3*d^5 + 9*A^2*B*C*a*b^7*c^6*d^2 + 6*A*B^2*C*a^5*b^3*c*d^7 - 6*A*B*C^2*a^7*b*c^2*d^6 + 3*A^2*B*C*a^7*b*c^2*d^6 - 18*B^3*C*a^6*b^2*c*d^7 - 18*B*C^3*a^6*b^2*c*d^7 - 14*B^3*C*a^4*b^4*c*d^7 - 14*B*C^3*a^4*b^4*c*d^7 - 10*B^3*C*a*b^7*c^2*d^6 - 10*B*C^3*a*b^7*c^2*d^6 + 9*B^3*C*a*b^7*c^6*d^2 + 9*B*C^3*a*b^7*c^6*d^2 - 7*B^3*C*a*b^7*c^4*d^4 - 7*B*C^3*a*b^7*c^4*d^4 + 6*B^2*C^2*a^7*b*c*d^7 - 4*B^3*C*a^2*b^6*c*d^7 + 4*B^2*C^2*a*b^7*c*d^7 - 4*B*C^3*a^2*b^6*c*d^7 + 3*B^3*C*a^7*b*c^2*d^6 + 3*B*C^3*a^7*b*c^2*d^6 + 144*A^3*C*a^3*b^5*c*d^7 + 62*A^3*C*a^5*b^3*c*d^7 + 48*A*C^3*a^3*b^5*c*d^7 - 36*A^2*C^2*a*b^7*c*d^7 + 26*A*C^3*a^5*b^3*c*d^7 + 20*A^3*C*a*b^7*c^3*d^5 + 18*A^2*C^2*a^7*b*c*d^7 - 18*A*C^3*a*b^7*c^5*d^3 - 6*A^3*C*a*b^7*c^5*d^3 - 4*A*C^3*a*b^7*c^3*d^5 - 32*A^3*B*a^2*b^6*c*d^7 - 32*A*B^3*a^2*b^6*c*d^7 + 22*A^3*B*a*b^7*c^4*d^4 + 22*A*B^3*a*b^7*c^4*d^4 + 16*A^3*B*a*b^7*c^2*d^6 + 16*A*B^3*a*b^7*c^2*d^6 + 12*A^3*B*a^6*b^2*c*d^7 + 12*A*B^3*a^6*b^2*c*d^7 + 8*A^3*B*a^4*b^4*c*d^7 - 8*A^2*B^2*a*b^7*c*d^7 + 8*A*B^3*a^4*b^4*c*d^7 + 36*A^2*B*C*b^8*c^3*d^5 + 24*A*B*C^2*b^8*c^5*d^3 - 18*A^2*B*C*b^8*c^5*d^3 - 12*A*B*C^2*b^8*c^3*d^5 - 3*A*B^2*C*b^8*c^6*d^2 - 3*A*B^2*C*b^8*c^4*d^4 - 2*A*B^2*C*b^8*c^2*d^6 + 57*A^2*B*C*a^5*b^3*d^8 + 36*A^2*B*C*a^3*b^5*d^8 - 30*A*B*C^2*a^5*b^3*d^8 - 18*A*B*C^2*a^3*b^5*d^8 - 9*A*B^2*C*a^4*b^4*d^8 - 3*A*B^2*C*a^6*b^2*d^8 - 2*A*B^2*C*a^2*b^6*d^8 + 34*B^2*C^2*a^3*b^5*c^5*d^3 + 28*B^2*C^2*a^5*b^3*c^3*d^5 + 24*B^2*C^2*a^2*b^6*c^4*d^4 - 20*B^2*C^2*a^4*b^4*c^4*d^4 + 12*B^2*C^2*a^3*b^5*c^3*d^5 + 12*B^2*C^2*a^2*b^6*c^2*d^6 + 9*B^2*C^2*a^6*b^2*c^4*d^4 + 9*B^2*C^2*a^4*b^4*c^2*d^6 - 9*B^2*C^2*a^2*b^6*c^6*d^2 - 3*B^2*C^2*a^6*b^2*c^2*d^6 + 159*A^2*C^2*a^4*b^4*c^2*d^6 - 156*A^2*C^2*a^3*b^5*c^3*d^5 + 90*A^2*C^2*a^3*b^5*c^5*d^3 + 78*A^2*C^2*a^2*b^6*c^2*d^6 - 63*A^2*C^2*a^4*b^4*c^4*d^4 - 27*A^2*C^2*a^6*b^2*c^2*d^6 - 27*A^2*C^2*a^2*b^6*c^6*d^2 - 18*A^2*C^2*a^2*b^6*c^4*d^4 + 9*A^2*C^2*a^6*b^2*c^4*d^4 + 66*A^2*B^2*a^2*b^6*c^2*d^6 + 60*A^2*B^2*a^4*b^4*c^2*d^6 - 48*A^2*B^2*a^3*b^5*c^3*d^5 + 42*A^2*B^2*a^2*b^6*c^4*d^4 + 28*A^2*B^2*a^5*b^3*c^3*d^5 - 17*A^2*B^2*a^4*b^4*c^4*d^4 - 6*A^2*B^2*a^6*b^2*c^2*d^6 + 4*A^2*B^2*a^3*b^5*c^5*d^3 + 36*A^3*C*a*b^7*c*d^7 - 18*A*C^3*a^7*b*c*d^7 + 12*A*C^3*a*b^7*c*d^7 - 6*A^3*C*a^7*b*c*d^7 + 24*A^2*B*C*b^8*c*d^7 - 12*A*B*C^2*b^8*c*d^7 + 12*A^2*B*C*a*b^7*d^8 + 6*A*B*C^2*a^7*b*d^8 - 6*A*B*C^2*a*b^7*d^8 - 3*A^2*B*C*a^7*b*d^8 - 53*B^3*C*a^3*b^5*c^4*d^4 - 53*B*C^3*a^3*b^5*c^4*d^4 - 32*B^3*C*a^3*b^5*c^2*d^6 - 32*B*C^3*a^3*b^5*c^2*d^6 - 18*B^3*C*a^5*b^3*c^4*d^4 - 18*B*C^3*a^5*b^3*c^4*d^4 + 16*B^3*C*a^4*b^4*c^3*d^5 + 16*B*C^3*a^4*b^4*c^3*d^5 - 12*B^3*C*a^6*b^2*c^3*d^5 + 12*B^3*C*a^4*b^4*c^5*d^3 + 12*B^2*C^2*a^3*b^5*c*d^7 - 12*B*C^3*a^6*b^2*c^3*d^5 + 12*B*C^3*a^4*b^4*c^5*d^3 + 8*B^3*C*a^2*b^6*c^3*d^5 + 8*B*C^3*a^2*b^6*c^3*d^5 - 6*B^3*C*a^2*b^6*c^5*d^3 + 6*B^2*C^2*a^5*b^3*c*d^7 - 6*B^2*C^2*a*b^7*c^5*d^3 - 6*B*C^3*a^2*b^6*c^5*d^3 - 3*B^3*C*a^3*b^5*c^6*d^2 - 3*B*C^3*a^3*b^5*c^6*d^2 - 175*A^3*C*a^4*b^4*c^2*d^6 + 164*A^3*C*a^3*b^5*c^3*d^5 - 144*A^2*C^2*a^3*b^5*c*d^7 - 124*A^3*C*a^2*b^6*c^2*d^6 - 90*A*C^3*a^3*b^5*c^5*d^3 - 73*A*C^3*a^4*b^4*c^2*d^6 - 66*A^2*C^2*a^5*b^3*c*d^7 + 44*A*C^3*a^3*b^5*c^3*d^5 + 36*A*C^3*a^4*b^4*c^4*d^4 + 30*A^3*C*a^4*b^4*c^4*d^4 - 30*A^3*C*a^3*b^5*c^5*d^3 + 27*A*C^3*a^2*b^6*c^6*d^2 + 21*A*C^3*a^2*b^6*c^4*d^4 + 18*A^2*C^2*a*b^7*c^5*d^3 - 18*A*C^3*a^6*b^2*c^4*d^4 - 16*A*C^3*a^2*b^6*c^2*d^6 + 15*A^3*C*a^6*b^2*c^2*d^6 - 15*A^3*C*a^2*b^6*c^4*d^4 - 12*A^2*C^2*a*b^7*c^3*d^5 + 9*A^3*C*a^2*b^6*c^6*d^2 + 9*A*C^3*a^6*b^2*c^2*d^6 - 80*A^3*B*a^2*b^6*c^3*d^5 - 80*A*B^3*a^2*b^6*c^3*d^5 + 38*A^3*B*a^3*b^5*c^4*d^4 + 38*A*B^3*a^3*b^5*c^4*d^4 - 36*A^2*B^2*a^3*b^5*c*d^7 - 28*A^3*B*a^5*b^3*c^2*d^6 - 28*A^3*B*a^4*b^4*c^3*d^5 - 28*A*B^3*a^5*b^3*c^2*d^6 - 28*A*B^3*a^4*b^4*c^3*d^5 + 20*A^3*B*a^3*b^5*c^2*d^6 + 20*A*B^3*a^3*b^5*c^2*d^6 - 12*A^3*B*a^2*b^6*c^5*d^3 - 12*A^2*B^2*a^5*b^3*c*d^7 - 12*A^2*B^2*a*b^7*c^5*d^3 - 12*A^2*B^2*a*b^7*c^3*d^5 - 12*A*B^3*a^2*b^6*c^5*d^3 + 9*B^2*C^2*b^8*c^4*d^4 + 4*B^2*C^2*b^8*c^2*d^6 + 3*B^2*C^2*b^8*c^6*d^2 - 30*A^2*C^2*b^8*c^4*d^4 + 9*A^2*C^2*b^8*c^6*d^2 + 16*A^2*B^2*b^8*c^2*d^6 + 6*B^2*C^2*a^6*b^2*d^8 + 3*B^2*C^2*a^4*b^4*d^8 + 3*A^2*B^2*b^8*c^4*d^4 + 36*A^2*C^2*a^4*b^4*d^8 + 27*A^2*C^2*a^2*b^6*d^8 - 18*A^2*C^2*a^6*b^2*d^8 + 33*A^2*B^2*a^4*b^4*d^8 + 28*A^2*B^2*a^2*b^6*d^8 + 6*A^2*B^2*a^6*b^2*d^8 + 6*C^4*a*b^7*c^5*d^3 + 4*C^4*a*b^7*c^3*d^5 - 2*C^4*a^5*b^3*c*d^7 + 12*B^4*a^3*b^5*c*d^7 - 12*B^4*a*b^7*c^5*d^3 + 8*B^4*a^5*b^3*c*d^7 - 4*B^4*a*b^7*c^3*d^5 - 48*A^4*a^3*b^5*c*d^7 - 20*A^4*a^5*b^3*c*d^7 - 8*A^4*a*b^7*c^3*d^5 - 10*B^3*C*b^8*c^5*d^3 - 10*B*C^3*b^8*c^5*d^3 - 4*B^3*C*b^8*c^3*d^5 - 4*B*C^3*b^8*c^3*d^5 + 23*A^3*C*b^8*c^4*d^4 - 18*A^3*C*b^8*c^2*d^6 + 11*A*C^3*b^8*c^4*d^4 - 9*A*C^3*b^8*c^6*d^2 + 6*A*C^3*b^8*c^2*d^6 - 3*A^3*C*b^8*c^6*d^2 - 20*A^3*B*b^8*c^3*d^5 - 20*A*B^3*b^8*c^3*d^5 + 4*A^3*B*b^8*c^5*d^3 + 4*A*B^3*b^8*c^5*d^3 - 63*A^3*C*a^4*b^4*d^8 - 54*A^3*C*a^2*b^6*d^8 + 9*A^3*C*a^6*b^2*d^8 + 9*A*C^3*a^6*b^2*d^8 - 3*A*C^3*a^4*b^4*d^8 - 28*A^3*B*a^5*b^3*d^8 - 28*A*B^3*a^5*b^3*d^8 - 18*A^3*B*a^3*b^5*d^8 - 18*A*B^3*a^3*b^5*d^8 + B^3*C*a^5*b^3*c^2*d^6 + B*C^3*a^5*b^3*c^2*d^6 + 6*C^4*a^7*b*c*d^7 + 4*B^4*a*b^7*c*d^7 - 12*A^4*a*b^7*c*d^7 - 12*A^3*B*b^8*c*d^7 - 12*A*B^3*b^8*c*d^7 - 3*B^3*C*a^7*b*d^8 - 3*B*C^3*a^7*b*d^8 - 6*A^3*B*a*b^7*d^8 - 6*A*B^3*a*b^7*d^8 + 30*C^4*a^3*b^5*c^5*d^3 + 19*C^4*a^4*b^4*c^2*d^6 + 9*C^4*a^6*b^2*c^4*d^4 - 9*C^4*a^2*b^6*c^6*d^2 + 4*C^4*a^3*b^5*c^3*d^5 + 4*C^4*a^2*b^6*c^2*d^6 + 3*C^4*a^6*b^2*c^2*d^6 - 3*C^4*a^4*b^4*c^4*d^4 - 3*C^4*a^2*b^6*c^4*d^4 + 28*B^4*a^5*b^3*c^3*d^5 + 27*B^4*a^2*b^6*c^4*d^4 - 17*B^4*a^4*b^4*c^4*d^4 - 10*B^4*a^4*b^4*c^2*d^6 + 8*B^4*a^3*b^5*c^3*d^5 + 8*B^4*a^2*b^6*c^2*d^6 - 6*B^4*a^6*b^2*c^2*d^6 + 4*B^4*a^3*b^5*c^5*d^3 + 70*A^4*a^4*b^4*c^2*d^6 + 58*A^4*a^2*b^6*c^2*d^6 - 56*A^4*a^3*b^5*c^3*d^5 + 15*A^4*a^2*b^6*c^4*d^4 + B^2*C^2*a^2*b^6*d^8 - 18*A^3*C*b^8*d^8 + B^3*C*a^5*b^3*d^8 + B*C^3*a^5*b^3*d^8 + 3*C^4*b^8*c^6*d^2 + 8*B^4*b^8*c^4*d^4 + 4*B^4*b^8*c^2*d^6 + 12*A^4*b^8*c^2*d^6 - 5*A^4*b^8*c^4*d^4 + 6*B^4*a^6*b^2*d^8 + 3*B^4*a^4*b^4*d^8 + 30*A^4*a^4*b^4*d^8 + 27*A^4*a^2*b^6*d^8 + 9*A^2*C^2*b^8*d^8 + 9*A^2*B^2*b^8*d^8 + 9*A^4*b^8*d^8 + C^4*b^8*c^4*d^4 + B^4*a^2*b^6*d^8, f, k), k, 1, 4) - ((2*A*a^6*d^4 - A*b^6*c^4 - B*a*b^5*c^4 - 2*B*a^6*c*d^3 - 5*A*a^2*b^4*c^4 + 2*A*a^2*b^4*d^4 + 4*A*a^4*b^2*d^4 + 3*B*a^3*b^3*c^4 + 3*C*a^2*b^4*c^4 - C*a^4*b^2*c^4 - A*b^6*c^2*d^2 + 2*C*a^6*c^2*d^2 + 9*A*a^3*b^3*c*d^3 + 9*A*a^3*b^3*c^3*d - B*a*b^5*c^2*d^2 - 5*B*a^2*b^4*c*d^3 - 3*B*a^2*b^4*c^3*d - 11*B*a^4*b^2*c*d^3 - 7*B*a^4*b^2*c^3*d + C*a^3*b^3*c*d^3 + C*a^3*b^3*c^3*d - 5*A*a^2*b^4*c^2*d^2 + 3*B*a^3*b^3*c^2*d^2 + 5*C*a^2*b^4*c^2*d^2 + 3*C*a^4*b^2*c^2*d^2 + 5*A*a*b^5*c*d^3 + 5*A*a*b^5*c^3*d + 5*C*a^5*b*c*d^3 + 5*C*a^5*b*c^3*d)/(2*(a^3*d^3 - b^3*c^3 + 3*a*b^2*c^2*d - 3*a^2*b*c*d^2)*(a^4*c^2 + a^4*d^2 + b^4*c^2 + b^4*d^2 + 2*a^2*b^2*c^2 + 2*a^2*b^2*d^2)) + (tan(e + f*x)*(9*A*a*b^5*d^4 - 4*A*a*b^5*c^4 - 2*B*b^6*c^4 + 4*A*a^5*b*d^4 + 4*C*a*b^5*c^4 + 3*A*b^6*c*d^3 + 3*A*b^6*c^3*d + 5*C*a^5*b*d^4 + 17*A*a^3*b^3*d^4 + 2*B*a^2*b^4*c^4 - 3*B*a^2*b^4*d^4 - 7*B*a^4*b^2*d^4 + C*a^3*b^3*d^4 - 2*B*b^6*c^2*d^2 + A*a*b^5*c^2*d^2 + 3*A*a^2*b^4*c*d^3 + 3*A*a^2*b^4*c^3*d - 11*B*a^3*b^3*c*d^3 - 3*B*a^3*b^3*c^3*d + 8*C*a*b^5*c^2*d^2 + 3*C*a^2*b^4*c*d^3 + 3*C*a^2*b^4*c^3*d + 3*C*a^4*b^2*c*d^3 + 3*C*a^4*b^2*c^3*d + 9*C*a^5*b*c^2*d^2 + 9*A*a^3*b^3*c^2*d^2 - B*a^2*b^4*c^2*d^2 - 7*B*a^4*b^2*c^2*d^2 + 9*C*a^3*b^3*c^2*d^2 - 7*B*a*b^5*c*d^3 - 3*B*a*b^5*c^3*d - 4*B*a^5*b*c*d^3))/(2*(a^3*d^3 - b^3*c^3 + 3*a*b^2*c^2*d - 3*a^2*b*c*d^2)*(a^4*c^2 + a^4*d^2 + b^4*c^2 + b^4*d^2 + 2*a^2*b^2*c^2 + 2*a^2*b^2*d^2)) + (tan(e + f*x)^2*(3*A*b^6*d^4 - B*a*b^5*d^4 - 2*B*b^6*c*d^3 - B*b^6*c^3*d + 6*A*a^2*b^4*d^4 + A*a^4*b^2*d^4 - 3*B*a^3*b^3*d^4 + 2*A*b^6*c^2*d^2 + 2*C*a^4*b^2*d^4 + C*b^6*c^2*d^2 - B*a*b^5*c^2*d^2 - B*a^2*b^4*c*d^3 + B*a^2*b^4*c^3*d - B*a^4*b^2*c*d^3 + 4*A*a^2*b^4*c^2*d^2 - 3*B*a^3*b^3*c^2*d^2 + 2*C*a^2*b^4*c^2*d^2 + 3*C*a^4*b^2*c^2*d^2 - 2*A*a*b^5*c*d^3 - 2*A*a*b^5*c^3*d + 2*C*a*b^5*c*d^3 + 2*C*a*b^5*c^3*d))/((a^3*d^3 - b^3*c^3 + 3*a*b^2*c^2*d - 3*a^2*b*c*d^2)*(a^4*c^2 + a^4*d^2 + b^4*c^2 + b^4*d^2 + 2*a^2*b^2*c^2 + 2*a^2*b^2*d^2)))/(tan(e + f*x)*(a^2*d + 2*a*b*c) + a^2*c + tan(e + f*x)^2*(b^2*c + 2*a*b*d) + b^2*d*tan(e + f*x)^3))/f","B"
84,1,1172,804,20.599993,"\text{Not used}","int(((a + b*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^3,x)","\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(d^3\,\left(3\,B\,b^3\,c^4+9\,C\,a\,b^2\,c^4\right)-d^6\,\left(3\,A\,b^3\,c-3\,B\,a^3\,c-9\,A\,a^2\,b\,c+9\,B\,a\,b^2\,c+9\,C\,a^2\,b\,c\right)+d^5\,\left(3\,A\,a^3\,c^2+6\,B\,b^3\,c^2-3\,C\,a^3\,c^2-9\,A\,a\,b^2\,c^2-9\,B\,a^2\,b\,c^2+18\,C\,a\,b^2\,c^2\right)+d^4\,\left(A\,b^3\,c^3-B\,a^3\,c^3-10\,C\,b^3\,c^3-3\,A\,a^2\,b\,c^3+3\,B\,a\,b^2\,c^3+3\,C\,a^2\,b\,c^3\right)+d^7\,\left(C\,a^3-A\,a^3+3\,A\,a\,b^2+3\,B\,a^2\,b\right)+d\,\left(B\,b^3\,c^6+3\,C\,a\,b^2\,c^6\right)-3\,C\,b^3\,c^7-9\,C\,b^3\,c^5\,d^2\right)}{f\,\left(c^6\,d^4+3\,c^4\,d^6+3\,c^2\,d^8+d^{10}\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,a^3+A\,b^3\,1{}\mathrm{i}-B\,a^3\,1{}\mathrm{i}+B\,b^3-C\,a^3-C\,b^3\,1{}\mathrm{i}-3\,A\,a\,b^2-A\,a^2\,b\,3{}\mathrm{i}+B\,a\,b^2\,3{}\mathrm{i}-3\,B\,a^2\,b+3\,C\,a\,b^2+C\,a^2\,b\,3{}\mathrm{i}\right)}{2\,f\,\left(-c^3\,1{}\mathrm{i}-3\,c^2\,d+c\,d^2\,3{}\mathrm{i}+d^3\right)}-\frac{\frac{A\,a^3\,d^7+5\,C\,b^3\,c^7+B\,a^3\,c\,d^6-3\,B\,b^3\,c^6\,d+5\,A\,a^3\,c^2\,d^5+5\,A\,b^3\,c^3\,d^4+A\,b^3\,c^5\,d^2-3\,B\,a^3\,c^3\,d^4-7\,B\,b^3\,c^4\,d^3-3\,C\,a^3\,c^2\,d^5+C\,a^3\,c^4\,d^3+9\,C\,b^3\,c^5\,d^2-9\,A\,a\,b^2\,c^2\,d^5+3\,A\,a\,b^2\,c^4\,d^3-9\,A\,a^2\,b\,c^3\,d^4+15\,B\,a\,b^2\,c^3\,d^4+3\,B\,a\,b^2\,c^5\,d^2-9\,B\,a^2\,b\,c^2\,d^5+3\,B\,a^2\,b\,c^4\,d^3-21\,C\,a\,b^2\,c^4\,d^3+15\,C\,a^2\,b\,c^3\,d^4+3\,C\,a^2\,b\,c^5\,d^2+3\,A\,a^2\,b\,c\,d^6-9\,C\,a\,b^2\,c^6\,d}{2\,d\,\left(c^4+2\,c^2\,d^2+d^4\right)}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,a^3\,d^6+3\,C\,b^3\,c^6+3\,A\,a^2\,b\,d^6+2\,A\,a^3\,c\,d^5-2\,B\,b^3\,c^5\,d-2\,C\,a^3\,c\,d^5+3\,A\,b^3\,c^2\,d^4+A\,b^3\,c^4\,d^2-B\,a^3\,c^2\,d^4-4\,B\,b^3\,c^3\,d^3+5\,C\,b^3\,c^4\,d^2-3\,A\,a^2\,b\,c^2\,d^4+9\,B\,a\,b^2\,c^2\,d^4+3\,B\,a\,b^2\,c^4\,d^2-12\,C\,a\,b^2\,c^3\,d^3+9\,C\,a^2\,b\,c^2\,d^4+3\,C\,a^2\,b\,c^4\,d^2-6\,A\,a\,b^2\,c\,d^5-6\,B\,a^2\,b\,c\,d^5-6\,C\,a\,b^2\,c^5\,d\right)}{c^4+2\,c^2\,d^2+d^4}}{f\,\left(c^2\,d^3+2\,c\,d^4\,\mathrm{tan}\left(e+f\,x\right)+d^5\,{\mathrm{tan}\left(e+f\,x\right)}^2\right)}+\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,b^3-B\,a^3-C\,b^3-3\,A\,a^2\,b+3\,B\,a\,b^2+3\,C\,a^2\,b+A\,a^3\,1{}\mathrm{i}+B\,b^3\,1{}\mathrm{i}-C\,a^3\,1{}\mathrm{i}-A\,a\,b^2\,3{}\mathrm{i}-B\,a^2\,b\,3{}\mathrm{i}+C\,a\,b^2\,3{}\mathrm{i}\right)}{2\,f\,\left(-c^3-c^2\,d\,3{}\mathrm{i}+3\,c\,d^2+d^3\,1{}\mathrm{i}\right)}+\frac{C\,b^3\,\mathrm{tan}\left(e+f\,x\right)}{d^3\,f}","Not used",1,"(log(tan(e + f*x) + 1i)*(A*a^3 + A*b^3*1i - B*a^3*1i + B*b^3 - C*a^3 - C*b^3*1i - 3*A*a*b^2 - A*a^2*b*3i + B*a*b^2*3i - 3*B*a^2*b + 3*C*a*b^2 + C*a^2*b*3i))/(2*f*(c*d^2*3i - 3*c^2*d - c^3*1i + d^3)) - ((A*a^3*d^7 + 5*C*b^3*c^7 + B*a^3*c*d^6 - 3*B*b^3*c^6*d + 5*A*a^3*c^2*d^5 + 5*A*b^3*c^3*d^4 + A*b^3*c^5*d^2 - 3*B*a^3*c^3*d^4 - 7*B*b^3*c^4*d^3 - 3*C*a^3*c^2*d^5 + C*a^3*c^4*d^3 + 9*C*b^3*c^5*d^2 - 9*A*a*b^2*c^2*d^5 + 3*A*a*b^2*c^4*d^3 - 9*A*a^2*b*c^3*d^4 + 15*B*a*b^2*c^3*d^4 + 3*B*a*b^2*c^5*d^2 - 9*B*a^2*b*c^2*d^5 + 3*B*a^2*b*c^4*d^3 - 21*C*a*b^2*c^4*d^3 + 15*C*a^2*b*c^3*d^4 + 3*C*a^2*b*c^5*d^2 + 3*A*a^2*b*c*d^6 - 9*C*a*b^2*c^6*d)/(2*d*(c^4 + d^4 + 2*c^2*d^2)) + (tan(e + f*x)*(B*a^3*d^6 + 3*C*b^3*c^6 + 3*A*a^2*b*d^6 + 2*A*a^3*c*d^5 - 2*B*b^3*c^5*d - 2*C*a^3*c*d^5 + 3*A*b^3*c^2*d^4 + A*b^3*c^4*d^2 - B*a^3*c^2*d^4 - 4*B*b^3*c^3*d^3 + 5*C*b^3*c^4*d^2 - 3*A*a^2*b*c^2*d^4 + 9*B*a*b^2*c^2*d^4 + 3*B*a*b^2*c^4*d^2 - 12*C*a*b^2*c^3*d^3 + 9*C*a^2*b*c^2*d^4 + 3*C*a^2*b*c^4*d^2 - 6*A*a*b^2*c*d^5 - 6*B*a^2*b*c*d^5 - 6*C*a*b^2*c^5*d))/(c^4 + d^4 + 2*c^2*d^2))/(f*(c^2*d^3 + d^5*tan(e + f*x)^2 + 2*c*d^4*tan(e + f*x))) + (log(c + d*tan(e + f*x))*(d^3*(3*B*b^3*c^4 + 9*C*a*b^2*c^4) - d^6*(3*A*b^3*c - 3*B*a^3*c - 9*A*a^2*b*c + 9*B*a*b^2*c + 9*C*a^2*b*c) + d^5*(3*A*a^3*c^2 + 6*B*b^3*c^2 - 3*C*a^3*c^2 - 9*A*a*b^2*c^2 - 9*B*a^2*b*c^2 + 18*C*a*b^2*c^2) + d^4*(A*b^3*c^3 - B*a^3*c^3 - 10*C*b^3*c^3 - 3*A*a^2*b*c^3 + 3*B*a*b^2*c^3 + 3*C*a^2*b*c^3) + d^7*(C*a^3 - A*a^3 + 3*A*a*b^2 + 3*B*a^2*b) + d*(B*b^3*c^6 + 3*C*a*b^2*c^6) - 3*C*b^3*c^7 - 9*C*b^3*c^5*d^2))/(f*(d^10 + 3*c^2*d^8 + 3*c^4*d^6 + c^6*d^4)) + (log(tan(e + f*x) - 1i)*(A*a^3*1i + A*b^3 - B*a^3 + B*b^3*1i - C*a^3*1i - C*b^3 - A*a*b^2*3i - 3*A*a^2*b + 3*B*a*b^2 - B*a^2*b*3i + C*a*b^2*3i + 3*C*a^2*b))/(2*f*(3*c*d^2 - c^2*d*3i - c^3 + d^3*1i)) + (C*b^3*tan(e + f*x))/(d^3*f)","B"
85,1,807,597,30.686205,"\text{Not used}","int(((a + b*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^3,x)","-\frac{\frac{A\,a^2\,d^6-3\,C\,b^2\,c^6+B\,a^2\,c\,d^5+B\,b^2\,c^5\,d+5\,A\,a^2\,c^2\,d^4-3\,A\,b^2\,c^2\,d^4+A\,b^2\,c^4\,d^2-3\,B\,a^2\,c^3\,d^3+5\,B\,b^2\,c^3\,d^3-3\,C\,a^2\,c^2\,d^4+C\,a^2\,c^4\,d^2-7\,C\,b^2\,c^4\,d^2+2\,A\,a\,b\,c\,d^5+2\,C\,a\,b\,c^5\,d-6\,A\,a\,b\,c^3\,d^3-6\,B\,a\,b\,c^2\,d^4+2\,B\,a\,b\,c^4\,d^2+10\,C\,a\,b\,c^3\,d^3}{2\,d^3\,\left(c^4+2\,c^2\,d^2+d^4\right)}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,a^2\,d^5-2\,C\,b^2\,c^5+2\,A\,a\,b\,d^5+2\,A\,a^2\,c\,d^4-2\,A\,b^2\,c\,d^4+B\,b^2\,c^4\,d-2\,C\,a^2\,c\,d^4-B\,a^2\,c^2\,d^3+3\,B\,b^2\,c^2\,d^3-4\,C\,b^2\,c^3\,d^2-4\,B\,a\,b\,c\,d^4+2\,C\,a\,b\,c^4\,d-2\,A\,a\,b\,c^2\,d^3+6\,C\,a\,b\,c^2\,d^3\right)}{d^2\,\left(c^4+2\,c^2\,d^2+d^4\right)}}{f\,\left(c^2+2\,c\,d\,\mathrm{tan}\left(e+f\,x\right)+d^2\,{\mathrm{tan}\left(e+f\,x\right)}^2\right)}-\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(\frac{c^2\,\left(d^4\,\left(3\,A\,b^2-3\,A\,a^2+3\,C\,a^2-6\,C\,b^2+6\,B\,a\,b\right)+3\,C\,b^2\,d^4\right)-d^6\,\left(A\,b^2-A\,a^2+C\,a^2+2\,B\,a\,b\right)+C\,b^2\,d^6-c\,d^5\,\left(3\,B\,a^2-3\,B\,b^2+6\,A\,a\,b-6\,C\,a\,b\right)+c^3\,d^3\,\left(B\,a^2-B\,b^2+2\,A\,a\,b-2\,C\,a\,b\right)}{c^6\,d^3+3\,c^4\,d^5+3\,c^2\,d^7+d^9}-\frac{C\,b^2}{d^3}\right)}{f}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(B\,a^2-B\,b^2+2\,A\,a\,b-2\,C\,a\,b-A\,a^2\,1{}\mathrm{i}+A\,b^2\,1{}\mathrm{i}+C\,a^2\,1{}\mathrm{i}-C\,b^2\,1{}\mathrm{i}+B\,a\,b\,2{}\mathrm{i}\right)}{2\,f\,\left(-c^3-c^2\,d\,3{}\mathrm{i}+3\,c\,d^2+d^3\,1{}\mathrm{i}\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(A\,b^2-A\,a^2+B\,a^2\,1{}\mathrm{i}-B\,b^2\,1{}\mathrm{i}+C\,a^2-C\,b^2+A\,a\,b\,2{}\mathrm{i}+2\,B\,a\,b-C\,a\,b\,2{}\mathrm{i}\right)}{2\,f\,\left(-c^3\,1{}\mathrm{i}-3\,c^2\,d+c\,d^2\,3{}\mathrm{i}+d^3\right)}","Not used",1,"- ((A*a^2*d^6 - 3*C*b^2*c^6 + B*a^2*c*d^5 + B*b^2*c^5*d + 5*A*a^2*c^2*d^4 - 3*A*b^2*c^2*d^4 + A*b^2*c^4*d^2 - 3*B*a^2*c^3*d^3 + 5*B*b^2*c^3*d^3 - 3*C*a^2*c^2*d^4 + C*a^2*c^4*d^2 - 7*C*b^2*c^4*d^2 + 2*A*a*b*c*d^5 + 2*C*a*b*c^5*d - 6*A*a*b*c^3*d^3 - 6*B*a*b*c^2*d^4 + 2*B*a*b*c^4*d^2 + 10*C*a*b*c^3*d^3)/(2*d^3*(c^4 + d^4 + 2*c^2*d^2)) + (tan(e + f*x)*(B*a^2*d^5 - 2*C*b^2*c^5 + 2*A*a*b*d^5 + 2*A*a^2*c*d^4 - 2*A*b^2*c*d^4 + B*b^2*c^4*d - 2*C*a^2*c*d^4 - B*a^2*c^2*d^3 + 3*B*b^2*c^2*d^3 - 4*C*b^2*c^3*d^2 - 4*B*a*b*c*d^4 + 2*C*a*b*c^4*d - 2*A*a*b*c^2*d^3 + 6*C*a*b*c^2*d^3))/(d^2*(c^4 + d^4 + 2*c^2*d^2)))/(f*(c^2 + d^2*tan(e + f*x)^2 + 2*c*d*tan(e + f*x))) - (log(c + d*tan(e + f*x))*((c^2*(d^4*(3*A*b^2 - 3*A*a^2 + 3*C*a^2 - 6*C*b^2 + 6*B*a*b) + 3*C*b^2*d^4) - d^6*(A*b^2 - A*a^2 + C*a^2 + 2*B*a*b) + C*b^2*d^6 - c*d^5*(3*B*a^2 - 3*B*b^2 + 6*A*a*b - 6*C*a*b) + c^3*d^3*(B*a^2 - B*b^2 + 2*A*a*b - 2*C*a*b))/(d^9 + 3*c^2*d^7 + 3*c^4*d^5 + c^6*d^3) - (C*b^2)/d^3))/f - (log(tan(e + f*x) - 1i)*(A*b^2*1i - A*a^2*1i + B*a^2 - B*b^2 + C*a^2*1i - C*b^2*1i + 2*A*a*b + B*a*b*2i - 2*C*a*b))/(2*f*(3*c*d^2 - c^2*d*3i - c^3 + d^3*1i)) - (log(tan(e + f*x) + 1i)*(A*b^2 - A*a^2 + B*a^2*1i - B*b^2*1i + C*a^2 - C*b^2 + A*a*b*2i + 2*B*a*b - C*a*b*2i))/(2*f*(c*d^2*3i - 3*c^2*d - c^3*1i + d^3))","B"
86,1,502,352,16.534518,"\text{Not used}","int(((a + b*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^3,x)","-\frac{\frac{A\,a\,d^5+C\,b\,c^5+A\,b\,c\,d^4+B\,a\,c\,d^4+B\,b\,c^4\,d+C\,a\,c^4\,d+5\,A\,a\,c^2\,d^3-3\,A\,b\,c^3\,d^2-3\,B\,a\,c^3\,d^2-3\,B\,b\,c^2\,d^3-3\,C\,a\,c^2\,d^3+5\,C\,b\,c^3\,d^2}{2\,d^2\,\left(c^4+2\,c^2\,d^2+d^4\right)}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A\,b\,d^4+B\,a\,d^4+C\,b\,c^4+2\,A\,a\,c\,d^3-2\,B\,b\,c\,d^3-2\,C\,a\,c\,d^3-A\,b\,c^2\,d^2-B\,a\,c^2\,d^2+3\,C\,b\,c^2\,d^2\right)}{d\,\left(c^4+2\,c^2\,d^2+d^4\right)}}{f\,\left(c^2+2\,c\,d\,\mathrm{tan}\left(e+f\,x\right)+d^2\,{\mathrm{tan}\left(e+f\,x\right)}^2\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(B\,b+A\,b\,1{}\mathrm{i}+B\,a\,1{}\mathrm{i}-A\,a+C\,a-C\,b\,1{}\mathrm{i}\right)}{2\,f\,\left(-c^3\,1{}\mathrm{i}-3\,c^2\,d+c\,d^2\,3{}\mathrm{i}+d^3\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(A\,b+B\,a-C\,b-A\,a\,1{}\mathrm{i}+B\,b\,1{}\mathrm{i}+C\,a\,1{}\mathrm{i}\right)}{2\,f\,\left(-c^3-c^2\,d\,3{}\mathrm{i}+3\,c\,d^2+d^3\,1{}\mathrm{i}\right)}-\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(\left(A\,b+B\,a-C\,b\right)\,c^3+\left(3\,B\,b-3\,A\,a+3\,C\,a\right)\,c^2\,d+\left(3\,C\,b-3\,B\,a-3\,A\,b\right)\,c\,d^2+\left(A\,a-B\,b-C\,a\right)\,d^3\right)}{f\,\left(c^6+3\,c^4\,d^2+3\,c^2\,d^4+d^6\right)}","Not used",1,"- ((A*a*d^5 + C*b*c^5 + A*b*c*d^4 + B*a*c*d^4 + B*b*c^4*d + C*a*c^4*d + 5*A*a*c^2*d^3 - 3*A*b*c^3*d^2 - 3*B*a*c^3*d^2 - 3*B*b*c^2*d^3 - 3*C*a*c^2*d^3 + 5*C*b*c^3*d^2)/(2*d^2*(c^4 + d^4 + 2*c^2*d^2)) + (tan(e + f*x)*(A*b*d^4 + B*a*d^4 + C*b*c^4 + 2*A*a*c*d^3 - 2*B*b*c*d^3 - 2*C*a*c*d^3 - A*b*c^2*d^2 - B*a*c^2*d^2 + 3*C*b*c^2*d^2))/(d*(c^4 + d^4 + 2*c^2*d^2)))/(f*(c^2 + d^2*tan(e + f*x)^2 + 2*c*d*tan(e + f*x))) - (log(tan(e + f*x) + 1i)*(A*b*1i - A*a + B*a*1i + B*b + C*a - C*b*1i))/(2*f*(c*d^2*3i - 3*c^2*d - c^3*1i + d^3)) - (log(tan(e + f*x) - 1i)*(A*b - A*a*1i + B*a + B*b*1i + C*a*1i - C*b))/(2*f*(3*c*d^2 - c^2*d*3i - c^3 + d^3*1i)) - (log(c + d*tan(e + f*x))*(c^3*(A*b + B*a - C*b) - d^3*(B*b - A*a + C*a) + c^2*d*(3*B*b - 3*A*a + 3*C*a) - c*d^2*(3*A*b + 3*B*a - 3*C*b)))/(f*(c^6 + d^6 + 3*c^2*d^4 + 3*c^4*d^2))","B"
87,1,327,209,11.877276,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/(c + d*tan(e + f*x))^3,x)","-\frac{\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(B\,d^3+2\,A\,c\,d^2-B\,c^2\,d-2\,C\,c\,d^2\right)}{c^4+2\,c^2\,d^2+d^4}+\frac{A\,d^4+C\,c^4+5\,A\,c^2\,d^2-3\,C\,c^2\,d^2+B\,c\,d^3-3\,B\,c^3\,d}{2\,d\,\left(c^4+2\,c^2\,d^2+d^4\right)}}{f\,\left(c^2+2\,c\,d\,\mathrm{tan}\left(e+f\,x\right)+d^2\,{\mathrm{tan}\left(e+f\,x\right)}^2\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)-\mathrm{i}\right)\,\left(B-A\,1{}\mathrm{i}+C\,1{}\mathrm{i}\right)}{2\,f\,\left(-c^3-c^2\,d\,3{}\mathrm{i}+3\,c\,d^2+d^3\,1{}\mathrm{i}\right)}-\frac{\ln\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(B\,c^3+\left(3\,C-3\,A\right)\,c^2\,d-3\,B\,c\,d^2+\left(A-C\right)\,d^3\right)}{f\,\left(c^6+3\,c^4\,d^2+3\,c^2\,d^4+d^6\right)}-\frac{\ln\left(\mathrm{tan}\left(e+f\,x\right)+1{}\mathrm{i}\right)\,\left(C-A+B\,1{}\mathrm{i}\right)}{2\,f\,\left(-c^3\,1{}\mathrm{i}-3\,c^2\,d+c\,d^2\,3{}\mathrm{i}+d^3\right)}","Not used",1,"- ((tan(e + f*x)*(B*d^3 + 2*A*c*d^2 - B*c^2*d - 2*C*c*d^2))/(c^4 + d^4 + 2*c^2*d^2) + (A*d^4 + C*c^4 + 5*A*c^2*d^2 - 3*C*c^2*d^2 + B*c*d^3 - 3*B*c^3*d)/(2*d*(c^4 + d^4 + 2*c^2*d^2)))/(f*(c^2 + d^2*tan(e + f*x)^2 + 2*c*d*tan(e + f*x))) - (log(tan(e + f*x) - 1i)*(B - A*1i + C*1i))/(2*f*(3*c*d^2 - c^2*d*3i - c^3 + d^3*1i)) - (log(c + d*tan(e + f*x))*(B*c^3 + d^3*(A - C) - c^2*d*(3*A - 3*C) - 3*B*c*d^2))/(f*(c^6 + d^6 + 3*c^2*d^4 + 3*c^4*d^2)) - (log(tan(e + f*x) + 1i)*(B*1i - A + C))/(2*f*(c*d^2*3i - 3*c^2*d - c^3*1i + d^3))","B"
88,1,65817,487,24.606265,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^3),x)","\frac{\left(\sum _{k=1}^4\ln\left(-\mathrm{root}\left(480\,a^9\,b\,c^7\,d^{11}\,f^4+480\,a\,b^9\,c^{11}\,d^7\,f^4+360\,a^9\,b\,c^9\,d^9\,f^4+360\,a^9\,b\,c^5\,d^{13}\,f^4+360\,a\,b^9\,c^{13}\,d^5\,f^4+360\,a\,b^9\,c^9\,d^9\,f^4+144\,a^9\,b\,c^{11}\,d^7\,f^4+144\,a^9\,b\,c^3\,d^{15}\,f^4+144\,a\,b^9\,c^{15}\,d^3\,f^4+144\,a\,b^9\,c^7\,d^{11}\,f^4+48\,a^7\,b^3\,c\,d^{17}\,f^4+48\,a^3\,b^7\,c^{17}\,d\,f^4+24\,a^9\,b\,c^{13}\,d^5\,f^4+24\,a^5\,b^5\,c^{17}\,d\,f^4+24\,a^5\,b^5\,c\,d^{17}\,f^4+24\,a\,b^9\,c^5\,d^{13}\,f^4+24\,a^9\,b\,c\,d^{17}\,f^4+24\,a\,b^9\,c^{17}\,d\,f^4+3920\,a^5\,b^5\,c^9\,d^9\,f^4-3360\,a^6\,b^4\,c^8\,d^{10}\,f^4-3360\,a^4\,b^6\,c^{10}\,d^8\,f^4-3024\,a^6\,b^4\,c^{10}\,d^8\,f^4+3024\,a^5\,b^5\,c^{11}\,d^7\,f^4+3024\,a^5\,b^5\,c^7\,d^{11}\,f^4-3024\,a^4\,b^6\,c^8\,d^{10}\,f^4+2320\,a^7\,b^3\,c^9\,d^9\,f^4+2320\,a^3\,b^7\,c^9\,d^9\,f^4-2240\,a^6\,b^4\,c^6\,d^{12}\,f^4-2240\,a^4\,b^6\,c^{12}\,d^6\,f^4+2160\,a^7\,b^3\,c^7\,d^{11}\,f^4+2160\,a^3\,b^7\,c^{11}\,d^7\,f^4-1624\,a^6\,b^4\,c^{12}\,d^6\,f^4-1624\,a^4\,b^6\,c^6\,d^{12}\,f^4+1488\,a^7\,b^3\,c^{11}\,d^7\,f^4+1488\,a^3\,b^7\,c^7\,d^{11}\,f^4+1344\,a^5\,b^5\,c^{13}\,d^5\,f^4+1344\,a^5\,b^5\,c^5\,d^{13}\,f^4-1320\,a^8\,b^2\,c^8\,d^{10}\,f^4-1320\,a^2\,b^8\,c^{10}\,d^8\,f^4+1200\,a^7\,b^3\,c^5\,d^{13}\,f^4+1200\,a^3\,b^7\,c^{13}\,d^5\,f^4-1060\,a^8\,b^2\,c^6\,d^{12}\,f^4-1060\,a^2\,b^8\,c^{12}\,d^6\,f^4-948\,a^8\,b^2\,c^{10}\,d^8\,f^4-948\,a^2\,b^8\,c^8\,d^{10}\,f^4-840\,a^6\,b^4\,c^4\,d^{14}\,f^4-840\,a^4\,b^6\,c^{14}\,d^4\,f^4+528\,a^7\,b^3\,c^{13}\,d^5\,f^4+528\,a^3\,b^7\,c^5\,d^{13}\,f^4-480\,a^8\,b^2\,c^4\,d^{14}\,f^4-480\,a^6\,b^4\,c^{14}\,d^4\,f^4-480\,a^4\,b^6\,c^4\,d^{14}\,f^4-480\,a^2\,b^8\,c^{14}\,d^4\,f^4-368\,a^8\,b^2\,c^{12}\,d^6\,f^4+368\,a^7\,b^3\,c^3\,d^{15}\,f^4+368\,a^3\,b^7\,c^{15}\,d^3\,f^4-368\,a^2\,b^8\,c^6\,d^{12}\,f^4+304\,a^5\,b^5\,c^{15}\,d^3\,f^4+304\,a^5\,b^5\,c^3\,d^{15}\,f^4-144\,a^6\,b^4\,c^2\,d^{16}\,f^4-144\,a^4\,b^6\,c^{16}\,d^2\,f^4-108\,a^8\,b^2\,c^2\,d^{16}\,f^4-108\,a^2\,b^8\,c^{16}\,d^2\,f^4+80\,a^7\,b^3\,c^{15}\,d^3\,f^4+80\,a^3\,b^7\,c^3\,d^{15}\,f^4-60\,a^8\,b^2\,c^{14}\,d^4\,f^4-60\,a^6\,b^4\,c^{16}\,d^2\,f^4-60\,a^4\,b^6\,c^2\,d^{16}\,f^4-60\,a^2\,b^8\,c^4\,d^{14}\,f^4-80\,b^{10}\,c^{12}\,d^6\,f^4-60\,b^{10}\,c^{14}\,d^4\,f^4-60\,b^{10}\,c^{10}\,d^8\,f^4-24\,b^{10}\,c^{16}\,d^2\,f^4-24\,b^{10}\,c^8\,d^{10}\,f^4-4\,b^{10}\,c^6\,d^{12}\,f^4-80\,a^{10}\,c^6\,d^{12}\,f^4-60\,a^{10}\,c^8\,d^{10}\,f^4-60\,a^{10}\,c^4\,d^{14}\,f^4-24\,a^{10}\,c^{10}\,d^8\,f^4-24\,a^{10}\,c^2\,d^{16}\,f^4-4\,a^{10}\,c^{12}\,d^6\,f^4-8\,a^8\,b^2\,d^{18}\,f^4-4\,a^6\,b^4\,d^{18}\,f^4-8\,a^2\,b^8\,c^{18}\,f^4-4\,a^4\,b^6\,c^{18}\,f^4-4\,b^{10}\,c^{18}\,f^4-4\,a^{10}\,d^{18}\,f^4-12\,A\,C\,a^7\,b\,c\,d^{11}\,f^2-12\,A\,C\,a\,b^7\,c^{11}\,d\,f^2-912\,B\,C\,a^4\,b^4\,c^5\,d^7\,f^2+792\,B\,C\,a^5\,b^3\,c^4\,d^8\,f^2-792\,B\,C\,a^3\,b^5\,c^8\,d^4\,f^2+720\,B\,C\,a^4\,b^4\,c^7\,d^5\,f^2-480\,B\,C\,a^6\,b^2\,c^5\,d^7\,f^2-408\,B\,C\,a^2\,b^6\,c^5\,d^7\,f^2+384\,B\,C\,a^2\,b^6\,c^7\,d^5\,f^2-336\,B\,C\,a^5\,b^3\,c^8\,d^4\,f^2+324\,B\,C\,a^3\,b^5\,c^4\,d^8\,f^2+312\,B\,C\,a^6\,b^2\,c^7\,d^5\,f^2-248\,B\,C\,a^6\,b^2\,c^3\,d^9\,f^2+216\,B\,C\,a^2\,b^6\,c^9\,d^3\,f^2-196\,B\,C\,a^4\,b^4\,c^3\,d^9\,f^2+132\,B\,C\,a^4\,b^4\,c^9\,d^3\,f^2+80\,B\,C\,a^3\,b^5\,c^6\,d^6\,f^2-64\,B\,C\,a^5\,b^3\,c^6\,d^6\,f^2-36\,B\,C\,a^3\,b^5\,c^2\,d^{10}\,f^2-28\,B\,C\,a^2\,b^6\,c^3\,d^9\,f^2+12\,B\,C\,a^5\,b^3\,c^{10}\,d^2\,f^2-12\,B\,C\,a^5\,b^3\,c^2\,d^{10}\,f^2-12\,B\,C\,a^3\,b^5\,c^{10}\,d^2\,f^2-4\,B\,C\,a^6\,b^2\,c^9\,d^3\,f^2-1468\,A\,C\,a^4\,b^4\,c^6\,d^6\,f^2+996\,A\,C\,a^3\,b^5\,c^7\,d^5\,f^2+900\,A\,C\,a^5\,b^3\,c^5\,d^7\,f^2-676\,A\,C\,a^6\,b^2\,c^6\,d^6\,f^2-660\,A\,C\,a^2\,b^6\,c^6\,d^6\,f^2+636\,A\,C\,a^3\,b^5\,c^5\,d^7\,f^2+540\,A\,C\,a^5\,b^3\,c^7\,d^5\,f^2-236\,A\,C\,a^5\,b^3\,c^3\,d^9\,f^2-204\,A\,C\,a^3\,b^5\,c^9\,d^3\,f^2+156\,A\,C\,a^2\,b^6\,c^{10}\,d^2\,f^2+132\,A\,C\,a^6\,b^2\,c^2\,d^{10}\,f^2-72\,A\,C\,a^6\,b^2\,c^4\,d^8\,f^2-72\,A\,C\,a^5\,b^3\,c^9\,d^3\,f^2+66\,A\,C\,a^2\,b^6\,c^4\,d^8\,f^2+54\,A\,C\,a^4\,b^4\,c^{10}\,d^2\,f^2+54\,A\,C\,a^4\,b^4\,c^2\,d^{10}\,f^2-48\,A\,C\,a^4\,b^4\,c^4\,d^8\,f^2-48\,A\,C\,a^2\,b^6\,c^8\,d^4\,f^2+42\,A\,C\,a^6\,b^2\,c^8\,d^4\,f^2-40\,A\,C\,a^3\,b^5\,c^3\,d^9\,f^2-36\,A\,C\,a^4\,b^4\,c^8\,d^4\,f^2+24\,A\,C\,a^2\,b^6\,c^2\,d^{10}\,f^2+960\,A\,B\,a^4\,b^4\,c^5\,d^7\,f^2-864\,A\,B\,a^5\,b^3\,c^4\,d^8\,f^2+756\,A\,B\,a^3\,b^5\,c^8\,d^4\,f^2-744\,A\,B\,a^4\,b^4\,c^7\,d^5\,f^2-528\,A\,B\,a^3\,b^5\,c^4\,d^8\,f^2+504\,A\,B\,a^6\,b^2\,c^5\,d^7\,f^2-432\,A\,B\,a^2\,b^6\,c^7\,d^5\,f^2+432\,A\,B\,a^2\,b^6\,c^5\,d^7\,f^2+348\,A\,B\,a^5\,b^3\,c^8\,d^4\,f^2-312\,A\,B\,a^6\,b^2\,c^7\,d^5\,f^2-284\,A\,B\,a^2\,b^6\,c^9\,d^3\,f^2+280\,A\,B\,a^6\,b^2\,c^3\,d^9\,f^2+264\,A\,B\,a^4\,b^4\,c^3\,d^9\,f^2-240\,A\,B\,a^3\,b^5\,c^6\,d^6\,f^2-172\,A\,B\,a^4\,b^4\,c^9\,d^3\,f^2+68\,A\,B\,a^2\,b^6\,c^3\,d^9\,f^2-60\,A\,B\,a^3\,b^5\,c^2\,d^{10}\,f^2+24\,A\,B\,a^5\,b^3\,c^6\,d^6\,f^2-24\,A\,B\,a^5\,b^3\,c^2\,d^{10}\,f^2+12\,A\,B\,a^3\,b^5\,c^{10}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-9\,A\,B^3\,a\,b^5\,c^2\,d^4+3\,A^3\,B\,a^2\,b^4\,c\,d^5-3\,A^3\,B\,a\,b^5\,c^4\,d^2+3\,A^2\,B^2\,a\,b^5\,c^5\,d+3\,A\,B^3\,a^2\,b^4\,c\,d^5-3\,A\,B^3\,a\,b^5\,c^4\,d^2-3\,A\,B^2\,C\,b^6\,c^4\,d^2-2\,A^2\,B\,C\,b^6\,c^3\,d^3+5\,A\,B\,C^2\,a^3\,b^3\,d^6-4\,A^2\,B\,C\,a^3\,b^3\,d^6-A\,B^2\,C\,a^4\,b^2\,d^6+9\,B^2\,C^2\,a^3\,b^3\,c^3\,d^3-6\,B^2\,C^2\,a^2\,b^4\,c^4\,d^2+6\,B^2\,C^2\,a^2\,b^4\,c^2\,d^4-3\,B^2\,C^2\,a^4\,b^2\,c^2\,d^4+24\,A^2\,C^2\,a^3\,b^3\,c^3\,d^3-15\,A^2\,C^2\,a^2\,b^4\,c^4\,d^2-9\,A^2\,C^2\,a^4\,b^2\,c^2\,d^4+3\,A^2\,C^2\,a^2\,b^4\,c^2\,d^4+9\,A^2\,B^2\,a^2\,b^4\,c^2\,d^4-3\,A^2\,B^2\,a^2\,b^4\,c^4\,d^2+6\,A^2\,B\,C\,b^6\,c^5\,d-3\,A\,B\,C^2\,b^6\,c^5\,d+4\,A^2\,B\,C\,a\,b^5\,d^6-2\,A\,B\,C^2\,a\,b^5\,d^6+2\,A\,B\,C^2\,a\,b^5\,c^6-A^2\,B\,C\,a\,b^5\,c^6-7\,B^3\,C\,a^2\,b^4\,c^3\,d^3-7\,B\,C^3\,a^2\,b^4\,c^3\,d^3+3\,B^3\,C\,a^3\,b^3\,c^4\,d^2-3\,B^3\,C\,a^3\,b^3\,c^2\,d^4-3\,B^2\,C^2\,a^3\,b^3\,c\,d^5+3\,B\,C^3\,a^3\,b^3\,c^4\,d^2-3\,B\,C^3\,a^3\,b^3\,c^2\,d^4-B^3\,C\,a^4\,b^2\,c^3\,d^3-B^2\,C^2\,a\,b^5\,c^3\,d^3-B\,C^3\,a^4\,b^2\,c^3\,d^3-24\,A^2\,C^2\,a\,b^5\,c^3\,d^3-24\,A\,C^3\,a^3\,b^3\,c^3\,d^3+12\,A\,C^3\,a^2\,b^4\,c^4\,d^2+9\,A\,C^3\,a^4\,b^2\,c^2\,d^4-8\,A^3\,C\,a^3\,b^3\,c^3\,d^3+6\,A^3\,C\,a^2\,b^4\,c^4\,d^2-6\,A^3\,C\,a^2\,b^4\,c^2\,d^4+3\,A^3\,C\,a^4\,b^2\,c^2\,d^4-9\,A^2\,B^2\,a\,b^5\,c^3\,d^3+7\,A^3\,B\,a^2\,b^4\,c^3\,d^3+7\,A\,B^3\,a^2\,b^4\,c^3\,d^3-3\,A^3\,B\,a^3\,b^3\,c^2\,d^4-3\,A^2\,B^2\,a^3\,b^3\,c\,d^5-3\,A\,B^3\,a^3\,b^3\,c^2\,d^4+12\,A^2\,C^2\,b^6\,c^4\,d^2+3\,A^2\,C^2\,b^6\,c^2\,d^4+6\,A^2\,B^2\,b^6\,c^4\,d^2+3\,A^2\,B^2\,b^6\,c^2\,d^4-5\,A^2\,C^2\,a^2\,b^4\,d^6+3\,A^2\,C^2\,a^4\,b^2\,d^6+A\,B\,C^2\,b^6\,c^3\,d^3-3\,B^4\,a^3\,b^3\,c\,d^5-B^4\,a\,b^5\,c^3\,d^3+A^2\,B^2\,a^3\,b^3\,c^3\,d^3-8\,A^4\,a\,b^5\,c^3\,d^3-15\,A^3\,C\,b^6\,c^4\,d^2-6\,A^3\,C\,b^6\,c^2\,d^4-3\,A\,C^3\,b^6\,c^4\,d^2-2\,B^3\,C\,a^3\,b^3\,d^6-2\,B\,C^3\,a^3\,b^3\,d^6+4\,A^3\,C\,a^2\,b^4\,d^6-3\,A\,C^3\,a^4\,b^2\,d^6+2\,A\,C^3\,a^2\,b^4\,d^6-A^3\,C\,a^4\,b^2\,d^6-2\,A\,C^3\,a^2\,b^4\,c^6+3\,B^4\,a\,b^5\,c^5\,d-3\,A^3\,B\,b^6\,c^5\,d-3\,A\,B^3\,b^6\,c^5\,d-B^3\,C\,a\,b^5\,c^6-B\,C^3\,a\,b^5\,c^6-2\,A^3\,B\,a\,b^5\,d^6-2\,A\,B^3\,a\,b^5\,d^6+8\,C^4\,a^3\,b^3\,c^3\,d^3-3\,C^4\,a^4\,b^2\,c^2\,d^4-3\,C^4\,a^2\,b^4\,c^4\,d^2+6\,B^4\,a^2\,b^4\,c^2\,d^4-3\,B^4\,a^2\,b^4\,c^4\,d^2+3\,A^4\,a^2\,b^4\,c^2\,d^4+B^2\,C^2\,a^4\,b^2\,d^6+B^2\,C^2\,a^2\,b^4\,d^6+B^2\,C^2\,a^2\,b^4\,c^6+A^2\,C^2\,a^2\,b^4\,c^6-2\,A^3\,C\,b^6\,d^6+A^3\,B\,b^6\,c^3\,d^3+A\,B^3\,b^6\,c^3\,d^3+A^3\,B\,a^3\,b^3\,d^6+A\,B^3\,a^3\,b^3\,d^6+6\,A^4\,b^6\,c^4\,d^2+3\,A^4\,b^6\,c^2\,d^4-A^4\,a^2\,b^4\,d^6-2\,A^2\,C^2\,b^6\,c^6+A\,B^2\,C\,b^6\,c^6+B^4\,a^3\,b^3\,c^3\,d^3+A^3\,C\,b^6\,c^6+A\,C^3\,b^6\,c^6+C^4\,a^4\,b^2\,d^6+C^4\,a^2\,b^4\,c^6+B^4\,a^2\,b^4\,d^6+A^2\,C^2\,b^6\,d^6+A^2\,B^2\,b^6\,d^6+A^4\,b^6\,d^6,f,k\right)\right)-\frac{\frac{A\,a\,d^5-3\,C\,b\,c^5-3\,A\,b\,c\,d^4+B\,a\,c\,d^4+5\,B\,b\,c^4\,d+C\,a\,c^4\,d+5\,A\,a\,c^2\,d^3-7\,A\,b\,c^3\,d^2-3\,B\,a\,c^3\,d^2+B\,b\,c^2\,d^3-3\,C\,a\,c^2\,d^3+C\,b\,c^3\,d^2}{2\,\left(a^2\,d^2-2\,a\,b\,c\,d+b^2\,c^2\right)\,\left(c^4+2\,c^2\,d^2+d^4\right)}-\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(A\,b\,d^5-B\,a\,d^5-2\,A\,a\,c\,d^4+2\,C\,a\,c\,d^4+C\,b\,c^4\,d+3\,A\,b\,c^2\,d^3+B\,a\,c^2\,d^3-2\,B\,b\,c^3\,d^2-C\,b\,c^2\,d^3\right)}{\left(a^2\,d^2-2\,a\,b\,c\,d+b^2\,c^2\right)\,\left(c^4+2\,c^2\,d^2+d^4\right)}}{c^2+2\,c\,d\,\mathrm{tan}\left(e+f\,x\right)+d^2\,{\mathrm{tan}\left(e+f\,x\right)}^2}}{f}","Not used",1,"(symsum(log(- root(480*a^9*b*c^7*d^11*f^4 + 480*a*b^9*c^11*d^7*f^4 + 360*a^9*b*c^9*d^9*f^4 + 360*a^9*b*c^5*d^13*f^4 + 360*a*b^9*c^13*d^5*f^4 + 360*a*b^9*c^9*d^9*f^4 + 144*a^9*b*c^11*d^7*f^4 + 144*a^9*b*c^3*d^15*f^4 + 144*a*b^9*c^15*d^3*f^4 + 144*a*b^9*c^7*d^11*f^4 + 48*a^7*b^3*c*d^17*f^4 + 48*a^3*b^7*c^17*d*f^4 + 24*a^9*b*c^13*d^5*f^4 + 24*a^5*b^5*c^17*d*f^4 + 24*a^5*b^5*c*d^17*f^4 + 24*a*b^9*c^5*d^13*f^4 + 24*a^9*b*c*d^17*f^4 + 24*a*b^9*c^17*d*f^4 + 3920*a^5*b^5*c^9*d^9*f^4 - 3360*a^6*b^4*c^8*d^10*f^4 - 3360*a^4*b^6*c^10*d^8*f^4 - 3024*a^6*b^4*c^10*d^8*f^4 + 3024*a^5*b^5*c^11*d^7*f^4 + 3024*a^5*b^5*c^7*d^11*f^4 - 3024*a^4*b^6*c^8*d^10*f^4 + 2320*a^7*b^3*c^9*d^9*f^4 + 2320*a^3*b^7*c^9*d^9*f^4 - 2240*a^6*b^4*c^6*d^12*f^4 - 2240*a^4*b^6*c^12*d^6*f^4 + 2160*a^7*b^3*c^7*d^11*f^4 + 2160*a^3*b^7*c^11*d^7*f^4 - 1624*a^6*b^4*c^12*d^6*f^4 - 1624*a^4*b^6*c^6*d^12*f^4 + 1488*a^7*b^3*c^11*d^7*f^4 + 1488*a^3*b^7*c^7*d^11*f^4 + 1344*a^5*b^5*c^13*d^5*f^4 + 1344*a^5*b^5*c^5*d^13*f^4 - 1320*a^8*b^2*c^8*d^10*f^4 - 1320*a^2*b^8*c^10*d^8*f^4 + 1200*a^7*b^3*c^5*d^13*f^4 + 1200*a^3*b^7*c^13*d^5*f^4 - 1060*a^8*b^2*c^6*d^12*f^4 - 1060*a^2*b^8*c^12*d^6*f^4 - 948*a^8*b^2*c^10*d^8*f^4 - 948*a^2*b^8*c^8*d^10*f^4 - 840*a^6*b^4*c^4*d^14*f^4 - 840*a^4*b^6*c^14*d^4*f^4 + 528*a^7*b^3*c^13*d^5*f^4 + 528*a^3*b^7*c^5*d^13*f^4 - 480*a^8*b^2*c^4*d^14*f^4 - 480*a^6*b^4*c^14*d^4*f^4 - 480*a^4*b^6*c^4*d^14*f^4 - 480*a^2*b^8*c^14*d^4*f^4 - 368*a^8*b^2*c^12*d^6*f^4 + 368*a^7*b^3*c^3*d^15*f^4 + 368*a^3*b^7*c^15*d^3*f^4 - 368*a^2*b^8*c^6*d^12*f^4 + 304*a^5*b^5*c^15*d^3*f^4 + 304*a^5*b^5*c^3*d^15*f^4 - 144*a^6*b^4*c^2*d^16*f^4 - 144*a^4*b^6*c^16*d^2*f^4 - 108*a^8*b^2*c^2*d^16*f^4 - 108*a^2*b^8*c^16*d^2*f^4 + 80*a^7*b^3*c^15*d^3*f^4 + 80*a^3*b^7*c^3*d^15*f^4 - 60*a^8*b^2*c^14*d^4*f^4 - 60*a^6*b^4*c^16*d^2*f^4 - 60*a^4*b^6*c^2*d^16*f^4 - 60*a^2*b^8*c^4*d^14*f^4 - 80*b^10*c^12*d^6*f^4 - 60*b^10*c^14*d^4*f^4 - 60*b^10*c^10*d^8*f^4 - 24*b^10*c^16*d^2*f^4 - 24*b^10*c^8*d^10*f^4 - 4*b^10*c^6*d^12*f^4 - 80*a^10*c^6*d^12*f^4 - 60*a^10*c^8*d^10*f^4 - 60*a^10*c^4*d^14*f^4 - 24*a^10*c^10*d^8*f^4 - 24*a^10*c^2*d^16*f^4 - 4*a^10*c^12*d^6*f^4 - 8*a^8*b^2*d^18*f^4 - 4*a^6*b^4*d^18*f^4 - 8*a^2*b^8*c^18*f^4 - 4*a^4*b^6*c^18*f^4 - 4*b^10*c^18*f^4 - 4*a^10*d^18*f^4 - 12*A*C*a^7*b*c*d^11*f^2 - 12*A*C*a*b^7*c^11*d*f^2 - 912*B*C*a^4*b^4*c^5*d^7*f^2 + 792*B*C*a^5*b^3*c^4*d^8*f^2 - 792*B*C*a^3*b^5*c^8*d^4*f^2 + 720*B*C*a^4*b^4*c^7*d^5*f^2 - 480*B*C*a^6*b^2*c^5*d^7*f^2 - 408*B*C*a^2*b^6*c^5*d^7*f^2 + 384*B*C*a^2*b^6*c^7*d^5*f^2 - 336*B*C*a^5*b^3*c^8*d^4*f^2 + 324*B*C*a^3*b^5*c^4*d^8*f^2 + 312*B*C*a^6*b^2*c^7*d^5*f^2 - 248*B*C*a^6*b^2*c^3*d^9*f^2 + 216*B*C*a^2*b^6*c^9*d^3*f^2 - 196*B*C*a^4*b^4*c^3*d^9*f^2 + 132*B*C*a^4*b^4*c^9*d^3*f^2 + 80*B*C*a^3*b^5*c^6*d^6*f^2 - 64*B*C*a^5*b^3*c^6*d^6*f^2 - 36*B*C*a^3*b^5*c^2*d^10*f^2 - 28*B*C*a^2*b^6*c^3*d^9*f^2 + 12*B*C*a^5*b^3*c^10*d^2*f^2 - 12*B*C*a^5*b^3*c^2*d^10*f^2 - 12*B*C*a^3*b^5*c^10*d^2*f^2 - 4*B*C*a^6*b^2*c^9*d^3*f^2 - 1468*A*C*a^4*b^4*c^6*d^6*f^2 + 996*A*C*a^3*b^5*c^7*d^5*f^2 + 900*A*C*a^5*b^3*c^5*d^7*f^2 - 676*A*C*a^6*b^2*c^6*d^6*f^2 - 660*A*C*a^2*b^6*c^6*d^6*f^2 + 636*A*C*a^3*b^5*c^5*d^7*f^2 + 540*A*C*a^5*b^3*c^7*d^5*f^2 - 236*A*C*a^5*b^3*c^3*d^9*f^2 - 204*A*C*a^3*b^5*c^9*d^3*f^2 + 156*A*C*a^2*b^6*c^10*d^2*f^2 + 132*A*C*a^6*b^2*c^2*d^10*f^2 - 72*A*C*a^6*b^2*c^4*d^8*f^2 - 72*A*C*a^5*b^3*c^9*d^3*f^2 + 66*A*C*a^2*b^6*c^4*d^8*f^2 + 54*A*C*a^4*b^4*c^10*d^2*f^2 + 54*A*C*a^4*b^4*c^2*d^10*f^2 - 48*A*C*a^4*b^4*c^4*d^8*f^2 - 48*A*C*a^2*b^6*c^8*d^4*f^2 + 42*A*C*a^6*b^2*c^8*d^4*f^2 - 40*A*C*a^3*b^5*c^3*d^9*f^2 - 36*A*C*a^4*b^4*c^8*d^4*f^2 + 24*A*C*a^2*b^6*c^2*d^10*f^2 + 960*A*B*a^4*b^4*c^5*d^7*f^2 - 864*A*B*a^5*b^3*c^4*d^8*f^2 + 756*A*B*a^3*b^5*c^8*d^4*f^2 - 744*A*B*a^4*b^4*c^7*d^5*f^2 - 528*A*B*a^3*b^5*c^4*d^8*f^2 + 504*A*B*a^6*b^2*c^5*d^7*f^2 - 432*A*B*a^2*b^6*c^7*d^5*f^2 + 432*A*B*a^2*b^6*c^5*d^7*f^2 + 348*A*B*a^5*b^3*c^8*d^4*f^2 - 312*A*B*a^6*b^2*c^7*d^5*f^2 - 284*A*B*a^2*b^6*c^9*d^3*f^2 + 280*A*B*a^6*b^2*c^3*d^9*f^2 + 264*A*B*a^4*b^4*c^3*d^9*f^2 - 240*A*B*a^3*b^5*c^6*d^6*f^2 - 172*A*B*a^4*b^4*c^9*d^3*f^2 + 68*A*B*a^2*b^6*c^3*d^9*f^2 - 60*A*B*a^3*b^5*c^2*d^10*f^2 + 24*A*B*a^5*b^3*c^6*d^6*f^2 - 24*A*B*a^5*b^3*c^2*d^10*f^2 + 12*A*B*a^3*b^5*c^10*d^2*f^2 + 360*B*C*a^7*b*c^4*d^8*f^2 - 336*B*C*a*b^7*c^8*d^4*f^2 + 168*B*C*a*b^7*c^6*d^6*f^2 - 136*B*C*a^7*b*c^6*d^6*f^2 + 36*B*C*a^6*b^2*c*d^11*f^2 - 36*B*C*a^2*b^6*c^11*d*f^2 - 24*B*C*a^7*b*c^2*d^10*f^2 + 24*B*C*a*b^7*c^10*d^2*f^2 - 12*B*C*a^4*b^4*c^11*d*f^2 + 12*B*C*a^4*b^4*c*d^11*f^2 + 12*B*C*a*b^7*c^4*d^8*f^2 + 444*A*C*a*b^7*c^7*d^5*f^2 + 348*A*C*a^7*b*c^5*d^7*f^2 - 164*A*C*a^7*b*c^3*d^9*f^2 - 132*A*C*a*b^7*c^9*d^3*f^2 + 84*A*C*a*b^7*c^5*d^7*f^2 + 32*A*C*a*b^7*c^3*d^9*f^2 - 12*A*C*a^7*b*c^7*d^5*f^2 - 12*A*C*a^5*b^3*c*d^11*f^2 - 12*A*C*a^3*b^5*c^11*d*f^2 - 360*A*B*a^7*b*c^4*d^8*f^2 + 288*A*B*a*b^7*c^8*d^4*f^2 - 288*A*B*a*b^7*c^6*d^6*f^2 - 144*A*B*a*b^7*c^4*d^8*f^2 + 136*A*B*a^7*b*c^6*d^6*f^2 - 60*A*B*a*b^7*c^2*d^10*f^2 - 36*A*B*a*b^7*c^10*d^2*f^2 + 24*A*B*a^7*b*c^2*d^10*f^2 - 24*A*B*a^6*b^2*c*d^11*f^2 + 12*A*B*a^4*b^4*c*d^11*f^2 + 12*A*B*a^2*b^6*c^11*d*f^2 + 12*A*B*a^2*b^6*c*d^11*f^2 + 80*B*C*b^8*c^9*d^3*f^2 - 24*B*C*b^8*c^7*d^5*f^2 - 90*A*C*b^8*c^8*d^4*f^2 - 80*B*C*a^8*c^3*d^9*f^2 + 54*A*C*b^8*c^10*d^2*f^2 - 30*A*C*b^8*c^6*d^6*f^2 + 24*B*C*a^8*c^5*d^7*f^2 - 12*A*C*b^8*c^4*d^8*f^2 - 112*A*B*b^8*c^9*d^3*f^2 - 66*A*C*a^8*c^4*d^8*f^2 + 54*A*C*a^8*c^2*d^10*f^2 - 8*B*C*a^5*b^3*d^12*f^2 - 8*B*C*a^3*b^5*d^12*f^2 + 4*A*B*b^8*c^3*d^9*f^2 + 2*A*C*a^8*c^6*d^6*f^2 + 80*A*B*a^8*c^3*d^9*f^2 - 24*A*B*a^8*c^5*d^7*f^2 + 8*A*C*a^2*b^6*d^12*f^2 - 4*B*C*a^3*b^5*c^12*f^2 + 4*A*C*a^4*b^4*d^12*f^2 - 2*A*C*a^6*b^2*d^12*f^2 + 6*A*C*a^2*b^6*c^12*f^2 + 4*A*B*a^5*b^3*d^12*f^2 - 4*A*B*a^3*b^5*d^12*f^2 + 726*C^2*a^4*b^4*c^6*d^6*f^2 - 402*C^2*a^5*b^3*c^5*d^7*f^2 - 402*C^2*a^3*b^5*c^7*d^5*f^2 + 322*C^2*a^6*b^2*c^6*d^6*f^2 + 322*C^2*a^2*b^6*c^6*d^6*f^2 - 222*C^2*a^5*b^3*c^7*d^5*f^2 - 222*C^2*a^3*b^5*c^5*d^7*f^2 + 134*C^2*a^5*b^3*c^3*d^9*f^2 + 134*C^2*a^3*b^5*c^9*d^3*f^2 - 66*C^2*a^6*b^2*c^2*d^10*f^2 - 66*C^2*a^2*b^6*c^10*d^2*f^2 + 52*C^2*a^5*b^3*c^9*d^3*f^2 + 52*C^2*a^3*b^5*c^3*d^9*f^2 - 27*C^2*a^6*b^2*c^8*d^4*f^2 - 27*C^2*a^2*b^6*c^4*d^8*f^2 + 24*C^2*a^6*b^2*c^4*d^8*f^2 + 24*C^2*a^4*b^4*c^8*d^4*f^2 + 24*C^2*a^4*b^4*c^4*d^8*f^2 + 24*C^2*a^2*b^6*c^8*d^4*f^2 - 15*C^2*a^4*b^4*c^10*d^2*f^2 - 15*C^2*a^4*b^4*c^2*d^10*f^2 - 570*B^2*a^4*b^4*c^6*d^6*f^2 + 366*B^2*a^3*b^5*c^7*d^5*f^2 + 318*B^2*a^5*b^3*c^5*d^7*f^2 - 262*B^2*a^6*b^2*c^6*d^6*f^2 - 222*B^2*a^2*b^6*c^6*d^6*f^2 - 210*B^2*a^5*b^3*c^3*d^9*f^2 + 186*B^2*a^5*b^3*c^7*d^5*f^2 + 162*B^2*a^3*b^5*c^5*d^7*f^2 - 142*B^2*a^3*b^5*c^9*d^3*f^2 + 132*B^2*a^4*b^4*c^4*d^8*f^2 + 117*B^2*a^2*b^6*c^4*d^8*f^2 + 102*B^2*a^6*b^2*c^2*d^10*f^2 - 96*B^2*a^3*b^5*c^3*d^9*f^2 + 90*B^2*a^2*b^6*c^10*d^2*f^2 + 81*B^2*a^4*b^4*c^2*d^10*f^2 - 56*B^2*a^5*b^3*c^9*d^3*f^2 + 48*B^2*a^6*b^2*c^4*d^8*f^2 + 48*B^2*a^4*b^4*c^8*d^4*f^2 + 45*B^2*a^6*b^2*c^8*d^4*f^2 + 36*B^2*a^2*b^6*c^8*d^4*f^2 + 36*B^2*a^2*b^6*c^2*d^10*f^2 + 33*B^2*a^4*b^4*c^10*d^2*f^2 + 822*A^2*a^4*b^4*c^6*d^6*f^2 - 594*A^2*a^3*b^5*c^7*d^5*f^2 - 498*A^2*a^5*b^3*c^5*d^7*f^2 + 498*A^2*a^2*b^6*c^6*d^6*f^2 - 414*A^2*a^3*b^5*c^5*d^7*f^2 + 354*A^2*a^6*b^2*c^6*d^6*f^2 - 318*A^2*a^5*b^3*c^7*d^5*f^2 + 144*A^2*a^2*b^6*c^8*d^4*f^2 + 102*A^2*a^5*b^3*c^3*d^9*f^2 + 84*A^2*a^4*b^4*c^4*d^8*f^2 + 81*A^2*a^2*b^6*c^4*d^8*f^2 + 72*A^2*a^4*b^4*c^8*d^4*f^2 + 70*A^2*a^3*b^5*c^9*d^3*f^2 - 66*A^2*a^6*b^2*c^2*d^10*f^2 + 48*A^2*a^6*b^2*c^4*d^8*f^2 - 42*A^2*a^2*b^6*c^10*d^2*f^2 + 24*A^2*a^2*b^6*c^2*d^10*f^2 + 20*A^2*a^5*b^3*c^9*d^3*f^2 - 15*A^2*a^6*b^2*c^8*d^4*f^2 - 15*A^2*a^4*b^4*c^10*d^2*f^2 - 15*A^2*a^4*b^4*c^2*d^10*f^2 - 12*A^2*a^3*b^5*c^3*d^9*f^2 - 24*B*C*b^8*c^11*d*f^2 + 24*B*C*a^8*c*d^11*f^2 + 12*A*B*b^8*c^11*d*f^2 - 8*B*C*a^7*b*d^12*f^2 - 24*A*B*a^8*c*d^11*f^2 + 4*B*C*a*b^7*c^12*f^2 + 8*A*B*a^7*b*d^12*f^2 - 8*A*B*a*b^7*d^12*f^2 - 8*A*B*a*b^7*c^12*f^2 - 174*C^2*a^7*b*c^5*d^7*f^2 - 174*C^2*a*b^7*c^7*d^5*f^2 + 82*C^2*a^7*b*c^3*d^9*f^2 + 82*C^2*a*b^7*c^9*d^3*f^2 + 6*C^2*a^7*b*c^7*d^5*f^2 + 6*C^2*a^5*b^3*c*d^11*f^2 + 6*C^2*a^3*b^5*c^11*d*f^2 + 6*C^2*a*b^7*c^5*d^7*f^2 + 162*B^2*a*b^7*c^7*d^5*f^2 + 138*B^2*a^7*b*c^5*d^7*f^2 - 118*B^2*a^7*b*c^3*d^9*f^2 - 86*B^2*a*b^7*c^9*d^3*f^2 - 30*B^2*a^5*b^3*c*d^11*f^2 - 18*B^2*a^7*b*c^7*d^5*f^2 - 18*B^2*a*b^7*c^5*d^7*f^2 - 12*B^2*a^3*b^5*c*d^11*f^2 - 6*B^2*a^3*b^5*c^11*d*f^2 - 4*B^2*a*b^7*c^3*d^9*f^2 - 270*A^2*a*b^7*c^7*d^5*f^2 - 174*A^2*a^7*b*c^5*d^7*f^2 - 90*A^2*a*b^7*c^5*d^7*f^2 + 82*A^2*a^7*b*c^3*d^9*f^2 + 50*A^2*a*b^7*c^9*d^3*f^2 - 32*A^2*a*b^7*c^3*d^9*f^2 + 6*A^2*a^7*b*c^7*d^5*f^2 + 6*A^2*a^5*b^3*c*d^11*f^2 + 6*A^2*a^3*b^5*c^11*d*f^2 + 6*C^2*a^7*b*c*d^11*f^2 + 6*C^2*a*b^7*c^11*d*f^2 - 18*B^2*a^7*b*c*d^11*f^2 - 6*B^2*a*b^7*c^11*d*f^2 + 6*A^2*a^7*b*c*d^11*f^2 + 6*A^2*a*b^7*c^11*d*f^2 - 6*A*C*a^8*d^12*f^2 - 2*A*C*b^8*c^12*f^2 + 33*C^2*b^8*c^8*d^4*f^2 - 27*C^2*b^8*c^10*d^2*f^2 - C^2*b^8*c^6*d^6*f^2 + 33*C^2*a^8*c^4*d^8*f^2 + 33*B^2*b^8*c^10*d^2*f^2 - 27*C^2*a^8*c^2*d^10*f^2 - 27*B^2*b^8*c^8*d^4*f^2 + 3*B^2*b^8*c^6*d^6*f^2 - C^2*a^8*c^6*d^6*f^2 + 117*A^2*b^8*c^8*d^4*f^2 + 111*A^2*b^8*c^6*d^6*f^2 + 72*A^2*b^8*c^4*d^8*f^2 + 33*B^2*a^8*c^2*d^10*f^2 - 27*B^2*a^8*c^4*d^8*f^2 + 24*A^2*b^8*c^2*d^10*f^2 + 4*C^2*a^4*b^4*d^12*f^2 + 3*C^2*a^6*b^2*d^12*f^2 + 3*B^2*a^8*c^6*d^6*f^2 - 3*A^2*b^8*c^10*d^2*f^2 + 33*A^2*a^8*c^4*d^8*f^2 - 27*A^2*a^8*c^2*d^10*f^2 + 4*C^2*a^4*b^4*c^12*f^2 + 4*B^2*a^4*b^4*d^12*f^2 + 4*B^2*a^2*b^6*d^12*f^2 + 3*C^2*a^2*b^6*c^12*f^2 + 3*B^2*a^6*b^2*d^12*f^2 - A^2*a^8*c^6*d^6*f^2 - 4*A^2*a^4*b^4*d^12*f^2 + 3*B^2*a^2*b^6*c^12*f^2 - A^2*a^6*b^2*d^12*f^2 - A^2*a^2*b^6*c^12*f^2 + 3*C^2*b^8*c^12*f^2 + 3*C^2*a^8*d^12*f^2 + 4*A^2*b^8*d^12*f^2 - B^2*b^8*c^12*f^2 - B^2*a^8*d^12*f^2 + 3*A^2*b^8*c^12*f^2 + 3*A^2*a^8*d^12*f^2 - 24*A*B*C*a*b^6*c*d^8*f + 342*A*B*C*a^2*b^5*c^4*d^5*f - 186*A*B*C*a^3*b^4*c^5*d^4*f - 66*A*B*C*a^4*b^3*c^2*d^7*f + 48*A*B*C*a^2*b^5*c^2*d^7*f + 42*A*B*C*a^2*b^5*c^6*d^3*f + 26*A*B*C*a^5*b^2*c^3*d^6*f + 24*A*B*C*a^4*b^3*c^6*d^3*f - 18*A*B*C*a^4*b^3*c^4*d^5*f - 18*A*B*C*a^3*b^4*c^7*d^2*f - 8*A*B*C*a^3*b^4*c^3*d^6*f + 6*A*B*C*a^5*b^2*c^5*d^4*f - 128*A*B*C*a*b^6*c^3*d^6*f + 126*A*B*C*a*b^6*c^7*d^2*f + 72*A*B*C*a^3*b^4*c*d^8*f - 36*A*B*C*a^5*b^2*c*d^8*f - 36*A*B*C*a^2*b^5*c^8*d*f + 30*A*B*C*a^6*b*c^2*d^7*f - 12*A*B*C*a^6*b*c^4*d^5*f - 12*A*B*C*a*b^6*c^5*d^4*f - 21*B^2*C*a*b^6*c^8*d*f - 3*B^2*C*a^6*b*c*d^8*f + 21*A^2*C*a*b^6*c^8*d*f - 21*A*C^2*a*b^6*c^8*d*f - 9*A^2*C*a^6*b*c*d^8*f + 9*A*C^2*a^6*b*c*d^8*f + 36*A^2*B*a*b^6*c*d^8*f + 21*A*B^2*a*b^6*c^8*d*f + 3*A*B^2*a^6*b*c*d^8*f - 78*A*B*C*b^7*c^6*d^3*f + 24*A*B*C*b^7*c^4*d^5*f + 2*A*B*C*a^7*c^3*d^6*f + 16*A*B*C*a^4*b^3*d^9*f - 16*A*B*C*a^2*b^5*d^9*f - 237*B^2*C*a^3*b^4*c^4*d^5*f + 165*B*C^2*a^3*b^4*c^5*d^4*f + 92*B^2*C*a^2*b^5*c^3*d^6*f - 81*B^2*C*a^2*b^5*c^7*d^2*f + 77*B^2*C*a^4*b^3*c^3*d^6*f - 75*B*C^2*a^2*b^5*c^4*d^5*f + 69*B^2*C*a^4*b^3*c^5*d^4*f + 69*B*C^2*a^4*b^3*c^4*d^5*f - 68*B*C^2*a^3*b^4*c^3*d^6*f - 63*B^2*C*a^5*b^2*c^4*d^5*f - 61*B*C^2*a^2*b^5*c^6*d^3*f + 57*B*C^2*a^4*b^3*c^2*d^7*f - 53*B*C^2*a^5*b^2*c^3*d^6*f - 44*B*C^2*a^4*b^3*c^6*d^3*f - 36*B^2*C*a^3*b^4*c^2*d^7*f + 35*B^2*C*a^3*b^4*c^6*d^3*f + 33*B^2*C*a^5*b^2*c^2*d^7*f - 33*B^2*C*a^2*b^5*c^5*d^4*f + 33*B*C^2*a^3*b^4*c^7*d^2*f - 12*B^2*C*a^4*b^3*c^7*d^2*f + 9*B*C^2*a^5*b^2*c^5*d^4*f + 4*B^2*C*a^5*b^2*c^6*d^3*f + 225*A^2*C*a^2*b^5*c^5*d^4*f - 105*A*C^2*a^2*b^5*c^5*d^4*f - 99*A^2*C*a^3*b^4*c^4*d^5*f - 81*A^2*C*a^5*b^2*c^4*d^5*f + 67*A^2*C*a^4*b^3*c^3*d^6*f - 59*A*C^2*a^4*b^3*c^3*d^6*f + 57*A*C^2*a^5*b^2*c^2*d^7*f - 57*A*C^2*a^2*b^5*c^7*d^2*f + 51*A^2*C*a^4*b^3*c^5*d^4*f + 48*A^2*C*a^3*b^4*c^2*d^7*f + 45*A*C^2*a^5*b^2*c^4*d^5*f - 35*A^2*C*a^3*b^4*c^6*d^3*f - 33*A^2*C*a^5*b^2*c^2*d^7*f + 33*A^2*C*a^2*b^5*c^7*d^2*f + 33*A*C^2*a^4*b^3*c^5*d^4*f + 27*A*C^2*a^3*b^4*c^6*d^3*f - 24*A*C^2*a^3*b^4*c^2*d^7*f + 24*A*C^2*a^2*b^5*c^3*d^6*f - 21*A*C^2*a^3*b^4*c^4*d^5*f - 16*A^2*C*a^2*b^5*c^3*d^6*f - 243*A^2*B*a^2*b^5*c^4*d^5*f - 156*A*B^2*a^2*b^5*c^3*d^6*f + 141*A*B^2*a^3*b^4*c^4*d^5*f + 108*A^2*B*a^3*b^4*c^3*d^6*f - 105*A*B^2*a^4*b^3*c^3*d^6*f + 84*A*B^2*a^3*b^4*c^2*d^7*f + 81*A*B^2*a^2*b^5*c^5*d^4*f - 51*A^2*B*a^4*b^3*c^4*d^5*f + 51*A^2*B*a^2*b^5*c^6*d^3*f - 48*A^2*B*a^2*b^5*c^2*d^7*f + 45*A^2*B*a^3*b^4*c^5*d^4*f + 39*A*B^2*a^5*b^2*c^4*d^5*f - 35*A*B^2*a^3*b^4*c^6*d^3*f + 33*A*B^2*a^2*b^5*c^7*d^2*f + 27*A^2*B*a^5*b^2*c^3*d^6*f - 21*A*B^2*a^4*b^3*c^5*d^4*f + 20*A^2*B*a^4*b^3*c^6*d^3*f - 15*A^2*B*a^5*b^2*c^5*d^4*f - 15*A^2*B*a^3*b^4*c^7*d^2*f + 9*A^2*B*a^4*b^3*c^2*d^7*f + 3*A*B^2*a^5*b^2*c^2*d^7*f + 18*A*B*C*b^7*c^8*d*f - 6*A*B*C*a^7*c*d^8*f + 2*A*B*C*a^6*b*d^9*f - 6*A*B*C*a*b^6*c^9*f + 63*B^2*C*a*b^6*c^6*d^3*f - 48*B^2*C*a^4*b^3*c*d^8*f + 42*B*C^2*a^2*b^5*c^8*d*f + 42*B*C^2*a*b^6*c^5*d^4*f - 39*B*C^2*a*b^6*c^7*d^2*f + 30*B*C^2*a^5*b^2*c*d^8*f - 24*B^2*C*a*b^6*c^4*d^5*f - 24*B*C^2*a^3*b^4*c*d^8*f + 17*B^2*C*a^6*b*c^3*d^6*f - 15*B*C^2*a^6*b*c^2*d^7*f + 12*B^2*C*a^3*b^4*c^8*d*f + 12*B^2*C*a^2*b^5*c*d^8*f + 6*B*C^2*a^6*b*c^4*d^5*f - 192*A^2*C*a*b^6*c^4*d^5*f - 99*A^2*C*a*b^6*c^6*d^3*f + 84*A*C^2*a*b^6*c^4*d^5*f + 59*A*C^2*a*b^6*c^6*d^3*f + 51*A^2*C*a^6*b*c^3*d^6*f - 51*A*C^2*a^6*b*c^3*d^6*f - 36*A^2*C*a^2*b^5*c*d^8*f - 24*A*C^2*a^4*b^3*c*d^8*f + 24*A*C^2*a^2*b^5*c*d^8*f + 12*A^2*C*a^4*b^3*c*d^8*f + 12*A*C^2*a^3*b^4*c^8*d*f + 160*A^2*B*a*b^6*c^3*d^6*f - 99*A*B^2*a*b^6*c^6*d^3*f - 87*A^2*B*a*b^6*c^7*d^2*f - 72*A*B^2*a*b^6*c^4*d^5*f - 48*A*B^2*a^2*b^5*c*d^8*f - 36*A^2*B*a^3*b^4*c*d^8*f + 24*A*B^2*a^4*b^3*c*d^8*f - 17*A*B^2*a^6*b*c^3*d^6*f - 15*A^2*B*a^6*b*c^2*d^7*f + 12*A*B^2*a*b^6*c^2*d^7*f + 6*A^2*B*a^6*b*c^4*d^5*f + 6*A^2*B*a^5*b^2*c*d^8*f + 6*A^2*B*a^2*b^5*c^8*d*f - 6*A^2*B*a*b^6*c^5*d^4*f + 3*B^2*C*b^7*c^7*d^2*f - B*C^2*b^7*c^6*d^3*f + 96*A^2*C*b^7*c^5*d^4*f - 39*A^2*C*b^7*c^7*d^2*f - 36*A*C^2*b^7*c^5*d^4*f + 32*A^2*C*b^7*c^3*d^6*f + 15*A*C^2*b^7*c^7*d^2*f - 3*B^2*C*a^7*c^2*d^7*f - B*C^2*a^7*c^3*d^6*f + 111*A^2*B*b^7*c^6*d^3*f - 39*A*B^2*b^7*c^7*d^2*f + 24*A*B^2*b^7*c^5*d^4*f + 12*B^2*C*a^3*b^4*d^9*f - 12*B*C^2*a^4*b^3*d^9*f - 9*A^2*C*a^7*c^2*d^7*f + 9*A*C^2*a^7*c^2*d^7*f - 4*A*B^2*b^7*c^3*d^6*f - 12*A^2*C*a^3*b^4*d^9*f - 8*A*C^2*a^5*b^2*d^9*f + 8*A*C^2*a^3*b^4*d^9*f + 4*B^2*C*a^2*b^5*c^9*f + 4*A^2*C*a^5*b^2*d^9*f - 4*B*C^2*a^3*b^4*c^9*f + 3*A*B^2*a^7*c^2*d^7*f - A^2*B*a^7*c^3*d^6*f + 12*A^2*B*a^2*b^5*d^9*f - 8*A*B^2*a^3*b^4*d^9*f - 4*A^2*B*a^4*b^3*d^9*f + 4*A*C^2*a^2*b^5*c^9*f - 3*C^3*a^6*b*c*d^8*f + 3*C^3*a*b^6*c^8*d*f + 3*A^3*a^6*b*c*d^8*f - 3*A^3*a*b^6*c^8*d*f + 3*B*C^2*b^7*c^8*d*f + 12*A^2*C*b^7*c*d^8*f + 3*B*C^2*a^7*c*d^8*f - 9*A^2*B*b^7*c^8*d*f - B*C^2*a^6*b*d^9*f + 4*A^2*C*a*b^6*d^9*f + 3*A^2*B*a^7*c*d^8*f + 3*B*C^2*a*b^6*c^9*f + 8*A*B^2*a*b^6*d^9*f - A^2*B*a^6*b*d^9*f - A^2*B*a*b^6*c^9*f - 39*C^3*a^4*b^3*c^5*d^4*f + 39*C^3*a^3*b^4*c^4*d^5*f - 27*C^3*a^5*b^2*c^2*d^7*f + 27*C^3*a^2*b^5*c^7*d^2*f + 17*C^3*a^4*b^3*c^3*d^6*f - 17*C^3*a^3*b^4*c^6*d^3*f - 3*C^3*a^5*b^2*c^4*d^5*f + 3*C^3*a^2*b^5*c^5*d^4*f - 63*B^3*a^3*b^4*c^5*d^4*f + 57*B^3*a^2*b^5*c^4*d^5*f - 51*B^3*a^4*b^3*c^2*d^7*f + 48*B^3*a^3*b^4*c^3*d^6*f + 31*B^3*a^2*b^5*c^6*d^3*f + 27*B^3*a^5*b^2*c^3*d^6*f + 16*B^3*a^4*b^3*c^6*d^3*f - 15*B^3*a^5*b^2*c^5*d^4*f - 12*B^3*a^2*b^5*c^2*d^7*f + 9*B^3*a^4*b^3*c^4*d^5*f - 3*B^3*a^3*b^4*c^7*d^2*f - 123*A^3*a^2*b^5*c^5*d^4*f + 81*A^3*a^3*b^4*c^4*d^5*f - 45*A^3*a^4*b^3*c^5*d^4*f + 39*A^3*a^5*b^2*c^4*d^5*f - 25*A^3*a^4*b^3*c^3*d^6*f + 25*A^3*a^3*b^4*c^6*d^3*f - 24*A^3*a^3*b^4*c^2*d^7*f - 8*A^3*a^2*b^5*c^3*d^6*f + 3*A^3*a^5*b^2*c^2*d^7*f - 3*A^3*a^2*b^5*c^7*d^2*f + 17*C^3*a^6*b*c^3*d^6*f - 17*C^3*a*b^6*c^6*d^3*f + 12*C^3*a^4*b^3*c*d^8*f - 12*C^3*a^3*b^4*c^8*d*f + 24*B^3*a^3*b^4*c*d^8*f + 21*B^3*a*b^6*c^7*d^2*f - 18*B^3*a*b^6*c^5*d^4*f - 15*B^3*a^6*b*c^2*d^7*f + 6*B^3*a^6*b*c^4*d^5*f + 6*B^3*a^5*b^2*c*d^8*f - 6*B^3*a^2*b^5*c^8*d*f + 4*B^3*a*b^6*c^3*d^6*f + 108*A^3*a*b^6*c^4*d^5*f + 57*A^3*a*b^6*c^6*d^3*f - 17*A^3*a^6*b*c^3*d^6*f + 12*A^3*a^2*b^5*c*d^8*f + 3*C^3*b^7*c^7*d^2*f - 3*C^3*a^7*c^2*d^7*f - B^3*b^7*c^6*d^3*f - 60*A^3*b^7*c^5*d^4*f - 32*A^3*b^7*c^3*d^6*f + 21*A^3*b^7*c^7*d^2*f + 4*C^3*a^5*b^2*d^9*f - B^3*a^7*c^3*d^6*f - 4*C^3*a^2*b^5*c^9*f - 4*B^3*a^2*b^5*d^9*f + 3*A^3*a^7*c^2*d^7*f + 4*A^3*a^3*b^4*d^9*f + 3*B^3*b^7*c^8*d*f - 12*A^3*b^7*c*d^8*f + 3*B^3*a^7*c*d^8*f - B^3*a^6*b*d^9*f - 4*A^3*a*b^6*d^9*f - B^3*a*b^6*c^9*f - B^2*C*b^7*c^9*f - 4*A^2*B*b^7*d^9*f + 3*A^2*C*a^7*d^9*f - 3*A*C^2*a^7*d^9*f - A*C^2*b^7*c^9*f - A*B^2*a^7*d^9*f - C^3*b^7*c^9*f - A^3*a^7*d^9*f + B^2*C*a^7*d^9*f + A^2*C*b^7*c^9*f + A*B^2*b^7*c^9*f + C^3*a^7*d^9*f + A^3*b^7*c^9*f - 6*A*B^2*C*a*b^5*c^5*d - 21*A^2*B*C*a^2*b^4*c^3*d^3 + 21*A*B*C^2*a^2*b^4*c^3*d^3 + 12*A*B^2*C*a^2*b^4*c^4*d^2 - 12*A*B^2*C*a^2*b^4*c^2*d^4 - 10*A*B^2*C*a^3*b^3*c^3*d^3 - 6*A*B*C^2*a^3*b^3*c^4*d^2 + 3*A^2*B*C*a^3*b^3*c^4*d^2 + 3*A^2*B*C*a^3*b^3*c^2*d^4 + 3*A*B^2*C*a^4*b^2*c^2*d^4 + 3*A*B*C^2*a^3*b^3*c^2*d^4 + 2*A*B*C^2*a^4*b^2*c^3*d^3 - A^2*B*C*a^4*b^2*c^3*d^3 + 18*A^2*B*C*a*b^5*c^2*d^4 + 10*A*B^2*C*a*b^5*c^3*d^3 + 9*A^2*B*C*a*b^5*c^4*d^2 - 9*A*B*C^2*a*b^5*c^4*d^2 - 9*A*B*C^2*a*b^5*c^2*d^4 - 6*A^2*B*C*a^2*b^4*c*d^5 + 6*A*B^2*C*a^3*b^3*c*d^5 - 6*A*B*C^2*a^4*b^2*c*d^5 + 6*A*B*C^2*a^2*b^4*c^5*d + 3*A^2*B*C*a^4*b^2*c*d^5 - 3*A^2*B*C*a^2*b^4*c^5*d + 3*A*B*C^2*a^2*b^4*c*d^5 + 3*B^3*C*a^4*b^2*c*d^5 - 3*B^3*C*a^2*b^4*c^5*d + 3*B^3*C*a*b^5*c^4*d^2 + 3*B^2*C^2*a*b^5*c^5*d + 3*B*C^3*a^4*b^2*c*d^5 - 3*B*C^3*a^2*b^4*c^5*d + 3*B*C^3*a*b^5*c^4*d^2 + 24*A^3*C*a*b^5*c^3*d^3 + 8*A*C^3*a*b^5*c^3*d^3 - 9*A^3*B*a*b^5*c^2*d^4 - 9*A*B^3*a*b^5*c^2*d^4 + 3*A^3*B*a^2*b^4*c*d^5 - 3*A^3*B*a*b^5*c^4*d^2 + 3*A^2*B^2*a*b^5*c^5*d + 3*A*B^3*a^2*b^4*c*d^5 - 3*A*B^3*a*b^5*c^4*d^2 - 3*A*B^2*C*b^6*c^4*d^2 - 2*A^2*B*C*b^6*c^3*d^3 + 5*A*B*C^2*a^3*b^3*d^6 - 4*A^2*B*C*a^3*b^3*d^6 - A*B^2*C*a^4*b^2*d^6 + 9*B^2*C^2*a^3*b^3*c^3*d^3 - 6*B^2*C^2*a^2*b^4*c^4*d^2 + 6*B^2*C^2*a^2*b^4*c^2*d^4 - 3*B^2*C^2*a^4*b^2*c^2*d^4 + 24*A^2*C^2*a^3*b^3*c^3*d^3 - 15*A^2*C^2*a^2*b^4*c^4*d^2 - 9*A^2*C^2*a^4*b^2*c^2*d^4 + 3*A^2*C^2*a^2*b^4*c^2*d^4 + 9*A^2*B^2*a^2*b^4*c^2*d^4 - 3*A^2*B^2*a^2*b^4*c^4*d^2 + 6*A^2*B*C*b^6*c^5*d - 3*A*B*C^2*b^6*c^5*d + 4*A^2*B*C*a*b^5*d^6 - 2*A*B*C^2*a*b^5*d^6 + 2*A*B*C^2*a*b^5*c^6 - A^2*B*C*a*b^5*c^6 - 7*B^3*C*a^2*b^4*c^3*d^3 - 7*B*C^3*a^2*b^4*c^3*d^3 + 3*B^3*C*a^3*b^3*c^4*d^2 - 3*B^3*C*a^3*b^3*c^2*d^4 - 3*B^2*C^2*a^3*b^3*c*d^5 + 3*B*C^3*a^3*b^3*c^4*d^2 - 3*B*C^3*a^3*b^3*c^2*d^4 - B^3*C*a^4*b^2*c^3*d^3 - B^2*C^2*a*b^5*c^3*d^3 - B*C^3*a^4*b^2*c^3*d^3 - 24*A^2*C^2*a*b^5*c^3*d^3 - 24*A*C^3*a^3*b^3*c^3*d^3 + 12*A*C^3*a^2*b^4*c^4*d^2 + 9*A*C^3*a^4*b^2*c^2*d^4 - 8*A^3*C*a^3*b^3*c^3*d^3 + 6*A^3*C*a^2*b^4*c^4*d^2 - 6*A^3*C*a^2*b^4*c^2*d^4 + 3*A^3*C*a^4*b^2*c^2*d^4 - 9*A^2*B^2*a*b^5*c^3*d^3 + 7*A^3*B*a^2*b^4*c^3*d^3 + 7*A*B^3*a^2*b^4*c^3*d^3 - 3*A^3*B*a^3*b^3*c^2*d^4 - 3*A^2*B^2*a^3*b^3*c*d^5 - 3*A*B^3*a^3*b^3*c^2*d^4 + 12*A^2*C^2*b^6*c^4*d^2 + 3*A^2*C^2*b^6*c^2*d^4 + 6*A^2*B^2*b^6*c^4*d^2 + 3*A^2*B^2*b^6*c^2*d^4 - 5*A^2*C^2*a^2*b^4*d^6 + 3*A^2*C^2*a^4*b^2*d^6 + A*B*C^2*b^6*c^3*d^3 - 3*B^4*a^3*b^3*c*d^5 - B^4*a*b^5*c^3*d^3 + A^2*B^2*a^3*b^3*c^3*d^3 - 8*A^4*a*b^5*c^3*d^3 - 15*A^3*C*b^6*c^4*d^2 - 6*A^3*C*b^6*c^2*d^4 - 3*A*C^3*b^6*c^4*d^2 - 2*B^3*C*a^3*b^3*d^6 - 2*B*C^3*a^3*b^3*d^6 + 4*A^3*C*a^2*b^4*d^6 - 3*A*C^3*a^4*b^2*d^6 + 2*A*C^3*a^2*b^4*d^6 - A^3*C*a^4*b^2*d^6 - 2*A*C^3*a^2*b^4*c^6 + 3*B^4*a*b^5*c^5*d - 3*A^3*B*b^6*c^5*d - 3*A*B^3*b^6*c^5*d - B^3*C*a*b^5*c^6 - B*C^3*a*b^5*c^6 - 2*A^3*B*a*b^5*d^6 - 2*A*B^3*a*b^5*d^6 + 8*C^4*a^3*b^3*c^3*d^3 - 3*C^4*a^4*b^2*c^2*d^4 - 3*C^4*a^2*b^4*c^4*d^2 + 6*B^4*a^2*b^4*c^2*d^4 - 3*B^4*a^2*b^4*c^4*d^2 + 3*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*a^4*b^2*d^6 + B^2*C^2*a^2*b^4*d^6 + B^2*C^2*a^2*b^4*c^6 + A^2*C^2*a^2*b^4*c^6 - 2*A^3*C*b^6*d^6 + A^3*B*b^6*c^3*d^3 + A*B^3*b^6*c^3*d^3 + A^3*B*a^3*b^3*d^6 + A*B^3*a^3*b^3*d^6 + 6*A^4*b^6*c^4*d^2 + 3*A^4*b^6*c^2*d^4 - A^4*a^2*b^4*d^6 - 2*A^2*C^2*b^6*c^6 + A*B^2*C*b^6*c^6 + B^4*a^3*b^3*c^3*d^3 + A^3*C*b^6*c^6 + A*C^3*b^6*c^6 + C^4*a^4*b^2*d^6 + C^4*a^2*b^4*c^6 + B^4*a^2*b^4*d^6 + A^2*C^2*b^6*d^6 + A^2*B^2*b^6*d^6 + A^4*b^6*d^6, f, k)*(root(480*a^9*b*c^7*d^11*f^4 + 480*a*b^9*c^11*d^7*f^4 + 360*a^9*b*c^9*d^9*f^4 + 360*a^9*b*c^5*d^13*f^4 + 360*a*b^9*c^13*d^5*f^4 + 360*a*b^9*c^9*d^9*f^4 + 144*a^9*b*c^11*d^7*f^4 + 144*a^9*b*c^3*d^15*f^4 + 144*a*b^9*c^15*d^3*f^4 + 144*a*b^9*c^7*d^11*f^4 + 48*a^7*b^3*c*d^17*f^4 + 48*a^3*b^7*c^17*d*f^4 + 24*a^9*b*c^13*d^5*f^4 + 24*a^5*b^5*c^17*d*f^4 + 24*a^5*b^5*c*d^17*f^4 + 24*a*b^9*c^5*d^13*f^4 + 24*a^9*b*c*d^17*f^4 + 24*a*b^9*c^17*d*f^4 + 3920*a^5*b^5*c^9*d^9*f^4 - 3360*a^6*b^4*c^8*d^10*f^4 - 3360*a^4*b^6*c^10*d^8*f^4 - 3024*a^6*b^4*c^10*d^8*f^4 + 3024*a^5*b^5*c^11*d^7*f^4 + 3024*a^5*b^5*c^7*d^11*f^4 - 3024*a^4*b^6*c^8*d^10*f^4 + 2320*a^7*b^3*c^9*d^9*f^4 + 2320*a^3*b^7*c^9*d^9*f^4 - 2240*a^6*b^4*c^6*d^12*f^4 - 2240*a^4*b^6*c^12*d^6*f^4 + 2160*a^7*b^3*c^7*d^11*f^4 + 2160*a^3*b^7*c^11*d^7*f^4 - 1624*a^6*b^4*c^12*d^6*f^4 - 1624*a^4*b^6*c^6*d^12*f^4 + 1488*a^7*b^3*c^11*d^7*f^4 + 1488*a^3*b^7*c^7*d^11*f^4 + 1344*a^5*b^5*c^13*d^5*f^4 + 1344*a^5*b^5*c^5*d^13*f^4 - 1320*a^8*b^2*c^8*d^10*f^4 - 1320*a^2*b^8*c^10*d^8*f^4 + 1200*a^7*b^3*c^5*d^13*f^4 + 1200*a^3*b^7*c^13*d^5*f^4 - 1060*a^8*b^2*c^6*d^12*f^4 - 1060*a^2*b^8*c^12*d^6*f^4 - 948*a^8*b^2*c^10*d^8*f^4 - 948*a^2*b^8*c^8*d^10*f^4 - 840*a^6*b^4*c^4*d^14*f^4 - 840*a^4*b^6*c^14*d^4*f^4 + 528*a^7*b^3*c^13*d^5*f^4 + 528*a^3*b^7*c^5*d^13*f^4 - 480*a^8*b^2*c^4*d^14*f^4 - 480*a^6*b^4*c^14*d^4*f^4 - 480*a^4*b^6*c^4*d^14*f^4 - 480*a^2*b^8*c^14*d^4*f^4 - 368*a^8*b^2*c^12*d^6*f^4 + 368*a^7*b^3*c^3*d^15*f^4 + 368*a^3*b^7*c^15*d^3*f^4 - 368*a^2*b^8*c^6*d^12*f^4 + 304*a^5*b^5*c^15*d^3*f^4 + 304*a^5*b^5*c^3*d^15*f^4 - 144*a^6*b^4*c^2*d^16*f^4 - 144*a^4*b^6*c^16*d^2*f^4 - 108*a^8*b^2*c^2*d^16*f^4 - 108*a^2*b^8*c^16*d^2*f^4 + 80*a^7*b^3*c^15*d^3*f^4 + 80*a^3*b^7*c^3*d^15*f^4 - 60*a^8*b^2*c^14*d^4*f^4 - 60*a^6*b^4*c^16*d^2*f^4 - 60*a^4*b^6*c^2*d^16*f^4 - 60*a^2*b^8*c^4*d^14*f^4 - 80*b^10*c^12*d^6*f^4 - 60*b^10*c^14*d^4*f^4 - 60*b^10*c^10*d^8*f^4 - 24*b^10*c^16*d^2*f^4 - 24*b^10*c^8*d^10*f^4 - 4*b^10*c^6*d^12*f^4 - 80*a^10*c^6*d^12*f^4 - 60*a^10*c^8*d^10*f^4 - 60*a^10*c^4*d^14*f^4 - 24*a^10*c^10*d^8*f^4 - 24*a^10*c^2*d^16*f^4 - 4*a^10*c^12*d^6*f^4 - 8*a^8*b^2*d^18*f^4 - 4*a^6*b^4*d^18*f^4 - 8*a^2*b^8*c^18*f^4 - 4*a^4*b^6*c^18*f^4 - 4*b^10*c^18*f^4 - 4*a^10*d^18*f^4 - 12*A*C*a^7*b*c*d^11*f^2 - 12*A*C*a*b^7*c^11*d*f^2 - 912*B*C*a^4*b^4*c^5*d^7*f^2 + 792*B*C*a^5*b^3*c^4*d^8*f^2 - 792*B*C*a^3*b^5*c^8*d^4*f^2 + 720*B*C*a^4*b^4*c^7*d^5*f^2 - 480*B*C*a^6*b^2*c^5*d^7*f^2 - 408*B*C*a^2*b^6*c^5*d^7*f^2 + 384*B*C*a^2*b^6*c^7*d^5*f^2 - 336*B*C*a^5*b^3*c^8*d^4*f^2 + 324*B*C*a^3*b^5*c^4*d^8*f^2 + 312*B*C*a^6*b^2*c^7*d^5*f^2 - 248*B*C*a^6*b^2*c^3*d^9*f^2 + 216*B*C*a^2*b^6*c^9*d^3*f^2 - 196*B*C*a^4*b^4*c^3*d^9*f^2 + 132*B*C*a^4*b^4*c^9*d^3*f^2 + 80*B*C*a^3*b^5*c^6*d^6*f^2 - 64*B*C*a^5*b^3*c^6*d^6*f^2 - 36*B*C*a^3*b^5*c^2*d^10*f^2 - 28*B*C*a^2*b^6*c^3*d^9*f^2 + 12*B*C*a^5*b^3*c^10*d^2*f^2 - 12*B*C*a^5*b^3*c^2*d^10*f^2 - 12*B*C*a^3*b^5*c^10*d^2*f^2 - 4*B*C*a^6*b^2*c^9*d^3*f^2 - 1468*A*C*a^4*b^4*c^6*d^6*f^2 + 996*A*C*a^3*b^5*c^7*d^5*f^2 + 900*A*C*a^5*b^3*c^5*d^7*f^2 - 676*A*C*a^6*b^2*c^6*d^6*f^2 - 660*A*C*a^2*b^6*c^6*d^6*f^2 + 636*A*C*a^3*b^5*c^5*d^7*f^2 + 540*A*C*a^5*b^3*c^7*d^5*f^2 - 236*A*C*a^5*b^3*c^3*d^9*f^2 - 204*A*C*a^3*b^5*c^9*d^3*f^2 + 156*A*C*a^2*b^6*c^10*d^2*f^2 + 132*A*C*a^6*b^2*c^2*d^10*f^2 - 72*A*C*a^6*b^2*c^4*d^8*f^2 - 72*A*C*a^5*b^3*c^9*d^3*f^2 + 66*A*C*a^2*b^6*c^4*d^8*f^2 + 54*A*C*a^4*b^4*c^10*d^2*f^2 + 54*A*C*a^4*b^4*c^2*d^10*f^2 - 48*A*C*a^4*b^4*c^4*d^8*f^2 - 48*A*C*a^2*b^6*c^8*d^4*f^2 + 42*A*C*a^6*b^2*c^8*d^4*f^2 - 40*A*C*a^3*b^5*c^3*d^9*f^2 - 36*A*C*a^4*b^4*c^8*d^4*f^2 + 24*A*C*a^2*b^6*c^2*d^10*f^2 + 960*A*B*a^4*b^4*c^5*d^7*f^2 - 864*A*B*a^5*b^3*c^4*d^8*f^2 + 756*A*B*a^3*b^5*c^8*d^4*f^2 - 744*A*B*a^4*b^4*c^7*d^5*f^2 - 528*A*B*a^3*b^5*c^4*d^8*f^2 + 504*A*B*a^6*b^2*c^5*d^7*f^2 - 432*A*B*a^2*b^6*c^7*d^5*f^2 + 432*A*B*a^2*b^6*c^5*d^7*f^2 + 348*A*B*a^5*b^3*c^8*d^4*f^2 - 312*A*B*a^6*b^2*c^7*d^5*f^2 - 284*A*B*a^2*b^6*c^9*d^3*f^2 + 280*A*B*a^6*b^2*c^3*d^9*f^2 + 264*A*B*a^4*b^4*c^3*d^9*f^2 - 240*A*B*a^3*b^5*c^6*d^6*f^2 - 172*A*B*a^4*b^4*c^9*d^3*f^2 + 68*A*B*a^2*b^6*c^3*d^9*f^2 - 60*A*B*a^3*b^5*c^2*d^10*f^2 + 24*A*B*a^5*b^3*c^6*d^6*f^2 - 24*A*B*a^5*b^3*c^2*d^10*f^2 + 12*A*B*a^3*b^5*c^10*d^2*f^2 + 360*B*C*a^7*b*c^4*d^8*f^2 - 336*B*C*a*b^7*c^8*d^4*f^2 + 168*B*C*a*b^7*c^6*d^6*f^2 - 136*B*C*a^7*b*c^6*d^6*f^2 + 36*B*C*a^6*b^2*c*d^11*f^2 - 36*B*C*a^2*b^6*c^11*d*f^2 - 24*B*C*a^7*b*c^2*d^10*f^2 + 24*B*C*a*b^7*c^10*d^2*f^2 - 12*B*C*a^4*b^4*c^11*d*f^2 + 12*B*C*a^4*b^4*c*d^11*f^2 + 12*B*C*a*b^7*c^4*d^8*f^2 + 444*A*C*a*b^7*c^7*d^5*f^2 + 348*A*C*a^7*b*c^5*d^7*f^2 - 164*A*C*a^7*b*c^3*d^9*f^2 - 132*A*C*a*b^7*c^9*d^3*f^2 + 84*A*C*a*b^7*c^5*d^7*f^2 + 32*A*C*a*b^7*c^3*d^9*f^2 - 12*A*C*a^7*b*c^7*d^5*f^2 - 12*A*C*a^5*b^3*c*d^11*f^2 - 12*A*C*a^3*b^5*c^11*d*f^2 - 360*A*B*a^7*b*c^4*d^8*f^2 + 288*A*B*a*b^7*c^8*d^4*f^2 - 288*A*B*a*b^7*c^6*d^6*f^2 - 144*A*B*a*b^7*c^4*d^8*f^2 + 136*A*B*a^7*b*c^6*d^6*f^2 - 60*A*B*a*b^7*c^2*d^10*f^2 - 36*A*B*a*b^7*c^10*d^2*f^2 + 24*A*B*a^7*b*c^2*d^10*f^2 - 24*A*B*a^6*b^2*c*d^11*f^2 + 12*A*B*a^4*b^4*c*d^11*f^2 + 12*A*B*a^2*b^6*c^11*d*f^2 + 12*A*B*a^2*b^6*c*d^11*f^2 + 80*B*C*b^8*c^9*d^3*f^2 - 24*B*C*b^8*c^7*d^5*f^2 - 90*A*C*b^8*c^8*d^4*f^2 - 80*B*C*a^8*c^3*d^9*f^2 + 54*A*C*b^8*c^10*d^2*f^2 - 30*A*C*b^8*c^6*d^6*f^2 + 24*B*C*a^8*c^5*d^7*f^2 - 12*A*C*b^8*c^4*d^8*f^2 - 112*A*B*b^8*c^9*d^3*f^2 - 66*A*C*a^8*c^4*d^8*f^2 + 54*A*C*a^8*c^2*d^10*f^2 - 8*B*C*a^5*b^3*d^12*f^2 - 8*B*C*a^3*b^5*d^12*f^2 + 4*A*B*b^8*c^3*d^9*f^2 + 2*A*C*a^8*c^6*d^6*f^2 + 80*A*B*a^8*c^3*d^9*f^2 - 24*A*B*a^8*c^5*d^7*f^2 + 8*A*C*a^2*b^6*d^12*f^2 - 4*B*C*a^3*b^5*c^12*f^2 + 4*A*C*a^4*b^4*d^12*f^2 - 2*A*C*a^6*b^2*d^12*f^2 + 6*A*C*a^2*b^6*c^12*f^2 + 4*A*B*a^5*b^3*d^12*f^2 - 4*A*B*a^3*b^5*d^12*f^2 + 726*C^2*a^4*b^4*c^6*d^6*f^2 - 402*C^2*a^5*b^3*c^5*d^7*f^2 - 402*C^2*a^3*b^5*c^7*d^5*f^2 + 322*C^2*a^6*b^2*c^6*d^6*f^2 + 322*C^2*a^2*b^6*c^6*d^6*f^2 - 222*C^2*a^5*b^3*c^7*d^5*f^2 - 222*C^2*a^3*b^5*c^5*d^7*f^2 + 134*C^2*a^5*b^3*c^3*d^9*f^2 + 134*C^2*a^3*b^5*c^9*d^3*f^2 - 66*C^2*a^6*b^2*c^2*d^10*f^2 - 66*C^2*a^2*b^6*c^10*d^2*f^2 + 52*C^2*a^5*b^3*c^9*d^3*f^2 + 52*C^2*a^3*b^5*c^3*d^9*f^2 - 27*C^2*a^6*b^2*c^8*d^4*f^2 - 27*C^2*a^2*b^6*c^4*d^8*f^2 + 24*C^2*a^6*b^2*c^4*d^8*f^2 + 24*C^2*a^4*b^4*c^8*d^4*f^2 + 24*C^2*a^4*b^4*c^4*d^8*f^2 + 24*C^2*a^2*b^6*c^8*d^4*f^2 - 15*C^2*a^4*b^4*c^10*d^2*f^2 - 15*C^2*a^4*b^4*c^2*d^10*f^2 - 570*B^2*a^4*b^4*c^6*d^6*f^2 + 366*B^2*a^3*b^5*c^7*d^5*f^2 + 318*B^2*a^5*b^3*c^5*d^7*f^2 - 262*B^2*a^6*b^2*c^6*d^6*f^2 - 222*B^2*a^2*b^6*c^6*d^6*f^2 - 210*B^2*a^5*b^3*c^3*d^9*f^2 + 186*B^2*a^5*b^3*c^7*d^5*f^2 + 162*B^2*a^3*b^5*c^5*d^7*f^2 - 142*B^2*a^3*b^5*c^9*d^3*f^2 + 132*B^2*a^4*b^4*c^4*d^8*f^2 + 117*B^2*a^2*b^6*c^4*d^8*f^2 + 102*B^2*a^6*b^2*c^2*d^10*f^2 - 96*B^2*a^3*b^5*c^3*d^9*f^2 + 90*B^2*a^2*b^6*c^10*d^2*f^2 + 81*B^2*a^4*b^4*c^2*d^10*f^2 - 56*B^2*a^5*b^3*c^9*d^3*f^2 + 48*B^2*a^6*b^2*c^4*d^8*f^2 + 48*B^2*a^4*b^4*c^8*d^4*f^2 + 45*B^2*a^6*b^2*c^8*d^4*f^2 + 36*B^2*a^2*b^6*c^8*d^4*f^2 + 36*B^2*a^2*b^6*c^2*d^10*f^2 + 33*B^2*a^4*b^4*c^10*d^2*f^2 + 822*A^2*a^4*b^4*c^6*d^6*f^2 - 594*A^2*a^3*b^5*c^7*d^5*f^2 - 498*A^2*a^5*b^3*c^5*d^7*f^2 + 498*A^2*a^2*b^6*c^6*d^6*f^2 - 414*A^2*a^3*b^5*c^5*d^7*f^2 + 354*A^2*a^6*b^2*c^6*d^6*f^2 - 318*A^2*a^5*b^3*c^7*d^5*f^2 + 144*A^2*a^2*b^6*c^8*d^4*f^2 + 102*A^2*a^5*b^3*c^3*d^9*f^2 + 84*A^2*a^4*b^4*c^4*d^8*f^2 + 81*A^2*a^2*b^6*c^4*d^8*f^2 + 72*A^2*a^4*b^4*c^8*d^4*f^2 + 70*A^2*a^3*b^5*c^9*d^3*f^2 - 66*A^2*a^6*b^2*c^2*d^10*f^2 + 48*A^2*a^6*b^2*c^4*d^8*f^2 - 42*A^2*a^2*b^6*c^10*d^2*f^2 + 24*A^2*a^2*b^6*c^2*d^10*f^2 + 20*A^2*a^5*b^3*c^9*d^3*f^2 - 15*A^2*a^6*b^2*c^8*d^4*f^2 - 15*A^2*a^4*b^4*c^10*d^2*f^2 - 15*A^2*a^4*b^4*c^2*d^10*f^2 - 12*A^2*a^3*b^5*c^3*d^9*f^2 - 24*B*C*b^8*c^11*d*f^2 + 24*B*C*a^8*c*d^11*f^2 + 12*A*B*b^8*c^11*d*f^2 - 8*B*C*a^7*b*d^12*f^2 - 24*A*B*a^8*c*d^11*f^2 + 4*B*C*a*b^7*c^12*f^2 + 8*A*B*a^7*b*d^12*f^2 - 8*A*B*a*b^7*d^12*f^2 - 8*A*B*a*b^7*c^12*f^2 - 174*C^2*a^7*b*c^5*d^7*f^2 - 174*C^2*a*b^7*c^7*d^5*f^2 + 82*C^2*a^7*b*c^3*d^9*f^2 + 82*C^2*a*b^7*c^9*d^3*f^2 + 6*C^2*a^7*b*c^7*d^5*f^2 + 6*C^2*a^5*b^3*c*d^11*f^2 + 6*C^2*a^3*b^5*c^11*d*f^2 + 6*C^2*a*b^7*c^5*d^7*f^2 + 162*B^2*a*b^7*c^7*d^5*f^2 + 138*B^2*a^7*b*c^5*d^7*f^2 - 118*B^2*a^7*b*c^3*d^9*f^2 - 86*B^2*a*b^7*c^9*d^3*f^2 - 30*B^2*a^5*b^3*c*d^11*f^2 - 18*B^2*a^7*b*c^7*d^5*f^2 - 18*B^2*a*b^7*c^5*d^7*f^2 - 12*B^2*a^3*b^5*c*d^11*f^2 - 6*B^2*a^3*b^5*c^11*d*f^2 - 4*B^2*a*b^7*c^3*d^9*f^2 - 270*A^2*a*b^7*c^7*d^5*f^2 - 174*A^2*a^7*b*c^5*d^7*f^2 - 90*A^2*a*b^7*c^5*d^7*f^2 + 82*A^2*a^7*b*c^3*d^9*f^2 + 50*A^2*a*b^7*c^9*d^3*f^2 - 32*A^2*a*b^7*c^3*d^9*f^2 + 6*A^2*a^7*b*c^7*d^5*f^2 + 6*A^2*a^5*b^3*c*d^11*f^2 + 6*A^2*a^3*b^5*c^11*d*f^2 + 6*C^2*a^7*b*c*d^11*f^2 + 6*C^2*a*b^7*c^11*d*f^2 - 18*B^2*a^7*b*c*d^11*f^2 - 6*B^2*a*b^7*c^11*d*f^2 + 6*A^2*a^7*b*c*d^11*f^2 + 6*A^2*a*b^7*c^11*d*f^2 - 6*A*C*a^8*d^12*f^2 - 2*A*C*b^8*c^12*f^2 + 33*C^2*b^8*c^8*d^4*f^2 - 27*C^2*b^8*c^10*d^2*f^2 - C^2*b^8*c^6*d^6*f^2 + 33*C^2*a^8*c^4*d^8*f^2 + 33*B^2*b^8*c^10*d^2*f^2 - 27*C^2*a^8*c^2*d^10*f^2 - 27*B^2*b^8*c^8*d^4*f^2 + 3*B^2*b^8*c^6*d^6*f^2 - C^2*a^8*c^6*d^6*f^2 + 117*A^2*b^8*c^8*d^4*f^2 + 111*A^2*b^8*c^6*d^6*f^2 + 72*A^2*b^8*c^4*d^8*f^2 + 33*B^2*a^8*c^2*d^10*f^2 - 27*B^2*a^8*c^4*d^8*f^2 + 24*A^2*b^8*c^2*d^10*f^2 + 4*C^2*a^4*b^4*d^12*f^2 + 3*C^2*a^6*b^2*d^12*f^2 + 3*B^2*a^8*c^6*d^6*f^2 - 3*A^2*b^8*c^10*d^2*f^2 + 33*A^2*a^8*c^4*d^8*f^2 - 27*A^2*a^8*c^2*d^10*f^2 + 4*C^2*a^4*b^4*c^12*f^2 + 4*B^2*a^4*b^4*d^12*f^2 + 4*B^2*a^2*b^6*d^12*f^2 + 3*C^2*a^2*b^6*c^12*f^2 + 3*B^2*a^6*b^2*d^12*f^2 - A^2*a^8*c^6*d^6*f^2 - 4*A^2*a^4*b^4*d^12*f^2 + 3*B^2*a^2*b^6*c^12*f^2 - A^2*a^6*b^2*d^12*f^2 - A^2*a^2*b^6*c^12*f^2 + 3*C^2*b^8*c^12*f^2 + 3*C^2*a^8*d^12*f^2 + 4*A^2*b^8*d^12*f^2 - B^2*b^8*c^12*f^2 - B^2*a^8*d^12*f^2 + 3*A^2*b^8*c^12*f^2 + 3*A^2*a^8*d^12*f^2 - 24*A*B*C*a*b^6*c*d^8*f + 342*A*B*C*a^2*b^5*c^4*d^5*f - 186*A*B*C*a^3*b^4*c^5*d^4*f - 66*A*B*C*a^4*b^3*c^2*d^7*f + 48*A*B*C*a^2*b^5*c^2*d^7*f + 42*A*B*C*a^2*b^5*c^6*d^3*f + 26*A*B*C*a^5*b^2*c^3*d^6*f + 24*A*B*C*a^4*b^3*c^6*d^3*f - 18*A*B*C*a^4*b^3*c^4*d^5*f - 18*A*B*C*a^3*b^4*c^7*d^2*f - 8*A*B*C*a^3*b^4*c^3*d^6*f + 6*A*B*C*a^5*b^2*c^5*d^4*f - 128*A*B*C*a*b^6*c^3*d^6*f + 126*A*B*C*a*b^6*c^7*d^2*f + 72*A*B*C*a^3*b^4*c*d^8*f - 36*A*B*C*a^5*b^2*c*d^8*f - 36*A*B*C*a^2*b^5*c^8*d*f + 30*A*B*C*a^6*b*c^2*d^7*f - 12*A*B*C*a^6*b*c^4*d^5*f - 12*A*B*C*a*b^6*c^5*d^4*f - 21*B^2*C*a*b^6*c^8*d*f - 3*B^2*C*a^6*b*c*d^8*f + 21*A^2*C*a*b^6*c^8*d*f - 21*A*C^2*a*b^6*c^8*d*f - 9*A^2*C*a^6*b*c*d^8*f + 9*A*C^2*a^6*b*c*d^8*f + 36*A^2*B*a*b^6*c*d^8*f + 21*A*B^2*a*b^6*c^8*d*f + 3*A*B^2*a^6*b*c*d^8*f - 78*A*B*C*b^7*c^6*d^3*f + 24*A*B*C*b^7*c^4*d^5*f + 2*A*B*C*a^7*c^3*d^6*f + 16*A*B*C*a^4*b^3*d^9*f - 16*A*B*C*a^2*b^5*d^9*f - 237*B^2*C*a^3*b^4*c^4*d^5*f + 165*B*C^2*a^3*b^4*c^5*d^4*f + 92*B^2*C*a^2*b^5*c^3*d^6*f - 81*B^2*C*a^2*b^5*c^7*d^2*f + 77*B^2*C*a^4*b^3*c^3*d^6*f - 75*B*C^2*a^2*b^5*c^4*d^5*f + 69*B^2*C*a^4*b^3*c^5*d^4*f + 69*B*C^2*a^4*b^3*c^4*d^5*f - 68*B*C^2*a^3*b^4*c^3*d^6*f - 63*B^2*C*a^5*b^2*c^4*d^5*f - 61*B*C^2*a^2*b^5*c^6*d^3*f + 57*B*C^2*a^4*b^3*c^2*d^7*f - 53*B*C^2*a^5*b^2*c^3*d^6*f - 44*B*C^2*a^4*b^3*c^6*d^3*f - 36*B^2*C*a^3*b^4*c^2*d^7*f + 35*B^2*C*a^3*b^4*c^6*d^3*f + 33*B^2*C*a^5*b^2*c^2*d^7*f - 33*B^2*C*a^2*b^5*c^5*d^4*f + 33*B*C^2*a^3*b^4*c^7*d^2*f - 12*B^2*C*a^4*b^3*c^7*d^2*f + 9*B*C^2*a^5*b^2*c^5*d^4*f + 4*B^2*C*a^5*b^2*c^6*d^3*f + 225*A^2*C*a^2*b^5*c^5*d^4*f - 105*A*C^2*a^2*b^5*c^5*d^4*f - 99*A^2*C*a^3*b^4*c^4*d^5*f - 81*A^2*C*a^5*b^2*c^4*d^5*f + 67*A^2*C*a^4*b^3*c^3*d^6*f - 59*A*C^2*a^4*b^3*c^3*d^6*f + 57*A*C^2*a^5*b^2*c^2*d^7*f - 57*A*C^2*a^2*b^5*c^7*d^2*f + 51*A^2*C*a^4*b^3*c^5*d^4*f + 48*A^2*C*a^3*b^4*c^2*d^7*f + 45*A*C^2*a^5*b^2*c^4*d^5*f - 35*A^2*C*a^3*b^4*c^6*d^3*f - 33*A^2*C*a^5*b^2*c^2*d^7*f + 33*A^2*C*a^2*b^5*c^7*d^2*f + 33*A*C^2*a^4*b^3*c^5*d^4*f + 27*A*C^2*a^3*b^4*c^6*d^3*f - 24*A*C^2*a^3*b^4*c^2*d^7*f + 24*A*C^2*a^2*b^5*c^3*d^6*f - 21*A*C^2*a^3*b^4*c^4*d^5*f - 16*A^2*C*a^2*b^5*c^3*d^6*f - 243*A^2*B*a^2*b^5*c^4*d^5*f - 156*A*B^2*a^2*b^5*c^3*d^6*f + 141*A*B^2*a^3*b^4*c^4*d^5*f + 108*A^2*B*a^3*b^4*c^3*d^6*f - 105*A*B^2*a^4*b^3*c^3*d^6*f + 84*A*B^2*a^3*b^4*c^2*d^7*f + 81*A*B^2*a^2*b^5*c^5*d^4*f - 51*A^2*B*a^4*b^3*c^4*d^5*f + 51*A^2*B*a^2*b^5*c^6*d^3*f - 48*A^2*B*a^2*b^5*c^2*d^7*f + 45*A^2*B*a^3*b^4*c^5*d^4*f + 39*A*B^2*a^5*b^2*c^4*d^5*f - 35*A*B^2*a^3*b^4*c^6*d^3*f + 33*A*B^2*a^2*b^5*c^7*d^2*f + 27*A^2*B*a^5*b^2*c^3*d^6*f - 21*A*B^2*a^4*b^3*c^5*d^4*f + 20*A^2*B*a^4*b^3*c^6*d^3*f - 15*A^2*B*a^5*b^2*c^5*d^4*f - 15*A^2*B*a^3*b^4*c^7*d^2*f + 9*A^2*B*a^4*b^3*c^2*d^7*f + 3*A*B^2*a^5*b^2*c^2*d^7*f + 18*A*B*C*b^7*c^8*d*f - 6*A*B*C*a^7*c*d^8*f + 2*A*B*C*a^6*b*d^9*f - 6*A*B*C*a*b^6*c^9*f + 63*B^2*C*a*b^6*c^6*d^3*f - 48*B^2*C*a^4*b^3*c*d^8*f + 42*B*C^2*a^2*b^5*c^8*d*f + 42*B*C^2*a*b^6*c^5*d^4*f - 39*B*C^2*a*b^6*c^7*d^2*f + 30*B*C^2*a^5*b^2*c*d^8*f - 24*B^2*C*a*b^6*c^4*d^5*f - 24*B*C^2*a^3*b^4*c*d^8*f + 17*B^2*C*a^6*b*c^3*d^6*f - 15*B*C^2*a^6*b*c^2*d^7*f + 12*B^2*C*a^3*b^4*c^8*d*f + 12*B^2*C*a^2*b^5*c*d^8*f + 6*B*C^2*a^6*b*c^4*d^5*f - 192*A^2*C*a*b^6*c^4*d^5*f - 99*A^2*C*a*b^6*c^6*d^3*f + 84*A*C^2*a*b^6*c^4*d^5*f + 59*A*C^2*a*b^6*c^6*d^3*f + 51*A^2*C*a^6*b*c^3*d^6*f - 51*A*C^2*a^6*b*c^3*d^6*f - 36*A^2*C*a^2*b^5*c*d^8*f - 24*A*C^2*a^4*b^3*c*d^8*f + 24*A*C^2*a^2*b^5*c*d^8*f + 12*A^2*C*a^4*b^3*c*d^8*f + 12*A*C^2*a^3*b^4*c^8*d*f + 160*A^2*B*a*b^6*c^3*d^6*f - 99*A*B^2*a*b^6*c^6*d^3*f - 87*A^2*B*a*b^6*c^7*d^2*f - 72*A*B^2*a*b^6*c^4*d^5*f - 48*A*B^2*a^2*b^5*c*d^8*f - 36*A^2*B*a^3*b^4*c*d^8*f + 24*A*B^2*a^4*b^3*c*d^8*f - 17*A*B^2*a^6*b*c^3*d^6*f - 15*A^2*B*a^6*b*c^2*d^7*f + 12*A*B^2*a*b^6*c^2*d^7*f + 6*A^2*B*a^6*b*c^4*d^5*f + 6*A^2*B*a^5*b^2*c*d^8*f + 6*A^2*B*a^2*b^5*c^8*d*f - 6*A^2*B*a*b^6*c^5*d^4*f + 3*B^2*C*b^7*c^7*d^2*f - B*C^2*b^7*c^6*d^3*f + 96*A^2*C*b^7*c^5*d^4*f - 39*A^2*C*b^7*c^7*d^2*f - 36*A*C^2*b^7*c^5*d^4*f + 32*A^2*C*b^7*c^3*d^6*f + 15*A*C^2*b^7*c^7*d^2*f - 3*B^2*C*a^7*c^2*d^7*f - B*C^2*a^7*c^3*d^6*f + 111*A^2*B*b^7*c^6*d^3*f - 39*A*B^2*b^7*c^7*d^2*f + 24*A*B^2*b^7*c^5*d^4*f + 12*B^2*C*a^3*b^4*d^9*f - 12*B*C^2*a^4*b^3*d^9*f - 9*A^2*C*a^7*c^2*d^7*f + 9*A*C^2*a^7*c^2*d^7*f - 4*A*B^2*b^7*c^3*d^6*f - 12*A^2*C*a^3*b^4*d^9*f - 8*A*C^2*a^5*b^2*d^9*f + 8*A*C^2*a^3*b^4*d^9*f + 4*B^2*C*a^2*b^5*c^9*f + 4*A^2*C*a^5*b^2*d^9*f - 4*B*C^2*a^3*b^4*c^9*f + 3*A*B^2*a^7*c^2*d^7*f - A^2*B*a^7*c^3*d^6*f + 12*A^2*B*a^2*b^5*d^9*f - 8*A*B^2*a^3*b^4*d^9*f - 4*A^2*B*a^4*b^3*d^9*f + 4*A*C^2*a^2*b^5*c^9*f - 3*C^3*a^6*b*c*d^8*f + 3*C^3*a*b^6*c^8*d*f + 3*A^3*a^6*b*c*d^8*f - 3*A^3*a*b^6*c^8*d*f + 3*B*C^2*b^7*c^8*d*f + 12*A^2*C*b^7*c*d^8*f + 3*B*C^2*a^7*c*d^8*f - 9*A^2*B*b^7*c^8*d*f - B*C^2*a^6*b*d^9*f + 4*A^2*C*a*b^6*d^9*f + 3*A^2*B*a^7*c*d^8*f + 3*B*C^2*a*b^6*c^9*f + 8*A*B^2*a*b^6*d^9*f - A^2*B*a^6*b*d^9*f - A^2*B*a*b^6*c^9*f - 39*C^3*a^4*b^3*c^5*d^4*f + 39*C^3*a^3*b^4*c^4*d^5*f - 27*C^3*a^5*b^2*c^2*d^7*f + 27*C^3*a^2*b^5*c^7*d^2*f + 17*C^3*a^4*b^3*c^3*d^6*f - 17*C^3*a^3*b^4*c^6*d^3*f - 3*C^3*a^5*b^2*c^4*d^5*f + 3*C^3*a^2*b^5*c^5*d^4*f - 63*B^3*a^3*b^4*c^5*d^4*f + 57*B^3*a^2*b^5*c^4*d^5*f - 51*B^3*a^4*b^3*c^2*d^7*f + 48*B^3*a^3*b^4*c^3*d^6*f + 31*B^3*a^2*b^5*c^6*d^3*f + 27*B^3*a^5*b^2*c^3*d^6*f + 16*B^3*a^4*b^3*c^6*d^3*f - 15*B^3*a^5*b^2*c^5*d^4*f - 12*B^3*a^2*b^5*c^2*d^7*f + 9*B^3*a^4*b^3*c^4*d^5*f - 3*B^3*a^3*b^4*c^7*d^2*f - 123*A^3*a^2*b^5*c^5*d^4*f + 81*A^3*a^3*b^4*c^4*d^5*f - 45*A^3*a^4*b^3*c^5*d^4*f + 39*A^3*a^5*b^2*c^4*d^5*f - 25*A^3*a^4*b^3*c^3*d^6*f + 25*A^3*a^3*b^4*c^6*d^3*f - 24*A^3*a^3*b^4*c^2*d^7*f - 8*A^3*a^2*b^5*c^3*d^6*f + 3*A^3*a^5*b^2*c^2*d^7*f - 3*A^3*a^2*b^5*c^7*d^2*f + 17*C^3*a^6*b*c^3*d^6*f - 17*C^3*a*b^6*c^6*d^3*f + 12*C^3*a^4*b^3*c*d^8*f - 12*C^3*a^3*b^4*c^8*d*f + 24*B^3*a^3*b^4*c*d^8*f + 21*B^3*a*b^6*c^7*d^2*f - 18*B^3*a*b^6*c^5*d^4*f - 15*B^3*a^6*b*c^2*d^7*f + 6*B^3*a^6*b*c^4*d^5*f + 6*B^3*a^5*b^2*c*d^8*f - 6*B^3*a^2*b^5*c^8*d*f + 4*B^3*a*b^6*c^3*d^6*f + 108*A^3*a*b^6*c^4*d^5*f + 57*A^3*a*b^6*c^6*d^3*f - 17*A^3*a^6*b*c^3*d^6*f + 12*A^3*a^2*b^5*c*d^8*f + 3*C^3*b^7*c^7*d^2*f - 3*C^3*a^7*c^2*d^7*f - B^3*b^7*c^6*d^3*f - 60*A^3*b^7*c^5*d^4*f - 32*A^3*b^7*c^3*d^6*f + 21*A^3*b^7*c^7*d^2*f + 4*C^3*a^5*b^2*d^9*f - B^3*a^7*c^3*d^6*f - 4*C^3*a^2*b^5*c^9*f - 4*B^3*a^2*b^5*d^9*f + 3*A^3*a^7*c^2*d^7*f + 4*A^3*a^3*b^4*d^9*f + 3*B^3*b^7*c^8*d*f - 12*A^3*b^7*c*d^8*f + 3*B^3*a^7*c*d^8*f - B^3*a^6*b*d^9*f - 4*A^3*a*b^6*d^9*f - B^3*a*b^6*c^9*f - B^2*C*b^7*c^9*f - 4*A^2*B*b^7*d^9*f + 3*A^2*C*a^7*d^9*f - 3*A*C^2*a^7*d^9*f - A*C^2*b^7*c^9*f - A*B^2*a^7*d^9*f - C^3*b^7*c^9*f - A^3*a^7*d^9*f + B^2*C*a^7*d^9*f + A^2*C*b^7*c^9*f + A*B^2*b^7*c^9*f + C^3*a^7*d^9*f + A^3*b^7*c^9*f - 6*A*B^2*C*a*b^5*c^5*d - 21*A^2*B*C*a^2*b^4*c^3*d^3 + 21*A*B*C^2*a^2*b^4*c^3*d^3 + 12*A*B^2*C*a^2*b^4*c^4*d^2 - 12*A*B^2*C*a^2*b^4*c^2*d^4 - 10*A*B^2*C*a^3*b^3*c^3*d^3 - 6*A*B*C^2*a^3*b^3*c^4*d^2 + 3*A^2*B*C*a^3*b^3*c^4*d^2 + 3*A^2*B*C*a^3*b^3*c^2*d^4 + 3*A*B^2*C*a^4*b^2*c^2*d^4 + 3*A*B*C^2*a^3*b^3*c^2*d^4 + 2*A*B*C^2*a^4*b^2*c^3*d^3 - A^2*B*C*a^4*b^2*c^3*d^3 + 18*A^2*B*C*a*b^5*c^2*d^4 + 10*A*B^2*C*a*b^5*c^3*d^3 + 9*A^2*B*C*a*b^5*c^4*d^2 - 9*A*B*C^2*a*b^5*c^4*d^2 - 9*A*B*C^2*a*b^5*c^2*d^4 - 6*A^2*B*C*a^2*b^4*c*d^5 + 6*A*B^2*C*a^3*b^3*c*d^5 - 6*A*B*C^2*a^4*b^2*c*d^5 + 6*A*B*C^2*a^2*b^4*c^5*d + 3*A^2*B*C*a^4*b^2*c*d^5 - 3*A^2*B*C*a^2*b^4*c^5*d + 3*A*B*C^2*a^2*b^4*c*d^5 + 3*B^3*C*a^4*b^2*c*d^5 - 3*B^3*C*a^2*b^4*c^5*d + 3*B^3*C*a*b^5*c^4*d^2 + 3*B^2*C^2*a*b^5*c^5*d + 3*B*C^3*a^4*b^2*c*d^5 - 3*B*C^3*a^2*b^4*c^5*d + 3*B*C^3*a*b^5*c^4*d^2 + 24*A^3*C*a*b^5*c^3*d^3 + 8*A*C^3*a*b^5*c^3*d^3 - 9*A^3*B*a*b^5*c^2*d^4 - 9*A*B^3*a*b^5*c^2*d^4 + 3*A^3*B*a^2*b^4*c*d^5 - 3*A^3*B*a*b^5*c^4*d^2 + 3*A^2*B^2*a*b^5*c^5*d + 3*A*B^3*a^2*b^4*c*d^5 - 3*A*B^3*a*b^5*c^4*d^2 - 3*A*B^2*C*b^6*c^4*d^2 - 2*A^2*B*C*b^6*c^3*d^3 + 5*A*B*C^2*a^3*b^3*d^6 - 4*A^2*B*C*a^3*b^3*d^6 - A*B^2*C*a^4*b^2*d^6 + 9*B^2*C^2*a^3*b^3*c^3*d^3 - 6*B^2*C^2*a^2*b^4*c^4*d^2 + 6*B^2*C^2*a^2*b^4*c^2*d^4 - 3*B^2*C^2*a^4*b^2*c^2*d^4 + 24*A^2*C^2*a^3*b^3*c^3*d^3 - 15*A^2*C^2*a^2*b^4*c^4*d^2 - 9*A^2*C^2*a^4*b^2*c^2*d^4 + 3*A^2*C^2*a^2*b^4*c^2*d^4 + 9*A^2*B^2*a^2*b^4*c^2*d^4 - 3*A^2*B^2*a^2*b^4*c^4*d^2 + 6*A^2*B*C*b^6*c^5*d - 3*A*B*C^2*b^6*c^5*d + 4*A^2*B*C*a*b^5*d^6 - 2*A*B*C^2*a*b^5*d^6 + 2*A*B*C^2*a*b^5*c^6 - A^2*B*C*a*b^5*c^6 - 7*B^3*C*a^2*b^4*c^3*d^3 - 7*B*C^3*a^2*b^4*c^3*d^3 + 3*B^3*C*a^3*b^3*c^4*d^2 - 3*B^3*C*a^3*b^3*c^2*d^4 - 3*B^2*C^2*a^3*b^3*c*d^5 + 3*B*C^3*a^3*b^3*c^4*d^2 - 3*B*C^3*a^3*b^3*c^2*d^4 - B^3*C*a^4*b^2*c^3*d^3 - B^2*C^2*a*b^5*c^3*d^3 - B*C^3*a^4*b^2*c^3*d^3 - 24*A^2*C^2*a*b^5*c^3*d^3 - 24*A*C^3*a^3*b^3*c^3*d^3 + 12*A*C^3*a^2*b^4*c^4*d^2 + 9*A*C^3*a^4*b^2*c^2*d^4 - 8*A^3*C*a^3*b^3*c^3*d^3 + 6*A^3*C*a^2*b^4*c^4*d^2 - 6*A^3*C*a^2*b^4*c^2*d^4 + 3*A^3*C*a^4*b^2*c^2*d^4 - 9*A^2*B^2*a*b^5*c^3*d^3 + 7*A^3*B*a^2*b^4*c^3*d^3 + 7*A*B^3*a^2*b^4*c^3*d^3 - 3*A^3*B*a^3*b^3*c^2*d^4 - 3*A^2*B^2*a^3*b^3*c*d^5 - 3*A*B^3*a^3*b^3*c^2*d^4 + 12*A^2*C^2*b^6*c^4*d^2 + 3*A^2*C^2*b^6*c^2*d^4 + 6*A^2*B^2*b^6*c^4*d^2 + 3*A^2*B^2*b^6*c^2*d^4 - 5*A^2*C^2*a^2*b^4*d^6 + 3*A^2*C^2*a^4*b^2*d^6 + A*B*C^2*b^6*c^3*d^3 - 3*B^4*a^3*b^3*c*d^5 - B^4*a*b^5*c^3*d^3 + A^2*B^2*a^3*b^3*c^3*d^3 - 8*A^4*a*b^5*c^3*d^3 - 15*A^3*C*b^6*c^4*d^2 - 6*A^3*C*b^6*c^2*d^4 - 3*A*C^3*b^6*c^4*d^2 - 2*B^3*C*a^3*b^3*d^6 - 2*B*C^3*a^3*b^3*d^6 + 4*A^3*C*a^2*b^4*d^6 - 3*A*C^3*a^4*b^2*d^6 + 2*A*C^3*a^2*b^4*d^6 - A^3*C*a^4*b^2*d^6 - 2*A*C^3*a^2*b^4*c^6 + 3*B^4*a*b^5*c^5*d - 3*A^3*B*b^6*c^5*d - 3*A*B^3*b^6*c^5*d - B^3*C*a*b^5*c^6 - B*C^3*a*b^5*c^6 - 2*A^3*B*a*b^5*d^6 - 2*A*B^3*a*b^5*d^6 + 8*C^4*a^3*b^3*c^3*d^3 - 3*C^4*a^4*b^2*c^2*d^4 - 3*C^4*a^2*b^4*c^4*d^2 + 6*B^4*a^2*b^4*c^2*d^4 - 3*B^4*a^2*b^4*c^4*d^2 + 3*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*a^4*b^2*d^6 + B^2*C^2*a^2*b^4*d^6 + B^2*C^2*a^2*b^4*c^6 + A^2*C^2*a^2*b^4*c^6 - 2*A^3*C*b^6*d^6 + A^3*B*b^6*c^3*d^3 + A*B^3*b^6*c^3*d^3 + A^3*B*a^3*b^3*d^6 + A*B^3*a^3*b^3*d^6 + 6*A^4*b^6*c^4*d^2 + 3*A^4*b^6*c^2*d^4 - A^4*a^2*b^4*d^6 - 2*A^2*C^2*b^6*c^6 + A*B^2*C*b^6*c^6 + B^4*a^3*b^3*c^3*d^3 + A^3*C*b^6*c^6 + A*C^3*b^6*c^6 + C^4*a^4*b^2*d^6 + C^4*a^2*b^4*c^6 + B^4*a^2*b^4*d^6 + A^2*C^2*b^6*d^6 + A^2*B^2*b^6*d^6 + A^4*b^6*d^6, f, k)*(root(480*a^9*b*c^7*d^11*f^4 + 480*a*b^9*c^11*d^7*f^4 + 360*a^9*b*c^9*d^9*f^4 + 360*a^9*b*c^5*d^13*f^4 + 360*a*b^9*c^13*d^5*f^4 + 360*a*b^9*c^9*d^9*f^4 + 144*a^9*b*c^11*d^7*f^4 + 144*a^9*b*c^3*d^15*f^4 + 144*a*b^9*c^15*d^3*f^4 + 144*a*b^9*c^7*d^11*f^4 + 48*a^7*b^3*c*d^17*f^4 + 48*a^3*b^7*c^17*d*f^4 + 24*a^9*b*c^13*d^5*f^4 + 24*a^5*b^5*c^17*d*f^4 + 24*a^5*b^5*c*d^17*f^4 + 24*a*b^9*c^5*d^13*f^4 + 24*a^9*b*c*d^17*f^4 + 24*a*b^9*c^17*d*f^4 + 3920*a^5*b^5*c^9*d^9*f^4 - 3360*a^6*b^4*c^8*d^10*f^4 - 3360*a^4*b^6*c^10*d^8*f^4 - 3024*a^6*b^4*c^10*d^8*f^4 + 3024*a^5*b^5*c^11*d^7*f^4 + 3024*a^5*b^5*c^7*d^11*f^4 - 3024*a^4*b^6*c^8*d^10*f^4 + 2320*a^7*b^3*c^9*d^9*f^4 + 2320*a^3*b^7*c^9*d^9*f^4 - 2240*a^6*b^4*c^6*d^12*f^4 - 2240*a^4*b^6*c^12*d^6*f^4 + 2160*a^7*b^3*c^7*d^11*f^4 + 2160*a^3*b^7*c^11*d^7*f^4 - 1624*a^6*b^4*c^12*d^6*f^4 - 1624*a^4*b^6*c^6*d^12*f^4 + 1488*a^7*b^3*c^11*d^7*f^4 + 1488*a^3*b^7*c^7*d^11*f^4 + 1344*a^5*b^5*c^13*d^5*f^4 + 1344*a^5*b^5*c^5*d^13*f^4 - 1320*a^8*b^2*c^8*d^10*f^4 - 1320*a^2*b^8*c^10*d^8*f^4 + 1200*a^7*b^3*c^5*d^13*f^4 + 1200*a^3*b^7*c^13*d^5*f^4 - 1060*a^8*b^2*c^6*d^12*f^4 - 1060*a^2*b^8*c^12*d^6*f^4 - 948*a^8*b^2*c^10*d^8*f^4 - 948*a^2*b^8*c^8*d^10*f^4 - 840*a^6*b^4*c^4*d^14*f^4 - 840*a^4*b^6*c^14*d^4*f^4 + 528*a^7*b^3*c^13*d^5*f^4 + 528*a^3*b^7*c^5*d^13*f^4 - 480*a^8*b^2*c^4*d^14*f^4 - 480*a^6*b^4*c^14*d^4*f^4 - 480*a^4*b^6*c^4*d^14*f^4 - 480*a^2*b^8*c^14*d^4*f^4 - 368*a^8*b^2*c^12*d^6*f^4 + 368*a^7*b^3*c^3*d^15*f^4 + 368*a^3*b^7*c^15*d^3*f^4 - 368*a^2*b^8*c^6*d^12*f^4 + 304*a^5*b^5*c^15*d^3*f^4 + 304*a^5*b^5*c^3*d^15*f^4 - 144*a^6*b^4*c^2*d^16*f^4 - 144*a^4*b^6*c^16*d^2*f^4 - 108*a^8*b^2*c^2*d^16*f^4 - 108*a^2*b^8*c^16*d^2*f^4 + 80*a^7*b^3*c^15*d^3*f^4 + 80*a^3*b^7*c^3*d^15*f^4 - 60*a^8*b^2*c^14*d^4*f^4 - 60*a^6*b^4*c^16*d^2*f^4 - 60*a^4*b^6*c^2*d^16*f^4 - 60*a^2*b^8*c^4*d^14*f^4 - 80*b^10*c^12*d^6*f^4 - 60*b^10*c^14*d^4*f^4 - 60*b^10*c^10*d^8*f^4 - 24*b^10*c^16*d^2*f^4 - 24*b^10*c^8*d^10*f^4 - 4*b^10*c^6*d^12*f^4 - 80*a^10*c^6*d^12*f^4 - 60*a^10*c^8*d^10*f^4 - 60*a^10*c^4*d^14*f^4 - 24*a^10*c^10*d^8*f^4 - 24*a^10*c^2*d^16*f^4 - 4*a^10*c^12*d^6*f^4 - 8*a^8*b^2*d^18*f^4 - 4*a^6*b^4*d^18*f^4 - 8*a^2*b^8*c^18*f^4 - 4*a^4*b^6*c^18*f^4 - 4*b^10*c^18*f^4 - 4*a^10*d^18*f^4 - 12*A*C*a^7*b*c*d^11*f^2 - 12*A*C*a*b^7*c^11*d*f^2 - 912*B*C*a^4*b^4*c^5*d^7*f^2 + 792*B*C*a^5*b^3*c^4*d^8*f^2 - 792*B*C*a^3*b^5*c^8*d^4*f^2 + 720*B*C*a^4*b^4*c^7*d^5*f^2 - 480*B*C*a^6*b^2*c^5*d^7*f^2 - 408*B*C*a^2*b^6*c^5*d^7*f^2 + 384*B*C*a^2*b^6*c^7*d^5*f^2 - 336*B*C*a^5*b^3*c^8*d^4*f^2 + 324*B*C*a^3*b^5*c^4*d^8*f^2 + 312*B*C*a^6*b^2*c^7*d^5*f^2 - 248*B*C*a^6*b^2*c^3*d^9*f^2 + 216*B*C*a^2*b^6*c^9*d^3*f^2 - 196*B*C*a^4*b^4*c^3*d^9*f^2 + 132*B*C*a^4*b^4*c^9*d^3*f^2 + 80*B*C*a^3*b^5*c^6*d^6*f^2 - 64*B*C*a^5*b^3*c^6*d^6*f^2 - 36*B*C*a^3*b^5*c^2*d^10*f^2 - 28*B*C*a^2*b^6*c^3*d^9*f^2 + 12*B*C*a^5*b^3*c^10*d^2*f^2 - 12*B*C*a^5*b^3*c^2*d^10*f^2 - 12*B*C*a^3*b^5*c^10*d^2*f^2 - 4*B*C*a^6*b^2*c^9*d^3*f^2 - 1468*A*C*a^4*b^4*c^6*d^6*f^2 + 996*A*C*a^3*b^5*c^7*d^5*f^2 + 900*A*C*a^5*b^3*c^5*d^7*f^2 - 676*A*C*a^6*b^2*c^6*d^6*f^2 - 660*A*C*a^2*b^6*c^6*d^6*f^2 + 636*A*C*a^3*b^5*c^5*d^7*f^2 + 540*A*C*a^5*b^3*c^7*d^5*f^2 - 236*A*C*a^5*b^3*c^3*d^9*f^2 - 204*A*C*a^3*b^5*c^9*d^3*f^2 + 156*A*C*a^2*b^6*c^10*d^2*f^2 + 132*A*C*a^6*b^2*c^2*d^10*f^2 - 72*A*C*a^6*b^2*c^4*d^8*f^2 - 72*A*C*a^5*b^3*c^9*d^3*f^2 + 66*A*C*a^2*b^6*c^4*d^8*f^2 + 54*A*C*a^4*b^4*c^10*d^2*f^2 + 54*A*C*a^4*b^4*c^2*d^10*f^2 - 48*A*C*a^4*b^4*c^4*d^8*f^2 - 48*A*C*a^2*b^6*c^8*d^4*f^2 + 42*A*C*a^6*b^2*c^8*d^4*f^2 - 40*A*C*a^3*b^5*c^3*d^9*f^2 - 36*A*C*a^4*b^4*c^8*d^4*f^2 + 24*A*C*a^2*b^6*c^2*d^10*f^2 + 960*A*B*a^4*b^4*c^5*d^7*f^2 - 864*A*B*a^5*b^3*c^4*d^8*f^2 + 756*A*B*a^3*b^5*c^8*d^4*f^2 - 744*A*B*a^4*b^4*c^7*d^5*f^2 - 528*A*B*a^3*b^5*c^4*d^8*f^2 + 504*A*B*a^6*b^2*c^5*d^7*f^2 - 432*A*B*a^2*b^6*c^7*d^5*f^2 + 432*A*B*a^2*b^6*c^5*d^7*f^2 + 348*A*B*a^5*b^3*c^8*d^4*f^2 - 312*A*B*a^6*b^2*c^7*d^5*f^2 - 284*A*B*a^2*b^6*c^9*d^3*f^2 + 280*A*B*a^6*b^2*c^3*d^9*f^2 + 264*A*B*a^4*b^4*c^3*d^9*f^2 - 240*A*B*a^3*b^5*c^6*d^6*f^2 - 172*A*B*a^4*b^4*c^9*d^3*f^2 + 68*A*B*a^2*b^6*c^3*d^9*f^2 - 60*A*B*a^3*b^5*c^2*d^10*f^2 + 24*A*B*a^5*b^3*c^6*d^6*f^2 - 24*A*B*a^5*b^3*c^2*d^10*f^2 + 12*A*B*a^3*b^5*c^10*d^2*f^2 + 360*B*C*a^7*b*c^4*d^8*f^2 - 336*B*C*a*b^7*c^8*d^4*f^2 + 168*B*C*a*b^7*c^6*d^6*f^2 - 136*B*C*a^7*b*c^6*d^6*f^2 + 36*B*C*a^6*b^2*c*d^11*f^2 - 36*B*C*a^2*b^6*c^11*d*f^2 - 24*B*C*a^7*b*c^2*d^10*f^2 + 24*B*C*a*b^7*c^10*d^2*f^2 - 12*B*C*a^4*b^4*c^11*d*f^2 + 12*B*C*a^4*b^4*c*d^11*f^2 + 12*B*C*a*b^7*c^4*d^8*f^2 + 444*A*C*a*b^7*c^7*d^5*f^2 + 348*A*C*a^7*b*c^5*d^7*f^2 - 164*A*C*a^7*b*c^3*d^9*f^2 - 132*A*C*a*b^7*c^9*d^3*f^2 + 84*A*C*a*b^7*c^5*d^7*f^2 + 32*A*C*a*b^7*c^3*d^9*f^2 - 12*A*C*a^7*b*c^7*d^5*f^2 - 12*A*C*a^5*b^3*c*d^11*f^2 - 12*A*C*a^3*b^5*c^11*d*f^2 - 360*A*B*a^7*b*c^4*d^8*f^2 + 288*A*B*a*b^7*c^8*d^4*f^2 - 288*A*B*a*b^7*c^6*d^6*f^2 - 144*A*B*a*b^7*c^4*d^8*f^2 + 136*A*B*a^7*b*c^6*d^6*f^2 - 60*A*B*a*b^7*c^2*d^10*f^2 - 36*A*B*a*b^7*c^10*d^2*f^2 + 24*A*B*a^7*b*c^2*d^10*f^2 - 24*A*B*a^6*b^2*c*d^11*f^2 + 12*A*B*a^4*b^4*c*d^11*f^2 + 12*A*B*a^2*b^6*c^11*d*f^2 + 12*A*B*a^2*b^6*c*d^11*f^2 + 80*B*C*b^8*c^9*d^3*f^2 - 24*B*C*b^8*c^7*d^5*f^2 - 90*A*C*b^8*c^8*d^4*f^2 - 80*B*C*a^8*c^3*d^9*f^2 + 54*A*C*b^8*c^10*d^2*f^2 - 30*A*C*b^8*c^6*d^6*f^2 + 24*B*C*a^8*c^5*d^7*f^2 - 12*A*C*b^8*c^4*d^8*f^2 - 112*A*B*b^8*c^9*d^3*f^2 - 66*A*C*a^8*c^4*d^8*f^2 + 54*A*C*a^8*c^2*d^10*f^2 - 8*B*C*a^5*b^3*d^12*f^2 - 8*B*C*a^3*b^5*d^12*f^2 + 4*A*B*b^8*c^3*d^9*f^2 + 2*A*C*a^8*c^6*d^6*f^2 + 80*A*B*a^8*c^3*d^9*f^2 - 24*A*B*a^8*c^5*d^7*f^2 + 8*A*C*a^2*b^6*d^12*f^2 - 4*B*C*a^3*b^5*c^12*f^2 + 4*A*C*a^4*b^4*d^12*f^2 - 2*A*C*a^6*b^2*d^12*f^2 + 6*A*C*a^2*b^6*c^12*f^2 + 4*A*B*a^5*b^3*d^12*f^2 - 4*A*B*a^3*b^5*d^12*f^2 + 726*C^2*a^4*b^4*c^6*d^6*f^2 - 402*C^2*a^5*b^3*c^5*d^7*f^2 - 402*C^2*a^3*b^5*c^7*d^5*f^2 + 322*C^2*a^6*b^2*c^6*d^6*f^2 + 322*C^2*a^2*b^6*c^6*d^6*f^2 - 222*C^2*a^5*b^3*c^7*d^5*f^2 - 222*C^2*a^3*b^5*c^5*d^7*f^2 + 134*C^2*a^5*b^3*c^3*d^9*f^2 + 134*C^2*a^3*b^5*c^9*d^3*f^2 - 66*C^2*a^6*b^2*c^2*d^10*f^2 - 66*C^2*a^2*b^6*c^10*d^2*f^2 + 52*C^2*a^5*b^3*c^9*d^3*f^2 + 52*C^2*a^3*b^5*c^3*d^9*f^2 - 27*C^2*a^6*b^2*c^8*d^4*f^2 - 27*C^2*a^2*b^6*c^4*d^8*f^2 + 24*C^2*a^6*b^2*c^4*d^8*f^2 + 24*C^2*a^4*b^4*c^8*d^4*f^2 + 24*C^2*a^4*b^4*c^4*d^8*f^2 + 24*C^2*a^2*b^6*c^8*d^4*f^2 - 15*C^2*a^4*b^4*c^10*d^2*f^2 - 15*C^2*a^4*b^4*c^2*d^10*f^2 - 570*B^2*a^4*b^4*c^6*d^6*f^2 + 366*B^2*a^3*b^5*c^7*d^5*f^2 + 318*B^2*a^5*b^3*c^5*d^7*f^2 - 262*B^2*a^6*b^2*c^6*d^6*f^2 - 222*B^2*a^2*b^6*c^6*d^6*f^2 - 210*B^2*a^5*b^3*c^3*d^9*f^2 + 186*B^2*a^5*b^3*c^7*d^5*f^2 + 162*B^2*a^3*b^5*c^5*d^7*f^2 - 142*B^2*a^3*b^5*c^9*d^3*f^2 + 132*B^2*a^4*b^4*c^4*d^8*f^2 + 117*B^2*a^2*b^6*c^4*d^8*f^2 + 102*B^2*a^6*b^2*c^2*d^10*f^2 - 96*B^2*a^3*b^5*c^3*d^9*f^2 + 90*B^2*a^2*b^6*c^10*d^2*f^2 + 81*B^2*a^4*b^4*c^2*d^10*f^2 - 56*B^2*a^5*b^3*c^9*d^3*f^2 + 48*B^2*a^6*b^2*c^4*d^8*f^2 + 48*B^2*a^4*b^4*c^8*d^4*f^2 + 45*B^2*a^6*b^2*c^8*d^4*f^2 + 36*B^2*a^2*b^6*c^8*d^4*f^2 + 36*B^2*a^2*b^6*c^2*d^10*f^2 + 33*B^2*a^4*b^4*c^10*d^2*f^2 + 822*A^2*a^4*b^4*c^6*d^6*f^2 - 594*A^2*a^3*b^5*c^7*d^5*f^2 - 498*A^2*a^5*b^3*c^5*d^7*f^2 + 498*A^2*a^2*b^6*c^6*d^6*f^2 - 414*A^2*a^3*b^5*c^5*d^7*f^2 + 354*A^2*a^6*b^2*c^6*d^6*f^2 - 318*A^2*a^5*b^3*c^7*d^5*f^2 + 144*A^2*a^2*b^6*c^8*d^4*f^2 + 102*A^2*a^5*b^3*c^3*d^9*f^2 + 84*A^2*a^4*b^4*c^4*d^8*f^2 + 81*A^2*a^2*b^6*c^4*d^8*f^2 + 72*A^2*a^4*b^4*c^8*d^4*f^2 + 70*A^2*a^3*b^5*c^9*d^3*f^2 - 66*A^2*a^6*b^2*c^2*d^10*f^2 + 48*A^2*a^6*b^2*c^4*d^8*f^2 - 42*A^2*a^2*b^6*c^10*d^2*f^2 + 24*A^2*a^2*b^6*c^2*d^10*f^2 + 20*A^2*a^5*b^3*c^9*d^3*f^2 - 15*A^2*a^6*b^2*c^8*d^4*f^2 - 15*A^2*a^4*b^4*c^10*d^2*f^2 - 15*A^2*a^4*b^4*c^2*d^10*f^2 - 12*A^2*a^3*b^5*c^3*d^9*f^2 - 24*B*C*b^8*c^11*d*f^2 + 24*B*C*a^8*c*d^11*f^2 + 12*A*B*b^8*c^11*d*f^2 - 8*B*C*a^7*b*d^12*f^2 - 24*A*B*a^8*c*d^11*f^2 + 4*B*C*a*b^7*c^12*f^2 + 8*A*B*a^7*b*d^12*f^2 - 8*A*B*a*b^7*d^12*f^2 - 8*A*B*a*b^7*c^12*f^2 - 174*C^2*a^7*b*c^5*d^7*f^2 - 174*C^2*a*b^7*c^7*d^5*f^2 + 82*C^2*a^7*b*c^3*d^9*f^2 + 82*C^2*a*b^7*c^9*d^3*f^2 + 6*C^2*a^7*b*c^7*d^5*f^2 + 6*C^2*a^5*b^3*c*d^11*f^2 + 6*C^2*a^3*b^5*c^11*d*f^2 + 6*C^2*a*b^7*c^5*d^7*f^2 + 162*B^2*a*b^7*c^7*d^5*f^2 + 138*B^2*a^7*b*c^5*d^7*f^2 - 118*B^2*a^7*b*c^3*d^9*f^2 - 86*B^2*a*b^7*c^9*d^3*f^2 - 30*B^2*a^5*b^3*c*d^11*f^2 - 18*B^2*a^7*b*c^7*d^5*f^2 - 18*B^2*a*b^7*c^5*d^7*f^2 - 12*B^2*a^3*b^5*c*d^11*f^2 - 6*B^2*a^3*b^5*c^11*d*f^2 - 4*B^2*a*b^7*c^3*d^9*f^2 - 270*A^2*a*b^7*c^7*d^5*f^2 - 174*A^2*a^7*b*c^5*d^7*f^2 - 90*A^2*a*b^7*c^5*d^7*f^2 + 82*A^2*a^7*b*c^3*d^9*f^2 + 50*A^2*a*b^7*c^9*d^3*f^2 - 32*A^2*a*b^7*c^3*d^9*f^2 + 6*A^2*a^7*b*c^7*d^5*f^2 + 6*A^2*a^5*b^3*c*d^11*f^2 + 6*A^2*a^3*b^5*c^11*d*f^2 + 6*C^2*a^7*b*c*d^11*f^2 + 6*C^2*a*b^7*c^11*d*f^2 - 18*B^2*a^7*b*c*d^11*f^2 - 6*B^2*a*b^7*c^11*d*f^2 + 6*A^2*a^7*b*c*d^11*f^2 + 6*A^2*a*b^7*c^11*d*f^2 - 6*A*C*a^8*d^12*f^2 - 2*A*C*b^8*c^12*f^2 + 33*C^2*b^8*c^8*d^4*f^2 - 27*C^2*b^8*c^10*d^2*f^2 - C^2*b^8*c^6*d^6*f^2 + 33*C^2*a^8*c^4*d^8*f^2 + 33*B^2*b^8*c^10*d^2*f^2 - 27*C^2*a^8*c^2*d^10*f^2 - 27*B^2*b^8*c^8*d^4*f^2 + 3*B^2*b^8*c^6*d^6*f^2 - C^2*a^8*c^6*d^6*f^2 + 117*A^2*b^8*c^8*d^4*f^2 + 111*A^2*b^8*c^6*d^6*f^2 + 72*A^2*b^8*c^4*d^8*f^2 + 33*B^2*a^8*c^2*d^10*f^2 - 27*B^2*a^8*c^4*d^8*f^2 + 24*A^2*b^8*c^2*d^10*f^2 + 4*C^2*a^4*b^4*d^12*f^2 + 3*C^2*a^6*b^2*d^12*f^2 + 3*B^2*a^8*c^6*d^6*f^2 - 3*A^2*b^8*c^10*d^2*f^2 + 33*A^2*a^8*c^4*d^8*f^2 - 27*A^2*a^8*c^2*d^10*f^2 + 4*C^2*a^4*b^4*c^12*f^2 + 4*B^2*a^4*b^4*d^12*f^2 + 4*B^2*a^2*b^6*d^12*f^2 + 3*C^2*a^2*b^6*c^12*f^2 + 3*B^2*a^6*b^2*d^12*f^2 - A^2*a^8*c^6*d^6*f^2 - 4*A^2*a^4*b^4*d^12*f^2 + 3*B^2*a^2*b^6*c^12*f^2 - A^2*a^6*b^2*d^12*f^2 - A^2*a^2*b^6*c^12*f^2 + 3*C^2*b^8*c^12*f^2 + 3*C^2*a^8*d^12*f^2 + 4*A^2*b^8*d^12*f^2 - B^2*b^8*c^12*f^2 - B^2*a^8*d^12*f^2 + 3*A^2*b^8*c^12*f^2 + 3*A^2*a^8*d^12*f^2 - 24*A*B*C*a*b^6*c*d^8*f + 342*A*B*C*a^2*b^5*c^4*d^5*f - 186*A*B*C*a^3*b^4*c^5*d^4*f - 66*A*B*C*a^4*b^3*c^2*d^7*f + 48*A*B*C*a^2*b^5*c^2*d^7*f + 42*A*B*C*a^2*b^5*c^6*d^3*f + 26*A*B*C*a^5*b^2*c^3*d^6*f + 24*A*B*C*a^4*b^3*c^6*d^3*f - 18*A*B*C*a^4*b^3*c^4*d^5*f - 18*A*B*C*a^3*b^4*c^7*d^2*f - 8*A*B*C*a^3*b^4*c^3*d^6*f + 6*A*B*C*a^5*b^2*c^5*d^4*f - 128*A*B*C*a*b^6*c^3*d^6*f + 126*A*B*C*a*b^6*c^7*d^2*f + 72*A*B*C*a^3*b^4*c*d^8*f - 36*A*B*C*a^5*b^2*c*d^8*f - 36*A*B*C*a^2*b^5*c^8*d*f + 30*A*B*C*a^6*b*c^2*d^7*f - 12*A*B*C*a^6*b*c^4*d^5*f - 12*A*B*C*a*b^6*c^5*d^4*f - 21*B^2*C*a*b^6*c^8*d*f - 3*B^2*C*a^6*b*c*d^8*f + 21*A^2*C*a*b^6*c^8*d*f - 21*A*C^2*a*b^6*c^8*d*f - 9*A^2*C*a^6*b*c*d^8*f + 9*A*C^2*a^6*b*c*d^8*f + 36*A^2*B*a*b^6*c*d^8*f + 21*A*B^2*a*b^6*c^8*d*f + 3*A*B^2*a^6*b*c*d^8*f - 78*A*B*C*b^7*c^6*d^3*f + 24*A*B*C*b^7*c^4*d^5*f + 2*A*B*C*a^7*c^3*d^6*f + 16*A*B*C*a^4*b^3*d^9*f - 16*A*B*C*a^2*b^5*d^9*f - 237*B^2*C*a^3*b^4*c^4*d^5*f + 165*B*C^2*a^3*b^4*c^5*d^4*f + 92*B^2*C*a^2*b^5*c^3*d^6*f - 81*B^2*C*a^2*b^5*c^7*d^2*f + 77*B^2*C*a^4*b^3*c^3*d^6*f - 75*B*C^2*a^2*b^5*c^4*d^5*f + 69*B^2*C*a^4*b^3*c^5*d^4*f + 69*B*C^2*a^4*b^3*c^4*d^5*f - 68*B*C^2*a^3*b^4*c^3*d^6*f - 63*B^2*C*a^5*b^2*c^4*d^5*f - 61*B*C^2*a^2*b^5*c^6*d^3*f + 57*B*C^2*a^4*b^3*c^2*d^7*f - 53*B*C^2*a^5*b^2*c^3*d^6*f - 44*B*C^2*a^4*b^3*c^6*d^3*f - 36*B^2*C*a^3*b^4*c^2*d^7*f + 35*B^2*C*a^3*b^4*c^6*d^3*f + 33*B^2*C*a^5*b^2*c^2*d^7*f - 33*B^2*C*a^2*b^5*c^5*d^4*f + 33*B*C^2*a^3*b^4*c^7*d^2*f - 12*B^2*C*a^4*b^3*c^7*d^2*f + 9*B*C^2*a^5*b^2*c^5*d^4*f + 4*B^2*C*a^5*b^2*c^6*d^3*f + 225*A^2*C*a^2*b^5*c^5*d^4*f - 105*A*C^2*a^2*b^5*c^5*d^4*f - 99*A^2*C*a^3*b^4*c^4*d^5*f - 81*A^2*C*a^5*b^2*c^4*d^5*f + 67*A^2*C*a^4*b^3*c^3*d^6*f - 59*A*C^2*a^4*b^3*c^3*d^6*f + 57*A*C^2*a^5*b^2*c^2*d^7*f - 57*A*C^2*a^2*b^5*c^7*d^2*f + 51*A^2*C*a^4*b^3*c^5*d^4*f + 48*A^2*C*a^3*b^4*c^2*d^7*f + 45*A*C^2*a^5*b^2*c^4*d^5*f - 35*A^2*C*a^3*b^4*c^6*d^3*f - 33*A^2*C*a^5*b^2*c^2*d^7*f + 33*A^2*C*a^2*b^5*c^7*d^2*f + 33*A*C^2*a^4*b^3*c^5*d^4*f + 27*A*C^2*a^3*b^4*c^6*d^3*f - 24*A*C^2*a^3*b^4*c^2*d^7*f + 24*A*C^2*a^2*b^5*c^3*d^6*f - 21*A*C^2*a^3*b^4*c^4*d^5*f - 16*A^2*C*a^2*b^5*c^3*d^6*f - 243*A^2*B*a^2*b^5*c^4*d^5*f - 156*A*B^2*a^2*b^5*c^3*d^6*f + 141*A*B^2*a^3*b^4*c^4*d^5*f + 108*A^2*B*a^3*b^4*c^3*d^6*f - 105*A*B^2*a^4*b^3*c^3*d^6*f + 84*A*B^2*a^3*b^4*c^2*d^7*f + 81*A*B^2*a^2*b^5*c^5*d^4*f - 51*A^2*B*a^4*b^3*c^4*d^5*f + 51*A^2*B*a^2*b^5*c^6*d^3*f - 48*A^2*B*a^2*b^5*c^2*d^7*f + 45*A^2*B*a^3*b^4*c^5*d^4*f + 39*A*B^2*a^5*b^2*c^4*d^5*f - 35*A*B^2*a^3*b^4*c^6*d^3*f + 33*A*B^2*a^2*b^5*c^7*d^2*f + 27*A^2*B*a^5*b^2*c^3*d^6*f - 21*A*B^2*a^4*b^3*c^5*d^4*f + 20*A^2*B*a^4*b^3*c^6*d^3*f - 15*A^2*B*a^5*b^2*c^5*d^4*f - 15*A^2*B*a^3*b^4*c^7*d^2*f + 9*A^2*B*a^4*b^3*c^2*d^7*f + 3*A*B^2*a^5*b^2*c^2*d^7*f + 18*A*B*C*b^7*c^8*d*f - 6*A*B*C*a^7*c*d^8*f + 2*A*B*C*a^6*b*d^9*f - 6*A*B*C*a*b^6*c^9*f + 63*B^2*C*a*b^6*c^6*d^3*f - 48*B^2*C*a^4*b^3*c*d^8*f + 42*B*C^2*a^2*b^5*c^8*d*f + 42*B*C^2*a*b^6*c^5*d^4*f - 39*B*C^2*a*b^6*c^7*d^2*f + 30*B*C^2*a^5*b^2*c*d^8*f - 24*B^2*C*a*b^6*c^4*d^5*f - 24*B*C^2*a^3*b^4*c*d^8*f + 17*B^2*C*a^6*b*c^3*d^6*f - 15*B*C^2*a^6*b*c^2*d^7*f + 12*B^2*C*a^3*b^4*c^8*d*f + 12*B^2*C*a^2*b^5*c*d^8*f + 6*B*C^2*a^6*b*c^4*d^5*f - 192*A^2*C*a*b^6*c^4*d^5*f - 99*A^2*C*a*b^6*c^6*d^3*f + 84*A*C^2*a*b^6*c^4*d^5*f + 59*A*C^2*a*b^6*c^6*d^3*f + 51*A^2*C*a^6*b*c^3*d^6*f - 51*A*C^2*a^6*b*c^3*d^6*f - 36*A^2*C*a^2*b^5*c*d^8*f - 24*A*C^2*a^4*b^3*c*d^8*f + 24*A*C^2*a^2*b^5*c*d^8*f + 12*A^2*C*a^4*b^3*c*d^8*f + 12*A*C^2*a^3*b^4*c^8*d*f + 160*A^2*B*a*b^6*c^3*d^6*f - 99*A*B^2*a*b^6*c^6*d^3*f - 87*A^2*B*a*b^6*c^7*d^2*f - 72*A*B^2*a*b^6*c^4*d^5*f - 48*A*B^2*a^2*b^5*c*d^8*f - 36*A^2*B*a^3*b^4*c*d^8*f + 24*A*B^2*a^4*b^3*c*d^8*f - 17*A*B^2*a^6*b*c^3*d^6*f - 15*A^2*B*a^6*b*c^2*d^7*f + 12*A*B^2*a*b^6*c^2*d^7*f + 6*A^2*B*a^6*b*c^4*d^5*f + 6*A^2*B*a^5*b^2*c*d^8*f + 6*A^2*B*a^2*b^5*c^8*d*f - 6*A^2*B*a*b^6*c^5*d^4*f + 3*B^2*C*b^7*c^7*d^2*f - B*C^2*b^7*c^6*d^3*f + 96*A^2*C*b^7*c^5*d^4*f - 39*A^2*C*b^7*c^7*d^2*f - 36*A*C^2*b^7*c^5*d^4*f + 32*A^2*C*b^7*c^3*d^6*f + 15*A*C^2*b^7*c^7*d^2*f - 3*B^2*C*a^7*c^2*d^7*f - B*C^2*a^7*c^3*d^6*f + 111*A^2*B*b^7*c^6*d^3*f - 39*A*B^2*b^7*c^7*d^2*f + 24*A*B^2*b^7*c^5*d^4*f + 12*B^2*C*a^3*b^4*d^9*f - 12*B*C^2*a^4*b^3*d^9*f - 9*A^2*C*a^7*c^2*d^7*f + 9*A*C^2*a^7*c^2*d^7*f - 4*A*B^2*b^7*c^3*d^6*f - 12*A^2*C*a^3*b^4*d^9*f - 8*A*C^2*a^5*b^2*d^9*f + 8*A*C^2*a^3*b^4*d^9*f + 4*B^2*C*a^2*b^5*c^9*f + 4*A^2*C*a^5*b^2*d^9*f - 4*B*C^2*a^3*b^4*c^9*f + 3*A*B^2*a^7*c^2*d^7*f - A^2*B*a^7*c^3*d^6*f + 12*A^2*B*a^2*b^5*d^9*f - 8*A*B^2*a^3*b^4*d^9*f - 4*A^2*B*a^4*b^3*d^9*f + 4*A*C^2*a^2*b^5*c^9*f - 3*C^3*a^6*b*c*d^8*f + 3*C^3*a*b^6*c^8*d*f + 3*A^3*a^6*b*c*d^8*f - 3*A^3*a*b^6*c^8*d*f + 3*B*C^2*b^7*c^8*d*f + 12*A^2*C*b^7*c*d^8*f + 3*B*C^2*a^7*c*d^8*f - 9*A^2*B*b^7*c^8*d*f - B*C^2*a^6*b*d^9*f + 4*A^2*C*a*b^6*d^9*f + 3*A^2*B*a^7*c*d^8*f + 3*B*C^2*a*b^6*c^9*f + 8*A*B^2*a*b^6*d^9*f - A^2*B*a^6*b*d^9*f - A^2*B*a*b^6*c^9*f - 39*C^3*a^4*b^3*c^5*d^4*f + 39*C^3*a^3*b^4*c^4*d^5*f - 27*C^3*a^5*b^2*c^2*d^7*f + 27*C^3*a^2*b^5*c^7*d^2*f + 17*C^3*a^4*b^3*c^3*d^6*f - 17*C^3*a^3*b^4*c^6*d^3*f - 3*C^3*a^5*b^2*c^4*d^5*f + 3*C^3*a^2*b^5*c^5*d^4*f - 63*B^3*a^3*b^4*c^5*d^4*f + 57*B^3*a^2*b^5*c^4*d^5*f - 51*B^3*a^4*b^3*c^2*d^7*f + 48*B^3*a^3*b^4*c^3*d^6*f + 31*B^3*a^2*b^5*c^6*d^3*f + 27*B^3*a^5*b^2*c^3*d^6*f + 16*B^3*a^4*b^3*c^6*d^3*f - 15*B^3*a^5*b^2*c^5*d^4*f - 12*B^3*a^2*b^5*c^2*d^7*f + 9*B^3*a^4*b^3*c^4*d^5*f - 3*B^3*a^3*b^4*c^7*d^2*f - 123*A^3*a^2*b^5*c^5*d^4*f + 81*A^3*a^3*b^4*c^4*d^5*f - 45*A^3*a^4*b^3*c^5*d^4*f + 39*A^3*a^5*b^2*c^4*d^5*f - 25*A^3*a^4*b^3*c^3*d^6*f + 25*A^3*a^3*b^4*c^6*d^3*f - 24*A^3*a^3*b^4*c^2*d^7*f - 8*A^3*a^2*b^5*c^3*d^6*f + 3*A^3*a^5*b^2*c^2*d^7*f - 3*A^3*a^2*b^5*c^7*d^2*f + 17*C^3*a^6*b*c^3*d^6*f - 17*C^3*a*b^6*c^6*d^3*f + 12*C^3*a^4*b^3*c*d^8*f - 12*C^3*a^3*b^4*c^8*d*f + 24*B^3*a^3*b^4*c*d^8*f + 21*B^3*a*b^6*c^7*d^2*f - 18*B^3*a*b^6*c^5*d^4*f - 15*B^3*a^6*b*c^2*d^7*f + 6*B^3*a^6*b*c^4*d^5*f + 6*B^3*a^5*b^2*c*d^8*f - 6*B^3*a^2*b^5*c^8*d*f + 4*B^3*a*b^6*c^3*d^6*f + 108*A^3*a*b^6*c^4*d^5*f + 57*A^3*a*b^6*c^6*d^3*f - 17*A^3*a^6*b*c^3*d^6*f + 12*A^3*a^2*b^5*c*d^8*f + 3*C^3*b^7*c^7*d^2*f - 3*C^3*a^7*c^2*d^7*f - B^3*b^7*c^6*d^3*f - 60*A^3*b^7*c^5*d^4*f - 32*A^3*b^7*c^3*d^6*f + 21*A^3*b^7*c^7*d^2*f + 4*C^3*a^5*b^2*d^9*f - B^3*a^7*c^3*d^6*f - 4*C^3*a^2*b^5*c^9*f - 4*B^3*a^2*b^5*d^9*f + 3*A^3*a^7*c^2*d^7*f + 4*A^3*a^3*b^4*d^9*f + 3*B^3*b^7*c^8*d*f - 12*A^3*b^7*c*d^8*f + 3*B^3*a^7*c*d^8*f - B^3*a^6*b*d^9*f - 4*A^3*a*b^6*d^9*f - B^3*a*b^6*c^9*f - B^2*C*b^7*c^9*f - 4*A^2*B*b^7*d^9*f + 3*A^2*C*a^7*d^9*f - 3*A*C^2*a^7*d^9*f - A*C^2*b^7*c^9*f - A*B^2*a^7*d^9*f - C^3*b^7*c^9*f - A^3*a^7*d^9*f + B^2*C*a^7*d^9*f + A^2*C*b^7*c^9*f + A*B^2*b^7*c^9*f + C^3*a^7*d^9*f + A^3*b^7*c^9*f - 6*A*B^2*C*a*b^5*c^5*d - 21*A^2*B*C*a^2*b^4*c^3*d^3 + 21*A*B*C^2*a^2*b^4*c^3*d^3 + 12*A*B^2*C*a^2*b^4*c^4*d^2 - 12*A*B^2*C*a^2*b^4*c^2*d^4 - 10*A*B^2*C*a^3*b^3*c^3*d^3 - 6*A*B*C^2*a^3*b^3*c^4*d^2 + 3*A^2*B*C*a^3*b^3*c^4*d^2 + 3*A^2*B*C*a^3*b^3*c^2*d^4 + 3*A*B^2*C*a^4*b^2*c^2*d^4 + 3*A*B*C^2*a^3*b^3*c^2*d^4 + 2*A*B*C^2*a^4*b^2*c^3*d^3 - A^2*B*C*a^4*b^2*c^3*d^3 + 18*A^2*B*C*a*b^5*c^2*d^4 + 10*A*B^2*C*a*b^5*c^3*d^3 + 9*A^2*B*C*a*b^5*c^4*d^2 - 9*A*B*C^2*a*b^5*c^4*d^2 - 9*A*B*C^2*a*b^5*c^2*d^4 - 6*A^2*B*C*a^2*b^4*c*d^5 + 6*A*B^2*C*a^3*b^3*c*d^5 - 6*A*B*C^2*a^4*b^2*c*d^5 + 6*A*B*C^2*a^2*b^4*c^5*d + 3*A^2*B*C*a^4*b^2*c*d^5 - 3*A^2*B*C*a^2*b^4*c^5*d + 3*A*B*C^2*a^2*b^4*c*d^5 + 3*B^3*C*a^4*b^2*c*d^5 - 3*B^3*C*a^2*b^4*c^5*d + 3*B^3*C*a*b^5*c^4*d^2 + 3*B^2*C^2*a*b^5*c^5*d + 3*B*C^3*a^4*b^2*c*d^5 - 3*B*C^3*a^2*b^4*c^5*d + 3*B*C^3*a*b^5*c^4*d^2 + 24*A^3*C*a*b^5*c^3*d^3 + 8*A*C^3*a*b^5*c^3*d^3 - 9*A^3*B*a*b^5*c^2*d^4 - 9*A*B^3*a*b^5*c^2*d^4 + 3*A^3*B*a^2*b^4*c*d^5 - 3*A^3*B*a*b^5*c^4*d^2 + 3*A^2*B^2*a*b^5*c^5*d + 3*A*B^3*a^2*b^4*c*d^5 - 3*A*B^3*a*b^5*c^4*d^2 - 3*A*B^2*C*b^6*c^4*d^2 - 2*A^2*B*C*b^6*c^3*d^3 + 5*A*B*C^2*a^3*b^3*d^6 - 4*A^2*B*C*a^3*b^3*d^6 - A*B^2*C*a^4*b^2*d^6 + 9*B^2*C^2*a^3*b^3*c^3*d^3 - 6*B^2*C^2*a^2*b^4*c^4*d^2 + 6*B^2*C^2*a^2*b^4*c^2*d^4 - 3*B^2*C^2*a^4*b^2*c^2*d^4 + 24*A^2*C^2*a^3*b^3*c^3*d^3 - 15*A^2*C^2*a^2*b^4*c^4*d^2 - 9*A^2*C^2*a^4*b^2*c^2*d^4 + 3*A^2*C^2*a^2*b^4*c^2*d^4 + 9*A^2*B^2*a^2*b^4*c^2*d^4 - 3*A^2*B^2*a^2*b^4*c^4*d^2 + 6*A^2*B*C*b^6*c^5*d - 3*A*B*C^2*b^6*c^5*d + 4*A^2*B*C*a*b^5*d^6 - 2*A*B*C^2*a*b^5*d^6 + 2*A*B*C^2*a*b^5*c^6 - A^2*B*C*a*b^5*c^6 - 7*B^3*C*a^2*b^4*c^3*d^3 - 7*B*C^3*a^2*b^4*c^3*d^3 + 3*B^3*C*a^3*b^3*c^4*d^2 - 3*B^3*C*a^3*b^3*c^2*d^4 - 3*B^2*C^2*a^3*b^3*c*d^5 + 3*B*C^3*a^3*b^3*c^4*d^2 - 3*B*C^3*a^3*b^3*c^2*d^4 - B^3*C*a^4*b^2*c^3*d^3 - B^2*C^2*a*b^5*c^3*d^3 - B*C^3*a^4*b^2*c^3*d^3 - 24*A^2*C^2*a*b^5*c^3*d^3 - 24*A*C^3*a^3*b^3*c^3*d^3 + 12*A*C^3*a^2*b^4*c^4*d^2 + 9*A*C^3*a^4*b^2*c^2*d^4 - 8*A^3*C*a^3*b^3*c^3*d^3 + 6*A^3*C*a^2*b^4*c^4*d^2 - 6*A^3*C*a^2*b^4*c^2*d^4 + 3*A^3*C*a^4*b^2*c^2*d^4 - 9*A^2*B^2*a*b^5*c^3*d^3 + 7*A^3*B*a^2*b^4*c^3*d^3 + 7*A*B^3*a^2*b^4*c^3*d^3 - 3*A^3*B*a^3*b^3*c^2*d^4 - 3*A^2*B^2*a^3*b^3*c*d^5 - 3*A*B^3*a^3*b^3*c^2*d^4 + 12*A^2*C^2*b^6*c^4*d^2 + 3*A^2*C^2*b^6*c^2*d^4 + 6*A^2*B^2*b^6*c^4*d^2 + 3*A^2*B^2*b^6*c^2*d^4 - 5*A^2*C^2*a^2*b^4*d^6 + 3*A^2*C^2*a^4*b^2*d^6 + A*B*C^2*b^6*c^3*d^3 - 3*B^4*a^3*b^3*c*d^5 - B^4*a*b^5*c^3*d^3 + A^2*B^2*a^3*b^3*c^3*d^3 - 8*A^4*a*b^5*c^3*d^3 - 15*A^3*C*b^6*c^4*d^2 - 6*A^3*C*b^6*c^2*d^4 - 3*A*C^3*b^6*c^4*d^2 - 2*B^3*C*a^3*b^3*d^6 - 2*B*C^3*a^3*b^3*d^6 + 4*A^3*C*a^2*b^4*d^6 - 3*A*C^3*a^4*b^2*d^6 + 2*A*C^3*a^2*b^4*d^6 - A^3*C*a^4*b^2*d^6 - 2*A*C^3*a^2*b^4*c^6 + 3*B^4*a*b^5*c^5*d - 3*A^3*B*b^6*c^5*d - 3*A*B^3*b^6*c^5*d - B^3*C*a*b^5*c^6 - B*C^3*a*b^5*c^6 - 2*A^3*B*a*b^5*d^6 - 2*A*B^3*a*b^5*d^6 + 8*C^4*a^3*b^3*c^3*d^3 - 3*C^4*a^4*b^2*c^2*d^4 - 3*C^4*a^2*b^4*c^4*d^2 + 6*B^4*a^2*b^4*c^2*d^4 - 3*B^4*a^2*b^4*c^4*d^2 + 3*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*a^4*b^2*d^6 + B^2*C^2*a^2*b^4*d^6 + B^2*C^2*a^2*b^4*c^6 + A^2*C^2*a^2*b^4*c^6 - 2*A^3*C*b^6*d^6 + A^3*B*b^6*c^3*d^3 + A*B^3*b^6*c^3*d^3 + A^3*B*a^3*b^3*d^6 + A*B^3*a^3*b^3*d^6 + 6*A^4*b^6*c^4*d^2 + 3*A^4*b^6*c^2*d^4 - A^4*a^2*b^4*d^6 - 2*A^2*C^2*b^6*c^6 + A*B^2*C*b^6*c^6 + B^4*a^3*b^3*c^3*d^3 + A^3*C*b^6*c^6 + A*C^3*b^6*c^6 + C^4*a^4*b^2*d^6 + C^4*a^2*b^4*c^6 + B^4*a^2*b^4*d^6 + A^2*C^2*b^6*d^6 + A^2*B^2*b^6*d^6 + A^4*b^6*d^6, f, k)*((4*a^5*b^4*d^17 - 4*a^7*b^2*d^17 + 4*b^9*c^5*d^12 + 12*b^9*c^7*d^10 + 8*b^9*c^9*d^8 - 8*b^9*c^11*d^6 - 12*b^9*c^13*d^4 - 4*b^9*c^15*d^2 - 12*a*b^8*c^4*d^13 - 20*a*b^8*c^6*d^11 + 48*a*b^8*c^8*d^9 + 152*a*b^8*c^10*d^7 + 148*a*b^8*c^12*d^5 + 60*a*b^8*c^14*d^3 - 12*a^4*b^5*c*d^16 + 28*a^6*b^3*c*d^16 + 32*a^8*b*c^3*d^14 + 48*a^8*b*c^5*d^12 + 32*a^8*b*c^7*d^10 + 8*a^8*b*c^9*d^8 + 8*a^2*b^7*c^3*d^14 - 28*a^2*b^7*c^5*d^12 - 228*a^2*b^7*c^7*d^10 - 472*a^2*b^7*c^9*d^8 - 448*a^2*b^7*c^11*d^6 - 204*a^2*b^7*c^13*d^4 - 36*a^2*b^7*c^15*d^2 + 8*a^3*b^6*c^2*d^15 + 68*a^3*b^6*c^4*d^13 + 252*a^3*b^6*c^6*d^11 + 488*a^3*b^6*c^8*d^9 + 512*a^3*b^6*c^10*d^7 + 276*a^3*b^6*c^12*d^5 + 60*a^3*b^6*c^14*d^3 - 12*a^4*b^5*c^3*d^14 + 40*a^4*b^5*c^5*d^12 + 40*a^4*b^5*c^7*d^10 - 60*a^4*b^5*c^9*d^8 - 92*a^4*b^5*c^11*d^6 - 32*a^4*b^5*c^13*d^4 - 44*a^5*b^4*c^2*d^15 - 248*a^5*b^4*c^4*d^13 - 472*a^5*b^4*c^6*d^11 - 428*a^5*b^4*c^8*d^9 - 188*a^5*b^4*c^10*d^7 - 32*a^5*b^4*c^12*d^5 + 172*a^6*b^3*c^3*d^14 + 408*a^6*b^3*c^5*d^12 + 472*a^6*b^3*c^7*d^10 + 268*a^6*b^3*c^9*d^8 + 60*a^6*b^3*c^11*d^6 - 52*a^7*b^2*c^2*d^15 - 168*a^7*b^2*c^4*d^13 - 232*a^7*b^2*c^6*d^11 - 148*a^7*b^2*c^8*d^9 - 36*a^7*b^2*c^10*d^7 + 8*a*b^8*c^16*d + 8*a^8*b*c*d^16)/(a^4*d^12 + b^4*c^12 + 4*a^4*c^2*d^10 + 6*a^4*c^4*d^8 + 4*a^4*c^6*d^6 + a^4*c^8*d^4 + b^4*c^4*d^8 + 4*b^4*c^6*d^6 + 6*b^4*c^8*d^4 + 4*b^4*c^10*d^2 - 4*a*b^3*c^3*d^9 - 16*a*b^3*c^5*d^7 - 24*a*b^3*c^7*d^5 - 16*a*b^3*c^9*d^3 - 16*a^3*b*c^3*d^9 - 24*a^3*b*c^5*d^7 - 16*a^3*b*c^7*d^5 - 4*a^3*b*c^9*d^3 + 6*a^2*b^2*c^2*d^10 + 24*a^2*b^2*c^4*d^8 + 36*a^2*b^2*c^6*d^6 + 24*a^2*b^2*c^8*d^4 + 6*a^2*b^2*c^10*d^2 - 4*a*b^3*c^11*d - 4*a^3*b*c*d^11) + (tan(e + f*x)*(6*a^8*b*d^17 + 6*b^9*c^16*d + 8*a^4*b^5*d^17 + 6*a^6*b^3*d^17 + 8*b^9*c^4*d^13 + 38*b^9*c^6*d^11 + 78*b^9*c^8*d^9 + 92*b^9*c^10*d^7 + 68*b^9*c^12*d^5 + 30*b^9*c^14*d^3 - 32*a*b^8*c^3*d^14 - 148*a*b^8*c^5*d^12 - 292*a*b^8*c^7*d^10 - 328*a*b^8*c^9*d^8 - 232*a*b^8*c^11*d^6 - 100*a*b^8*c^13*d^4 - 20*a*b^8*c^15*d^2 - 2*a^2*b^7*c^16*d - 32*a^3*b^6*c*d^16 - 20*a^5*b^4*c*d^16 - 20*a^7*b^2*c*d^16 + 22*a^8*b*c^2*d^15 + 28*a^8*b*c^4*d^13 + 12*a^8*b*c^6*d^11 - 2*a^8*b*c^8*d^9 - 2*a^8*b*c^10*d^7 + 48*a^2*b^7*c^2*d^15 + 218*a^2*b^7*c^4*d^13 + 400*a^2*b^7*c^6*d^11 + 378*a^2*b^7*c^8*d^9 + 192*a^2*b^7*c^10*d^7 + 46*a^2*b^7*c^12*d^5 - 152*a^3*b^6*c^3*d^14 - 236*a^3*b^6*c^5*d^12 - 52*a^3*b^6*c^7*d^10 + 232*a^3*b^6*c^9*d^8 + 256*a^3*b^6*c^11*d^6 + 100*a^3*b^6*c^13*d^4 + 12*a^3*b^6*c^15*d^2 + 58*a^4*b^5*c^2*d^15 + 60*a^4*b^5*c^4*d^13 - 210*a^4*b^5*c^6*d^11 - 560*a^4*b^5*c^8*d^9 - 522*a^4*b^5*c^10*d^7 - 212*a^4*b^5*c^12*d^5 - 30*a^4*b^5*c^14*d^3 - 28*a^5*b^4*c^3*d^14 + 128*a^5*b^4*c^5*d^12 + 392*a^5*b^4*c^7*d^10 + 428*a^5*b^4*c^9*d^8 + 212*a^5*b^4*c^11*d^6 + 40*a^5*b^4*c^13*d^4 + 32*a^6*b^3*c^2*d^15 + 38*a^6*b^3*c^4*d^13 - 48*a^6*b^3*c^6*d^11 - 142*a^6*b^3*c^8*d^9 - 112*a^6*b^3*c^10*d^7 - 30*a^6*b^3*c^12*d^5 - 68*a^7*b^2*c^3*d^14 - 72*a^7*b^2*c^5*d^12 - 8*a^7*b^2*c^7*d^10 + 28*a^7*b^2*c^9*d^8 + 12*a^7*b^2*c^11*d^6))/(a^4*d^12 + b^4*c^12 + 4*a^4*c^2*d^10 + 6*a^4*c^4*d^8 + 4*a^4*c^6*d^6 + a^4*c^8*d^4 + b^4*c^4*d^8 + 4*b^4*c^6*d^6 + 6*b^4*c^8*d^4 + 4*b^4*c^10*d^2 - 4*a*b^3*c^3*d^9 - 16*a*b^3*c^5*d^7 - 24*a*b^3*c^7*d^5 - 16*a*b^3*c^9*d^3 - 16*a^3*b*c^3*d^9 - 24*a^3*b*c^5*d^7 - 16*a^3*b*c^7*d^5 - 4*a^3*b*c^9*d^3 + 6*a^2*b^2*c^2*d^10 + 24*a^2*b^2*c^4*d^8 + 36*a^2*b^2*c^6*d^6 + 24*a^2*b^2*c^8*d^4 + 6*a^2*b^2*c^10*d^2 - 4*a*b^3*c^11*d - 4*a^3*b*c*d^11)) + (B*a^7*b*d^14 - B*b^8*c^13*d - 4*A*a^2*b^6*d^14 + 4*A*a^4*b^4*d^14 - 3*A*a^6*b^2*d^14 + 4*B*a^3*b^5*d^14 - 4*B*a^5*b^3*d^14 - 4*A*b^8*c^2*d^12 - 16*A*b^8*c^4*d^10 - 35*A*b^8*c^6*d^8 - 33*A*b^8*c^8*d^6 - 5*A*b^8*c^10*d^4 + 5*A*b^8*c^12*d^2 - 4*C*a^4*b^4*d^14 + 3*C*a^6*b^2*d^14 - 4*B*b^8*c^5*d^9 + 3*B*b^8*c^7*d^7 + 17*B*b^8*c^9*d^5 + 9*B*b^8*c^11*d^3 + 11*C*b^8*c^6*d^8 + 17*C*b^8*c^8*d^6 + C*b^8*c^10*d^4 - 5*C*b^8*c^12*d^2 + 40*A*a*b^7*c^3*d^11 + 122*A*a*b^7*c^5*d^9 + 175*A*a*b^7*c^7*d^7 + 105*A*a*b^7*c^9*d^5 + 21*A*a*b^7*c^11*d^3 - 6*A*a^5*b^3*c*d^13 + 3*A*a^7*b*c^3*d^11 + 3*A*a^7*b*c^5*d^9 + A*a^7*b*c^7*d^7 + 4*B*a*b^7*c^2*d^12 + 32*B*a*b^7*c^4*d^10 + 31*B*a*b^7*c^6*d^8 - 27*B*a*b^7*c^8*d^6 - 39*B*a*b^7*c^10*d^4 - 9*B*a*b^7*c^12*d^2 - 8*B*a^2*b^6*c*d^13 - 4*B*a^4*b^4*c*d^13 + 5*B*a^6*b^2*c*d^13 + 3*B*a^7*b*c^2*d^12 + 3*B*a^7*b*c^4*d^10 + B*a^7*b*c^6*d^8 - 38*C*a*b^7*c^5*d^9 - 79*C*a*b^7*c^7*d^7 - 41*C*a*b^7*c^9*d^5 + 3*C*a*b^7*c^11*d^3 + 8*C*a^3*b^5*c*d^13 + 10*C*a^5*b^3*c*d^13 - 3*C*a^7*b*c^3*d^11 - 3*C*a^7*b*c^5*d^9 - C*a^7*b*c^7*d^7 - 28*A*a^2*b^6*c^2*d^12 - 117*A*a^2*b^6*c^4*d^10 - 245*A*a^2*b^6*c^6*d^8 - 237*A*a^2*b^6*c^8*d^6 - 91*A*a^2*b^6*c^10*d^4 - 6*A*a^2*b^6*c^12*d^2 - 4*A*a^3*b^5*c^3*d^11 + 67*A*a^3*b^5*c^5*d^9 + 161*A*a^3*b^5*c^7*d^7 + 105*A*a^3*b^5*c^9*d^5 + 15*A*a^3*b^5*c^11*d^3 + 43*A*a^4*b^4*c^2*d^12 + 69*A*a^4*b^4*c^4*d^10 + 5*A*a^4*b^4*c^6*d^8 - 45*A*a^4*b^4*c^8*d^6 - 20*A*a^4*b^4*c^10*d^4 - 35*A*a^5*b^3*c^3*d^11 - 37*A*a^5*b^3*c^5*d^9 + 7*A*a^5*b^3*c^7*d^7 + 15*A*a^5*b^3*c^9*d^5 + A*a^6*b^2*c^2*d^12 + 5*A*a^6*b^2*c^4*d^10 - 5*A*a^6*b^2*c^6*d^8 - 6*A*a^6*b^2*c^8*d^6 - 64*B*a^2*b^6*c^3*d^11 - 145*B*a^2*b^6*c^5*d^9 - 115*B*a^2*b^6*c^7*d^7 - 11*B*a^2*b^6*c^9*d^5 + 15*B*a^2*b^6*c^11*d^3 + 44*B*a^3*b^5*c^2*d^12 + 187*B*a^3*b^5*c^4*d^10 + 273*B*a^3*b^5*c^6*d^8 + 141*B*a^3*b^5*c^8*d^6 + 15*B*a^3*b^5*c^10*d^4 - 71*B*a^4*b^4*c^3*d^11 - 173*B*a^4*b^4*c^5*d^9 - 149*B*a^4*b^4*c^7*d^7 - 43*B*a^4*b^4*c^9*d^5 - 11*B*a^5*b^3*c^2*d^12 + 23*B*a^5*b^3*c^4*d^10 + 63*B*a^5*b^3*c^6*d^8 + 33*B*a^5*b^3*c^8*d^6 - B*a^6*b^2*c^3*d^11 - 17*B*a^6*b^2*c^5*d^9 - 11*B*a^6*b^2*c^7*d^7 - 4*C*a^2*b^6*c^2*d^12 + 25*C*a^2*b^6*c^4*d^10 + 117*C*a^2*b^6*c^6*d^8 + 145*C*a^2*b^6*c^8*d^6 + 59*C*a^2*b^6*c^10*d^4 + 2*C*a^2*b^6*c^12*d^2 + 36*C*a^3*b^5*c^3*d^11 - 19*C*a^3*b^5*c^5*d^9 - 129*C*a^3*b^5*c^7*d^7 - 97*C*a^3*b^5*c^9*d^5 - 15*C*a^3*b^5*c^11*d^3 - 47*C*a^4*b^4*c^2*d^12 - 85*C*a^4*b^4*c^4*d^10 - 29*C*a^4*b^4*c^6*d^8 + 29*C*a^4*b^4*c^8*d^6 + 16*C*a^4*b^4*c^10*d^4 + 51*C*a^5*b^3*c^3*d^11 + 61*C*a^5*b^3*c^5*d^9 + 9*C*a^5*b^3*c^7*d^7 - 11*C*a^5*b^3*c^9*d^5 - C*a^6*b^2*c^2*d^12 - 5*C*a^6*b^2*c^4*d^10 + 5*C*a^6*b^2*c^6*d^8 + 6*C*a^6*b^2*c^8*d^6 + 8*A*a*b^7*c*d^13 + A*a*b^7*c^13*d + A*a^7*b*c*d^13 + 3*C*a*b^7*c^13*d - C*a^7*b*c*d^13)/(a^4*d^12 + b^4*c^12 + 4*a^4*c^2*d^10 + 6*a^4*c^4*d^8 + 4*a^4*c^6*d^6 + a^4*c^8*d^4 + b^4*c^4*d^8 + 4*b^4*c^6*d^6 + 6*b^4*c^8*d^4 + 4*b^4*c^10*d^2 - 4*a*b^3*c^3*d^9 - 16*a*b^3*c^5*d^7 - 24*a*b^3*c^7*d^5 - 16*a*b^3*c^9*d^3 - 16*a^3*b*c^3*d^9 - 24*a^3*b*c^5*d^7 - 16*a^3*b*c^7*d^5 - 4*a^3*b*c^9*d^3 + 6*a^2*b^2*c^2*d^10 + 24*a^2*b^2*c^4*d^8 + 36*a^2*b^2*c^6*d^6 + 24*a^2*b^2*c^8*d^4 + 6*a^2*b^2*c^10*d^2 - 4*a*b^3*c^11*d - 4*a^3*b*c*d^11) + (tan(e + f*x)*(3*A*b^8*c^13*d - 3*A*a^7*b*d^14 + 3*C*a^7*b*d^14 + C*b^8*c^13*d + 8*A*a^3*b^5*d^14 - 8*A*a^5*b^3*d^14 - 12*B*a^4*b^4*d^14 - B*a^6*b^2*d^14 + 8*A*b^8*c^3*d^11 + 24*A*b^8*c^5*d^9 + 51*A*b^8*c^7*d^7 + 65*A*b^8*c^9*d^5 + 33*A*b^8*c^11*d^3 + 12*C*a^5*b^3*d^14 - 4*B*b^8*c^4*d^10 + 7*B*b^8*c^6*d^8 + 21*B*b^8*c^8*d^6 + 5*B*b^8*c^10*d^4 - 5*B*b^8*c^12*d^2 + 12*C*b^8*c^5*d^9 + 13*C*b^8*c^7*d^7 - 9*C*b^8*c^9*d^5 - 9*C*b^8*c^11*d^3 - 8*A*a*b^7*c^2*d^12 + 8*A*a*b^7*c^4*d^10 + 3*A*a*b^7*c^6*d^8 - 63*A*a*b^7*c^8*d^6 - 63*A*a*b^7*c^10*d^4 - 13*A*a*b^7*c^12*d^2 - 8*A*a^2*b^6*c*d^13 + 8*A*a^4*b^4*c*d^13 + 13*A*a^6*b^2*c*d^13 - A*a^7*b*c^2*d^12 + 7*A*a^7*b*c^4*d^10 + 5*A*a^7*b*c^6*d^8 + 8*B*a*b^7*c^3*d^11 - 50*B*a*b^7*c^5*d^9 - 143*B*a*b^7*c^7*d^7 - 105*B*a*b^7*c^9*d^5 - 21*B*a*b^7*c^11*d^3 + 24*B*a^3*b^5*c*d^13 + 30*B*a^5*b^3*c*d^13 + 13*B*a^7*b*c^3*d^11 + 5*B*a^7*b*c^5*d^9 - B*a^7*b*c^7*d^7 - 44*C*a*b^7*c^4*d^10 - 67*C*a*b^7*c^6*d^8 + 7*C*a*b^7*c^8*d^6 + 39*C*a*b^7*c^10*d^4 + 9*C*a*b^7*c^12*d^2 - 12*C*a^4*b^4*c*d^13 - 13*C*a^6*b^2*c*d^13 + C*a^7*b*c^2*d^12 - 7*C*a^7*b*c^4*d^10 - 5*C*a^7*b*c^6*d^8 - 96*A*a^2*b^6*c^3*d^11 - 233*A*a^2*b^6*c^5*d^9 - 195*A*a^2*b^6*c^7*d^7 - 35*A*a^2*b^6*c^9*d^5 + 15*A*a^2*b^6*c^11*d^3 + 64*A*a^3*b^5*c^2*d^12 + 263*A*a^3*b^5*c^4*d^10 + 381*A*a^3*b^5*c^6*d^8 + 189*A*a^3*b^5*c^8*d^6 + 15*A*a^3*b^5*c^10*d^4 - 87*A*a^4*b^4*c^3*d^11 - 253*A*a^4*b^4*c^5*d^9 - 213*A*a^4*b^4*c^7*d^7 - 55*A*a^4*b^4*c^9*d^5 - 7*A*a^5*b^3*c^2*d^12 + 67*A*a^5*b^3*c^4*d^10 + 123*A*a^5*b^3*c^6*d^8 + 57*A*a^5*b^3*c^8*d^6 - A*a^6*b^2*c^3*d^11 - 41*A*a^6*b^2*c^5*d^9 - 27*A*a^6*b^2*c^7*d^7 - 16*B*a^2*b^6*c^2*d^12 + 17*B*a^2*b^6*c^4*d^10 + 161*B*a^2*b^6*c^6*d^8 + 213*B*a^2*b^6*c^8*d^6 + 91*B*a^2*b^6*c^10*d^4 + 6*B*a^2*b^6*c^12*d^2 + 116*B*a^3*b^5*c^3*d^11 + 85*B*a^3*b^5*c^5*d^9 - 97*B*a^3*b^5*c^7*d^7 - 105*B*a^3*b^5*c^9*d^5 - 15*B*a^3*b^5*c^11*d^3 - 119*B*a^4*b^4*c^2*d^12 - 209*B*a^4*b^4*c^4*d^10 - 89*B*a^4*b^4*c^6*d^8 + 33*B*a^4*b^4*c^8*d^6 + 20*B*a^4*b^4*c^10*d^4 + 115*B*a^5*b^3*c^3*d^11 + 125*B*a^5*b^3*c^5*d^9 + 25*B*a^5*b^3*c^7*d^7 - 15*B*a^5*b^3*c^9*d^5 - 37*B*a^6*b^2*c^2*d^12 - 65*B*a^6*b^2*c^4*d^10 - 23*B*a^6*b^2*c^6*d^8 + 6*B*a^6*b^2*c^8*d^6 + 64*C*a^2*b^6*c^3*d^11 + 185*C*a^2*b^6*c^5*d^9 + 163*C*a^2*b^6*c^7*d^7 + 27*C*a^2*b^6*c^9*d^5 - 15*C*a^2*b^6*c^11*d^3 - 32*C*a^3*b^5*c^2*d^12 - 215*C*a^3*b^5*c^4*d^10 - 349*C*a^3*b^5*c^6*d^8 - 181*C*a^3*b^5*c^8*d^6 - 15*C*a^3*b^5*c^10*d^4 + 71*C*a^4*b^4*c^3*d^11 + 229*C*a^4*b^4*c^5*d^9 + 197*C*a^4*b^4*c^7*d^7 + 51*C*a^4*b^4*c^9*d^5 + 23*C*a^5*b^3*c^2*d^12 - 43*C*a^5*b^3*c^4*d^10 - 107*C*a^5*b^3*c^6*d^8 - 53*C*a^5*b^3*c^8*d^6 + C*a^6*b^2*c^3*d^11 + 41*C*a^6*b^2*c^5*d^9 + 27*C*a^6*b^2*c^7*d^7 - B*a*b^7*c^13*d + 7*B*a^7*b*c*d^13))/(a^4*d^12 + b^4*c^12 + 4*a^4*c^2*d^10 + 6*a^4*c^4*d^8 + 4*a^4*c^6*d^6 + a^4*c^8*d^4 + b^4*c^4*d^8 + 4*b^4*c^6*d^6 + 6*b^4*c^8*d^4 + 4*b^4*c^10*d^2 - 4*a*b^3*c^3*d^9 - 16*a*b^3*c^5*d^7 - 24*a*b^3*c^7*d^5 - 16*a*b^3*c^9*d^3 - 16*a^3*b*c^3*d^9 - 24*a^3*b*c^5*d^7 - 16*a^3*b*c^7*d^5 - 4*a^3*b*c^9*d^3 + 6*a^2*b^2*c^2*d^10 + 24*a^2*b^2*c^4*d^8 + 36*a^2*b^2*c^6*d^6 + 24*a^2*b^2*c^8*d^4 + 6*a^2*b^2*c^10*d^2 - 4*a*b^3*c^11*d - 4*a^3*b*c*d^11)) - (4*A^2*a^3*b^4*d^11 - A^2*a^5*b^2*d^11 - B^2*a^5*b^2*d^11 - 28*A^2*b^7*c^3*d^8 - 45*A^2*b^7*c^5*d^6 - 24*A^2*b^7*c^7*d^4 + A^2*b^7*c^9*d^2 - C^2*a^5*b^2*d^11 - B^2*b^7*c^5*d^6 - 3*B^2*b^7*c^9*d^2 - C^2*b^7*c^5*d^6 - 4*C^2*b^7*c^7*d^4 + C^2*b^7*c^9*d^2 - 4*A^2*a*b^6*d^11 - 4*A^2*b^7*c*d^10 + 14*A^2*a^2*b^5*c^3*d^8 - 154*A^2*a^2*b^5*c^5*d^6 + 28*A^2*a^2*b^5*c^7*d^4 - 26*A^2*a^3*b^4*c^2*d^9 + 72*A^2*a^3*b^4*c^4*d^7 - 42*A^2*a^3*b^4*c^6*d^5 - 24*A^2*a^4*b^3*c^3*d^8 + 33*A^2*a^4*b^3*c^5*d^6 + 10*A^2*a^5*b^2*c^2*d^9 - 13*A^2*a^5*b^2*c^4*d^7 - 46*B^2*a^2*b^5*c^3*d^8 + 102*B^2*a^2*b^5*c^5*d^6 - 52*B^2*a^2*b^5*c^7*d^4 + 34*B^2*a^3*b^4*c^2*d^9 - 68*B^2*a^3*b^4*c^4*d^7 + 42*B^2*a^3*b^4*c^6*d^5 + 36*B^2*a^4*b^3*c^3*d^8 - 27*B^2*a^4*b^3*c^5*d^6 - 14*B^2*a^5*b^2*c^2*d^9 + 11*B^2*a^5*b^2*c^4*d^7 + 10*C^2*a^2*b^5*c^3*d^8 - 134*C^2*a^2*b^5*c^5*d^6 + 48*C^2*a^2*b^5*c^7*d^4 + 4*C^2*a^2*b^5*c^9*d^2 - 22*C^2*a^3*b^4*c^2*d^9 + 92*C^2*a^3*b^4*c^4*d^7 - 30*C^2*a^3*b^4*c^6*d^5 - 24*C^2*a^4*b^3*c^3*d^8 + 33*C^2*a^4*b^3*c^5*d^6 + 10*C^2*a^5*b^2*c^2*d^9 - 13*C^2*a^5*b^2*c^4*d^7 + 4*A*B*a^2*b^5*d^11 - 4*A*C*a^3*b^4*d^11 + 2*A*C*a^5*b^2*d^11 - 4*A*B*b^7*c^2*d^9 + 4*A*B*b^7*c^4*d^7 + 19*A*B*b^7*c^6*d^5 + 18*A*B*b^7*c^8*d^3 + 12*A*C*b^7*c^3*d^8 + 22*A*C*b^7*c^5*d^6 + 12*A*C*b^7*c^7*d^4 - 6*A*C*b^7*c^9*d^2 + B*C*b^7*c^6*d^5 - 6*B*C*b^7*c^8*d^3 - 2*A^2*a^6*b*c*d^10 + 2*B^2*a^6*b*c*d^10 + 4*C^2*a*b^6*c^10*d - 2*C^2*a^6*b*c*d^10 + 8*A^2*a*b^6*c^2*d^9 + 63*A^2*a*b^6*c^4*d^7 + 130*A^2*a*b^6*c^6*d^5 - 9*A^2*a*b^6*c^8*d^3 + 8*A^2*a^2*b^5*c*d^10 + 3*A^2*a^4*b^3*c*d^10 + 2*A^2*a^6*b*c^3*d^8 + 4*B^2*a*b^6*c^2*d^9 + 3*B^2*a*b^6*c^4*d^7 - 50*B^2*a*b^6*c^6*d^5 + 39*B^2*a*b^6*c^8*d^3 - 12*B^2*a^2*b^5*c*d^10 + 3*B^2*a^4*b^3*c*d^10 - 2*B^2*a^6*b*c^3*d^8 + 3*C^2*a*b^6*c^4*d^7 + 54*C^2*a*b^6*c^6*d^5 - 33*C^2*a*b^6*c^8*d^3 + 3*C^2*a^4*b^3*c*d^10 + 2*C^2*a^6*b*c^3*d^8 - A*B*a^6*b*d^11 - A*B*b^7*c^10*d + B*C*a^6*b*d^11 + B*C*b^7*c^10*d + 16*A*B*a*b^6*c*d^10 + 4*A*C*a^6*b*c*d^10 + 56*A*B*a*b^6*c^3*d^8 + 70*A*B*a*b^6*c^5*d^6 - 140*A*B*a*b^6*c^7*d^4 + 6*A*B*a*b^6*c^9*d^2 - 24*A*B*a^3*b^4*c*d^10 + 6*A*B*a^5*b^2*c*d^10 + 6*A*B*a^6*b*c^2*d^9 - A*B*a^6*b*c^4*d^7 - 20*A*C*a*b^6*c^2*d^9 - 74*A*C*a*b^6*c^4*d^7 - 176*A*C*a*b^6*c^6*d^5 + 54*A*C*a*b^6*c^8*d^3 - 4*A*C*a^2*b^5*c*d^10 - 6*A*C*a^4*b^3*c*d^10 - 4*A*C*a^6*b*c^3*d^8 - 12*B*C*a*b^6*c^3*d^8 - 50*B*C*a*b^6*c^5*d^6 + 112*B*C*a*b^6*c^7*d^4 - 26*B*C*a*b^6*c^9*d^2 + 12*B*C*a^3*b^4*c*d^10 - 6*B*C*a^5*b^2*c*d^10 - 6*B*C*a^6*b*c^2*d^9 + B*C*a^6*b*c^4*d^7 - 20*A*B*a^2*b^5*c^2*d^9 - 195*A*B*a^2*b^5*c^4*d^7 + 190*A*B*a^2*b^5*c^6*d^5 - 15*A*B*a^2*b^5*c^8*d^3 + 100*A*B*a^3*b^4*c^3*d^8 - 144*A*B*a^3*b^4*c^5*d^6 + 20*A*B*a^3*b^4*c^7*d^4 - 15*A*B*a^4*b^3*c^2*d^9 + 90*A*B*a^4*b^3*c^4*d^7 - 15*A*B*a^4*b^3*c^6*d^5 - 36*A*B*a^5*b^2*c^3*d^8 + 6*A*B*a^5*b^2*c^5*d^6 - 8*A*C*a^2*b^5*c^3*d^8 + 312*A*C*a^2*b^5*c^5*d^6 - 60*A*C*a^2*b^5*c^7*d^4 + 48*A*C*a^3*b^4*c^2*d^9 - 164*A*C*a^3*b^4*c^4*d^7 + 72*A*C*a^3*b^4*c^6*d^5 + 48*A*C*a^4*b^3*c^3*d^8 - 66*A*C*a^4*b^3*c^5*d^6 - 20*A*C*a^5*b^2*c^2*d^9 + 26*A*C*a^5*b^2*c^4*d^7 + 16*B*C*a^2*b^5*c^2*d^9 + 175*B*C*a^2*b^5*c^4*d^7 - 202*B*C*a^2*b^5*c^6*d^5 + 15*B*C*a^2*b^5*c^8*d^3 - 120*B*C*a^3*b^4*c^3*d^8 + 140*B*C*a^3*b^4*c^5*d^6 - 16*B*C*a^3*b^4*c^7*d^4 + 15*B*C*a^4*b^3*c^2*d^9 - 90*B*C*a^4*b^3*c^4*d^7 + 15*B*C*a^4*b^3*c^6*d^5 + 36*B*C*a^5*b^2*c^3*d^8 - 6*B*C*a^5*b^2*c^5*d^6)/(a^4*d^12 + b^4*c^12 + 4*a^4*c^2*d^10 + 6*a^4*c^4*d^8 + 4*a^4*c^6*d^6 + a^4*c^8*d^4 + b^4*c^4*d^8 + 4*b^4*c^6*d^6 + 6*b^4*c^8*d^4 + 4*b^4*c^10*d^2 - 4*a*b^3*c^3*d^9 - 16*a*b^3*c^5*d^7 - 24*a*b^3*c^7*d^5 - 16*a*b^3*c^9*d^3 - 16*a^3*b*c^3*d^9 - 24*a^3*b*c^5*d^7 - 16*a^3*b*c^7*d^5 - 4*a^3*b*c^9*d^3 + 6*a^2*b^2*c^2*d^10 + 24*a^2*b^2*c^4*d^8 + 36*a^2*b^2*c^6*d^6 + 24*a^2*b^2*c^8*d^4 + 6*a^2*b^2*c^10*d^2 - 4*a*b^3*c^11*d - 4*a^3*b*c*d^11) + (tan(e + f*x)*(2*A^2*b^7*d^11 - 6*A^2*a^2*b^5*d^11 + 2*A^2*a^4*b^3*d^11 + 2*B^2*a^2*b^5*d^11 + 2*B^2*a^4*b^3*d^11 + 6*A^2*b^7*c^2*d^9 - 12*A^2*b^7*c^4*d^7 - 66*A^2*b^7*c^6*d^5 + 18*A^2*b^7*c^8*d^3 + 4*C^2*a^4*b^3*d^11 - 2*B^2*b^7*c^4*d^7 + 29*B^2*b^7*c^6*d^5 - 36*B^2*b^7*c^8*d^3 + 2*C^2*b^7*c^4*d^7 - 32*C^2*b^7*c^6*d^5 + 30*C^2*b^7*c^8*d^3 + B^2*a^6*b*d^11 + B^2*b^7*c^10*d - 4*C^2*b^7*c^10*d + 38*A^2*a^2*b^5*c^2*d^9 - 2*A^2*a^2*b^5*c^4*d^7 + 78*A^2*a^2*b^5*c^6*d^5 - 16*A^2*a^3*b^4*c^3*d^8 - 88*A^2*a^3*b^4*c^5*d^6 + 4*A^2*a^4*b^3*c^2*d^9 + 62*A^2*a^4*b^3*c^4*d^7 - 24*A^2*a^5*b^2*c^3*d^8 - 8*B^2*a^2*b^5*c^2*d^9 + 83*B^2*a^2*b^5*c^4*d^7 - 22*B^2*a^2*b^5*c^6*d^5 + 9*B^2*a^2*b^5*c^8*d^3 - 46*B^2*a^3*b^4*c^3*d^8 + 30*B^2*a^3*b^4*c^5*d^6 - 18*B^2*a^3*b^4*c^7*d^4 + 19*B^2*a^4*b^3*c^2*d^9 - 28*B^2*a^4*b^3*c^4*d^7 + 15*B^2*a^4*b^3*c^6*d^5 + 12*B^2*a^5*b^2*c^3*d^8 - 6*B^2*a^5*b^2*c^5*d^6 + 12*C^2*a^2*b^5*c^2*d^9 - 82*C^2*a^2*b^5*c^4*d^7 + 22*C^2*a^2*b^5*c^6*d^5 - 6*C^2*a^2*b^5*c^8*d^3 - 56*C^2*a^3*b^4*c^5*d^6 + 16*C^2*a^3*b^4*c^7*d^4 + 2*C^2*a^4*b^3*c^2*d^9 + 52*C^2*a^4*b^3*c^4*d^7 - 6*C^2*a^4*b^3*c^6*d^5 - 24*C^2*a^5*b^2*c^3*d^8 + 2*A*B*a^3*b^4*d^11 + 4*A*C*a^2*b^5*d^11 - 6*A*C*a^4*b^3*d^11 - 6*A*B*b^7*c^3*d^8 - 18*A*B*b^7*c^5*d^6 + 114*A*B*b^7*c^7*d^4 - 10*A*B*b^7*c^9*d^2 - 4*B*C*a^3*b^4*d^11 + 14*A*C*b^7*c^4*d^7 + 94*A*C*b^7*c^6*d^5 - 54*A*C*b^7*c^8*d^3 + 24*B*C*b^7*c^5*d^6 - 84*B*C*b^7*c^7*d^4 + 28*B*C*b^7*c^9*d^2 - 8*A^2*a*b^6*c*d^10 - 40*A^2*a*b^6*c^3*d^8 + 72*A^2*a*b^6*c^5*d^6 - 48*A^2*a*b^6*c^7*d^4 - 8*A^2*a^3*b^4*c*d^10 + 4*A^2*a^6*b*c^2*d^9 + 14*B^2*a*b^6*c^3*d^8 - 100*B^2*a*b^6*c^5*d^6 + 38*B^2*a*b^6*c^7*d^4 - 14*B^2*a^3*b^4*c*d^10 - 6*B^2*a^5*b^2*c*d^10 - 2*B^2*a^6*b*c^2*d^9 + B^2*a^6*b*c^4*d^7 - 8*C^2*a*b^6*c^3*d^8 + 104*C^2*a*b^6*c^5*d^6 - 48*C^2*a*b^6*c^7*d^4 - 8*C^2*a*b^6*c^9*d^2 + 2*C^2*a^2*b^5*c^10*d - 8*C^2*a^3*b^4*c*d^10 + 4*C^2*a^6*b*c^2*d^9 - 4*A*B*a*b^6*d^11 + 2*A*C*b^7*c^10*d + 4*A*B*a^6*b*c*d^10 - 2*B*C*a*b^6*c^10*d - 4*B*C*a^6*b*c*d^10 - 10*A*B*a*b^6*c^2*d^9 + 114*A*B*a*b^6*c^4*d^7 - 166*A*B*a*b^6*c^6*d^5 + 18*A*B*a*b^6*c^8*d^3 + 30*A*B*a^2*b^5*c*d^10 - 4*A*B*a^6*b*c^3*d^8 + 16*A*C*a*b^6*c^3*d^8 - 224*A*C*a*b^6*c^5*d^6 + 64*A*C*a*b^6*c^7*d^4 + 16*A*C*a^3*b^4*c*d^10 - 8*A*C*a^6*b*c^2*d^9 - 106*B*C*a*b^6*c^4*d^7 + 194*B*C*a*b^6*c^6*d^5 - 6*B*C*a*b^6*c^8*d^3 + 6*B*C*a^4*b^3*c*d^10 + 4*B*C*a^6*b*c^3*d^8 - 54*A*B*a^2*b^5*c^3*d^8 + 118*A*B*a^2*b^5*c^5*d^6 - 46*A*B*a^2*b^5*c^7*d^4 - 2*A*B*a^3*b^4*c^2*d^9 - 90*A*B*a^3*b^4*c^4*d^7 + 74*A*B*a^3*b^4*c^6*d^5 + 60*A*B*a^4*b^3*c^3*d^8 - 60*A*B*a^4*b^3*c^5*d^6 - 24*A*B*a^5*b^2*c^2*d^9 + 24*A*B*a^5*b^2*c^4*d^7 - 56*A*C*a^2*b^5*c^2*d^9 + 80*A*C*a^2*b^5*c^4*d^7 - 96*A*C*a^2*b^5*c^6*d^5 + 12*A*C*a^2*b^5*c^8*d^3 + 16*A*C*a^3*b^4*c^3*d^8 + 144*A*C*a^3*b^4*c^5*d^6 - 16*A*C*a^3*b^4*c^7*d^4 - 6*A*C*a^4*b^3*c^2*d^9 - 114*A*C*a^4*b^3*c^4*d^7 + 6*A*C*a^4*b^3*c^6*d^5 + 48*A*C*a^5*b^2*c^3*d^8 + 106*B*C*a^2*b^5*c^3*d^8 - 110*B*C*a^2*b^5*c^5*d^6 + 26*B*C*a^2*b^5*c^7*d^4 - 6*B*C*a^2*b^5*c^9*d^2 - 14*B*C*a^3*b^4*c^2*d^9 + 70*B*C*a^3*b^4*c^4*d^7 - 74*B*C*a^3*b^4*c^6*d^5 + 6*B*C*a^3*b^4*c^8*d^3 - 50*B*C*a^4*b^3*c^3*d^8 + 62*B*C*a^4*b^3*c^5*d^6 - 2*B*C*a^4*b^3*c^7*d^4 + 24*B*C*a^5*b^2*c^2*d^9 - 24*B*C*a^5*b^2*c^4*d^7))/(a^4*d^12 + b^4*c^12 + 4*a^4*c^2*d^10 + 6*a^4*c^4*d^8 + 4*a^4*c^6*d^6 + a^4*c^8*d^4 + b^4*c^4*d^8 + 4*b^4*c^6*d^6 + 6*b^4*c^8*d^4 + 4*b^4*c^10*d^2 - 4*a*b^3*c^3*d^9 - 16*a*b^3*c^5*d^7 - 24*a*b^3*c^7*d^5 - 16*a*b^3*c^9*d^3 - 16*a^3*b*c^3*d^9 - 24*a^3*b*c^5*d^7 - 16*a^3*b*c^7*d^5 - 4*a^3*b*c^9*d^3 + 6*a^2*b^2*c^2*d^10 + 24*a^2*b^2*c^4*d^8 + 36*a^2*b^2*c^6*d^6 + 24*a^2*b^2*c^8*d^4 + 6*a^2*b^2*c^10*d^2 - 4*a*b^3*c^11*d - 4*a^3*b*c*d^11)) - (A^3*a^2*b^4*d^8 - A^3*b^6*d^8 - 4*A^3*b^6*c^2*d^6 - 7*A^3*b^6*c^4*d^4 + A^2*C*b^6*d^8 - 3*A^3*a^2*b^4*c^2*d^6 - B^3*a^2*b^4*c^3*d^5 - C^3*a^2*b^4*c^2*d^6 + 7*C^3*a^2*b^4*c^4*d^4 - 2*C^3*a^3*b^3*c^3*d^5 + A^2*B*a*b^5*d^8 + A^2*B*b^6*c*d^7 + A^3*a*b^5*c*d^7 + C^3*a*b^5*c^7*d + A*C^2*a^2*b^4*d^8 - 2*A^2*C*a^2*b^4*d^8 - A*B^2*b^6*c^2*d^6 - 3*A*B^2*b^6*c^6*d^2 - B*C^2*a^3*b^3*d^8 + 2*A^2*B*b^6*c^3*d^5 + 9*A^2*B*b^6*c^5*d^3 + B^2*C*a^2*b^4*d^8 - A*C^2*b^6*c^2*d^6 - 4*A*C^2*b^6*c^4*d^4 + A*C^2*b^6*c^6*d^2 + 5*A^2*C*b^6*c^2*d^6 + 11*A^2*C*b^6*c^4*d^4 - A^2*C*b^6*c^6*d^2 + 9*A^3*a*b^5*c^3*d^5 + B^3*a*b^5*c^2*d^6 + B^3*a*b^5*c^4*d^4 - B^3*a^2*b^4*c*d^7 - 3*C^3*a*b^5*c^5*d^3 + 2*C^3*a^3*b^3*c*d^7 - 2*A*B*C*a*b^5*d^8 + A*B*C*b^6*c^7*d + 3*A*B^2*a^2*b^4*c^2*d^6 - A*B^2*a^2*b^4*c^4*d^4 + 3*A^2*B*a^2*b^4*c^3*d^5 - A*C^2*a^2*b^4*c^2*d^6 - 14*A*C^2*a^2*b^4*c^4*d^4 + 4*A*C^2*a^3*b^3*c^3*d^5 + 5*A^2*C*a^2*b^4*c^2*d^6 + 7*A^2*C*a^2*b^4*c^4*d^4 - 2*A^2*C*a^3*b^3*c^3*d^5 - 15*B*C^2*a^2*b^4*c^3*d^5 + 3*B*C^2*a^2*b^4*c^5*d^3 + 6*B*C^2*a^3*b^3*c^2*d^6 - B*C^2*a^3*b^3*c^4*d^4 + 5*B^2*C*a^2*b^4*c^2*d^6 - 4*B^2*C*a^2*b^4*c^4*d^4 + 2*B^2*C*a^3*b^3*c^3*d^5 + A*B*C*a^3*b^3*d^8 + A*B*C*b^6*c^3*d^5 - 6*A*B*C*b^6*c^5*d^3 + 2*A*C^2*a*b^5*c*d^7 - A*C^2*a*b^5*c^7*d - 3*A^2*C*a*b^5*c*d^7 - 5*A*B^2*a*b^5*c^3*d^5 + 3*A*B^2*a*b^5*c^5*d^3 + 7*A^2*B*a*b^5*c^2*d^6 - 10*A^2*B*a*b^5*c^4*d^4 - 5*A^2*B*a^2*b^4*c*d^7 + 12*A*C^2*a*b^5*c^3*d^5 + 9*A*C^2*a*b^5*c^5*d^3 - 4*A*C^2*a^3*b^3*c*d^7 - 21*A^2*C*a*b^5*c^3*d^5 - 6*A^2*C*a*b^5*c^5*d^3 + 2*A^2*C*a^3*b^3*c*d^7 + B*C^2*a*b^5*c^2*d^6 + 5*B*C^2*a*b^5*c^4*d^4 - 4*B*C^2*a*b^5*c^6*d^2 - 2*B*C^2*a^2*b^4*c*d^7 - B^2*C*a*b^5*c^3*d^5 + 3*B^2*C*a*b^5*c^5*d^3 - 2*B^2*C*a^3*b^3*c*d^7 + 12*A*B*C*a^2*b^4*c^3*d^5 - 3*A*B*C*a^2*b^4*c^5*d^3 - 6*A*B*C*a^3*b^3*c^2*d^6 + A*B*C*a^3*b^3*c^4*d^4 - 11*A*B*C*a*b^5*c^2*d^6 + 2*A*B*C*a*b^5*c^4*d^4 + 3*A*B*C*a*b^5*c^6*d^2 + 7*A*B*C*a^2*b^4*c*d^7)/(a^4*d^12 + b^4*c^12 + 4*a^4*c^2*d^10 + 6*a^4*c^4*d^8 + 4*a^4*c^6*d^6 + a^4*c^8*d^4 + b^4*c^4*d^8 + 4*b^4*c^6*d^6 + 6*b^4*c^8*d^4 + 4*b^4*c^10*d^2 - 4*a*b^3*c^3*d^9 - 16*a*b^3*c^5*d^7 - 24*a*b^3*c^7*d^5 - 16*a*b^3*c^9*d^3 - 16*a^3*b*c^3*d^9 - 24*a^3*b*c^5*d^7 - 16*a^3*b*c^7*d^5 - 4*a^3*b*c^9*d^3 + 6*a^2*b^2*c^2*d^10 + 24*a^2*b^2*c^4*d^8 + 36*a^2*b^2*c^6*d^6 + 24*a^2*b^2*c^8*d^4 + 6*a^2*b^2*c^10*d^2 - 4*a*b^3*c^11*d - 4*a^3*b*c*d^11) - (tan(e + f*x)*(B^3*b^6*c^4*d^4 - A^3*b^6*c^3*d^5 - B^3*a^2*b^4*d^8 - 3*B^3*b^6*c^6*d^2 - 3*C^3*b^6*c^5*d^3 - A^2*B*b^6*d^8 + A^3*a*b^5*d^8 - A^3*b^6*c*d^7 + C^3*b^6*c^7*d + 2*B^3*a^2*b^4*c^2*d^6 - B^3*a^2*b^4*c^4*d^4 - 12*C^3*a^2*b^4*c^3*d^5 + 4*C^3*a^3*b^3*c^2*d^6 + 2*A*B^2*a*b^5*d^8 - A^2*C*a*b^5*d^8 - A*C^2*b^6*c^7*d + A^2*C*b^6*c*d^7 + B^2*C*b^6*c^7*d + A*B^2*b^6*c^3*d^5 + 9*A*B^2*b^6*c^5*d^3 - 3*A^2*B*b^6*c^2*d^6 - 6*A^2*B*b^6*c^4*d^4 + B^2*C*a^3*b^3*d^8 + 2*A*C^2*b^6*c^3*d^5 + 9*A*C^2*b^6*c^5*d^3 - A^2*C*b^6*c^3*d^5 - 6*A^2*C*b^6*c^5*d^3 + B*C^2*b^6*c^4*d^4 - 3*B*C^2*b^6*c^6*d^2 - 3*B^2*C*b^6*c^5*d^3 + A^3*a*b^5*c^2*d^6 - 5*B^3*a*b^5*c^3*d^5 + 3*B^3*a*b^5*c^5*d^3 + 11*C^3*a*b^5*c^4*d^4 - C^3*a*b^5*c^6*d^2 + 4*A*B^2*a^2*b^4*c^3*d^5 - 4*A^2*B*a^2*b^4*c^2*d^6 + 24*A*C^2*a^2*b^4*c^3*d^5 - 8*A*C^2*a^3*b^3*c^2*d^6 - 12*A^2*C*a^2*b^4*c^3*d^5 + 4*A^2*C*a^3*b^3*c^2*d^6 + 8*B*C^2*a^2*b^4*c^2*d^6 - 12*B*C^2*a^2*b^4*c^4*d^4 + 4*B*C^2*a^3*b^3*c^3*d^5 + 2*B^2*C*a^2*b^4*c^3*d^5 - 3*B^2*C*a^2*b^4*c^5*d^3 - 2*B^2*C*a^3*b^3*c^2*d^6 + B^2*C*a^3*b^3*c^4*d^4 + 2*A*B*C*b^6*c^4*d^4 + 2*A*B*C*b^6*c^6*d^2 + A^2*B*a*b^5*c*d^7 - B*C^2*a*b^5*c^7*d + 7*A*B^2*a*b^5*c^2*d^6 - 11*A*B^2*a*b^5*c^4*d^4 - 4*A*B^2*a^2*b^4*c*d^7 + 9*A^2*B*a*b^5*c^3*d^5 - 2*A*C^2*a*b^5*c^2*d^6 - 25*A*C^2*a*b^5*c^4*d^4 + A*C^2*a*b^5*c^6*d^2 + A^2*C*a*b^5*c^2*d^6 + 14*A^2*C*a*b^5*c^4*d^4 - 6*B*C^2*a*b^5*c^3*d^5 + 9*B*C^2*a*b^5*c^5*d^3 - 4*B*C^2*a^3*b^3*c*d^7 + 7*B^2*C*a*b^5*c^4*d^4 + 3*B^2*C*a*b^5*c^6*d^2 + B^2*C*a^2*b^4*c*d^7 - 4*A*B*C*a^2*b^4*c^2*d^6 + 12*A*B*C*a^2*b^4*c^4*d^4 - 4*A*B*C*a^3*b^3*c^3*d^5 - 2*A*B*C*a*b^5*c*d^7 - 6*A*B*C*a*b^5*c^3*d^5 - 12*A*B*C*a*b^5*c^5*d^3 + 4*A*B*C*a^3*b^3*c*d^7))/(a^4*d^12 + b^4*c^12 + 4*a^4*c^2*d^10 + 6*a^4*c^4*d^8 + 4*a^4*c^6*d^6 + a^4*c^8*d^4 + b^4*c^4*d^8 + 4*b^4*c^6*d^6 + 6*b^4*c^8*d^4 + 4*b^4*c^10*d^2 - 4*a*b^3*c^3*d^9 - 16*a*b^3*c^5*d^7 - 24*a*b^3*c^7*d^5 - 16*a*b^3*c^9*d^3 - 16*a^3*b*c^3*d^9 - 24*a^3*b*c^5*d^7 - 16*a^3*b*c^7*d^5 - 4*a^3*b*c^9*d^3 + 6*a^2*b^2*c^2*d^10 + 24*a^2*b^2*c^4*d^8 + 36*a^2*b^2*c^6*d^6 + 24*a^2*b^2*c^8*d^4 + 6*a^2*b^2*c^10*d^2 - 4*a*b^3*c^11*d - 4*a^3*b*c*d^11))*root(480*a^9*b*c^7*d^11*f^4 + 480*a*b^9*c^11*d^7*f^4 + 360*a^9*b*c^9*d^9*f^4 + 360*a^9*b*c^5*d^13*f^4 + 360*a*b^9*c^13*d^5*f^4 + 360*a*b^9*c^9*d^9*f^4 + 144*a^9*b*c^11*d^7*f^4 + 144*a^9*b*c^3*d^15*f^4 + 144*a*b^9*c^15*d^3*f^4 + 144*a*b^9*c^7*d^11*f^4 + 48*a^7*b^3*c*d^17*f^4 + 48*a^3*b^7*c^17*d*f^4 + 24*a^9*b*c^13*d^5*f^4 + 24*a^5*b^5*c^17*d*f^4 + 24*a^5*b^5*c*d^17*f^4 + 24*a*b^9*c^5*d^13*f^4 + 24*a^9*b*c*d^17*f^4 + 24*a*b^9*c^17*d*f^4 + 3920*a^5*b^5*c^9*d^9*f^4 - 3360*a^6*b^4*c^8*d^10*f^4 - 3360*a^4*b^6*c^10*d^8*f^4 - 3024*a^6*b^4*c^10*d^8*f^4 + 3024*a^5*b^5*c^11*d^7*f^4 + 3024*a^5*b^5*c^7*d^11*f^4 - 3024*a^4*b^6*c^8*d^10*f^4 + 2320*a^7*b^3*c^9*d^9*f^4 + 2320*a^3*b^7*c^9*d^9*f^4 - 2240*a^6*b^4*c^6*d^12*f^4 - 2240*a^4*b^6*c^12*d^6*f^4 + 2160*a^7*b^3*c^7*d^11*f^4 + 2160*a^3*b^7*c^11*d^7*f^4 - 1624*a^6*b^4*c^12*d^6*f^4 - 1624*a^4*b^6*c^6*d^12*f^4 + 1488*a^7*b^3*c^11*d^7*f^4 + 1488*a^3*b^7*c^7*d^11*f^4 + 1344*a^5*b^5*c^13*d^5*f^4 + 1344*a^5*b^5*c^5*d^13*f^4 - 1320*a^8*b^2*c^8*d^10*f^4 - 1320*a^2*b^8*c^10*d^8*f^4 + 1200*a^7*b^3*c^5*d^13*f^4 + 1200*a^3*b^7*c^13*d^5*f^4 - 1060*a^8*b^2*c^6*d^12*f^4 - 1060*a^2*b^8*c^12*d^6*f^4 - 948*a^8*b^2*c^10*d^8*f^4 - 948*a^2*b^8*c^8*d^10*f^4 - 840*a^6*b^4*c^4*d^14*f^4 - 840*a^4*b^6*c^14*d^4*f^4 + 528*a^7*b^3*c^13*d^5*f^4 + 528*a^3*b^7*c^5*d^13*f^4 - 480*a^8*b^2*c^4*d^14*f^4 - 480*a^6*b^4*c^14*d^4*f^4 - 480*a^4*b^6*c^4*d^14*f^4 - 480*a^2*b^8*c^14*d^4*f^4 - 368*a^8*b^2*c^12*d^6*f^4 + 368*a^7*b^3*c^3*d^15*f^4 + 368*a^3*b^7*c^15*d^3*f^4 - 368*a^2*b^8*c^6*d^12*f^4 + 304*a^5*b^5*c^15*d^3*f^4 + 304*a^5*b^5*c^3*d^15*f^4 - 144*a^6*b^4*c^2*d^16*f^4 - 144*a^4*b^6*c^16*d^2*f^4 - 108*a^8*b^2*c^2*d^16*f^4 - 108*a^2*b^8*c^16*d^2*f^4 + 80*a^7*b^3*c^15*d^3*f^4 + 80*a^3*b^7*c^3*d^15*f^4 - 60*a^8*b^2*c^14*d^4*f^4 - 60*a^6*b^4*c^16*d^2*f^4 - 60*a^4*b^6*c^2*d^16*f^4 - 60*a^2*b^8*c^4*d^14*f^4 - 80*b^10*c^12*d^6*f^4 - 60*b^10*c^14*d^4*f^4 - 60*b^10*c^10*d^8*f^4 - 24*b^10*c^16*d^2*f^4 - 24*b^10*c^8*d^10*f^4 - 4*b^10*c^6*d^12*f^4 - 80*a^10*c^6*d^12*f^4 - 60*a^10*c^8*d^10*f^4 - 60*a^10*c^4*d^14*f^4 - 24*a^10*c^10*d^8*f^4 - 24*a^10*c^2*d^16*f^4 - 4*a^10*c^12*d^6*f^4 - 8*a^8*b^2*d^18*f^4 - 4*a^6*b^4*d^18*f^4 - 8*a^2*b^8*c^18*f^4 - 4*a^4*b^6*c^18*f^4 - 4*b^10*c^18*f^4 - 4*a^10*d^18*f^4 - 12*A*C*a^7*b*c*d^11*f^2 - 12*A*C*a*b^7*c^11*d*f^2 - 912*B*C*a^4*b^4*c^5*d^7*f^2 + 792*B*C*a^5*b^3*c^4*d^8*f^2 - 792*B*C*a^3*b^5*c^8*d^4*f^2 + 720*B*C*a^4*b^4*c^7*d^5*f^2 - 480*B*C*a^6*b^2*c^5*d^7*f^2 - 408*B*C*a^2*b^6*c^5*d^7*f^2 + 384*B*C*a^2*b^6*c^7*d^5*f^2 - 336*B*C*a^5*b^3*c^8*d^4*f^2 + 324*B*C*a^3*b^5*c^4*d^8*f^2 + 312*B*C*a^6*b^2*c^7*d^5*f^2 - 248*B*C*a^6*b^2*c^3*d^9*f^2 + 216*B*C*a^2*b^6*c^9*d^3*f^2 - 196*B*C*a^4*b^4*c^3*d^9*f^2 + 132*B*C*a^4*b^4*c^9*d^3*f^2 + 80*B*C*a^3*b^5*c^6*d^6*f^2 - 64*B*C*a^5*b^3*c^6*d^6*f^2 - 36*B*C*a^3*b^5*c^2*d^10*f^2 - 28*B*C*a^2*b^6*c^3*d^9*f^2 + 12*B*C*a^5*b^3*c^10*d^2*f^2 - 12*B*C*a^5*b^3*c^2*d^10*f^2 - 12*B*C*a^3*b^5*c^10*d^2*f^2 - 4*B*C*a^6*b^2*c^9*d^3*f^2 - 1468*A*C*a^4*b^4*c^6*d^6*f^2 + 996*A*C*a^3*b^5*c^7*d^5*f^2 + 900*A*C*a^5*b^3*c^5*d^7*f^2 - 676*A*C*a^6*b^2*c^6*d^6*f^2 - 660*A*C*a^2*b^6*c^6*d^6*f^2 + 636*A*C*a^3*b^5*c^5*d^7*f^2 + 540*A*C*a^5*b^3*c^7*d^5*f^2 - 236*A*C*a^5*b^3*c^3*d^9*f^2 - 204*A*C*a^3*b^5*c^9*d^3*f^2 + 156*A*C*a^2*b^6*c^10*d^2*f^2 + 132*A*C*a^6*b^2*c^2*d^10*f^2 - 72*A*C*a^6*b^2*c^4*d^8*f^2 - 72*A*C*a^5*b^3*c^9*d^3*f^2 + 66*A*C*a^2*b^6*c^4*d^8*f^2 + 54*A*C*a^4*b^4*c^10*d^2*f^2 + 54*A*C*a^4*b^4*c^2*d^10*f^2 - 48*A*C*a^4*b^4*c^4*d^8*f^2 - 48*A*C*a^2*b^6*c^8*d^4*f^2 + 42*A*C*a^6*b^2*c^8*d^4*f^2 - 40*A*C*a^3*b^5*c^3*d^9*f^2 - 36*A*C*a^4*b^4*c^8*d^4*f^2 + 24*A*C*a^2*b^6*c^2*d^10*f^2 + 960*A*B*a^4*b^4*c^5*d^7*f^2 - 864*A*B*a^5*b^3*c^4*d^8*f^2 + 756*A*B*a^3*b^5*c^8*d^4*f^2 - 744*A*B*a^4*b^4*c^7*d^5*f^2 - 528*A*B*a^3*b^5*c^4*d^8*f^2 + 504*A*B*a^6*b^2*c^5*d^7*f^2 - 432*A*B*a^2*b^6*c^7*d^5*f^2 + 432*A*B*a^2*b^6*c^5*d^7*f^2 + 348*A*B*a^5*b^3*c^8*d^4*f^2 - 312*A*B*a^6*b^2*c^7*d^5*f^2 - 284*A*B*a^2*b^6*c^9*d^3*f^2 + 280*A*B*a^6*b^2*c^3*d^9*f^2 + 264*A*B*a^4*b^4*c^3*d^9*f^2 - 240*A*B*a^3*b^5*c^6*d^6*f^2 - 172*A*B*a^4*b^4*c^9*d^3*f^2 + 68*A*B*a^2*b^6*c^3*d^9*f^2 - 60*A*B*a^3*b^5*c^2*d^10*f^2 + 24*A*B*a^5*b^3*c^6*d^6*f^2 - 24*A*B*a^5*b^3*c^2*d^10*f^2 + 12*A*B*a^3*b^5*c^10*d^2*f^2 + 360*B*C*a^7*b*c^4*d^8*f^2 - 336*B*C*a*b^7*c^8*d^4*f^2 + 168*B*C*a*b^7*c^6*d^6*f^2 - 136*B*C*a^7*b*c^6*d^6*f^2 + 36*B*C*a^6*b^2*c*d^11*f^2 - 36*B*C*a^2*b^6*c^11*d*f^2 - 24*B*C*a^7*b*c^2*d^10*f^2 + 24*B*C*a*b^7*c^10*d^2*f^2 - 12*B*C*a^4*b^4*c^11*d*f^2 + 12*B*C*a^4*b^4*c*d^11*f^2 + 12*B*C*a*b^7*c^4*d^8*f^2 + 444*A*C*a*b^7*c^7*d^5*f^2 + 348*A*C*a^7*b*c^5*d^7*f^2 - 164*A*C*a^7*b*c^3*d^9*f^2 - 132*A*C*a*b^7*c^9*d^3*f^2 + 84*A*C*a*b^7*c^5*d^7*f^2 + 32*A*C*a*b^7*c^3*d^9*f^2 - 12*A*C*a^7*b*c^7*d^5*f^2 - 12*A*C*a^5*b^3*c*d^11*f^2 - 12*A*C*a^3*b^5*c^11*d*f^2 - 360*A*B*a^7*b*c^4*d^8*f^2 + 288*A*B*a*b^7*c^8*d^4*f^2 - 288*A*B*a*b^7*c^6*d^6*f^2 - 144*A*B*a*b^7*c^4*d^8*f^2 + 136*A*B*a^7*b*c^6*d^6*f^2 - 60*A*B*a*b^7*c^2*d^10*f^2 - 36*A*B*a*b^7*c^10*d^2*f^2 + 24*A*B*a^7*b*c^2*d^10*f^2 - 24*A*B*a^6*b^2*c*d^11*f^2 + 12*A*B*a^4*b^4*c*d^11*f^2 + 12*A*B*a^2*b^6*c^11*d*f^2 + 12*A*B*a^2*b^6*c*d^11*f^2 + 80*B*C*b^8*c^9*d^3*f^2 - 24*B*C*b^8*c^7*d^5*f^2 - 90*A*C*b^8*c^8*d^4*f^2 - 80*B*C*a^8*c^3*d^9*f^2 + 54*A*C*b^8*c^10*d^2*f^2 - 30*A*C*b^8*c^6*d^6*f^2 + 24*B*C*a^8*c^5*d^7*f^2 - 12*A*C*b^8*c^4*d^8*f^2 - 112*A*B*b^8*c^9*d^3*f^2 - 66*A*C*a^8*c^4*d^8*f^2 + 54*A*C*a^8*c^2*d^10*f^2 - 8*B*C*a^5*b^3*d^12*f^2 - 8*B*C*a^3*b^5*d^12*f^2 + 4*A*B*b^8*c^3*d^9*f^2 + 2*A*C*a^8*c^6*d^6*f^2 + 80*A*B*a^8*c^3*d^9*f^2 - 24*A*B*a^8*c^5*d^7*f^2 + 8*A*C*a^2*b^6*d^12*f^2 - 4*B*C*a^3*b^5*c^12*f^2 + 4*A*C*a^4*b^4*d^12*f^2 - 2*A*C*a^6*b^2*d^12*f^2 + 6*A*C*a^2*b^6*c^12*f^2 + 4*A*B*a^5*b^3*d^12*f^2 - 4*A*B*a^3*b^5*d^12*f^2 + 726*C^2*a^4*b^4*c^6*d^6*f^2 - 402*C^2*a^5*b^3*c^5*d^7*f^2 - 402*C^2*a^3*b^5*c^7*d^5*f^2 + 322*C^2*a^6*b^2*c^6*d^6*f^2 + 322*C^2*a^2*b^6*c^6*d^6*f^2 - 222*C^2*a^5*b^3*c^7*d^5*f^2 - 222*C^2*a^3*b^5*c^5*d^7*f^2 + 134*C^2*a^5*b^3*c^3*d^9*f^2 + 134*C^2*a^3*b^5*c^9*d^3*f^2 - 66*C^2*a^6*b^2*c^2*d^10*f^2 - 66*C^2*a^2*b^6*c^10*d^2*f^2 + 52*C^2*a^5*b^3*c^9*d^3*f^2 + 52*C^2*a^3*b^5*c^3*d^9*f^2 - 27*C^2*a^6*b^2*c^8*d^4*f^2 - 27*C^2*a^2*b^6*c^4*d^8*f^2 + 24*C^2*a^6*b^2*c^4*d^8*f^2 + 24*C^2*a^4*b^4*c^8*d^4*f^2 + 24*C^2*a^4*b^4*c^4*d^8*f^2 + 24*C^2*a^2*b^6*c^8*d^4*f^2 - 15*C^2*a^4*b^4*c^10*d^2*f^2 - 15*C^2*a^4*b^4*c^2*d^10*f^2 - 570*B^2*a^4*b^4*c^6*d^6*f^2 + 366*B^2*a^3*b^5*c^7*d^5*f^2 + 318*B^2*a^5*b^3*c^5*d^7*f^2 - 262*B^2*a^6*b^2*c^6*d^6*f^2 - 222*B^2*a^2*b^6*c^6*d^6*f^2 - 210*B^2*a^5*b^3*c^3*d^9*f^2 + 186*B^2*a^5*b^3*c^7*d^5*f^2 + 162*B^2*a^3*b^5*c^5*d^7*f^2 - 142*B^2*a^3*b^5*c^9*d^3*f^2 + 132*B^2*a^4*b^4*c^4*d^8*f^2 + 117*B^2*a^2*b^6*c^4*d^8*f^2 + 102*B^2*a^6*b^2*c^2*d^10*f^2 - 96*B^2*a^3*b^5*c^3*d^9*f^2 + 90*B^2*a^2*b^6*c^10*d^2*f^2 + 81*B^2*a^4*b^4*c^2*d^10*f^2 - 56*B^2*a^5*b^3*c^9*d^3*f^2 + 48*B^2*a^6*b^2*c^4*d^8*f^2 + 48*B^2*a^4*b^4*c^8*d^4*f^2 + 45*B^2*a^6*b^2*c^8*d^4*f^2 + 36*B^2*a^2*b^6*c^8*d^4*f^2 + 36*B^2*a^2*b^6*c^2*d^10*f^2 + 33*B^2*a^4*b^4*c^10*d^2*f^2 + 822*A^2*a^4*b^4*c^6*d^6*f^2 - 594*A^2*a^3*b^5*c^7*d^5*f^2 - 498*A^2*a^5*b^3*c^5*d^7*f^2 + 498*A^2*a^2*b^6*c^6*d^6*f^2 - 414*A^2*a^3*b^5*c^5*d^7*f^2 + 354*A^2*a^6*b^2*c^6*d^6*f^2 - 318*A^2*a^5*b^3*c^7*d^5*f^2 + 144*A^2*a^2*b^6*c^8*d^4*f^2 + 102*A^2*a^5*b^3*c^3*d^9*f^2 + 84*A^2*a^4*b^4*c^4*d^8*f^2 + 81*A^2*a^2*b^6*c^4*d^8*f^2 + 72*A^2*a^4*b^4*c^8*d^4*f^2 + 70*A^2*a^3*b^5*c^9*d^3*f^2 - 66*A^2*a^6*b^2*c^2*d^10*f^2 + 48*A^2*a^6*b^2*c^4*d^8*f^2 - 42*A^2*a^2*b^6*c^10*d^2*f^2 + 24*A^2*a^2*b^6*c^2*d^10*f^2 + 20*A^2*a^5*b^3*c^9*d^3*f^2 - 15*A^2*a^6*b^2*c^8*d^4*f^2 - 15*A^2*a^4*b^4*c^10*d^2*f^2 - 15*A^2*a^4*b^4*c^2*d^10*f^2 - 12*A^2*a^3*b^5*c^3*d^9*f^2 - 24*B*C*b^8*c^11*d*f^2 + 24*B*C*a^8*c*d^11*f^2 + 12*A*B*b^8*c^11*d*f^2 - 8*B*C*a^7*b*d^12*f^2 - 24*A*B*a^8*c*d^11*f^2 + 4*B*C*a*b^7*c^12*f^2 + 8*A*B*a^7*b*d^12*f^2 - 8*A*B*a*b^7*d^12*f^2 - 8*A*B*a*b^7*c^12*f^2 - 174*C^2*a^7*b*c^5*d^7*f^2 - 174*C^2*a*b^7*c^7*d^5*f^2 + 82*C^2*a^7*b*c^3*d^9*f^2 + 82*C^2*a*b^7*c^9*d^3*f^2 + 6*C^2*a^7*b*c^7*d^5*f^2 + 6*C^2*a^5*b^3*c*d^11*f^2 + 6*C^2*a^3*b^5*c^11*d*f^2 + 6*C^2*a*b^7*c^5*d^7*f^2 + 162*B^2*a*b^7*c^7*d^5*f^2 + 138*B^2*a^7*b*c^5*d^7*f^2 - 118*B^2*a^7*b*c^3*d^9*f^2 - 86*B^2*a*b^7*c^9*d^3*f^2 - 30*B^2*a^5*b^3*c*d^11*f^2 - 18*B^2*a^7*b*c^7*d^5*f^2 - 18*B^2*a*b^7*c^5*d^7*f^2 - 12*B^2*a^3*b^5*c*d^11*f^2 - 6*B^2*a^3*b^5*c^11*d*f^2 - 4*B^2*a*b^7*c^3*d^9*f^2 - 270*A^2*a*b^7*c^7*d^5*f^2 - 174*A^2*a^7*b*c^5*d^7*f^2 - 90*A^2*a*b^7*c^5*d^7*f^2 + 82*A^2*a^7*b*c^3*d^9*f^2 + 50*A^2*a*b^7*c^9*d^3*f^2 - 32*A^2*a*b^7*c^3*d^9*f^2 + 6*A^2*a^7*b*c^7*d^5*f^2 + 6*A^2*a^5*b^3*c*d^11*f^2 + 6*A^2*a^3*b^5*c^11*d*f^2 + 6*C^2*a^7*b*c*d^11*f^2 + 6*C^2*a*b^7*c^11*d*f^2 - 18*B^2*a^7*b*c*d^11*f^2 - 6*B^2*a*b^7*c^11*d*f^2 + 6*A^2*a^7*b*c*d^11*f^2 + 6*A^2*a*b^7*c^11*d*f^2 - 6*A*C*a^8*d^12*f^2 - 2*A*C*b^8*c^12*f^2 + 33*C^2*b^8*c^8*d^4*f^2 - 27*C^2*b^8*c^10*d^2*f^2 - C^2*b^8*c^6*d^6*f^2 + 33*C^2*a^8*c^4*d^8*f^2 + 33*B^2*b^8*c^10*d^2*f^2 - 27*C^2*a^8*c^2*d^10*f^2 - 27*B^2*b^8*c^8*d^4*f^2 + 3*B^2*b^8*c^6*d^6*f^2 - C^2*a^8*c^6*d^6*f^2 + 117*A^2*b^8*c^8*d^4*f^2 + 111*A^2*b^8*c^6*d^6*f^2 + 72*A^2*b^8*c^4*d^8*f^2 + 33*B^2*a^8*c^2*d^10*f^2 - 27*B^2*a^8*c^4*d^8*f^2 + 24*A^2*b^8*c^2*d^10*f^2 + 4*C^2*a^4*b^4*d^12*f^2 + 3*C^2*a^6*b^2*d^12*f^2 + 3*B^2*a^8*c^6*d^6*f^2 - 3*A^2*b^8*c^10*d^2*f^2 + 33*A^2*a^8*c^4*d^8*f^2 - 27*A^2*a^8*c^2*d^10*f^2 + 4*C^2*a^4*b^4*c^12*f^2 + 4*B^2*a^4*b^4*d^12*f^2 + 4*B^2*a^2*b^6*d^12*f^2 + 3*C^2*a^2*b^6*c^12*f^2 + 3*B^2*a^6*b^2*d^12*f^2 - A^2*a^8*c^6*d^6*f^2 - 4*A^2*a^4*b^4*d^12*f^2 + 3*B^2*a^2*b^6*c^12*f^2 - A^2*a^6*b^2*d^12*f^2 - A^2*a^2*b^6*c^12*f^2 + 3*C^2*b^8*c^12*f^2 + 3*C^2*a^8*d^12*f^2 + 4*A^2*b^8*d^12*f^2 - B^2*b^8*c^12*f^2 - B^2*a^8*d^12*f^2 + 3*A^2*b^8*c^12*f^2 + 3*A^2*a^8*d^12*f^2 - 24*A*B*C*a*b^6*c*d^8*f + 342*A*B*C*a^2*b^5*c^4*d^5*f - 186*A*B*C*a^3*b^4*c^5*d^4*f - 66*A*B*C*a^4*b^3*c^2*d^7*f + 48*A*B*C*a^2*b^5*c^2*d^7*f + 42*A*B*C*a^2*b^5*c^6*d^3*f + 26*A*B*C*a^5*b^2*c^3*d^6*f + 24*A*B*C*a^4*b^3*c^6*d^3*f - 18*A*B*C*a^4*b^3*c^4*d^5*f - 18*A*B*C*a^3*b^4*c^7*d^2*f - 8*A*B*C*a^3*b^4*c^3*d^6*f + 6*A*B*C*a^5*b^2*c^5*d^4*f - 128*A*B*C*a*b^6*c^3*d^6*f + 126*A*B*C*a*b^6*c^7*d^2*f + 72*A*B*C*a^3*b^4*c*d^8*f - 36*A*B*C*a^5*b^2*c*d^8*f - 36*A*B*C*a^2*b^5*c^8*d*f + 30*A*B*C*a^6*b*c^2*d^7*f - 12*A*B*C*a^6*b*c^4*d^5*f - 12*A*B*C*a*b^6*c^5*d^4*f - 21*B^2*C*a*b^6*c^8*d*f - 3*B^2*C*a^6*b*c*d^8*f + 21*A^2*C*a*b^6*c^8*d*f - 21*A*C^2*a*b^6*c^8*d*f - 9*A^2*C*a^6*b*c*d^8*f + 9*A*C^2*a^6*b*c*d^8*f + 36*A^2*B*a*b^6*c*d^8*f + 21*A*B^2*a*b^6*c^8*d*f + 3*A*B^2*a^6*b*c*d^8*f - 78*A*B*C*b^7*c^6*d^3*f + 24*A*B*C*b^7*c^4*d^5*f + 2*A*B*C*a^7*c^3*d^6*f + 16*A*B*C*a^4*b^3*d^9*f - 16*A*B*C*a^2*b^5*d^9*f - 237*B^2*C*a^3*b^4*c^4*d^5*f + 165*B*C^2*a^3*b^4*c^5*d^4*f + 92*B^2*C*a^2*b^5*c^3*d^6*f - 81*B^2*C*a^2*b^5*c^7*d^2*f + 77*B^2*C*a^4*b^3*c^3*d^6*f - 75*B*C^2*a^2*b^5*c^4*d^5*f + 69*B^2*C*a^4*b^3*c^5*d^4*f + 69*B*C^2*a^4*b^3*c^4*d^5*f - 68*B*C^2*a^3*b^4*c^3*d^6*f - 63*B^2*C*a^5*b^2*c^4*d^5*f - 61*B*C^2*a^2*b^5*c^6*d^3*f + 57*B*C^2*a^4*b^3*c^2*d^7*f - 53*B*C^2*a^5*b^2*c^3*d^6*f - 44*B*C^2*a^4*b^3*c^6*d^3*f - 36*B^2*C*a^3*b^4*c^2*d^7*f + 35*B^2*C*a^3*b^4*c^6*d^3*f + 33*B^2*C*a^5*b^2*c^2*d^7*f - 33*B^2*C*a^2*b^5*c^5*d^4*f + 33*B*C^2*a^3*b^4*c^7*d^2*f - 12*B^2*C*a^4*b^3*c^7*d^2*f + 9*B*C^2*a^5*b^2*c^5*d^4*f + 4*B^2*C*a^5*b^2*c^6*d^3*f + 225*A^2*C*a^2*b^5*c^5*d^4*f - 105*A*C^2*a^2*b^5*c^5*d^4*f - 99*A^2*C*a^3*b^4*c^4*d^5*f - 81*A^2*C*a^5*b^2*c^4*d^5*f + 67*A^2*C*a^4*b^3*c^3*d^6*f - 59*A*C^2*a^4*b^3*c^3*d^6*f + 57*A*C^2*a^5*b^2*c^2*d^7*f - 57*A*C^2*a^2*b^5*c^7*d^2*f + 51*A^2*C*a^4*b^3*c^5*d^4*f + 48*A^2*C*a^3*b^4*c^2*d^7*f + 45*A*C^2*a^5*b^2*c^4*d^5*f - 35*A^2*C*a^3*b^4*c^6*d^3*f - 33*A^2*C*a^5*b^2*c^2*d^7*f + 33*A^2*C*a^2*b^5*c^7*d^2*f + 33*A*C^2*a^4*b^3*c^5*d^4*f + 27*A*C^2*a^3*b^4*c^6*d^3*f - 24*A*C^2*a^3*b^4*c^2*d^7*f + 24*A*C^2*a^2*b^5*c^3*d^6*f - 21*A*C^2*a^3*b^4*c^4*d^5*f - 16*A^2*C*a^2*b^5*c^3*d^6*f - 243*A^2*B*a^2*b^5*c^4*d^5*f - 156*A*B^2*a^2*b^5*c^3*d^6*f + 141*A*B^2*a^3*b^4*c^4*d^5*f + 108*A^2*B*a^3*b^4*c^3*d^6*f - 105*A*B^2*a^4*b^3*c^3*d^6*f + 84*A*B^2*a^3*b^4*c^2*d^7*f + 81*A*B^2*a^2*b^5*c^5*d^4*f - 51*A^2*B*a^4*b^3*c^4*d^5*f + 51*A^2*B*a^2*b^5*c^6*d^3*f - 48*A^2*B*a^2*b^5*c^2*d^7*f + 45*A^2*B*a^3*b^4*c^5*d^4*f + 39*A*B^2*a^5*b^2*c^4*d^5*f - 35*A*B^2*a^3*b^4*c^6*d^3*f + 33*A*B^2*a^2*b^5*c^7*d^2*f + 27*A^2*B*a^5*b^2*c^3*d^6*f - 21*A*B^2*a^4*b^3*c^5*d^4*f + 20*A^2*B*a^4*b^3*c^6*d^3*f - 15*A^2*B*a^5*b^2*c^5*d^4*f - 15*A^2*B*a^3*b^4*c^7*d^2*f + 9*A^2*B*a^4*b^3*c^2*d^7*f + 3*A*B^2*a^5*b^2*c^2*d^7*f + 18*A*B*C*b^7*c^8*d*f - 6*A*B*C*a^7*c*d^8*f + 2*A*B*C*a^6*b*d^9*f - 6*A*B*C*a*b^6*c^9*f + 63*B^2*C*a*b^6*c^6*d^3*f - 48*B^2*C*a^4*b^3*c*d^8*f + 42*B*C^2*a^2*b^5*c^8*d*f + 42*B*C^2*a*b^6*c^5*d^4*f - 39*B*C^2*a*b^6*c^7*d^2*f + 30*B*C^2*a^5*b^2*c*d^8*f - 24*B^2*C*a*b^6*c^4*d^5*f - 24*B*C^2*a^3*b^4*c*d^8*f + 17*B^2*C*a^6*b*c^3*d^6*f - 15*B*C^2*a^6*b*c^2*d^7*f + 12*B^2*C*a^3*b^4*c^8*d*f + 12*B^2*C*a^2*b^5*c*d^8*f + 6*B*C^2*a^6*b*c^4*d^5*f - 192*A^2*C*a*b^6*c^4*d^5*f - 99*A^2*C*a*b^6*c^6*d^3*f + 84*A*C^2*a*b^6*c^4*d^5*f + 59*A*C^2*a*b^6*c^6*d^3*f + 51*A^2*C*a^6*b*c^3*d^6*f - 51*A*C^2*a^6*b*c^3*d^6*f - 36*A^2*C*a^2*b^5*c*d^8*f - 24*A*C^2*a^4*b^3*c*d^8*f + 24*A*C^2*a^2*b^5*c*d^8*f + 12*A^2*C*a^4*b^3*c*d^8*f + 12*A*C^2*a^3*b^4*c^8*d*f + 160*A^2*B*a*b^6*c^3*d^6*f - 99*A*B^2*a*b^6*c^6*d^3*f - 87*A^2*B*a*b^6*c^7*d^2*f - 72*A*B^2*a*b^6*c^4*d^5*f - 48*A*B^2*a^2*b^5*c*d^8*f - 36*A^2*B*a^3*b^4*c*d^8*f + 24*A*B^2*a^4*b^3*c*d^8*f - 17*A*B^2*a^6*b*c^3*d^6*f - 15*A^2*B*a^6*b*c^2*d^7*f + 12*A*B^2*a*b^6*c^2*d^7*f + 6*A^2*B*a^6*b*c^4*d^5*f + 6*A^2*B*a^5*b^2*c*d^8*f + 6*A^2*B*a^2*b^5*c^8*d*f - 6*A^2*B*a*b^6*c^5*d^4*f + 3*B^2*C*b^7*c^7*d^2*f - B*C^2*b^7*c^6*d^3*f + 96*A^2*C*b^7*c^5*d^4*f - 39*A^2*C*b^7*c^7*d^2*f - 36*A*C^2*b^7*c^5*d^4*f + 32*A^2*C*b^7*c^3*d^6*f + 15*A*C^2*b^7*c^7*d^2*f - 3*B^2*C*a^7*c^2*d^7*f - B*C^2*a^7*c^3*d^6*f + 111*A^2*B*b^7*c^6*d^3*f - 39*A*B^2*b^7*c^7*d^2*f + 24*A*B^2*b^7*c^5*d^4*f + 12*B^2*C*a^3*b^4*d^9*f - 12*B*C^2*a^4*b^3*d^9*f - 9*A^2*C*a^7*c^2*d^7*f + 9*A*C^2*a^7*c^2*d^7*f - 4*A*B^2*b^7*c^3*d^6*f - 12*A^2*C*a^3*b^4*d^9*f - 8*A*C^2*a^5*b^2*d^9*f + 8*A*C^2*a^3*b^4*d^9*f + 4*B^2*C*a^2*b^5*c^9*f + 4*A^2*C*a^5*b^2*d^9*f - 4*B*C^2*a^3*b^4*c^9*f + 3*A*B^2*a^7*c^2*d^7*f - A^2*B*a^7*c^3*d^6*f + 12*A^2*B*a^2*b^5*d^9*f - 8*A*B^2*a^3*b^4*d^9*f - 4*A^2*B*a^4*b^3*d^9*f + 4*A*C^2*a^2*b^5*c^9*f - 3*C^3*a^6*b*c*d^8*f + 3*C^3*a*b^6*c^8*d*f + 3*A^3*a^6*b*c*d^8*f - 3*A^3*a*b^6*c^8*d*f + 3*B*C^2*b^7*c^8*d*f + 12*A^2*C*b^7*c*d^8*f + 3*B*C^2*a^7*c*d^8*f - 9*A^2*B*b^7*c^8*d*f - B*C^2*a^6*b*d^9*f + 4*A^2*C*a*b^6*d^9*f + 3*A^2*B*a^7*c*d^8*f + 3*B*C^2*a*b^6*c^9*f + 8*A*B^2*a*b^6*d^9*f - A^2*B*a^6*b*d^9*f - A^2*B*a*b^6*c^9*f - 39*C^3*a^4*b^3*c^5*d^4*f + 39*C^3*a^3*b^4*c^4*d^5*f - 27*C^3*a^5*b^2*c^2*d^7*f + 27*C^3*a^2*b^5*c^7*d^2*f + 17*C^3*a^4*b^3*c^3*d^6*f - 17*C^3*a^3*b^4*c^6*d^3*f - 3*C^3*a^5*b^2*c^4*d^5*f + 3*C^3*a^2*b^5*c^5*d^4*f - 63*B^3*a^3*b^4*c^5*d^4*f + 57*B^3*a^2*b^5*c^4*d^5*f - 51*B^3*a^4*b^3*c^2*d^7*f + 48*B^3*a^3*b^4*c^3*d^6*f + 31*B^3*a^2*b^5*c^6*d^3*f + 27*B^3*a^5*b^2*c^3*d^6*f + 16*B^3*a^4*b^3*c^6*d^3*f - 15*B^3*a^5*b^2*c^5*d^4*f - 12*B^3*a^2*b^5*c^2*d^7*f + 9*B^3*a^4*b^3*c^4*d^5*f - 3*B^3*a^3*b^4*c^7*d^2*f - 123*A^3*a^2*b^5*c^5*d^4*f + 81*A^3*a^3*b^4*c^4*d^5*f - 45*A^3*a^4*b^3*c^5*d^4*f + 39*A^3*a^5*b^2*c^4*d^5*f - 25*A^3*a^4*b^3*c^3*d^6*f + 25*A^3*a^3*b^4*c^6*d^3*f - 24*A^3*a^3*b^4*c^2*d^7*f - 8*A^3*a^2*b^5*c^3*d^6*f + 3*A^3*a^5*b^2*c^2*d^7*f - 3*A^3*a^2*b^5*c^7*d^2*f + 17*C^3*a^6*b*c^3*d^6*f - 17*C^3*a*b^6*c^6*d^3*f + 12*C^3*a^4*b^3*c*d^8*f - 12*C^3*a^3*b^4*c^8*d*f + 24*B^3*a^3*b^4*c*d^8*f + 21*B^3*a*b^6*c^7*d^2*f - 18*B^3*a*b^6*c^5*d^4*f - 15*B^3*a^6*b*c^2*d^7*f + 6*B^3*a^6*b*c^4*d^5*f + 6*B^3*a^5*b^2*c*d^8*f - 6*B^3*a^2*b^5*c^8*d*f + 4*B^3*a*b^6*c^3*d^6*f + 108*A^3*a*b^6*c^4*d^5*f + 57*A^3*a*b^6*c^6*d^3*f - 17*A^3*a^6*b*c^3*d^6*f + 12*A^3*a^2*b^5*c*d^8*f + 3*C^3*b^7*c^7*d^2*f - 3*C^3*a^7*c^2*d^7*f - B^3*b^7*c^6*d^3*f - 60*A^3*b^7*c^5*d^4*f - 32*A^3*b^7*c^3*d^6*f + 21*A^3*b^7*c^7*d^2*f + 4*C^3*a^5*b^2*d^9*f - B^3*a^7*c^3*d^6*f - 4*C^3*a^2*b^5*c^9*f - 4*B^3*a^2*b^5*d^9*f + 3*A^3*a^7*c^2*d^7*f + 4*A^3*a^3*b^4*d^9*f + 3*B^3*b^7*c^8*d*f - 12*A^3*b^7*c*d^8*f + 3*B^3*a^7*c*d^8*f - B^3*a^6*b*d^9*f - 4*A^3*a*b^6*d^9*f - B^3*a*b^6*c^9*f - B^2*C*b^7*c^9*f - 4*A^2*B*b^7*d^9*f + 3*A^2*C*a^7*d^9*f - 3*A*C^2*a^7*d^9*f - A*C^2*b^7*c^9*f - A*B^2*a^7*d^9*f - C^3*b^7*c^9*f - A^3*a^7*d^9*f + B^2*C*a^7*d^9*f + A^2*C*b^7*c^9*f + A*B^2*b^7*c^9*f + C^3*a^7*d^9*f + A^3*b^7*c^9*f - 6*A*B^2*C*a*b^5*c^5*d - 21*A^2*B*C*a^2*b^4*c^3*d^3 + 21*A*B*C^2*a^2*b^4*c^3*d^3 + 12*A*B^2*C*a^2*b^4*c^4*d^2 - 12*A*B^2*C*a^2*b^4*c^2*d^4 - 10*A*B^2*C*a^3*b^3*c^3*d^3 - 6*A*B*C^2*a^3*b^3*c^4*d^2 + 3*A^2*B*C*a^3*b^3*c^4*d^2 + 3*A^2*B*C*a^3*b^3*c^2*d^4 + 3*A*B^2*C*a^4*b^2*c^2*d^4 + 3*A*B*C^2*a^3*b^3*c^2*d^4 + 2*A*B*C^2*a^4*b^2*c^3*d^3 - A^2*B*C*a^4*b^2*c^3*d^3 + 18*A^2*B*C*a*b^5*c^2*d^4 + 10*A*B^2*C*a*b^5*c^3*d^3 + 9*A^2*B*C*a*b^5*c^4*d^2 - 9*A*B*C^2*a*b^5*c^4*d^2 - 9*A*B*C^2*a*b^5*c^2*d^4 - 6*A^2*B*C*a^2*b^4*c*d^5 + 6*A*B^2*C*a^3*b^3*c*d^5 - 6*A*B*C^2*a^4*b^2*c*d^5 + 6*A*B*C^2*a^2*b^4*c^5*d + 3*A^2*B*C*a^4*b^2*c*d^5 - 3*A^2*B*C*a^2*b^4*c^5*d + 3*A*B*C^2*a^2*b^4*c*d^5 + 3*B^3*C*a^4*b^2*c*d^5 - 3*B^3*C*a^2*b^4*c^5*d + 3*B^3*C*a*b^5*c^4*d^2 + 3*B^2*C^2*a*b^5*c^5*d + 3*B*C^3*a^4*b^2*c*d^5 - 3*B*C^3*a^2*b^4*c^5*d + 3*B*C^3*a*b^5*c^4*d^2 + 24*A^3*C*a*b^5*c^3*d^3 + 8*A*C^3*a*b^5*c^3*d^3 - 9*A^3*B*a*b^5*c^2*d^4 - 9*A*B^3*a*b^5*c^2*d^4 + 3*A^3*B*a^2*b^4*c*d^5 - 3*A^3*B*a*b^5*c^4*d^2 + 3*A^2*B^2*a*b^5*c^5*d + 3*A*B^3*a^2*b^4*c*d^5 - 3*A*B^3*a*b^5*c^4*d^2 - 3*A*B^2*C*b^6*c^4*d^2 - 2*A^2*B*C*b^6*c^3*d^3 + 5*A*B*C^2*a^3*b^3*d^6 - 4*A^2*B*C*a^3*b^3*d^6 - A*B^2*C*a^4*b^2*d^6 + 9*B^2*C^2*a^3*b^3*c^3*d^3 - 6*B^2*C^2*a^2*b^4*c^4*d^2 + 6*B^2*C^2*a^2*b^4*c^2*d^4 - 3*B^2*C^2*a^4*b^2*c^2*d^4 + 24*A^2*C^2*a^3*b^3*c^3*d^3 - 15*A^2*C^2*a^2*b^4*c^4*d^2 - 9*A^2*C^2*a^4*b^2*c^2*d^4 + 3*A^2*C^2*a^2*b^4*c^2*d^4 + 9*A^2*B^2*a^2*b^4*c^2*d^4 - 3*A^2*B^2*a^2*b^4*c^4*d^2 + 6*A^2*B*C*b^6*c^5*d - 3*A*B*C^2*b^6*c^5*d + 4*A^2*B*C*a*b^5*d^6 - 2*A*B*C^2*a*b^5*d^6 + 2*A*B*C^2*a*b^5*c^6 - A^2*B*C*a*b^5*c^6 - 7*B^3*C*a^2*b^4*c^3*d^3 - 7*B*C^3*a^2*b^4*c^3*d^3 + 3*B^3*C*a^3*b^3*c^4*d^2 - 3*B^3*C*a^3*b^3*c^2*d^4 - 3*B^2*C^2*a^3*b^3*c*d^5 + 3*B*C^3*a^3*b^3*c^4*d^2 - 3*B*C^3*a^3*b^3*c^2*d^4 - B^3*C*a^4*b^2*c^3*d^3 - B^2*C^2*a*b^5*c^3*d^3 - B*C^3*a^4*b^2*c^3*d^3 - 24*A^2*C^2*a*b^5*c^3*d^3 - 24*A*C^3*a^3*b^3*c^3*d^3 + 12*A*C^3*a^2*b^4*c^4*d^2 + 9*A*C^3*a^4*b^2*c^2*d^4 - 8*A^3*C*a^3*b^3*c^3*d^3 + 6*A^3*C*a^2*b^4*c^4*d^2 - 6*A^3*C*a^2*b^4*c^2*d^4 + 3*A^3*C*a^4*b^2*c^2*d^4 - 9*A^2*B^2*a*b^5*c^3*d^3 + 7*A^3*B*a^2*b^4*c^3*d^3 + 7*A*B^3*a^2*b^4*c^3*d^3 - 3*A^3*B*a^3*b^3*c^2*d^4 - 3*A^2*B^2*a^3*b^3*c*d^5 - 3*A*B^3*a^3*b^3*c^2*d^4 + 12*A^2*C^2*b^6*c^4*d^2 + 3*A^2*C^2*b^6*c^2*d^4 + 6*A^2*B^2*b^6*c^4*d^2 + 3*A^2*B^2*b^6*c^2*d^4 - 5*A^2*C^2*a^2*b^4*d^6 + 3*A^2*C^2*a^4*b^2*d^6 + A*B*C^2*b^6*c^3*d^3 - 3*B^4*a^3*b^3*c*d^5 - B^4*a*b^5*c^3*d^3 + A^2*B^2*a^3*b^3*c^3*d^3 - 8*A^4*a*b^5*c^3*d^3 - 15*A^3*C*b^6*c^4*d^2 - 6*A^3*C*b^6*c^2*d^4 - 3*A*C^3*b^6*c^4*d^2 - 2*B^3*C*a^3*b^3*d^6 - 2*B*C^3*a^3*b^3*d^6 + 4*A^3*C*a^2*b^4*d^6 - 3*A*C^3*a^4*b^2*d^6 + 2*A*C^3*a^2*b^4*d^6 - A^3*C*a^4*b^2*d^6 - 2*A*C^3*a^2*b^4*c^6 + 3*B^4*a*b^5*c^5*d - 3*A^3*B*b^6*c^5*d - 3*A*B^3*b^6*c^5*d - B^3*C*a*b^5*c^6 - B*C^3*a*b^5*c^6 - 2*A^3*B*a*b^5*d^6 - 2*A*B^3*a*b^5*d^6 + 8*C^4*a^3*b^3*c^3*d^3 - 3*C^4*a^4*b^2*c^2*d^4 - 3*C^4*a^2*b^4*c^4*d^2 + 6*B^4*a^2*b^4*c^2*d^4 - 3*B^4*a^2*b^4*c^4*d^2 + 3*A^4*a^2*b^4*c^2*d^4 + B^2*C^2*a^4*b^2*d^6 + B^2*C^2*a^2*b^4*d^6 + B^2*C^2*a^2*b^4*c^6 + A^2*C^2*a^2*b^4*c^6 - 2*A^3*C*b^6*d^6 + A^3*B*b^6*c^3*d^3 + A*B^3*b^6*c^3*d^3 + A^3*B*a^3*b^3*d^6 + A*B^3*a^3*b^3*d^6 + 6*A^4*b^6*c^4*d^2 + 3*A^4*b^6*c^2*d^4 - A^4*a^2*b^4*d^6 - 2*A^2*C^2*b^6*c^6 + A*B^2*C*b^6*c^6 + B^4*a^3*b^3*c^3*d^3 + A^3*C*b^6*c^6 + A*C^3*b^6*c^6 + C^4*a^4*b^2*d^6 + C^4*a^2*b^4*c^6 + B^4*a^2*b^4*d^6 + A^2*C^2*b^6*d^6 + A^2*B^2*b^6*d^6 + A^4*b^6*d^6, f, k), k, 1, 4) - ((A*a*d^5 - 3*C*b*c^5 - 3*A*b*c*d^4 + B*a*c*d^4 + 5*B*b*c^4*d + C*a*c^4*d + 5*A*a*c^2*d^3 - 7*A*b*c^3*d^2 - 3*B*a*c^3*d^2 + B*b*c^2*d^3 - 3*C*a*c^2*d^3 + C*b*c^3*d^2)/(2*(a^2*d^2 + b^2*c^2 - 2*a*b*c*d)*(c^4 + d^4 + 2*c^2*d^2)) - (tan(e + f*x)*(A*b*d^5 - B*a*d^5 - 2*A*a*c*d^4 + 2*C*a*c*d^4 + C*b*c^4*d + 3*A*b*c^2*d^3 + B*a*c^2*d^3 - 2*B*b*c^3*d^2 - C*b*c^2*d^3))/((a^2*d^2 + b^2*c^2 - 2*a*b*c*d)*(c^4 + d^4 + 2*c^2*d^2)))/(c^2 + d^2*tan(e + f*x)^2 + 2*c*d*tan(e + f*x)))/f","B"
89,1,128666,861,47.925502,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^3),x)","\frac{\frac{\frac{2\,A\,b^4\,c^6-A\,a^4\,d^6-2\,B\,a\,b^3\,c^6-B\,a^4\,c\,d^5-A\,a^2\,b^2\,d^6-5\,A\,a^4\,c^2\,d^4+2\,C\,a^2\,b^2\,c^6+2\,A\,b^4\,c^2\,d^4+4\,A\,b^4\,c^4\,d^2+3\,B\,a^4\,c^3\,d^3+3\,C\,a^4\,c^2\,d^4-C\,a^4\,c^4\,d^2+9\,A\,a\,b^3\,c^3\,d^3+9\,A\,a^3\,b\,c^3\,d^3-5\,B\,a\,b^3\,c^2\,d^4-11\,B\,a\,b^3\,c^4\,d^2-B\,a^2\,b^2\,c\,d^5-3\,B\,a^3\,b\,c^2\,d^4-7\,B\,a^3\,b\,c^4\,d^2+C\,a\,b^3\,c^3\,d^3+C\,a^3\,b\,c^3\,d^3-5\,A\,a^2\,b^2\,c^2\,d^4+3\,B\,a^2\,b^2\,c^3\,d^3+5\,C\,a^2\,b^2\,c^2\,d^4+3\,C\,a^2\,b^2\,c^4\,d^2+5\,A\,a\,b^3\,c\,d^5+5\,A\,a^3\,b\,c\,d^5+5\,C\,a\,b^3\,c^5\,d+5\,C\,a^3\,b\,c^5\,d}{2\,\left(a^3\,d^3-3\,a^2\,b\,c\,d^2+3\,a\,b^2\,c^2\,d-b^3\,c^3\right)\,\left(a^2\,c^4+2\,a^2\,c^2\,d^2+a^2\,d^4+b^2\,c^4+2\,b^2\,c^2\,d^2+b^2\,d^4\right)}+\frac{\mathrm{tan}\left(e+f\,x\right)\,\left(3\,A\,a\,b^3\,d^6-2\,B\,a^4\,d^6+3\,A\,a^3\,b\,d^6-4\,A\,a^4\,c\,d^5+9\,A\,b^4\,c\,d^5+4\,A\,b^4\,c^5\,d+4\,C\,a^4\,c\,d^5+5\,C\,b^4\,c^5\,d-2\,B\,a^2\,b^2\,d^6+17\,A\,b^4\,c^3\,d^3+2\,B\,a^4\,c^2\,d^4-3\,B\,b^4\,c^2\,d^4-7\,B\,b^4\,c^4\,d^2+C\,b^4\,c^3\,d^3+3\,A\,a\,b^3\,c^2\,d^4+A\,a^2\,b^2\,c\,d^5+3\,A\,a^3\,b\,c^2\,d^4-11\,B\,a\,b^3\,c^3\,d^3-3\,B\,a^3\,b\,c^3\,d^3+3\,C\,a\,b^3\,c^2\,d^4+3\,C\,a\,b^3\,c^4\,d^2+8\,C\,a^2\,b^2\,c\,d^5+9\,C\,a^2\,b^2\,c^5\,d+3\,C\,a^3\,b\,c^2\,d^4+3\,C\,a^3\,b\,c^4\,d^2+9\,A\,a^2\,b^2\,c^3\,d^3-B\,a^2\,b^2\,c^2\,d^4-7\,B\,a^2\,b^2\,c^4\,d^2+9\,C\,a^2\,b^2\,c^3\,d^3-7\,B\,a\,b^3\,c\,d^5-4\,B\,a\,b^3\,c^5\,d-3\,B\,a^3\,b\,c\,d^5\right)}{2\,\left(a^3\,d^3-3\,a^2\,b\,c\,d^2+3\,a\,b^2\,c^2\,d-b^3\,c^3\right)\,\left(a^2\,c^4+2\,a^2\,c^2\,d^2+a^2\,d^4+b^2\,c^4+2\,b^2\,c^2\,d^2+b^2\,d^4\right)}+\frac{{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(3\,A\,b^4\,d^6-2\,B\,a\,b^3\,d^6-B\,a^3\,b\,d^6-B\,b^4\,c\,d^5+2\,A\,a^2\,b^2\,d^6+6\,A\,b^4\,c^2\,d^4+A\,b^4\,c^4\,d^2+C\,a^2\,b^2\,d^6-3\,B\,b^4\,c^3\,d^3+2\,C\,b^4\,c^4\,d^2-B\,a\,b^3\,c^2\,d^4-B\,a\,b^3\,c^4\,d^2-B\,a^2\,b^2\,c\,d^5+B\,a^3\,b\,c^2\,d^4+4\,A\,a^2\,b^2\,c^2\,d^4-3\,B\,a^2\,b^2\,c^3\,d^3+2\,C\,a^2\,b^2\,c^2\,d^4+3\,C\,a^2\,b^2\,c^4\,d^2-2\,A\,a\,b^3\,c\,d^5-2\,A\,a^3\,b\,c\,d^5+2\,C\,a\,b^3\,c\,d^5+2\,C\,a^3\,b\,c\,d^5\right)}{\left(a^3\,d^3-3\,a^2\,b\,c\,d^2+3\,a\,b^2\,c^2\,d-b^3\,c^3\right)\,\left(a^2\,c^4+2\,a^2\,c^2\,d^2+a^2\,d^4+b^2\,c^4+2\,b^2\,c^2\,d^2+b^2\,d^4\right)}}{\mathrm{tan}\left(e+f\,x\right)\,\left(b\,c^2+2\,a\,d\,c\right)+a\,c^2+{\mathrm{tan}\left(e+f\,x\right)}^2\,\left(a\,d^2+2\,b\,c\,d\right)+b\,d^2\,{\mathrm{tan}\left(e+f\,x\right)}^3}+\left(\sum _{k=1}^4\ln\left(\frac{3\,A^3\,a^5\,b^4\,c^2\,d^8-A^3\,a^5\,b^4\,d^{10}-6\,A^3\,a^4\,b^5\,c^3\,d^7-10\,A^3\,a^4\,b^5\,c\,d^9-11\,A^3\,a^3\,b^6\,c^4\,d^6+16\,A^3\,a^3\,b^6\,c^2\,d^8+3\,A^3\,a^3\,b^6\,d^{10}+31\,A^3\,a^2\,b^7\,c^5\,d^5+26\,A^3\,a^2\,b^7\,c^3\,d^7+3\,A^3\,a^2\,b^7\,c\,d^9-8\,A^3\,a\,b^8\,c^6\,d^4-31\,A^3\,a\,b^8\,c^4\,d^6-3\,A^3\,a\,b^8\,c^2\,d^8+27\,A^3\,b^9\,c^5\,d^5+24\,A^3\,b^9\,c^3\,d^7+9\,A^3\,b^9\,c\,d^9-9\,A^2\,B\,a^5\,b^4\,c^3\,d^7+11\,A^2\,B\,a^5\,b^4\,c\,d^9+35\,A^2\,B\,a^4\,b^5\,c^4\,d^6+16\,A^2\,B\,a^4\,b^5\,c^2\,d^8-7\,A^2\,B\,a^4\,b^5\,d^{10}-37\,A^2\,B\,a^3\,b^6\,c^5\,d^5-116\,A^2\,B\,a^3\,b^6\,c^3\,d^7-23\,A^2\,B\,a^3\,b^6\,c\,d^9-13\,A^2\,B\,a^2\,b^7\,c^6\,d^4+86\,A^2\,B\,a^2\,b^7\,c^4\,d^6+71\,A^2\,B\,a^2\,b^7\,c^2\,d^8+12\,A^2\,B\,a^2\,b^7\,d^{10}+6\,A^2\,B\,a\,b^8\,c^7\,d^3-15\,A^2\,B\,a\,b^8\,c^5\,d^5-81\,A^2\,B\,a\,b^8\,c^3\,d^7-24\,A^2\,B\,a\,b^8\,c\,d^9-27\,A^2\,B\,b^9\,c^6\,d^4+13\,A^2\,B\,b^9\,c^4\,d^6+21\,A^2\,B\,b^9\,c^2\,d^8+9\,A^2\,B\,b^9\,d^{10}+6\,A^2\,C\,a^6\,b^3\,c^3\,d^7-6\,A^2\,C\,a^6\,b^3\,c\,d^9-24\,A^2\,C\,a^5\,b^4\,c^4\,d^6-9\,A^2\,C\,a^5\,b^4\,c^2\,d^8+3\,A^2\,C\,a^5\,b^4\,d^{10}+27\,A^2\,C\,a^4\,b^5\,c^5\,d^5+54\,A^2\,C\,a^4\,b^5\,c^3\,d^7+27\,A^2\,C\,a^4\,b^5\,c\,d^9+3\,A^2\,C\,a^3\,b^6\,c^6\,d^4-6\,A^2\,C\,a^3\,b^6\,c^4\,d^6-39\,A^2\,C\,a^3\,b^6\,c^2\,d^8-6\,A^2\,C\,a^3\,b^6\,d^{10}+9\,A^2\,C\,a^2\,b^7\,c^7\,d^3-12\,A^2\,C\,a^2\,b^7\,c^5\,d^5+3\,A^2\,C\,a^2\,b^7\,c^3\,d^7+12\,A^2\,C\,a^2\,b^7\,c\,d^9-3\,A^2\,C\,a\,b^8\,c^8\,d^2+15\,A^2\,C\,a\,b^8\,c^6\,d^4+60\,A^2\,C\,a\,b^8\,c^4\,d^6+6\,A^2\,C\,a\,b^8\,c^2\,d^8+9\,A^2\,C\,b^9\,c^7\,d^3-27\,A^2\,C\,b^9\,c^5\,d^5-21\,A^2\,C\,b^9\,c^3\,d^7-9\,A^2\,C\,b^9\,c\,d^9+4\,A\,B^2\,a^5\,b^4\,c^4\,d^6-21\,A\,B^2\,a^5\,b^4\,c^2\,d^8+3\,A\,B^2\,a^5\,b^4\,d^{10}-17\,A\,B^2\,a^4\,b^5\,c^5\,d^5+44\,A\,B^2\,a^4\,b^5\,c^3\,d^7+25\,A\,B^2\,a^4\,b^5\,c\,d^9+28\,A\,B^2\,a^3\,b^6\,c^6\,d^4+25\,A\,B^2\,a^3\,b^6\,c^4\,d^6-60\,A\,B^2\,a^3\,b^6\,c^2\,d^8-17\,A\,B^2\,a^3\,b^6\,d^{10}-6\,A\,B^2\,a^2\,b^7\,c^7\,d^3-77\,A\,B^2\,a^2\,b^7\,c^5\,d^5-4\,A\,B^2\,a^2\,b^7\,c^3\,d^7+11\,A\,B^2\,a^2\,b^7\,c\,d^9+32\,A\,B^2\,a\,b^8\,c^6\,d^4+37\,A\,B^2\,a\,b^8\,c^4\,d^6-19\,A\,B^2\,a\,b^8\,c^2\,d^8-12\,A\,B^2\,a\,b^8\,d^{10}+6\,A\,B^2\,b^9\,c^7\,d^3-28\,A\,B^2\,b^9\,c^5\,d^5-20\,A\,B^2\,b^9\,c^3\,d^7-6\,A\,B^2\,b^9\,c\,d^9-3\,A\,B\,C\,a^6\,b^3\,c^4\,d^6+18\,A\,B\,C\,a^6\,b^3\,c^2\,d^8-3\,A\,B\,C\,a^6\,b^3\,d^{10}+12\,A\,B\,C\,a^5\,b^4\,c^5\,d^5-30\,A\,B\,C\,a^5\,b^4\,c^3\,d^7-34\,A\,B\,C\,a^5\,b^4\,c\,d^9-18\,A\,B\,C\,a^4\,b^5\,c^6\,d^4-55\,A\,B\,C\,a^4\,b^5\,c^4\,d^6+28\,A\,B\,C\,a^4\,b^5\,c^2\,d^8+17\,A\,B\,C\,a^4\,b^5\,d^{10}-12\,A\,B\,C\,a^3\,b^6\,c^7\,d^3+62\,A\,B\,C\,a^3\,b^6\,c^5\,d^5+100\,A\,B\,C\,a^3\,b^6\,c^3\,d^7+10\,A\,B\,C\,a^3\,b^6\,c\,d^9+3\,A\,B\,C\,a^2\,b^7\,c^8\,d^2+14\,A\,B\,C\,a^2\,b^7\,c^6\,d^4-79\,A\,B\,C\,a^2\,b^7\,c^4\,d^6-28\,A\,B\,C\,a^2\,b^7\,c^2\,d^8+6\,A\,B\,C\,a^2\,b^7\,d^{10}-24\,A\,B\,C\,a\,b^8\,c^7\,d^3+6\,A\,B\,C\,a\,b^8\,c^5\,d^5+78\,A\,B\,C\,a\,b^8\,c^3\,d^7+24\,A\,B\,C\,a\,b^8\,c\,d^9-3\,A\,B\,C\,b^9\,c^8\,d^2+36\,A\,B\,C\,b^9\,c^6\,d^4+13\,A\,B\,C\,b^9\,c^4\,d^6+6\,A\,B\,C\,b^9\,c^2\,d^8-12\,A\,C^2\,a^6\,b^3\,c^3\,d^7+12\,A\,C^2\,a^6\,b^3\,c\,d^9+48\,A\,C^2\,a^5\,b^4\,c^4\,d^6+9\,A\,C^2\,a^5\,b^4\,c^2\,d^8-3\,A\,C^2\,a^5\,b^4\,d^{10}+9\,A\,C^2\,a^4\,b^5\,c^7\,d^3-27\,A\,C^2\,a^4\,b^5\,c^5\,d^5-63\,A\,C^2\,a^4\,b^5\,c^3\,d^7-15\,A\,C^2\,a^4\,b^5\,c\,d^9-6\,A\,C^2\,a^3\,b^6\,c^6\,d^4+45\,A\,C^2\,a^3\,b^6\,c^4\,d^6+30\,A\,C^2\,a^3\,b^6\,c^2\,d^8+3\,A\,C^2\,a^3\,b^6\,d^{10}-15\,A\,C^2\,a^2\,b^7\,c^5\,d^5-30\,A\,C^2\,a^2\,b^7\,c^3\,d^7-15\,A\,C^2\,a^2\,b^7\,c\,d^9+6\,A\,C^2\,a\,b^8\,c^8\,d^2-6\,A\,C^2\,a\,b^8\,c^6\,d^4-27\,A\,C^2\,a\,b^8\,c^4\,d^6-3\,A\,C^2\,a\,b^8\,c^2\,d^8-9\,A\,C^2\,b^9\,c^7\,d^3-3\,A\,C^2\,b^9\,c^3\,d^7+7\,B^3\,a^5\,b^4\,c^3\,d^7-5\,B^3\,a^5\,b^4\,c\,d^9-20\,B^3\,a^4\,b^5\,c^4\,d^6+6\,B^3\,a^4\,b^5\,c^2\,d^8+6\,B^3\,a^4\,b^5\,d^{10}+19\,B^3\,a^3\,b^6\,c^5\,d^5+28\,B^3\,a^3\,b^6\,c^3\,d^7+B^3\,a^3\,b^6\,c\,d^9+9\,B^3\,a^2\,b^7\,c^6\,d^4-14\,B^3\,a^2\,b^7\,c^4\,d^6+5\,B^3\,a^2\,b^7\,c^2\,d^8+4\,B^3\,a^2\,b^7\,d^{10}-6\,B^3\,a\,b^8\,c^7\,d^3+5\,B^3\,a\,b^8\,c^5\,d^5+11\,B^3\,a\,b^8\,c^3\,d^7+4\,B^3\,a\,b^8\,c\,d^9+7\,B^3\,b^9\,c^6\,d^4+4\,B^3\,b^9\,c^4\,d^6+B^3\,b^9\,c^2\,d^8-6\,B^2\,C\,a^6\,b^3\,c^3\,d^7+6\,B^2\,C\,a^6\,b^3\,c\,d^9+14\,B^2\,C\,a^5\,b^4\,c^4\,d^6+9\,B^2\,C\,a^5\,b^4\,c^2\,d^8-9\,B^2\,C\,a^5\,b^4\,d^{10}-4\,B^2\,C\,a^4\,b^5\,c^5\,d^5-68\,B^2\,C\,a^4\,b^5\,c^3\,d^7-16\,B^2\,C\,a^4\,b^5\,c\,d^9-37\,B^2\,C\,a^3\,b^6\,c^6\,d^4-16\,B^2\,C\,a^3\,b^6\,c^4\,d^6+9\,B^2\,C\,a^3\,b^6\,c^2\,d^8-4\,B^2\,C\,a^3\,b^6\,d^{10}+3\,B^2\,C\,a^2\,b^7\,c^7\,d^3+26\,B^2\,C\,a^2\,b^7\,c^5\,d^5-35\,B^2\,C\,a^2\,b^7\,c^3\,d^7-14\,B^2\,C\,a^2\,b^7\,c\,d^9+3\,B^2\,C\,a\,b^8\,c^8\,d^2-29\,B^2\,C\,a\,b^8\,c^6\,d^4-28\,B^2\,C\,a\,b^8\,c^4\,d^6-8\,B^2\,C\,a\,b^8\,c^2\,d^8-9\,B^2\,C\,b^9\,c^7\,d^3-2\,B^2\,C\,b^9\,c^5\,d^5-B^2\,C\,b^9\,c^3\,d^7+3\,B\,C^2\,a^6\,b^3\,c^4\,d^6-18\,B\,C^2\,a^6\,b^3\,c^2\,d^8+3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16\,A\,B\,a^3\,b^9\,c^{14}\,f^2+2508\,C^2\,a^6\,b^6\,c^6\,d^8\,f^2+2376\,C^2\,a^5\,b^7\,c^9\,d^5\,f^2+2357\,C^2\,a^8\,b^4\,c^6\,d^8\,f^2-2048\,C^2\,a^7\,b^5\,c^5\,d^9\,f^2+1304\,C^2\,a^3\,b^9\,c^9\,d^5\,f^2+1303\,C^2\,a^8\,b^4\,c^4\,d^{10}\,f^2+1212\,C^2\,a^6\,b^6\,c^4\,d^{10}\,f^2-1203\,C^2\,a^4\,b^8\,c^8\,d^6\,f^2-1192\,C^2\,a^9\,b^3\,c^5\,d^9\,f^2+1062\,C^2\,a^4\,b^8\,c^6\,d^8\,f^2+984\,C^2\,a^7\,b^5\,c^9\,d^5\,f^2-952\,C^2\,a^6\,b^6\,c^8\,d^6\,f^2+768\,C^2\,a^5\,b^7\,c^7\,d^7\,f^2-681\,C^2\,a^4\,b^8\,c^{10}\,d^4\,f^2-672\,C^2\,a^5\,b^7\,c^5\,d^9\,f^2-480\,C^2\,a^6\,b^6\,c^{10}\,d^4\,f^2+458\,C^2\,a^{10}\,b^2\,c^6\,d^8\,f^2-448\,C^2\,a^7\,b^5\,c^7\,d^7\,f^2+422\,C^2\,a^4\,b^8\,c^4\,d^{10}\,f^2+372\,C^2\,a^2\,b^{10}\,c^6\,d^8\,f^2+360\,C^2\,a^5\,b^7\,c^{11}\,d^3\,f^2+312\,C^2\,a^3\,b^9\,c^7\,d^7\,f^2+278\,C^2\,a^{10}\,b^2\,c^4\,d^{10}\,f^2-232\,C^2\,a^9\,b^3\,c^7\,d^7\,f^2+194\,C^2\,a^2\,b^{10}\,c^{12}\,d^2\,f^2+176\,C^2\,a^9\,b^3\,c^9\,d^5\,f^2+152\,C^2\,a^5\,b^7\,c^3\,d^{11}\,f^2+124\,C^2\,a^2\,b^{10}\,c^4\,d^{10}\,f^2-120\,C^2\,a^7\,b^5\,c^3\,d^{11}\,f^2-114\,C^2\,a^{10}\,b^2\,c^2\,d^{12}\,f^2-102\,C^2\,a^2\,b^{10}\,c^8\,d^6\,f^2+101\,C^2\,a^4\,b^8\,c^{12}\,d^2\,f^2+100\,C^2\,a^6\,b^6\,c^2\,d^{12}\,f^2-88\,C^2\,a^3\,b^9\,c^5\,d^9\,f^2+77\,C^2\,a^8\,b^4\,c^2\,d^{12}\,f^2+72\,C^2\,a^3\,b^9\,c^{11}\,d^3\,f^2-64\,C^2\,a^{10}\,b^2\,c^8\,d^6\,f^2+64\,C^2\,a^3\,b^9\,c^3\,d^{11}\,f^2-58\,C^2\,a^2\,b^{10}\,c^{10}\,d^4\,f^2+56\,C^2\,a^7\,b^5\,c^{11}\,d^3\,f^2+56\,C^2\,a^6\,b^6\,c^{12}\,d^2\,f^2+40\,C^2\,a^9\,b^3\,c^3\,d^{11}\,f^2+36\,C^2\,a^8\,b^4\,c^{12}\,d^2\,f^2+32\,C^2\,a^4\,b^8\,c^2\,d^{12}\,f^2+26\,C^2\,a^8\,b^4\,c^{10}\,d^4\,f^2+16\,C^2\,a^2\,b^{10}\,c^2\,d^{12}\,f^2+2\,C^2\,a^8\,b^4\,c^8\,d^6\,f^2+2277\,B^2\,a^4\,b^8\,c^8\,d^6\,f^2+2144\,B^2\,a^7\,b^5\,c^5\,d^9\,f^2-2112\,B^2\,a^5\,b^7\,c^9\,d^5\,f^2+2028\,B^2\,a^6\,b^6\,c^8\,d^6\,f^2-1671\,B^2\,a^8\,b^4\,c^6\,d^8\,f^2+1275\,B^2\,a^4\,b^8\,c^{10}\,d^4\,f^2+1176\,B^2\,a^5\,b^7\,c^5\,d^9\,f^2+1096\,B^2\,a^9\,b^3\,c^5\,d^9\,f^2-1044\,B^2\,a^6\,b^6\,c^6\,d^8\,f^2+984\,B^2\,a^6\,b^6\,c^{10}\,d^4\,f^2-968\,B^2\,a^3\,b^9\,c^9\,d^5\,f^2-888\,B^2\,a^7\,b^5\,c^9\,d^5\,f^2+672\,B^2\,a^7\,b^5\,c^7\,d^7\,f^2+664\,B^2\,a^3\,b^9\,c^5\,d^9\,f^2-649\,B^2\,a^8\,b^4\,c^4\,d^{10}\,f^2+618\,B^2\,a^2\,b^{10}\,c^8\,d^6\,f^2+514\,B^2\,a^4\,b^8\,c^4\,d^{10}\,f^2+460\,B^2\,a^6\,b^6\,c^2\,d^{12}\,f^2+422\,B^2\,a^8\,b^4\,c^8\,d^6\,f^2+406\,B^2\,a^2\,b^{10}\,c^{10}\,d^4\,f^2-382\,B^2\,a^{10}\,b^2\,c^6\,d^8\,f^2+368\,B^2\,a^4\,b^8\,c^2\,d^{12}\,f^2-312\,B^2\,a^5\,b^7\,c^{11}\,d^3\,f^2+312\,B^2\,a^3\,b^9\,c^7\,d^7\,f^2+248\,B^2\,a^9\,b^3\,c^7\,d^7\,f^2+245\,B^2\,a^8\,b^4\,c^2\,d^{12}\,f^2-192\,B^2\,a^5\,b^7\,c^7\,d^7\,f^2-184\,B^2\,a^9\,b^3\,c^3\,d^{11}\,f^2+182\,B^2\,a^{10}\,b^2\,c^2\,d^{12}\,f^2+176\,B^2\,a^3\,b^9\,c^3\,d^{11}\,f^2+174\,B^2\,a^4\,b^8\,c^6\,d^8\,f^2-170\,B^2\,a^{10}\,b^2\,c^4\,d^{10}\,f^2-152\,B^2\,a^9\,b^3\,c^9\,d^5\,f^2+152\,B^2\,a^2\,b^{10}\,c^4\,d^{10}\,f^2+142\,B^2\,a^8\,b^4\,c^{10}\,d^4\,f^2-90\,B^2\,a^2\,b^{10}\,c^{12}\,d^2\,f^2+88\,B^2\,a^2\,b^{10}\,c^2\,d^{12}\,f^2+84\,B^2\,a^{10}\,b^2\,c^8\,d^6\,f^2+84\,B^2\,a^2\,b^{10}\,c^6\,d^8\,f^2+60\,B^2\,a^6\,b^6\,c^{12}\,d^2\,f^2-56\,B^2\,a^7\,b^5\,c^{11}\,d^3\,f^2+53\,B^2\,a^4\,b^8\,c^{12}\,d^2\,f^2+24\,B^2\,a^7\,b^5\,c^3\,d^{11}\,f^2+24\,B^2\,a^6\,b^6\,c^4\,d^{10}\,f^2+24\,B^2\,a^3\,b^9\,c^{11}\,d^3\,f^2-8\,B^2\,a^5\,b^7\,c^3\,d^{11}\,f^2+4566\,A^2\,a^4\,b^8\,c^6\,d^8\,f^2+4284\,A^2\,a^6\,b^6\,c^6\,d^8\,f^2-3776\,A^2\,a^7\,b^5\,c^5\,d^9\,f^2-3624\,A^2\,a^5\,b^7\,c^5\,d^9\,f^2+3122\,A^2\,a^4\,b^8\,c^4\,d^{10}\,f^2+3108\,A^2\,a^2\,b^{10}\,c^6\,d^8\,f^2+2741\,A^2\,a^8\,b^4\,c^6\,d^8\,f^2+2592\,A^2\,a^6\,b^6\,c^4\,d^{10}\,f^2-2536\,A^2\,a^3\,b^9\,c^5\,d^9\,f^2+2224\,A^2\,a^2\,b^{10}\,c^4\,d^{10}\,f^2-2184\,A^2\,a^3\,b^9\,c^7\,d^7\,f^2-2016\,A^2\,a^5\,b^7\,c^7\,d^7\,f^2-1984\,A^2\,a^7\,b^5\,c^7\,d^7\,f^2+1626\,A^2\,a^2\,b^{10}\,c^8\,d^6\,f^2-1624\,A^2\,a^9\,b^3\,c^5\,d^9\,f^2+1603\,A^2\,a^8\,b^4\,c^4\,d^{10}\,f^2+1296\,A^2\,a^5\,b^7\,c^9\,d^5\,f^2-1144\,A^2\,a^5\,b^7\,c^3\,d^{11}\,f^2-992\,A^2\,a^3\,b^9\,c^3\,d^{11}\,f^2+968\,A^2\,a^4\,b^8\,c^2\,d^{12}\,f^2-888\,A^2\,a^7\,b^5\,c^3\,d^{11}\,f^2+849\,A^2\,a^4\,b^8\,c^8\,d^6\,f^2+808\,A^2\,a^2\,b^{10}\,c^2\,d^{12}\,f^2-616\,A^2\,a^9\,b^3\,c^7\,d^7\,f^2+554\,A^2\,a^{10}\,b^2\,c^6\,d^8\,f^2+504\,A^2\,a^7\,b^5\,c^9\,d^5\,f^2-504\,A^2\,a^6\,b^6\,c^{10}\,d^4\,f^2+460\,A^2\,a^6\,b^6\,c^2\,d^{12}\,f^2+350\,A^2\,a^{10}\,b^2\,c^4\,d^{10}\,f^2+350\,A^2\,a^2\,b^{10}\,c^{10}\,d^4\,f^2-321\,A^2\,a^4\,b^8\,c^{10}\,d^4\,f^2+216\,A^2\,a^5\,b^7\,c^{11}\,d^3\,f^2-216\,A^2\,a^3\,b^9\,c^{11}\,d^3\,f^2+182\,A^2\,a^2\,b^{10}\,c^{12}\,d^2\,f^2-152\,A^2\,a^9\,b^3\,c^3\,d^{11}\,f^2-124\,A^2\,a^6\,b^6\,c^8\,d^6\,f^2-114\,A^2\,a^{10}\,b^2\,c^2\,d^{12}\,f^2+104\,A^2\,a^3\,b^9\,c^9\,d^5\,f^2+77\,A^2\,a^8\,b^4\,c^2\,d^{12}\,f^2+74\,A^2\,a^8\,b^4\,c^8\,d^6\,f^2-70\,A^2\,a^8\,b^4\,c^{10}\,d^4\,f^2+56\,A^2\,a^9\,b^3\,c^9\,d^5\,f^2+56\,A^2\,a^7\,b^5\,c^{11}\,d^3\,f^2+41\,A^2\,a^4\,b^8\,c^{12}\,d^2\,f^2-28\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\,a^2\,b^6\,c^5\,d^3+27\,A\,B^2\,C\,a^2\,b^6\,c^6\,d^2-24\,A\,B^2\,C\,a^2\,b^6\,c^2\,d^6-24\,A\,B\,C^2\,a^5\,b^3\,c^4\,d^4+24\,A\,B\,C^2\,a^3\,b^5\,c^6\,d^2+18\,A^2\,B\,C\,a^5\,b^3\,c^2\,d^6-18\,A^2\,B\,C\,a^4\,b^4\,c^5\,d^3-15\,A\,B^2\,C\,a^2\,b^6\,c^4\,d^4+12\,A^2\,B\,C\,a^5\,b^3\,c^4\,d^4-12\,A^2\,B\,C\,a^3\,b^5\,c^6\,d^2+9\,A\,B^2\,C\,a^6\,b^2\,c^2\,d^6+6\,A\,B\,C^2\,a^6\,b^2\,c^3\,d^5-3\,A^2\,B\,C\,a^6\,b^2\,c^3\,d^5+60\,A^2\,B\,C\,a\,b^7\,c^2\,d^6-51\,A^2\,B\,C\,a^4\,b^4\,c\,d^7+48\,A\,B\,C^2\,a\,b^7\,c^6\,d^2-42\,A^2\,B\,C\,a^2\,b^6\,c\,d^7-42\,A^2\,B\,C\,a\,b^7\,c^6\,d^2+36\,A\,B\,C^2\,a^4\,b^4\,c\,d^7+36\,A\,B\,C^2\,a^2\,b^6\,c\,d^7+36\,A\,B\,C^2\,a\,b^7\,c^4\,d^4-30\,A^2\,B\,C\,a\,b^7\,c^4\,d^4+24\,A\,B^2\,C\,a\,b^7\,c^3\,d^5-24\,A\,B\,C^2\,a\,b^7\,c^2\,d^6+18\,A\,B^2\,C\,a^5\,b^3\,c\,d^7-18\,A\,B\,C^2\,a^6\,b^2\,c\,d^7+12\,A\,B^2\,C\,a^3\,b^5\,c\,d^7+9\,A^2\,B\,C\,a^6\,b^2\,c\,d^7+6\,A\,B^2\,C\,a\,b^7\,c^5\,d^3-6\,A\,B\,C^2\,a^2\,b^6\,c^7\,d+3\,A^2\,B\,C\,a^2\,b^6\,c^7\,d-18\,B^3\,C\,a\,b^7\,c^6\,d^2-18\,B\,C^3\,a\,b^7\,c^6\,d^2-14\,B^3\,C\,a\,b^7\,c^4\,d^4-14\,B\,C^3\,a\,b^7\,c^4\,d^4-10\,B^3\,C\,a^2\,b^6\,c\,d^7-10\,B\,C^3\,a^2\,b^6\,c\,d^7+9\,B^3\,C\,a^6\,b^2\,c\,d^7+9\,B\,C^3\,a^6\,b^2\,c\,d^7-7\,B^3\,C\,a^4\,b^4\,c\,d^7-7\,B\,C^3\,a^4\,b^4\,c\,d^7+6\,B^2\,C^2\,a\,b^7\,c^7\,d-4\,B^3\,C\,a\,b^7\,c^2\,d^6+4\,B^2\,C^2\,a\,b^7\,c\,d^7-4\,B\,C^3\,a\,b^7\,c^2\,d^6+3\,B^3\,C\,a^2\,b^6\,c^7\,d+3\,B\,C^3\,a^2\,b^6\,c^7\,d+144\,A^3\,C\,a\,b^7\,c^3\,d^5+62\,A^3\,C\,a\,b^7\,c^5\,d^3+48\,A\,C^3\,a\,b^7\,c^3\,d^5-36\,A^2\,C^2\,a\,b^7\,c\,d^7+26\,A\,C^3\,a\,b^7\,c^5\,d^3+20\,A^3\,C\,a^3\,b^5\,c\,d^7+18\,A^2\,C^2\,a\,b^7\,c^7\,d-18\,A\,C^3\,a^5\,b^3\,c\,d^7-6\,A^3\,C\,a^5\,b^3\,c\,d^7-4\,A\,C^3\,a^3\,b^5\,c\,d^7-32\,A^3\,B\,a\,b^7\,c^2\,d^6-32\,A\,B^3\,a\,b^7\,c^2\,d^6+22\,A^3\,B\,a^4\,b^4\,c\,d^7+22\,A\,B^3\,a^4\,b^4\,c\,d^7+16\,A^3\,B\,a^2\,b^6\,c\,d^7+16\,A\,B^3\,a^2\,b^6\,c\,d^7+12\,A^3\,B\,a\,b^7\,c^6\,d^2+12\,A\,B^3\,a\,b^7\,c^6\,d^2+8\,A^3\,B\,a\,b^7\,c^4\,d^4-8\,A^2\,B^2\,a\,b^7\,c\,d^7+8\,A\,B^3\,a\,b^7\,c^4\,d^4+57\,A^2\,B\,C\,b^8\,c^5\,d^3+36\,A^2\,B\,C\,b^8\,c^3\,d^5-30\,A\,B\,C^2\,b^8\,c^5\,d^3-18\,A\,B\,C^2\,b^8\,c^3\,d^5-9\,A\,B^2\,C\,b^8\,c^4\,d^4-3\,A\,B^2\,C\,b^8\,c^6\,d^2-2\,A\,B^2\,C\,b^8\,c^2\,d^6+36\,A^2\,B\,C\,a^3\,b^5\,d^8+24\,A\,B\,C^2\,a^5\,b^3\,d^8-18\,A^2\,B\,C\,a^5\,b^3\,d^8-12\,A\,B\,C^2\,a^3\,b^5\,d^8-3\,A\,B^2\,C\,a^6\,b^2\,d^8-3\,A\,B^2\,C\,a^4\,b^4\,d^8-2\,A\,B^2\,C\,a^2\,b^6\,d^8+34\,B^2\,C^2\,a^5\,b^3\,c^3\,d^5+28\,B^2\,C^2\,a^3\,b^5\,c^5\,d^3+24\,B^2\,C^2\,a^4\,b^4\,c^2\,d^6-20\,B^2\,C^2\,a^4\,b^4\,c^4\,d^4+12\,B^2\,C^2\,a^3\,b^5\,c^3\,d^5+12\,B^2\,C^2\,a^2\,b^6\,c^2\,d^6-9\,B^2\,C^2\,a^6\,b^2\,c^2\,d^6+9\,B^2\,C^2\,a^4\,b^4\,c^6\,d^2+9\,B^2\,C^2\,a^2\,b^6\,c^4\,d^4-3\,B^2\,C^2\,a^2\,b^6\,c^6\,d^2+159\,A^2\,C^2\,a^2\,b^6\,c^4\,d^4-156\,A^2\,C^2\,a^3\,b^5\,c^3\,d^5+90\,A^2\,C^2\,a^5\,b^3\,c^3\,d^5+78\,A^2\,C^2\,a^2\,b^6\,c^2\,d^6-63\,A^2\,C^2\,a^4\,b^4\,c^4\,d^4-27\,A^2\,C^2\,a^6\,b^2\,c^2\,d^6-27\,A^2\,C^2\,a^2\,b^6\,c^6\,d^2-18\,A^2\,C^2\,a^4\,b^4\,c^2\,d^6+9\,A^2\,C^2\,a^4\,b^4\,c^6\,d^2+66\,A^2\,B^2\,a^2\,b^6\,c^2\,d^6+60\,A^2\,B^2\,a^2\,b^6\,c^4\,d^4-48\,A^2\,B^2\,a^3\,b^5\,c^3\,d^5+42\,A^2\,B^2\,a^4\,b^4\,c^2\,d^6+28\,A^2\,B^2\,a^3\,b^5\,c^5\,d^3-17\,A^2\,B^2\,a^4\,b^4\,c^4\,d^4-6\,A^2\,B^2\,a^2\,b^6\,c^6\,d^2+4\,A^2\,B^2\,a^5\,b^3\,c^3\,d^5+36\,A^3\,C\,a\,b^7\,c\,d^7-18\,A\,C^3\,a\,b^7\,c^7\,d+12\,A\,C^3\,a\,b^7\,c\,d^7-6\,A^3\,C\,a\,b^7\,c^7\,d+12\,A^2\,B\,C\,b^8\,c\,d^7+6\,A\,B\,C^2\,b^8\,c^7\,d-6\,A\,B\,C^2\,b^8\,c\,d^7-3\,A^2\,B\,C\,b^8\,c^7\,d+24\,A^2\,B\,C\,a\,b^7\,d^8-12\,A\,B\,C^2\,a\,b^7\,d^8-53\,B^3\,C\,a^4\,b^4\,c^3\,d^5-53\,B\,C^3\,a^4\,b^4\,c^3\,d^5-32\,B^3\,C\,a^2\,b^6\,c^3\,d^5-32\,B\,C^3\,a^2\,b^6\,c^3\,d^5-18\,B^3\,C\,a^4\,b^4\,c^5\,d^3-18\,B\,C^3\,a^4\,b^4\,c^5\,d^3+16\,B^3\,C\,a^3\,b^5\,c^4\,d^4+16\,B\,C^3\,a^3\,b^5\,c^4\,d^4+12\,B^3\,C\,a^5\,b^3\,c^4\,d^4-12\,B^3\,C\,a^3\,b^5\,c^6\,d^2+12\,B^2\,C^2\,a\,b^7\,c^3\,d^5+12\,B\,C^3\,a^5\,b^3\,c^4\,d^4-12\,B\,C^3\,a^3\,b^5\,c^6\,d^2+8\,B^3\,C\,a^3\,b^5\,c^2\,d^6+8\,B\,C^3\,a^3\,b^5\,c^2\,d^6-6\,B^3\,C\,a^5\,b^3\,c^2\,d^6-6\,B^2\,C^2\,a^5\,b^3\,c\,d^7+6\,B^2\,C^2\,a\,b^7\,c^5\,d^3-6\,B\,C^3\,a^5\,b^3\,c^2\,d^6-3\,B^3\,C\,a^6\,b^2\,c^3\,d^5-3\,B\,C^3\,a^6\,b^2\,c^3\,d^5-175\,A^3\,C\,a^2\,b^6\,c^4\,d^4+164\,A^3\,C\,a^3\,b^5\,c^3\,d^5-144\,A^2\,C^2\,a\,b^7\,c^3\,d^5-124\,A^3\,C\,a^2\,b^6\,c^2\,d^6-90\,A\,C^3\,a^5\,b^3\,c^3\,d^5-73\,A\,C^3\,a^2\,b^6\,c^4\,d^4-66\,A^2\,C^2\,a\,b^7\,c^5\,d^3+44\,A\,C^3\,a^3\,b^5\,c^3\,d^5+36\,A\,C^3\,a^4\,b^4\,c^4\,d^4-30\,A^3\,C\,a^5\,b^3\,c^3\,d^5+30\,A^3\,C\,a^4\,b^4\,c^4\,d^4+27\,A\,C^3\,a^6\,b^2\,c^2\,d^6+21\,A\,C^3\,a^4\,b^4\,c^2\,d^6+18\,A^2\,C^2\,a^5\,b^3\,c\,d^7-18\,A\,C^3\,a^4\,b^4\,c^6\,d^2-16\,A\,C^3\,a^2\,b^6\,c^2\,d^6-15\,A^3\,C\,a^4\,b^4\,c^2\,d^6+15\,A^3\,C\,a^2\,b^6\,c^6\,d^2-12\,A^2\,C^2\,a^3\,b^5\,c\,d^7+9\,A^3\,C\,a^6\,b^2\,c^2\,d^6+9\,A\,C^3\,a^2\,b^6\,c^6\,d^2-80\,A^3\,B\,a^3\,b^5\,c^2\,d^6-80\,A\,B^3\,a^3\,b^5\,c^2\,d^6+38\,A^3\,B\,a^4\,b^4\,c^3\,d^5+38\,A\,B^3\,a^4\,b^4\,c^3\,d^5-36\,A^2\,B^2\,a\,b^7\,c^3\,d^5-28\,A^3\,B\,a^3\,b^5\,c^4\,d^4-28\,A^3\,B\,a^2\,b^6\,c^5\,d^3-28\,A\,B^3\,a^3\,b^5\,c^4\,d^4-28\,A\,B^3\,a^2\,b^6\,c^5\,d^3+20\,A^3\,B\,a^2\,b^6\,c^3\,d^5+20\,A\,B^3\,a^2\,b^6\,c^3\,d^5-12\,A^3\,B\,a^5\,b^3\,c^2\,d^6-12\,A^2\,B^2\,a^5\,b^3\,c\,d^7-12\,A^2\,B^2\,a^3\,b^5\,c\,d^7-12\,A^2\,B^2\,a\,b^7\,c^5\,d^3-12\,A\,B^3\,a^5\,b^3\,c^2\,d^6+6\,B^2\,C^2\,b^8\,c^6\,d^2+3\,B^2\,C^2\,b^8\,c^4\,d^4+36\,A^2\,C^2\,b^8\,c^4\,d^4+27\,A^2\,C^2\,b^8\,c^2\,d^6-18\,A^2\,C^2\,b^8\,c^6\,d^2+33\,A^2\,B^2\,b^8\,c^4\,d^4+28\,A^2\,B^2\,b^8\,c^2\,d^6+9\,B^2\,C^2\,a^4\,b^4\,d^8+6\,A^2\,B^2\,b^8\,c^6\,d^2+4\,B^2\,C^2\,a^2\,b^6\,d^8+3\,B^2\,C^2\,a^6\,b^2\,d^8-30\,A^2\,C^2\,a^4\,b^4\,d^8+9\,A^2\,C^2\,a^6\,b^2\,d^8+16\,A^2\,B^2\,a^2\,b^6\,d^8+3\,A^2\,B^2\,a^4\,b^4\,d^8+6\,C^4\,a^5\,b^3\,c\,d^7+4\,C^4\,a^3\,b^5\,c\,d^7-2\,C^4\,a\,b^7\,c^5\,d^3-12\,B^4\,a^5\,b^3\,c\,d^7+12\,B^4\,a\,b^7\,c^3\,d^5+8\,B^4\,a\,b^7\,c^5\,d^3-4\,B^4\,a^3\,b^5\,c\,d^7-48\,A^4\,a\,b^7\,c^3\,d^5-20\,A^4\,a\,b^7\,c^5\,d^3-8\,A^4\,a^3\,b^5\,c\,d^7-63\,A^3\,C\,b^8\,c^4\,d^4-54\,A^3\,C\,b^8\,c^2\,d^6+9\,A^3\,C\,b^8\,c^6\,d^2+9\,A\,C^3\,b^8\,c^6\,d^2-3\,A\,C^3\,b^8\,c^4\,d^4-28\,A^3\,B\,b^8\,c^5\,d^3-28\,A\,B^3\,b^8\,c^5\,d^3-18\,A^3\,B\,b^8\,c^3\,d^5-18\,A\,B^3\,b^8\,c^3\,d^5-10\,B^3\,C\,a^5\,b^3\,d^8-10\,B\,C^3\,a^5\,b^3\,d^8-4\,B^3\,C\,a^3\,b^5\,d^8-4\,B\,C^3\,a^3\,b^5\,d^8+23\,A^3\,C\,a^4\,b^4\,d^8-18\,A^3\,C\,a^2\,b^6\,d^8+11\,A\,C^3\,a^4\,b^4\,d^8-9\,A\,C^3\,a^6\,b^2\,d^8+6\,A\,C^3\,a^2\,b^6\,d^8-3\,A^3\,C\,a^6\,b^2\,d^8-20\,A^3\,B\,a^3\,b^5\,d^8-20\,A\,B^3\,a^3\,b^5\,d^8+4\,A^3\,B\,a^5\,b^3\,d^8+4\,A\,B^3\,a^5\,b^3\,d^8+B^3\,C\,a^2\,b^6\,c^5\,d^3+B\,C^3\,a^2\,b^6\,c^5\,d^3+6\,C^4\,a\,b^7\,c^7\,d+4\,B^4\,a\,b^7\,c\,d^7-12\,A^4\,a\,b^7\,c\,d^7-3\,B^3\,C\,b^8\,c^7\,d-3\,B\,C^3\,b^8\,c^7\,d-6\,A^3\,B\,b^8\,c\,d^7-6\,A\,B^3\,b^8\,c\,d^7-12\,A^3\,B\,a\,b^7\,d^8-12\,A\,B^3\,a\,b^7\,d^8+30\,C^4\,a^5\,b^3\,c^3\,d^5+19\,C^4\,a^2\,b^6\,c^4\,d^4-9\,C^4\,a^6\,b^2\,c^2\,d^6+9\,C^4\,a^4\,b^4\,c^6\,d^2+4\,C^4\,a^3\,b^5\,c^3\,d^5+4\,C^4\,a^2\,b^6\,c^2\,d^6-3\,C^4\,a^4\,b^4\,c^4\,d^4-3\,C^4\,a^4\,b^4\,c^2\,d^6+3\,C^4\,a^2\,b^6\,c^6\,d^2+28\,B^4\,a^3\,b^5\,c^5\,d^3+27\,B^4\,a^4\,b^4\,c^2\,d^6-17\,B^4\,a^4\,b^4\,c^4\,d^4-10\,B^4\,a^2\,b^6\,c^4\,d^4+8\,B^4\,a^3\,b^5\,c^3\,d^5+8\,B^4\,a^2\,b^6\,c^2\,d^6-6\,B^4\,a^2\,b^6\,c^6\,d^2+4\,B^4\,a^5\,b^3\,c^3\,d^5+70\,A^4\,a^2\,b^6\,c^4\,d^4+58\,A^4\,a^2\,b^6\,c^2\,d^6-56\,A^4\,a^3\,b^5\,c^3\,d^5+15\,A^4\,a^4\,b^4\,c^2\,d^6+B^2\,C^2\,b^8\,c^2\,d^6-18\,A^3\,C\,b^8\,d^8+B^3\,C\,b^8\,c^5\,d^3+B\,C^3\,b^8\,c^5\,d^3+6\,B^4\,b^8\,c^6\,d^2+3\,B^4\,b^8\,c^4\,d^4+30\,A^4\,b^8\,c^4\,d^4+27\,A^4\,b^8\,c^2\,d^6+3\,C^4\,a^6\,b^2\,d^8+8\,B^4\,a^4\,b^4\,d^8+4\,B^4\,a^2\,b^6\,d^8+12\,A^4\,a^2\,b^6\,d^8-5\,A^4\,a^4\,b^4\,d^8+9\,A^2\,C^2\,b^8\,d^8+9\,A^2\,B^2\,b^8\,d^8+9\,A^4\,b^8\,d^8+B^4\,b^8\,c^2\,d^6+C^4\,a^4\,b^4\,d^8,f,k\right)\right)}{f}","Not used",1,"(((2*A*b^4*c^6 - A*a^4*d^6 - 2*B*a*b^3*c^6 - B*a^4*c*d^5 - A*a^2*b^2*d^6 - 5*A*a^4*c^2*d^4 + 2*C*a^2*b^2*c^6 + 2*A*b^4*c^2*d^4 + 4*A*b^4*c^4*d^2 + 3*B*a^4*c^3*d^3 + 3*C*a^4*c^2*d^4 - C*a^4*c^4*d^2 + 9*A*a*b^3*c^3*d^3 + 9*A*a^3*b*c^3*d^3 - 5*B*a*b^3*c^2*d^4 - 11*B*a*b^3*c^4*d^2 - B*a^2*b^2*c*d^5 - 3*B*a^3*b*c^2*d^4 - 7*B*a^3*b*c^4*d^2 + C*a*b^3*c^3*d^3 + C*a^3*b*c^3*d^3 - 5*A*a^2*b^2*c^2*d^4 + 3*B*a^2*b^2*c^3*d^3 + 5*C*a^2*b^2*c^2*d^4 + 3*C*a^2*b^2*c^4*d^2 + 5*A*a*b^3*c*d^5 + 5*A*a^3*b*c*d^5 + 5*C*a*b^3*c^5*d + 5*C*a^3*b*c^5*d)/(2*(a^3*d^3 - b^3*c^3 + 3*a*b^2*c^2*d - 3*a^2*b*c*d^2)*(a^2*c^4 + a^2*d^4 + b^2*c^4 + b^2*d^4 + 2*a^2*c^2*d^2 + 2*b^2*c^2*d^2)) + (tan(e + f*x)*(3*A*a*b^3*d^6 - 2*B*a^4*d^6 + 3*A*a^3*b*d^6 - 4*A*a^4*c*d^5 + 9*A*b^4*c*d^5 + 4*A*b^4*c^5*d + 4*C*a^4*c*d^5 + 5*C*b^4*c^5*d - 2*B*a^2*b^2*d^6 + 17*A*b^4*c^3*d^3 + 2*B*a^4*c^2*d^4 - 3*B*b^4*c^2*d^4 - 7*B*b^4*c^4*d^2 + C*b^4*c^3*d^3 + 3*A*a*b^3*c^2*d^4 + A*a^2*b^2*c*d^5 + 3*A*a^3*b*c^2*d^4 - 11*B*a*b^3*c^3*d^3 - 3*B*a^3*b*c^3*d^3 + 3*C*a*b^3*c^2*d^4 + 3*C*a*b^3*c^4*d^2 + 8*C*a^2*b^2*c*d^5 + 9*C*a^2*b^2*c^5*d + 3*C*a^3*b*c^2*d^4 + 3*C*a^3*b*c^4*d^2 + 9*A*a^2*b^2*c^3*d^3 - B*a^2*b^2*c^2*d^4 - 7*B*a^2*b^2*c^4*d^2 + 9*C*a^2*b^2*c^3*d^3 - 7*B*a*b^3*c*d^5 - 4*B*a*b^3*c^5*d - 3*B*a^3*b*c*d^5))/(2*(a^3*d^3 - b^3*c^3 + 3*a*b^2*c^2*d - 3*a^2*b*c*d^2)*(a^2*c^4 + a^2*d^4 + b^2*c^4 + b^2*d^4 + 2*a^2*c^2*d^2 + 2*b^2*c^2*d^2)) + (tan(e + f*x)^2*(3*A*b^4*d^6 - 2*B*a*b^3*d^6 - B*a^3*b*d^6 - B*b^4*c*d^5 + 2*A*a^2*b^2*d^6 + 6*A*b^4*c^2*d^4 + A*b^4*c^4*d^2 + C*a^2*b^2*d^6 - 3*B*b^4*c^3*d^3 + 2*C*b^4*c^4*d^2 - B*a*b^3*c^2*d^4 - B*a*b^3*c^4*d^2 - B*a^2*b^2*c*d^5 + B*a^3*b*c^2*d^4 + 4*A*a^2*b^2*c^2*d^4 - 3*B*a^2*b^2*c^3*d^3 + 2*C*a^2*b^2*c^2*d^4 + 3*C*a^2*b^2*c^4*d^2 - 2*A*a*b^3*c*d^5 - 2*A*a^3*b*c*d^5 + 2*C*a*b^3*c*d^5 + 2*C*a^3*b*c*d^5))/((a^3*d^3 - b^3*c^3 + 3*a*b^2*c^2*d - 3*a^2*b*c*d^2)*(a^2*c^4 + a^2*d^4 + b^2*c^4 + b^2*d^4 + 2*a^2*c^2*d^2 + 2*b^2*c^2*d^2)))/(tan(e + f*x)*(b*c^2 + 2*a*c*d) + a*c^2 + tan(e + f*x)^2*(a*d^2 + 2*b*c*d) + b*d^2*tan(e + f*x)^3) + symsum(log((3*A^3*a^3*b^6*d^10 - A^3*a^5*b^4*d^10 + 4*B^3*a^2*b^7*d^10 + 6*B^3*a^4*b^5*d^10 + 24*A^3*b^9*c^3*d^7 + 27*A^3*b^9*c^5*d^5 + C^3*a^5*b^4*d^10 + B^3*b^9*c^2*d^8 + 4*B^3*b^9*c^4*d^6 + 7*B^3*b^9*c^6*d^4 + 9*A^2*B*b^9*d^10 + 9*A^3*b^9*c*d^9 + 26*A^3*a^2*b^7*c^3*d^7 + 31*A^3*a^2*b^7*c^5*d^5 + 16*A^3*a^3*b^6*c^2*d^8 - 11*A^3*a^3*b^6*c^4*d^6 - 6*A^3*a^4*b^5*c^3*d^7 + 3*A^3*a^5*b^4*c^2*d^8 + 5*B^3*a^2*b^7*c^2*d^8 - 14*B^3*a^2*b^7*c^4*d^6 + 9*B^3*a^2*b^7*c^6*d^4 + 28*B^3*a^3*b^6*c^3*d^7 + 19*B^3*a^3*b^6*c^5*d^5 + 6*B^3*a^4*b^5*c^2*d^8 - 20*B^3*a^4*b^5*c^4*d^6 + 7*B^3*a^5*b^4*c^3*d^7 + C^3*a^2*b^7*c^3*d^7 - 4*C^3*a^2*b^7*c^5*d^5 - 9*C^3*a^2*b^7*c^7*d^3 - 7*C^3*a^3*b^6*c^2*d^8 - 28*C^3*a^3*b^6*c^4*d^6 + 3*C^3*a^3*b^6*c^6*d^4 + 15*C^3*a^4*b^5*c^3*d^7 - 9*C^3*a^4*b^5*c^7*d^3 - 3*C^3*a^5*b^4*c^2*d^8 - 24*C^3*a^5*b^4*c^4*d^6 + 6*C^3*a^6*b^3*c^3*d^7 - 12*A*B^2*a*b^8*d^10 - 6*A*B^2*b^9*c*d^9 - 9*A^2*C*b^9*c*d^9 + 4*B^3*a*b^8*c*d^9 - 17*A*B^2*a^3*b^6*d^10 + 3*A*B^2*a^5*b^4*d^10 + 12*A^2*B*a^2*b^7*d^10 - 7*A^2*B*a^4*b^5*d^10 + 3*A*C^2*a^3*b^6*d^10 - 3*A*C^2*a^5*b^4*d^10 - 6*A^2*C*a^3*b^6*d^10 + 3*A^2*C*a^5*b^4*d^10 - 20*A*B^2*b^9*c^3*d^7 - 28*A*B^2*b^9*c^5*d^5 + 6*A*B^2*b^9*c^7*d^3 - B*C^2*a^4*b^5*d^10 + 3*B*C^2*a^6*b^3*d^10 + 21*A^2*B*b^9*c^2*d^8 + 13*A^2*B*b^9*c^4*d^6 - 27*A^2*B*b^9*c^6*d^4 - 4*B^2*C*a^3*b^6*d^10 - 9*B^2*C*a^5*b^4*d^10 - 3*A*C^2*b^9*c^3*d^7 - 9*A*C^2*b^9*c^7*d^3 - 21*A^2*C*b^9*c^3*d^7 - 27*A^2*C*b^9*c^5*d^5 + 9*A^2*C*b^9*c^7*d^3 + B*C^2*b^9*c^4*d^6 + 3*B*C^2*b^9*c^8*d^2 - B^2*C*b^9*c^3*d^7 - 2*B^2*C*b^9*c^5*d^5 - 9*B^2*C*b^9*c^7*d^3 - 3*A^3*a*b^8*c^2*d^8 - 31*A^3*a*b^8*c^4*d^6 - 8*A^3*a*b^8*c^6*d^4 + 3*A^3*a^2*b^7*c*d^9 - 10*A^3*a^4*b^5*c*d^9 + 11*B^3*a*b^8*c^3*d^7 + 5*B^3*a*b^8*c^5*d^5 - 6*B^3*a*b^8*c^7*d^3 + B^3*a^3*b^6*c*d^9 - 5*B^3*a^5*b^4*c*d^9 - 2*C^3*a*b^8*c^4*d^6 - C^3*a*b^8*c^6*d^4 - 3*C^3*a*b^8*c^8*d^2 - 2*C^3*a^4*b^5*c*d^9 - 6*C^3*a^6*b^3*c*d^9 - 4*A*B^2*a^2*b^7*c^3*d^7 - 77*A*B^2*a^2*b^7*c^5*d^5 - 6*A*B^2*a^2*b^7*c^7*d^3 - 60*A*B^2*a^3*b^6*c^2*d^8 + 25*A*B^2*a^3*b^6*c^4*d^6 + 28*A*B^2*a^3*b^6*c^6*d^4 + 44*A*B^2*a^4*b^5*c^3*d^7 - 17*A*B^2*a^4*b^5*c^5*d^5 - 21*A*B^2*a^5*b^4*c^2*d^8 + 4*A*B^2*a^5*b^4*c^4*d^6 + 71*A^2*B*a^2*b^7*c^2*d^8 + 86*A^2*B*a^2*b^7*c^4*d^6 - 13*A^2*B*a^2*b^7*c^6*d^4 - 116*A^2*B*a^3*b^6*c^3*d^7 - 37*A^2*B*a^3*b^6*c^5*d^5 + 16*A^2*B*a^4*b^5*c^2*d^8 + 35*A^2*B*a^4*b^5*c^4*d^6 - 9*A^2*B*a^5*b^4*c^3*d^7 - 30*A*C^2*a^2*b^7*c^3*d^7 - 15*A*C^2*a^2*b^7*c^5*d^5 + 30*A*C^2*a^3*b^6*c^2*d^8 + 45*A*C^2*a^3*b^6*c^4*d^6 - 6*A*C^2*a^3*b^6*c^6*d^4 - 63*A*C^2*a^4*b^5*c^3*d^7 - 27*A*C^2*a^4*b^5*c^5*d^5 + 9*A*C^2*a^4*b^5*c^7*d^3 + 9*A*C^2*a^5*b^4*c^2*d^8 + 48*A*C^2*a^5*b^4*c^4*d^6 - 12*A*C^2*a^6*b^3*c^3*d^7 + 3*A^2*C*a^2*b^7*c^3*d^7 - 12*A^2*C*a^2*b^7*c^5*d^5 + 9*A^2*C*a^2*b^7*c^7*d^3 - 39*A^2*C*a^3*b^6*c^2*d^8 - 6*A^2*C*a^3*b^6*c^4*d^6 + 3*A^2*C*a^3*b^6*c^6*d^4 + 54*A^2*C*a^4*b^5*c^3*d^7 + 27*A^2*C*a^4*b^5*c^5*d^5 - 9*A^2*C*a^5*b^4*c^2*d^8 - 24*A^2*C*a^5*b^4*c^4*d^6 + 6*A^2*C*a^6*b^3*c^3*d^7 + 11*B*C^2*a^2*b^7*c^2*d^8 + 47*B*C^2*a^2*b^7*c^4*d^6 + 17*B*C^2*a^2*b^7*c^6*d^4 - 3*B*C^2*a^2*b^7*c^8*d^2 + 16*B*C^2*a^3*b^6*c^3*d^7 - 25*B*C^2*a^3*b^6*c^5*d^5 + 12*B*C^2*a^3*b^6*c^7*d^3 - 17*B*C^2*a^4*b^5*c^2*d^8 + 47*B*C^2*a^4*b^5*c^4*d^6 + 27*B*C^2*a^4*b^5*c^6*d^4 + 39*B*C^2*a^5*b^4*c^3*d^7 - 12*B*C^2*a^5*b^4*c^5*d^5 - 18*B*C^2*a^6*b^3*c^2*d^8 + 3*B*C^2*a^6*b^3*c^4*d^6 - 35*B^2*C*a^2*b^7*c^3*d^7 + 26*B^2*C*a^2*b^7*c^5*d^5 + 3*B^2*C*a^2*b^7*c^7*d^3 + 9*B^2*C*a^3*b^6*c^2*d^8 - 16*B^2*C*a^3*b^6*c^4*d^6 - 37*B^2*C*a^3*b^6*c^6*d^4 - 68*B^2*C*a^4*b^5*c^3*d^7 - 4*B^2*C*a^4*b^5*c^5*d^5 + 9*B^2*C*a^5*b^4*c^2*d^8 + 14*B^2*C*a^5*b^4*c^4*d^6 - 6*B^2*C*a^6*b^3*c^3*d^7 + 6*A*B*C*a^2*b^7*d^10 + 17*A*B*C*a^4*b^5*d^10 - 3*A*B*C*a^6*b^3*d^10 + 6*A*B*C*b^9*c^2*d^8 + 13*A*B*C*b^9*c^4*d^6 + 36*A*B*C*b^9*c^6*d^4 - 3*A*B*C*b^9*c^8*d^2 - 24*A^2*B*a*b^8*c*d^9 - 19*A*B^2*a*b^8*c^2*d^8 + 37*A*B^2*a*b^8*c^4*d^6 + 32*A*B^2*a*b^8*c^6*d^4 + 11*A*B^2*a^2*b^7*c*d^9 + 25*A*B^2*a^4*b^5*c*d^9 - 81*A^2*B*a*b^8*c^3*d^7 - 15*A^2*B*a*b^8*c^5*d^5 + 6*A^2*B*a*b^8*c^7*d^3 - 23*A^2*B*a^3*b^6*c*d^9 + 11*A^2*B*a^5*b^4*c*d^9 - 3*A*C^2*a*b^8*c^2*d^8 - 27*A*C^2*a*b^8*c^4*d^6 - 6*A*C^2*a*b^8*c^6*d^4 + 6*A*C^2*a*b^8*c^8*d^2 - 15*A*C^2*a^2*b^7*c*d^9 - 15*A*C^2*a^4*b^5*c*d^9 + 12*A*C^2*a^6*b^3*c*d^9 + 6*A^2*C*a*b^8*c^2*d^8 + 60*A^2*C*a*b^8*c^4*d^6 + 15*A^2*C*a*b^8*c^6*d^4 - 3*A^2*C*a*b^8*c^8*d^2 + 12*A^2*C*a^2*b^7*c*d^9 + 27*A^2*C*a^4*b^5*c*d^9 - 6*A^2*C*a^6*b^3*c*d^9 + 3*B*C^2*a*b^8*c^3*d^7 + 9*B*C^2*a*b^8*c^5*d^5 + 18*B*C^2*a*b^8*c^7*d^3 + 13*B*C^2*a^3*b^6*c*d^9 + 23*B*C^2*a^5*b^4*c*d^9 - 8*B^2*C*a*b^8*c^2*d^8 - 28*B^2*C*a*b^8*c^4*d^6 - 29*B^2*C*a*b^8*c^6*d^4 + 3*B^2*C*a*b^8*c^8*d^2 - 14*B^2*C*a^2*b^7*c*d^9 - 16*B^2*C*a^4*b^5*c*d^9 + 6*B^2*C*a^6*b^3*c*d^9 - 28*A*B*C*a^2*b^7*c^2*d^8 - 79*A*B*C*a^2*b^7*c^4*d^6 + 14*A*B*C*a^2*b^7*c^6*d^4 + 3*A*B*C*a^2*b^7*c^8*d^2 + 100*A*B*C*a^3*b^6*c^3*d^7 + 62*A*B*C*a^3*b^6*c^5*d^5 - 12*A*B*C*a^3*b^6*c^7*d^3 + 28*A*B*C*a^4*b^5*c^2*d^8 - 55*A*B*C*a^4*b^5*c^4*d^6 - 18*A*B*C*a^4*b^5*c^6*d^4 - 30*A*B*C*a^5*b^4*c^3*d^7 + 12*A*B*C*a^5*b^4*c^5*d^5 + 18*A*B*C*a^6*b^3*c^2*d^8 - 3*A*B*C*a^6*b^3*c^4*d^6 + 24*A*B*C*a*b^8*c*d^9 + 78*A*B*C*a*b^8*c^3*d^7 + 6*A*B*C*a*b^8*c^5*d^5 - 24*A*B*C*a*b^8*c^7*d^3 + 10*A*B*C*a^3*b^6*c*d^9 - 34*A*B*C*a^5*b^4*c*d^9)/(a^10*d^14 + b^10*c^14 + 2*a^2*b^8*c^14 + a^4*b^6*c^14 + a^6*b^4*d^14 + 2*a^8*b^2*d^14 + 4*a^10*c^2*d^12 + 6*a^10*c^4*d^10 + 4*a^10*c^6*d^8 + a^10*c^8*d^6 + b^10*c^6*d^8 + 4*b^10*c^8*d^6 + 6*b^10*c^10*d^4 + 4*b^10*c^12*d^2 - 6*a*b^9*c^5*d^9 - 24*a*b^9*c^7*d^7 - 36*a*b^9*c^9*d^5 - 24*a*b^9*c^11*d^3 - 12*a^3*b^7*c^13*d - 6*a^5*b^5*c*d^13 - 6*a^5*b^5*c^13*d - 12*a^7*b^3*c*d^13 - 24*a^9*b*c^3*d^11 - 36*a^9*b*c^5*d^9 - 24*a^9*b*c^7*d^7 - 6*a^9*b*c^9*d^5 + 15*a^2*b^8*c^4*d^10 + 62*a^2*b^8*c^6*d^8 + 98*a^2*b^8*c^8*d^6 + 72*a^2*b^8*c^10*d^4 + 23*a^2*b^8*c^12*d^2 - 20*a^3*b^7*c^3*d^11 - 92*a^3*b^7*c^5*d^9 - 168*a^3*b^7*c^7*d^7 - 152*a^3*b^7*c^9*d^5 - 68*a^3*b^7*c^11*d^3 + 15*a^4*b^6*c^2*d^12 + 90*a^4*b^6*c^4*d^10 + 211*a^4*b^6*c^6*d^8 + 244*a^4*b^6*c^8*d^6 + 141*a^4*b^6*c^10*d^4 + 34*a^4*b^6*c^12*d^2 - 64*a^5*b^5*c^3*d^11 - 202*a^5*b^5*c^5*d^9 - 288*a^5*b^5*c^7*d^7 - 202*a^5*b^5*c^9*d^5 - 64*a^5*b^5*c^11*d^3 + 34*a^6*b^4*c^2*d^12 + 141*a^6*b^4*c^4*d^10 + 244*a^6*b^4*c^6*d^8 + 211*a^6*b^4*c^8*d^6 + 90*a^6*b^4*c^10*d^4 + 15*a^6*b^4*c^12*d^2 - 68*a^7*b^3*c^3*d^11 - 152*a^7*b^3*c^5*d^9 - 168*a^7*b^3*c^7*d^7 - 92*a^7*b^3*c^9*d^5 - 20*a^7*b^3*c^11*d^3 + 23*a^8*b^2*c^2*d^12 + 72*a^8*b^2*c^4*d^10 + 98*a^8*b^2*c^6*d^8 + 62*a^8*b^2*c^8*d^6 + 15*a^8*b^2*c^10*d^4 - 6*a*b^9*c^13*d - 6*a^9*b*c*d^13) - root(640*a^15*b*c^7*d^13*f^4 + 640*a*b^15*c^13*d^7*f^4 + 480*a^15*b*c^9*d^11*f^4 + 480*a^15*b*c^5*d^15*f^4 + 480*a*b^15*c^15*d^5*f^4 + 480*a*b^15*c^11*d^9*f^4 + 192*a^15*b*c^11*d^9*f^4 + 192*a^15*b*c^3*d^17*f^4 + 192*a^11*b^5*c*d^19*f^4 + 192*a^5*b^11*c^19*d*f^4 + 192*a*b^15*c^17*d^3*f^4 + 192*a*b^15*c^9*d^11*f^4 + 128*a^13*b^3*c*d^19*f^4 + 128*a^9*b^7*c*d^19*f^4 + 128*a^7*b^9*c^19*d*f^4 + 128*a^3*b^13*c^19*d*f^4 + 32*a^15*b*c^13*d^7*f^4 + 32*a^9*b^7*c^19*d*f^4 + 32*a^7*b^9*c*d^19*f^4 + 32*a*b^15*c^7*d^13*f^4 + 32*a^15*b*c*d^19*f^4 + 32*a*b^15*c^19*d*f^4 - 47088*a^8*b^8*c^10*d^10*f^4 + 42432*a^9*b^7*c^9*d^11*f^4 + 42432*a^7*b^9*c^11*d^9*f^4 + 39328*a^9*b^7*c^11*d^9*f^4 + 39328*a^7*b^9*c^9*d^11*f^4 - 36912*a^8*b^8*c^12*d^8*f^4 - 36912*a^8*b^8*c^8*d^12*f^4 - 34256*a^10*b^6*c^10*d^10*f^4 - 34256*a^6*b^10*c^10*d^10*f^4 - 31152*a^10*b^6*c^8*d^12*f^4 - 31152*a^6*b^10*c^12*d^8*f^4 + 28128*a^9*b^7*c^7*d^13*f^4 + 28128*a^7*b^9*c^13*d^7*f^4 + 24160*a^11*b^5*c^9*d^11*f^4 + 24160*a^5*b^11*c^11*d^9*f^4 - 23088*a^10*b^6*c^12*d^8*f^4 - 23088*a^6*b^10*c^8*d^12*f^4 + 22272*a^9*b^7*c^13*d^7*f^4 + 22272*a^7*b^9*c^7*d^13*f^4 + 19072*a^11*b^5*c^11*d^9*f^4 + 19072*a^5*b^11*c^9*d^11*f^4 + 18624*a^11*b^5*c^7*d^13*f^4 + 18624*a^5*b^11*c^13*d^7*f^4 - 17328*a^8*b^8*c^14*d^6*f^4 - 17328*a^8*b^8*c^6*d^14*f^4 - 17232*a^10*b^6*c^6*d^14*f^4 - 17232*a^6*b^10*c^14*d^6*f^4 - 13520*a^12*b^4*c^8*d^12*f^4 - 13520*a^4*b^12*c^12*d^8*f^4 - 12464*a^12*b^4*c^10*d^10*f^4 - 12464*a^4*b^12*c^10*d^10*f^4 + 10880*a^9*b^7*c^5*d^15*f^4 + 10880*a^7*b^9*c^15*d^5*f^4 - 9072*a^10*b^6*c^14*d^6*f^4 - 9072*a^6*b^10*c^6*d^14*f^4 + 8928*a^11*b^5*c^13*d^7*f^4 + 8928*a^5*b^11*c^7*d^13*f^4 - 8880*a^12*b^4*c^6*d^14*f^4 - 8880*a^4*b^12*c^14*d^6*f^4 + 8480*a^11*b^5*c^5*d^15*f^4 + 8480*a^5*b^11*c^15*d^5*f^4 + 7200*a^9*b^7*c^15*d^5*f^4 + 7200*a^7*b^9*c^5*d^15*f^4 - 6912*a^12*b^4*c^12*d^8*f^4 - 6912*a^4*b^12*c^8*d^12*f^4 + 6400*a^13*b^3*c^9*d^11*f^4 + 6400*a^3*b^13*c^11*d^9*f^4 + 5920*a^13*b^3*c^7*d^13*f^4 + 5920*a^3*b^13*c^13*d^7*f^4 - 5392*a^10*b^6*c^4*d^16*f^4 - 5392*a^6*b^10*c^16*d^4*f^4 - 4428*a^8*b^8*c^16*d^4*f^4 - 4428*a^8*b^8*c^4*d^16*f^4 + 4128*a^13*b^3*c^11*d^9*f^4 + 4128*a^3*b^13*c^9*d^11*f^4 - 3328*a^12*b^4*c^4*d^16*f^4 - 3328*a^4*b^12*c^16*d^4*f^4 + 3264*a^13*b^3*c^5*d^15*f^4 + 3264*a^3*b^13*c^15*d^5*f^4 - 2480*a^14*b^2*c^8*d^12*f^4 - 2480*a^2*b^14*c^12*d^8*f^4 + 2240*a^11*b^5*c^15*d^5*f^4 + 2240*a^5*b^11*c^5*d^15*f^4 - 2128*a^12*b^4*c^14*d^6*f^4 - 2128*a^4*b^12*c^6*d^14*f^4 + 2112*a^9*b^7*c^3*d^17*f^4 + 2112*a^7*b^9*c^17*d^3*f^4 + 2048*a^11*b^5*c^3*d^17*f^4 + 2048*a^5*b^11*c^17*d^3*f^4 - 2000*a^14*b^2*c^6*d^14*f^4 - 2000*a^2*b^14*c^14*d^6*f^4 - 1792*a^10*b^6*c^16*d^4*f^4 - 1792*a^6*b^10*c^4*d^16*f^4 - 1776*a^14*b^2*c^10*d^10*f^4 - 1776*a^2*b^14*c^10*d^10*f^4 + 1472*a^13*b^3*c^13*d^7*f^4 + 1472*a^3*b^13*c^7*d^13*f^4 + 1088*a^9*b^7*c^17*d^3*f^4 + 1088*a^7*b^9*c^3*d^17*f^4 + 992*a^13*b^3*c^3*d^17*f^4 + 992*a^3*b^13*c^17*d^3*f^4 - 912*a^14*b^2*c^4*d^16*f^4 - 912*a^2*b^14*c^16*d^4*f^4 - 768*a^10*b^6*c^2*d^18*f^4 - 768*a^6*b^10*c^18*d^2*f^4 - 688*a^14*b^2*c^12*d^8*f^4 - 688*a^2*b^14*c^8*d^12*f^4 - 592*a^12*b^4*c^2*d^18*f^4 - 592*a^4*b^12*c^18*d^2*f^4 - 472*a^8*b^8*c^18*d^2*f^4 - 472*a^8*b^8*c^2*d^18*f^4 - 280*a^12*b^4*c^16*d^4*f^4 - 280*a^4*b^12*c^4*d^16*f^4 + 224*a^13*b^3*c^15*d^5*f^4 + 224*a^11*b^5*c^17*d^3*f^4 + 224*a^5*b^11*c^3*d^17*f^4 + 224*a^3*b^13*c^5*d^15*f^4 - 208*a^14*b^2*c^2*d^18*f^4 - 208*a^2*b^14*c^18*d^2*f^4 - 112*a^14*b^2*c^14*d^6*f^4 - 112*a^10*b^6*c^18*d^2*f^4 - 112*a^6*b^10*c^2*d^18*f^4 - 112*a^2*b^14*c^6*d^14*f^4 - 80*b^16*c^14*d^6*f^4 - 60*b^16*c^16*d^4*f^4 - 60*b^16*c^12*d^8*f^4 - 24*b^16*c^18*d^2*f^4 - 24*b^16*c^10*d^10*f^4 - 4*b^16*c^8*d^12*f^4 - 80*a^16*c^6*d^14*f^4 - 60*a^16*c^8*d^12*f^4 - 60*a^16*c^4*d^16*f^4 - 24*a^16*c^10*d^10*f^4 - 24*a^16*c^2*d^18*f^4 - 4*a^16*c^12*d^8*f^4 - 24*a^12*b^4*d^20*f^4 - 16*a^14*b^2*d^20*f^4 - 16*a^10*b^6*d^20*f^4 - 4*a^8*b^8*d^20*f^4 - 24*a^4*b^12*c^20*f^4 - 16*a^6*b^10*c^20*f^4 - 16*a^2*b^14*c^20*f^4 - 4*a^8*b^8*c^20*f^4 - 4*b^16*c^20*f^4 - 4*a^16*d^20*f^4 + 56*A*C*a*b^11*c^13*d*f^2 - 48*A*C*a^11*b*c*d^13*f^2 + 48*A*C*a*b^11*c*d^13*f^2 + 5904*B*C*a^6*b^6*c^7*d^7*f^2 - 5016*B*C*a^5*b^7*c^8*d^6*f^2 - 4608*B*C*a^7*b^5*c^6*d^8*f^2 - 4512*B*C*a^5*b^7*c^6*d^8*f^2 - 4384*B*C*a^7*b^5*c^8*d^6*f^2 + 3056*B*C*a^8*b^4*c^7*d^7*f^2 + 2256*B*C*a^4*b^8*c^7*d^7*f^2 - 1824*B*C*a^3*b^9*c^8*d^6*f^2 + 1632*B*C*a^9*b^3*c^4*d^10*f^2 - 1400*B*C*a^8*b^4*c^3*d^11*f^2 - 1320*B*C*a^4*b^8*c^11*d^3*f^2 - 1248*B*C*a^3*b^9*c^6*d^8*f^2 + 1152*B*C*a^3*b^9*c^10*d^4*f^2 - 1072*B*C*a^9*b^3*c^6*d^8*f^2 + 1068*B*C*a^6*b^6*c^9*d^5*f^2 - 1004*B*C*a^4*b^8*c^5*d^9*f^2 - 968*B*C*a^6*b^6*c^3*d^11*f^2 - 864*B*C*a^8*b^4*c^5*d^9*f^2 - 828*B*C*a^4*b^8*c^9*d^5*f^2 - 792*B*C*a^4*b^8*c^3*d^11*f^2 - 792*B*C*a^2*b^10*c^11*d^3*f^2 - 776*B*C*a^9*b^3*c^8*d^6*f^2 + 688*B*C*a^7*b^5*c^4*d^10*f^2 - 672*B*C*a^10*b^2*c^3*d^11*f^2 - 592*B*C*a^2*b^10*c^9*d^5*f^2 + 544*B*C*a^10*b^2*c^7*d^7*f^2 - 492*B*C*a^2*b^10*c^5*d^9*f^2 + 480*B*C*a^5*b^7*c^10*d^4*f^2 - 392*B*C*a^10*b^2*c^5*d^9*f^2 + 332*B*C*a^8*b^4*c^9*d^5*f^2 - 328*B*C*a^6*b^6*c^11*d^3*f^2 + 320*B*C*a^9*b^3*c^2*d^12*f^2 + 272*B*C*a^3*b^9*c^12*d^2*f^2 - 248*B*C*a^5*b^7*c^4*d^10*f^2 - 248*B*C*a^2*b^10*c^3*d^11*f^2 - 208*B*C*a^7*b^5*c^10*d^4*f^2 - 192*B*C*a^5*b^7*c^2*d^12*f^2 + 144*B*C*a^2*b^10*c^7*d^7*f^2 - 96*B*C*a^3*b^9*c^4*d^10*f^2 + 88*B*C*a^5*b^7*c^12*d^2*f^2 - 72*B*C*a^8*b^4*c^11*d^3*f^2 + 48*B*C*a^9*b^3*c^10*d^4*f^2 - 48*B*C*a^7*b^5*c^12*d^2*f^2 - 48*B*C*a^7*b^5*c^2*d^12*f^2 - 48*B*C*a^3*b^9*c^2*d^12*f^2 - 12*B*C*a^10*b^2*c^9*d^5*f^2 + 4*B*C*a^6*b^6*c^5*d^9*f^2 + 5824*A*C*a^7*b^5*c^5*d^9*f^2 - 4378*A*C*a^8*b^4*c^6*d^8*f^2 + 4296*A*C*a^5*b^7*c^5*d^9*f^2 - 3912*A*C*a^6*b^6*c^6*d^8*f^2 - 3672*A*C*a^5*b^7*c^9*d^5*f^2 + 3594*A*C*a^4*b^8*c^8*d^6*f^2 + 3236*A*C*a^6*b^6*c^8*d^6*f^2 + 2816*A*C*a^9*b^3*c^5*d^9*f^2 + 2624*A*C*a^3*b^9*c^5*d^9*f^2 + 2432*A*C*a^7*b^5*c^7*d^7*f^2 - 2366*A*C*a^8*b^4*c^4*d^10*f^2 + 2298*A*C*a^4*b^8*c^10*d^4*f^2 + 1872*A*C*a^3*b^9*c^7*d^7*f^2 + 1848*A*C*a^6*b^6*c^10*d^4*f^2 - 1644*A*C*a^6*b^6*c^4*d^10*f^2 - 1488*A*C*a^7*b^5*c^9*d^5*f^2 - 1408*A*C*a^3*b^9*c^9*d^5*f^2 - 1308*A*C*a^4*b^8*c^6*d^8*f^2 + 1248*A*C*a^5*b^7*c^7*d^7*f^2 - 1012*A*C*a^10*b^2*c^6*d^8*f^2 + 1008*A*C*a^7*b^5*c^3*d^11*f^2 + 992*A*C*a^5*b^7*c^3*d^11*f^2 + 928*A*C*a^3*b^9*c^3*d^11*f^2 + 848*A*C*a^9*b^3*c^7*d^7*f^2 + 636*A*C*a^2*b^10*c^8*d^6*f^2 - 628*A*C*a^10*b^2*c^4*d^10*f^2 - 600*A*C*a^2*b^10*c^6*d^8*f^2 - 576*A*C*a^5*b^7*c^11*d^3*f^2 + 572*A*C*a^2*b^10*c^10*d^4*f^2 + 464*A*C*a^8*b^4*c^8*d^6*f^2 + 304*A*C*a^6*b^6*c^2*d^12*f^2 - 304*A*C*a^4*b^8*c^4*d^10*f^2 + 296*A*C*a^4*b^8*c^2*d^12*f^2 + 260*A*C*a^8*b^4*c^10*d^4*f^2 - 232*A*C*a^9*b^3*c^9*d^5*f^2 - 232*A*C*a^2*b^10*c^12*d^2*f^2 + 228*A*C*a^10*b^2*c^2*d^12*f^2 - 188*A*C*a^2*b^10*c^4*d^10*f^2 + 144*A*C*a^3*b^9*c^11*d^3*f^2 + 116*A*C*a^6*b^6*c^12*d^2*f^2 + 112*A*C*a^9*b^3*c^3*d^11*f^2 - 112*A*C*a^7*b^5*c^11*d^3*f^2 + 92*A*C*a^10*b^2*c^8*d^6*f^2 + 74*A*C*a^4*b^8*c^12*d^2*f^2 + 62*A*C*a^8*b^4*c^2*d^12*f^2 + 40*A*C*a^2*b^10*c^2*d^12*f^2 - 7008*A*B*a^6*b^6*c^7*d^7*f^2 - 4032*A*B*a^4*b^8*c^7*d^7*f^2 + 3952*A*B*a^7*b^5*c^8*d^6*f^2 + 3648*A*B*a^5*b^7*c^8*d^6*f^2 - 3392*A*B*a^8*b^4*c^7*d^7*f^2 + 3264*A*B*a^7*b^5*c^6*d^8*f^2 - 2992*A*B*a^5*b^7*c^4*d^10*f^2 - 2368*A*B*a^7*b^5*c^4*d^10*f^2 - 2304*A*B*a^3*b^9*c^4*d^10*f^2 - 1968*A*B*a^6*b^6*c^9*d^5*f^2 - 1872*A*B*a^9*b^3*c^4*d^10*f^2 - 1728*A*B*a^2*b^10*c^7*d^7*f^2 + 1712*A*B*a^8*b^4*c^3*d^11*f^2 + 1536*A*B*a^5*b^7*c^6*d^8*f^2 - 1536*A*B*a^3*b^9*c^10*d^4*f^2 - 1392*A*B*a^5*b^7*c^2*d^12*f^2 + 1328*A*B*a^6*b^6*c^3*d^11*f^2 - 1104*A*B*a^3*b^9*c^2*d^12*f^2 - 1056*A*B*a^3*b^9*c^6*d^8*f^2 + 976*A*B*a^9*b^3*c^6*d^8*f^2 + 960*A*B*a^4*b^8*c^11*d^3*f^2 + 936*A*B*a^8*b^4*c^5*d^9*f^2 - 912*A*B*a^5*b^7*c^10*d^4*f^2 + 848*A*B*a^9*b^3*c^8*d^6*f^2 - 816*A*B*a^7*b^5*c^2*d^12*f^2 + 816*A*B*a^4*b^8*c^3*d^11*f^2 + 768*A*B*a^10*b^2*c^3*d^11*f^2 + 672*A*B*a^3*b^9*c^8*d^6*f^2 - 632*A*B*a^8*b^4*c^9*d^5*f^2 - 608*A*B*a^2*b^10*c^9*d^5*f^2 - 552*A*B*a^4*b^8*c^9*d^5*f^2 - 544*A*B*a^10*b^2*c^7*d^7*f^2 - 480*A*B*a^2*b^10*c^5*d^9*f^2 + 464*A*B*a^10*b^2*c^5*d^9*f^2 - 464*A*B*a^9*b^3*c^2*d^12*f^2 + 432*A*B*a^2*b^10*c^11*d^3*f^2 - 368*A*B*a^3*b^9*c^12*d^2*f^2 - 256*A*B*a^6*b^6*c^5*d^9*f^2 - 208*A*B*a^5*b^7*c^12*d^2*f^2 + 176*A*B*a^4*b^8*c^5*d^9*f^2 + 112*A*B*a^7*b^5*c^10*d^4*f^2 + 112*A*B*a^6*b^6*c^11*d^3*f^2 - 16*A*B*a^2*b^10*c^3*d^11*f^2 - 576*B*C*a*b^11*c^8*d^6*f^2 + 400*B*C*a^11*b*c^4*d^10*f^2 - 288*B*C*a*b^11*c^6*d^8*f^2 - 176*B*C*a^11*b*c^6*d^8*f^2 + 128*B*C*a*b^11*c^10*d^4*f^2 - 108*B*C*a^4*b^8*c*d^13*f^2 - 104*B*C*a*b^11*c^4*d^10*f^2 - 92*B*C*a^4*b^8*c^13*d*f^2 - 60*B*C*a^8*b^4*c*d^13*f^2 - 60*B*C*a^6*b^6*c*d^13*f^2 + 48*B*C*a^11*b*c^2*d^12*f^2 - 40*B*C*a^2*b^10*c*d^13*f^2 - 28*B*C*a^2*b^10*c^13*d*f^2 - 24*B*C*a*b^11*c^12*d^2*f^2 + 20*B*C*a^10*b^2*c*d^13*f^2 - 16*B*C*a*b^11*c^2*d^12*f^2 + 12*B*C*a^6*b^6*c^13*d*f^2 + 912*A*C*a*b^11*c^7*d^7*f^2 + 808*A*C*a*b^11*c^5*d^9*f^2 + 432*A*C*a^11*b*c^5*d^9*f^2 + 336*A*C*a*b^11*c^3*d^11*f^2 + 224*A*C*a*b^11*c^11*d^3*f^2 - 112*A*C*a^11*b*c^3*d^11*f^2 + 112*A*C*a^3*b^9*c*d^13*f^2 - 88*A*C*a^9*b^3*c*d^13*f^2 + 80*A*C*a^3*b^9*c^13*d*f^2 + 56*A*C*a^5*b^7*c*d^13*f^2 + 48*A*C*a*b^11*c^9*d^5*f^2 - 40*A*C*a^5*b^7*c^13*d*f^2 - 16*A*C*a^11*b*c^7*d^7*f^2 + 16*A*C*a^7*b^5*c*d^13*f^2 - 496*A*B*a*b^11*c^4*d^10*f^2 - 400*A*B*a^11*b*c^4*d^10*f^2 + 288*A*B*a*b^11*c^8*d^6*f^2 - 288*A*B*a*b^11*c^6*d^8*f^2 - 272*A*B*a*b^11*c^2*d^12*f^2 + 240*A*B*a^6*b^6*c*d^13*f^2 - 224*A*B*a*b^11*c^10*d^4*f^2 + 192*A*B*a^8*b^4*c*d^13*f^2 + 192*A*B*a^4*b^8*c*d^13*f^2 + 176*A*B*a^11*b*c^6*d^8*f^2 + 104*A*B*a^4*b^8*c^13*d*f^2 - 48*A*B*a^11*b*c^2*d^12*f^2 + 16*A*B*a^10*b^2*c*d^13*f^2 + 16*A*B*a^2*b^10*c^13*d*f^2 + 16*A*B*a^2*b^10*c*d^13*f^2 - 112*B*C*b^12*c^11*d^3*f^2 + 4*B*C*b^12*c^5*d^9*f^2 + 150*A*C*b^12*c^10*d^4*f^2 - 80*B*C*a^12*c^3*d^11*f^2 + 66*A*C*b^12*c^8*d^6*f^2 - 30*A*C*b^12*c^12*d^2*f^2 + 24*B*C*a^12*c^5*d^9*f^2 - 12*A*C*b^12*c^4*d^10*f^2 - 576*A*B*b^12*c^7*d^7*f^2 - 432*A*B*b^12*c^9*d^5*f^2 - 400*A*B*b^12*c^5*d^9*f^2 - 144*A*B*b^12*c^3*d^11*f^2 - 96*B*C*a^7*b^5*d^14*f^2 - 72*B*C*a^5*b^7*d^14*f^2 - 66*A*C*a^12*c^4*d^10*f^2 + 54*A*C*a^12*c^2*d^12*f^2 - 32*A*B*b^12*c^11*d^3*f^2 - 24*B*C*a^9*b^3*d^14*f^2 - 16*B*C*a^3*b^9*d^14*f^2 + 2*A*C*a^12*c^6*d^8*f^2 + 116*A*C*a^6*b^6*d^14*f^2 + 100*A*C*a^4*b^8*d^14*f^2 + 80*A*B*a^12*c^3*d^11*f^2 + 24*A*C*a^2*b^10*d^14*f^2 - 24*A*B*a^12*c^5*d^9*f^2 + 22*A*C*a^8*b^4*d^14*f^2 + 16*B*C*a^3*b^9*c^14*f^2 + 8*A*C*a^10*b^2*d^14*f^2 - 192*A*B*a^5*b^7*d^14*f^2 - 176*A*B*a^3*b^9*d^14*f^2 - 48*A*B*a^7*b^5*d^14*f^2 - 28*A*C*a^2*b^10*c^14*f^2 + 2*A*C*a^4*b^8*c^14*f^2 - 16*A*B*a^3*b^9*c^14*f^2 + 2508*C^2*a^6*b^6*c^6*d^8*f^2 + 2376*C^2*a^5*b^7*c^9*d^5*f^2 + 2357*C^2*a^8*b^4*c^6*d^8*f^2 - 2048*C^2*a^7*b^5*c^5*d^9*f^2 + 1304*C^2*a^3*b^9*c^9*d^5*f^2 + 1303*C^2*a^8*b^4*c^4*d^10*f^2 + 1212*C^2*a^6*b^6*c^4*d^10*f^2 - 1203*C^2*a^4*b^8*c^8*d^6*f^2 - 1192*C^2*a^9*b^3*c^5*d^9*f^2 + 1062*C^2*a^4*b^8*c^6*d^8*f^2 + 984*C^2*a^7*b^5*c^9*d^5*f^2 - 952*C^2*a^6*b^6*c^8*d^6*f^2 + 768*C^2*a^5*b^7*c^7*d^7*f^2 - 681*C^2*a^4*b^8*c^10*d^4*f^2 - 672*C^2*a^5*b^7*c^5*d^9*f^2 - 480*C^2*a^6*b^6*c^10*d^4*f^2 + 458*C^2*a^10*b^2*c^6*d^8*f^2 - 448*C^2*a^7*b^5*c^7*d^7*f^2 + 422*C^2*a^4*b^8*c^4*d^10*f^2 + 372*C^2*a^2*b^10*c^6*d^8*f^2 + 360*C^2*a^5*b^7*c^11*d^3*f^2 + 312*C^2*a^3*b^9*c^7*d^7*f^2 + 278*C^2*a^10*b^2*c^4*d^10*f^2 - 232*C^2*a^9*b^3*c^7*d^7*f^2 + 194*C^2*a^2*b^10*c^12*d^2*f^2 + 176*C^2*a^9*b^3*c^9*d^5*f^2 + 152*C^2*a^5*b^7*c^3*d^11*f^2 + 124*C^2*a^2*b^10*c^4*d^10*f^2 - 120*C^2*a^7*b^5*c^3*d^11*f^2 - 114*C^2*a^10*b^2*c^2*d^12*f^2 - 102*C^2*a^2*b^10*c^8*d^6*f^2 + 101*C^2*a^4*b^8*c^12*d^2*f^2 + 100*C^2*a^6*b^6*c^2*d^12*f^2 - 88*C^2*a^3*b^9*c^5*d^9*f^2 + 77*C^2*a^8*b^4*c^2*d^12*f^2 + 72*C^2*a^3*b^9*c^11*d^3*f^2 - 64*C^2*a^10*b^2*c^8*d^6*f^2 + 64*C^2*a^3*b^9*c^3*d^11*f^2 - 58*C^2*a^2*b^10*c^10*d^4*f^2 + 56*C^2*a^7*b^5*c^11*d^3*f^2 + 56*C^2*a^6*b^6*c^12*d^2*f^2 + 40*C^2*a^9*b^3*c^3*d^11*f^2 + 36*C^2*a^8*b^4*c^12*d^2*f^2 + 32*C^2*a^4*b^8*c^2*d^12*f^2 + 26*C^2*a^8*b^4*c^10*d^4*f^2 + 16*C^2*a^2*b^10*c^2*d^12*f^2 + 2*C^2*a^8*b^4*c^8*d^6*f^2 + 2277*B^2*a^4*b^8*c^8*d^6*f^2 + 2144*B^2*a^7*b^5*c^5*d^9*f^2 - 2112*B^2*a^5*b^7*c^9*d^5*f^2 + 2028*B^2*a^6*b^6*c^8*d^6*f^2 - 1671*B^2*a^8*b^4*c^6*d^8*f^2 + 1275*B^2*a^4*b^8*c^10*d^4*f^2 + 1176*B^2*a^5*b^7*c^5*d^9*f^2 + 1096*B^2*a^9*b^3*c^5*d^9*f^2 - 1044*B^2*a^6*b^6*c^6*d^8*f^2 + 984*B^2*a^6*b^6*c^10*d^4*f^2 - 968*B^2*a^3*b^9*c^9*d^5*f^2 - 888*B^2*a^7*b^5*c^9*d^5*f^2 + 672*B^2*a^7*b^5*c^7*d^7*f^2 + 664*B^2*a^3*b^9*c^5*d^9*f^2 - 649*B^2*a^8*b^4*c^4*d^10*f^2 + 618*B^2*a^2*b^10*c^8*d^6*f^2 + 514*B^2*a^4*b^8*c^4*d^10*f^2 + 460*B^2*a^6*b^6*c^2*d^12*f^2 + 422*B^2*a^8*b^4*c^8*d^6*f^2 + 406*B^2*a^2*b^10*c^10*d^4*f^2 - 382*B^2*a^10*b^2*c^6*d^8*f^2 + 368*B^2*a^4*b^8*c^2*d^12*f^2 - 312*B^2*a^5*b^7*c^11*d^3*f^2 + 312*B^2*a^3*b^9*c^7*d^7*f^2 + 248*B^2*a^9*b^3*c^7*d^7*f^2 + 245*B^2*a^8*b^4*c^2*d^12*f^2 - 192*B^2*a^5*b^7*c^7*d^7*f^2 - 184*B^2*a^9*b^3*c^3*d^11*f^2 + 182*B^2*a^10*b^2*c^2*d^12*f^2 + 176*B^2*a^3*b^9*c^3*d^11*f^2 + 174*B^2*a^4*b^8*c^6*d^8*f^2 - 170*B^2*a^10*b^2*c^4*d^10*f^2 - 152*B^2*a^9*b^3*c^9*d^5*f^2 + 152*B^2*a^2*b^10*c^4*d^10*f^2 + 142*B^2*a^8*b^4*c^10*d^4*f^2 - 90*B^2*a^2*b^10*c^12*d^2*f^2 + 88*B^2*a^2*b^10*c^2*d^12*f^2 + 84*B^2*a^10*b^2*c^8*d^6*f^2 + 84*B^2*a^2*b^10*c^6*d^8*f^2 + 60*B^2*a^6*b^6*c^12*d^2*f^2 - 56*B^2*a^7*b^5*c^11*d^3*f^2 + 53*B^2*a^4*b^8*c^12*d^2*f^2 + 24*B^2*a^7*b^5*c^3*d^11*f^2 + 24*B^2*a^6*b^6*c^4*d^10*f^2 + 24*B^2*a^3*b^9*c^11*d^3*f^2 - 8*B^2*a^5*b^7*c^3*d^11*f^2 + 4566*A^2*a^4*b^8*c^6*d^8*f^2 + 4284*A^2*a^6*b^6*c^6*d^8*f^2 - 3776*A^2*a^7*b^5*c^5*d^9*f^2 - 3624*A^2*a^5*b^7*c^5*d^9*f^2 + 3122*A^2*a^4*b^8*c^4*d^10*f^2 + 3108*A^2*a^2*b^10*c^6*d^8*f^2 + 2741*A^2*a^8*b^4*c^6*d^8*f^2 + 2592*A^2*a^6*b^6*c^4*d^10*f^2 - 2536*A^2*a^3*b^9*c^5*d^9*f^2 + 2224*A^2*a^2*b^10*c^4*d^10*f^2 - 2184*A^2*a^3*b^9*c^7*d^7*f^2 - 2016*A^2*a^5*b^7*c^7*d^7*f^2 - 1984*A^2*a^7*b^5*c^7*d^7*f^2 + 1626*A^2*a^2*b^10*c^8*d^6*f^2 - 1624*A^2*a^9*b^3*c^5*d^9*f^2 + 1603*A^2*a^8*b^4*c^4*d^10*f^2 + 1296*A^2*a^5*b^7*c^9*d^5*f^2 - 1144*A^2*a^5*b^7*c^3*d^11*f^2 - 992*A^2*a^3*b^9*c^3*d^11*f^2 + 968*A^2*a^4*b^8*c^2*d^12*f^2 - 888*A^2*a^7*b^5*c^3*d^11*f^2 + 849*A^2*a^4*b^8*c^8*d^6*f^2 + 808*A^2*a^2*b^10*c^2*d^12*f^2 - 616*A^2*a^9*b^3*c^7*d^7*f^2 + 554*A^2*a^10*b^2*c^6*d^8*f^2 + 504*A^2*a^7*b^5*c^9*d^5*f^2 - 504*A^2*a^6*b^6*c^10*d^4*f^2 + 460*A^2*a^6*b^6*c^2*d^12*f^2 + 350*A^2*a^10*b^2*c^4*d^10*f^2 + 350*A^2*a^2*b^10*c^10*d^4*f^2 - 321*A^2*a^4*b^8*c^10*d^4*f^2 + 216*A^2*a^5*b^7*c^11*d^3*f^2 - 216*A^2*a^3*b^9*c^11*d^3*f^2 + 182*A^2*a^2*b^10*c^12*d^2*f^2 - 152*A^2*a^9*b^3*c^3*d^11*f^2 - 124*A^2*a^6*b^6*c^8*d^6*f^2 - 114*A^2*a^10*b^2*c^2*d^12*f^2 + 104*A^2*a^3*b^9*c^9*d^5*f^2 + 77*A^2*a^8*b^4*c^2*d^12*f^2 + 74*A^2*a^8*b^4*c^8*d^6*f^2 - 70*A^2*a^8*b^4*c^10*d^4*f^2 + 56*A^2*a^9*b^3*c^9*d^5*f^2 + 56*A^2*a^7*b^5*c^11*d^3*f^2 + 41*A^2*a^4*b^8*c^12*d^2*f^2 - 28*A^2*a^10*b^2*c^8*d^6*f^2 - 28*A^2*a^6*b^6*c^12*d^2*f^2 + 12*B*C*b^12*c^13*d*f^2 + 24*B*C*a^12*c*d^13*f^2 - 24*A*B*b^12*c^13*d*f^2 - 24*A*B*b^12*c*d^13*f^2 - 16*B*C*a^11*b*d^14*f^2 - 24*A*B*a^12*c*d^13*f^2 - 16*B*C*a*b^11*c^14*f^2 - 48*A*B*a*b^11*d^14*f^2 + 16*A*B*a^11*b*d^14*f^2 + 16*A*B*a*b^11*c^14*f^2 - 216*C^2*a^11*b*c^5*d^9*f^2 + 216*C^2*a*b^11*c^9*d^5*f^2 + 56*C^2*a^11*b*c^3*d^11*f^2 + 56*C^2*a^9*b^3*c*d^13*f^2 + 56*C^2*a^5*b^7*c*d^13*f^2 + 40*C^2*a^7*b^5*c*d^13*f^2 - 40*C^2*a*b^11*c^11*d^3*f^2 + 32*C^2*a^5*b^7*c^13*d*f^2 - 24*C^2*a*b^11*c^7*d^7*f^2 - 16*C^2*a^3*b^9*c^13*d*f^2 + 16*C^2*a^3*b^9*c*d^13*f^2 + 8*C^2*a^11*b*c^7*d^7*f^2 - 8*C^2*a*b^11*c^5*d^9*f^2 + 264*B^2*a*b^11*c^7*d^7*f^2 + 224*B^2*a*b^11*c^5*d^9*f^2 + 168*B^2*a^11*b*c^5*d^9*f^2 - 112*B^2*a^9*b^3*c*d^13*f^2 - 104*B^2*a^11*b*c^3*d^11*f^2 - 104*B^2*a^7*b^5*c*d^13*f^2 + 96*B^2*a*b^11*c^3*d^11*f^2 + 88*B^2*a*b^11*c^11*d^3*f^2 - 72*B^2*a*b^11*c^9*d^5*f^2 - 64*B^2*a^5*b^7*c*d^13*f^2 + 32*B^2*a^3*b^9*c^13*d*f^2 - 24*B^2*a^11*b*c^7*d^7*f^2 - 24*B^2*a^5*b^7*c^13*d*f^2 + 16*B^2*a^3*b^9*c*d^13*f^2 - 888*A^2*a*b^11*c^7*d^7*f^2 - 800*A^2*a*b^11*c^5*d^9*f^2 - 336*A^2*a*b^11*c^3*d^11*f^2 - 264*A^2*a*b^11*c^9*d^5*f^2 - 216*A^2*a^11*b*c^5*d^9*f^2 - 184*A^2*a*b^11*c^11*d^3*f^2 - 128*A^2*a^3*b^9*c*d^13*f^2 - 112*A^2*a^5*b^7*c*d^13*f^2 - 64*A^2*a^3*b^9*c^13*d*f^2 + 56*A^2*a^11*b*c^3*d^11*f^2 - 56*A^2*a^7*b^5*c*d^13*f^2 + 32*A^2*a^9*b^3*c*d^13*f^2 + 8*A^2*a^11*b*c^7*d^7*f^2 + 8*A^2*a^5*b^7*c^13*d*f^2 + 24*C^2*a^11*b*c*d^13*f^2 - 16*C^2*a*b^11*c^13*d*f^2 - 40*B^2*a^11*b*c*d^13*f^2 + 24*B^2*a*b^11*c^13*d*f^2 + 16*B^2*a*b^11*c*d^13*f^2 - 48*A^2*a*b^11*c*d^13*f^2 - 40*A^2*a*b^11*c^13*d*f^2 + 24*A^2*a^11*b*c*d^13*f^2 - 6*A*C*a^12*d^14*f^2 + 2*A*C*b^12*c^14*f^2 + 33*C^2*b^12*c^12*d^2*f^2 - 27*C^2*b^12*c^10*d^4*f^2 + 3*C^2*b^12*c^8*d^6*f^2 + 117*B^2*b^12*c^10*d^4*f^2 + 111*B^2*b^12*c^8*d^6*f^2 + 72*B^2*b^12*c^6*d^8*f^2 + 33*C^2*a^12*c^4*d^10*f^2 - 27*C^2*a^12*c^2*d^12*f^2 + 24*B^2*b^12*c^4*d^10*f^2 + 4*B^2*b^12*c^2*d^12*f^2 - 3*B^2*b^12*c^12*d^2*f^2 - C^2*a^12*c^6*d^8*f^2 + 720*A^2*b^12*c^6*d^8*f^2 + 552*A^2*b^12*c^4*d^10*f^2 + 471*A^2*b^12*c^8*d^6*f^2 + 216*A^2*b^12*c^2*d^12*f^2 + 93*A^2*b^12*c^10*d^4*f^2 + 33*B^2*a^12*c^2*d^12*f^2 + 33*A^2*b^12*c^12*d^2*f^2 + 31*C^2*a^8*b^4*d^14*f^2 - 27*B^2*a^12*c^4*d^10*f^2 + 20*C^2*a^6*b^6*d^14*f^2 + 4*C^2*a^4*b^8*d^14*f^2 + 3*B^2*a^12*c^6*d^8*f^2 + 2*C^2*a^10*b^2*d^14*f^2 + 80*B^2*a^6*b^6*d^14*f^2 + 64*B^2*a^4*b^8*d^14*f^2 + 33*A^2*a^12*c^4*d^10*f^2 + 31*B^2*a^8*b^4*d^14*f^2 - 27*A^2*a^12*c^2*d^12*f^2 + 16*B^2*a^2*b^10*d^14*f^2 + 14*C^2*a^2*b^10*c^14*f^2 + 14*B^2*a^10*b^2*d^14*f^2 - C^2*a^4*b^8*c^14*f^2 - A^2*a^12*c^6*d^8*f^2 + 120*A^2*a^2*b^10*d^14*f^2 + 112*A^2*a^4*b^8*d^14*f^2 - 17*A^2*a^8*b^4*d^14*f^2 - 10*B^2*a^2*b^10*c^14*f^2 - 10*A^2*a^10*b^2*d^14*f^2 + 8*A^2*a^6*b^6*d^14*f^2 + 3*B^2*a^4*b^8*c^14*f^2 + 14*A^2*a^2*b^10*c^14*f^2 - A^2*a^4*b^8*c^14*f^2 + 3*C^2*a^12*d^14*f^2 - C^2*b^12*c^14*f^2 + 36*A^2*b^12*d^14*f^2 + 3*B^2*b^12*c^14*f^2 - B^2*a^12*d^14*f^2 + 3*A^2*a^12*d^14*f^2 - A^2*b^12*c^14*f^2 - 44*A*B*C*a*b^9*c^10*d*f + 3816*A*B*C*a^5*b^5*c^4*d^7*f + 2920*A*B*C*a^2*b^8*c^5*d^6*f - 2736*A*B*C*a^3*b^7*c^6*d^5*f - 2672*A*B*C*a^4*b^6*c^3*d^8*f + 1996*A*B*C*a^4*b^6*c^7*d^4*f - 1412*A*B*C*a^6*b^4*c^5*d^6*f + 1120*A*B*C*a^3*b^7*c^2*d^9*f + 1080*A*B*C*a^2*b^8*c^7*d^4*f + 1040*A*B*C*a^5*b^5*c^2*d^9*f + 684*A*B*C*a^4*b^6*c^5*d^6*f + 592*A*B*C*a^3*b^7*c^4*d^7*f - 560*A*B*C*a^7*b^3*c^2*d^9*f - 448*A*B*C*a^2*b^8*c^3*d^8*f - 400*A*B*C*a^5*b^5*c^8*d^3*f - 398*A*B*C*a^2*b^8*c^9*d^2*f - 312*A*B*C*a^6*b^4*c^3*d^8*f + 166*A*B*C*a^8*b^2*c^3*d^8*f + 136*A*B*C*a^5*b^5*c^6*d^5*f + 128*A*B*C*a^7*b^3*c^6*d^5*f - 100*A*B*C*a^6*b^4*c^7*d^4*f + 64*A*B*C*a^7*b^3*c^4*d^7*f - 64*A*B*C*a^4*b^6*c^9*d^2*f - 32*A*B*C*a^3*b^7*c^8*d^3*f - 16*A*B*C*a^8*b^2*c^5*d^6*f - 1312*A*B*C*a*b^9*c^4*d^7*f + 996*A*B*C*a*b^9*c^8*d^3*f + 728*A*B*C*a^6*b^4*c*d^10*f - 624*A*B*C*a*b^9*c^6*d^5*f - 584*A*B*C*a^2*b^8*c*d^10*f - 512*A*B*C*a^4*b^6*c*d^10*f - 320*A*B*C*a*b^9*c^2*d^9*f - 98*A*B*C*a^8*b^2*c*d^10*f + 36*A*B*C*a^9*b*c^2*d^9*f + 32*A*B*C*a^3*b^7*c^10*d*f - 16*A*B*C*a^9*b*c^4*d^7*f + 46*B*C^2*a*b^9*c^10*d*f - 16*B^2*C*a*b^9*c*d^10*f - 2*B^2*C*a^9*b*c*d^10*f + 312*A^2*C*a*b^9*c*d^10*f - 48*A*C^2*a*b^9*c*d^10*f - 6*A^2*C*a^9*b*c*d^10*f + 6*A*C^2*a^9*b*c*d^10*f + 208*A*B^2*a*b^9*c*d^10*f - 2*A^2*B*a*b^9*c^10*d*f + 2*A*B^2*a^9*b*c*d^10*f - 480*A*B*C*b^10*c^7*d^4*f + 78*A*B*C*b^10*c^9*d^2*f - 64*A*B*C*b^10*c^5*d^6*f + 2*A*B*C*a^10*c^3*d^8*f - 224*A*B*C*a^5*b^5*d^11*f + 80*A*B*C*a^7*b^3*d^11*f - 32*A*B*C*a^3*b^7*d^11*f + 2*A*B*C*a^2*b^8*c^11*f - 1692*B*C^2*a^5*b^5*c^4*d^7*f - 1500*B^2*C*a^5*b^5*c^5*d^6*f - 1464*B^2*C*a^3*b^7*c^5*d^6*f + 1426*B*C^2*a^6*b^4*c^5*d^6*f - 1158*B^2*C*a^6*b^4*c^4*d^7*f + 1152*B*C^2*a^3*b^7*c^6*d^5*f + 1026*B^2*C*a^4*b^6*c^6*d^5*f - 974*B*C^2*a^4*b^6*c^7*d^4*f + 960*B^2*C*a^5*b^5*c^3*d^8*f - 884*B*C^2*a^2*b^8*c^5*d^6*f - 764*B^2*C*a^5*b^5*c^7*d^4*f + 752*B^2*C*a^2*b^8*c^4*d^7*f - 752*B*C^2*a^3*b^7*c^4*d^7*f + 738*B^2*C*a^4*b^6*c^4*d^7*f - 688*B^2*C*a^6*b^4*c^2*d^9*f - 675*B^2*C*a^2*b^8*c^8*d^3*f + 560*B*C^2*a^5*b^5*c^8*d^3*f + 496*B*C^2*a^7*b^3*c^2*d^9*f + 496*B*C^2*a^4*b^6*c^3*d^8*f - 468*B*C^2*a^2*b^8*c^7*d^4*f + 456*B^2*C*a^7*b^3*c^3*d^8*f - 452*B^2*C*a^4*b^6*c^8*d^3*f - 416*B*C^2*a^3*b^7*c^2*d^9*f + 378*B*C^2*a^4*b^6*c^5*d^6*f + 376*B*C^2*a^3*b^7*c^8*d^3*f - 360*B^2*C*a^2*b^8*c^6*d^5*f + 355*B*C^2*a^2*b^8*c^9*d^2*f + 346*B^2*C*a^6*b^4*c^6*d^5*f - 320*B^2*C*a^4*b^6*c^2*d^9*f + 268*B^2*C*a^2*b^8*c^2*d^9*f + 216*B^2*C*a^3*b^7*c^7*d^4*f - 203*B*C^2*a^8*b^2*c^3*d^8*f - 184*B*C^2*a^7*b^3*c^6*d^5*f + 170*B*C^2*a^6*b^4*c^7*d^4*f + 160*B^2*C*a^7*b^3*c^5*d^6*f - 160*B*C^2*a^5*b^5*c^2*d^9*f - 140*B^2*C*a^8*b^2*c^4*d^7*f - 136*B*C^2*a^2*b^8*c^3*d^8*f + 112*B^2*C*a^3*b^7*c^9*d^2*f + 91*B^2*C*a^8*b^2*c^2*d^9*f + 88*B*C^2*a^7*b^3*c^4*d^7*f + 72*B^2*C*a^6*b^4*c^8*d^3*f - 64*B^2*C*a^3*b^7*c^3*d^8*f - 60*B*C^2*a^6*b^4*c^3*d^8*f + 56*B*C^2*a^4*b^6*c^9*d^2*f + 52*B*C^2*a^5*b^5*c^6*d^5*f - 48*B^2*C*a^7*b^3*c^7*d^4*f + 48*B^2*C*a^5*b^5*c^9*d^2*f + 44*B*C^2*a^8*b^2*c^5*d^6*f - 36*B*C^2*a^6*b^4*c^9*d^2*f + 12*B^2*C*a^8*b^2*c^6*d^5*f - 2958*A^2*C*a^4*b^6*c^4*d^7*f - 1932*A^2*C*a^2*b^8*c^4*d^7*f + 1848*A^2*C*a^3*b^7*c^5*d^6*f + 1728*A^2*C*a^3*b^7*c^3*d^8*f + 1524*A^2*C*a^5*b^5*c^5*d^6*f + 1374*A*C^2*a^4*b^6*c^4*d^7*f - 1272*A*C^2*a^3*b^7*c^5*d^6*f - 1236*A*C^2*a^5*b^5*c^5*d^6*f + 1116*A*C^2*a^2*b^8*c^4*d^7*f - 1110*A^2*C*a^4*b^6*c^6*d^5*f + 1038*A*C^2*a^4*b^6*c^6*d^5*f - 768*A^2*C*a^2*b^8*c^2*d^9*f - 696*A^2*C*a^3*b^7*c^7*d^4*f - 666*A*C^2*a^6*b^4*c^4*d^7*f + 564*A^2*C*a^2*b^8*c^6*d^5*f - 564*A*C^2*a^5*b^5*c^7*d^4*f - 555*A*C^2*a^2*b^8*c^8*d^3*f + 519*A^2*C*a^2*b^8*c^8*d^3*f - 480*A*C^2*a^3*b^7*c^3*d^8*f + 456*A*C^2*a^5*b^5*c^3*d^8*f - 420*A*C^2*a^6*b^4*c^2*d^9*f + 408*A*C^2*a^3*b^7*c^7*d^4*f + 408*A*C^2*a^2*b^8*c^2*d^9*f + 348*A^2*C*a^6*b^4*c^2*d^9*f - 348*A*C^2*a^2*b^8*c^6*d^5*f + 342*A*C^2*a^6*b^4*c^6*d^5*f - 336*A*C^2*a^4*b^6*c^8*d^3*f + 324*A^2*C*a^5*b^5*c^7*d^4*f - 312*A^2*C*a^4*b^6*c^2*d^9*f + 264*A^2*C*a^4*b^6*c^8*d^3*f + 240*A*C^2*a^7*b^3*c^5*d^6*f + 195*A*C^2*a^8*b^2*c^2*d^9*f - 174*A^2*C*a^6*b^4*c^6*d^5*f + 144*A*C^2*a^3*b^7*c^9*d^2*f - 123*A^2*C*a^8*b^2*c^2*d^9*f + 120*A*C^2*a^7*b^3*c^3*d^8*f + 108*A*C^2*a^6*b^4*c^8*d^3*f - 102*A^2*C*a^6*b^4*c^4*d^7*f - 96*A^2*C*a^8*b^2*c^4*d^7*f + 72*A^2*C*a^7*b^3*c^3*d^8*f + 72*A*C^2*a^5*b^5*c^9*d^2*f + 48*A^2*C*a^7*b^3*c^5*d^6*f - 48*A^2*C*a^3*b^7*c^9*d^2*f - 48*A*C^2*a^4*b^6*c^2*d^9*f - 24*A^2*C*a^5*b^5*c^3*d^8*f - 12*A*C^2*a^8*b^2*c^4*d^7*f + 2736*A^2*B*a^3*b^7*c^6*d^5*f + 2464*A^2*B*a^4*b^6*c^3*d^8*f - 2298*A*B^2*a^4*b^6*c^4*d^7*f - 2252*A^2*B*a^2*b^8*c^5*d^6*f - 1692*A^2*B*a^5*b^5*c^4*d^7*f - 1592*A*B^2*a^2*b^8*c^4*d^7*f - 1338*A*B^2*a^4*b^6*c^6*d^5*f + 1320*A*B^2*a^3*b^7*c^5*d^6*f + 1212*A*B^2*a^5*b^5*c^5*d^6*f - 1056*A*B^2*a^5*b^5*c^3*d^8*f + 1024*A^2*B*a^3*b^7*c^4*d^7*f - 1022*A^2*B*a^4*b^6*c^7*d^4*f - 880*A^2*B*a^5*b^5*c^2*d^9*f - 846*A^2*B*a^4*b^6*c^5*d^6*f - 840*A*B^2*a^3*b^7*c^7*d^4*f + 760*A*B^2*a^6*b^4*c^2*d^9*f - 704*A^2*B*a^3*b^7*c^2*d^9*f + 688*A*B^2*a^3*b^7*c^3*d^8*f + 660*A^2*B*a^6*b^4*c^3*d^8*f - 612*A^2*B*a^2*b^8*c^7*d^4*f + 462*A*B^2*a^6*b^4*c^4*d^7*f + 459*A*B^2*a^2*b^8*c^8*d^3*f - 412*A*B^2*a^2*b^8*c^2*d^9*f - 408*A*B^2*a^7*b^3*c^3*d^8*f + 388*A^2*B*a^5*b^5*c^6*d^5*f + 296*A^2*B*a^2*b^8*c^3*d^8*f + 288*A*B^2*a^2*b^8*c^6*d^5*f + 284*A*B^2*a^5*b^5*c^7*d^4*f + 236*A*B^2*a^4*b^6*c^8*d^3*f - 226*A*B^2*a^6*b^4*c^6*d^5*f + 212*A*B^2*a^4*b^6*c^2*d^9*f + 202*A^2*B*a^6*b^4*c^5*d^6*f - 152*A^2*B*a^7*b^3*c^4*d^7*f + 88*A^2*B*a^3*b^7*c^8*d^3*f + 79*A^2*B*a^2*b^8*c^9*d^2*f - 70*A^2*B*a^6*b^4*c^7*d^4*f + 68*A*B^2*a^8*b^2*c^4*d^7*f + 64*A^2*B*a^7*b^3*c^2*d^9*f - 64*A*B^2*a^3*b^7*c^9*d^2*f + 56*A^2*B*a^7*b^3*c^6*d^5*f + 56*A^2*B*a^5*b^5*c^8*d^3*f + 37*A^2*B*a^8*b^2*c^3*d^8*f - 28*A^2*B*a^8*b^2*c^5*d^6*f - 28*A^2*B*a^4*b^6*c^9*d^2*f + 17*A*B^2*a^8*b^2*c^2*d^9*f - 16*A*B^2*a^7*b^3*c^5*d^6*f + 24*A*B*C*b^10*c*d^10*f - 6*A*B*C*a^10*c*d^10*f + 48*A*B*C*a*b^9*d^11*f + 4*A*B*C*a^9*b*d^11*f + 432*B^2*C*a*b^9*c^7*d^4*f - 376*B*C^2*a^6*b^4*c*d^10*f - 354*B*C^2*a*b^9*c^8*d^3*f + 352*B^2*C*a^5*b^5*c*d^10*f + 320*B^2*C*a*b^9*c^5*d^6*f + 256*B^2*C*a^3*b^7*c*d^10*f - 232*B^2*C*a^7*b^3*c*d^10*f - 210*B^2*C*a*b^9*c^9*d^2*f - 152*B*C^2*a^4*b^6*c*d^10*f + 85*B*C^2*a^8*b^2*c*d^10*f + 72*B^2*C*a*b^9*c^3*d^8*f - 48*B*C^2*a*b^9*c^6*d^5*f - 40*B*C^2*a^3*b^7*c^10*d*f + 40*B*C^2*a^2*b^8*c*d^10*f + 37*B^2*C*a^2*b^8*c^10*d*f + 22*B^2*C*a^9*b*c^3*d^8*f - 18*B*C^2*a^9*b*c^2*d^9*f + 16*B*C^2*a*b^9*c^2*d^9*f - 12*B^2*C*a^4*b^6*c^10*d*f + 8*B*C^2*a^9*b*c^4*d^7*f + 8*B*C^2*a*b^9*c^4*d^7*f - 984*A^2*C*a*b^9*c^7*d^4*f + 672*A^2*C*a*b^9*c^3*d^8*f + 552*A*C^2*a*b^9*c^7*d^4*f - 504*A^2*C*a^5*b^5*c*d^10*f - 408*A^2*C*a*b^9*c^5*d^6*f + 408*A*C^2*a*b^9*c^5*d^6*f + 336*A*C^2*a^5*b^5*c*d^10*f - 216*A*C^2*a^7*b^3*c*d^10*f + 192*A*C^2*a^3*b^7*c*d^10*f - 162*A*C^2*a*b^9*c^9*d^2*f + 120*A^2*C*a^7*b^3*c*d^10*f + 96*A^2*C*a^3*b^7*c*d^10*f + 90*A^2*C*a*b^9*c^9*d^2*f + 66*A^2*C*a^9*b*c^3*d^8*f - 66*A*C^2*a^9*b*c^3*d^8*f + 57*A*C^2*a^2*b^8*c^10*d*f - 48*A*C^2*a*b^9*c^3*d^8*f - 9*A^2*C*a^2*b^8*c^10*d*f + 1736*A^2*B*a*b^9*c^4*d^7*f + 1248*A^2*B*a*b^9*c^6*d^5*f - 1008*A*B^2*a*b^9*c^7*d^4*f + 772*A^2*B*a^4*b^6*c*d^10*f - 688*A*B^2*a^5*b^5*c*d^10*f - 608*A*B^2*a*b^9*c^5*d^6*f + 436*A^2*B*a^2*b^8*c*d^10*f - 426*A^2*B*a*b^9*c^8*d^3*f + 312*A*B^2*a*b^9*c^3*d^8*f + 304*A^2*B*a*b^9*c^2*d^9*f - 244*A^2*B*a^6*b^4*c*d^10*f - 160*A*B^2*a^3*b^7*c*d^10*f + 114*A*B^2*a*b^9*c^9*d^2*f + 88*A*B^2*a^7*b^3*c*d^10*f - 22*A*B^2*a^9*b*c^3*d^8*f - 18*A^2*B*a^9*b*c^2*d^9*f + 13*A^2*B*a^8*b^2*c*d^10*f - 13*A*B^2*a^2*b^8*c^10*d*f + 8*A^2*B*a^9*b*c^4*d^7*f + 8*A^2*B*a^3*b^7*c^10*d*f + 111*B^2*C*b^10*c^8*d^3*f - 39*B*C^2*b^10*c^9*d^2*f + 24*B*C^2*b^10*c^7*d^4*f - 4*B^2*C*b^10*c^2*d^9*f - 4*B*C^2*b^10*c^5*d^6*f + 432*A^2*C*b^10*c^6*d^5*f + 192*A^2*C*b^10*c^4*d^7*f - 111*A^2*C*b^10*c^8*d^3*f + 111*A*C^2*b^10*c^8*d^3*f - 72*A*C^2*b^10*c^6*d^5*f + 12*A*C^2*b^10*c^4*d^7*f - 3*B^2*C*a^10*c^2*d^9*f - B*C^2*a^10*c^3*d^8*f + 456*A^2*B*b^10*c^7*d^4*f - 288*A^2*B*b^10*c^3*d^8*f + 252*A*B^2*b^10*c^6*d^5*f + 192*A*B^2*b^10*c^4*d^7*f - 183*A*B^2*b^10*c^8*d^3*f - 148*A^2*B*b^10*c^5*d^6*f + 112*B^2*C*a^6*b^4*d^11*f + 76*A*B^2*b^10*c^2*d^9*f - 64*B*C^2*a^7*b^3*d^11*f + 16*B^2*C*a^4*b^6*d^11*f - 16*B^2*C*a^2*b^8*d^11*f + 16*B*C^2*a^5*b^5*d^11*f + 16*B*C^2*a^3*b^7*d^11*f - 9*A^2*C*a^10*c^2*d^9*f + 9*A*C^2*a^10*c^2*d^9*f - 3*A^2*B*b^10*c^9*d^2*f - B^2*C*a^8*b^2*d^11*f + 96*A^2*C*a^4*b^6*d^11*f - 84*A^2*C*a^6*b^4*d^11*f + 72*A*C^2*a^6*b^4*d^11*f - 24*A*C^2*a^4*b^6*d^11*f - 24*A*C^2*a^2*b^8*d^11*f - 21*A*C^2*a^8*b^2*d^11*f + 12*A^2*C*a^2*b^8*d^11*f + 9*A^2*C*a^8*b^2*d^11*f + 3*A*B^2*a^10*c^2*d^9*f - A^2*B*a^10*c^3*d^8*f - B*C^2*a^2*b^8*c^11*f + 176*A*B^2*a^4*b^6*d^11*f + 136*A^2*B*a^5*b^5*d^11*f - 128*A^2*B*a^3*b^7*d^11*f + 112*A*B^2*a^2*b^8*d^11*f - 64*A*B^2*a^6*b^4*d^11*f - 16*A^2*B*a^7*b^3*d^11*f - A^2*B*a^2*b^8*c^11*f - 2*C^3*a^9*b*c*d^10*f - 2*B^3*a*b^9*c^10*d*f - 264*A^3*a*b^9*c*d^10*f + 2*A^3*a^9*b*c*d^10*f - 9*B^2*C*b^10*c^10*d*f + 9*A^2*C*b^10*c^10*d*f - 9*A*C^2*b^10*c^10*d*f + 3*B*C^2*a^10*c*d^10*f - 132*A^2*B*b^10*c*d^10*f - 3*A*B^2*b^10*c^10*d*f - 2*B*C^2*a^9*b*d^11*f + 3*A^2*B*a^10*c*d^10*f - 2*B^2*C*a*b^9*c^11*f - 120*A^2*B*a*b^9*d^11*f - 6*A^2*C*a*b^9*c^11*f + 6*A*C^2*a*b^9*c^11*f - 2*A^2*B*a^9*b*d^11*f + 2*A*B^2*a*b^9*c^11*f + 520*C^3*a^3*b^7*c^5*d^6*f + 460*C^3*a^5*b^5*c^5*d^6*f - 418*C^3*a^4*b^6*c^6*d^5*f + 406*C^3*a^6*b^4*c^4*d^7*f + 268*C^3*a^5*b^5*c^7*d^4*f - 266*C^3*a^6*b^4*c^6*d^5*f + 233*C^3*a^2*b^8*c^8*d^3*f - 176*C^3*a^7*b^3*c^5*d^6*f + 164*C^3*a^6*b^4*c^2*d^9*f + 140*C^3*a^2*b^8*c^6*d^5*f + 136*C^3*a^4*b^6*c^2*d^9*f - 128*C^3*a^3*b^7*c^9*d^2*f + 128*C^3*a^3*b^7*c^3*d^8*f - 108*C^3*a^6*b^4*c^8*d^3*f - 104*C^3*a^7*b^3*c^3*d^8*f - 104*C^3*a^5*b^5*c^3*d^8*f + 100*C^3*a^4*b^6*c^8*d^3*f - 89*C^3*a^8*b^2*c^2*d^9*f - 72*C^3*a^5*b^5*c^9*d^2*f + 40*C^3*a^8*b^2*c^4*d^7*f - 40*C^3*a^3*b^7*c^7*d^4*f - 28*C^3*a^2*b^8*c^4*d^7*f - 16*C^3*a^2*b^8*c^2*d^9*f - 2*C^3*a^4*b^6*c^4*d^7*f + 828*B^3*a^5*b^5*c^4*d^7*f + 408*B^3*a^2*b^8*c^5*d^6*f + 390*B^3*a^4*b^6*c^7*d^4*f - 372*B^3*a^4*b^6*c^3*d^8*f - 336*B^3*a^3*b^7*c^6*d^5*f - 314*B^3*a^6*b^4*c^5*d^6*f + 288*B^3*a^3*b^7*c^4*d^7*f + 216*B^3*a^2*b^8*c^7*d^4*f - 176*B^3*a^7*b^3*c^2*d^9*f + 128*B^3*a^3*b^7*c^2*d^9*f + 108*B^3*a^5*b^5*c^6*d^5*f + 88*B^3*a^7*b^3*c^4*d^7*f + 72*B^3*a^5*b^5*c^2*d^9*f - 68*B^3*a^2*b^8*c^3*d^8*f - 65*B^3*a^2*b^8*c^9*d^2*f - 56*B^3*a^5*b^5*c^8*d^3*f + 40*B^3*a^7*b^3*c^6*d^5*f + 37*B^3*a^8*b^2*c^3*d^8*f + 30*B^3*a^4*b^6*c^5*d^6*f - 28*B^3*a^8*b^2*c^5*d^6*f + 24*B^3*a^3*b^7*c^8*d^3*f - 4*B^3*a^4*b^6*c^9*d^2*f - 2*B^3*a^6*b^4*c^7*d^4*f + 1586*A^3*a^4*b^6*c^4*d^7*f - 1376*A^3*a^3*b^7*c^3*d^8*f - 1096*A^3*a^3*b^7*c^5*d^6*f + 844*A^3*a^2*b^8*c^4*d^7*f - 748*A^3*a^5*b^5*c^5*d^6*f + 490*A^3*a^4*b^6*c^6*d^5*f + 376*A^3*a^2*b^8*c^2*d^9*f + 362*A^3*a^6*b^4*c^4*d^7*f - 356*A^3*a^2*b^8*c^6*d^5*f - 328*A^3*a^5*b^5*c^3*d^8*f + 328*A^3*a^3*b^7*c^7*d^4*f + 224*A^3*a^4*b^6*c^2*d^9*f - 197*A^3*a^2*b^8*c^8*d^3*f - 112*A^3*a^7*b^3*c^5*d^6*f + 98*A^3*a^6*b^4*c^6*d^5*f - 92*A^3*a^6*b^4*c^2*d^9*f - 88*A^3*a^7*b^3*c^3*d^8*f + 68*A^3*a^8*b^2*c^4*d^7*f + 32*A^3*a^3*b^7*c^9*d^2*f - 28*A^3*a^5*b^5*c^7*d^4*f - 28*A^3*a^4*b^6*c^8*d^3*f + 17*A^3*a^8*b^2*c^2*d^9*f + 104*C^3*a^7*b^3*c*d^10*f + 54*C^3*a*b^9*c^9*d^2*f - 40*C^3*a*b^9*c^7*d^4*f - 35*C^3*a^2*b^8*c^10*d*f + 22*C^3*a^9*b*c^3*d^8*f + 16*C^3*a^5*b^5*c*d^10*f - 16*C^3*a^3*b^7*c*d^10*f + 8*C^3*a*b^9*c^5*d^6*f - 2*A*B*C*b^10*c^11*f + 198*B^3*a*b^9*c^8*d^3*f + 192*B^3*a^6*b^4*c*d^10*f - 128*B^3*a*b^9*c^4*d^7*f - 80*B^3*a^2*b^8*c*d^10*f - 56*B^3*a*b^9*c^2*d^9*f - 24*B^3*a*b^9*c^6*d^5*f - 18*B^3*a^9*b*c^2*d^9*f - 16*B^3*a^4*b^6*c*d^10*f + 13*B^3*a^8*b^2*c*d^10*f + 8*B^3*a^9*b*c^4*d^7*f + 8*B^3*a^3*b^7*c^10*d*f - 624*A^3*a*b^9*c^3*d^8*f + 472*A^3*a*b^9*c^7*d^4*f - 272*A^3*a^3*b^7*c*d^10*f + 152*A^3*a^5*b^5*c*d^10*f - 22*A^3*a^9*b*c^3*d^8*f + 18*A^3*a*b^9*c^9*d^2*f - 13*A^3*a^2*b^8*c^10*d*f - 8*A^3*a^7*b^3*c*d^10*f - 8*A^3*a*b^9*c^5*d^6*f + A*B^2*a^8*b^2*d^11*f - C^3*b^10*c^8*d^3*f - 60*B^3*b^10*c^7*d^4*f - 32*B^3*b^10*c^5*d^6*f + 21*B^3*b^10*c^9*d^2*f - 12*B^3*b^10*c^3*d^8*f - 3*C^3*a^10*c^2*d^9*f - 360*A^3*b^10*c^6*d^5*f - 204*A^3*b^10*c^4*d^7*f + 11*C^3*a^8*b^2*d^11*f - 8*C^3*a^6*b^4*d^11*f - 4*C^3*a^4*b^6*d^11*f - B^3*a^10*c^3*d^8*f - 64*B^3*a^5*b^5*d^11*f - 32*B^3*a^3*b^7*d^11*f + 3*A^3*a^10*c^2*d^9*f - 68*A^3*a^4*b^6*d^11*f + 20*A^3*a^6*b^4*d^11*f + 12*A^3*a^2*b^8*d^11*f - B^3*a^2*b^8*c^11*f + 3*C^3*b^10*c^10*d*f + 3*B^3*a^10*c*d^10*f - 3*A^3*b^10*c^10*d*f - 2*C^3*a*b^9*c^11*f - 2*B^3*a^9*b*d^11*f + 2*A^3*a*b^9*c^11*f - 36*A^2*C*b^10*d^11*f + 3*A^2*C*a^10*d^11*f - 3*A*C^2*a^10*d^11*f - A*B^2*a^10*d^11*f + 36*A^3*b^10*d^11*f - A^3*a^10*d^11*f + A^3*b^10*c^8*d^3*f + A^3*a^8*b^2*d^11*f + B^2*C*a^10*d^11*f + B*C^2*b^10*c^11*f + A^2*B*b^10*c^11*f + C^3*a^10*d^11*f + B^3*b^10*c^11*f - 6*A*B^2*C*a*b^7*c^7*d + 4*A*B^2*C*a*b^7*c*d^7 + 168*A^2*B*C*a^3*b^5*c^2*d^6 + 144*A*B*C^2*a^4*b^4*c^3*d^5 - 129*A^2*B*C*a^4*b^4*c^3*d^5 - 96*A*B*C^2*a^3*b^5*c^2*d^6 + 84*A*B*C^2*a^2*b^6*c^3*d^5 + 72*A^2*B*C*a^3*b^5*c^4*d^4 - 72*A^2*B*C*a^2*b^6*c^3*d^5 + 64*A*B^2*C*a^4*b^4*c^4*d^4 - 60*A*B*C^2*a^3*b^5*c^4*d^4 + 57*A^2*B*C*a^2*b^6*c^5*d^3 - 56*A*B^2*C*a^3*b^5*c^5*d^3 - 39*A*B^2*C*a^4*b^4*c^2*d^6 - 38*A*B^2*C*a^5*b^3*c^3*d^5 + 36*A*B^2*C*a^3*b^5*c^3*d^5 + 36*A*B*C^2*a^4*b^4*c^5*d^3 - 30*A*B*C^2*a^2*b^6*c^5*d^3 + 27*A*B^2*C*a^2*b^6*c^6*d^2 - 24*A*B^2*C*a^2*b^6*c^2*d^6 - 24*A*B*C^2*a^5*b^3*c^4*d^4 + 24*A*B*C^2*a^3*b^5*c^6*d^2 + 18*A^2*B*C*a^5*b^3*c^2*d^6 - 18*A^2*B*C*a^4*b^4*c^5*d^3 - 15*A*B^2*C*a^2*b^6*c^4*d^4 + 12*A^2*B*C*a^5*b^3*c^4*d^4 - 12*A^2*B*C*a^3*b^5*c^6*d^2 + 9*A*B^2*C*a^6*b^2*c^2*d^6 + 6*A*B*C^2*a^6*b^2*c^3*d^5 - 3*A^2*B*C*a^6*b^2*c^3*d^5 + 60*A^2*B*C*a*b^7*c^2*d^6 - 51*A^2*B*C*a^4*b^4*c*d^7 + 48*A*B*C^2*a*b^7*c^6*d^2 - 42*A^2*B*C*a^2*b^6*c*d^7 - 42*A^2*B*C*a*b^7*c^6*d^2 + 36*A*B*C^2*a^4*b^4*c*d^7 + 36*A*B*C^2*a^2*b^6*c*d^7 + 36*A*B*C^2*a*b^7*c^4*d^4 - 30*A^2*B*C*a*b^7*c^4*d^4 + 24*A*B^2*C*a*b^7*c^3*d^5 - 24*A*B*C^2*a*b^7*c^2*d^6 + 18*A*B^2*C*a^5*b^3*c*d^7 - 18*A*B*C^2*a^6*b^2*c*d^7 + 12*A*B^2*C*a^3*b^5*c*d^7 + 9*A^2*B*C*a^6*b^2*c*d^7 + 6*A*B^2*C*a*b^7*c^5*d^3 - 6*A*B*C^2*a^2*b^6*c^7*d + 3*A^2*B*C*a^2*b^6*c^7*d - 18*B^3*C*a*b^7*c^6*d^2 - 18*B*C^3*a*b^7*c^6*d^2 - 14*B^3*C*a*b^7*c^4*d^4 - 14*B*C^3*a*b^7*c^4*d^4 - 10*B^3*C*a^2*b^6*c*d^7 - 10*B*C^3*a^2*b^6*c*d^7 + 9*B^3*C*a^6*b^2*c*d^7 + 9*B*C^3*a^6*b^2*c*d^7 - 7*B^3*C*a^4*b^4*c*d^7 - 7*B*C^3*a^4*b^4*c*d^7 + 6*B^2*C^2*a*b^7*c^7*d - 4*B^3*C*a*b^7*c^2*d^6 + 4*B^2*C^2*a*b^7*c*d^7 - 4*B*C^3*a*b^7*c^2*d^6 + 3*B^3*C*a^2*b^6*c^7*d + 3*B*C^3*a^2*b^6*c^7*d + 144*A^3*C*a*b^7*c^3*d^5 + 62*A^3*C*a*b^7*c^5*d^3 + 48*A*C^3*a*b^7*c^3*d^5 - 36*A^2*C^2*a*b^7*c*d^7 + 26*A*C^3*a*b^7*c^5*d^3 + 20*A^3*C*a^3*b^5*c*d^7 + 18*A^2*C^2*a*b^7*c^7*d - 18*A*C^3*a^5*b^3*c*d^7 - 6*A^3*C*a^5*b^3*c*d^7 - 4*A*C^3*a^3*b^5*c*d^7 - 32*A^3*B*a*b^7*c^2*d^6 - 32*A*B^3*a*b^7*c^2*d^6 + 22*A^3*B*a^4*b^4*c*d^7 + 22*A*B^3*a^4*b^4*c*d^7 + 16*A^3*B*a^2*b^6*c*d^7 + 16*A*B^3*a^2*b^6*c*d^7 + 12*A^3*B*a*b^7*c^6*d^2 + 12*A*B^3*a*b^7*c^6*d^2 + 8*A^3*B*a*b^7*c^4*d^4 - 8*A^2*B^2*a*b^7*c*d^7 + 8*A*B^3*a*b^7*c^4*d^4 + 57*A^2*B*C*b^8*c^5*d^3 + 36*A^2*B*C*b^8*c^3*d^5 - 30*A*B*C^2*b^8*c^5*d^3 - 18*A*B*C^2*b^8*c^3*d^5 - 9*A*B^2*C*b^8*c^4*d^4 - 3*A*B^2*C*b^8*c^6*d^2 - 2*A*B^2*C*b^8*c^2*d^6 + 36*A^2*B*C*a^3*b^5*d^8 + 24*A*B*C^2*a^5*b^3*d^8 - 18*A^2*B*C*a^5*b^3*d^8 - 12*A*B*C^2*a^3*b^5*d^8 - 3*A*B^2*C*a^6*b^2*d^8 - 3*A*B^2*C*a^4*b^4*d^8 - 2*A*B^2*C*a^2*b^6*d^8 + 34*B^2*C^2*a^5*b^3*c^3*d^5 + 28*B^2*C^2*a^3*b^5*c^5*d^3 + 24*B^2*C^2*a^4*b^4*c^2*d^6 - 20*B^2*C^2*a^4*b^4*c^4*d^4 + 12*B^2*C^2*a^3*b^5*c^3*d^5 + 12*B^2*C^2*a^2*b^6*c^2*d^6 - 9*B^2*C^2*a^6*b^2*c^2*d^6 + 9*B^2*C^2*a^4*b^4*c^6*d^2 + 9*B^2*C^2*a^2*b^6*c^4*d^4 - 3*B^2*C^2*a^2*b^6*c^6*d^2 + 159*A^2*C^2*a^2*b^6*c^4*d^4 - 156*A^2*C^2*a^3*b^5*c^3*d^5 + 90*A^2*C^2*a^5*b^3*c^3*d^5 + 78*A^2*C^2*a^2*b^6*c^2*d^6 - 63*A^2*C^2*a^4*b^4*c^4*d^4 - 27*A^2*C^2*a^6*b^2*c^2*d^6 - 27*A^2*C^2*a^2*b^6*c^6*d^2 - 18*A^2*C^2*a^4*b^4*c^2*d^6 + 9*A^2*C^2*a^4*b^4*c^6*d^2 + 66*A^2*B^2*a^2*b^6*c^2*d^6 + 60*A^2*B^2*a^2*b^6*c^4*d^4 - 48*A^2*B^2*a^3*b^5*c^3*d^5 + 42*A^2*B^2*a^4*b^4*c^2*d^6 + 28*A^2*B^2*a^3*b^5*c^5*d^3 - 17*A^2*B^2*a^4*b^4*c^4*d^4 - 6*A^2*B^2*a^2*b^6*c^6*d^2 + 4*A^2*B^2*a^5*b^3*c^3*d^5 + 36*A^3*C*a*b^7*c*d^7 - 18*A*C^3*a*b^7*c^7*d + 12*A*C^3*a*b^7*c*d^7 - 6*A^3*C*a*b^7*c^7*d + 12*A^2*B*C*b^8*c*d^7 + 6*A*B*C^2*b^8*c^7*d - 6*A*B*C^2*b^8*c*d^7 - 3*A^2*B*C*b^8*c^7*d + 24*A^2*B*C*a*b^7*d^8 - 12*A*B*C^2*a*b^7*d^8 - 53*B^3*C*a^4*b^4*c^3*d^5 - 53*B*C^3*a^4*b^4*c^3*d^5 - 32*B^3*C*a^2*b^6*c^3*d^5 - 32*B*C^3*a^2*b^6*c^3*d^5 - 18*B^3*C*a^4*b^4*c^5*d^3 - 18*B*C^3*a^4*b^4*c^5*d^3 + 16*B^3*C*a^3*b^5*c^4*d^4 + 16*B*C^3*a^3*b^5*c^4*d^4 + 12*B^3*C*a^5*b^3*c^4*d^4 - 12*B^3*C*a^3*b^5*c^6*d^2 + 12*B^2*C^2*a*b^7*c^3*d^5 + 12*B*C^3*a^5*b^3*c^4*d^4 - 12*B*C^3*a^3*b^5*c^6*d^2 + 8*B^3*C*a^3*b^5*c^2*d^6 + 8*B*C^3*a^3*b^5*c^2*d^6 - 6*B^3*C*a^5*b^3*c^2*d^6 - 6*B^2*C^2*a^5*b^3*c*d^7 + 6*B^2*C^2*a*b^7*c^5*d^3 - 6*B*C^3*a^5*b^3*c^2*d^6 - 3*B^3*C*a^6*b^2*c^3*d^5 - 3*B*C^3*a^6*b^2*c^3*d^5 - 175*A^3*C*a^2*b^6*c^4*d^4 + 164*A^3*C*a^3*b^5*c^3*d^5 - 144*A^2*C^2*a*b^7*c^3*d^5 - 124*A^3*C*a^2*b^6*c^2*d^6 - 90*A*C^3*a^5*b^3*c^3*d^5 - 73*A*C^3*a^2*b^6*c^4*d^4 - 66*A^2*C^2*a*b^7*c^5*d^3 + 44*A*C^3*a^3*b^5*c^3*d^5 + 36*A*C^3*a^4*b^4*c^4*d^4 - 30*A^3*C*a^5*b^3*c^3*d^5 + 30*A^3*C*a^4*b^4*c^4*d^4 + 27*A*C^3*a^6*b^2*c^2*d^6 + 21*A*C^3*a^4*b^4*c^2*d^6 + 18*A^2*C^2*a^5*b^3*c*d^7 - 18*A*C^3*a^4*b^4*c^6*d^2 - 16*A*C^3*a^2*b^6*c^2*d^6 - 15*A^3*C*a^4*b^4*c^2*d^6 + 15*A^3*C*a^2*b^6*c^6*d^2 - 12*A^2*C^2*a^3*b^5*c*d^7 + 9*A^3*C*a^6*b^2*c^2*d^6 + 9*A*C^3*a^2*b^6*c^6*d^2 - 80*A^3*B*a^3*b^5*c^2*d^6 - 80*A*B^3*a^3*b^5*c^2*d^6 + 38*A^3*B*a^4*b^4*c^3*d^5 + 38*A*B^3*a^4*b^4*c^3*d^5 - 36*A^2*B^2*a*b^7*c^3*d^5 - 28*A^3*B*a^3*b^5*c^4*d^4 - 28*A^3*B*a^2*b^6*c^5*d^3 - 28*A*B^3*a^3*b^5*c^4*d^4 - 28*A*B^3*a^2*b^6*c^5*d^3 + 20*A^3*B*a^2*b^6*c^3*d^5 + 20*A*B^3*a^2*b^6*c^3*d^5 - 12*A^3*B*a^5*b^3*c^2*d^6 - 12*A^2*B^2*a^5*b^3*c*d^7 - 12*A^2*B^2*a^3*b^5*c*d^7 - 12*A^2*B^2*a*b^7*c^5*d^3 - 12*A*B^3*a^5*b^3*c^2*d^6 + 6*B^2*C^2*b^8*c^6*d^2 + 3*B^2*C^2*b^8*c^4*d^4 + 36*A^2*C^2*b^8*c^4*d^4 + 27*A^2*C^2*b^8*c^2*d^6 - 18*A^2*C^2*b^8*c^6*d^2 + 33*A^2*B^2*b^8*c^4*d^4 + 28*A^2*B^2*b^8*c^2*d^6 + 9*B^2*C^2*a^4*b^4*d^8 + 6*A^2*B^2*b^8*c^6*d^2 + 4*B^2*C^2*a^2*b^6*d^8 + 3*B^2*C^2*a^6*b^2*d^8 - 30*A^2*C^2*a^4*b^4*d^8 + 9*A^2*C^2*a^6*b^2*d^8 + 16*A^2*B^2*a^2*b^6*d^8 + 3*A^2*B^2*a^4*b^4*d^8 + 6*C^4*a^5*b^3*c*d^7 + 4*C^4*a^3*b^5*c*d^7 - 2*C^4*a*b^7*c^5*d^3 - 12*B^4*a^5*b^3*c*d^7 + 12*B^4*a*b^7*c^3*d^5 + 8*B^4*a*b^7*c^5*d^3 - 4*B^4*a^3*b^5*c*d^7 - 48*A^4*a*b^7*c^3*d^5 - 20*A^4*a*b^7*c^5*d^3 - 8*A^4*a^3*b^5*c*d^7 - 63*A^3*C*b^8*c^4*d^4 - 54*A^3*C*b^8*c^2*d^6 + 9*A^3*C*b^8*c^6*d^2 + 9*A*C^3*b^8*c^6*d^2 - 3*A*C^3*b^8*c^4*d^4 - 28*A^3*B*b^8*c^5*d^3 - 28*A*B^3*b^8*c^5*d^3 - 18*A^3*B*b^8*c^3*d^5 - 18*A*B^3*b^8*c^3*d^5 - 10*B^3*C*a^5*b^3*d^8 - 10*B*C^3*a^5*b^3*d^8 - 4*B^3*C*a^3*b^5*d^8 - 4*B*C^3*a^3*b^5*d^8 + 23*A^3*C*a^4*b^4*d^8 - 18*A^3*C*a^2*b^6*d^8 + 11*A*C^3*a^4*b^4*d^8 - 9*A*C^3*a^6*b^2*d^8 + 6*A*C^3*a^2*b^6*d^8 - 3*A^3*C*a^6*b^2*d^8 - 20*A^3*B*a^3*b^5*d^8 - 20*A*B^3*a^3*b^5*d^8 + 4*A^3*B*a^5*b^3*d^8 + 4*A*B^3*a^5*b^3*d^8 + B^3*C*a^2*b^6*c^5*d^3 + B*C^3*a^2*b^6*c^5*d^3 + 6*C^4*a*b^7*c^7*d + 4*B^4*a*b^7*c*d^7 - 12*A^4*a*b^7*c*d^7 - 3*B^3*C*b^8*c^7*d - 3*B*C^3*b^8*c^7*d - 6*A^3*B*b^8*c*d^7 - 6*A*B^3*b^8*c*d^7 - 12*A^3*B*a*b^7*d^8 - 12*A*B^3*a*b^7*d^8 + 30*C^4*a^5*b^3*c^3*d^5 + 19*C^4*a^2*b^6*c^4*d^4 - 9*C^4*a^6*b^2*c^2*d^6 + 9*C^4*a^4*b^4*c^6*d^2 + 4*C^4*a^3*b^5*c^3*d^5 + 4*C^4*a^2*b^6*c^2*d^6 - 3*C^4*a^4*b^4*c^4*d^4 - 3*C^4*a^4*b^4*c^2*d^6 + 3*C^4*a^2*b^6*c^6*d^2 + 28*B^4*a^3*b^5*c^5*d^3 + 27*B^4*a^4*b^4*c^2*d^6 - 17*B^4*a^4*b^4*c^4*d^4 - 10*B^4*a^2*b^6*c^4*d^4 + 8*B^4*a^3*b^5*c^3*d^5 + 8*B^4*a^2*b^6*c^2*d^6 - 6*B^4*a^2*b^6*c^6*d^2 + 4*B^4*a^5*b^3*c^3*d^5 + 70*A^4*a^2*b^6*c^4*d^4 + 58*A^4*a^2*b^6*c^2*d^6 - 56*A^4*a^3*b^5*c^3*d^5 + 15*A^4*a^4*b^4*c^2*d^6 + B^2*C^2*b^8*c^2*d^6 - 18*A^3*C*b^8*d^8 + B^3*C*b^8*c^5*d^3 + B*C^3*b^8*c^5*d^3 + 6*B^4*b^8*c^6*d^2 + 3*B^4*b^8*c^4*d^4 + 30*A^4*b^8*c^4*d^4 + 27*A^4*b^8*c^2*d^6 + 3*C^4*a^6*b^2*d^8 + 8*B^4*a^4*b^4*d^8 + 4*B^4*a^2*b^6*d^8 + 12*A^4*a^2*b^6*d^8 - 5*A^4*a^4*b^4*d^8 + 9*A^2*C^2*b^8*d^8 + 9*A^2*B^2*b^8*d^8 + 9*A^4*b^8*d^8 + B^4*b^8*c^2*d^6 + C^4*a^4*b^4*d^8, f, k)*(root(640*a^15*b*c^7*d^13*f^4 + 640*a*b^15*c^13*d^7*f^4 + 480*a^15*b*c^9*d^11*f^4 + 480*a^15*b*c^5*d^15*f^4 + 480*a*b^15*c^15*d^5*f^4 + 480*a*b^15*c^11*d^9*f^4 + 192*a^15*b*c^11*d^9*f^4 + 192*a^15*b*c^3*d^17*f^4 + 192*a^11*b^5*c*d^19*f^4 + 192*a^5*b^11*c^19*d*f^4 + 192*a*b^15*c^17*d^3*f^4 + 192*a*b^15*c^9*d^11*f^4 + 128*a^13*b^3*c*d^19*f^4 + 128*a^9*b^7*c*d^19*f^4 + 128*a^7*b^9*c^19*d*f^4 + 128*a^3*b^13*c^19*d*f^4 + 32*a^15*b*c^13*d^7*f^4 + 32*a^9*b^7*c^19*d*f^4 + 32*a^7*b^9*c*d^19*f^4 + 32*a*b^15*c^7*d^13*f^4 + 32*a^15*b*c*d^19*f^4 + 32*a*b^15*c^19*d*f^4 - 47088*a^8*b^8*c^10*d^10*f^4 + 42432*a^9*b^7*c^9*d^11*f^4 + 42432*a^7*b^9*c^11*d^9*f^4 + 39328*a^9*b^7*c^11*d^9*f^4 + 39328*a^7*b^9*c^9*d^11*f^4 - 36912*a^8*b^8*c^12*d^8*f^4 - 36912*a^8*b^8*c^8*d^12*f^4 - 34256*a^10*b^6*c^10*d^10*f^4 - 34256*a^6*b^10*c^10*d^10*f^4 - 31152*a^10*b^6*c^8*d^12*f^4 - 31152*a^6*b^10*c^12*d^8*f^4 + 28128*a^9*b^7*c^7*d^13*f^4 + 28128*a^7*b^9*c^13*d^7*f^4 + 24160*a^11*b^5*c^9*d^11*f^4 + 24160*a^5*b^11*c^11*d^9*f^4 - 23088*a^10*b^6*c^12*d^8*f^4 - 23088*a^6*b^10*c^8*d^12*f^4 + 22272*a^9*b^7*c^13*d^7*f^4 + 22272*a^7*b^9*c^7*d^13*f^4 + 19072*a^11*b^5*c^11*d^9*f^4 + 19072*a^5*b^11*c^9*d^11*f^4 + 18624*a^11*b^5*c^7*d^13*f^4 + 18624*a^5*b^11*c^13*d^7*f^4 - 17328*a^8*b^8*c^14*d^6*f^4 - 17328*a^8*b^8*c^6*d^14*f^4 - 17232*a^10*b^6*c^6*d^14*f^4 - 17232*a^6*b^10*c^14*d^6*f^4 - 13520*a^12*b^4*c^8*d^12*f^4 - 13520*a^4*b^12*c^12*d^8*f^4 - 12464*a^12*b^4*c^10*d^10*f^4 - 12464*a^4*b^12*c^10*d^10*f^4 + 10880*a^9*b^7*c^5*d^15*f^4 + 10880*a^7*b^9*c^15*d^5*f^4 - 9072*a^10*b^6*c^14*d^6*f^4 - 9072*a^6*b^10*c^6*d^14*f^4 + 8928*a^11*b^5*c^13*d^7*f^4 + 8928*a^5*b^11*c^7*d^13*f^4 - 8880*a^12*b^4*c^6*d^14*f^4 - 8880*a^4*b^12*c^14*d^6*f^4 + 8480*a^11*b^5*c^5*d^15*f^4 + 8480*a^5*b^11*c^15*d^5*f^4 + 7200*a^9*b^7*c^15*d^5*f^4 + 7200*a^7*b^9*c^5*d^15*f^4 - 6912*a^12*b^4*c^12*d^8*f^4 - 6912*a^4*b^12*c^8*d^12*f^4 + 6400*a^13*b^3*c^9*d^11*f^4 + 6400*a^3*b^13*c^11*d^9*f^4 + 5920*a^13*b^3*c^7*d^13*f^4 + 5920*a^3*b^13*c^13*d^7*f^4 - 5392*a^10*b^6*c^4*d^16*f^4 - 5392*a^6*b^10*c^16*d^4*f^4 - 4428*a^8*b^8*c^16*d^4*f^4 - 4428*a^8*b^8*c^4*d^16*f^4 + 4128*a^13*b^3*c^11*d^9*f^4 + 4128*a^3*b^13*c^9*d^11*f^4 - 3328*a^12*b^4*c^4*d^16*f^4 - 3328*a^4*b^12*c^16*d^4*f^4 + 3264*a^13*b^3*c^5*d^15*f^4 + 3264*a^3*b^13*c^15*d^5*f^4 - 2480*a^14*b^2*c^8*d^12*f^4 - 2480*a^2*b^14*c^12*d^8*f^4 + 2240*a^11*b^5*c^15*d^5*f^4 + 2240*a^5*b^11*c^5*d^15*f^4 - 2128*a^12*b^4*c^14*d^6*f^4 - 2128*a^4*b^12*c^6*d^14*f^4 + 2112*a^9*b^7*c^3*d^17*f^4 + 2112*a^7*b^9*c^17*d^3*f^4 + 2048*a^11*b^5*c^3*d^17*f^4 + 2048*a^5*b^11*c^17*d^3*f^4 - 2000*a^14*b^2*c^6*d^14*f^4 - 2000*a^2*b^14*c^14*d^6*f^4 - 1792*a^10*b^6*c^16*d^4*f^4 - 1792*a^6*b^10*c^4*d^16*f^4 - 1776*a^14*b^2*c^10*d^10*f^4 - 1776*a^2*b^14*c^10*d^10*f^4 + 1472*a^13*b^3*c^13*d^7*f^4 + 1472*a^3*b^13*c^7*d^13*f^4 + 1088*a^9*b^7*c^17*d^3*f^4 + 1088*a^7*b^9*c^3*d^17*f^4 + 992*a^13*b^3*c^3*d^17*f^4 + 992*a^3*b^13*c^17*d^3*f^4 - 912*a^14*b^2*c^4*d^16*f^4 - 912*a^2*b^14*c^16*d^4*f^4 - 768*a^10*b^6*c^2*d^18*f^4 - 768*a^6*b^10*c^18*d^2*f^4 - 688*a^14*b^2*c^12*d^8*f^4 - 688*a^2*b^14*c^8*d^12*f^4 - 592*a^12*b^4*c^2*d^18*f^4 - 592*a^4*b^12*c^18*d^2*f^4 - 472*a^8*b^8*c^18*d^2*f^4 - 472*a^8*b^8*c^2*d^18*f^4 - 280*a^12*b^4*c^16*d^4*f^4 - 280*a^4*b^12*c^4*d^16*f^4 + 224*a^13*b^3*c^15*d^5*f^4 + 224*a^11*b^5*c^17*d^3*f^4 + 224*a^5*b^11*c^3*d^17*f^4 + 224*a^3*b^13*c^5*d^15*f^4 - 208*a^14*b^2*c^2*d^18*f^4 - 208*a^2*b^14*c^18*d^2*f^4 - 112*a^14*b^2*c^14*d^6*f^4 - 112*a^10*b^6*c^18*d^2*f^4 - 112*a^6*b^10*c^2*d^18*f^4 - 112*a^2*b^14*c^6*d^14*f^4 - 80*b^16*c^14*d^6*f^4 - 60*b^16*c^16*d^4*f^4 - 60*b^16*c^12*d^8*f^4 - 24*b^16*c^18*d^2*f^4 - 24*b^16*c^10*d^10*f^4 - 4*b^16*c^8*d^12*f^4 - 80*a^16*c^6*d^14*f^4 - 60*a^16*c^8*d^12*f^4 - 60*a^16*c^4*d^16*f^4 - 24*a^16*c^10*d^10*f^4 - 24*a^16*c^2*d^18*f^4 - 4*a^16*c^12*d^8*f^4 - 24*a^12*b^4*d^20*f^4 - 16*a^14*b^2*d^20*f^4 - 16*a^10*b^6*d^20*f^4 - 4*a^8*b^8*d^20*f^4 - 24*a^4*b^12*c^20*f^4 - 16*a^6*b^10*c^20*f^4 - 16*a^2*b^14*c^20*f^4 - 4*a^8*b^8*c^20*f^4 - 4*b^16*c^20*f^4 - 4*a^16*d^20*f^4 + 56*A*C*a*b^11*c^13*d*f^2 - 48*A*C*a^11*b*c*d^13*f^2 + 48*A*C*a*b^11*c*d^13*f^2 + 5904*B*C*a^6*b^6*c^7*d^7*f^2 - 5016*B*C*a^5*b^7*c^8*d^6*f^2 - 4608*B*C*a^7*b^5*c^6*d^8*f^2 - 4512*B*C*a^5*b^7*c^6*d^8*f^2 - 4384*B*C*a^7*b^5*c^8*d^6*f^2 + 3056*B*C*a^8*b^4*c^7*d^7*f^2 + 2256*B*C*a^4*b^8*c^7*d^7*f^2 - 1824*B*C*a^3*b^9*c^8*d^6*f^2 + 1632*B*C*a^9*b^3*c^4*d^10*f^2 - 1400*B*C*a^8*b^4*c^3*d^11*f^2 - 1320*B*C*a^4*b^8*c^11*d^3*f^2 - 1248*B*C*a^3*b^9*c^6*d^8*f^2 + 1152*B*C*a^3*b^9*c^10*d^4*f^2 - 1072*B*C*a^9*b^3*c^6*d^8*f^2 + 1068*B*C*a^6*b^6*c^9*d^5*f^2 - 1004*B*C*a^4*b^8*c^5*d^9*f^2 - 968*B*C*a^6*b^6*c^3*d^11*f^2 - 864*B*C*a^8*b^4*c^5*d^9*f^2 - 828*B*C*a^4*b^8*c^9*d^5*f^2 - 792*B*C*a^4*b^8*c^3*d^11*f^2 - 792*B*C*a^2*b^10*c^11*d^3*f^2 - 776*B*C*a^9*b^3*c^8*d^6*f^2 + 688*B*C*a^7*b^5*c^4*d^10*f^2 - 672*B*C*a^10*b^2*c^3*d^11*f^2 - 592*B*C*a^2*b^10*c^9*d^5*f^2 + 544*B*C*a^10*b^2*c^7*d^7*f^2 - 492*B*C*a^2*b^10*c^5*d^9*f^2 + 480*B*C*a^5*b^7*c^10*d^4*f^2 - 392*B*C*a^10*b^2*c^5*d^9*f^2 + 332*B*C*a^8*b^4*c^9*d^5*f^2 - 328*B*C*a^6*b^6*c^11*d^3*f^2 + 320*B*C*a^9*b^3*c^2*d^12*f^2 + 272*B*C*a^3*b^9*c^12*d^2*f^2 - 248*B*C*a^5*b^7*c^4*d^10*f^2 - 248*B*C*a^2*b^10*c^3*d^11*f^2 - 208*B*C*a^7*b^5*c^10*d^4*f^2 - 192*B*C*a^5*b^7*c^2*d^12*f^2 + 144*B*C*a^2*b^10*c^7*d^7*f^2 - 96*B*C*a^3*b^9*c^4*d^10*f^2 + 88*B*C*a^5*b^7*c^12*d^2*f^2 - 72*B*C*a^8*b^4*c^11*d^3*f^2 + 48*B*C*a^9*b^3*c^10*d^4*f^2 - 48*B*C*a^7*b^5*c^12*d^2*f^2 - 48*B*C*a^7*b^5*c^2*d^12*f^2 - 48*B*C*a^3*b^9*c^2*d^12*f^2 - 12*B*C*a^10*b^2*c^9*d^5*f^2 + 4*B*C*a^6*b^6*c^5*d^9*f^2 + 5824*A*C*a^7*b^5*c^5*d^9*f^2 - 4378*A*C*a^8*b^4*c^6*d^8*f^2 + 4296*A*C*a^5*b^7*c^5*d^9*f^2 - 3912*A*C*a^6*b^6*c^6*d^8*f^2 - 3672*A*C*a^5*b^7*c^9*d^5*f^2 + 3594*A*C*a^4*b^8*c^8*d^6*f^2 + 3236*A*C*a^6*b^6*c^8*d^6*f^2 + 2816*A*C*a^9*b^3*c^5*d^9*f^2 + 2624*A*C*a^3*b^9*c^5*d^9*f^2 + 2432*A*C*a^7*b^5*c^7*d^7*f^2 - 2366*A*C*a^8*b^4*c^4*d^10*f^2 + 2298*A*C*a^4*b^8*c^10*d^4*f^2 + 1872*A*C*a^3*b^9*c^7*d^7*f^2 + 1848*A*C*a^6*b^6*c^10*d^4*f^2 - 1644*A*C*a^6*b^6*c^4*d^10*f^2 - 1488*A*C*a^7*b^5*c^9*d^5*f^2 - 1408*A*C*a^3*b^9*c^9*d^5*f^2 - 1308*A*C*a^4*b^8*c^6*d^8*f^2 + 1248*A*C*a^5*b^7*c^7*d^7*f^2 - 1012*A*C*a^10*b^2*c^6*d^8*f^2 + 1008*A*C*a^7*b^5*c^3*d^11*f^2 + 992*A*C*a^5*b^7*c^3*d^11*f^2 + 928*A*C*a^3*b^9*c^3*d^11*f^2 + 848*A*C*a^9*b^3*c^7*d^7*f^2 + 636*A*C*a^2*b^10*c^8*d^6*f^2 - 628*A*C*a^10*b^2*c^4*d^10*f^2 - 600*A*C*a^2*b^10*c^6*d^8*f^2 - 576*A*C*a^5*b^7*c^11*d^3*f^2 + 572*A*C*a^2*b^10*c^10*d^4*f^2 + 464*A*C*a^8*b^4*c^8*d^6*f^2 + 304*A*C*a^6*b^6*c^2*d^12*f^2 - 304*A*C*a^4*b^8*c^4*d^10*f^2 + 296*A*C*a^4*b^8*c^2*d^12*f^2 + 260*A*C*a^8*b^4*c^10*d^4*f^2 - 232*A*C*a^9*b^3*c^9*d^5*f^2 - 232*A*C*a^2*b^10*c^12*d^2*f^2 + 228*A*C*a^10*b^2*c^2*d^12*f^2 - 188*A*C*a^2*b^10*c^4*d^10*f^2 + 144*A*C*a^3*b^9*c^11*d^3*f^2 + 116*A*C*a^6*b^6*c^12*d^2*f^2 + 112*A*C*a^9*b^3*c^3*d^11*f^2 - 112*A*C*a^7*b^5*c^11*d^3*f^2 + 92*A*C*a^10*b^2*c^8*d^6*f^2 + 74*A*C*a^4*b^8*c^12*d^2*f^2 + 62*A*C*a^8*b^4*c^2*d^12*f^2 + 40*A*C*a^2*b^10*c^2*d^12*f^2 - 7008*A*B*a^6*b^6*c^7*d^7*f^2 - 4032*A*B*a^4*b^8*c^7*d^7*f^2 + 3952*A*B*a^7*b^5*c^8*d^6*f^2 + 3648*A*B*a^5*b^7*c^8*d^6*f^2 - 3392*A*B*a^8*b^4*c^7*d^7*f^2 + 3264*A*B*a^7*b^5*c^6*d^8*f^2 - 2992*A*B*a^5*b^7*c^4*d^10*f^2 - 2368*A*B*a^7*b^5*c^4*d^10*f^2 - 2304*A*B*a^3*b^9*c^4*d^10*f^2 - 1968*A*B*a^6*b^6*c^9*d^5*f^2 - 1872*A*B*a^9*b^3*c^4*d^10*f^2 - 1728*A*B*a^2*b^10*c^7*d^7*f^2 + 1712*A*B*a^8*b^4*c^3*d^11*f^2 + 1536*A*B*a^5*b^7*c^6*d^8*f^2 - 1536*A*B*a^3*b^9*c^10*d^4*f^2 - 1392*A*B*a^5*b^7*c^2*d^12*f^2 + 1328*A*B*a^6*b^6*c^3*d^11*f^2 - 1104*A*B*a^3*b^9*c^2*d^12*f^2 - 1056*A*B*a^3*b^9*c^6*d^8*f^2 + 976*A*B*a^9*b^3*c^6*d^8*f^2 + 960*A*B*a^4*b^8*c^11*d^3*f^2 + 936*A*B*a^8*b^4*c^5*d^9*f^2 - 912*A*B*a^5*b^7*c^10*d^4*f^2 + 848*A*B*a^9*b^3*c^8*d^6*f^2 - 816*A*B*a^7*b^5*c^2*d^12*f^2 + 816*A*B*a^4*b^8*c^3*d^11*f^2 + 768*A*B*a^10*b^2*c^3*d^11*f^2 + 672*A*B*a^3*b^9*c^8*d^6*f^2 - 632*A*B*a^8*b^4*c^9*d^5*f^2 - 608*A*B*a^2*b^10*c^9*d^5*f^2 - 552*A*B*a^4*b^8*c^9*d^5*f^2 - 544*A*B*a^10*b^2*c^7*d^7*f^2 - 480*A*B*a^2*b^10*c^5*d^9*f^2 + 464*A*B*a^10*b^2*c^5*d^9*f^2 - 464*A*B*a^9*b^3*c^2*d^12*f^2 + 432*A*B*a^2*b^10*c^11*d^3*f^2 - 368*A*B*a^3*b^9*c^12*d^2*f^2 - 256*A*B*a^6*b^6*c^5*d^9*f^2 - 208*A*B*a^5*b^7*c^12*d^2*f^2 + 176*A*B*a^4*b^8*c^5*d^9*f^2 + 112*A*B*a^7*b^5*c^10*d^4*f^2 + 112*A*B*a^6*b^6*c^11*d^3*f^2 - 16*A*B*a^2*b^10*c^3*d^11*f^2 - 576*B*C*a*b^11*c^8*d^6*f^2 + 400*B*C*a^11*b*c^4*d^10*f^2 - 288*B*C*a*b^11*c^6*d^8*f^2 - 176*B*C*a^11*b*c^6*d^8*f^2 + 128*B*C*a*b^11*c^10*d^4*f^2 - 108*B*C*a^4*b^8*c*d^13*f^2 - 104*B*C*a*b^11*c^4*d^10*f^2 - 92*B*C*a^4*b^8*c^13*d*f^2 - 60*B*C*a^8*b^4*c*d^13*f^2 - 60*B*C*a^6*b^6*c*d^13*f^2 + 48*B*C*a^11*b*c^2*d^12*f^2 - 40*B*C*a^2*b^10*c*d^13*f^2 - 28*B*C*a^2*b^10*c^13*d*f^2 - 24*B*C*a*b^11*c^12*d^2*f^2 + 20*B*C*a^10*b^2*c*d^13*f^2 - 16*B*C*a*b^11*c^2*d^12*f^2 + 12*B*C*a^6*b^6*c^13*d*f^2 + 912*A*C*a*b^11*c^7*d^7*f^2 + 808*A*C*a*b^11*c^5*d^9*f^2 + 432*A*C*a^11*b*c^5*d^9*f^2 + 336*A*C*a*b^11*c^3*d^11*f^2 + 224*A*C*a*b^11*c^11*d^3*f^2 - 112*A*C*a^11*b*c^3*d^11*f^2 + 112*A*C*a^3*b^9*c*d^13*f^2 - 88*A*C*a^9*b^3*c*d^13*f^2 + 80*A*C*a^3*b^9*c^13*d*f^2 + 56*A*C*a^5*b^7*c*d^13*f^2 + 48*A*C*a*b^11*c^9*d^5*f^2 - 40*A*C*a^5*b^7*c^13*d*f^2 - 16*A*C*a^11*b*c^7*d^7*f^2 + 16*A*C*a^7*b^5*c*d^13*f^2 - 496*A*B*a*b^11*c^4*d^10*f^2 - 400*A*B*a^11*b*c^4*d^10*f^2 + 288*A*B*a*b^11*c^8*d^6*f^2 - 288*A*B*a*b^11*c^6*d^8*f^2 - 272*A*B*a*b^11*c^2*d^12*f^2 + 240*A*B*a^6*b^6*c*d^13*f^2 - 224*A*B*a*b^11*c^10*d^4*f^2 + 192*A*B*a^8*b^4*c*d^13*f^2 + 192*A*B*a^4*b^8*c*d^13*f^2 + 176*A*B*a^11*b*c^6*d^8*f^2 + 104*A*B*a^4*b^8*c^13*d*f^2 - 48*A*B*a^11*b*c^2*d^12*f^2 + 16*A*B*a^10*b^2*c*d^13*f^2 + 16*A*B*a^2*b^10*c^13*d*f^2 + 16*A*B*a^2*b^10*c*d^13*f^2 - 112*B*C*b^12*c^11*d^3*f^2 + 4*B*C*b^12*c^5*d^9*f^2 + 150*A*C*b^12*c^10*d^4*f^2 - 80*B*C*a^12*c^3*d^11*f^2 + 66*A*C*b^12*c^8*d^6*f^2 - 30*A*C*b^12*c^12*d^2*f^2 + 24*B*C*a^12*c^5*d^9*f^2 - 12*A*C*b^12*c^4*d^10*f^2 - 576*A*B*b^12*c^7*d^7*f^2 - 432*A*B*b^12*c^9*d^5*f^2 - 400*A*B*b^12*c^5*d^9*f^2 - 144*A*B*b^12*c^3*d^11*f^2 - 96*B*C*a^7*b^5*d^14*f^2 - 72*B*C*a^5*b^7*d^14*f^2 - 66*A*C*a^12*c^4*d^10*f^2 + 54*A*C*a^12*c^2*d^12*f^2 - 32*A*B*b^12*c^11*d^3*f^2 - 24*B*C*a^9*b^3*d^14*f^2 - 16*B*C*a^3*b^9*d^14*f^2 + 2*A*C*a^12*c^6*d^8*f^2 + 116*A*C*a^6*b^6*d^14*f^2 + 100*A*C*a^4*b^8*d^14*f^2 + 80*A*B*a^12*c^3*d^11*f^2 + 24*A*C*a^2*b^10*d^14*f^2 - 24*A*B*a^12*c^5*d^9*f^2 + 22*A*C*a^8*b^4*d^14*f^2 + 16*B*C*a^3*b^9*c^14*f^2 + 8*A*C*a^10*b^2*d^14*f^2 - 192*A*B*a^5*b^7*d^14*f^2 - 176*A*B*a^3*b^9*d^14*f^2 - 48*A*B*a^7*b^5*d^14*f^2 - 28*A*C*a^2*b^10*c^14*f^2 + 2*A*C*a^4*b^8*c^14*f^2 - 16*A*B*a^3*b^9*c^14*f^2 + 2508*C^2*a^6*b^6*c^6*d^8*f^2 + 2376*C^2*a^5*b^7*c^9*d^5*f^2 + 2357*C^2*a^8*b^4*c^6*d^8*f^2 - 2048*C^2*a^7*b^5*c^5*d^9*f^2 + 1304*C^2*a^3*b^9*c^9*d^5*f^2 + 1303*C^2*a^8*b^4*c^4*d^10*f^2 + 1212*C^2*a^6*b^6*c^4*d^10*f^2 - 1203*C^2*a^4*b^8*c^8*d^6*f^2 - 1192*C^2*a^9*b^3*c^5*d^9*f^2 + 1062*C^2*a^4*b^8*c^6*d^8*f^2 + 984*C^2*a^7*b^5*c^9*d^5*f^2 - 952*C^2*a^6*b^6*c^8*d^6*f^2 + 768*C^2*a^5*b^7*c^7*d^7*f^2 - 681*C^2*a^4*b^8*c^10*d^4*f^2 - 672*C^2*a^5*b^7*c^5*d^9*f^2 - 480*C^2*a^6*b^6*c^10*d^4*f^2 + 458*C^2*a^10*b^2*c^6*d^8*f^2 - 448*C^2*a^7*b^5*c^7*d^7*f^2 + 422*C^2*a^4*b^8*c^4*d^10*f^2 + 372*C^2*a^2*b^10*c^6*d^8*f^2 + 360*C^2*a^5*b^7*c^11*d^3*f^2 + 312*C^2*a^3*b^9*c^7*d^7*f^2 + 278*C^2*a^10*b^2*c^4*d^10*f^2 - 232*C^2*a^9*b^3*c^7*d^7*f^2 + 194*C^2*a^2*b^10*c^12*d^2*f^2 + 176*C^2*a^9*b^3*c^9*d^5*f^2 + 152*C^2*a^5*b^7*c^3*d^11*f^2 + 124*C^2*a^2*b^10*c^4*d^10*f^2 - 120*C^2*a^7*b^5*c^3*d^11*f^2 - 114*C^2*a^10*b^2*c^2*d^12*f^2 - 102*C^2*a^2*b^10*c^8*d^6*f^2 + 101*C^2*a^4*b^8*c^12*d^2*f^2 + 100*C^2*a^6*b^6*c^2*d^12*f^2 - 88*C^2*a^3*b^9*c^5*d^9*f^2 + 77*C^2*a^8*b^4*c^2*d^12*f^2 + 72*C^2*a^3*b^9*c^11*d^3*f^2 - 64*C^2*a^10*b^2*c^8*d^6*f^2 + 64*C^2*a^3*b^9*c^3*d^11*f^2 - 58*C^2*a^2*b^10*c^10*d^4*f^2 + 56*C^2*a^7*b^5*c^11*d^3*f^2 + 56*C^2*a^6*b^6*c^12*d^2*f^2 + 40*C^2*a^9*b^3*c^3*d^11*f^2 + 36*C^2*a^8*b^4*c^12*d^2*f^2 + 32*C^2*a^4*b^8*c^2*d^12*f^2 + 26*C^2*a^8*b^4*c^10*d^4*f^2 + 16*C^2*a^2*b^10*c^2*d^12*f^2 + 2*C^2*a^8*b^4*c^8*d^6*f^2 + 2277*B^2*a^4*b^8*c^8*d^6*f^2 + 2144*B^2*a^7*b^5*c^5*d^9*f^2 - 2112*B^2*a^5*b^7*c^9*d^5*f^2 + 2028*B^2*a^6*b^6*c^8*d^6*f^2 - 1671*B^2*a^8*b^4*c^6*d^8*f^2 + 1275*B^2*a^4*b^8*c^10*d^4*f^2 + 1176*B^2*a^5*b^7*c^5*d^9*f^2 + 1096*B^2*a^9*b^3*c^5*d^9*f^2 - 1044*B^2*a^6*b^6*c^6*d^8*f^2 + 984*B^2*a^6*b^6*c^10*d^4*f^2 - 968*B^2*a^3*b^9*c^9*d^5*f^2 - 888*B^2*a^7*b^5*c^9*d^5*f^2 + 672*B^2*a^7*b^5*c^7*d^7*f^2 + 664*B^2*a^3*b^9*c^5*d^9*f^2 - 649*B^2*a^8*b^4*c^4*d^10*f^2 + 618*B^2*a^2*b^10*c^8*d^6*f^2 + 514*B^2*a^4*b^8*c^4*d^10*f^2 + 460*B^2*a^6*b^6*c^2*d^12*f^2 + 422*B^2*a^8*b^4*c^8*d^6*f^2 + 406*B^2*a^2*b^10*c^10*d^4*f^2 - 382*B^2*a^10*b^2*c^6*d^8*f^2 + 368*B^2*a^4*b^8*c^2*d^12*f^2 - 312*B^2*a^5*b^7*c^11*d^3*f^2 + 312*B^2*a^3*b^9*c^7*d^7*f^2 + 248*B^2*a^9*b^3*c^7*d^7*f^2 + 245*B^2*a^8*b^4*c^2*d^12*f^2 - 192*B^2*a^5*b^7*c^7*d^7*f^2 - 184*B^2*a^9*b^3*c^3*d^11*f^2 + 182*B^2*a^10*b^2*c^2*d^12*f^2 + 176*B^2*a^3*b^9*c^3*d^11*f^2 + 174*B^2*a^4*b^8*c^6*d^8*f^2 - 170*B^2*a^10*b^2*c^4*d^10*f^2 - 152*B^2*a^9*b^3*c^9*d^5*f^2 + 152*B^2*a^2*b^10*c^4*d^10*f^2 + 142*B^2*a^8*b^4*c^10*d^4*f^2 - 90*B^2*a^2*b^10*c^12*d^2*f^2 + 88*B^2*a^2*b^10*c^2*d^12*f^2 + 84*B^2*a^10*b^2*c^8*d^6*f^2 + 84*B^2*a^2*b^10*c^6*d^8*f^2 + 60*B^2*a^6*b^6*c^12*d^2*f^2 - 56*B^2*a^7*b^5*c^11*d^3*f^2 + 53*B^2*a^4*b^8*c^12*d^2*f^2 + 24*B^2*a^7*b^5*c^3*d^11*f^2 + 24*B^2*a^6*b^6*c^4*d^10*f^2 + 24*B^2*a^3*b^9*c^11*d^3*f^2 - 8*B^2*a^5*b^7*c^3*d^11*f^2 + 4566*A^2*a^4*b^8*c^6*d^8*f^2 + 4284*A^2*a^6*b^6*c^6*d^8*f^2 - 3776*A^2*a^7*b^5*c^5*d^9*f^2 - 3624*A^2*a^5*b^7*c^5*d^9*f^2 + 3122*A^2*a^4*b^8*c^4*d^10*f^2 + 3108*A^2*a^2*b^10*c^6*d^8*f^2 + 2741*A^2*a^8*b^4*c^6*d^8*f^2 + 2592*A^2*a^6*b^6*c^4*d^10*f^2 - 2536*A^2*a^3*b^9*c^5*d^9*f^2 + 2224*A^2*a^2*b^10*c^4*d^10*f^2 - 2184*A^2*a^3*b^9*c^7*d^7*f^2 - 2016*A^2*a^5*b^7*c^7*d^7*f^2 - 1984*A^2*a^7*b^5*c^7*d^7*f^2 + 1626*A^2*a^2*b^10*c^8*d^6*f^2 - 1624*A^2*a^9*b^3*c^5*d^9*f^2 + 1603*A^2*a^8*b^4*c^4*d^10*f^2 + 1296*A^2*a^5*b^7*c^9*d^5*f^2 - 1144*A^2*a^5*b^7*c^3*d^11*f^2 - 992*A^2*a^3*b^9*c^3*d^11*f^2 + 968*A^2*a^4*b^8*c^2*d^12*f^2 - 888*A^2*a^7*b^5*c^3*d^11*f^2 + 849*A^2*a^4*b^8*c^8*d^6*f^2 + 808*A^2*a^2*b^10*c^2*d^12*f^2 - 616*A^2*a^9*b^3*c^7*d^7*f^2 + 554*A^2*a^10*b^2*c^6*d^8*f^2 + 504*A^2*a^7*b^5*c^9*d^5*f^2 - 504*A^2*a^6*b^6*c^10*d^4*f^2 + 460*A^2*a^6*b^6*c^2*d^12*f^2 + 350*A^2*a^10*b^2*c^4*d^10*f^2 + 350*A^2*a^2*b^10*c^10*d^4*f^2 - 321*A^2*a^4*b^8*c^10*d^4*f^2 + 216*A^2*a^5*b^7*c^11*d^3*f^2 - 216*A^2*a^3*b^9*c^11*d^3*f^2 + 182*A^2*a^2*b^10*c^12*d^2*f^2 - 152*A^2*a^9*b^3*c^3*d^11*f^2 - 124*A^2*a^6*b^6*c^8*d^6*f^2 - 114*A^2*a^10*b^2*c^2*d^12*f^2 + 104*A^2*a^3*b^9*c^9*d^5*f^2 + 77*A^2*a^8*b^4*c^2*d^12*f^2 + 74*A^2*a^8*b^4*c^8*d^6*f^2 - 70*A^2*a^8*b^4*c^10*d^4*f^2 + 56*A^2*a^9*b^3*c^9*d^5*f^2 + 56*A^2*a^7*b^5*c^11*d^3*f^2 + 41*A^2*a^4*b^8*c^12*d^2*f^2 - 28*A^2*a^10*b^2*c^8*d^6*f^2 - 28*A^2*a^6*b^6*c^12*d^2*f^2 + 12*B*C*b^12*c^13*d*f^2 + 24*B*C*a^12*c*d^13*f^2 - 24*A*B*b^12*c^13*d*f^2 - 24*A*B*b^12*c*d^13*f^2 - 16*B*C*a^11*b*d^14*f^2 - 24*A*B*a^12*c*d^13*f^2 - 16*B*C*a*b^11*c^14*f^2 - 48*A*B*a*b^11*d^14*f^2 + 16*A*B*a^11*b*d^14*f^2 + 16*A*B*a*b^11*c^14*f^2 - 216*C^2*a^11*b*c^5*d^9*f^2 + 216*C^2*a*b^11*c^9*d^5*f^2 + 56*C^2*a^11*b*c^3*d^11*f^2 + 56*C^2*a^9*b^3*c*d^13*f^2 + 56*C^2*a^5*b^7*c*d^13*f^2 + 40*C^2*a^7*b^5*c*d^13*f^2 - 40*C^2*a*b^11*c^11*d^3*f^2 + 32*C^2*a^5*b^7*c^13*d*f^2 - 24*C^2*a*b^11*c^7*d^7*f^2 - 16*C^2*a^3*b^9*c^13*d*f^2 + 16*C^2*a^3*b^9*c*d^13*f^2 + 8*C^2*a^11*b*c^7*d^7*f^2 - 8*C^2*a*b^11*c^5*d^9*f^2 + 264*B^2*a*b^11*c^7*d^7*f^2 + 224*B^2*a*b^11*c^5*d^9*f^2 + 168*B^2*a^11*b*c^5*d^9*f^2 - 112*B^2*a^9*b^3*c*d^13*f^2 - 104*B^2*a^11*b*c^3*d^11*f^2 - 104*B^2*a^7*b^5*c*d^13*f^2 + 96*B^2*a*b^11*c^3*d^11*f^2 + 88*B^2*a*b^11*c^11*d^3*f^2 - 72*B^2*a*b^11*c^9*d^5*f^2 - 64*B^2*a^5*b^7*c*d^13*f^2 + 32*B^2*a^3*b^9*c^13*d*f^2 - 24*B^2*a^11*b*c^7*d^7*f^2 - 24*B^2*a^5*b^7*c^13*d*f^2 + 16*B^2*a^3*b^9*c*d^13*f^2 - 888*A^2*a*b^11*c^7*d^7*f^2 - 800*A^2*a*b^11*c^5*d^9*f^2 - 336*A^2*a*b^11*c^3*d^11*f^2 - 264*A^2*a*b^11*c^9*d^5*f^2 - 216*A^2*a^11*b*c^5*d^9*f^2 - 184*A^2*a*b^11*c^11*d^3*f^2 - 128*A^2*a^3*b^9*c*d^13*f^2 - 112*A^2*a^5*b^7*c*d^13*f^2 - 64*A^2*a^3*b^9*c^13*d*f^2 + 56*A^2*a^11*b*c^3*d^11*f^2 - 56*A^2*a^7*b^5*c*d^13*f^2 + 32*A^2*a^9*b^3*c*d^13*f^2 + 8*A^2*a^11*b*c^7*d^7*f^2 + 8*A^2*a^5*b^7*c^13*d*f^2 + 24*C^2*a^11*b*c*d^13*f^2 - 16*C^2*a*b^11*c^13*d*f^2 - 40*B^2*a^11*b*c*d^13*f^2 + 24*B^2*a*b^11*c^13*d*f^2 + 16*B^2*a*b^11*c*d^13*f^2 - 48*A^2*a*b^11*c*d^13*f^2 - 40*A^2*a*b^11*c^13*d*f^2 + 24*A^2*a^11*b*c*d^13*f^2 - 6*A*C*a^12*d^14*f^2 + 2*A*C*b^12*c^14*f^2 + 33*C^2*b^12*c^12*d^2*f^2 - 27*C^2*b^12*c^10*d^4*f^2 + 3*C^2*b^12*c^8*d^6*f^2 + 117*B^2*b^12*c^10*d^4*f^2 + 111*B^2*b^12*c^8*d^6*f^2 + 72*B^2*b^12*c^6*d^8*f^2 + 33*C^2*a^12*c^4*d^10*f^2 - 27*C^2*a^12*c^2*d^12*f^2 + 24*B^2*b^12*c^4*d^10*f^2 + 4*B^2*b^12*c^2*d^12*f^2 - 3*B^2*b^12*c^12*d^2*f^2 - C^2*a^12*c^6*d^8*f^2 + 720*A^2*b^12*c^6*d^8*f^2 + 552*A^2*b^12*c^4*d^10*f^2 + 471*A^2*b^12*c^8*d^6*f^2 + 216*A^2*b^12*c^2*d^12*f^2 + 93*A^2*b^12*c^10*d^4*f^2 + 33*B^2*a^12*c^2*d^12*f^2 + 33*A^2*b^12*c^12*d^2*f^2 + 31*C^2*a^8*b^4*d^14*f^2 - 27*B^2*a^12*c^4*d^10*f^2 + 20*C^2*a^6*b^6*d^14*f^2 + 4*C^2*a^4*b^8*d^14*f^2 + 3*B^2*a^12*c^6*d^8*f^2 + 2*C^2*a^10*b^2*d^14*f^2 + 80*B^2*a^6*b^6*d^14*f^2 + 64*B^2*a^4*b^8*d^14*f^2 + 33*A^2*a^12*c^4*d^10*f^2 + 31*B^2*a^8*b^4*d^14*f^2 - 27*A^2*a^12*c^2*d^12*f^2 + 16*B^2*a^2*b^10*d^14*f^2 + 14*C^2*a^2*b^10*c^14*f^2 + 14*B^2*a^10*b^2*d^14*f^2 - C^2*a^4*b^8*c^14*f^2 - A^2*a^12*c^6*d^8*f^2 + 120*A^2*a^2*b^10*d^14*f^2 + 112*A^2*a^4*b^8*d^14*f^2 - 17*A^2*a^8*b^4*d^14*f^2 - 10*B^2*a^2*b^10*c^14*f^2 - 10*A^2*a^10*b^2*d^14*f^2 + 8*A^2*a^6*b^6*d^14*f^2 + 3*B^2*a^4*b^8*c^14*f^2 + 14*A^2*a^2*b^10*c^14*f^2 - A^2*a^4*b^8*c^14*f^2 + 3*C^2*a^12*d^14*f^2 - C^2*b^12*c^14*f^2 + 36*A^2*b^12*d^14*f^2 + 3*B^2*b^12*c^14*f^2 - B^2*a^12*d^14*f^2 + 3*A^2*a^12*d^14*f^2 - A^2*b^12*c^14*f^2 - 44*A*B*C*a*b^9*c^10*d*f + 3816*A*B*C*a^5*b^5*c^4*d^7*f + 2920*A*B*C*a^2*b^8*c^5*d^6*f - 2736*A*B*C*a^3*b^7*c^6*d^5*f - 2672*A*B*C*a^4*b^6*c^3*d^8*f + 1996*A*B*C*a^4*b^6*c^7*d^4*f - 1412*A*B*C*a^6*b^4*c^5*d^6*f + 1120*A*B*C*a^3*b^7*c^2*d^9*f + 1080*A*B*C*a^2*b^8*c^7*d^4*f + 1040*A*B*C*a^5*b^5*c^2*d^9*f + 684*A*B*C*a^4*b^6*c^5*d^6*f + 592*A*B*C*a^3*b^7*c^4*d^7*f - 560*A*B*C*a^7*b^3*c^2*d^9*f - 448*A*B*C*a^2*b^8*c^3*d^8*f - 400*A*B*C*a^5*b^5*c^8*d^3*f - 398*A*B*C*a^2*b^8*c^9*d^2*f - 312*A*B*C*a^6*b^4*c^3*d^8*f + 166*A*B*C*a^8*b^2*c^3*d^8*f + 136*A*B*C*a^5*b^5*c^6*d^5*f + 128*A*B*C*a^7*b^3*c^6*d^5*f - 100*A*B*C*a^6*b^4*c^7*d^4*f + 64*A*B*C*a^7*b^3*c^4*d^7*f - 64*A*B*C*a^4*b^6*c^9*d^2*f - 32*A*B*C*a^3*b^7*c^8*d^3*f - 16*A*B*C*a^8*b^2*c^5*d^6*f - 1312*A*B*C*a*b^9*c^4*d^7*f + 996*A*B*C*a*b^9*c^8*d^3*f + 728*A*B*C*a^6*b^4*c*d^10*f - 624*A*B*C*a*b^9*c^6*d^5*f - 584*A*B*C*a^2*b^8*c*d^10*f - 512*A*B*C*a^4*b^6*c*d^10*f - 320*A*B*C*a*b^9*c^2*d^9*f - 98*A*B*C*a^8*b^2*c*d^10*f + 36*A*B*C*a^9*b*c^2*d^9*f + 32*A*B*C*a^3*b^7*c^10*d*f - 16*A*B*C*a^9*b*c^4*d^7*f + 46*B*C^2*a*b^9*c^10*d*f - 16*B^2*C*a*b^9*c*d^10*f - 2*B^2*C*a^9*b*c*d^10*f + 312*A^2*C*a*b^9*c*d^10*f - 48*A*C^2*a*b^9*c*d^10*f - 6*A^2*C*a^9*b*c*d^10*f + 6*A*C^2*a^9*b*c*d^10*f + 208*A*B^2*a*b^9*c*d^10*f - 2*A^2*B*a*b^9*c^10*d*f + 2*A*B^2*a^9*b*c*d^10*f - 480*A*B*C*b^10*c^7*d^4*f + 78*A*B*C*b^10*c^9*d^2*f - 64*A*B*C*b^10*c^5*d^6*f + 2*A*B*C*a^10*c^3*d^8*f - 224*A*B*C*a^5*b^5*d^11*f + 80*A*B*C*a^7*b^3*d^11*f - 32*A*B*C*a^3*b^7*d^11*f + 2*A*B*C*a^2*b^8*c^11*f - 1692*B*C^2*a^5*b^5*c^4*d^7*f - 1500*B^2*C*a^5*b^5*c^5*d^6*f - 1464*B^2*C*a^3*b^7*c^5*d^6*f + 1426*B*C^2*a^6*b^4*c^5*d^6*f - 1158*B^2*C*a^6*b^4*c^4*d^7*f + 1152*B*C^2*a^3*b^7*c^6*d^5*f + 1026*B^2*C*a^4*b^6*c^6*d^5*f - 974*B*C^2*a^4*b^6*c^7*d^4*f + 960*B^2*C*a^5*b^5*c^3*d^8*f - 884*B*C^2*a^2*b^8*c^5*d^6*f - 764*B^2*C*a^5*b^5*c^7*d^4*f + 752*B^2*C*a^2*b^8*c^4*d^7*f - 752*B*C^2*a^3*b^7*c^4*d^7*f + 738*B^2*C*a^4*b^6*c^4*d^7*f - 688*B^2*C*a^6*b^4*c^2*d^9*f - 675*B^2*C*a^2*b^8*c^8*d^3*f + 560*B*C^2*a^5*b^5*c^8*d^3*f + 496*B*C^2*a^7*b^3*c^2*d^9*f + 496*B*C^2*a^4*b^6*c^3*d^8*f - 468*B*C^2*a^2*b^8*c^7*d^4*f + 456*B^2*C*a^7*b^3*c^3*d^8*f - 452*B^2*C*a^4*b^6*c^8*d^3*f - 416*B*C^2*a^3*b^7*c^2*d^9*f + 378*B*C^2*a^4*b^6*c^5*d^6*f + 376*B*C^2*a^3*b^7*c^8*d^3*f - 360*B^2*C*a^2*b^8*c^6*d^5*f + 355*B*C^2*a^2*b^8*c^9*d^2*f + 346*B^2*C*a^6*b^4*c^6*d^5*f - 320*B^2*C*a^4*b^6*c^2*d^9*f + 268*B^2*C*a^2*b^8*c^2*d^9*f + 216*B^2*C*a^3*b^7*c^7*d^4*f - 203*B*C^2*a^8*b^2*c^3*d^8*f - 184*B*C^2*a^7*b^3*c^6*d^5*f + 170*B*C^2*a^6*b^4*c^7*d^4*f + 160*B^2*C*a^7*b^3*c^5*d^6*f - 160*B*C^2*a^5*b^5*c^2*d^9*f - 140*B^2*C*a^8*b^2*c^4*d^7*f - 136*B*C^2*a^2*b^8*c^3*d^8*f + 112*B^2*C*a^3*b^7*c^9*d^2*f + 91*B^2*C*a^8*b^2*c^2*d^9*f + 88*B*C^2*a^7*b^3*c^4*d^7*f + 72*B^2*C*a^6*b^4*c^8*d^3*f - 64*B^2*C*a^3*b^7*c^3*d^8*f - 60*B*C^2*a^6*b^4*c^3*d^8*f + 56*B*C^2*a^4*b^6*c^9*d^2*f + 52*B*C^2*a^5*b^5*c^6*d^5*f - 48*B^2*C*a^7*b^3*c^7*d^4*f + 48*B^2*C*a^5*b^5*c^9*d^2*f + 44*B*C^2*a^8*b^2*c^5*d^6*f - 36*B*C^2*a^6*b^4*c^9*d^2*f + 12*B^2*C*a^8*b^2*c^6*d^5*f - 2958*A^2*C*a^4*b^6*c^4*d^7*f - 1932*A^2*C*a^2*b^8*c^4*d^7*f + 1848*A^2*C*a^3*b^7*c^5*d^6*f + 1728*A^2*C*a^3*b^7*c^3*d^8*f + 1524*A^2*C*a^5*b^5*c^5*d^6*f + 1374*A*C^2*a^4*b^6*c^4*d^7*f - 1272*A*C^2*a^3*b^7*c^5*d^6*f - 1236*A*C^2*a^5*b^5*c^5*d^6*f + 1116*A*C^2*a^2*b^8*c^4*d^7*f - 1110*A^2*C*a^4*b^6*c^6*d^5*f + 1038*A*C^2*a^4*b^6*c^6*d^5*f - 768*A^2*C*a^2*b^8*c^2*d^9*f - 696*A^2*C*a^3*b^7*c^7*d^4*f - 666*A*C^2*a^6*b^4*c^4*d^7*f + 564*A^2*C*a^2*b^8*c^6*d^5*f - 564*A*C^2*a^5*b^5*c^7*d^4*f - 555*A*C^2*a^2*b^8*c^8*d^3*f + 519*A^2*C*a^2*b^8*c^8*d^3*f - 480*A*C^2*a^3*b^7*c^3*d^8*f + 456*A*C^2*a^5*b^5*c^3*d^8*f - 420*A*C^2*a^6*b^4*c^2*d^9*f + 408*A*C^2*a^3*b^7*c^7*d^4*f + 408*A*C^2*a^2*b^8*c^2*d^9*f + 348*A^2*C*a^6*b^4*c^2*d^9*f - 348*A*C^2*a^2*b^8*c^6*d^5*f + 342*A*C^2*a^6*b^4*c^6*d^5*f - 336*A*C^2*a^4*b^6*c^8*d^3*f + 324*A^2*C*a^5*b^5*c^7*d^4*f - 312*A^2*C*a^4*b^6*c^2*d^9*f + 264*A^2*C*a^4*b^6*c^8*d^3*f + 240*A*C^2*a^7*b^3*c^5*d^6*f + 195*A*C^2*a^8*b^2*c^2*d^9*f - 174*A^2*C*a^6*b^4*c^6*d^5*f + 144*A*C^2*a^3*b^7*c^9*d^2*f - 123*A^2*C*a^8*b^2*c^2*d^9*f + 120*A*C^2*a^7*b^3*c^3*d^8*f + 108*A*C^2*a^6*b^4*c^8*d^3*f - 102*A^2*C*a^6*b^4*c^4*d^7*f - 96*A^2*C*a^8*b^2*c^4*d^7*f + 72*A^2*C*a^7*b^3*c^3*d^8*f + 72*A*C^2*a^5*b^5*c^9*d^2*f + 48*A^2*C*a^7*b^3*c^5*d^6*f - 48*A^2*C*a^3*b^7*c^9*d^2*f - 48*A*C^2*a^4*b^6*c^2*d^9*f - 24*A^2*C*a^5*b^5*c^3*d^8*f - 12*A*C^2*a^8*b^2*c^4*d^7*f + 2736*A^2*B*a^3*b^7*c^6*d^5*f + 2464*A^2*B*a^4*b^6*c^3*d^8*f - 2298*A*B^2*a^4*b^6*c^4*d^7*f - 2252*A^2*B*a^2*b^8*c^5*d^6*f - 1692*A^2*B*a^5*b^5*c^4*d^7*f - 1592*A*B^2*a^2*b^8*c^4*d^7*f - 1338*A*B^2*a^4*b^6*c^6*d^5*f + 1320*A*B^2*a^3*b^7*c^5*d^6*f + 1212*A*B^2*a^5*b^5*c^5*d^6*f - 1056*A*B^2*a^5*b^5*c^3*d^8*f + 1024*A^2*B*a^3*b^7*c^4*d^7*f - 1022*A^2*B*a^4*b^6*c^7*d^4*f - 880*A^2*B*a^5*b^5*c^2*d^9*f - 846*A^2*B*a^4*b^6*c^5*d^6*f - 840*A*B^2*a^3*b^7*c^7*d^4*f + 760*A*B^2*a^6*b^4*c^2*d^9*f - 704*A^2*B*a^3*b^7*c^2*d^9*f + 688*A*B^2*a^3*b^7*c^3*d^8*f + 660*A^2*B*a^6*b^4*c^3*d^8*f - 612*A^2*B*a^2*b^8*c^7*d^4*f + 462*A*B^2*a^6*b^4*c^4*d^7*f + 459*A*B^2*a^2*b^8*c^8*d^3*f - 412*A*B^2*a^2*b^8*c^2*d^9*f - 408*A*B^2*a^7*b^3*c^3*d^8*f + 388*A^2*B*a^5*b^5*c^6*d^5*f + 296*A^2*B*a^2*b^8*c^3*d^8*f + 288*A*B^2*a^2*b^8*c^6*d^5*f + 284*A*B^2*a^5*b^5*c^7*d^4*f + 236*A*B^2*a^4*b^6*c^8*d^3*f - 226*A*B^2*a^6*b^4*c^6*d^5*f + 212*A*B^2*a^4*b^6*c^2*d^9*f + 202*A^2*B*a^6*b^4*c^5*d^6*f - 152*A^2*B*a^7*b^3*c^4*d^7*f + 88*A^2*B*a^3*b^7*c^8*d^3*f + 79*A^2*B*a^2*b^8*c^9*d^2*f - 70*A^2*B*a^6*b^4*c^7*d^4*f + 68*A*B^2*a^8*b^2*c^4*d^7*f + 64*A^2*B*a^7*b^3*c^2*d^9*f - 64*A*B^2*a^3*b^7*c^9*d^2*f + 56*A^2*B*a^7*b^3*c^6*d^5*f + 56*A^2*B*a^5*b^5*c^8*d^3*f + 37*A^2*B*a^8*b^2*c^3*d^8*f - 28*A^2*B*a^8*b^2*c^5*d^6*f - 28*A^2*B*a^4*b^6*c^9*d^2*f + 17*A*B^2*a^8*b^2*c^2*d^9*f - 16*A*B^2*a^7*b^3*c^5*d^6*f + 24*A*B*C*b^10*c*d^10*f - 6*A*B*C*a^10*c*d^10*f + 48*A*B*C*a*b^9*d^11*f + 4*A*B*C*a^9*b*d^11*f + 432*B^2*C*a*b^9*c^7*d^4*f - 376*B*C^2*a^6*b^4*c*d^10*f - 354*B*C^2*a*b^9*c^8*d^3*f + 352*B^2*C*a^5*b^5*c*d^10*f + 320*B^2*C*a*b^9*c^5*d^6*f + 256*B^2*C*a^3*b^7*c*d^10*f - 232*B^2*C*a^7*b^3*c*d^10*f - 210*B^2*C*a*b^9*c^9*d^2*f - 152*B*C^2*a^4*b^6*c*d^10*f + 85*B*C^2*a^8*b^2*c*d^10*f + 72*B^2*C*a*b^9*c^3*d^8*f - 48*B*C^2*a*b^9*c^6*d^5*f - 40*B*C^2*a^3*b^7*c^10*d*f + 40*B*C^2*a^2*b^8*c*d^10*f + 37*B^2*C*a^2*b^8*c^10*d*f + 22*B^2*C*a^9*b*c^3*d^8*f - 18*B*C^2*a^9*b*c^2*d^9*f + 16*B*C^2*a*b^9*c^2*d^9*f - 12*B^2*C*a^4*b^6*c^10*d*f + 8*B*C^2*a^9*b*c^4*d^7*f + 8*B*C^2*a*b^9*c^4*d^7*f - 984*A^2*C*a*b^9*c^7*d^4*f + 672*A^2*C*a*b^9*c^3*d^8*f + 552*A*C^2*a*b^9*c^7*d^4*f - 504*A^2*C*a^5*b^5*c*d^10*f - 408*A^2*C*a*b^9*c^5*d^6*f + 408*A*C^2*a*b^9*c^5*d^6*f + 336*A*C^2*a^5*b^5*c*d^10*f - 216*A*C^2*a^7*b^3*c*d^10*f + 192*A*C^2*a^3*b^7*c*d^10*f - 162*A*C^2*a*b^9*c^9*d^2*f + 120*A^2*C*a^7*b^3*c*d^10*f + 96*A^2*C*a^3*b^7*c*d^10*f + 90*A^2*C*a*b^9*c^9*d^2*f + 66*A^2*C*a^9*b*c^3*d^8*f - 66*A*C^2*a^9*b*c^3*d^8*f + 57*A*C^2*a^2*b^8*c^10*d*f - 48*A*C^2*a*b^9*c^3*d^8*f - 9*A^2*C*a^2*b^8*c^10*d*f + 1736*A^2*B*a*b^9*c^4*d^7*f + 1248*A^2*B*a*b^9*c^6*d^5*f - 1008*A*B^2*a*b^9*c^7*d^4*f + 772*A^2*B*a^4*b^6*c*d^10*f - 688*A*B^2*a^5*b^5*c*d^10*f - 608*A*B^2*a*b^9*c^5*d^6*f + 436*A^2*B*a^2*b^8*c*d^10*f - 426*A^2*B*a*b^9*c^8*d^3*f + 312*A*B^2*a*b^9*c^3*d^8*f + 304*A^2*B*a*b^9*c^2*d^9*f - 244*A^2*B*a^6*b^4*c*d^10*f - 160*A*B^2*a^3*b^7*c*d^10*f + 114*A*B^2*a*b^9*c^9*d^2*f + 88*A*B^2*a^7*b^3*c*d^10*f - 22*A*B^2*a^9*b*c^3*d^8*f - 18*A^2*B*a^9*b*c^2*d^9*f + 13*A^2*B*a^8*b^2*c*d^10*f - 13*A*B^2*a^2*b^8*c^10*d*f + 8*A^2*B*a^9*b*c^4*d^7*f + 8*A^2*B*a^3*b^7*c^10*d*f + 111*B^2*C*b^10*c^8*d^3*f - 39*B*C^2*b^10*c^9*d^2*f + 24*B*C^2*b^10*c^7*d^4*f - 4*B^2*C*b^10*c^2*d^9*f - 4*B*C^2*b^10*c^5*d^6*f + 432*A^2*C*b^10*c^6*d^5*f + 192*A^2*C*b^10*c^4*d^7*f - 111*A^2*C*b^10*c^8*d^3*f + 111*A*C^2*b^10*c^8*d^3*f - 72*A*C^2*b^10*c^6*d^5*f + 12*A*C^2*b^10*c^4*d^7*f - 3*B^2*C*a^10*c^2*d^9*f - B*C^2*a^10*c^3*d^8*f + 456*A^2*B*b^10*c^7*d^4*f - 288*A^2*B*b^10*c^3*d^8*f + 252*A*B^2*b^10*c^6*d^5*f + 192*A*B^2*b^10*c^4*d^7*f - 183*A*B^2*b^10*c^8*d^3*f - 148*A^2*B*b^10*c^5*d^6*f + 112*B^2*C*a^6*b^4*d^11*f + 76*A*B^2*b^10*c^2*d^9*f - 64*B*C^2*a^7*b^3*d^11*f + 16*B^2*C*a^4*b^6*d^11*f - 16*B^2*C*a^2*b^8*d^11*f + 16*B*C^2*a^5*b^5*d^11*f + 16*B*C^2*a^3*b^7*d^11*f - 9*A^2*C*a^10*c^2*d^9*f + 9*A*C^2*a^10*c^2*d^9*f - 3*A^2*B*b^10*c^9*d^2*f - B^2*C*a^8*b^2*d^11*f + 96*A^2*C*a^4*b^6*d^11*f - 84*A^2*C*a^6*b^4*d^11*f + 72*A*C^2*a^6*b^4*d^11*f - 24*A*C^2*a^4*b^6*d^11*f - 24*A*C^2*a^2*b^8*d^11*f - 21*A*C^2*a^8*b^2*d^11*f + 12*A^2*C*a^2*b^8*d^11*f + 9*A^2*C*a^8*b^2*d^11*f + 3*A*B^2*a^10*c^2*d^9*f - A^2*B*a^10*c^3*d^8*f - B*C^2*a^2*b^8*c^11*f + 176*A*B^2*a^4*b^6*d^11*f + 136*A^2*B*a^5*b^5*d^11*f - 128*A^2*B*a^3*b^7*d^11*f + 112*A*B^2*a^2*b^8*d^11*f - 64*A*B^2*a^6*b^4*d^11*f - 16*A^2*B*a^7*b^3*d^11*f - A^2*B*a^2*b^8*c^11*f - 2*C^3*a^9*b*c*d^10*f - 2*B^3*a*b^9*c^10*d*f - 264*A^3*a*b^9*c*d^10*f + 2*A^3*a^9*b*c*d^10*f - 9*B^2*C*b^10*c^10*d*f + 9*A^2*C*b^10*c^10*d*f - 9*A*C^2*b^10*c^10*d*f + 3*B*C^2*a^10*c*d^10*f - 132*A^2*B*b^10*c*d^10*f - 3*A*B^2*b^10*c^10*d*f - 2*B*C^2*a^9*b*d^11*f + 3*A^2*B*a^10*c*d^10*f - 2*B^2*C*a*b^9*c^11*f - 120*A^2*B*a*b^9*d^11*f - 6*A^2*C*a*b^9*c^11*f + 6*A*C^2*a*b^9*c^11*f - 2*A^2*B*a^9*b*d^11*f + 2*A*B^2*a*b^9*c^11*f + 520*C^3*a^3*b^7*c^5*d^6*f + 460*C^3*a^5*b^5*c^5*d^6*f - 418*C^3*a^4*b^6*c^6*d^5*f + 406*C^3*a^6*b^4*c^4*d^7*f + 268*C^3*a^5*b^5*c^7*d^4*f - 266*C^3*a^6*b^4*c^6*d^5*f + 233*C^3*a^2*b^8*c^8*d^3*f - 176*C^3*a^7*b^3*c^5*d^6*f + 164*C^3*a^6*b^4*c^2*d^9*f + 140*C^3*a^2*b^8*c^6*d^5*f + 136*C^3*a^4*b^6*c^2*d^9*f - 128*C^3*a^3*b^7*c^9*d^2*f + 128*C^3*a^3*b^7*c^3*d^8*f - 108*C^3*a^6*b^4*c^8*d^3*f - 104*C^3*a^7*b^3*c^3*d^8*f - 104*C^3*a^5*b^5*c^3*d^8*f + 100*C^3*a^4*b^6*c^8*d^3*f - 89*C^3*a^8*b^2*c^2*d^9*f - 72*C^3*a^5*b^5*c^9*d^2*f + 40*C^3*a^8*b^2*c^4*d^7*f - 40*C^3*a^3*b^7*c^7*d^4*f - 28*C^3*a^2*b^8*c^4*d^7*f - 16*C^3*a^2*b^8*c^2*d^9*f - 2*C^3*a^4*b^6*c^4*d^7*f + 828*B^3*a^5*b^5*c^4*d^7*f + 408*B^3*a^2*b^8*c^5*d^6*f + 390*B^3*a^4*b^6*c^7*d^4*f - 372*B^3*a^4*b^6*c^3*d^8*f - 336*B^3*a^3*b^7*c^6*d^5*f - 314*B^3*a^6*b^4*c^5*d^6*f + 288*B^3*a^3*b^7*c^4*d^7*f + 216*B^3*a^2*b^8*c^7*d^4*f - 176*B^3*a^7*b^3*c^2*d^9*f + 128*B^3*a^3*b^7*c^2*d^9*f + 108*B^3*a^5*b^5*c^6*d^5*f + 88*B^3*a^7*b^3*c^4*d^7*f + 72*B^3*a^5*b^5*c^2*d^9*f - 68*B^3*a^2*b^8*c^3*d^8*f - 65*B^3*a^2*b^8*c^9*d^2*f - 56*B^3*a^5*b^5*c^8*d^3*f + 40*B^3*a^7*b^3*c^6*d^5*f + 37*B^3*a^8*b^2*c^3*d^8*f + 30*B^3*a^4*b^6*c^5*d^6*f - 28*B^3*a^8*b^2*c^5*d^6*f + 24*B^3*a^3*b^7*c^8*d^3*f - 4*B^3*a^4*b^6*c^9*d^2*f - 2*B^3*a^6*b^4*c^7*d^4*f + 1586*A^3*a^4*b^6*c^4*d^7*f - 1376*A^3*a^3*b^7*c^3*d^8*f - 1096*A^3*a^3*b^7*c^5*d^6*f + 844*A^3*a^2*b^8*c^4*d^7*f - 748*A^3*a^5*b^5*c^5*d^6*f + 490*A^3*a^4*b^6*c^6*d^5*f + 376*A^3*a^2*b^8*c^2*d^9*f + 362*A^3*a^6*b^4*c^4*d^7*f - 356*A^3*a^2*b^8*c^6*d^5*f - 328*A^3*a^5*b^5*c^3*d^8*f + 328*A^3*a^3*b^7*c^7*d^4*f + 224*A^3*a^4*b^6*c^2*d^9*f - 197*A^3*a^2*b^8*c^8*d^3*f - 112*A^3*a^7*b^3*c^5*d^6*f + 98*A^3*a^6*b^4*c^6*d^5*f - 92*A^3*a^6*b^4*c^2*d^9*f - 88*A^3*a^7*b^3*c^3*d^8*f + 68*A^3*a^8*b^2*c^4*d^7*f + 32*A^3*a^3*b^7*c^9*d^2*f - 28*A^3*a^5*b^5*c^7*d^4*f - 28*A^3*a^4*b^6*c^8*d^3*f + 17*A^3*a^8*b^2*c^2*d^9*f + 104*C^3*a^7*b^3*c*d^10*f + 54*C^3*a*b^9*c^9*d^2*f - 40*C^3*a*b^9*c^7*d^4*f - 35*C^3*a^2*b^8*c^10*d*f + 22*C^3*a^9*b*c^3*d^8*f + 16*C^3*a^5*b^5*c*d^10*f - 16*C^3*a^3*b^7*c*d^10*f + 8*C^3*a*b^9*c^5*d^6*f - 2*A*B*C*b^10*c^11*f + 198*B^3*a*b^9*c^8*d^3*f + 192*B^3*a^6*b^4*c*d^10*f - 128*B^3*a*b^9*c^4*d^7*f - 80*B^3*a^2*b^8*c*d^10*f - 56*B^3*a*b^9*c^2*d^9*f - 24*B^3*a*b^9*c^6*d^5*f - 18*B^3*a^9*b*c^2*d^9*f - 16*B^3*a^4*b^6*c*d^10*f + 13*B^3*a^8*b^2*c*d^10*f + 8*B^3*a^9*b*c^4*d^7*f + 8*B^3*a^3*b^7*c^10*d*f - 624*A^3*a*b^9*c^3*d^8*f + 472*A^3*a*b^9*c^7*d^4*f - 272*A^3*a^3*b^7*c*d^10*f + 152*A^3*a^5*b^5*c*d^10*f - 22*A^3*a^9*b*c^3*d^8*f + 18*A^3*a*b^9*c^9*d^2*f - 13*A^3*a^2*b^8*c^10*d*f - 8*A^3*a^7*b^3*c*d^10*f - 8*A^3*a*b^9*c^5*d^6*f + A*B^2*a^8*b^2*d^11*f - C^3*b^10*c^8*d^3*f - 60*B^3*b^10*c^7*d^4*f - 32*B^3*b^10*c^5*d^6*f + 21*B^3*b^10*c^9*d^2*f - 12*B^3*b^10*c^3*d^8*f - 3*C^3*a^10*c^2*d^9*f - 360*A^3*b^10*c^6*d^5*f - 204*A^3*b^10*c^4*d^7*f + 11*C^3*a^8*b^2*d^11*f - 8*C^3*a^6*b^4*d^11*f - 4*C^3*a^4*b^6*d^11*f - B^3*a^10*c^3*d^8*f - 64*B^3*a^5*b^5*d^11*f - 32*B^3*a^3*b^7*d^11*f + 3*A^3*a^10*c^2*d^9*f - 68*A^3*a^4*b^6*d^11*f + 20*A^3*a^6*b^4*d^11*f + 12*A^3*a^2*b^8*d^11*f - B^3*a^2*b^8*c^11*f + 3*C^3*b^10*c^10*d*f + 3*B^3*a^10*c*d^10*f - 3*A^3*b^10*c^10*d*f - 2*C^3*a*b^9*c^11*f - 2*B^3*a^9*b*d^11*f + 2*A^3*a*b^9*c^11*f - 36*A^2*C*b^10*d^11*f + 3*A^2*C*a^10*d^11*f - 3*A*C^2*a^10*d^11*f - A*B^2*a^10*d^11*f + 36*A^3*b^10*d^11*f - A^3*a^10*d^11*f + A^3*b^10*c^8*d^3*f + A^3*a^8*b^2*d^11*f + B^2*C*a^10*d^11*f + B*C^2*b^10*c^11*f + A^2*B*b^10*c^11*f + C^3*a^10*d^11*f + B^3*b^10*c^11*f - 6*A*B^2*C*a*b^7*c^7*d + 4*A*B^2*C*a*b^7*c*d^7 + 168*A^2*B*C*a^3*b^5*c^2*d^6 + 144*A*B*C^2*a^4*b^4*c^3*d^5 - 129*A^2*B*C*a^4*b^4*c^3*d^5 - 96*A*B*C^2*a^3*b^5*c^2*d^6 + 84*A*B*C^2*a^2*b^6*c^3*d^5 + 72*A^2*B*C*a^3*b^5*c^4*d^4 - 72*A^2*B*C*a^2*b^6*c^3*d^5 + 64*A*B^2*C*a^4*b^4*c^4*d^4 - 60*A*B*C^2*a^3*b^5*c^4*d^4 + 57*A^2*B*C*a^2*b^6*c^5*d^3 - 56*A*B^2*C*a^3*b^5*c^5*d^3 - 39*A*B^2*C*a^4*b^4*c^2*d^6 - 38*A*B^2*C*a^5*b^3*c^3*d^5 + 36*A*B^2*C*a^3*b^5*c^3*d^5 + 36*A*B*C^2*a^4*b^4*c^5*d^3 - 30*A*B*C^2*a^2*b^6*c^5*d^3 + 27*A*B^2*C*a^2*b^6*c^6*d^2 - 24*A*B^2*C*a^2*b^6*c^2*d^6 - 24*A*B*C^2*a^5*b^3*c^4*d^4 + 24*A*B*C^2*a^3*b^5*c^6*d^2 + 18*A^2*B*C*a^5*b^3*c^2*d^6 - 18*A^2*B*C*a^4*b^4*c^5*d^3 - 15*A*B^2*C*a^2*b^6*c^4*d^4 + 12*A^2*B*C*a^5*b^3*c^4*d^4 - 12*A^2*B*C*a^3*b^5*c^6*d^2 + 9*A*B^2*C*a^6*b^2*c^2*d^6 + 6*A*B*C^2*a^6*b^2*c^3*d^5 - 3*A^2*B*C*a^6*b^2*c^3*d^5 + 60*A^2*B*C*a*b^7*c^2*d^6 - 51*A^2*B*C*a^4*b^4*c*d^7 + 48*A*B*C^2*a*b^7*c^6*d^2 - 42*A^2*B*C*a^2*b^6*c*d^7 - 42*A^2*B*C*a*b^7*c^6*d^2 + 36*A*B*C^2*a^4*b^4*c*d^7 + 36*A*B*C^2*a^2*b^6*c*d^7 + 36*A*B*C^2*a*b^7*c^4*d^4 - 30*A^2*B*C*a*b^7*c^4*d^4 + 24*A*B^2*C*a*b^7*c^3*d^5 - 24*A*B*C^2*a*b^7*c^2*d^6 + 18*A*B^2*C*a^5*b^3*c*d^7 - 18*A*B*C^2*a^6*b^2*c*d^7 + 12*A*B^2*C*a^3*b^5*c*d^7 + 9*A^2*B*C*a^6*b^2*c*d^7 + 6*A*B^2*C*a*b^7*c^5*d^3 - 6*A*B*C^2*a^2*b^6*c^7*d + 3*A^2*B*C*a^2*b^6*c^7*d - 18*B^3*C*a*b^7*c^6*d^2 - 18*B*C^3*a*b^7*c^6*d^2 - 14*B^3*C*a*b^7*c^4*d^4 - 14*B*C^3*a*b^7*c^4*d^4 - 10*B^3*C*a^2*b^6*c*d^7 - 10*B*C^3*a^2*b^6*c*d^7 + 9*B^3*C*a^6*b^2*c*d^7 + 9*B*C^3*a^6*b^2*c*d^7 - 7*B^3*C*a^4*b^4*c*d^7 - 7*B*C^3*a^4*b^4*c*d^7 + 6*B^2*C^2*a*b^7*c^7*d - 4*B^3*C*a*b^7*c^2*d^6 + 4*B^2*C^2*a*b^7*c*d^7 - 4*B*C^3*a*b^7*c^2*d^6 + 3*B^3*C*a^2*b^6*c^7*d + 3*B*C^3*a^2*b^6*c^7*d + 144*A^3*C*a*b^7*c^3*d^5 + 62*A^3*C*a*b^7*c^5*d^3 + 48*A*C^3*a*b^7*c^3*d^5 - 36*A^2*C^2*a*b^7*c*d^7 + 26*A*C^3*a*b^7*c^5*d^3 + 20*A^3*C*a^3*b^5*c*d^7 + 18*A^2*C^2*a*b^7*c^7*d - 18*A*C^3*a^5*b^3*c*d^7 - 6*A^3*C*a^5*b^3*c*d^7 - 4*A*C^3*a^3*b^5*c*d^7 - 32*A^3*B*a*b^7*c^2*d^6 - 32*A*B^3*a*b^7*c^2*d^6 + 22*A^3*B*a^4*b^4*c*d^7 + 22*A*B^3*a^4*b^4*c*d^7 + 16*A^3*B*a^2*b^6*c*d^7 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18*A^2*C^2*a^4*b^4*c^2*d^6 + 9*A^2*C^2*a^4*b^4*c^6*d^2 + 66*A^2*B^2*a^2*b^6*c^2*d^6 + 60*A^2*B^2*a^2*b^6*c^4*d^4 - 48*A^2*B^2*a^3*b^5*c^3*d^5 + 42*A^2*B^2*a^4*b^4*c^2*d^6 + 28*A^2*B^2*a^3*b^5*c^5*d^3 - 17*A^2*B^2*a^4*b^4*c^4*d^4 - 6*A^2*B^2*a^2*b^6*c^6*d^2 + 4*A^2*B^2*a^5*b^3*c^3*d^5 + 36*A^3*C*a*b^7*c*d^7 - 18*A*C^3*a*b^7*c^7*d + 12*A*C^3*a*b^7*c*d^7 - 6*A^3*C*a*b^7*c^7*d + 12*A^2*B*C*b^8*c*d^7 + 6*A*B*C^2*b^8*c^7*d - 6*A*B*C^2*b^8*c*d^7 - 3*A^2*B*C*b^8*c^7*d + 24*A^2*B*C*a*b^7*d^8 - 12*A*B*C^2*a*b^7*d^8 - 53*B^3*C*a^4*b^4*c^3*d^5 - 53*B*C^3*a^4*b^4*c^3*d^5 - 32*B^3*C*a^2*b^6*c^3*d^5 - 32*B*C^3*a^2*b^6*c^3*d^5 - 18*B^3*C*a^4*b^4*c^5*d^3 - 18*B*C^3*a^4*b^4*c^5*d^3 + 16*B^3*C*a^3*b^5*c^4*d^4 + 16*B*C^3*a^3*b^5*c^4*d^4 + 12*B^3*C*a^5*b^3*c^4*d^4 - 12*B^3*C*a^3*b^5*c^6*d^2 + 12*B^2*C^2*a*b^7*c^3*d^5 + 12*B*C^3*a^5*b^3*c^4*d^4 - 12*B*C^3*a^3*b^5*c^6*d^2 + 8*B^3*C*a^3*b^5*c^2*d^6 + 8*B*C^3*a^3*b^5*c^2*d^6 - 6*B^3*C*a^5*b^3*c^2*d^6 - 6*B^2*C^2*a^5*b^3*c*d^7 + 6*B^2*C^2*a*b^7*c^5*d^3 - 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8880*a^12*b^4*c^6*d^14*f^4 - 8880*a^4*b^12*c^14*d^6*f^4 + 8480*a^11*b^5*c^5*d^15*f^4 + 8480*a^5*b^11*c^15*d^5*f^4 + 7200*a^9*b^7*c^15*d^5*f^4 + 7200*a^7*b^9*c^5*d^15*f^4 - 6912*a^12*b^4*c^12*d^8*f^4 - 6912*a^4*b^12*c^8*d^12*f^4 + 6400*a^13*b^3*c^9*d^11*f^4 + 6400*a^3*b^13*c^11*d^9*f^4 + 5920*a^13*b^3*c^7*d^13*f^4 + 5920*a^3*b^13*c^13*d^7*f^4 - 5392*a^10*b^6*c^4*d^16*f^4 - 5392*a^6*b^10*c^16*d^4*f^4 - 4428*a^8*b^8*c^16*d^4*f^4 - 4428*a^8*b^8*c^4*d^16*f^4 + 4128*a^13*b^3*c^11*d^9*f^4 + 4128*a^3*b^13*c^9*d^11*f^4 - 3328*a^12*b^4*c^4*d^16*f^4 - 3328*a^4*b^12*c^16*d^4*f^4 + 3264*a^13*b^3*c^5*d^15*f^4 + 3264*a^3*b^13*c^15*d^5*f^4 - 2480*a^14*b^2*c^8*d^12*f^4 - 2480*a^2*b^14*c^12*d^8*f^4 + 2240*a^11*b^5*c^15*d^5*f^4 + 2240*a^5*b^11*c^5*d^15*f^4 - 2128*a^12*b^4*c^14*d^6*f^4 - 2128*a^4*b^12*c^6*d^14*f^4 + 2112*a^9*b^7*c^3*d^17*f^4 + 2112*a^7*b^9*c^17*d^3*f^4 + 2048*a^11*b^5*c^3*d^17*f^4 + 2048*a^5*b^11*c^17*d^3*f^4 - 2000*a^14*b^2*c^6*d^14*f^4 - 2000*a^2*b^14*c^14*d^6*f^4 - 1792*a^10*b^6*c^16*d^4*f^4 - 1792*a^6*b^10*c^4*d^16*f^4 - 1776*a^14*b^2*c^10*d^10*f^4 - 1776*a^2*b^14*c^10*d^10*f^4 + 1472*a^13*b^3*c^13*d^7*f^4 + 1472*a^3*b^13*c^7*d^13*f^4 + 1088*a^9*b^7*c^17*d^3*f^4 + 1088*a^7*b^9*c^3*d^17*f^4 + 992*a^13*b^3*c^3*d^17*f^4 + 992*a^3*b^13*c^17*d^3*f^4 - 912*a^14*b^2*c^4*d^16*f^4 - 912*a^2*b^14*c^16*d^4*f^4 - 768*a^10*b^6*c^2*d^18*f^4 - 768*a^6*b^10*c^18*d^2*f^4 - 688*a^14*b^2*c^12*d^8*f^4 - 688*a^2*b^14*c^8*d^12*f^4 - 592*a^12*b^4*c^2*d^18*f^4 - 592*a^4*b^12*c^18*d^2*f^4 - 472*a^8*b^8*c^18*d^2*f^4 - 472*a^8*b^8*c^2*d^18*f^4 - 280*a^12*b^4*c^16*d^4*f^4 - 280*a^4*b^12*c^4*d^16*f^4 + 224*a^13*b^3*c^15*d^5*f^4 + 224*a^11*b^5*c^17*d^3*f^4 + 224*a^5*b^11*c^3*d^17*f^4 + 224*a^3*b^13*c^5*d^15*f^4 - 208*a^14*b^2*c^2*d^18*f^4 - 208*a^2*b^14*c^18*d^2*f^4 - 112*a^14*b^2*c^14*d^6*f^4 - 112*a^10*b^6*c^18*d^2*f^4 - 112*a^6*b^10*c^2*d^18*f^4 - 112*a^2*b^14*c^6*d^14*f^4 - 80*b^16*c^14*d^6*f^4 - 60*b^16*c^16*d^4*f^4 - 60*b^16*c^12*d^8*f^4 - 24*b^16*c^18*d^2*f^4 - 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968*B*C*a^6*b^6*c^3*d^11*f^2 - 864*B*C*a^8*b^4*c^5*d^9*f^2 - 828*B*C*a^4*b^8*c^9*d^5*f^2 - 792*B*C*a^4*b^8*c^3*d^11*f^2 - 792*B*C*a^2*b^10*c^11*d^3*f^2 - 776*B*C*a^9*b^3*c^8*d^6*f^2 + 688*B*C*a^7*b^5*c^4*d^10*f^2 - 672*B*C*a^10*b^2*c^3*d^11*f^2 - 592*B*C*a^2*b^10*c^9*d^5*f^2 + 544*B*C*a^10*b^2*c^7*d^7*f^2 - 492*B*C*a^2*b^10*c^5*d^9*f^2 + 480*B*C*a^5*b^7*c^10*d^4*f^2 - 392*B*C*a^10*b^2*c^5*d^9*f^2 + 332*B*C*a^8*b^4*c^9*d^5*f^2 - 328*B*C*a^6*b^6*c^11*d^3*f^2 + 320*B*C*a^9*b^3*c^2*d^12*f^2 + 272*B*C*a^3*b^9*c^12*d^2*f^2 - 248*B*C*a^5*b^7*c^4*d^10*f^2 - 248*B*C*a^2*b^10*c^3*d^11*f^2 - 208*B*C*a^7*b^5*c^10*d^4*f^2 - 192*B*C*a^5*b^7*c^2*d^12*f^2 + 144*B*C*a^2*b^10*c^7*d^7*f^2 - 96*B*C*a^3*b^9*c^4*d^10*f^2 + 88*B*C*a^5*b^7*c^12*d^2*f^2 - 72*B*C*a^8*b^4*c^11*d^3*f^2 + 48*B*C*a^9*b^3*c^10*d^4*f^2 - 48*B*C*a^7*b^5*c^12*d^2*f^2 - 48*B*C*a^7*b^5*c^2*d^12*f^2 - 48*B*C*a^3*b^9*c^2*d^12*f^2 - 12*B*C*a^10*b^2*c^9*d^5*f^2 + 4*B*C*a^6*b^6*c^5*d^9*f^2 + 5824*A*C*a^7*b^5*c^5*d^9*f^2 - 4378*A*C*a^8*b^4*c^6*d^8*f^2 + 4296*A*C*a^5*b^7*c^5*d^9*f^2 - 3912*A*C*a^6*b^6*c^6*d^8*f^2 - 3672*A*C*a^5*b^7*c^9*d^5*f^2 + 3594*A*C*a^4*b^8*c^8*d^6*f^2 + 3236*A*C*a^6*b^6*c^8*d^6*f^2 + 2816*A*C*a^9*b^3*c^5*d^9*f^2 + 2624*A*C*a^3*b^9*c^5*d^9*f^2 + 2432*A*C*a^7*b^5*c^7*d^7*f^2 - 2366*A*C*a^8*b^4*c^4*d^10*f^2 + 2298*A*C*a^4*b^8*c^10*d^4*f^2 + 1872*A*C*a^3*b^9*c^7*d^7*f^2 + 1848*A*C*a^6*b^6*c^10*d^4*f^2 - 1644*A*C*a^6*b^6*c^4*d^10*f^2 - 1488*A*C*a^7*b^5*c^9*d^5*f^2 - 1408*A*C*a^3*b^9*c^9*d^5*f^2 - 1308*A*C*a^4*b^8*c^6*d^8*f^2 + 1248*A*C*a^5*b^7*c^7*d^7*f^2 - 1012*A*C*a^10*b^2*c^6*d^8*f^2 + 1008*A*C*a^7*b^5*c^3*d^11*f^2 + 992*A*C*a^5*b^7*c^3*d^11*f^2 + 928*A*C*a^3*b^9*c^3*d^11*f^2 + 848*A*C*a^9*b^3*c^7*d^7*f^2 + 636*A*C*a^2*b^10*c^8*d^6*f^2 - 628*A*C*a^10*b^2*c^4*d^10*f^2 - 600*A*C*a^2*b^10*c^6*d^8*f^2 - 576*A*C*a^5*b^7*c^11*d^3*f^2 + 572*A*C*a^2*b^10*c^10*d^4*f^2 + 464*A*C*a^8*b^4*c^8*d^6*f^2 + 304*A*C*a^6*b^6*c^2*d^12*f^2 - 304*A*C*a^4*b^8*c^4*d^10*f^2 + 296*A*C*a^4*b^8*c^2*d^12*f^2 + 260*A*C*a^8*b^4*c^10*d^4*f^2 - 232*A*C*a^9*b^3*c^9*d^5*f^2 - 232*A*C*a^2*b^10*c^12*d^2*f^2 + 228*A*C*a^10*b^2*c^2*d^12*f^2 - 188*A*C*a^2*b^10*c^4*d^10*f^2 + 144*A*C*a^3*b^9*c^11*d^3*f^2 + 116*A*C*a^6*b^6*c^12*d^2*f^2 + 112*A*C*a^9*b^3*c^3*d^11*f^2 - 112*A*C*a^7*b^5*c^11*d^3*f^2 + 92*A*C*a^10*b^2*c^8*d^6*f^2 + 74*A*C*a^4*b^8*c^12*d^2*f^2 + 62*A*C*a^8*b^4*c^2*d^12*f^2 + 40*A*C*a^2*b^10*c^2*d^12*f^2 - 7008*A*B*a^6*b^6*c^7*d^7*f^2 - 4032*A*B*a^4*b^8*c^7*d^7*f^2 + 3952*A*B*a^7*b^5*c^8*d^6*f^2 + 3648*A*B*a^5*b^7*c^8*d^6*f^2 - 3392*A*B*a^8*b^4*c^7*d^7*f^2 + 3264*A*B*a^7*b^5*c^6*d^8*f^2 - 2992*A*B*a^5*b^7*c^4*d^10*f^2 - 2368*A*B*a^7*b^5*c^4*d^10*f^2 - 2304*A*B*a^3*b^9*c^4*d^10*f^2 - 1968*A*B*a^6*b^6*c^9*d^5*f^2 - 1872*A*B*a^9*b^3*c^4*d^10*f^2 - 1728*A*B*a^2*b^10*c^7*d^7*f^2 + 1712*A*B*a^8*b^4*c^3*d^11*f^2 + 1536*A*B*a^5*b^7*c^6*d^8*f^2 - 1536*A*B*a^3*b^9*c^10*d^4*f^2 - 1392*A*B*a^5*b^7*c^2*d^12*f^2 + 1328*A*B*a^6*b^6*c^3*d^11*f^2 - 1104*A*B*a^3*b^9*c^2*d^12*f^2 - 1056*A*B*a^3*b^9*c^6*d^8*f^2 + 976*A*B*a^9*b^3*c^6*d^8*f^2 + 960*A*B*a^4*b^8*c^11*d^3*f^2 + 936*A*B*a^8*b^4*c^5*d^9*f^2 - 912*A*B*a^5*b^7*c^10*d^4*f^2 + 848*A*B*a^9*b^3*c^8*d^6*f^2 - 816*A*B*a^7*b^5*c^2*d^12*f^2 + 816*A*B*a^4*b^8*c^3*d^11*f^2 + 768*A*B*a^10*b^2*c^3*d^11*f^2 + 672*A*B*a^3*b^9*c^8*d^6*f^2 - 632*A*B*a^8*b^4*c^9*d^5*f^2 - 608*A*B*a^2*b^10*c^9*d^5*f^2 - 552*A*B*a^4*b^8*c^9*d^5*f^2 - 544*A*B*a^10*b^2*c^7*d^7*f^2 - 480*A*B*a^2*b^10*c^5*d^9*f^2 + 464*A*B*a^10*b^2*c^5*d^9*f^2 - 464*A*B*a^9*b^3*c^2*d^12*f^2 + 432*A*B*a^2*b^10*c^11*d^3*f^2 - 368*A*B*a^3*b^9*c^12*d^2*f^2 - 256*A*B*a^6*b^6*c^5*d^9*f^2 - 208*A*B*a^5*b^7*c^12*d^2*f^2 + 176*A*B*a^4*b^8*c^5*d^9*f^2 + 112*A*B*a^7*b^5*c^10*d^4*f^2 + 112*A*B*a^6*b^6*c^11*d^3*f^2 - 16*A*B*a^2*b^10*c^3*d^11*f^2 - 576*B*C*a*b^11*c^8*d^6*f^2 + 400*B*C*a^11*b*c^4*d^10*f^2 - 288*B*C*a*b^11*c^6*d^8*f^2 - 176*B*C*a^11*b*c^6*d^8*f^2 + 128*B*C*a*b^11*c^10*d^4*f^2 - 108*B*C*a^4*b^8*c*d^13*f^2 - 104*B*C*a*b^11*c^4*d^10*f^2 - 92*B*C*a^4*b^8*c^13*d*f^2 - 60*B*C*a^8*b^4*c*d^13*f^2 - 60*B*C*a^6*b^6*c*d^13*f^2 + 48*B*C*a^11*b*c^2*d^12*f^2 - 40*B*C*a^2*b^10*c*d^13*f^2 - 28*B*C*a^2*b^10*c^13*d*f^2 - 24*B*C*a*b^11*c^12*d^2*f^2 + 20*B*C*a^10*b^2*c*d^13*f^2 - 16*B*C*a*b^11*c^2*d^12*f^2 + 12*B*C*a^6*b^6*c^13*d*f^2 + 912*A*C*a*b^11*c^7*d^7*f^2 + 808*A*C*a*b^11*c^5*d^9*f^2 + 432*A*C*a^11*b*c^5*d^9*f^2 + 336*A*C*a*b^11*c^3*d^11*f^2 + 224*A*C*a*b^11*c^11*d^3*f^2 - 112*A*C*a^11*b*c^3*d^11*f^2 + 112*A*C*a^3*b^9*c*d^13*f^2 - 88*A*C*a^9*b^3*c*d^13*f^2 + 80*A*C*a^3*b^9*c^13*d*f^2 + 56*A*C*a^5*b^7*c*d^13*f^2 + 48*A*C*a*b^11*c^9*d^5*f^2 - 40*A*C*a^5*b^7*c^13*d*f^2 - 16*A*C*a^11*b*c^7*d^7*f^2 + 16*A*C*a^7*b^5*c*d^13*f^2 - 496*A*B*a*b^11*c^4*d^10*f^2 - 400*A*B*a^11*b*c^4*d^10*f^2 + 288*A*B*a*b^11*c^8*d^6*f^2 - 288*A*B*a*b^11*c^6*d^8*f^2 - 272*A*B*a*b^11*c^2*d^12*f^2 + 240*A*B*a^6*b^6*c*d^13*f^2 - 224*A*B*a*b^11*c^10*d^4*f^2 + 192*A*B*a^8*b^4*c*d^13*f^2 + 192*A*B*a^4*b^8*c*d^13*f^2 + 176*A*B*a^11*b*c^6*d^8*f^2 + 104*A*B*a^4*b^8*c^13*d*f^2 - 48*A*B*a^11*b*c^2*d^12*f^2 + 16*A*B*a^10*b^2*c*d^13*f^2 + 16*A*B*a^2*b^10*c^13*d*f^2 + 16*A*B*a^2*b^10*c*d^13*f^2 - 112*B*C*b^12*c^11*d^3*f^2 + 4*B*C*b^12*c^5*d^9*f^2 + 150*A*C*b^12*c^10*d^4*f^2 - 80*B*C*a^12*c^3*d^11*f^2 + 66*A*C*b^12*c^8*d^6*f^2 - 30*A*C*b^12*c^12*d^2*f^2 + 24*B*C*a^12*c^5*d^9*f^2 - 12*A*C*b^12*c^4*d^10*f^2 - 576*A*B*b^12*c^7*d^7*f^2 - 432*A*B*b^12*c^9*d^5*f^2 - 400*A*B*b^12*c^5*d^9*f^2 - 144*A*B*b^12*c^3*d^11*f^2 - 96*B*C*a^7*b^5*d^14*f^2 - 72*B*C*a^5*b^7*d^14*f^2 - 66*A*C*a^12*c^4*d^10*f^2 + 54*A*C*a^12*c^2*d^12*f^2 - 32*A*B*b^12*c^11*d^3*f^2 - 24*B*C*a^9*b^3*d^14*f^2 - 16*B*C*a^3*b^9*d^14*f^2 + 2*A*C*a^12*c^6*d^8*f^2 + 116*A*C*a^6*b^6*d^14*f^2 + 100*A*C*a^4*b^8*d^14*f^2 + 80*A*B*a^12*c^3*d^11*f^2 + 24*A*C*a^2*b^10*d^14*f^2 - 24*A*B*a^12*c^5*d^9*f^2 + 22*A*C*a^8*b^4*d^14*f^2 + 16*B*C*a^3*b^9*c^14*f^2 + 8*A*C*a^10*b^2*d^14*f^2 - 192*A*B*a^5*b^7*d^14*f^2 - 176*A*B*a^3*b^9*d^14*f^2 - 48*A*B*a^7*b^5*d^14*f^2 - 28*A*C*a^2*b^10*c^14*f^2 + 2*A*C*a^4*b^8*c^14*f^2 - 16*A*B*a^3*b^9*c^14*f^2 + 2508*C^2*a^6*b^6*c^6*d^8*f^2 + 2376*C^2*a^5*b^7*c^9*d^5*f^2 + 2357*C^2*a^8*b^4*c^6*d^8*f^2 - 2048*C^2*a^7*b^5*c^5*d^9*f^2 + 1304*C^2*a^3*b^9*c^9*d^5*f^2 + 1303*C^2*a^8*b^4*c^4*d^10*f^2 + 1212*C^2*a^6*b^6*c^4*d^10*f^2 - 1203*C^2*a^4*b^8*c^8*d^6*f^2 - 1192*C^2*a^9*b^3*c^5*d^9*f^2 + 1062*C^2*a^4*b^8*c^6*d^8*f^2 + 984*C^2*a^7*b^5*c^9*d^5*f^2 - 952*C^2*a^6*b^6*c^8*d^6*f^2 + 768*C^2*a^5*b^7*c^7*d^7*f^2 - 681*C^2*a^4*b^8*c^10*d^4*f^2 - 672*C^2*a^5*b^7*c^5*d^9*f^2 - 480*C^2*a^6*b^6*c^10*d^4*f^2 + 458*C^2*a^10*b^2*c^6*d^8*f^2 - 448*C^2*a^7*b^5*c^7*d^7*f^2 + 422*C^2*a^4*b^8*c^4*d^10*f^2 + 372*C^2*a^2*b^10*c^6*d^8*f^2 + 360*C^2*a^5*b^7*c^11*d^3*f^2 + 312*C^2*a^3*b^9*c^7*d^7*f^2 + 278*C^2*a^10*b^2*c^4*d^10*f^2 - 232*C^2*a^9*b^3*c^7*d^7*f^2 + 194*C^2*a^2*b^10*c^12*d^2*f^2 + 176*C^2*a^9*b^3*c^9*d^5*f^2 + 152*C^2*a^5*b^7*c^3*d^11*f^2 + 124*C^2*a^2*b^10*c^4*d^10*f^2 - 120*C^2*a^7*b^5*c^3*d^11*f^2 - 114*C^2*a^10*b^2*c^2*d^12*f^2 - 102*C^2*a^2*b^10*c^8*d^6*f^2 + 101*C^2*a^4*b^8*c^12*d^2*f^2 + 100*C^2*a^6*b^6*c^2*d^12*f^2 - 88*C^2*a^3*b^9*c^5*d^9*f^2 + 77*C^2*a^8*b^4*c^2*d^12*f^2 + 72*C^2*a^3*b^9*c^11*d^3*f^2 - 64*C^2*a^10*b^2*c^8*d^6*f^2 + 64*C^2*a^3*b^9*c^3*d^11*f^2 - 58*C^2*a^2*b^10*c^10*d^4*f^2 + 56*C^2*a^7*b^5*c^11*d^3*f^2 + 56*C^2*a^6*b^6*c^12*d^2*f^2 + 40*C^2*a^9*b^3*c^3*d^11*f^2 + 36*C^2*a^8*b^4*c^12*d^2*f^2 + 32*C^2*a^4*b^8*c^2*d^12*f^2 + 26*C^2*a^8*b^4*c^10*d^4*f^2 + 16*C^2*a^2*b^10*c^2*d^12*f^2 + 2*C^2*a^8*b^4*c^8*d^6*f^2 + 2277*B^2*a^4*b^8*c^8*d^6*f^2 + 2144*B^2*a^7*b^5*c^5*d^9*f^2 - 2112*B^2*a^5*b^7*c^9*d^5*f^2 + 2028*B^2*a^6*b^6*c^8*d^6*f^2 - 1671*B^2*a^8*b^4*c^6*d^8*f^2 + 1275*B^2*a^4*b^8*c^10*d^4*f^2 + 1176*B^2*a^5*b^7*c^5*d^9*f^2 + 1096*B^2*a^9*b^3*c^5*d^9*f^2 - 1044*B^2*a^6*b^6*c^6*d^8*f^2 + 984*B^2*a^6*b^6*c^10*d^4*f^2 - 968*B^2*a^3*b^9*c^9*d^5*f^2 - 888*B^2*a^7*b^5*c^9*d^5*f^2 + 672*B^2*a^7*b^5*c^7*d^7*f^2 + 664*B^2*a^3*b^9*c^5*d^9*f^2 - 649*B^2*a^8*b^4*c^4*d^10*f^2 + 618*B^2*a^2*b^10*c^8*d^6*f^2 + 514*B^2*a^4*b^8*c^4*d^10*f^2 + 460*B^2*a^6*b^6*c^2*d^12*f^2 + 422*B^2*a^8*b^4*c^8*d^6*f^2 + 406*B^2*a^2*b^10*c^10*d^4*f^2 - 382*B^2*a^10*b^2*c^6*d^8*f^2 + 368*B^2*a^4*b^8*c^2*d^12*f^2 - 312*B^2*a^5*b^7*c^11*d^3*f^2 + 312*B^2*a^3*b^9*c^7*d^7*f^2 + 248*B^2*a^9*b^3*c^7*d^7*f^2 + 245*B^2*a^8*b^4*c^2*d^12*f^2 - 192*B^2*a^5*b^7*c^7*d^7*f^2 - 184*B^2*a^9*b^3*c^3*d^11*f^2 + 182*B^2*a^10*b^2*c^2*d^12*f^2 + 176*B^2*a^3*b^9*c^3*d^11*f^2 + 174*B^2*a^4*b^8*c^6*d^8*f^2 - 170*B^2*a^10*b^2*c^4*d^10*f^2 - 152*B^2*a^9*b^3*c^9*d^5*f^2 + 152*B^2*a^2*b^10*c^4*d^10*f^2 + 142*B^2*a^8*b^4*c^10*d^4*f^2 - 90*B^2*a^2*b^10*c^12*d^2*f^2 + 88*B^2*a^2*b^10*c^2*d^12*f^2 + 84*B^2*a^10*b^2*c^8*d^6*f^2 + 84*B^2*a^2*b^10*c^6*d^8*f^2 + 60*B^2*a^6*b^6*c^12*d^2*f^2 - 56*B^2*a^7*b^5*c^11*d^3*f^2 + 53*B^2*a^4*b^8*c^12*d^2*f^2 + 24*B^2*a^7*b^5*c^3*d^11*f^2 + 24*B^2*a^6*b^6*c^4*d^10*f^2 + 24*B^2*a^3*b^9*c^11*d^3*f^2 - 8*B^2*a^5*b^7*c^3*d^11*f^2 + 4566*A^2*a^4*b^8*c^6*d^8*f^2 + 4284*A^2*a^6*b^6*c^6*d^8*f^2 - 3776*A^2*a^7*b^5*c^5*d^9*f^2 - 3624*A^2*a^5*b^7*c^5*d^9*f^2 + 3122*A^2*a^4*b^8*c^4*d^10*f^2 + 3108*A^2*a^2*b^10*c^6*d^8*f^2 + 2741*A^2*a^8*b^4*c^6*d^8*f^2 + 2592*A^2*a^6*b^6*c^4*d^10*f^2 - 2536*A^2*a^3*b^9*c^5*d^9*f^2 + 2224*A^2*a^2*b^10*c^4*d^10*f^2 - 2184*A^2*a^3*b^9*c^7*d^7*f^2 - 2016*A^2*a^5*b^7*c^7*d^7*f^2 - 1984*A^2*a^7*b^5*c^7*d^7*f^2 + 1626*A^2*a^2*b^10*c^8*d^6*f^2 - 1624*A^2*a^9*b^3*c^5*d^9*f^2 + 1603*A^2*a^8*b^4*c^4*d^10*f^2 + 1296*A^2*a^5*b^7*c^9*d^5*f^2 - 1144*A^2*a^5*b^7*c^3*d^11*f^2 - 992*A^2*a^3*b^9*c^3*d^11*f^2 + 968*A^2*a^4*b^8*c^2*d^12*f^2 - 888*A^2*a^7*b^5*c^3*d^11*f^2 + 849*A^2*a^4*b^8*c^8*d^6*f^2 + 808*A^2*a^2*b^10*c^2*d^12*f^2 - 616*A^2*a^9*b^3*c^7*d^7*f^2 + 554*A^2*a^10*b^2*c^6*d^8*f^2 + 504*A^2*a^7*b^5*c^9*d^5*f^2 - 504*A^2*a^6*b^6*c^10*d^4*f^2 + 460*A^2*a^6*b^6*c^2*d^12*f^2 + 350*A^2*a^10*b^2*c^4*d^10*f^2 + 350*A^2*a^2*b^10*c^10*d^4*f^2 - 321*A^2*a^4*b^8*c^10*d^4*f^2 + 216*A^2*a^5*b^7*c^11*d^3*f^2 - 216*A^2*a^3*b^9*c^11*d^3*f^2 + 182*A^2*a^2*b^10*c^12*d^2*f^2 - 152*A^2*a^9*b^3*c^3*d^11*f^2 - 124*A^2*a^6*b^6*c^8*d^6*f^2 - 114*A^2*a^10*b^2*c^2*d^12*f^2 + 104*A^2*a^3*b^9*c^9*d^5*f^2 + 77*A^2*a^8*b^4*c^2*d^12*f^2 + 74*A^2*a^8*b^4*c^8*d^6*f^2 - 70*A^2*a^8*b^4*c^10*d^4*f^2 + 56*A^2*a^9*b^3*c^9*d^5*f^2 + 56*A^2*a^7*b^5*c^11*d^3*f^2 + 41*A^2*a^4*b^8*c^12*d^2*f^2 - 28*A^2*a^10*b^2*c^8*d^6*f^2 - 28*A^2*a^6*b^6*c^12*d^2*f^2 + 12*B*C*b^12*c^13*d*f^2 + 24*B*C*a^12*c*d^13*f^2 - 24*A*B*b^12*c^13*d*f^2 - 24*A*B*b^12*c*d^13*f^2 - 16*B*C*a^11*b*d^14*f^2 - 24*A*B*a^12*c*d^13*f^2 - 16*B*C*a*b^11*c^14*f^2 - 48*A*B*a*b^11*d^14*f^2 + 16*A*B*a^11*b*d^14*f^2 + 16*A*B*a*b^11*c^14*f^2 - 216*C^2*a^11*b*c^5*d^9*f^2 + 216*C^2*a*b^11*c^9*d^5*f^2 + 56*C^2*a^11*b*c^3*d^11*f^2 + 56*C^2*a^9*b^3*c*d^13*f^2 + 56*C^2*a^5*b^7*c*d^13*f^2 + 40*C^2*a^7*b^5*c*d^13*f^2 - 40*C^2*a*b^11*c^11*d^3*f^2 + 32*C^2*a^5*b^7*c^13*d*f^2 - 24*C^2*a*b^11*c^7*d^7*f^2 - 16*C^2*a^3*b^9*c^13*d*f^2 + 16*C^2*a^3*b^9*c*d^13*f^2 + 8*C^2*a^11*b*c^7*d^7*f^2 - 8*C^2*a*b^11*c^5*d^9*f^2 + 264*B^2*a*b^11*c^7*d^7*f^2 + 224*B^2*a*b^11*c^5*d^9*f^2 + 168*B^2*a^11*b*c^5*d^9*f^2 - 112*B^2*a^9*b^3*c*d^13*f^2 - 104*B^2*a^11*b*c^3*d^11*f^2 - 104*B^2*a^7*b^5*c*d^13*f^2 + 96*B^2*a*b^11*c^3*d^11*f^2 + 88*B^2*a*b^11*c^11*d^3*f^2 - 72*B^2*a*b^11*c^9*d^5*f^2 - 64*B^2*a^5*b^7*c*d^13*f^2 + 32*B^2*a^3*b^9*c^13*d*f^2 - 24*B^2*a^11*b*c^7*d^7*f^2 - 24*B^2*a^5*b^7*c^13*d*f^2 + 16*B^2*a^3*b^9*c*d^13*f^2 - 888*A^2*a*b^11*c^7*d^7*f^2 - 800*A^2*a*b^11*c^5*d^9*f^2 - 336*A^2*a*b^11*c^3*d^11*f^2 - 264*A^2*a*b^11*c^9*d^5*f^2 - 216*A^2*a^11*b*c^5*d^9*f^2 - 184*A^2*a*b^11*c^11*d^3*f^2 - 128*A^2*a^3*b^9*c*d^13*f^2 - 112*A^2*a^5*b^7*c*d^13*f^2 - 64*A^2*a^3*b^9*c^13*d*f^2 + 56*A^2*a^11*b*c^3*d^11*f^2 - 56*A^2*a^7*b^5*c*d^13*f^2 + 32*A^2*a^9*b^3*c*d^13*f^2 + 8*A^2*a^11*b*c^7*d^7*f^2 + 8*A^2*a^5*b^7*c^13*d*f^2 + 24*C^2*a^11*b*c*d^13*f^2 - 16*C^2*a*b^11*c^13*d*f^2 - 40*B^2*a^11*b*c*d^13*f^2 + 24*B^2*a*b^11*c^13*d*f^2 + 16*B^2*a*b^11*c*d^13*f^2 - 48*A^2*a*b^11*c*d^13*f^2 - 40*A^2*a*b^11*c^13*d*f^2 + 24*A^2*a^11*b*c*d^13*f^2 - 6*A*C*a^12*d^14*f^2 + 2*A*C*b^12*c^14*f^2 + 33*C^2*b^12*c^12*d^2*f^2 - 27*C^2*b^12*c^10*d^4*f^2 + 3*C^2*b^12*c^8*d^6*f^2 + 117*B^2*b^12*c^10*d^4*f^2 + 111*B^2*b^12*c^8*d^6*f^2 + 72*B^2*b^12*c^6*d^8*f^2 + 33*C^2*a^12*c^4*d^10*f^2 - 27*C^2*a^12*c^2*d^12*f^2 + 24*B^2*b^12*c^4*d^10*f^2 + 4*B^2*b^12*c^2*d^12*f^2 - 3*B^2*b^12*c^12*d^2*f^2 - C^2*a^12*c^6*d^8*f^2 + 720*A^2*b^12*c^6*d^8*f^2 + 552*A^2*b^12*c^4*d^10*f^2 + 471*A^2*b^12*c^8*d^6*f^2 + 216*A^2*b^12*c^2*d^12*f^2 + 93*A^2*b^12*c^10*d^4*f^2 + 33*B^2*a^12*c^2*d^12*f^2 + 33*A^2*b^12*c^12*d^2*f^2 + 31*C^2*a^8*b^4*d^14*f^2 - 27*B^2*a^12*c^4*d^10*f^2 + 20*C^2*a^6*b^6*d^14*f^2 + 4*C^2*a^4*b^8*d^14*f^2 + 3*B^2*a^12*c^6*d^8*f^2 + 2*C^2*a^10*b^2*d^14*f^2 + 80*B^2*a^6*b^6*d^14*f^2 + 64*B^2*a^4*b^8*d^14*f^2 + 33*A^2*a^12*c^4*d^10*f^2 + 31*B^2*a^8*b^4*d^14*f^2 - 27*A^2*a^12*c^2*d^12*f^2 + 16*B^2*a^2*b^10*d^14*f^2 + 14*C^2*a^2*b^10*c^14*f^2 + 14*B^2*a^10*b^2*d^14*f^2 - C^2*a^4*b^8*c^14*f^2 - A^2*a^12*c^6*d^8*f^2 + 120*A^2*a^2*b^10*d^14*f^2 + 112*A^2*a^4*b^8*d^14*f^2 - 17*A^2*a^8*b^4*d^14*f^2 - 10*B^2*a^2*b^10*c^14*f^2 - 10*A^2*a^10*b^2*d^14*f^2 + 8*A^2*a^6*b^6*d^14*f^2 + 3*B^2*a^4*b^8*c^14*f^2 + 14*A^2*a^2*b^10*c^14*f^2 - A^2*a^4*b^8*c^14*f^2 + 3*C^2*a^12*d^14*f^2 - C^2*b^12*c^14*f^2 + 36*A^2*b^12*d^14*f^2 + 3*B^2*b^12*c^14*f^2 - B^2*a^12*d^14*f^2 + 3*A^2*a^12*d^14*f^2 - A^2*b^12*c^14*f^2 - 44*A*B*C*a*b^9*c^10*d*f + 3816*A*B*C*a^5*b^5*c^4*d^7*f + 2920*A*B*C*a^2*b^8*c^5*d^6*f - 2736*A*B*C*a^3*b^7*c^6*d^5*f - 2672*A*B*C*a^4*b^6*c^3*d^8*f + 1996*A*B*C*a^4*b^6*c^7*d^4*f - 1412*A*B*C*a^6*b^4*c^5*d^6*f + 1120*A*B*C*a^3*b^7*c^2*d^9*f + 1080*A*B*C*a^2*b^8*c^7*d^4*f + 1040*A*B*C*a^5*b^5*c^2*d^9*f + 684*A*B*C*a^4*b^6*c^5*d^6*f + 592*A*B*C*a^3*b^7*c^4*d^7*f - 560*A*B*C*a^7*b^3*c^2*d^9*f - 448*A*B*C*a^2*b^8*c^3*d^8*f - 400*A*B*C*a^5*b^5*c^8*d^3*f - 398*A*B*C*a^2*b^8*c^9*d^2*f - 312*A*B*C*a^6*b^4*c^3*d^8*f + 166*A*B*C*a^8*b^2*c^3*d^8*f + 136*A*B*C*a^5*b^5*c^6*d^5*f + 128*A*B*C*a^7*b^3*c^6*d^5*f - 100*A*B*C*a^6*b^4*c^7*d^4*f + 64*A*B*C*a^7*b^3*c^4*d^7*f - 64*A*B*C*a^4*b^6*c^9*d^2*f - 32*A*B*C*a^3*b^7*c^8*d^3*f - 16*A*B*C*a^8*b^2*c^5*d^6*f - 1312*A*B*C*a*b^9*c^4*d^7*f + 996*A*B*C*a*b^9*c^8*d^3*f + 728*A*B*C*a^6*b^4*c*d^10*f - 624*A*B*C*a*b^9*c^6*d^5*f - 584*A*B*C*a^2*b^8*c*d^10*f - 512*A*B*C*a^4*b^6*c*d^10*f - 320*A*B*C*a*b^9*c^2*d^9*f - 98*A*B*C*a^8*b^2*c*d^10*f + 36*A*B*C*a^9*b*c^2*d^9*f + 32*A*B*C*a^3*b^7*c^10*d*f - 16*A*B*C*a^9*b*c^4*d^7*f + 46*B*C^2*a*b^9*c^10*d*f - 16*B^2*C*a*b^9*c*d^10*f - 2*B^2*C*a^9*b*c*d^10*f + 312*A^2*C*a*b^9*c*d^10*f - 48*A*C^2*a*b^9*c*d^10*f - 6*A^2*C*a^9*b*c*d^10*f + 6*A*C^2*a^9*b*c*d^10*f + 208*A*B^2*a*b^9*c*d^10*f - 2*A^2*B*a*b^9*c^10*d*f + 2*A*B^2*a^9*b*c*d^10*f - 480*A*B*C*b^10*c^7*d^4*f + 78*A*B*C*b^10*c^9*d^2*f - 64*A*B*C*b^10*c^5*d^6*f + 2*A*B*C*a^10*c^3*d^8*f - 224*A*B*C*a^5*b^5*d^11*f + 80*A*B*C*a^7*b^3*d^11*f - 32*A*B*C*a^3*b^7*d^11*f + 2*A*B*C*a^2*b^8*c^11*f - 1692*B*C^2*a^5*b^5*c^4*d^7*f - 1500*B^2*C*a^5*b^5*c^5*d^6*f - 1464*B^2*C*a^3*b^7*c^5*d^6*f + 1426*B*C^2*a^6*b^4*c^5*d^6*f - 1158*B^2*C*a^6*b^4*c^4*d^7*f + 1152*B*C^2*a^3*b^7*c^6*d^5*f + 1026*B^2*C*a^4*b^6*c^6*d^5*f - 974*B*C^2*a^4*b^6*c^7*d^4*f + 960*B^2*C*a^5*b^5*c^3*d^8*f - 884*B*C^2*a^2*b^8*c^5*d^6*f - 764*B^2*C*a^5*b^5*c^7*d^4*f + 752*B^2*C*a^2*b^8*c^4*d^7*f - 752*B*C^2*a^3*b^7*c^4*d^7*f + 738*B^2*C*a^4*b^6*c^4*d^7*f - 688*B^2*C*a^6*b^4*c^2*d^9*f - 675*B^2*C*a^2*b^8*c^8*d^3*f + 560*B*C^2*a^5*b^5*c^8*d^3*f + 496*B*C^2*a^7*b^3*c^2*d^9*f + 496*B*C^2*a^4*b^6*c^3*d^8*f - 468*B*C^2*a^2*b^8*c^7*d^4*f + 456*B^2*C*a^7*b^3*c^3*d^8*f - 452*B^2*C*a^4*b^6*c^8*d^3*f - 416*B*C^2*a^3*b^7*c^2*d^9*f + 378*B*C^2*a^4*b^6*c^5*d^6*f + 376*B*C^2*a^3*b^7*c^8*d^3*f - 360*B^2*C*a^2*b^8*c^6*d^5*f + 355*B*C^2*a^2*b^8*c^9*d^2*f + 346*B^2*C*a^6*b^4*c^6*d^5*f - 320*B^2*C*a^4*b^6*c^2*d^9*f + 268*B^2*C*a^2*b^8*c^2*d^9*f + 216*B^2*C*a^3*b^7*c^7*d^4*f - 203*B*C^2*a^8*b^2*c^3*d^8*f - 184*B*C^2*a^7*b^3*c^6*d^5*f + 170*B*C^2*a^6*b^4*c^7*d^4*f + 160*B^2*C*a^7*b^3*c^5*d^6*f - 160*B*C^2*a^5*b^5*c^2*d^9*f - 140*B^2*C*a^8*b^2*c^4*d^7*f - 136*B*C^2*a^2*b^8*c^3*d^8*f + 112*B^2*C*a^3*b^7*c^9*d^2*f + 91*B^2*C*a^8*b^2*c^2*d^9*f + 88*B*C^2*a^7*b^3*c^4*d^7*f + 72*B^2*C*a^6*b^4*c^8*d^3*f - 64*B^2*C*a^3*b^7*c^3*d^8*f - 60*B*C^2*a^6*b^4*c^3*d^8*f + 56*B*C^2*a^4*b^6*c^9*d^2*f + 52*B*C^2*a^5*b^5*c^6*d^5*f - 48*B^2*C*a^7*b^3*c^7*d^4*f + 48*B^2*C*a^5*b^5*c^9*d^2*f + 44*B*C^2*a^8*b^2*c^5*d^6*f - 36*B*C^2*a^6*b^4*c^9*d^2*f + 12*B^2*C*a^8*b^2*c^6*d^5*f - 2958*A^2*C*a^4*b^6*c^4*d^7*f - 1932*A^2*C*a^2*b^8*c^4*d^7*f + 1848*A^2*C*a^3*b^7*c^5*d^6*f + 1728*A^2*C*a^3*b^7*c^3*d^8*f + 1524*A^2*C*a^5*b^5*c^5*d^6*f + 1374*A*C^2*a^4*b^6*c^4*d^7*f - 1272*A*C^2*a^3*b^7*c^5*d^6*f - 1236*A*C^2*a^5*b^5*c^5*d^6*f + 1116*A*C^2*a^2*b^8*c^4*d^7*f - 1110*A^2*C*a^4*b^6*c^6*d^5*f + 1038*A*C^2*a^4*b^6*c^6*d^5*f - 768*A^2*C*a^2*b^8*c^2*d^9*f - 696*A^2*C*a^3*b^7*c^7*d^4*f - 666*A*C^2*a^6*b^4*c^4*d^7*f + 564*A^2*C*a^2*b^8*c^6*d^5*f - 564*A*C^2*a^5*b^5*c^7*d^4*f - 555*A*C^2*a^2*b^8*c^8*d^3*f + 519*A^2*C*a^2*b^8*c^8*d^3*f - 480*A*C^2*a^3*b^7*c^3*d^8*f + 456*A*C^2*a^5*b^5*c^3*d^8*f - 420*A*C^2*a^6*b^4*c^2*d^9*f + 408*A*C^2*a^3*b^7*c^7*d^4*f + 408*A*C^2*a^2*b^8*c^2*d^9*f + 348*A^2*C*a^6*b^4*c^2*d^9*f - 348*A*C^2*a^2*b^8*c^6*d^5*f + 342*A*C^2*a^6*b^4*c^6*d^5*f - 336*A*C^2*a^4*b^6*c^8*d^3*f + 324*A^2*C*a^5*b^5*c^7*d^4*f - 312*A^2*C*a^4*b^6*c^2*d^9*f + 264*A^2*C*a^4*b^6*c^8*d^3*f + 240*A*C^2*a^7*b^3*c^5*d^6*f + 195*A*C^2*a^8*b^2*c^2*d^9*f - 174*A^2*C*a^6*b^4*c^6*d^5*f + 144*A*C^2*a^3*b^7*c^9*d^2*f - 123*A^2*C*a^8*b^2*c^2*d^9*f + 120*A*C^2*a^7*b^3*c^3*d^8*f + 108*A*C^2*a^6*b^4*c^8*d^3*f - 102*A^2*C*a^6*b^4*c^4*d^7*f - 96*A^2*C*a^8*b^2*c^4*d^7*f + 72*A^2*C*a^7*b^3*c^3*d^8*f + 72*A*C^2*a^5*b^5*c^9*d^2*f + 48*A^2*C*a^7*b^3*c^5*d^6*f - 48*A^2*C*a^3*b^7*c^9*d^2*f - 48*A*C^2*a^4*b^6*c^2*d^9*f - 24*A^2*C*a^5*b^5*c^3*d^8*f - 12*A*C^2*a^8*b^2*c^4*d^7*f + 2736*A^2*B*a^3*b^7*c^6*d^5*f + 2464*A^2*B*a^4*b^6*c^3*d^8*f - 2298*A*B^2*a^4*b^6*c^4*d^7*f - 2252*A^2*B*a^2*b^8*c^5*d^6*f - 1692*A^2*B*a^5*b^5*c^4*d^7*f - 1592*A*B^2*a^2*b^8*c^4*d^7*f - 1338*A*B^2*a^4*b^6*c^6*d^5*f + 1320*A*B^2*a^3*b^7*c^5*d^6*f + 1212*A*B^2*a^5*b^5*c^5*d^6*f - 1056*A*B^2*a^5*b^5*c^3*d^8*f + 1024*A^2*B*a^3*b^7*c^4*d^7*f - 1022*A^2*B*a^4*b^6*c^7*d^4*f - 880*A^2*B*a^5*b^5*c^2*d^9*f - 846*A^2*B*a^4*b^6*c^5*d^6*f - 840*A*B^2*a^3*b^7*c^7*d^4*f + 760*A*B^2*a^6*b^4*c^2*d^9*f - 704*A^2*B*a^3*b^7*c^2*d^9*f + 688*A*B^2*a^3*b^7*c^3*d^8*f + 660*A^2*B*a^6*b^4*c^3*d^8*f - 612*A^2*B*a^2*b^8*c^7*d^4*f + 462*A*B^2*a^6*b^4*c^4*d^7*f + 459*A*B^2*a^2*b^8*c^8*d^3*f - 412*A*B^2*a^2*b^8*c^2*d^9*f - 408*A*B^2*a^7*b^3*c^3*d^8*f + 388*A^2*B*a^5*b^5*c^6*d^5*f + 296*A^2*B*a^2*b^8*c^3*d^8*f + 288*A*B^2*a^2*b^8*c^6*d^5*f + 284*A*B^2*a^5*b^5*c^7*d^4*f + 236*A*B^2*a^4*b^6*c^8*d^3*f - 226*A*B^2*a^6*b^4*c^6*d^5*f + 212*A*B^2*a^4*b^6*c^2*d^9*f + 202*A^2*B*a^6*b^4*c^5*d^6*f - 152*A^2*B*a^7*b^3*c^4*d^7*f + 88*A^2*B*a^3*b^7*c^8*d^3*f + 79*A^2*B*a^2*b^8*c^9*d^2*f - 70*A^2*B*a^6*b^4*c^7*d^4*f + 68*A*B^2*a^8*b^2*c^4*d^7*f + 64*A^2*B*a^7*b^3*c^2*d^9*f - 64*A*B^2*a^3*b^7*c^9*d^2*f + 56*A^2*B*a^7*b^3*c^6*d^5*f + 56*A^2*B*a^5*b^5*c^8*d^3*f + 37*A^2*B*a^8*b^2*c^3*d^8*f - 28*A^2*B*a^8*b^2*c^5*d^6*f - 28*A^2*B*a^4*b^6*c^9*d^2*f + 17*A*B^2*a^8*b^2*c^2*d^9*f - 16*A*B^2*a^7*b^3*c^5*d^6*f + 24*A*B*C*b^10*c*d^10*f - 6*A*B*C*a^10*c*d^10*f + 48*A*B*C*a*b^9*d^11*f + 4*A*B*C*a^9*b*d^11*f + 432*B^2*C*a*b^9*c^7*d^4*f - 376*B*C^2*a^6*b^4*c*d^10*f - 354*B*C^2*a*b^9*c^8*d^3*f + 352*B^2*C*a^5*b^5*c*d^10*f + 320*B^2*C*a*b^9*c^5*d^6*f + 256*B^2*C*a^3*b^7*c*d^10*f - 232*B^2*C*a^7*b^3*c*d^10*f - 210*B^2*C*a*b^9*c^9*d^2*f - 152*B*C^2*a^4*b^6*c*d^10*f + 85*B*C^2*a^8*b^2*c*d^10*f + 72*B^2*C*a*b^9*c^3*d^8*f - 48*B*C^2*a*b^9*c^6*d^5*f - 40*B*C^2*a^3*b^7*c^10*d*f + 40*B*C^2*a^2*b^8*c*d^10*f + 37*B^2*C*a^2*b^8*c^10*d*f + 22*B^2*C*a^9*b*c^3*d^8*f - 18*B*C^2*a^9*b*c^2*d^9*f + 16*B*C^2*a*b^9*c^2*d^9*f - 12*B^2*C*a^4*b^6*c^10*d*f + 8*B*C^2*a^9*b*c^4*d^7*f + 8*B*C^2*a*b^9*c^4*d^7*f - 984*A^2*C*a*b^9*c^7*d^4*f + 672*A^2*C*a*b^9*c^3*d^8*f + 552*A*C^2*a*b^9*c^7*d^4*f - 504*A^2*C*a^5*b^5*c*d^10*f - 408*A^2*C*a*b^9*c^5*d^6*f + 408*A*C^2*a*b^9*c^5*d^6*f + 336*A*C^2*a^5*b^5*c*d^10*f - 216*A*C^2*a^7*b^3*c*d^10*f + 192*A*C^2*a^3*b^7*c*d^10*f - 162*A*C^2*a*b^9*c^9*d^2*f + 120*A^2*C*a^7*b^3*c*d^10*f + 96*A^2*C*a^3*b^7*c*d^10*f + 90*A^2*C*a*b^9*c^9*d^2*f + 66*A^2*C*a^9*b*c^3*d^8*f - 66*A*C^2*a^9*b*c^3*d^8*f + 57*A*C^2*a^2*b^8*c^10*d*f - 48*A*C^2*a*b^9*c^3*d^8*f - 9*A^2*C*a^2*b^8*c^10*d*f + 1736*A^2*B*a*b^9*c^4*d^7*f + 1248*A^2*B*a*b^9*c^6*d^5*f - 1008*A*B^2*a*b^9*c^7*d^4*f + 772*A^2*B*a^4*b^6*c*d^10*f - 688*A*B^2*a^5*b^5*c*d^10*f - 608*A*B^2*a*b^9*c^5*d^6*f + 436*A^2*B*a^2*b^8*c*d^10*f - 426*A^2*B*a*b^9*c^8*d^3*f + 312*A*B^2*a*b^9*c^3*d^8*f + 304*A^2*B*a*b^9*c^2*d^9*f - 244*A^2*B*a^6*b^4*c*d^10*f - 160*A*B^2*a^3*b^7*c*d^10*f + 114*A*B^2*a*b^9*c^9*d^2*f + 88*A*B^2*a^7*b^3*c*d^10*f - 22*A*B^2*a^9*b*c^3*d^8*f - 18*A^2*B*a^9*b*c^2*d^9*f + 13*A^2*B*a^8*b^2*c*d^10*f - 13*A*B^2*a^2*b^8*c^10*d*f + 8*A^2*B*a^9*b*c^4*d^7*f + 8*A^2*B*a^3*b^7*c^10*d*f + 111*B^2*C*b^10*c^8*d^3*f - 39*B*C^2*b^10*c^9*d^2*f + 24*B*C^2*b^10*c^7*d^4*f - 4*B^2*C*b^10*c^2*d^9*f - 4*B*C^2*b^10*c^5*d^6*f + 432*A^2*C*b^10*c^6*d^5*f + 192*A^2*C*b^10*c^4*d^7*f - 111*A^2*C*b^10*c^8*d^3*f + 111*A*C^2*b^10*c^8*d^3*f - 72*A*C^2*b^10*c^6*d^5*f + 12*A*C^2*b^10*c^4*d^7*f - 3*B^2*C*a^10*c^2*d^9*f - B*C^2*a^10*c^3*d^8*f + 456*A^2*B*b^10*c^7*d^4*f - 288*A^2*B*b^10*c^3*d^8*f + 252*A*B^2*b^10*c^6*d^5*f + 192*A*B^2*b^10*c^4*d^7*f - 183*A*B^2*b^10*c^8*d^3*f - 148*A^2*B*b^10*c^5*d^6*f + 112*B^2*C*a^6*b^4*d^11*f + 76*A*B^2*b^10*c^2*d^9*f - 64*B*C^2*a^7*b^3*d^11*f + 16*B^2*C*a^4*b^6*d^11*f - 16*B^2*C*a^2*b^8*d^11*f + 16*B*C^2*a^5*b^5*d^11*f + 16*B*C^2*a^3*b^7*d^11*f - 9*A^2*C*a^10*c^2*d^9*f + 9*A*C^2*a^10*c^2*d^9*f - 3*A^2*B*b^10*c^9*d^2*f - B^2*C*a^8*b^2*d^11*f + 96*A^2*C*a^4*b^6*d^11*f - 84*A^2*C*a^6*b^4*d^11*f + 72*A*C^2*a^6*b^4*d^11*f - 24*A*C^2*a^4*b^6*d^11*f - 24*A*C^2*a^2*b^8*d^11*f - 21*A*C^2*a^8*b^2*d^11*f + 12*A^2*C*a^2*b^8*d^11*f + 9*A^2*C*a^8*b^2*d^11*f + 3*A*B^2*a^10*c^2*d^9*f - A^2*B*a^10*c^3*d^8*f - B*C^2*a^2*b^8*c^11*f + 176*A*B^2*a^4*b^6*d^11*f + 136*A^2*B*a^5*b^5*d^11*f - 128*A^2*B*a^3*b^7*d^11*f + 112*A*B^2*a^2*b^8*d^11*f - 64*A*B^2*a^6*b^4*d^11*f - 16*A^2*B*a^7*b^3*d^11*f - A^2*B*a^2*b^8*c^11*f - 2*C^3*a^9*b*c*d^10*f - 2*B^3*a*b^9*c^10*d*f - 264*A^3*a*b^9*c*d^10*f + 2*A^3*a^9*b*c*d^10*f - 9*B^2*C*b^10*c^10*d*f + 9*A^2*C*b^10*c^10*d*f - 9*A*C^2*b^10*c^10*d*f + 3*B*C^2*a^10*c*d^10*f - 132*A^2*B*b^10*c*d^10*f - 3*A*B^2*b^10*c^10*d*f - 2*B*C^2*a^9*b*d^11*f + 3*A^2*B*a^10*c*d^10*f - 2*B^2*C*a*b^9*c^11*f - 120*A^2*B*a*b^9*d^11*f - 6*A^2*C*a*b^9*c^11*f + 6*A*C^2*a*b^9*c^11*f - 2*A^2*B*a^9*b*d^11*f + 2*A*B^2*a*b^9*c^11*f + 520*C^3*a^3*b^7*c^5*d^6*f + 460*C^3*a^5*b^5*c^5*d^6*f - 418*C^3*a^4*b^6*c^6*d^5*f + 406*C^3*a^6*b^4*c^4*d^7*f + 268*C^3*a^5*b^5*c^7*d^4*f - 266*C^3*a^6*b^4*c^6*d^5*f + 233*C^3*a^2*b^8*c^8*d^3*f - 176*C^3*a^7*b^3*c^5*d^6*f + 164*C^3*a^6*b^4*c^2*d^9*f + 140*C^3*a^2*b^8*c^6*d^5*f + 136*C^3*a^4*b^6*c^2*d^9*f - 128*C^3*a^3*b^7*c^9*d^2*f + 128*C^3*a^3*b^7*c^3*d^8*f - 108*C^3*a^6*b^4*c^8*d^3*f - 104*C^3*a^7*b^3*c^3*d^8*f - 104*C^3*a^5*b^5*c^3*d^8*f + 100*C^3*a^4*b^6*c^8*d^3*f - 89*C^3*a^8*b^2*c^2*d^9*f - 72*C^3*a^5*b^5*c^9*d^2*f + 40*C^3*a^8*b^2*c^4*d^7*f - 40*C^3*a^3*b^7*c^7*d^4*f - 28*C^3*a^2*b^8*c^4*d^7*f - 16*C^3*a^2*b^8*c^2*d^9*f - 2*C^3*a^4*b^6*c^4*d^7*f + 828*B^3*a^5*b^5*c^4*d^7*f + 408*B^3*a^2*b^8*c^5*d^6*f + 390*B^3*a^4*b^6*c^7*d^4*f - 372*B^3*a^4*b^6*c^3*d^8*f - 336*B^3*a^3*b^7*c^6*d^5*f - 314*B^3*a^6*b^4*c^5*d^6*f + 288*B^3*a^3*b^7*c^4*d^7*f + 216*B^3*a^2*b^8*c^7*d^4*f - 176*B^3*a^7*b^3*c^2*d^9*f + 128*B^3*a^3*b^7*c^2*d^9*f + 108*B^3*a^5*b^5*c^6*d^5*f + 88*B^3*a^7*b^3*c^4*d^7*f + 72*B^3*a^5*b^5*c^2*d^9*f - 68*B^3*a^2*b^8*c^3*d^8*f - 65*B^3*a^2*b^8*c^9*d^2*f - 56*B^3*a^5*b^5*c^8*d^3*f + 40*B^3*a^7*b^3*c^6*d^5*f + 37*B^3*a^8*b^2*c^3*d^8*f + 30*B^3*a^4*b^6*c^5*d^6*f - 28*B^3*a^8*b^2*c^5*d^6*f + 24*B^3*a^3*b^7*c^8*d^3*f - 4*B^3*a^4*b^6*c^9*d^2*f - 2*B^3*a^6*b^4*c^7*d^4*f + 1586*A^3*a^4*b^6*c^4*d^7*f - 1376*A^3*a^3*b^7*c^3*d^8*f - 1096*A^3*a^3*b^7*c^5*d^6*f + 844*A^3*a^2*b^8*c^4*d^7*f - 748*A^3*a^5*b^5*c^5*d^6*f + 490*A^3*a^4*b^6*c^6*d^5*f + 376*A^3*a^2*b^8*c^2*d^9*f + 362*A^3*a^6*b^4*c^4*d^7*f - 356*A^3*a^2*b^8*c^6*d^5*f - 328*A^3*a^5*b^5*c^3*d^8*f + 328*A^3*a^3*b^7*c^7*d^4*f + 224*A^3*a^4*b^6*c^2*d^9*f - 197*A^3*a^2*b^8*c^8*d^3*f - 112*A^3*a^7*b^3*c^5*d^6*f + 98*A^3*a^6*b^4*c^6*d^5*f - 92*A^3*a^6*b^4*c^2*d^9*f - 88*A^3*a^7*b^3*c^3*d^8*f + 68*A^3*a^8*b^2*c^4*d^7*f + 32*A^3*a^3*b^7*c^9*d^2*f - 28*A^3*a^5*b^5*c^7*d^4*f - 28*A^3*a^4*b^6*c^8*d^3*f + 17*A^3*a^8*b^2*c^2*d^9*f + 104*C^3*a^7*b^3*c*d^10*f + 54*C^3*a*b^9*c^9*d^2*f - 40*C^3*a*b^9*c^7*d^4*f - 35*C^3*a^2*b^8*c^10*d*f + 22*C^3*a^9*b*c^3*d^8*f + 16*C^3*a^5*b^5*c*d^10*f - 16*C^3*a^3*b^7*c*d^10*f + 8*C^3*a*b^9*c^5*d^6*f - 2*A*B*C*b^10*c^11*f + 198*B^3*a*b^9*c^8*d^3*f + 192*B^3*a^6*b^4*c*d^10*f - 128*B^3*a*b^9*c^4*d^7*f - 80*B^3*a^2*b^8*c*d^10*f - 56*B^3*a*b^9*c^2*d^9*f - 24*B^3*a*b^9*c^6*d^5*f - 18*B^3*a^9*b*c^2*d^9*f - 16*B^3*a^4*b^6*c*d^10*f + 13*B^3*a^8*b^2*c*d^10*f + 8*B^3*a^9*b*c^4*d^7*f + 8*B^3*a^3*b^7*c^10*d*f - 624*A^3*a*b^9*c^3*d^8*f + 472*A^3*a*b^9*c^7*d^4*f - 272*A^3*a^3*b^7*c*d^10*f + 152*A^3*a^5*b^5*c*d^10*f - 22*A^3*a^9*b*c^3*d^8*f + 18*A^3*a*b^9*c^9*d^2*f - 13*A^3*a^2*b^8*c^10*d*f - 8*A^3*a^7*b^3*c*d^10*f - 8*A^3*a*b^9*c^5*d^6*f + A*B^2*a^8*b^2*d^11*f - C^3*b^10*c^8*d^3*f - 60*B^3*b^10*c^7*d^4*f - 32*B^3*b^10*c^5*d^6*f + 21*B^3*b^10*c^9*d^2*f - 12*B^3*b^10*c^3*d^8*f - 3*C^3*a^10*c^2*d^9*f - 360*A^3*b^10*c^6*d^5*f - 204*A^3*b^10*c^4*d^7*f + 11*C^3*a^8*b^2*d^11*f - 8*C^3*a^6*b^4*d^11*f - 4*C^3*a^4*b^6*d^11*f - B^3*a^10*c^3*d^8*f - 64*B^3*a^5*b^5*d^11*f - 32*B^3*a^3*b^7*d^11*f + 3*A^3*a^10*c^2*d^9*f - 68*A^3*a^4*b^6*d^11*f + 20*A^3*a^6*b^4*d^11*f + 12*A^3*a^2*b^8*d^11*f - B^3*a^2*b^8*c^11*f + 3*C^3*b^10*c^10*d*f + 3*B^3*a^10*c*d^10*f - 3*A^3*b^10*c^10*d*f - 2*C^3*a*b^9*c^11*f - 2*B^3*a^9*b*d^11*f + 2*A^3*a*b^9*c^11*f - 36*A^2*C*b^10*d^11*f + 3*A^2*C*a^10*d^11*f - 3*A*C^2*a^10*d^11*f - A*B^2*a^10*d^11*f + 36*A^3*b^10*d^11*f - A^3*a^10*d^11*f + A^3*b^10*c^8*d^3*f + A^3*a^8*b^2*d^11*f + B^2*C*a^10*d^11*f + B*C^2*b^10*c^11*f + A^2*B*b^10*c^11*f + C^3*a^10*d^11*f + B^3*b^10*c^11*f - 6*A*B^2*C*a*b^7*c^7*d + 4*A*B^2*C*a*b^7*c*d^7 + 168*A^2*B*C*a^3*b^5*c^2*d^6 + 144*A*B*C^2*a^4*b^4*c^3*d^5 - 129*A^2*B*C*a^4*b^4*c^3*d^5 - 96*A*B*C^2*a^3*b^5*c^2*d^6 + 84*A*B*C^2*a^2*b^6*c^3*d^5 + 72*A^2*B*C*a^3*b^5*c^4*d^4 - 72*A^2*B*C*a^2*b^6*c^3*d^5 + 64*A*B^2*C*a^4*b^4*c^4*d^4 - 60*A*B*C^2*a^3*b^5*c^4*d^4 + 57*A^2*B*C*a^2*b^6*c^5*d^3 - 56*A*B^2*C*a^3*b^5*c^5*d^3 - 39*A*B^2*C*a^4*b^4*c^2*d^6 - 38*A*B^2*C*a^5*b^3*c^3*d^5 + 36*A*B^2*C*a^3*b^5*c^3*d^5 + 36*A*B*C^2*a^4*b^4*c^5*d^3 - 30*A*B*C^2*a^2*b^6*c^5*d^3 + 27*A*B^2*C*a^2*b^6*c^6*d^2 - 24*A*B^2*C*a^2*b^6*c^2*d^6 - 24*A*B*C^2*a^5*b^3*c^4*d^4 + 24*A*B*C^2*a^3*b^5*c^6*d^2 + 18*A^2*B*C*a^5*b^3*c^2*d^6 - 18*A^2*B*C*a^4*b^4*c^5*d^3 - 15*A*B^2*C*a^2*b^6*c^4*d^4 + 12*A^2*B*C*a^5*b^3*c^4*d^4 - 12*A^2*B*C*a^3*b^5*c^6*d^2 + 9*A*B^2*C*a^6*b^2*c^2*d^6 + 6*A*B*C^2*a^6*b^2*c^3*d^5 - 3*A^2*B*C*a^6*b^2*c^3*d^5 + 60*A^2*B*C*a*b^7*c^2*d^6 - 51*A^2*B*C*a^4*b^4*c*d^7 + 48*A*B*C^2*a*b^7*c^6*d^2 - 42*A^2*B*C*a^2*b^6*c*d^7 - 42*A^2*B*C*a*b^7*c^6*d^2 + 36*A*B*C^2*a^4*b^4*c*d^7 + 36*A*B*C^2*a^2*b^6*c*d^7 + 36*A*B*C^2*a*b^7*c^4*d^4 - 30*A^2*B*C*a*b^7*c^4*d^4 + 24*A*B^2*C*a*b^7*c^3*d^5 - 24*A*B*C^2*a*b^7*c^2*d^6 + 18*A*B^2*C*a^5*b^3*c*d^7 - 18*A*B*C^2*a^6*b^2*c*d^7 + 12*A*B^2*C*a^3*b^5*c*d^7 + 9*A^2*B*C*a^6*b^2*c*d^7 + 6*A*B^2*C*a*b^7*c^5*d^3 - 6*A*B*C^2*a^2*b^6*c^7*d + 3*A^2*B*C*a^2*b^6*c^7*d - 18*B^3*C*a*b^7*c^6*d^2 - 18*B*C^3*a*b^7*c^6*d^2 - 14*B^3*C*a*b^7*c^4*d^4 - 14*B*C^3*a*b^7*c^4*d^4 - 10*B^3*C*a^2*b^6*c*d^7 - 10*B*C^3*a^2*b^6*c*d^7 + 9*B^3*C*a^6*b^2*c*d^7 + 9*B*C^3*a^6*b^2*c*d^7 - 7*B^3*C*a^4*b^4*c*d^7 - 7*B*C^3*a^4*b^4*c*d^7 + 6*B^2*C^2*a*b^7*c^7*d - 4*B^3*C*a*b^7*c^2*d^6 + 4*B^2*C^2*a*b^7*c*d^7 - 4*B*C^3*a*b^7*c^2*d^6 + 3*B^3*C*a^2*b^6*c^7*d + 3*B*C^3*a^2*b^6*c^7*d + 144*A^3*C*a*b^7*c^3*d^5 + 62*A^3*C*a*b^7*c^5*d^3 + 48*A*C^3*a*b^7*c^3*d^5 - 36*A^2*C^2*a*b^7*c*d^7 + 26*A*C^3*a*b^7*c^5*d^3 + 20*A^3*C*a^3*b^5*c*d^7 + 18*A^2*C^2*a*b^7*c^7*d - 18*A*C^3*a^5*b^3*c*d^7 - 6*A^3*C*a^5*b^3*c*d^7 - 4*A*C^3*a^3*b^5*c*d^7 - 32*A^3*B*a*b^7*c^2*d^6 - 32*A*B^3*a*b^7*c^2*d^6 + 22*A^3*B*a^4*b^4*c*d^7 + 22*A*B^3*a^4*b^4*c*d^7 + 16*A^3*B*a^2*b^6*c*d^7 + 16*A*B^3*a^2*b^6*c*d^7 + 12*A^3*B*a*b^7*c^6*d^2 + 12*A*B^3*a*b^7*c^6*d^2 + 8*A^3*B*a*b^7*c^4*d^4 - 8*A^2*B^2*a*b^7*c*d^7 + 8*A*B^3*a*b^7*c^4*d^4 + 57*A^2*B*C*b^8*c^5*d^3 + 36*A^2*B*C*b^8*c^3*d^5 - 30*A*B*C^2*b^8*c^5*d^3 - 18*A*B*C^2*b^8*c^3*d^5 - 9*A*B^2*C*b^8*c^4*d^4 - 3*A*B^2*C*b^8*c^6*d^2 - 2*A*B^2*C*b^8*c^2*d^6 + 36*A^2*B*C*a^3*b^5*d^8 + 24*A*B*C^2*a^5*b^3*d^8 - 18*A^2*B*C*a^5*b^3*d^8 - 12*A*B*C^2*a^3*b^5*d^8 - 3*A*B^2*C*a^6*b^2*d^8 - 3*A*B^2*C*a^4*b^4*d^8 - 2*A*B^2*C*a^2*b^6*d^8 + 34*B^2*C^2*a^5*b^3*c^3*d^5 + 28*B^2*C^2*a^3*b^5*c^5*d^3 + 24*B^2*C^2*a^4*b^4*c^2*d^6 - 20*B^2*C^2*a^4*b^4*c^4*d^4 + 12*B^2*C^2*a^3*b^5*c^3*d^5 + 12*B^2*C^2*a^2*b^6*c^2*d^6 - 9*B^2*C^2*a^6*b^2*c^2*d^6 + 9*B^2*C^2*a^4*b^4*c^6*d^2 + 9*B^2*C^2*a^2*b^6*c^4*d^4 - 3*B^2*C^2*a^2*b^6*c^6*d^2 + 159*A^2*C^2*a^2*b^6*c^4*d^4 - 156*A^2*C^2*a^3*b^5*c^3*d^5 + 90*A^2*C^2*a^5*b^3*c^3*d^5 + 78*A^2*C^2*a^2*b^6*c^2*d^6 - 63*A^2*C^2*a^4*b^4*c^4*d^4 - 27*A^2*C^2*a^6*b^2*c^2*d^6 - 27*A^2*C^2*a^2*b^6*c^6*d^2 - 18*A^2*C^2*a^4*b^4*c^2*d^6 + 9*A^2*C^2*a^4*b^4*c^6*d^2 + 66*A^2*B^2*a^2*b^6*c^2*d^6 + 60*A^2*B^2*a^2*b^6*c^4*d^4 - 48*A^2*B^2*a^3*b^5*c^3*d^5 + 42*A^2*B^2*a^4*b^4*c^2*d^6 + 28*A^2*B^2*a^3*b^5*c^5*d^3 - 17*A^2*B^2*a^4*b^4*c^4*d^4 - 6*A^2*B^2*a^2*b^6*c^6*d^2 + 4*A^2*B^2*a^5*b^3*c^3*d^5 + 36*A^3*C*a*b^7*c*d^7 - 18*A*C^3*a*b^7*c^7*d + 12*A*C^3*a*b^7*c*d^7 - 6*A^3*C*a*b^7*c^7*d + 12*A^2*B*C*b^8*c*d^7 + 6*A*B*C^2*b^8*c^7*d - 6*A*B*C^2*b^8*c*d^7 - 3*A^2*B*C*b^8*c^7*d + 24*A^2*B*C*a*b^7*d^8 - 12*A*B*C^2*a*b^7*d^8 - 53*B^3*C*a^4*b^4*c^3*d^5 - 53*B*C^3*a^4*b^4*c^3*d^5 - 32*B^3*C*a^2*b^6*c^3*d^5 - 32*B*C^3*a^2*b^6*c^3*d^5 - 18*B^3*C*a^4*b^4*c^5*d^3 - 18*B*C^3*a^4*b^4*c^5*d^3 + 16*B^3*C*a^3*b^5*c^4*d^4 + 16*B*C^3*a^3*b^5*c^4*d^4 + 12*B^3*C*a^5*b^3*c^4*d^4 - 12*B^3*C*a^3*b^5*c^6*d^2 + 12*B^2*C^2*a*b^7*c^3*d^5 + 12*B*C^3*a^5*b^3*c^4*d^4 - 12*B*C^3*a^3*b^5*c^6*d^2 + 8*B^3*C*a^3*b^5*c^2*d^6 + 8*B*C^3*a^3*b^5*c^2*d^6 - 6*B^3*C*a^5*b^3*c^2*d^6 - 6*B^2*C^2*a^5*b^3*c*d^7 + 6*B^2*C^2*a*b^7*c^5*d^3 - 6*B*C^3*a^5*b^3*c^2*d^6 - 3*B^3*C*a^6*b^2*c^3*d^5 - 3*B*C^3*a^6*b^2*c^3*d^5 - 175*A^3*C*a^2*b^6*c^4*d^4 + 164*A^3*C*a^3*b^5*c^3*d^5 - 144*A^2*C^2*a*b^7*c^3*d^5 - 124*A^3*C*a^2*b^6*c^2*d^6 - 90*A*C^3*a^5*b^3*c^3*d^5 - 73*A*C^3*a^2*b^6*c^4*d^4 - 66*A^2*C^2*a*b^7*c^5*d^3 + 44*A*C^3*a^3*b^5*c^3*d^5 + 36*A*C^3*a^4*b^4*c^4*d^4 - 30*A^3*C*a^5*b^3*c^3*d^5 + 30*A^3*C*a^4*b^4*c^4*d^4 + 27*A*C^3*a^6*b^2*c^2*d^6 + 21*A*C^3*a^4*b^4*c^2*d^6 + 18*A^2*C^2*a^5*b^3*c*d^7 - 18*A*C^3*a^4*b^4*c^6*d^2 - 16*A*C^3*a^2*b^6*c^2*d^6 - 15*A^3*C*a^4*b^4*c^2*d^6 + 15*A^3*C*a^2*b^6*c^6*d^2 - 12*A^2*C^2*a^3*b^5*c*d^7 + 9*A^3*C*a^6*b^2*c^2*d^6 + 9*A*C^3*a^2*b^6*c^6*d^2 - 80*A^3*B*a^3*b^5*c^2*d^6 - 80*A*B^3*a^3*b^5*c^2*d^6 + 38*A^3*B*a^4*b^4*c^3*d^5 + 38*A*B^3*a^4*b^4*c^3*d^5 - 36*A^2*B^2*a*b^7*c^3*d^5 - 28*A^3*B*a^3*b^5*c^4*d^4 - 28*A^3*B*a^2*b^6*c^5*d^3 - 28*A*B^3*a^3*b^5*c^4*d^4 - 28*A*B^3*a^2*b^6*c^5*d^3 + 20*A^3*B*a^2*b^6*c^3*d^5 + 20*A*B^3*a^2*b^6*c^3*d^5 - 12*A^3*B*a^5*b^3*c^2*d^6 - 12*A^2*B^2*a^5*b^3*c*d^7 - 12*A^2*B^2*a^3*b^5*c*d^7 - 12*A^2*B^2*a*b^7*c^5*d^3 - 12*A*B^3*a^5*b^3*c^2*d^6 + 6*B^2*C^2*b^8*c^6*d^2 + 3*B^2*C^2*b^8*c^4*d^4 + 36*A^2*C^2*b^8*c^4*d^4 + 27*A^2*C^2*b^8*c^2*d^6 - 18*A^2*C^2*b^8*c^6*d^2 + 33*A^2*B^2*b^8*c^4*d^4 + 28*A^2*B^2*b^8*c^2*d^6 + 9*B^2*C^2*a^4*b^4*d^8 + 6*A^2*B^2*b^8*c^6*d^2 + 4*B^2*C^2*a^2*b^6*d^8 + 3*B^2*C^2*a^6*b^2*d^8 - 30*A^2*C^2*a^4*b^4*d^8 + 9*A^2*C^2*a^6*b^2*d^8 + 16*A^2*B^2*a^2*b^6*d^8 + 3*A^2*B^2*a^4*b^4*d^8 + 6*C^4*a^5*b^3*c*d^7 + 4*C^4*a^3*b^5*c*d^7 - 2*C^4*a*b^7*c^5*d^3 - 12*B^4*a^5*b^3*c*d^7 + 12*B^4*a*b^7*c^3*d^5 + 8*B^4*a*b^7*c^5*d^3 - 4*B^4*a^3*b^5*c*d^7 - 48*A^4*a*b^7*c^3*d^5 - 20*A^4*a*b^7*c^5*d^3 - 8*A^4*a^3*b^5*c*d^7 - 63*A^3*C*b^8*c^4*d^4 - 54*A^3*C*b^8*c^2*d^6 + 9*A^3*C*b^8*c^6*d^2 + 9*A*C^3*b^8*c^6*d^2 - 3*A*C^3*b^8*c^4*d^4 - 28*A^3*B*b^8*c^5*d^3 - 28*A*B^3*b^8*c^5*d^3 - 18*A^3*B*b^8*c^3*d^5 - 18*A*B^3*b^8*c^3*d^5 - 10*B^3*C*a^5*b^3*d^8 - 10*B*C^3*a^5*b^3*d^8 - 4*B^3*C*a^3*b^5*d^8 - 4*B*C^3*a^3*b^5*d^8 + 23*A^3*C*a^4*b^4*d^8 - 18*A^3*C*a^2*b^6*d^8 + 11*A*C^3*a^4*b^4*d^8 - 9*A*C^3*a^6*b^2*d^8 + 6*A*C^3*a^2*b^6*d^8 - 3*A^3*C*a^6*b^2*d^8 - 20*A^3*B*a^3*b^5*d^8 - 20*A*B^3*a^3*b^5*d^8 + 4*A^3*B*a^5*b^3*d^8 + 4*A*B^3*a^5*b^3*d^8 + B^3*C*a^2*b^6*c^5*d^3 + B*C^3*a^2*b^6*c^5*d^3 + 6*C^4*a*b^7*c^7*d + 4*B^4*a*b^7*c*d^7 - 12*A^4*a*b^7*c*d^7 - 3*B^3*C*b^8*c^7*d - 3*B*C^3*b^8*c^7*d - 6*A^3*B*b^8*c*d^7 - 6*A*B^3*b^8*c*d^7 - 12*A^3*B*a*b^7*d^8 - 12*A*B^3*a*b^7*d^8 + 30*C^4*a^5*b^3*c^3*d^5 + 19*C^4*a^2*b^6*c^4*d^4 - 9*C^4*a^6*b^2*c^2*d^6 + 9*C^4*a^4*b^4*c^6*d^2 + 4*C^4*a^3*b^5*c^3*d^5 + 4*C^4*a^2*b^6*c^2*d^6 - 3*C^4*a^4*b^4*c^4*d^4 - 3*C^4*a^4*b^4*c^2*d^6 + 3*C^4*a^2*b^6*c^6*d^2 + 28*B^4*a^3*b^5*c^5*d^3 + 27*B^4*a^4*b^4*c^2*d^6 - 17*B^4*a^4*b^4*c^4*d^4 - 10*B^4*a^2*b^6*c^4*d^4 + 8*B^4*a^3*b^5*c^3*d^5 + 8*B^4*a^2*b^6*c^2*d^6 - 6*B^4*a^2*b^6*c^6*d^2 + 4*B^4*a^5*b^3*c^3*d^5 + 70*A^4*a^2*b^6*c^4*d^4 + 58*A^4*a^2*b^6*c^2*d^6 - 56*A^4*a^3*b^5*c^3*d^5 + 15*A^4*a^4*b^4*c^2*d^6 + B^2*C^2*b^8*c^2*d^6 - 18*A^3*C*b^8*d^8 + B^3*C*b^8*c^5*d^3 + B*C^3*b^8*c^5*d^3 + 6*B^4*b^8*c^6*d^2 + 3*B^4*b^8*c^4*d^4 + 30*A^4*b^8*c^4*d^4 + 27*A^4*b^8*c^2*d^6 + 3*C^4*a^6*b^2*d^8 + 8*B^4*a^4*b^4*d^8 + 4*B^4*a^2*b^6*d^8 + 12*A^4*a^2*b^6*d^8 - 5*A^4*a^4*b^4*d^8 + 9*A^2*C^2*b^8*d^8 + 9*A^2*B^2*b^8*d^8 + 9*A^4*b^8*d^8 + B^4*b^8*c^2*d^6 + C^4*a^4*b^4*d^8, f, k)*((4*a^7*b^8*d^19 + 4*a^9*b^6*d^19 - 4*a^11*b^4*d^19 - 4*a^13*b^2*d^19 + 4*b^15*c^7*d^12 + 12*b^15*c^9*d^10 + 8*b^15*c^11*d^8 - 8*b^15*c^13*d^6 - 12*b^15*c^15*d^4 - 4*b^15*c^17*d^2 - 20*a*b^14*c^6*d^13 - 44*a*b^14*c^8*d^11 + 32*a*b^14*c^10*d^9 + 168*a*b^14*c^12*d^7 + 172*a*b^14*c^14*d^5 + 68*a*b^14*c^16*d^3 + 16*a^3*b^12*c^18*d + 8*a^5*b^10*c^18*d - 20*a^6*b^9*c*d^18 - 4*a^8*b^7*c*d^18 + 60*a^10*b^5*c*d^18 + 52*a^12*b^3*c*d^18 + 32*a^14*b*c^3*d^16 + 48*a^14*b*c^5*d^14 + 32*a^14*b*c^7*d^12 + 8*a^14*b*c^9*d^10 + 36*a^2*b^13*c^5*d^14 + 32*a^2*b^13*c^7*d^12 - 292*a^2*b^13*c^9*d^10 - 768*a^2*b^13*c^11*d^8 - 772*a^2*b^13*c^13*d^6 - 352*a^2*b^13*c^15*d^4 - 60*a^2*b^13*c^17*d^2 - 20*a^3*b^12*c^4*d^15 + 64*a^3*b^12*c^6*d^13 + 668*a^3*b^12*c^8*d^11 + 1648*a^3*b^12*c^10*d^9 + 1892*a^3*b^12*c^12*d^7 + 1088*a^3*b^12*c^14*d^5 + 276*a^3*b^12*c^16*d^3 - 20*a^4*b^11*c^3*d^16 - 104*a^4*b^11*c^5*d^14 - 640*a^4*b^11*c^7*d^12 - 2028*a^4*b^11*c^9*d^10 - 3092*a^4*b^11*c^11*d^8 - 2368*a^4*b^11*c^13*d^6 - 856*a^4*b^11*c^15*d^4 - 108*a^4*b^11*c^17*d^2 + 36*a^5*b^10*c^2*d^17 + 8*a^5*b^10*c^4*d^15 + 112*a^5*b^10*c^6*d^13 + 1404*a^5*b^10*c^8*d^11 + 3404*a^5*b^10*c^10*d^9 + 3552*a^5*b^10*c^12*d^7 + 1752*a^5*b^10*c^14*d^5 + 348*a^5*b^10*c^16*d^3 + 64*a^6*b^9*c^3*d^16 + 392*a^6*b^9*c^5*d^14 + 32*a^6*b^9*c^7*d^12 - 1864*a^6*b^9*c^9*d^10 - 3296*a^6*b^9*c^11*d^8 - 2360*a^6*b^9*c^13*d^6 - 704*a^6*b^9*c^15*d^4 - 52*a^6*b^9*c^17*d^2 - 32*a^7*b^8*c^2*d^17 - 568*a^7*b^8*c^4*d^15 - 1504*a^7*b^8*c^6*d^13 - 976*a^7*b^8*c^8*d^11 + 1120*a^7*b^8*c^10*d^9 + 1912*a^7*b^8*c^12*d^7 + 928*a^7*b^8*c^14*d^5 + 140*a^7*b^8*c^16*d^3 + 472*a^8*b^7*c^3*d^16 + 2016*a^8*b^7*c^5*d^14 + 3076*a^8*b^7*c^7*d^12 + 1724*a^8*b^7*c^9*d^10 - 288*a^8*b^7*c^11*d^8 - 664*a^8*b^7*c^13*d^6 - 188*a^8*b^7*c^15*d^4 - 240*a^9*b^6*c^2*d^17 - 1472*a^9*b^6*c^4*d^15 - 3316*a^9*b^6*c^6*d^13 - 3484*a^9*b^6*c^8*d^11 - 1592*a^9*b^6*c^10*d^9 - 104*a^9*b^6*c^12*d^7 + 92*a^9*b^6*c^14*d^5 + 704*a^10*b^5*c^3*d^16 + 2308*a^10*b^5*c^5*d^14 + 3392*a^10*b^5*c^7*d^12 + 2468*a^10*b^5*c^9*d^10 + 832*a^10*b^5*c^11*d^8 + 92*a^10*b^5*c^13*d^6 - 240*a^11*b^4*c^2*d^17 - 1108*a^11*b^4*c^4*d^15 - 2112*a^11*b^4*c^6*d^13 - 2028*a^11*b^4*c^8*d^11 - 976*a^11*b^4*c^10*d^9 - 188*a^11*b^4*c^12*d^7 + 348*a^12*b^3*c^3*d^16 + 872*a^12*b^3*c^5*d^14 + 1048*a^12*b^3*c^7*d^12 + 612*a^12*b^3*c^9*d^10 + 140*a^12*b^3*c^11*d^8 - 68*a^13*b^2*c^2*d^17 - 232*a^13*b^2*c^4*d^15 - 328*a^13*b^2*c^6*d^13 - 212*a^13*b^2*c^8*d^11 - 52*a^13*b^2*c^10*d^9 + 8*a*b^14*c^18*d + 8*a^14*b*c*d^18)/(a^10*d^14 + b^10*c^14 + 2*a^2*b^8*c^14 + a^4*b^6*c^14 + a^6*b^4*d^14 + 2*a^8*b^2*d^14 + 4*a^10*c^2*d^12 + 6*a^10*c^4*d^10 + 4*a^10*c^6*d^8 + a^10*c^8*d^6 + b^10*c^6*d^8 + 4*b^10*c^8*d^6 + 6*b^10*c^10*d^4 + 4*b^10*c^12*d^2 - 6*a*b^9*c^5*d^9 - 24*a*b^9*c^7*d^7 - 36*a*b^9*c^9*d^5 - 24*a*b^9*c^11*d^3 - 12*a^3*b^7*c^13*d - 6*a^5*b^5*c*d^13 - 6*a^5*b^5*c^13*d - 12*a^7*b^3*c*d^13 - 24*a^9*b*c^3*d^11 - 36*a^9*b*c^5*d^9 - 24*a^9*b*c^7*d^7 - 6*a^9*b*c^9*d^5 + 15*a^2*b^8*c^4*d^10 + 62*a^2*b^8*c^6*d^8 + 98*a^2*b^8*c^8*d^6 + 72*a^2*b^8*c^10*d^4 + 23*a^2*b^8*c^12*d^2 - 20*a^3*b^7*c^3*d^11 - 92*a^3*b^7*c^5*d^9 - 168*a^3*b^7*c^7*d^7 - 152*a^3*b^7*c^9*d^5 - 68*a^3*b^7*c^11*d^3 + 15*a^4*b^6*c^2*d^12 + 90*a^4*b^6*c^4*d^10 + 211*a^4*b^6*c^6*d^8 + 244*a^4*b^6*c^8*d^6 + 141*a^4*b^6*c^10*d^4 + 34*a^4*b^6*c^12*d^2 - 64*a^5*b^5*c^3*d^11 - 202*a^5*b^5*c^5*d^9 - 288*a^5*b^5*c^7*d^7 - 202*a^5*b^5*c^9*d^5 - 64*a^5*b^5*c^11*d^3 + 34*a^6*b^4*c^2*d^12 + 141*a^6*b^4*c^4*d^10 + 244*a^6*b^4*c^6*d^8 + 211*a^6*b^4*c^8*d^6 + 90*a^6*b^4*c^10*d^4 + 15*a^6*b^4*c^12*d^2 - 68*a^7*b^3*c^3*d^11 - 152*a^7*b^3*c^5*d^9 - 168*a^7*b^3*c^7*d^7 - 92*a^7*b^3*c^9*d^5 - 20*a^7*b^3*c^11*d^3 + 23*a^8*b^2*c^2*d^12 + 72*a^8*b^2*c^4*d^10 + 98*a^8*b^2*c^6*d^8 + 62*a^8*b^2*c^8*d^6 + 15*a^8*b^2*c^10*d^4 - 6*a*b^9*c^13*d - 6*a^9*b*c*d^13) + (tan(e + f*x)*(6*a^14*b*d^19 + 6*b^15*c^18*d + 8*a^6*b^9*d^19 + 22*a^8*b^7*d^19 + 26*a^10*b^5*d^19 + 18*a^12*b^3*d^19 + 8*b^15*c^6*d^13 + 38*b^15*c^8*d^11 + 78*b^15*c^10*d^9 + 92*b^15*c^12*d^7 + 68*b^15*c^14*d^5 + 30*b^15*c^16*d^3 - 48*a*b^14*c^5*d^14 - 224*a*b^14*c^7*d^12 - 448*a*b^14*c^9*d^10 - 512*a*b^14*c^11*d^8 - 368*a*b^14*c^13*d^6 - 160*a*b^14*c^15*d^4 - 32*a*b^14*c^17*d^2 + 10*a^2*b^13*c^18*d + 2*a^4*b^11*c^18*d - 48*a^5*b^10*c*d^18 - 2*a^6*b^9*c^18*d - 128*a^7*b^8*c*d^18 - 144*a^9*b^6*c*d^18 - 96*a^11*b^4*c*d^18 - 32*a^13*b^2*c*d^18 + 22*a^14*b*c^2*d^17 + 28*a^14*b*c^4*d^15 + 12*a^14*b*c^6*d^13 - 2*a^14*b*c^8*d^11 - 2*a^14*b*c^10*d^9 + 120*a^2*b^13*c^4*d^15 + 568*a^2*b^13*c^6*d^13 + 1138*a^2*b^13*c^8*d^11 + 1282*a^2*b^13*c^10*d^9 + 908*a^2*b^13*c^12*d^7 + 412*a^2*b^13*c^14*d^5 + 106*a^2*b^13*c^16*d^3 - 160*a^3*b^12*c^3*d^16 - 832*a^3*b^12*c^5*d^14 - 1776*a^3*b^12*c^7*d^12 - 2032*a^3*b^12*c^9*d^10 - 1408*a^3*b^12*c^11*d^8 - 672*a^3*b^12*c^13*d^6 - 240*a^3*b^12*c^15*d^4 - 48*a^3*b^12*c^17*d^2 + 120*a^4*b^11*c^2*d^17 + 820*a^4*b^11*c^4*d^15 + 2044*a^4*b^11*c^6*d^13 + 2434*a^4*b^11*c^8*d^11 + 1498*a^4*b^11*c^10*d^9 + 552*a^4*b^11*c^12*d^7 + 208*a^4*b^11*c^14*d^5 + 66*a^4*b^11*c^16*d^3 - 608*a^5*b^10*c^3*d^16 - 1904*a^5*b^10*c^5*d^14 - 2384*a^5*b^10*c^7*d^12 - 976*a^5*b^10*c^9*d^10 + 448*a^5*b^10*c^11*d^8 + 496*a^5*b^10*c^13*d^6 + 112*a^5*b^10*c^15*d^4 + 344*a^6*b^9*c^2*d^17 + 1428*a^6*b^9*c^4*d^15 + 1988*a^6*b^9*c^6*d^13 + 214*a^6*b^9*c^8*d^11 - 2058*a^6*b^9*c^10*d^9 - 2000*a^6*b^9*c^12*d^7 - 688*a^6*b^9*c^14*d^5 - 66*a^6*b^9*c^16*d^3 - 848*a^7*b^8*c^3*d^16 - 1520*a^7*b^8*c^5*d^14 + 80*a^7*b^8*c^7*d^12 + 3056*a^7*b^8*c^9*d^10 + 3536*a^7*b^8*c^11*d^8 + 1648*a^7*b^8*c^13*d^6 + 304*a^7*b^8*c^15*d^4 + 16*a^7*b^8*c^17*d^2 + 406*a^8*b^7*c^2*d^17 + 1072*a^8*b^7*c^4*d^15 + 200*a^8*b^7*c^6*d^13 - 2626*a^8*b^7*c^8*d^11 - 4042*a^8*b^7*c^10*d^9 - 2540*a^8*b^7*c^12*d^7 - 692*a^8*b^7*c^14*d^5 - 56*a^8*b^7*c^16*d^3 - 624*a^9*b^6*c^3*d^16 - 544*a^9*b^6*c^5*d^14 + 1296*a^9*b^6*c^7*d^12 + 3184*a^9*b^6*c^9*d^10 + 2672*a^9*b^6*c^11*d^8 + 960*a^9*b^6*c^13*d^6 + 112*a^9*b^6*c^15*d^4 + 282*a^10*b^5*c^2*d^17 + 568*a^10*b^5*c^4*d^15 - 168*a^10*b^5*c^6*d^13 - 1622*a^10*b^5*c^8*d^11 - 1862*a^10*b^5*c^10*d^9 - 860*a^10*b^5*c^12*d^7 - 140*a^10*b^5*c^14*d^5 - 336*a^11*b^4*c^3*d^16 - 272*a^11*b^4*c^5*d^14 + 352*a^11*b^4*c^7*d^12 + 768*a^11*b^4*c^9*d^10 + 496*a^11*b^4*c^11*d^8 + 112*a^11*b^4*c^13*d^6 + 122*a^12*b^3*c^2*d^17 + 252*a^12*b^3*c^4*d^15 + 148*a^12*b^3*c^6*d^13 - 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64*a^5*b^5*c^3*d^11 - 202*a^5*b^5*c^5*d^9 - 288*a^5*b^5*c^7*d^7 - 202*a^5*b^5*c^9*d^5 - 64*a^5*b^5*c^11*d^3 + 34*a^6*b^4*c^2*d^12 + 141*a^6*b^4*c^4*d^10 + 244*a^6*b^4*c^6*d^8 + 211*a^6*b^4*c^8*d^6 + 90*a^6*b^4*c^10*d^4 + 15*a^6*b^4*c^12*d^2 - 68*a^7*b^3*c^3*d^11 - 152*a^7*b^3*c^5*d^9 - 168*a^7*b^3*c^7*d^7 - 92*a^7*b^3*c^9*d^5 - 20*a^7*b^3*c^11*d^3 + 23*a^8*b^2*c^2*d^12 + 72*a^8*b^2*c^4*d^10 + 98*a^8*b^2*c^6*d^8 + 62*a^8*b^2*c^8*d^6 + 15*a^8*b^2*c^10*d^4 - 6*a*b^9*c^13*d - 6*a^9*b*c*d^13)) - (C*b^13*c^15*d - A*b^13*c^15*d - B*a^12*b*d^16 + 12*A*a^3*b^10*d^16 + 20*A*a^5*b^8*d^16 - 4*A*a^9*b^4*d^16 + 4*A*a^11*b^2*d^16 - 8*B*a^4*b^9*d^16 - 16*B*a^6*b^7*d^16 - B*a^8*b^5*d^16 + 6*B*a^10*b^3*d^16 - 12*A*b^13*c^3*d^13 - 48*A*b^13*c^5*d^11 - 76*A*b^13*c^7*d^9 - 45*A*b^13*c^9*d^7 + 5*A*b^13*c^11*d^5 + 9*A*b^13*c^13*d^3 + 4*C*a^5*b^8*d^16 + 12*C*a^7*b^6*d^16 + 4*C*a^9*b^4*d^16 - 4*C*a^11*b^2*d^16 + 4*B*b^13*c^4*d^12 + 16*B*b^13*c^6*d^10 + 35*B*b^13*c^8*d^8 + 33*B*b^13*c^10*d^6 + 5*B*b^13*c^12*d^4 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51*C*a^8*b^5*c*d^15 - 14*C*a^10*b^3*c*d^15 + 3*C*a^12*b*c^3*d^13 + 3*C*a^12*b*c^5*d^11 + C*a^12*b*c^7*d^9 - 260*A*a^2*b^11*c^3*d^13 - 780*A*a^2*b^11*c^5*d^11 - 1144*A*a^2*b^11*c^7*d^9 - 798*A*a^2*b^11*c^9*d^7 - 202*A*a^2*b^11*c^11*d^5 + 6*A*a^2*b^11*c^13*d^3 + 204*A*a^3*b^10*c^2*d^14 + 876*A*a^3*b^10*c^4*d^12 + 1812*A*a^3*b^10*c^6*d^10 + 1872*A*a^3*b^10*c^8*d^8 + 872*A*a^3*b^10*c^10*d^6 + 136*A*a^3*b^10*c^12*d^4 + 8*A*a^3*b^10*c^14*d^2 - 608*A*a^4*b^9*c^3*d^13 - 1866*A*a^4*b^9*c^5*d^11 - 2802*A*a^4*b^9*c^7*d^9 - 2007*A*a^4*b^9*c^9*d^7 - 585*A*a^4*b^9*c^11*d^5 - 31*A*a^4*b^9*c^13*d^3 + 264*A*a^5*b^8*c^2*d^14 + 1180*A*a^5*b^8*c^4*d^12 + 2528*A*a^5*b^8*c^6*d^10 + 2628*A*a^5*b^8*c^8*d^8 + 1200*A*a^5*b^8*c^10*d^6 + 172*A*a^5*b^8*c^12*d^4 + 8*A*a^5*b^8*c^14*d^2 - 356*A*a^6*b^7*c^3*d^13 - 1320*A*a^6*b^7*c^5*d^11 - 2188*A*a^6*b^7*c^7*d^9 - 1588*A*a^6*b^7*c^9*d^7 - 448*A*a^6*b^7*c^11*d^5 - 28*A*a^6*b^7*c^13*d^3 + 24*A*a^7*b^6*c^2*d^14 + 368*A*a^7*b^6*c^4*d^12 + 1112*A*a^7*b^6*c^6*d^10 + 1272*A*a^7*b^6*c^8*d^8 + 560*A*a^7*b^6*c^10*d^6 + 56*A*a^7*b^6*c^12*d^4 + 33*A*a^8*b^5*c^3*d^13 - 165*A*a^8*b^5*c^5*d^11 - 487*A*a^8*b^5*c^7*d^9 - 362*A*a^8*b^5*c^9*d^7 - 70*A*a^8*b^5*c^11*d^5 - 68*A*a^9*b^4*c^2*d^14 - 108*A*a^9*b^4*c^4*d^12 + 28*A*a^9*b^4*c^6*d^10 + 128*A*a^9*b^4*c^8*d^8 + 56*A*a^9*b^4*c^10*d^6 + 26*A*a^10*b^3*c^3*d^13 + 18*A*a^10*b^3*c^5*d^11 - 34*A*a^10*b^3*c^7*d^9 - 28*A*a^10*b^3*c^9*d^7 + 4*A*a^11*b^2*c^2*d^14 + 4*A*a^11*b^2*c^4*d^12 + 12*A*a^11*b^2*c^6*d^10 + 8*A*a^11*b^2*c^8*d^8 - 12*B*a^2*b^11*c^2*d^14 - 44*B*a^2*b^11*c^4*d^12 + 48*B*a^2*b^11*c^6*d^10 + 302*B*a^2*b^11*c^8*d^8 + 342*B*a^2*b^11*c^10*d^6 + 118*B*a^2*b^11*c^12*d^4 - 2*B*a^2*b^11*c^14*d^2 + 132*B*a^3*b^10*c^3*d^13 + 284*B*a^3*b^10*c^5*d^11 + 28*B*a^3*b^10*c^7*d^9 - 424*B*a^3*b^10*c^9*d^7 - 336*B*a^3*b^10*c^11*d^5 - 56*B*a^3*b^10*c^13*d^3 - 132*B*a^4*b^9*c^2*d^14 - 558*B*a^4*b^9*c^4*d^12 - 694*B*a^4*b^9*c^6*d^10 - 27*B*a^4*b^9*c^8*d^8 + 411*B*a^4*b^9*c^10*d^6 + 181*B*a^4*b^9*c^12*d^4 + 3*B*a^4*b^9*c^14*d^2 + 496*B*a^5*b^8*c^3*d^13 + 1196*B*a^5*b^8*c^5*d^11 + 1032*B*a^5*b^8*c^7*d^9 + 84*B*a^5*b^8*c^9*d^7 - 216*B*a^5*b^8*c^11*d^5 - 36*B*a^5*b^8*c^13*d^3 - 244*B*a^6*b^7*c^2*d^14 - 1064*B*a^6*b^7*c^4*d^12 - 1596*B*a^6*b^7*c^6*d^10 - 828*B*a^6*b^7*c^8*d^8 + 68*B*a^6*b^7*c^12*d^4 + 488*B*a^7*b^6*c^3*d^13 + 1224*B*a^7*b^6*c^5*d^11 + 1208*B*a^7*b^6*c^7*d^9 + 416*B*a^7*b^6*c^9*d^7 - 103*B*a^8*b^5*c^2*d^14 - 581*B*a^8*b^5*c^4*d^12 - 959*B*a^8*b^5*c^6*d^10 - 582*B*a^8*b^5*c^8*d^8 - 102*B*a^8*b^5*c^10*d^6 + 132*B*a^9*b^4*c^3*d^13 + 356*B*a^9*b^4*c^5*d^11 + 332*B*a^9*b^4*c^7*d^9 + 104*B*a^9*b^4*c^9*d^7 + 18*B*a^10*b^3*c^2*d^14 - 30*B*a^10*b^3*c^4*d^12 - 90*B*a^10*b^3*c^6*d^10 - 48*B*a^10*b^3*c^8*d^8 + 4*B*a^11*b^2*c^3*d^13 + 20*B*a^11*b^2*c^5*d^11 + 12*B*a^11*b^2*c^7*d^9 + 20*C*a^2*b^11*c^3*d^13 + 156*C*a^2*b^11*c^5*d^11 + 328*C*a^2*b^11*c^7*d^9 + 234*C*a^2*b^11*c^9*d^7 + 10*C*a^2*b^11*c^11*d^5 - 30*C*a^2*b^11*c^13*d^3 - 12*C*a^3*b^10*c^2*d^14 - 168*C*a^3*b^10*c^4*d^12 - 636*C*a^3*b^10*c^6*d^10 - 828*C*a^3*b^10*c^8*d^8 - 344*C*a^3*b^10*c^10*d^6 + 20*C*a^3*b^10*c^12*d^4 + 16*C*a^3*b^10*c^14*d^2 + 56*C*a^4*b^9*c^3*d^13 + 570*C*a^4*b^9*c^5*d^11 + 1218*C*a^4*b^9*c^7*d^9 + 951*C*a^4*b^9*c^9*d^7 + 225*C*a^4*b^9*c^11*d^5 - 17*C*a^4*b^9*c^13*d^3 + 36*C*a^5*b^8*c^2*d^14 - 172*C*a^5*b^8*c^4*d^12 - 1004*C*a^5*b^8*c^6*d^10 - 1452*C*a^5*b^8*c^8*d^8 - 732*C*a^5*b^8*c^10*d^6 - 76*C*a^5*b^8*c^12*d^4 + 4*C*a^5*b^8*c^14*d^2 - 124*C*a^6*b^7*c^3*d^13 + 336*C*a^6*b^7*c^5*d^11 + 1132*C*a^6*b^7*c^7*d^9 + 964*C*a^6*b^7*c^9*d^7 + 256*C*a^6*b^7*c^11*d^5 + 4*C*a^6*b^7*c^13*d^3 + 144*C*a^7*b^6*c^2*d^14 + 196*C*a^7*b^6*c^4*d^12 - 296*C*a^7*b^6*c^6*d^10 - 708*C*a^7*b^6*c^8*d^8 - 392*C*a^7*b^6*c^10*d^6 - 44*C*a^7*b^6*c^12*d^4 - 237*C*a^8*b^5*c^3*d^13 - 171*C*a^8*b^5*c^5*d^11 + 223*C*a^8*b^5*c^7*d^9 + 266*C*a^8*b^5*c^9*d^7 + 58*C*a^8*b^5*c^11*d^5 + 92*C*a^9*b^4*c^2*d^14 + 204*C*a^9*b^4*c^4*d^12 + 116*C*a^9*b^4*c^6*d^10 - 32*C*a^9*b^4*c^8*d^8 - 32*C*a^9*b^4*c^10*d^6 - 74*C*a^10*b^3*c^3*d^13 - 90*C*a^10*b^3*c^5*d^11 - 14*C*a^10*b^3*c^7*d^9 + 16*C*a^10*b^3*c^9*d^7 - 4*C*a^11*b^2*c^2*d^14 - 4*C*a^11*b^2*c^4*d^12 - 12*C*a^11*b^2*c^6*d^10 - 8*C*a^11*b^2*c^8*d^8 - A*a^12*b*c*d^15 + C*a^12*b*c*d^15)/(a^10*d^14 + b^10*c^14 + 2*a^2*b^8*c^14 + a^4*b^6*c^14 + a^6*b^4*d^14 + 2*a^8*b^2*d^14 + 4*a^10*c^2*d^12 + 6*a^10*c^4*d^10 + 4*a^10*c^6*d^8 + a^10*c^8*d^6 + b^10*c^6*d^8 + 4*b^10*c^8*d^6 + 6*b^10*c^10*d^4 + 4*b^10*c^12*d^2 - 6*a*b^9*c^5*d^9 - 24*a*b^9*c^7*d^7 - 36*a*b^9*c^9*d^5 - 24*a*b^9*c^11*d^3 - 12*a^3*b^7*c^13*d - 6*a^5*b^5*c*d^13 - 6*a^5*b^5*c^13*d - 12*a^7*b^3*c*d^13 - 24*a^9*b*c^3*d^11 - 36*a^9*b*c^5*d^9 - 24*a^9*b*c^7*d^7 - 6*a^9*b*c^9*d^5 + 15*a^2*b^8*c^4*d^10 + 62*a^2*b^8*c^6*d^8 + 98*a^2*b^8*c^8*d^6 + 72*a^2*b^8*c^10*d^4 + 23*a^2*b^8*c^12*d^2 - 20*a^3*b^7*c^3*d^11 - 92*a^3*b^7*c^5*d^9 - 168*a^3*b^7*c^7*d^7 - 152*a^3*b^7*c^9*d^5 - 68*a^3*b^7*c^11*d^3 + 15*a^4*b^6*c^2*d^12 + 90*a^4*b^6*c^4*d^10 + 211*a^4*b^6*c^6*d^8 + 244*a^4*b^6*c^8*d^6 + 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28*C*a^9*b^4*c*d^15 - 12*C*a^11*b^2*c*d^15 + C*a^12*b*c^2*d^14 - 7*C*a^12*b*c^4*d^12 - 5*C*a^12*b*c^6*d^10 - 24*A*a^2*b^11*c^4*d^12 - 316*A*a^2*b^11*c^6*d^10 - 838*A*a^2*b^11*c^8*d^8 - 858*A*a^2*b^11*c^10*d^6 - 346*A*a^2*b^11*c^12*d^4 - 34*A*a^2*b^11*c^14*d^2 - 192*A*a^3*b^10*c^3*d^13 - 200*A*a^3*b^10*c^5*d^11 + 472*A*a^3*b^10*c^7*d^9 + 1148*A*a^3*b^10*c^9*d^7 + 756*A*a^3*b^10*c^11*d^5 + 140*A*a^3*b^10*c^13*d^3 + 200*A*a^4*b^9*c^2*d^14 + 790*A*a^4*b^9*c^4*d^12 + 906*A*a^4*b^9*c^6*d^10 - 177*A*a^4*b^9*c^8*d^8 - 795*A*a^4*b^9*c^10*d^6 - 353*A*a^4*b^9*c^12*d^4 - 27*A*a^4*b^9*c^14*d^2 - 936*A*a^5*b^8*c^3*d^13 - 2016*A*a^5*b^8*c^5*d^11 - 1512*A*a^5*b^8*c^7*d^9 + 72*A*a^5*b^8*c^9*d^7 + 432*A*a^5*b^8*c^11*d^5 + 72*A*a^5*b^8*c^13*d^3 + 468*A*a^6*b^7*c^2*d^14 + 1768*A*a^6*b^7*c^4*d^12 + 2524*A*a^6*b^7*c^6*d^10 + 1252*A*a^6*b^7*c^8*d^8 - 84*A*a^6*b^7*c^12*d^4 - 952*A*a^7*b^6*c^3*d^13 - 2264*A*a^7*b^6*c^5*d^11 - 2088*A*a^7*b^6*c^7*d^9 - 672*A*a^7*b^6*c^9*d^7 + 283*A*a^8*b^5*c^2*d^14 + 1137*A*a^8*b^5*c^4*d^12 + 1651*A*a^8*b^5*c^6*d^10 + 898*A*a^8*b^5*c^8*d^8 + 126*A*a^8*b^5*c^10*d^6 - 268*A*a^9*b^4*c^3*d^13 - 716*A*a^9*b^4*c^5*d^11 - 612*A*a^9*b^4*c^7*d^9 - 168*A*a^9*b^4*c^9*d^7 + 14*A*a^10*b^3*c^2*d^14 + 166*A*a^10*b^3*c^4*d^12 + 250*A*a^10*b^3*c^6*d^10 + 108*A*a^10*b^3*c^8*d^8 - 12*A*a^11*b^2*c^3*d^13 - 60*A*a^11*b^2*c^5*d^11 - 36*A*a^11*b^2*c^7*d^9 - 32*B*a^2*b^11*c^3*d^13 - 280*B*a^2*b^11*c^5*d^11 - 612*B*a^2*b^11*c^7*d^9 - 474*B*a^2*b^11*c^9*d^7 - 70*B*a^2*b^11*c^11*d^5 + 42*B*a^2*b^11*c^13*d^3 + 16*B*a^3*b^10*c^2*d^14 + 240*B*a^3*b^10*c^4*d^12 + 968*B*a^3*b^10*c^6*d^10 + 1348*B*a^3*b^10*c^8*d^8 + 668*B*a^3*b^10*c^10*d^6 + 60*B*a^3*b^10*c^12*d^4 - 4*B*a^3*b^10*c^14*d^2 + 8*B*a^4*b^9*c^3*d^13 - 814*B*a^4*b^9*c^5*d^11 - 2034*B*a^4*b^9*c^7*d^9 - 1731*B*a^4*b^9*c^9*d^7 - 513*B*a^4*b^9*c^11*d^5 - 19*B*a^4*b^9*c^13*d^3 - 128*B*a^5*b^8*c^2*d^14 + 144*B*a^5*b^8*c^4*d^12 + 1472*B*a^5*b^8*c^6*d^10 + 2232*B*a^5*b^8*c^8*d^8 + 1176*B*a^5*b^8*c^10*d^6 + 168*B*a^5*b^8*c^12*d^4 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7*A^2*a^2*b^9*c^11*d^2 + 8*A^2*a^3*b^8*c^2*d^11 - 417*A^2*a^3*b^8*c^4*d^9 - 411*A^2*a^3*b^8*c^6*d^7 - 7*A^2*a^3*b^8*c^8*d^5 - 17*A^2*a^3*b^8*c^10*d^3 + 87*A^2*a^4*b^7*c^3*d^10 + 359*A^2*a^4*b^7*c^5*d^8 - 75*A^2*a^4*b^7*c^7*d^6 + 9*A^2*a^4*b^7*c^9*d^4 + 17*A^2*a^5*b^6*c^2*d^11 - 205*A^2*a^5*b^6*c^4*d^9 - 13*A^2*a^5*b^6*c^6*d^7 + 37*A^2*a^5*b^6*c^8*d^5 + A^2*a^6*b^5*c^3*d^10 + 13*A^2*a^6*b^5*c^5*d^8 - 89*A^2*a^6*b^5*c^7*d^6 + 23*A^2*a^7*b^4*c^2*d^11 + 23*A^2*a^7*b^4*c^4*d^9 + 93*A^2*a^7*b^4*c^6*d^7 - 53*A^2*a^8*b^3*c^5*d^8 - 8*A^2*a^9*b^2*c^2*d^11 + 16*A^2*a^9*b^2*c^4*d^9 + 48*B^2*a^2*b^9*c^3*d^10 - 47*B^2*a^2*b^9*c^5*d^8 + 131*B^2*a^2*b^9*c^7*d^6 + 9*B^2*a^2*b^9*c^9*d^4 - 5*B^2*a^2*b^9*c^11*d^2 + 36*B^2*a^3*b^8*c^2*d^11 + 163*B^2*a^3*b^8*c^4*d^9 - 31*B^2*a^3*b^8*c^6*d^7 - 199*B^2*a^3*b^8*c^8*d^5 + 7*B^2*a^3*b^8*c^10*d^3 - 49*B^2*a^4*b^7*c^3*d^10 - 209*B^2*a^4*b^7*c^5*d^8 + 149*B^2*a^4*b^7*c^7*d^6 - 19*B^2*a^4*b^7*c^9*d^4 - 11*B^2*a^5*b^6*c^2*d^11 + 91*B^2*a^5*b^6*c^4*d^9 - 185*B^2*a^5*b^6*c^6*d^7 - 127*B^2*a^5*b^6*c^8*d^5 - 39*B^2*a^6*b^5*c^3*d^10 + 13*B^2*a^6*b^5*c^5*d^8 + 119*B^2*a^6*b^5*c^7*d^6 - 13*B^2*a^7*b^4*c^2*d^11 + 3*B^2*a^7*b^4*c^4*d^9 - 79*B^2*a^7*b^4*c^6*d^7 - 20*B^2*a^8*b^3*c^3*d^10 + 43*B^2*a^8*b^3*c^5*d^8 + 12*B^2*a^9*b^2*c^2*d^11 - 14*B^2*a^9*b^2*c^4*d^9 + 36*C^2*a^2*b^9*c^3*d^10 + 141*C^2*a^2*b^9*c^5*d^8 - 65*C^2*a^2*b^9*c^7*d^6 + 17*C^2*a^2*b^9*c^9*d^4 + 7*C^2*a^2*b^9*c^11*d^2 + 20*C^2*a^3*b^8*c^2*d^11 - 69*C^2*a^3*b^8*c^4*d^9 + 57*C^2*a^3*b^8*c^6*d^7 + 113*C^2*a^3*b^8*c^8*d^5 - 65*C^2*a^3*b^8*c^10*d^3 + 99*C^2*a^4*b^7*c^3*d^10 + 179*C^2*a^4*b^7*c^5*d^8 - 231*C^2*a^4*b^7*c^7*d^6 - 15*C^2*a^4*b^7*c^9*d^4 + 41*C^2*a^5*b^6*c^2*d^11 - 97*C^2*a^5*b^6*c^4*d^9 + 143*C^2*a^5*b^6*c^6*d^7 + 61*C^2*a^5*b^6*c^8*d^5 - 36*C^2*a^5*b^6*c^10*d^3 - 11*C^2*a^6*b^5*c^3*d^10 - 119*C^2*a^6*b^5*c^5*d^8 - 221*C^2*a^6*b^5*c^7*d^6 - 36*C^2*a^6*b^5*c^9*d^4 + 11*C^2*a^7*b^4*c^2*d^11 - 37*C^2*a^7*b^4*c^4*d^9 + 57*C^2*a^7*b^4*c^6*d^7 - 53*C^2*a^8*b^3*c^5*d^8 - 8*C^2*a^9*b^2*c^2*d^11 + 16*C^2*a^9*b^2*c^4*d^9 - 48*A*B*a^2*b^9*d^13 - 48*A*B*a^4*b^7*d^13 - A*B*a^8*b^3*d^13 + 36*A*C*a^3*b^8*d^13 + 32*A*C*a^5*b^6*d^13 - 6*A*C*a^7*b^4*d^13 - 24*A*B*b^11*c^2*d^11 - 136*A*B*b^11*c^4*d^9 - 200*A*B*b^11*c^6*d^7 - 89*A*B*b^11*c^8*d^5 + 6*A*B*b^11*c^10*d^3 - 24*B*C*a^4*b^7*d^13 - 24*B*C*a^6*b^5*d^13 + B*C*a^8*b^3*d^13 - 12*A*C*b^11*c^3*d^10 + 12*A*C*b^11*c^5*d^8 + 58*A*C*b^11*c^7*d^6 + 36*A*C*b^11*c^9*d^4 - 6*A*C*b^11*c^11*d^2 + 4*B*C*b^11*c^4*d^9 - 4*B*C*b^11*c^6*d^7 - 19*B*C*b^11*c^8*d^5 - 18*B*C*b^11*c^10*d^3 - A^2*a*b^10*c^12*d + 2*A^2*a^10*b*c*d^12 + B^2*a*b^10*c^12*d - 2*B^2*a^10*b*c*d^12 - C^2*a*b^10*c^12*d + 2*C^2*a^10*b*c*d^12 + 24*A^2*a*b^10*c^2*d^11 - 188*A^2*a*b^10*c^4*d^9 - 277*A^2*a*b^10*c^6*d^7 - 27*A^2*a*b^10*c^8*d^5 - 15*A^2*a*b^10*c^10*d^3 - 44*A^2*a^4*b^7*c*d^12 - 29*A^2*a^6*b^5*c*d^12 + A^2*a^8*b^3*c*d^12 - 2*A^2*a^10*b*c^3*d^10 + 20*B^2*a*b^10*c^2*d^11 + 72*B^2*a*b^10*c^4*d^9 + 47*B^2*a*b^10*c^6*d^7 - 89*B^2*a*b^10*c^8*d^5 + 5*B^2*a*b^10*c^10*d^3 + 32*B^2*a^2*b^9*c*d^12 + 16*B^2*a^4*b^7*c*d^12 - 5*B^2*a^6*b^5*c*d^12 - 11*B^2*a^8*b^3*c*d^12 + 2*B^2*a^10*b*c^3*d^10 - 8*C^2*a*b^10*c^4*d^9 - C^2*a*b^10*c^6*d^7 + 69*C^2*a*b^10*c^8*d^5 - 27*C^2*a*b^10*c^10*d^3 + 16*C^2*a^4*b^7*c*d^12 - 5*C^2*a^6*b^5*c*d^12 + C^2*a^8*b^3*c*d^12 - 2*C^2*a^10*b*c^3*d^10 + A*B*a^10*b*d^13 - A*B*b^11*c^12*d - B*C*a^10*b*d^13 + B*C*b^11*c^12*d - 72*A*B*a*b^10*c*d^12 + 2*A*C*a*b^10*c^12*d - 4*A*C*a^10*b*c*d^12 - 160*A*B*a*b^10*c^3*d^10 + 56*A*B*a*b^10*c^5*d^8 + 312*A*B*a*b^10*c^7*d^6 - 8*A*B*a*b^10*c^9*d^4 + A*B*a^2*b^9*c^12*d - 24*A*B*a^3*b^8*c*d^12 + 40*A*B*a^5*b^6*c*d^12 + 32*A*B*a^7*b^4*c*d^12 - 6*A*B*a^10*b*c^2*d^11 + A*B*a^10*b*c^4*d^9 + 84*A*C*a*b^10*c^2*d^11 + 268*A*C*a*b^10*c^4*d^9 + 206*A*C*a*b^10*c^6*d^7 - 150*A*C*a*b^10*c^8*d^5 + 6*A*C*a*b^10*c^10*d^3 + 36*A*C*a^2*b^9*c*d^12 - 8*A*C*a^4*b^7*c*d^12 - 2*A*C*a^6*b^5*c*d^12 - 2*A*C*a^8*b^3*c*d^12 + 4*A*C*a^10*b*c^3*d^10 - 20*B*C*a*b^10*c^3*d^10 - 116*B*C*a*b^10*c^5*d^8 - 180*B*C*a*b^10*c^7*d^6 + 92*B*C*a*b^10*c^9*d^4 - B*C*a^2*b^9*c^12*d - 36*B*C*a^3*b^8*c*d^12 + 8*B*C*a^5*b^6*c*d^12 + 4*B*C*a^7*b^4*c*d^12 + 6*B*C*a^10*b*c^2*d^11 - B*C*a^10*b*c^4*d^9 - 64*A*B*a^2*b^9*c^2*d^11 - 112*A*B*a^2*b^9*c^4*d^9 - 508*A*B*a^2*b^9*c^6*d^7 - 23*A*B*a^2*b^9*c^8*d^5 + 30*A*B*a^2*b^9*c^10*d^3 - 112*A*B*a^3*b^8*c^3*d^10 + 480*A*B*a^3*b^8*c^5*d^8 + 584*A*B*a^3*b^8*c^7*d^6 - 56*A*B*a^3*b^8*c^9*d^4 - 8*A*B*a^3*b^8*c^11*d^2 + 40*A*B*a^4*b^7*c^2*d^11 + 114*A*B*a^4*b^7*c^4*d^9 - 456*A*B*a^4*b^7*c^6*d^7 + 170*A*B*a^4*b^7*c^8*d^5 + 28*A*B*a^4*b^7*c^10*d^3 - 104*A*B*a^5*b^6*c^3*d^10 + 368*A*B*a^5*b^6*c^5*d^8 + 104*A*B*a^5*b^6*c^7*d^6 - 56*A*B*a^5*b^6*c^9*d^4 + 52*A*B*a^6*b^5*c^2*d^11 - 50*A*B*a^6*b^5*c^4*d^9 - 176*A*B*a^6*b^5*c^6*d^7 + 70*A*B*a^6*b^5*c^8*d^5 + 40*A*B*a^7*b^4*c^3*d^10 + 144*A*B*a^7*b^4*c^5*d^8 - 56*A*B*a^7*b^4*c^7*d^6 - 30*A*B*a^8*b^3*c^2*d^11 - 105*A*B*a^8*b^3*c^4*d^9 + 28*A*B*a^8*b^3*c^6*d^7 + 40*A*B*a^9*b^2*c^3*d^10 - 8*A*B*a^9*b^2*c^5*d^8 - 60*A*C*a^2*b^9*c^3*d^10 - 318*A*C*a^2*b^9*c^5*d^8 + 166*A*C*a^2*b^9*c^7*d^6 + 14*A*C*a^2*b^9*c^9*d^4 - 14*A*C*a^2*b^9*c^11*d^2 + 188*A*C*a^3*b^8*c^2*d^11 + 630*A*C*a^3*b^8*c^4*d^9 + 210*A*C*a^3*b^8*c^6*d^7 - 322*A*C*a^3*b^8*c^8*d^5 + 10*A*C*a^3*b^8*c^10*d^3 - 330*A*C*a^4*b^7*c^3*d^10 - 754*A*C*a^4*b^7*c^5*d^8 + 162*A*C*a^4*b^7*c^7*d^6 - 30*A*C*a^4*b^7*c^9*d^4 + 50*A*C*a^5*b^6*c^2*d^11 + 374*A*C*a^5*b^6*c^4*d^9 - 202*A*C*a^5*b^6*c^6*d^7 - 206*A*C*a^5*b^6*c^8*d^5 - 134*A*C*a^6*b^5*c^3*d^10 - 110*A*C*a^6*b^5*c^5*d^8 + 166*A*C*a^6*b^5*c^7*d^6 - 34*A*C*a^7*b^4*c^2*d^11 + 14*A*C*a^7*b^4*c^4*d^9 - 150*A*C*a^7*b^4*c^6*d^7 + 106*A*C*a^8*b^3*c^5*d^8 + 16*A*C*a^9*b^2*c^2*d^11 - 32*A*C*a^9*b^2*c^4*d^9 - 68*B*C*a^2*b^9*c^2*d^11 - 140*B*C*a^2*b^9*c^4*d^9 + 208*B*C*a^2*b^9*c^6*d^7 - 109*B*C*a^2*b^9*c^8*d^5 - 30*B*C*a^2*b^9*c^10*d^3 + 4*B*C*a^3*b^8*c^3*d^10 - 300*B*C*a^3*b^8*c^5*d^8 - 140*B*C*a^3*b^8*c^7*d^6 + 272*B*C*a^3*b^8*c^9*d^4 + 8*B*C*a^3*b^8*c^11*d^2 - 160*B*C*a^4*b^7*c^2*d^11 - 174*B*C*a^4*b^7*c^4*d^9 + 420*B*C*a^4*b^7*c^6*d^7 - 182*B*C*a^4*b^7*c^8*d^5 - 16*B*C*a^4*b^7*c^10*d^3 + 236*B*C*a^5*b^6*c^3*d^10 - 116*B*C*a^5*b^6*c^5*d^8 + 196*B*C*a^5*b^6*c^7*d^6 + 188*B*C*a^5*b^6*c^9*d^4 - 64*B*C*a^6*b^5*c^2*d^11 + 110*B*C*a^6*b^5*c^4*d^9 + 236*B*C*a^6*b^5*c^6*d^7 - 58*B*C*a^6*b^5*c^8*d^5 + 20*B*C*a^7*b^4*c^3*d^10 - 132*B*C*a^7*b^4*c^5*d^8 + 44*B*C*a^7*b^4*c^7*d^6 + 30*B*C*a^8*b^3*c^2*d^11 + 105*B*C*a^8*b^3*c^4*d^9 - 28*B*C*a^8*b^3*c^6*d^7 - 40*B*C*a^9*b^2*c^3*d^10 + 8*B*C*a^9*b^2*c^5*d^8)/(a^10*d^14 + b^10*c^14 + 2*a^2*b^8*c^14 + a^4*b^6*c^14 + a^6*b^4*d^14 + 2*a^8*b^2*d^14 + 4*a^10*c^2*d^12 + 6*a^10*c^4*d^10 + 4*a^10*c^6*d^8 + a^10*c^8*d^6 + b^10*c^6*d^8 + 4*b^10*c^8*d^6 + 6*b^10*c^10*d^4 + 4*b^10*c^12*d^2 - 6*a*b^9*c^5*d^9 - 24*a*b^9*c^7*d^7 - 36*a*b^9*c^9*d^5 - 24*a*b^9*c^11*d^3 - 12*a^3*b^7*c^13*d - 6*a^5*b^5*c*d^13 - 6*a^5*b^5*c^13*d - 12*a^7*b^3*c*d^13 - 24*a^9*b*c^3*d^11 - 36*a^9*b*c^5*d^9 - 24*a^9*b*c^7*d^7 - 6*a^9*b*c^9*d^5 + 15*a^2*b^8*c^4*d^10 + 62*a^2*b^8*c^6*d^8 + 98*a^2*b^8*c^8*d^6 + 72*a^2*b^8*c^10*d^4 + 23*a^2*b^8*c^12*d^2 - 20*a^3*b^7*c^3*d^11 - 92*a^3*b^7*c^5*d^9 - 168*a^3*b^7*c^7*d^7 - 152*a^3*b^7*c^9*d^5 - 68*a^3*b^7*c^11*d^3 + 15*a^4*b^6*c^2*d^12 + 90*a^4*b^6*c^4*d^10 + 211*a^4*b^6*c^6*d^8 + 244*a^4*b^6*c^8*d^6 + 141*a^4*b^6*c^10*d^4 + 34*a^4*b^6*c^12*d^2 - 64*a^5*b^5*c^3*d^11 - 202*a^5*b^5*c^5*d^9 - 288*a^5*b^5*c^7*d^7 - 202*a^5*b^5*c^9*d^5 - 64*a^5*b^5*c^11*d^3 + 34*a^6*b^4*c^2*d^12 + 141*a^6*b^4*c^4*d^10 + 244*a^6*b^4*c^6*d^8 + 211*a^6*b^4*c^8*d^6 + 90*a^6*b^4*c^10*d^4 + 15*a^6*b^4*c^12*d^2 - 68*a^7*b^3*c^3*d^11 - 152*a^7*b^3*c^5*d^9 - 168*a^7*b^3*c^7*d^7 - 92*a^7*b^3*c^9*d^5 - 20*a^7*b^3*c^11*d^3 + 23*a^8*b^2*c^2*d^12 + 72*a^8*b^2*c^4*d^10 + 98*a^8*b^2*c^6*d^8 + 62*a^8*b^2*c^8*d^6 + 15*a^8*b^2*c^10*d^4 - 6*a*b^9*c^13*d - 6*a^9*b*c*d^13) - (tan(e + f*x)*(10*A^2*a^4*b^7*d^13 - 6*A^2*a^2*b^9*d^13 - 18*A^2*b^11*d^13 + 12*A^2*a^6*b^5*d^13 - 3*A^2*a^8*b^3*d^13 - 8*B^2*a^2*b^9*d^13 - 8*B^2*a^4*b^7*d^13 - 18*B^2*a^6*b^5*d^13 - 2*B^2*a^8*b^3*d^13 - 54*A^2*b^11*c^2*d^11 - 18*A^2*b^11*c^4*d^9 + 20*A^2*b^11*c^6*d^7 - 65*A^2*b^11*c^8*d^5 - 2*C^2*a^4*b^7*d^13 + 6*C^2*a^6*b^5*d^13 - 9*C^2*a^8*b^3*d^13 - 2*B^2*b^11*c^2*d^11 - 6*B^2*b^11*c^4*d^9 + 12*B^2*b^11*c^6*d^7 + 66*B^2*b^11*c^8*d^5 - 18*B^2*b^11*c^10*d^3 + 2*C^2*b^11*c^6*d^7 - 29*C^2*b^11*c^8*d^5 + 36*C^2*b^11*c^10*d^3 - B^2*a^10*b*d^13 - A^2*b^11*c^12*d - C^2*b^11*c^12*d - 158*A^2*a^2*b^9*c^2*d^11 - 224*A^2*a^2*b^9*c^4*d^9 - 252*A^2*a^2*b^9*c^6*d^7 - 194*A^2*a^2*b^9*c^8*d^5 - 2*A^2*a^2*b^9*c^10*d^3 + 504*A^2*a^3*b^8*c^3*d^10 + 580*A^2*a^3*b^8*c^5*d^8 + 464*A^2*a^3*b^8*c^7*d^6 + 28*A^2*a^3*b^8*c^9*d^4 - 232*A^2*a^4*b^7*c^2*d^11 - 446*A^2*a^4*b^7*c^4*d^9 - 452*A^2*a^4*b^7*c^6*d^7 - 128*A^2*a^4*b^7*c^8*d^5 + 248*A^2*a^5*b^6*c^3*d^10 + 332*A^2*a^5*b^6*c^5*d^8 + 152*A^2*a^5*b^6*c^7*d^6 - 96*A^2*a^6*b^5*c^2*d^11 - 244*A^2*a^6*b^5*c^4*d^9 - 144*A^2*a^6*b^5*c^6*d^7 + 120*A^2*a^7*b^4*c^3*d^10 + 132*A^2*a^7*b^4*c^5*d^8 - 34*A^2*a^8*b^3*c^2*d^11 - 83*A^2*a^8*b^3*c^4*d^9 + 28*A^2*a^9*b^2*c^3*d^10 + 18*B^2*a^2*b^9*c^2*d^11 + 36*B^2*a^2*b^9*c^4*d^9 + 208*B^2*a^2*b^9*c^6*d^7 + 179*B^2*a^2*b^9*c^8*d^5 - 32*B^2*a^2*b^9*c^10*d^3 + 128*B^2*a^3*b^8*c^3*d^10 + 180*B^2*a^3*b^8*c^5*d^8 - 96*B^2*a^3*b^8*c^7*d^6 + 36*B^2*a^3*b^8*c^9*d^4 + 8*B^2*a^3*b^8*c^11*d^2 + 4*B^2*a^4*b^7*c^2*d^11 - 36*B^2*a^4*b^7*c^4*d^9 + 164*B^2*a^4*b^7*c^6*d^7 + 76*B^2*a^4*b^7*c^8*d^5 - 16*B^2*a^4*b^7*c^10*d^3 + 208*B^2*a^5*b^6*c^3*d^10 + 148*B^2*a^5*b^6*c^5*d^8 + 16*B^2*a^5*b^6*c^7*d^6 - 84*B^2*a^6*b^5*c^2*d^11 - 134*B^2*a^6*b^5*c^4*d^9 - 96*B^2*a^6*b^5*c^6*d^7 - 36*B^2*a^6*b^5*c^8*d^5 + 40*B^2*a^7*b^4*c^3*d^10 + 20*B^2*a^7*b^4*c^5*d^8 + 48*B^2*a^7*b^4*c^7*d^6 - 4*B^2*a^8*b^3*c^2*d^11 + 22*B^2*a^8*b^3*c^4*d^9 - 28*B^2*a^8*b^3*c^6*d^7 - 12*B^2*a^9*b^2*c^3*d^10 + 8*B^2*a^9*b^2*c^5*d^8 - 8*C^2*a^2*b^9*c^2*d^11 + 16*C^2*a^2*b^9*c^4*d^9 - 132*C^2*a^2*b^9*c^6*d^7 - 104*C^2*a^2*b^9*c^8*d^5 + 64*C^2*a^2*b^9*c^10*d^3 + 64*C^2*a^3*b^8*c^5*d^8 + 356*C^2*a^3*b^8*c^7*d^6 + 64*C^2*a^3*b^8*c^9*d^4 - 12*C^2*a^3*b^8*c^11*d^2 + 44*C^2*a^4*b^7*c^2*d^11 + 178*C^2*a^4*b^7*c^4*d^9 - 68*C^2*a^4*b^7*c^6*d^7 - 68*C^2*a^4*b^7*c^8*d^5 + 12*C^2*a^4*b^7*c^10*d^3 - 4*C^2*a^5*b^6*c^3*d^10 + 80*C^2*a^5*b^6*c^5*d^8 + 164*C^2*a^5*b^6*c^7*d^6 + 72*C^2*a^5*b^6*c^9*d^4 + 90*C^2*a^6*b^5*c^2*d^11 + 188*C^2*a^6*b^5*c^4*d^9 + 120*C^2*a^6*b^5*c^6*d^7 + 6*C^2*a^6*b^5*c^8*d^5 - 18*C^2*a^6*b^5*c^10*d^3 + 36*C^2*a^7*b^4*c^3*d^10 - 60*C^2*a^7*b^4*c^7*d^6 - 28*C^2*a^8*b^3*c^2*d^11 - 53*C^2*a^8*b^3*c^4*d^9 + 18*C^2*a^8*b^3*c^6*d^7 + 28*C^2*a^9*b^2*c^3*d^10 + 16*A*B*a^3*b^8*d^13 + 16*A*B*a^5*b^6*d^13 - 8*A*B*a^7*b^4*d^13 + 2*A*B*a^9*b^2*d^13 - 12*A*C*a^2*b^9*d^13 + 10*A*C*a^4*b^7*d^13 + 12*A*C*a^8*b^3*d^13 + 36*A*B*b^11*c^3*d^10 - 36*A*B*b^11*c^5*d^8 - 132*A*B*b^11*c^7*d^6 + 60*A*B*b^11*c^9*d^4 - 4*A*B*b^11*c^11*d^2 + 8*B*C*a^3*b^8*d^13 - 4*B*C*a^5*b^6*d^13 + 20*B*C*a^7*b^4*d^13 - 2*B*C*a^9*b^2*d^13 - 18*A*C*b^11*c^4*d^9 + 14*A*C*b^11*c^6*d^7 + 148*A*C*b^11*c^8*d^5 - 18*A*C*b^11*c^10*d^3 + 6*B*C*b^11*c^5*d^8 + 18*B*C*b^11*c^7*d^6 - 114*B*C*b^11*c^9*d^4 + 10*B*C*b^11*c^11*d^2 + 96*A^2*a*b^10*c*d^12 - 8*B^2*a*b^10*c*d^12 + 336*A^2*a*b^10*c^3*d^10 + 372*A^2*a*b^10*c^5*d^8 + 320*A^2*a*b^10*c^7*d^6 + 40*A^2*a*b^10*c^9*d^4 + 4*A^2*a*b^10*c^11*d^2 + 136*A^2*a^3*b^8*c*d^12 + 52*A^2*a^5*b^6*c*d^12 + 20*A^2*a^7*b^4*c*d^12 + 4*A^2*a^9*b^2*c*d^12 - 4*A^2*a^10*b*c^2*d^11 - 16*B^2*a*b^10*c^3*d^10 + 52*B^2*a*b^10*c^5*d^8 - 72*B^2*a*b^10*c^7*d^6 + 24*B^2*a*b^10*c^9*d^4 + 4*B^2*a*b^10*c^11*d^2 - B^2*a^2*b^9*c^12*d + 48*B^2*a^3*b^8*c*d^12 + 92*B^2*a^5*b^6*c*d^12 + 36*B^2*a^7*b^4*c*d^12 + 4*B^2*a^9*b^2*c*d^12 + 2*B^2*a^10*b*c^2*d^11 - B^2*a^10*b*c^4*d^9 - 24*C^2*a*b^10*c^5*d^8 + 140*C^2*a*b^10*c^7*d^6 + 4*C^2*a*b^10*c^9*d^4 - 8*C^2*a*b^10*c^11*d^2 - 8*C^2*a^3*b^8*c*d^12 - 8*C^2*a^5*b^6*c*d^12 + 8*C^2*a^7*b^4*c*d^12 + 4*C^2*a^9*b^2*c*d^12 - 4*C^2*a^10*b*c^2*d^11 + 24*A*B*a*b^10*d^13 + 12*A*B*b^11*c*d^12 + 2*A*C*b^11*c^12*d + 2*A*B*a*b^10*c^12*d - 4*A*B*a^10*b*c*d^12 - 24*A*C*a*b^10*c*d^12 - 2*B*C*a*b^10*c^12*d + 4*B*C*a^10*b*c*d^12 + 16*A*B*a*b^10*c^2*d^11 - 136*A*B*a*b^10*c^4*d^9 + 8*A*B*a*b^10*c^6*d^7 - 174*A*B*a*b^10*c^8*d^5 - 4*A*B*a*b^10*c^10*d^3 - 140*A*B*a^2*b^9*c*d^12 - 220*A*B*a^4*b^7*c*d^12 - 68*A*B*a^6*b^5*c*d^12 - 12*A*B*a^8*b^3*c*d^12 + 4*A*B*a^10*b*c^3*d^10 - 48*A*C*a*b^10*c^3*d^10 + 84*A*C*a*b^10*c^5*d^8 - 172*A*C*a*b^10*c^7*d^6 + 28*A*C*a*b^10*c^9*d^4 + 4*A*C*a*b^10*c^11*d^2 + 16*A*C*a^3*b^8*c*d^12 + 28*A*C*a^5*b^6*c*d^12 - 28*A*C*a^7*b^4*c*d^12 - 8*A*C*a^9*b^2*c*d^12 + 8*A*C*a^10*b*c^2*d^11 + 8*B*C*a*b^10*c^2*d^11 + 28*B*C*a*b^10*c^4*d^9 - 188*B*C*a*b^10*c^6*d^7 + 114*B*C*a*b^10*c^8*d^5 + 16*B*C*a*b^10*c^10*d^3 + 20*B*C*a^2*b^9*c*d^12 - 14*B*C*a^4*b^7*c*d^12 - 52*B*C*a^6*b^5*c*d^12 - 6*B*C*a^8*b^3*c*d^12 - 4*B*C*a^10*b*c^3*d^10 - 300*A*B*a^2*b^9*c^3*d^10 - 580*A*B*a^2*b^9*c^5*d^8 - 340*A*B*a^2*b^9*c^7*d^6 + 92*A*B*a^2*b^9*c^9*d^4 - 12*A*B*a^2*b^9*c^11*d^2 + 64*A*B*a^3*b^8*c^2*d^11 + 8*A*B*a^3*b^8*c^4*d^9 + 208*A*B*a^3*b^8*c^6*d^7 - 200*A*B*a^3*b^8*c^8*d^5 - 420*A*B*a^4*b^7*c^3*d^10 - 596*A*B*a^4*b^7*c^5*d^8 - 100*A*B*a^4*b^7*c^7*d^6 + 56*A*B*a^4*b^7*c^9*d^4 + 184*A*B*a^5*b^6*c^2*d^11 + 292*A*B*a^5*b^6*c^4*d^9 + 128*A*B*a^5*b^6*c^6*d^7 - 28*A*B*a^5*b^6*c^8*d^5 - 84*A*B*a^6*b^5*c^3*d^10 + 60*A*B*a^6*b^5*c^5*d^8 + 92*A*B*a^6*b^5*c^7*d^6 + 32*A*B*a^7*b^4*c^2*d^11 - 40*A*B*a^7*b^4*c^4*d^9 - 144*A*B*a^7*b^4*c^6*d^7 - 20*A*B*a^8*b^3*c^3*d^10 + 96*A*B*a^8*b^3*c^5*d^8 + 20*A*B*a^9*b^2*c^2*d^11 - 30*A*B*a^9*b^2*c^4*d^9 + 112*A*C*a^2*b^9*c^2*d^11 + 172*A*C*a^2*b^9*c^4*d^9 + 420*A*C*a^2*b^9*c^6*d^7 + 352*A*C*a^2*b^9*c^8*d^5 - 44*A*C*a^2*b^9*c^10*d^3 + 72*A*C*a^3*b^8*c^3*d^10 + 220*A*C*a^3*b^8*c^5*d^8 - 244*A*C*a^3*b^8*c^7*d^6 + 52*A*C*a^3*b^8*c^9*d^4 + 12*A*C*a^3*b^8*c^11*d^2 + 242*A*C*a^4*b^7*c^2*d^11 + 304*A*C*a^4*b^7*c^4*d^9 + 484*A*C*a^4*b^7*c^6*d^7 + 142*A*C*a^4*b^7*c^8*d^5 - 30*A*C*a^4*b^7*c^10*d^3 + 44*A*C*a^5*b^6*c^3*d^10 + 20*A*C*a^5*b^6*c^5*d^8 - 28*A*C*a^5*b^6*c^7*d^6 + 60*A*C*a^6*b^5*c^2*d^11 + 92*A*C*a^6*b^5*c^4*d^9 - 12*A*C*a^6*b^5*c^6*d^7 - 60*A*C*a^6*b^5*c^8*d^5 - 156*A*C*a^7*b^4*c^3*d^10 - 132*A*C*a^7*b^4*c^5*d^8 + 60*A*C*a^7*b^4*c^7*d^6 + 62*A*C*a^8*b^3*c^2*d^11 + 136*A*C*a^8*b^3*c^4*d^9 - 18*A*C*a^8*b^3*c^6*d^7 - 56*A*C*a^9*b^2*c^3*d^10 + 160*B*C*a^2*b^9*c^5*d^8 - 80*B*C*a^2*b^9*c^7*d^6 - 272*B*C*a^2*b^9*c^9*d^4 + 12*B*C*a^2*b^9*c^11*d^2 - 88*B*C*a^3*b^8*c^2*d^11 - 332*B*C*a^3*b^8*c^4*d^9 - 652*B*C*a^3*b^8*c^6*d^7 + 68*B*C*a^3*b^8*c^8*d^5 + 36*B*C*a^3*b^8*c^10*d^3 - 66*B*C*a^4*b^7*c^3*d^10 + 248*B*C*a^4*b^7*c^5*d^8 - 80*B*C*a^4*b^7*c^7*d^6 - 146*B*C*a^4*b^7*c^9*d^4 - 6*B*C*a^4*b^7*c^11*d^2 - 172*B*C*a^5*b^6*c^2*d^11 - 448*B*C*a^5*b^6*c^4*d^9 - 404*B*C*a^5*b^6*c^6*d^7 - 68*B*C*a^5*b^6*c^8*d^5 + 24*B*C*a^5*b^6*c^10*d^3 - 96*B*C*a^6*b^5*c^3*d^10 - 24*B*C*a^6*b^5*c^5*d^8 + 40*B*C*a^6*b^5*c^7*d^6 + 36*B*C*a^6*b^5*c^9*d^4 + 28*B*C*a^7*b^4*c^2*d^11 + 100*B*C*a^7*b^4*c^4*d^9 + 132*B*C*a^7*b^4*c^6*d^7 - 24*B*C*a^7*b^4*c^8*d^5 - 10*B*C*a^8*b^3*c^3*d^10 - 102*B*C*a^8*b^3*c^5*d^8 + 6*B*C*a^8*b^3*c^7*d^6 - 20*B*C*a^9*b^2*c^2*d^11 + 30*B*C*a^9*b^2*c^4*d^9))/(a^10*d^14 + b^10*c^14 + 2*a^2*b^8*c^14 + a^4*b^6*c^14 + a^6*b^4*d^14 + 2*a^8*b^2*d^14 + 4*a^10*c^2*d^12 + 6*a^10*c^4*d^10 + 4*a^10*c^6*d^8 + a^10*c^8*d^6 + b^10*c^6*d^8 + 4*b^10*c^8*d^6 + 6*b^10*c^10*d^4 + 4*b^10*c^12*d^2 - 6*a*b^9*c^5*d^9 - 24*a*b^9*c^7*d^7 - 36*a*b^9*c^9*d^5 - 24*a*b^9*c^11*d^3 - 12*a^3*b^7*c^13*d - 6*a^5*b^5*c*d^13 - 6*a^5*b^5*c^13*d - 12*a^7*b^3*c*d^13 - 24*a^9*b*c^3*d^11 - 36*a^9*b*c^5*d^9 - 24*a^9*b*c^7*d^7 - 6*a^9*b*c^9*d^5 + 15*a^2*b^8*c^4*d^10 + 62*a^2*b^8*c^6*d^8 + 98*a^2*b^8*c^8*d^6 + 72*a^2*b^8*c^10*d^4 + 23*a^2*b^8*c^12*d^2 - 20*a^3*b^7*c^3*d^11 - 92*a^3*b^7*c^5*d^9 - 168*a^3*b^7*c^7*d^7 - 152*a^3*b^7*c^9*d^5 - 68*a^3*b^7*c^11*d^3 + 15*a^4*b^6*c^2*d^12 + 90*a^4*b^6*c^4*d^10 + 211*a^4*b^6*c^6*d^8 + 244*a^4*b^6*c^8*d^6 + 141*a^4*b^6*c^10*d^4 + 34*a^4*b^6*c^12*d^2 - 64*a^5*b^5*c^3*d^11 - 202*a^5*b^5*c^5*d^9 - 288*a^5*b^5*c^7*d^7 - 202*a^5*b^5*c^9*d^5 - 64*a^5*b^5*c^11*d^3 + 34*a^6*b^4*c^2*d^12 + 141*a^6*b^4*c^4*d^10 + 244*a^6*b^4*c^6*d^8 + 211*a^6*b^4*c^8*d^6 + 90*a^6*b^4*c^10*d^4 + 15*a^6*b^4*c^12*d^2 - 68*a^7*b^3*c^3*d^11 - 152*a^7*b^3*c^5*d^9 - 168*a^7*b^3*c^7*d^7 - 92*a^7*b^3*c^9*d^5 - 20*a^7*b^3*c^11*d^3 + 23*a^8*b^2*c^2*d^12 + 72*a^8*b^2*c^4*d^10 + 98*a^8*b^2*c^6*d^8 + 62*a^8*b^2*c^8*d^6 + 15*a^8*b^2*c^10*d^4 - 6*a*b^9*c^13*d - 6*a^9*b*c*d^13)) + (tan(e + f*x)*(4*B^3*a^5*b^4*d^10 - 12*A^3*a^2*b^7*d^10 - A^3*a^4*b^5*d^10 - 9*A^3*b^9*d^10 - 27*A^3*b^9*c^2*d^8 - 24*A^3*b^9*c^4*d^6 + 10*A^3*b^9*c^6*d^4 + C^3*a^4*b^5*d^10 + B^3*b^9*c^3*d^7 + B^3*b^9*c^5*d^5 - C^3*b^9*c^6*d^4 + 3*C^3*b^9*c^8*d^2 + 9*A^2*C*b^9*d^10 - 58*A^3*a^2*b^7*c^2*d^8 - 46*A^3*a^2*b^7*c^4*d^6 + 52*A^3*a^3*b^6*c^3*d^7 - 17*A^3*a^4*b^5*c^2*d^8 + 16*B^3*a^2*b^7*c^3*d^7 - 26*B^3*a^2*b^7*c^5*d^5 - 6*B^3*a^2*b^7*c^7*d^3 - 8*B^3*a^3*b^6*c^2*d^8 + 20*B^3*a^3*b^6*c^4*d^6 + 28*B^3*a^3*b^6*c^6*d^4 + 17*B^3*a^4*b^5*c^3*d^7 - 17*B^3*a^4*b^5*c^5*d^5 - 8*B^3*a^5*b^4*c^2*d^8 + 4*B^3*a^5*b^4*c^4*d^6 + 4*C^3*a^2*b^7*c^2*d^8 - 2*C^3*a^2*b^7*c^4*d^6 + 6*C^3*a^2*b^7*c^6*d^4 + 20*C^3*a^3*b^6*c^3*d^7 - 10*C^3*a^4*b^5*c^2*d^8 - 6*C^3*a^4*b^5*c^4*d^6 + 9*C^3*a^4*b^5*c^6*d^4 + 36*C^3*a^5*b^4*c^3*d^7 - 12*C^3*a^6*b^3*c^2*d^8 + 12*A^2*B*a*b^8*d^10 + 15*A^2*B*b^9*c*d^9 + 12*A^3*a*b^8*c*d^9 - 4*A*B^2*a^2*b^7*d^10 - 14*A*B^2*a^4*b^5*d^10 + 20*A^2*B*a^3*b^6*d^10 + 6*A*C^2*a^2*b^7*d^10 + 6*A*C^2*a^4*b^5*d^10 + 6*A^2*C*a^2*b^7*d^10 - 6*A^2*C*a^4*b^5*d^10 - 7*A*B^2*b^9*c^2*d^8 - 15*A*B^2*b^9*c^4*d^6 - 24*A*B^2*b^9*c^6*d^4 - 4*B*C^2*a^3*b^6*d^10 - 6*B*C^2*a^5*b^4*d^10 + 45*A^2*B*b^9*c^3*d^7 + 56*A^2*B*b^9*c^5*d^5 - 6*A^2*B*b^9*c^7*d^3 + 4*B^2*C*a^2*b^7*d^10 + 8*B^2*C*a^4*b^5*d^10 - 3*B^2*C*a^6*b^3*d^10 + 3*A*C^2*b^9*c^4*d^6 + 21*A*C^2*b^9*c^6*d^4 - 6*A*C^2*b^9*c^8*d^2 + 27*A^2*C*b^9*c^2*d^8 + 21*A^2*C*b^9*c^4*d^6 - 30*A^2*C*b^9*c^6*d^4 + 3*A^2*C*b^9*c^8*d^2 - B*C^2*b^9*c^5*d^5 - 9*B*C^2*b^9*c^7*d^3 + B^2*C*b^9*c^2*d^8 + 3*B^2*C*b^9*c^4*d^6 + 6*B^2*C*b^9*c^6*d^4 + 36*A^3*a*b^8*c^3*d^7 - 8*A^3*a*b^8*c^5*d^5 + 20*A^3*a^3*b^6*c*d^9 + 4*B^3*a*b^8*c^2*d^8 + 12*B^3*a*b^8*c^4*d^6 + 24*B^3*a*b^8*c^6*d^4 + 4*B^3*a^2*b^7*c*d^9 + 2*B^3*a^4*b^5*c*d^9 + 8*C^3*a*b^8*c^5*d^5 + 4*C^3*a^3*b^6*c*d^9 + 12*C^3*a^5*b^4*c*d^9 - 12*A*B*C*a*b^8*d^10 - 6*A*B*C*b^9*c*d^9 + 8*A*B^2*a^2*b^7*c^2*d^8 + 54*A*B^2*a^2*b^7*c^4*d^6 - 22*A*B^2*a^2*b^7*c^6*d^4 - 92*A*B^2*a^3*b^6*c^3*d^7 - 56*A*B^2*a^3*b^6*c^5*d^5 - 7*A*B^2*a^4*b^5*c^2*d^8 + 55*A*B^2*a^4*b^5*c^4*d^6 - 16*A*B^2*a^5*b^4*c^3*d^7 + 46*A^2*B*a^2*b^7*c^3*d^7 + 82*A^2*B*a^2*b^7*c^5*d^5 + 68*A^2*B*a^3*b^6*c^2*d^8 - 16*A^2*B*a^3*b^6*c^4*d^6 - 33*A^2*B*a^4*b^5*c^3*d^7 + 16*A^2*B*a^5*b^4*c^2*d^8 - 12*A*C^2*a^2*b^7*c^2*d^8 + 12*A*C^2*a^2*b^7*c^4*d^6 + 6*A*C^2*a^2*b^7*c^6*d^4 + 12*A*C^2*a^3*b^6*c^3*d^7 + 30*A*C^2*a^4*b^5*c^2*d^8 + 39*A*C^2*a^4*b^5*c^4*d^6 - 9*A*C^2*a^4*b^5*c^6*d^4 - 72*A*C^2*a^5*b^4*c^3*d^7 + 24*A*C^2*a^6*b^3*c^2*d^8 + 66*A^2*C*a^2*b^7*c^2*d^8 + 36*A^2*C*a^2*b^7*c^4*d^6 - 12*A^2*C*a^2*b^7*c^6*d^4 - 84*A^2*C*a^3*b^6*c^3*d^7 - 3*A^2*C*a^4*b^5*c^2*d^8 - 33*A^2*C*a^4*b^5*c^4*d^6 + 36*A^2*C*a^5*b^4*c^3*d^7 - 12*A^2*C*a^6*b^3*c^2*d^8 - 20*B*C^2*a^2*b^7*c^3*d^7 + 4*B*C^2*a^2*b^7*c^5*d^5 + 6*B*C^2*a^2*b^7*c^7*d^3 + 8*B*C^2*a^3*b^6*c^2*d^8 + 32*B*C^2*a^3*b^6*c^4*d^6 - 12*B*C^2*a^3*b^6*c^6*d^4 - 66*B*C^2*a^4*b^5*c^3*d^7 - 21*B*C^2*a^4*b^5*c^5*d^5 + 9*B*C^2*a^4*b^5*c^7*d^3 + 4*B*C^2*a^5*b^4*c^2*d^8 + 42*B*C^2*a^5*b^4*c^4*d^6 - 12*B*C^2*a^6*b^3*c^3*d^7 - 2*B^2*C*a^2*b^7*c^2*d^8 - 63*B^2*C*a^2*b^7*c^4*d^6 - 2*B^2*C*a^2*b^7*c^6*d^4 + 3*B^2*C*a^2*b^7*c^8*d^2 + 32*B^2*C*a^3*b^6*c^3*d^7 + 44*B^2*C*a^3*b^6*c^5*d^5 - 12*B^2*C*a^3*b^6*c^7*d^3 + 13*B^2*C*a^4*b^5*c^2*d^8 - 73*B^2*C*a^4*b^5*c^4*d^6 - 18*B^2*C*a^4*b^5*c^6*d^4 + 4*B^2*C*a^5*b^4*c^3*d^7 + 12*B^2*C*a^5*b^4*c^5*d^5 + 6*B^2*C*a^6*b^3*c^2*d^8 - 3*B^2*C*a^6*b^3*c^4*d^6 - 16*A*B*C*a^3*b^6*d^10 + 6*A*B*C*a^5*b^4*d^10 - 18*A*B*C*b^9*c^3*d^7 - 28*A*B*C*b^9*c^5*d^5 + 24*A*B*C*b^9*c^7*d^3 - 16*A*B^2*a*b^8*c*d^9 + 12*A*C^2*a*b^8*c*d^9 - 24*A^2*C*a*b^8*c*d^9 + 4*B^2*C*a*b^8*c*d^9 - 56*A*B^2*a*b^8*c^3*d^7 - 28*A*B^2*a*b^8*c^5*d^5 + 12*A*B^2*a*b^8*c^7*d^3 - 4*A*B^2*a^3*b^6*c*d^9 + 16*A*B^2*a^5*b^4*c*d^9 + 20*A^2*B*a*b^8*c^2*d^8 - 56*A^2*B*a*b^8*c^4*d^6 - 16*A^2*B*a*b^8*c^6*d^4 - 4*A^2*B*a^2*b^7*c*d^9 - 33*A^2*B*a^4*b^5*c*d^9 + 36*A*C^2*a*b^8*c^3*d^7 - 24*A*C^2*a*b^8*c^5*d^5 + 12*A*C^2*a^3*b^6*c*d^9 - 24*A*C^2*a^5*b^4*c*d^9 - 72*A^2*C*a*b^8*c^3*d^7 + 24*A^2*C*a*b^8*c^5*d^5 - 36*A^2*C*a^3*b^6*c*d^9 + 12*A^2*C*a^5*b^4*c*d^9 - 4*B*C^2*a*b^8*c^2*d^8 - 14*B*C^2*a*b^8*c^4*d^6 - 4*B*C^2*a*b^8*c^6*d^4 + 6*B*C^2*a*b^8*c^8*d^2 - 10*B*C^2*a^2*b^7*c*d^9 - 12*B*C^2*a^4*b^5*c*d^9 + 12*B*C^2*a^6*b^3*c*d^9 + 8*B^2*C*a*b^8*c^3*d^7 + 4*B^2*C*a*b^8*c^5*d^5 - 24*B^2*C*a*b^8*c^7*d^3 - 8*B^2*C*a^3*b^6*c*d^9 - 16*B^2*C*a^5*b^4*c*d^9 + 28*A*B*C*a^2*b^7*c^3*d^7 - 32*A*B*C*a^2*b^7*c^5*d^5 + 12*A*B*C*a^2*b^7*c^7*d^3 - 76*A*B*C*a^3*b^6*c^2*d^8 - 16*A*B*C*a^3*b^6*c^4*d^6 + 12*A*B*C*a^3*b^6*c^6*d^4 + 126*A*B*C*a^4*b^5*c^3*d^7 + 48*A*B*C*a^4*b^5*c^5*d^5 - 20*A*B*C*a^5*b^4*c^2*d^8 - 42*A*B*C*a^5*b^4*c^4*d^6 + 12*A*B*C*a^6*b^3*c^3*d^7 - 16*A*B*C*a*b^8*c^2*d^8 + 70*A*B*C*a*b^8*c^4*d^6 + 20*A*B*C*a*b^8*c^6*d^4 - 6*A*B*C*a*b^8*c^8*d^2 + 32*A*B*C*a^2*b^7*c*d^9 + 54*A*B*C*a^4*b^5*c*d^9 - 12*A*B*C*a^6*b^3*c*d^9))/(a^10*d^14 + b^10*c^14 + 2*a^2*b^8*c^14 + a^4*b^6*c^14 + a^6*b^4*d^14 + 2*a^8*b^2*d^14 + 4*a^10*c^2*d^12 + 6*a^10*c^4*d^10 + 4*a^10*c^6*d^8 + a^10*c^8*d^6 + b^10*c^6*d^8 + 4*b^10*c^8*d^6 + 6*b^10*c^10*d^4 + 4*b^10*c^12*d^2 - 6*a*b^9*c^5*d^9 - 24*a*b^9*c^7*d^7 - 36*a*b^9*c^9*d^5 - 24*a*b^9*c^11*d^3 - 12*a^3*b^7*c^13*d - 6*a^5*b^5*c*d^13 - 6*a^5*b^5*c^13*d - 12*a^7*b^3*c*d^13 - 24*a^9*b*c^3*d^11 - 36*a^9*b*c^5*d^9 - 24*a^9*b*c^7*d^7 - 6*a^9*b*c^9*d^5 + 15*a^2*b^8*c^4*d^10 + 62*a^2*b^8*c^6*d^8 + 98*a^2*b^8*c^8*d^6 + 72*a^2*b^8*c^10*d^4 + 23*a^2*b^8*c^12*d^2 - 20*a^3*b^7*c^3*d^11 - 92*a^3*b^7*c^5*d^9 - 168*a^3*b^7*c^7*d^7 - 152*a^3*b^7*c^9*d^5 - 68*a^3*b^7*c^11*d^3 + 15*a^4*b^6*c^2*d^12 + 90*a^4*b^6*c^4*d^10 + 211*a^4*b^6*c^6*d^8 + 244*a^4*b^6*c^8*d^6 + 141*a^4*b^6*c^10*d^4 + 34*a^4*b^6*c^12*d^2 - 64*a^5*b^5*c^3*d^11 - 202*a^5*b^5*c^5*d^9 - 288*a^5*b^5*c^7*d^7 - 202*a^5*b^5*c^9*d^5 - 64*a^5*b^5*c^11*d^3 + 34*a^6*b^4*c^2*d^12 + 141*a^6*b^4*c^4*d^10 + 244*a^6*b^4*c^6*d^8 + 211*a^6*b^4*c^8*d^6 + 90*a^6*b^4*c^10*d^4 + 15*a^6*b^4*c^12*d^2 - 68*a^7*b^3*c^3*d^11 - 152*a^7*b^3*c^5*d^9 - 168*a^7*b^3*c^7*d^7 - 92*a^7*b^3*c^9*d^5 - 20*a^7*b^3*c^11*d^3 + 23*a^8*b^2*c^2*d^12 + 72*a^8*b^2*c^4*d^10 + 98*a^8*b^2*c^6*d^8 + 62*a^8*b^2*c^8*d^6 + 15*a^8*b^2*c^10*d^4 - 6*a*b^9*c^13*d - 6*a^9*b*c*d^13))*root(640*a^15*b*c^7*d^13*f^4 + 640*a*b^15*c^13*d^7*f^4 + 480*a^15*b*c^9*d^11*f^4 + 480*a^15*b*c^5*d^15*f^4 + 480*a*b^15*c^15*d^5*f^4 + 480*a*b^15*c^11*d^9*f^4 + 192*a^15*b*c^11*d^9*f^4 + 192*a^15*b*c^3*d^17*f^4 + 192*a^11*b^5*c*d^19*f^4 + 192*a^5*b^11*c^19*d*f^4 + 192*a*b^15*c^17*d^3*f^4 + 192*a*b^15*c^9*d^11*f^4 + 128*a^13*b^3*c*d^19*f^4 + 128*a^9*b^7*c*d^19*f^4 + 128*a^7*b^9*c^19*d*f^4 + 128*a^3*b^13*c^19*d*f^4 + 32*a^15*b*c^13*d^7*f^4 + 32*a^9*b^7*c^19*d*f^4 + 32*a^7*b^9*c*d^19*f^4 + 32*a*b^15*c^7*d^13*f^4 + 32*a^15*b*c*d^19*f^4 + 32*a*b^15*c^19*d*f^4 - 47088*a^8*b^8*c^10*d^10*f^4 + 42432*a^9*b^7*c^9*d^11*f^4 + 42432*a^7*b^9*c^11*d^9*f^4 + 39328*a^9*b^7*c^11*d^9*f^4 + 39328*a^7*b^9*c^9*d^11*f^4 - 36912*a^8*b^8*c^12*d^8*f^4 - 36912*a^8*b^8*c^8*d^12*f^4 - 34256*a^10*b^6*c^10*d^10*f^4 - 34256*a^6*b^10*c^10*d^10*f^4 - 31152*a^10*b^6*c^8*d^12*f^4 - 31152*a^6*b^10*c^12*d^8*f^4 + 28128*a^9*b^7*c^7*d^13*f^4 + 28128*a^7*b^9*c^13*d^7*f^4 + 24160*a^11*b^5*c^9*d^11*f^4 + 24160*a^5*b^11*c^11*d^9*f^4 - 23088*a^10*b^6*c^12*d^8*f^4 - 23088*a^6*b^10*c^8*d^12*f^4 + 22272*a^9*b^7*c^13*d^7*f^4 + 22272*a^7*b^9*c^7*d^13*f^4 + 19072*a^11*b^5*c^11*d^9*f^4 + 19072*a^5*b^11*c^9*d^11*f^4 + 18624*a^11*b^5*c^7*d^13*f^4 + 18624*a^5*b^11*c^13*d^7*f^4 - 17328*a^8*b^8*c^14*d^6*f^4 - 17328*a^8*b^8*c^6*d^14*f^4 - 17232*a^10*b^6*c^6*d^14*f^4 - 17232*a^6*b^10*c^14*d^6*f^4 - 13520*a^12*b^4*c^8*d^12*f^4 - 13520*a^4*b^12*c^12*d^8*f^4 - 12464*a^12*b^4*c^10*d^10*f^4 - 12464*a^4*b^12*c^10*d^10*f^4 + 10880*a^9*b^7*c^5*d^15*f^4 + 10880*a^7*b^9*c^15*d^5*f^4 - 9072*a^10*b^6*c^14*d^6*f^4 - 9072*a^6*b^10*c^6*d^14*f^4 + 8928*a^11*b^5*c^13*d^7*f^4 + 8928*a^5*b^11*c^7*d^13*f^4 - 8880*a^12*b^4*c^6*d^14*f^4 - 8880*a^4*b^12*c^14*d^6*f^4 + 8480*a^11*b^5*c^5*d^15*f^4 + 8480*a^5*b^11*c^15*d^5*f^4 + 7200*a^9*b^7*c^15*d^5*f^4 + 7200*a^7*b^9*c^5*d^15*f^4 - 6912*a^12*b^4*c^12*d^8*f^4 - 6912*a^4*b^12*c^8*d^12*f^4 + 6400*a^13*b^3*c^9*d^11*f^4 + 6400*a^3*b^13*c^11*d^9*f^4 + 5920*a^13*b^3*c^7*d^13*f^4 + 5920*a^3*b^13*c^13*d^7*f^4 - 5392*a^10*b^6*c^4*d^16*f^4 - 5392*a^6*b^10*c^16*d^4*f^4 - 4428*a^8*b^8*c^16*d^4*f^4 - 4428*a^8*b^8*c^4*d^16*f^4 + 4128*a^13*b^3*c^11*d^9*f^4 + 4128*a^3*b^13*c^9*d^11*f^4 - 3328*a^12*b^4*c^4*d^16*f^4 - 3328*a^4*b^12*c^16*d^4*f^4 + 3264*a^13*b^3*c^5*d^15*f^4 + 3264*a^3*b^13*c^15*d^5*f^4 - 2480*a^14*b^2*c^8*d^12*f^4 - 2480*a^2*b^14*c^12*d^8*f^4 + 2240*a^11*b^5*c^15*d^5*f^4 + 2240*a^5*b^11*c^5*d^15*f^4 - 2128*a^12*b^4*c^14*d^6*f^4 - 2128*a^4*b^12*c^6*d^14*f^4 + 2112*a^9*b^7*c^3*d^17*f^4 + 2112*a^7*b^9*c^17*d^3*f^4 + 2048*a^11*b^5*c^3*d^17*f^4 + 2048*a^5*b^11*c^17*d^3*f^4 - 2000*a^14*b^2*c^6*d^14*f^4 - 2000*a^2*b^14*c^14*d^6*f^4 - 1792*a^10*b^6*c^16*d^4*f^4 - 1792*a^6*b^10*c^4*d^16*f^4 - 1776*a^14*b^2*c^10*d^10*f^4 - 1776*a^2*b^14*c^10*d^10*f^4 + 1472*a^13*b^3*c^13*d^7*f^4 + 1472*a^3*b^13*c^7*d^13*f^4 + 1088*a^9*b^7*c^17*d^3*f^4 + 1088*a^7*b^9*c^3*d^17*f^4 + 992*a^13*b^3*c^3*d^17*f^4 + 992*a^3*b^13*c^17*d^3*f^4 - 912*a^14*b^2*c^4*d^16*f^4 - 912*a^2*b^14*c^16*d^4*f^4 - 768*a^10*b^6*c^2*d^18*f^4 - 768*a^6*b^10*c^18*d^2*f^4 - 688*a^14*b^2*c^12*d^8*f^4 - 688*a^2*b^14*c^8*d^12*f^4 - 592*a^12*b^4*c^2*d^18*f^4 - 592*a^4*b^12*c^18*d^2*f^4 - 472*a^8*b^8*c^18*d^2*f^4 - 472*a^8*b^8*c^2*d^18*f^4 - 280*a^12*b^4*c^16*d^4*f^4 - 280*a^4*b^12*c^4*d^16*f^4 + 224*a^13*b^3*c^15*d^5*f^4 + 224*a^11*b^5*c^17*d^3*f^4 + 224*a^5*b^11*c^3*d^17*f^4 + 224*a^3*b^13*c^5*d^15*f^4 - 208*a^14*b^2*c^2*d^18*f^4 - 208*a^2*b^14*c^18*d^2*f^4 - 112*a^14*b^2*c^14*d^6*f^4 - 112*a^10*b^6*c^18*d^2*f^4 - 112*a^6*b^10*c^2*d^18*f^4 - 112*a^2*b^14*c^6*d^14*f^4 - 80*b^16*c^14*d^6*f^4 - 60*b^16*c^16*d^4*f^4 - 60*b^16*c^12*d^8*f^4 - 24*b^16*c^18*d^2*f^4 - 24*b^16*c^10*d^10*f^4 - 4*b^16*c^8*d^12*f^4 - 80*a^16*c^6*d^14*f^4 - 60*a^16*c^8*d^12*f^4 - 60*a^16*c^4*d^16*f^4 - 24*a^16*c^10*d^10*f^4 - 24*a^16*c^2*d^18*f^4 - 4*a^16*c^12*d^8*f^4 - 24*a^12*b^4*d^20*f^4 - 16*a^14*b^2*d^20*f^4 - 16*a^10*b^6*d^20*f^4 - 4*a^8*b^8*d^20*f^4 - 24*a^4*b^12*c^20*f^4 - 16*a^6*b^10*c^20*f^4 - 16*a^2*b^14*c^20*f^4 - 4*a^8*b^8*c^20*f^4 - 4*b^16*c^20*f^4 - 4*a^16*d^20*f^4 + 56*A*C*a*b^11*c^13*d*f^2 - 48*A*C*a^11*b*c*d^13*f^2 + 48*A*C*a*b^11*c*d^13*f^2 + 5904*B*C*a^6*b^6*c^7*d^7*f^2 - 5016*B*C*a^5*b^7*c^8*d^6*f^2 - 4608*B*C*a^7*b^5*c^6*d^8*f^2 - 4512*B*C*a^5*b^7*c^6*d^8*f^2 - 4384*B*C*a^7*b^5*c^8*d^6*f^2 + 3056*B*C*a^8*b^4*c^7*d^7*f^2 + 2256*B*C*a^4*b^8*c^7*d^7*f^2 - 1824*B*C*a^3*b^9*c^8*d^6*f^2 + 1632*B*C*a^9*b^3*c^4*d^10*f^2 - 1400*B*C*a^8*b^4*c^3*d^11*f^2 - 1320*B*C*a^4*b^8*c^11*d^3*f^2 - 1248*B*C*a^3*b^9*c^6*d^8*f^2 + 1152*B*C*a^3*b^9*c^10*d^4*f^2 - 1072*B*C*a^9*b^3*c^6*d^8*f^2 + 1068*B*C*a^6*b^6*c^9*d^5*f^2 - 1004*B*C*a^4*b^8*c^5*d^9*f^2 - 968*B*C*a^6*b^6*c^3*d^11*f^2 - 864*B*C*a^8*b^4*c^5*d^9*f^2 - 828*B*C*a^4*b^8*c^9*d^5*f^2 - 792*B*C*a^4*b^8*c^3*d^11*f^2 - 792*B*C*a^2*b^10*c^11*d^3*f^2 - 776*B*C*a^9*b^3*c^8*d^6*f^2 + 688*B*C*a^7*b^5*c^4*d^10*f^2 - 672*B*C*a^10*b^2*c^3*d^11*f^2 - 592*B*C*a^2*b^10*c^9*d^5*f^2 + 544*B*C*a^10*b^2*c^7*d^7*f^2 - 492*B*C*a^2*b^10*c^5*d^9*f^2 + 480*B*C*a^5*b^7*c^10*d^4*f^2 - 392*B*C*a^10*b^2*c^5*d^9*f^2 + 332*B*C*a^8*b^4*c^9*d^5*f^2 - 328*B*C*a^6*b^6*c^11*d^3*f^2 + 320*B*C*a^9*b^3*c^2*d^12*f^2 + 272*B*C*a^3*b^9*c^12*d^2*f^2 - 248*B*C*a^5*b^7*c^4*d^10*f^2 - 248*B*C*a^2*b^10*c^3*d^11*f^2 - 208*B*C*a^7*b^5*c^10*d^4*f^2 - 192*B*C*a^5*b^7*c^2*d^12*f^2 + 144*B*C*a^2*b^10*c^7*d^7*f^2 - 96*B*C*a^3*b^9*c^4*d^10*f^2 + 88*B*C*a^5*b^7*c^12*d^2*f^2 - 72*B*C*a^8*b^4*c^11*d^3*f^2 + 48*B*C*a^9*b^3*c^10*d^4*f^2 - 48*B*C*a^7*b^5*c^12*d^2*f^2 - 48*B*C*a^7*b^5*c^2*d^12*f^2 - 48*B*C*a^3*b^9*c^2*d^12*f^2 - 12*B*C*a^10*b^2*c^9*d^5*f^2 + 4*B*C*a^6*b^6*c^5*d^9*f^2 + 5824*A*C*a^7*b^5*c^5*d^9*f^2 - 4378*A*C*a^8*b^4*c^6*d^8*f^2 + 4296*A*C*a^5*b^7*c^5*d^9*f^2 - 3912*A*C*a^6*b^6*c^6*d^8*f^2 - 3672*A*C*a^5*b^7*c^9*d^5*f^2 + 3594*A*C*a^4*b^8*c^8*d^6*f^2 + 3236*A*C*a^6*b^6*c^8*d^6*f^2 + 2816*A*C*a^9*b^3*c^5*d^9*f^2 + 2624*A*C*a^3*b^9*c^5*d^9*f^2 + 2432*A*C*a^7*b^5*c^7*d^7*f^2 - 2366*A*C*a^8*b^4*c^4*d^10*f^2 + 2298*A*C*a^4*b^8*c^10*d^4*f^2 + 1872*A*C*a^3*b^9*c^7*d^7*f^2 + 1848*A*C*a^6*b^6*c^10*d^4*f^2 - 1644*A*C*a^6*b^6*c^4*d^10*f^2 - 1488*A*C*a^7*b^5*c^9*d^5*f^2 - 1408*A*C*a^3*b^9*c^9*d^5*f^2 - 1308*A*C*a^4*b^8*c^6*d^8*f^2 + 1248*A*C*a^5*b^7*c^7*d^7*f^2 - 1012*A*C*a^10*b^2*c^6*d^8*f^2 + 1008*A*C*a^7*b^5*c^3*d^11*f^2 + 992*A*C*a^5*b^7*c^3*d^11*f^2 + 928*A*C*a^3*b^9*c^3*d^11*f^2 + 848*A*C*a^9*b^3*c^7*d^7*f^2 + 636*A*C*a^2*b^10*c^8*d^6*f^2 - 628*A*C*a^10*b^2*c^4*d^10*f^2 - 600*A*C*a^2*b^10*c^6*d^8*f^2 - 576*A*C*a^5*b^7*c^11*d^3*f^2 + 572*A*C*a^2*b^10*c^10*d^4*f^2 + 464*A*C*a^8*b^4*c^8*d^6*f^2 + 304*A*C*a^6*b^6*c^2*d^12*f^2 - 304*A*C*a^4*b^8*c^4*d^10*f^2 + 296*A*C*a^4*b^8*c^2*d^12*f^2 + 260*A*C*a^8*b^4*c^10*d^4*f^2 - 232*A*C*a^9*b^3*c^9*d^5*f^2 - 232*A*C*a^2*b^10*c^12*d^2*f^2 + 228*A*C*a^10*b^2*c^2*d^12*f^2 - 188*A*C*a^2*b^10*c^4*d^10*f^2 + 144*A*C*a^3*b^9*c^11*d^3*f^2 + 116*A*C*a^6*b^6*c^12*d^2*f^2 + 112*A*C*a^9*b^3*c^3*d^11*f^2 - 112*A*C*a^7*b^5*c^11*d^3*f^2 + 92*A*C*a^10*b^2*c^8*d^6*f^2 + 74*A*C*a^4*b^8*c^12*d^2*f^2 + 62*A*C*a^8*b^4*c^2*d^12*f^2 + 40*A*C*a^2*b^10*c^2*d^12*f^2 - 7008*A*B*a^6*b^6*c^7*d^7*f^2 - 4032*A*B*a^4*b^8*c^7*d^7*f^2 + 3952*A*B*a^7*b^5*c^8*d^6*f^2 + 3648*A*B*a^5*b^7*c^8*d^6*f^2 - 3392*A*B*a^8*b^4*c^7*d^7*f^2 + 3264*A*B*a^7*b^5*c^6*d^8*f^2 - 2992*A*B*a^5*b^7*c^4*d^10*f^2 - 2368*A*B*a^7*b^5*c^4*d^10*f^2 - 2304*A*B*a^3*b^9*c^4*d^10*f^2 - 1968*A*B*a^6*b^6*c^9*d^5*f^2 - 1872*A*B*a^9*b^3*c^4*d^10*f^2 - 1728*A*B*a^2*b^10*c^7*d^7*f^2 + 1712*A*B*a^8*b^4*c^3*d^11*f^2 + 1536*A*B*a^5*b^7*c^6*d^8*f^2 - 1536*A*B*a^3*b^9*c^10*d^4*f^2 - 1392*A*B*a^5*b^7*c^2*d^12*f^2 + 1328*A*B*a^6*b^6*c^3*d^11*f^2 - 1104*A*B*a^3*b^9*c^2*d^12*f^2 - 1056*A*B*a^3*b^9*c^6*d^8*f^2 + 976*A*B*a^9*b^3*c^6*d^8*f^2 + 960*A*B*a^4*b^8*c^11*d^3*f^2 + 936*A*B*a^8*b^4*c^5*d^9*f^2 - 912*A*B*a^5*b^7*c^10*d^4*f^2 + 848*A*B*a^9*b^3*c^8*d^6*f^2 - 816*A*B*a^7*b^5*c^2*d^12*f^2 + 816*A*B*a^4*b^8*c^3*d^11*f^2 + 768*A*B*a^10*b^2*c^3*d^11*f^2 + 672*A*B*a^3*b^9*c^8*d^6*f^2 - 632*A*B*a^8*b^4*c^9*d^5*f^2 - 608*A*B*a^2*b^10*c^9*d^5*f^2 - 552*A*B*a^4*b^8*c^9*d^5*f^2 - 544*A*B*a^10*b^2*c^7*d^7*f^2 - 480*A*B*a^2*b^10*c^5*d^9*f^2 + 464*A*B*a^10*b^2*c^5*d^9*f^2 - 464*A*B*a^9*b^3*c^2*d^12*f^2 + 432*A*B*a^2*b^10*c^11*d^3*f^2 - 368*A*B*a^3*b^9*c^12*d^2*f^2 - 256*A*B*a^6*b^6*c^5*d^9*f^2 - 208*A*B*a^5*b^7*c^12*d^2*f^2 + 176*A*B*a^4*b^8*c^5*d^9*f^2 + 112*A*B*a^7*b^5*c^10*d^4*f^2 + 112*A*B*a^6*b^6*c^11*d^3*f^2 - 16*A*B*a^2*b^10*c^3*d^11*f^2 - 576*B*C*a*b^11*c^8*d^6*f^2 + 400*B*C*a^11*b*c^4*d^10*f^2 - 288*B*C*a*b^11*c^6*d^8*f^2 - 176*B*C*a^11*b*c^6*d^8*f^2 + 128*B*C*a*b^11*c^10*d^4*f^2 - 108*B*C*a^4*b^8*c*d^13*f^2 - 104*B*C*a*b^11*c^4*d^10*f^2 - 92*B*C*a^4*b^8*c^13*d*f^2 - 60*B*C*a^8*b^4*c*d^13*f^2 - 60*B*C*a^6*b^6*c*d^13*f^2 + 48*B*C*a^11*b*c^2*d^12*f^2 - 40*B*C*a^2*b^10*c*d^13*f^2 - 28*B*C*a^2*b^10*c^13*d*f^2 - 24*B*C*a*b^11*c^12*d^2*f^2 + 20*B*C*a^10*b^2*c*d^13*f^2 - 16*B*C*a*b^11*c^2*d^12*f^2 + 12*B*C*a^6*b^6*c^13*d*f^2 + 912*A*C*a*b^11*c^7*d^7*f^2 + 808*A*C*a*b^11*c^5*d^9*f^2 + 432*A*C*a^11*b*c^5*d^9*f^2 + 336*A*C*a*b^11*c^3*d^11*f^2 + 224*A*C*a*b^11*c^11*d^3*f^2 - 112*A*C*a^11*b*c^3*d^11*f^2 + 112*A*C*a^3*b^9*c*d^13*f^2 - 88*A*C*a^9*b^3*c*d^13*f^2 + 80*A*C*a^3*b^9*c^13*d*f^2 + 56*A*C*a^5*b^7*c*d^13*f^2 + 48*A*C*a*b^11*c^9*d^5*f^2 - 40*A*C*a^5*b^7*c^13*d*f^2 - 16*A*C*a^11*b*c^7*d^7*f^2 + 16*A*C*a^7*b^5*c*d^13*f^2 - 496*A*B*a*b^11*c^4*d^10*f^2 - 400*A*B*a^11*b*c^4*d^10*f^2 + 288*A*B*a*b^11*c^8*d^6*f^2 - 288*A*B*a*b^11*c^6*d^8*f^2 - 272*A*B*a*b^11*c^2*d^12*f^2 + 240*A*B*a^6*b^6*c*d^13*f^2 - 224*A*B*a*b^11*c^10*d^4*f^2 + 192*A*B*a^8*b^4*c*d^13*f^2 + 192*A*B*a^4*b^8*c*d^13*f^2 + 176*A*B*a^11*b*c^6*d^8*f^2 + 104*A*B*a^4*b^8*c^13*d*f^2 - 48*A*B*a^11*b*c^2*d^12*f^2 + 16*A*B*a^10*b^2*c*d^13*f^2 + 16*A*B*a^2*b^10*c^13*d*f^2 + 16*A*B*a^2*b^10*c*d^13*f^2 - 112*B*C*b^12*c^11*d^3*f^2 + 4*B*C*b^12*c^5*d^9*f^2 + 150*A*C*b^12*c^10*d^4*f^2 - 80*B*C*a^12*c^3*d^11*f^2 + 66*A*C*b^12*c^8*d^6*f^2 - 30*A*C*b^12*c^12*d^2*f^2 + 24*B*C*a^12*c^5*d^9*f^2 - 12*A*C*b^12*c^4*d^10*f^2 - 576*A*B*b^12*c^7*d^7*f^2 - 432*A*B*b^12*c^9*d^5*f^2 - 400*A*B*b^12*c^5*d^9*f^2 - 144*A*B*b^12*c^3*d^11*f^2 - 96*B*C*a^7*b^5*d^14*f^2 - 72*B*C*a^5*b^7*d^14*f^2 - 66*A*C*a^12*c^4*d^10*f^2 + 54*A*C*a^12*c^2*d^12*f^2 - 32*A*B*b^12*c^11*d^3*f^2 - 24*B*C*a^9*b^3*d^14*f^2 - 16*B*C*a^3*b^9*d^14*f^2 + 2*A*C*a^12*c^6*d^8*f^2 + 116*A*C*a^6*b^6*d^14*f^2 + 100*A*C*a^4*b^8*d^14*f^2 + 80*A*B*a^12*c^3*d^11*f^2 + 24*A*C*a^2*b^10*d^14*f^2 - 24*A*B*a^12*c^5*d^9*f^2 + 22*A*C*a^8*b^4*d^14*f^2 + 16*B*C*a^3*b^9*c^14*f^2 + 8*A*C*a^10*b^2*d^14*f^2 - 192*A*B*a^5*b^7*d^14*f^2 - 176*A*B*a^3*b^9*d^14*f^2 - 48*A*B*a^7*b^5*d^14*f^2 - 28*A*C*a^2*b^10*c^14*f^2 + 2*A*C*a^4*b^8*c^14*f^2 - 16*A*B*a^3*b^9*c^14*f^2 + 2508*C^2*a^6*b^6*c^6*d^8*f^2 + 2376*C^2*a^5*b^7*c^9*d^5*f^2 + 2357*C^2*a^8*b^4*c^6*d^8*f^2 - 2048*C^2*a^7*b^5*c^5*d^9*f^2 + 1304*C^2*a^3*b^9*c^9*d^5*f^2 + 1303*C^2*a^8*b^4*c^4*d^10*f^2 + 1212*C^2*a^6*b^6*c^4*d^10*f^2 - 1203*C^2*a^4*b^8*c^8*d^6*f^2 - 1192*C^2*a^9*b^3*c^5*d^9*f^2 + 1062*C^2*a^4*b^8*c^6*d^8*f^2 + 984*C^2*a^7*b^5*c^9*d^5*f^2 - 952*C^2*a^6*b^6*c^8*d^6*f^2 + 768*C^2*a^5*b^7*c^7*d^7*f^2 - 681*C^2*a^4*b^8*c^10*d^4*f^2 - 672*C^2*a^5*b^7*c^5*d^9*f^2 - 480*C^2*a^6*b^6*c^10*d^4*f^2 + 458*C^2*a^10*b^2*c^6*d^8*f^2 - 448*C^2*a^7*b^5*c^7*d^7*f^2 + 422*C^2*a^4*b^8*c^4*d^10*f^2 + 372*C^2*a^2*b^10*c^6*d^8*f^2 + 360*C^2*a^5*b^7*c^11*d^3*f^2 + 312*C^2*a^3*b^9*c^7*d^7*f^2 + 278*C^2*a^10*b^2*c^4*d^10*f^2 - 232*C^2*a^9*b^3*c^7*d^7*f^2 + 194*C^2*a^2*b^10*c^12*d^2*f^2 + 176*C^2*a^9*b^3*c^9*d^5*f^2 + 152*C^2*a^5*b^7*c^3*d^11*f^2 + 124*C^2*a^2*b^10*c^4*d^10*f^2 - 120*C^2*a^7*b^5*c^3*d^11*f^2 - 114*C^2*a^10*b^2*c^2*d^12*f^2 - 102*C^2*a^2*b^10*c^8*d^6*f^2 + 101*C^2*a^4*b^8*c^12*d^2*f^2 + 100*C^2*a^6*b^6*c^2*d^12*f^2 - 88*C^2*a^3*b^9*c^5*d^9*f^2 + 77*C^2*a^8*b^4*c^2*d^12*f^2 + 72*C^2*a^3*b^9*c^11*d^3*f^2 - 64*C^2*a^10*b^2*c^8*d^6*f^2 + 64*C^2*a^3*b^9*c^3*d^11*f^2 - 58*C^2*a^2*b^10*c^10*d^4*f^2 + 56*C^2*a^7*b^5*c^11*d^3*f^2 + 56*C^2*a^6*b^6*c^12*d^2*f^2 + 40*C^2*a^9*b^3*c^3*d^11*f^2 + 36*C^2*a^8*b^4*c^12*d^2*f^2 + 32*C^2*a^4*b^8*c^2*d^12*f^2 + 26*C^2*a^8*b^4*c^10*d^4*f^2 + 16*C^2*a^2*b^10*c^2*d^12*f^2 + 2*C^2*a^8*b^4*c^8*d^6*f^2 + 2277*B^2*a^4*b^8*c^8*d^6*f^2 + 2144*B^2*a^7*b^5*c^5*d^9*f^2 - 2112*B^2*a^5*b^7*c^9*d^5*f^2 + 2028*B^2*a^6*b^6*c^8*d^6*f^2 - 1671*B^2*a^8*b^4*c^6*d^8*f^2 + 1275*B^2*a^4*b^8*c^10*d^4*f^2 + 1176*B^2*a^5*b^7*c^5*d^9*f^2 + 1096*B^2*a^9*b^3*c^5*d^9*f^2 - 1044*B^2*a^6*b^6*c^6*d^8*f^2 + 984*B^2*a^6*b^6*c^10*d^4*f^2 - 968*B^2*a^3*b^9*c^9*d^5*f^2 - 888*B^2*a^7*b^5*c^9*d^5*f^2 + 672*B^2*a^7*b^5*c^7*d^7*f^2 + 664*B^2*a^3*b^9*c^5*d^9*f^2 - 649*B^2*a^8*b^4*c^4*d^10*f^2 + 618*B^2*a^2*b^10*c^8*d^6*f^2 + 514*B^2*a^4*b^8*c^4*d^10*f^2 + 460*B^2*a^6*b^6*c^2*d^12*f^2 + 422*B^2*a^8*b^4*c^8*d^6*f^2 + 406*B^2*a^2*b^10*c^10*d^4*f^2 - 382*B^2*a^10*b^2*c^6*d^8*f^2 + 368*B^2*a^4*b^8*c^2*d^12*f^2 - 312*B^2*a^5*b^7*c^11*d^3*f^2 + 312*B^2*a^3*b^9*c^7*d^7*f^2 + 248*B^2*a^9*b^3*c^7*d^7*f^2 + 245*B^2*a^8*b^4*c^2*d^12*f^2 - 192*B^2*a^5*b^7*c^7*d^7*f^2 - 184*B^2*a^9*b^3*c^3*d^11*f^2 + 182*B^2*a^10*b^2*c^2*d^12*f^2 + 176*B^2*a^3*b^9*c^3*d^11*f^2 + 174*B^2*a^4*b^8*c^6*d^8*f^2 - 170*B^2*a^10*b^2*c^4*d^10*f^2 - 152*B^2*a^9*b^3*c^9*d^5*f^2 + 152*B^2*a^2*b^10*c^4*d^10*f^2 + 142*B^2*a^8*b^4*c^10*d^4*f^2 - 90*B^2*a^2*b^10*c^12*d^2*f^2 + 88*B^2*a^2*b^10*c^2*d^12*f^2 + 84*B^2*a^10*b^2*c^8*d^6*f^2 + 84*B^2*a^2*b^10*c^6*d^8*f^2 + 60*B^2*a^6*b^6*c^12*d^2*f^2 - 56*B^2*a^7*b^5*c^11*d^3*f^2 + 53*B^2*a^4*b^8*c^12*d^2*f^2 + 24*B^2*a^7*b^5*c^3*d^11*f^2 + 24*B^2*a^6*b^6*c^4*d^10*f^2 + 24*B^2*a^3*b^9*c^11*d^3*f^2 - 8*B^2*a^5*b^7*c^3*d^11*f^2 + 4566*A^2*a^4*b^8*c^6*d^8*f^2 + 4284*A^2*a^6*b^6*c^6*d^8*f^2 - 3776*A^2*a^7*b^5*c^5*d^9*f^2 - 3624*A^2*a^5*b^7*c^5*d^9*f^2 + 3122*A^2*a^4*b^8*c^4*d^10*f^2 + 3108*A^2*a^2*b^10*c^6*d^8*f^2 + 2741*A^2*a^8*b^4*c^6*d^8*f^2 + 2592*A^2*a^6*b^6*c^4*d^10*f^2 - 2536*A^2*a^3*b^9*c^5*d^9*f^2 + 2224*A^2*a^2*b^10*c^4*d^10*f^2 - 2184*A^2*a^3*b^9*c^7*d^7*f^2 - 2016*A^2*a^5*b^7*c^7*d^7*f^2 - 1984*A^2*a^7*b^5*c^7*d^7*f^2 + 1626*A^2*a^2*b^10*c^8*d^6*f^2 - 1624*A^2*a^9*b^3*c^5*d^9*f^2 + 1603*A^2*a^8*b^4*c^4*d^10*f^2 + 1296*A^2*a^5*b^7*c^9*d^5*f^2 - 1144*A^2*a^5*b^7*c^3*d^11*f^2 - 992*A^2*a^3*b^9*c^3*d^11*f^2 + 968*A^2*a^4*b^8*c^2*d^12*f^2 - 888*A^2*a^7*b^5*c^3*d^11*f^2 + 849*A^2*a^4*b^8*c^8*d^6*f^2 + 808*A^2*a^2*b^10*c^2*d^12*f^2 - 616*A^2*a^9*b^3*c^7*d^7*f^2 + 554*A^2*a^10*b^2*c^6*d^8*f^2 + 504*A^2*a^7*b^5*c^9*d^5*f^2 - 504*A^2*a^6*b^6*c^10*d^4*f^2 + 460*A^2*a^6*b^6*c^2*d^12*f^2 + 350*A^2*a^10*b^2*c^4*d^10*f^2 + 350*A^2*a^2*b^10*c^10*d^4*f^2 - 321*A^2*a^4*b^8*c^10*d^4*f^2 + 216*A^2*a^5*b^7*c^11*d^3*f^2 - 216*A^2*a^3*b^9*c^11*d^3*f^2 + 182*A^2*a^2*b^10*c^12*d^2*f^2 - 152*A^2*a^9*b^3*c^3*d^11*f^2 - 124*A^2*a^6*b^6*c^8*d^6*f^2 - 114*A^2*a^10*b^2*c^2*d^12*f^2 + 104*A^2*a^3*b^9*c^9*d^5*f^2 + 77*A^2*a^8*b^4*c^2*d^12*f^2 + 74*A^2*a^8*b^4*c^8*d^6*f^2 - 70*A^2*a^8*b^4*c^10*d^4*f^2 + 56*A^2*a^9*b^3*c^9*d^5*f^2 + 56*A^2*a^7*b^5*c^11*d^3*f^2 + 41*A^2*a^4*b^8*c^12*d^2*f^2 - 28*A^2*a^10*b^2*c^8*d^6*f^2 - 28*A^2*a^6*b^6*c^12*d^2*f^2 + 12*B*C*b^12*c^13*d*f^2 + 24*B*C*a^12*c*d^13*f^2 - 24*A*B*b^12*c^13*d*f^2 - 24*A*B*b^12*c*d^13*f^2 - 16*B*C*a^11*b*d^14*f^2 - 24*A*B*a^12*c*d^13*f^2 - 16*B*C*a*b^11*c^14*f^2 - 48*A*B*a*b^11*d^14*f^2 + 16*A*B*a^11*b*d^14*f^2 + 16*A*B*a*b^11*c^14*f^2 - 216*C^2*a^11*b*c^5*d^9*f^2 + 216*C^2*a*b^11*c^9*d^5*f^2 + 56*C^2*a^11*b*c^3*d^11*f^2 + 56*C^2*a^9*b^3*c*d^13*f^2 + 56*C^2*a^5*b^7*c*d^13*f^2 + 40*C^2*a^7*b^5*c*d^13*f^2 - 40*C^2*a*b^11*c^11*d^3*f^2 + 32*C^2*a^5*b^7*c^13*d*f^2 - 24*C^2*a*b^11*c^7*d^7*f^2 - 16*C^2*a^3*b^9*c^13*d*f^2 + 16*C^2*a^3*b^9*c*d^13*f^2 + 8*C^2*a^11*b*c^7*d^7*f^2 - 8*C^2*a*b^11*c^5*d^9*f^2 + 264*B^2*a*b^11*c^7*d^7*f^2 + 224*B^2*a*b^11*c^5*d^9*f^2 + 168*B^2*a^11*b*c^5*d^9*f^2 - 112*B^2*a^9*b^3*c*d^13*f^2 - 104*B^2*a^11*b*c^3*d^11*f^2 - 104*B^2*a^7*b^5*c*d^13*f^2 + 96*B^2*a*b^11*c^3*d^11*f^2 + 88*B^2*a*b^11*c^11*d^3*f^2 - 72*B^2*a*b^11*c^9*d^5*f^2 - 64*B^2*a^5*b^7*c*d^13*f^2 + 32*B^2*a^3*b^9*c^13*d*f^2 - 24*B^2*a^11*b*c^7*d^7*f^2 - 24*B^2*a^5*b^7*c^13*d*f^2 + 16*B^2*a^3*b^9*c*d^13*f^2 - 888*A^2*a*b^11*c^7*d^7*f^2 - 800*A^2*a*b^11*c^5*d^9*f^2 - 336*A^2*a*b^11*c^3*d^11*f^2 - 264*A^2*a*b^11*c^9*d^5*f^2 - 216*A^2*a^11*b*c^5*d^9*f^2 - 184*A^2*a*b^11*c^11*d^3*f^2 - 128*A^2*a^3*b^9*c*d^13*f^2 - 112*A^2*a^5*b^7*c*d^13*f^2 - 64*A^2*a^3*b^9*c^13*d*f^2 + 56*A^2*a^11*b*c^3*d^11*f^2 - 56*A^2*a^7*b^5*c*d^13*f^2 + 32*A^2*a^9*b^3*c*d^13*f^2 + 8*A^2*a^11*b*c^7*d^7*f^2 + 8*A^2*a^5*b^7*c^13*d*f^2 + 24*C^2*a^11*b*c*d^13*f^2 - 16*C^2*a*b^11*c^13*d*f^2 - 40*B^2*a^11*b*c*d^13*f^2 + 24*B^2*a*b^11*c^13*d*f^2 + 16*B^2*a*b^11*c*d^13*f^2 - 48*A^2*a*b^11*c*d^13*f^2 - 40*A^2*a*b^11*c^13*d*f^2 + 24*A^2*a^11*b*c*d^13*f^2 - 6*A*C*a^12*d^14*f^2 + 2*A*C*b^12*c^14*f^2 + 33*C^2*b^12*c^12*d^2*f^2 - 27*C^2*b^12*c^10*d^4*f^2 + 3*C^2*b^12*c^8*d^6*f^2 + 117*B^2*b^12*c^10*d^4*f^2 + 111*B^2*b^12*c^8*d^6*f^2 + 72*B^2*b^12*c^6*d^8*f^2 + 33*C^2*a^12*c^4*d^10*f^2 - 27*C^2*a^12*c^2*d^12*f^2 + 24*B^2*b^12*c^4*d^10*f^2 + 4*B^2*b^12*c^2*d^12*f^2 - 3*B^2*b^12*c^12*d^2*f^2 - C^2*a^12*c^6*d^8*f^2 + 720*A^2*b^12*c^6*d^8*f^2 + 552*A^2*b^12*c^4*d^10*f^2 + 471*A^2*b^12*c^8*d^6*f^2 + 216*A^2*b^12*c^2*d^12*f^2 + 93*A^2*b^12*c^10*d^4*f^2 + 33*B^2*a^12*c^2*d^12*f^2 + 33*A^2*b^12*c^12*d^2*f^2 + 31*C^2*a^8*b^4*d^14*f^2 - 27*B^2*a^12*c^4*d^10*f^2 + 20*C^2*a^6*b^6*d^14*f^2 + 4*C^2*a^4*b^8*d^14*f^2 + 3*B^2*a^12*c^6*d^8*f^2 + 2*C^2*a^10*b^2*d^14*f^2 + 80*B^2*a^6*b^6*d^14*f^2 + 64*B^2*a^4*b^8*d^14*f^2 + 33*A^2*a^12*c^4*d^10*f^2 + 31*B^2*a^8*b^4*d^14*f^2 - 27*A^2*a^12*c^2*d^12*f^2 + 16*B^2*a^2*b^10*d^14*f^2 + 14*C^2*a^2*b^10*c^14*f^2 + 14*B^2*a^10*b^2*d^14*f^2 - C^2*a^4*b^8*c^14*f^2 - A^2*a^12*c^6*d^8*f^2 + 120*A^2*a^2*b^10*d^14*f^2 + 112*A^2*a^4*b^8*d^14*f^2 - 17*A^2*a^8*b^4*d^14*f^2 - 10*B^2*a^2*b^10*c^14*f^2 - 10*A^2*a^10*b^2*d^14*f^2 + 8*A^2*a^6*b^6*d^14*f^2 + 3*B^2*a^4*b^8*c^14*f^2 + 14*A^2*a^2*b^10*c^14*f^2 - A^2*a^4*b^8*c^14*f^2 + 3*C^2*a^12*d^14*f^2 - C^2*b^12*c^14*f^2 + 36*A^2*b^12*d^14*f^2 + 3*B^2*b^12*c^14*f^2 - B^2*a^12*d^14*f^2 + 3*A^2*a^12*d^14*f^2 - A^2*b^12*c^14*f^2 - 44*A*B*C*a*b^9*c^10*d*f + 3816*A*B*C*a^5*b^5*c^4*d^7*f + 2920*A*B*C*a^2*b^8*c^5*d^6*f - 2736*A*B*C*a^3*b^7*c^6*d^5*f - 2672*A*B*C*a^4*b^6*c^3*d^8*f + 1996*A*B*C*a^4*b^6*c^7*d^4*f - 1412*A*B*C*a^6*b^4*c^5*d^6*f + 1120*A*B*C*a^3*b^7*c^2*d^9*f + 1080*A*B*C*a^2*b^8*c^7*d^4*f + 1040*A*B*C*a^5*b^5*c^2*d^9*f + 684*A*B*C*a^4*b^6*c^5*d^6*f + 592*A*B*C*a^3*b^7*c^4*d^7*f - 560*A*B*C*a^7*b^3*c^2*d^9*f - 448*A*B*C*a^2*b^8*c^3*d^8*f - 400*A*B*C*a^5*b^5*c^8*d^3*f - 398*A*B*C*a^2*b^8*c^9*d^2*f - 312*A*B*C*a^6*b^4*c^3*d^8*f + 166*A*B*C*a^8*b^2*c^3*d^8*f + 136*A*B*C*a^5*b^5*c^6*d^5*f + 128*A*B*C*a^7*b^3*c^6*d^5*f - 100*A*B*C*a^6*b^4*c^7*d^4*f + 64*A*B*C*a^7*b^3*c^4*d^7*f - 64*A*B*C*a^4*b^6*c^9*d^2*f - 32*A*B*C*a^3*b^7*c^8*d^3*f - 16*A*B*C*a^8*b^2*c^5*d^6*f - 1312*A*B*C*a*b^9*c^4*d^7*f + 996*A*B*C*a*b^9*c^8*d^3*f + 728*A*B*C*a^6*b^4*c*d^10*f - 624*A*B*C*a*b^9*c^6*d^5*f - 584*A*B*C*a^2*b^8*c*d^10*f - 512*A*B*C*a^4*b^6*c*d^10*f - 320*A*B*C*a*b^9*c^2*d^9*f - 98*A*B*C*a^8*b^2*c*d^10*f + 36*A*B*C*a^9*b*c^2*d^9*f + 32*A*B*C*a^3*b^7*c^10*d*f - 16*A*B*C*a^9*b*c^4*d^7*f + 46*B*C^2*a*b^9*c^10*d*f - 16*B^2*C*a*b^9*c*d^10*f - 2*B^2*C*a^9*b*c*d^10*f + 312*A^2*C*a*b^9*c*d^10*f - 48*A*C^2*a*b^9*c*d^10*f - 6*A^2*C*a^9*b*c*d^10*f + 6*A*C^2*a^9*b*c*d^10*f + 208*A*B^2*a*b^9*c*d^10*f - 2*A^2*B*a*b^9*c^10*d*f + 2*A*B^2*a^9*b*c*d^10*f - 480*A*B*C*b^10*c^7*d^4*f + 78*A*B*C*b^10*c^9*d^2*f - 64*A*B*C*b^10*c^5*d^6*f + 2*A*B*C*a^10*c^3*d^8*f - 224*A*B*C*a^5*b^5*d^11*f + 80*A*B*C*a^7*b^3*d^11*f - 32*A*B*C*a^3*b^7*d^11*f + 2*A*B*C*a^2*b^8*c^11*f - 1692*B*C^2*a^5*b^5*c^4*d^7*f - 1500*B^2*C*a^5*b^5*c^5*d^6*f - 1464*B^2*C*a^3*b^7*c^5*d^6*f + 1426*B*C^2*a^6*b^4*c^5*d^6*f - 1158*B^2*C*a^6*b^4*c^4*d^7*f + 1152*B*C^2*a^3*b^7*c^6*d^5*f + 1026*B^2*C*a^4*b^6*c^6*d^5*f - 974*B*C^2*a^4*b^6*c^7*d^4*f + 960*B^2*C*a^5*b^5*c^3*d^8*f - 884*B*C^2*a^2*b^8*c^5*d^6*f - 764*B^2*C*a^5*b^5*c^7*d^4*f + 752*B^2*C*a^2*b^8*c^4*d^7*f - 752*B*C^2*a^3*b^7*c^4*d^7*f + 738*B^2*C*a^4*b^6*c^4*d^7*f - 688*B^2*C*a^6*b^4*c^2*d^9*f - 675*B^2*C*a^2*b^8*c^8*d^3*f + 560*B*C^2*a^5*b^5*c^8*d^3*f + 496*B*C^2*a^7*b^3*c^2*d^9*f + 496*B*C^2*a^4*b^6*c^3*d^8*f - 468*B*C^2*a^2*b^8*c^7*d^4*f + 456*B^2*C*a^7*b^3*c^3*d^8*f - 452*B^2*C*a^4*b^6*c^8*d^3*f - 416*B*C^2*a^3*b^7*c^2*d^9*f + 378*B*C^2*a^4*b^6*c^5*d^6*f + 376*B*C^2*a^3*b^7*c^8*d^3*f - 360*B^2*C*a^2*b^8*c^6*d^5*f + 355*B*C^2*a^2*b^8*c^9*d^2*f + 346*B^2*C*a^6*b^4*c^6*d^5*f - 320*B^2*C*a^4*b^6*c^2*d^9*f + 268*B^2*C*a^2*b^8*c^2*d^9*f + 216*B^2*C*a^3*b^7*c^7*d^4*f - 203*B*C^2*a^8*b^2*c^3*d^8*f - 184*B*C^2*a^7*b^3*c^6*d^5*f + 170*B*C^2*a^6*b^4*c^7*d^4*f + 160*B^2*C*a^7*b^3*c^5*d^6*f - 160*B*C^2*a^5*b^5*c^2*d^9*f - 140*B^2*C*a^8*b^2*c^4*d^7*f - 136*B*C^2*a^2*b^8*c^3*d^8*f + 112*B^2*C*a^3*b^7*c^9*d^2*f + 91*B^2*C*a^8*b^2*c^2*d^9*f + 88*B*C^2*a^7*b^3*c^4*d^7*f + 72*B^2*C*a^6*b^4*c^8*d^3*f - 64*B^2*C*a^3*b^7*c^3*d^8*f - 60*B*C^2*a^6*b^4*c^3*d^8*f + 56*B*C^2*a^4*b^6*c^9*d^2*f + 52*B*C^2*a^5*b^5*c^6*d^5*f - 48*B^2*C*a^7*b^3*c^7*d^4*f + 48*B^2*C*a^5*b^5*c^9*d^2*f + 44*B*C^2*a^8*b^2*c^5*d^6*f - 36*B*C^2*a^6*b^4*c^9*d^2*f + 12*B^2*C*a^8*b^2*c^6*d^5*f - 2958*A^2*C*a^4*b^6*c^4*d^7*f - 1932*A^2*C*a^2*b^8*c^4*d^7*f + 1848*A^2*C*a^3*b^7*c^5*d^6*f + 1728*A^2*C*a^3*b^7*c^3*d^8*f + 1524*A^2*C*a^5*b^5*c^5*d^6*f + 1374*A*C^2*a^4*b^6*c^4*d^7*f - 1272*A*C^2*a^3*b^7*c^5*d^6*f - 1236*A*C^2*a^5*b^5*c^5*d^6*f + 1116*A*C^2*a^2*b^8*c^4*d^7*f - 1110*A^2*C*a^4*b^6*c^6*d^5*f + 1038*A*C^2*a^4*b^6*c^6*d^5*f - 768*A^2*C*a^2*b^8*c^2*d^9*f - 696*A^2*C*a^3*b^7*c^7*d^4*f - 666*A*C^2*a^6*b^4*c^4*d^7*f + 564*A^2*C*a^2*b^8*c^6*d^5*f - 564*A*C^2*a^5*b^5*c^7*d^4*f - 555*A*C^2*a^2*b^8*c^8*d^3*f + 519*A^2*C*a^2*b^8*c^8*d^3*f - 480*A*C^2*a^3*b^7*c^3*d^8*f + 456*A*C^2*a^5*b^5*c^3*d^8*f - 420*A*C^2*a^6*b^4*c^2*d^9*f + 408*A*C^2*a^3*b^7*c^7*d^4*f + 408*A*C^2*a^2*b^8*c^2*d^9*f + 348*A^2*C*a^6*b^4*c^2*d^9*f - 348*A*C^2*a^2*b^8*c^6*d^5*f + 342*A*C^2*a^6*b^4*c^6*d^5*f - 336*A*C^2*a^4*b^6*c^8*d^3*f + 324*A^2*C*a^5*b^5*c^7*d^4*f - 312*A^2*C*a^4*b^6*c^2*d^9*f + 264*A^2*C*a^4*b^6*c^8*d^3*f + 240*A*C^2*a^7*b^3*c^5*d^6*f + 195*A*C^2*a^8*b^2*c^2*d^9*f - 174*A^2*C*a^6*b^4*c^6*d^5*f + 144*A*C^2*a^3*b^7*c^9*d^2*f - 123*A^2*C*a^8*b^2*c^2*d^9*f + 120*A*C^2*a^7*b^3*c^3*d^8*f + 108*A*C^2*a^6*b^4*c^8*d^3*f - 102*A^2*C*a^6*b^4*c^4*d^7*f - 96*A^2*C*a^8*b^2*c^4*d^7*f + 72*A^2*C*a^7*b^3*c^3*d^8*f + 72*A*C^2*a^5*b^5*c^9*d^2*f + 48*A^2*C*a^7*b^3*c^5*d^6*f - 48*A^2*C*a^3*b^7*c^9*d^2*f - 48*A*C^2*a^4*b^6*c^2*d^9*f - 24*A^2*C*a^5*b^5*c^3*d^8*f - 12*A*C^2*a^8*b^2*c^4*d^7*f + 2736*A^2*B*a^3*b^7*c^6*d^5*f + 2464*A^2*B*a^4*b^6*c^3*d^8*f - 2298*A*B^2*a^4*b^6*c^4*d^7*f - 2252*A^2*B*a^2*b^8*c^5*d^6*f - 1692*A^2*B*a^5*b^5*c^4*d^7*f - 1592*A*B^2*a^2*b^8*c^4*d^7*f - 1338*A*B^2*a^4*b^6*c^6*d^5*f + 1320*A*B^2*a^3*b^7*c^5*d^6*f + 1212*A*B^2*a^5*b^5*c^5*d^6*f - 1056*A*B^2*a^5*b^5*c^3*d^8*f + 1024*A^2*B*a^3*b^7*c^4*d^7*f - 1022*A^2*B*a^4*b^6*c^7*d^4*f - 880*A^2*B*a^5*b^5*c^2*d^9*f - 846*A^2*B*a^4*b^6*c^5*d^6*f - 840*A*B^2*a^3*b^7*c^7*d^4*f + 760*A*B^2*a^6*b^4*c^2*d^9*f - 704*A^2*B*a^3*b^7*c^2*d^9*f + 688*A*B^2*a^3*b^7*c^3*d^8*f + 660*A^2*B*a^6*b^4*c^3*d^8*f - 612*A^2*B*a^2*b^8*c^7*d^4*f + 462*A*B^2*a^6*b^4*c^4*d^7*f + 459*A*B^2*a^2*b^8*c^8*d^3*f - 412*A*B^2*a^2*b^8*c^2*d^9*f - 408*A*B^2*a^7*b^3*c^3*d^8*f + 388*A^2*B*a^5*b^5*c^6*d^5*f + 296*A^2*B*a^2*b^8*c^3*d^8*f + 288*A*B^2*a^2*b^8*c^6*d^5*f + 284*A*B^2*a^5*b^5*c^7*d^4*f + 236*A*B^2*a^4*b^6*c^8*d^3*f - 226*A*B^2*a^6*b^4*c^6*d^5*f + 212*A*B^2*a^4*b^6*c^2*d^9*f + 202*A^2*B*a^6*b^4*c^5*d^6*f - 152*A^2*B*a^7*b^3*c^4*d^7*f + 88*A^2*B*a^3*b^7*c^8*d^3*f + 79*A^2*B*a^2*b^8*c^9*d^2*f - 70*A^2*B*a^6*b^4*c^7*d^4*f + 68*A*B^2*a^8*b^2*c^4*d^7*f + 64*A^2*B*a^7*b^3*c^2*d^9*f - 64*A*B^2*a^3*b^7*c^9*d^2*f + 56*A^2*B*a^7*b^3*c^6*d^5*f + 56*A^2*B*a^5*b^5*c^8*d^3*f + 37*A^2*B*a^8*b^2*c^3*d^8*f - 28*A^2*B*a^8*b^2*c^5*d^6*f - 28*A^2*B*a^4*b^6*c^9*d^2*f + 17*A*B^2*a^8*b^2*c^2*d^9*f - 16*A*B^2*a^7*b^3*c^5*d^6*f + 24*A*B*C*b^10*c*d^10*f - 6*A*B*C*a^10*c*d^10*f + 48*A*B*C*a*b^9*d^11*f + 4*A*B*C*a^9*b*d^11*f + 432*B^2*C*a*b^9*c^7*d^4*f - 376*B*C^2*a^6*b^4*c*d^10*f - 354*B*C^2*a*b^9*c^8*d^3*f + 352*B^2*C*a^5*b^5*c*d^10*f + 320*B^2*C*a*b^9*c^5*d^6*f + 256*B^2*C*a^3*b^7*c*d^10*f - 232*B^2*C*a^7*b^3*c*d^10*f - 210*B^2*C*a*b^9*c^9*d^2*f - 152*B*C^2*a^4*b^6*c*d^10*f + 85*B*C^2*a^8*b^2*c*d^10*f + 72*B^2*C*a*b^9*c^3*d^8*f - 48*B*C^2*a*b^9*c^6*d^5*f - 40*B*C^2*a^3*b^7*c^10*d*f + 40*B*C^2*a^2*b^8*c*d^10*f + 37*B^2*C*a^2*b^8*c^10*d*f + 22*B^2*C*a^9*b*c^3*d^8*f - 18*B*C^2*a^9*b*c^2*d^9*f + 16*B*C^2*a*b^9*c^2*d^9*f - 12*B^2*C*a^4*b^6*c^10*d*f + 8*B*C^2*a^9*b*c^4*d^7*f + 8*B*C^2*a*b^9*c^4*d^7*f - 984*A^2*C*a*b^9*c^7*d^4*f + 672*A^2*C*a*b^9*c^3*d^8*f + 552*A*C^2*a*b^9*c^7*d^4*f - 504*A^2*C*a^5*b^5*c*d^10*f - 408*A^2*C*a*b^9*c^5*d^6*f + 408*A*C^2*a*b^9*c^5*d^6*f + 336*A*C^2*a^5*b^5*c*d^10*f - 216*A*C^2*a^7*b^3*c*d^10*f + 192*A*C^2*a^3*b^7*c*d^10*f - 162*A*C^2*a*b^9*c^9*d^2*f + 120*A^2*C*a^7*b^3*c*d^10*f + 96*A^2*C*a^3*b^7*c*d^10*f + 90*A^2*C*a*b^9*c^9*d^2*f + 66*A^2*C*a^9*b*c^3*d^8*f - 66*A*C^2*a^9*b*c^3*d^8*f + 57*A*C^2*a^2*b^8*c^10*d*f - 48*A*C^2*a*b^9*c^3*d^8*f - 9*A^2*C*a^2*b^8*c^10*d*f + 1736*A^2*B*a*b^9*c^4*d^7*f + 1248*A^2*B*a*b^9*c^6*d^5*f - 1008*A*B^2*a*b^9*c^7*d^4*f + 772*A^2*B*a^4*b^6*c*d^10*f - 688*A*B^2*a^5*b^5*c*d^10*f - 608*A*B^2*a*b^9*c^5*d^6*f + 436*A^2*B*a^2*b^8*c*d^10*f - 426*A^2*B*a*b^9*c^8*d^3*f + 312*A*B^2*a*b^9*c^3*d^8*f + 304*A^2*B*a*b^9*c^2*d^9*f - 244*A^2*B*a^6*b^4*c*d^10*f - 160*A*B^2*a^3*b^7*c*d^10*f + 114*A*B^2*a*b^9*c^9*d^2*f + 88*A*B^2*a^7*b^3*c*d^10*f - 22*A*B^2*a^9*b*c^3*d^8*f - 18*A^2*B*a^9*b*c^2*d^9*f + 13*A^2*B*a^8*b^2*c*d^10*f - 13*A*B^2*a^2*b^8*c^10*d*f + 8*A^2*B*a^9*b*c^4*d^7*f + 8*A^2*B*a^3*b^7*c^10*d*f + 111*B^2*C*b^10*c^8*d^3*f - 39*B*C^2*b^10*c^9*d^2*f + 24*B*C^2*b^10*c^7*d^4*f - 4*B^2*C*b^10*c^2*d^9*f - 4*B*C^2*b^10*c^5*d^6*f + 432*A^2*C*b^10*c^6*d^5*f + 192*A^2*C*b^10*c^4*d^7*f - 111*A^2*C*b^10*c^8*d^3*f + 111*A*C^2*b^10*c^8*d^3*f - 72*A*C^2*b^10*c^6*d^5*f + 12*A*C^2*b^10*c^4*d^7*f - 3*B^2*C*a^10*c^2*d^9*f - B*C^2*a^10*c^3*d^8*f + 456*A^2*B*b^10*c^7*d^4*f - 288*A^2*B*b^10*c^3*d^8*f + 252*A*B^2*b^10*c^6*d^5*f + 192*A*B^2*b^10*c^4*d^7*f - 183*A*B^2*b^10*c^8*d^3*f - 148*A^2*B*b^10*c^5*d^6*f + 112*B^2*C*a^6*b^4*d^11*f + 76*A*B^2*b^10*c^2*d^9*f - 64*B*C^2*a^7*b^3*d^11*f + 16*B^2*C*a^4*b^6*d^11*f - 16*B^2*C*a^2*b^8*d^11*f + 16*B*C^2*a^5*b^5*d^11*f + 16*B*C^2*a^3*b^7*d^11*f - 9*A^2*C*a^10*c^2*d^9*f + 9*A*C^2*a^10*c^2*d^9*f - 3*A^2*B*b^10*c^9*d^2*f - B^2*C*a^8*b^2*d^11*f + 96*A^2*C*a^4*b^6*d^11*f - 84*A^2*C*a^6*b^4*d^11*f + 72*A*C^2*a^6*b^4*d^11*f - 24*A*C^2*a^4*b^6*d^11*f - 24*A*C^2*a^2*b^8*d^11*f - 21*A*C^2*a^8*b^2*d^11*f + 12*A^2*C*a^2*b^8*d^11*f + 9*A^2*C*a^8*b^2*d^11*f + 3*A*B^2*a^10*c^2*d^9*f - A^2*B*a^10*c^3*d^8*f - B*C^2*a^2*b^8*c^11*f + 176*A*B^2*a^4*b^6*d^11*f + 136*A^2*B*a^5*b^5*d^11*f - 128*A^2*B*a^3*b^7*d^11*f + 112*A*B^2*a^2*b^8*d^11*f - 64*A*B^2*a^6*b^4*d^11*f - 16*A^2*B*a^7*b^3*d^11*f - A^2*B*a^2*b^8*c^11*f - 2*C^3*a^9*b*c*d^10*f - 2*B^3*a*b^9*c^10*d*f - 264*A^3*a*b^9*c*d^10*f + 2*A^3*a^9*b*c*d^10*f - 9*B^2*C*b^10*c^10*d*f + 9*A^2*C*b^10*c^10*d*f - 9*A*C^2*b^10*c^10*d*f + 3*B*C^2*a^10*c*d^10*f - 132*A^2*B*b^10*c*d^10*f - 3*A*B^2*b^10*c^10*d*f - 2*B*C^2*a^9*b*d^11*f + 3*A^2*B*a^10*c*d^10*f - 2*B^2*C*a*b^9*c^11*f - 120*A^2*B*a*b^9*d^11*f - 6*A^2*C*a*b^9*c^11*f + 6*A*C^2*a*b^9*c^11*f - 2*A^2*B*a^9*b*d^11*f + 2*A*B^2*a*b^9*c^11*f + 520*C^3*a^3*b^7*c^5*d^6*f + 460*C^3*a^5*b^5*c^5*d^6*f - 418*C^3*a^4*b^6*c^6*d^5*f + 406*C^3*a^6*b^4*c^4*d^7*f + 268*C^3*a^5*b^5*c^7*d^4*f - 266*C^3*a^6*b^4*c^6*d^5*f + 233*C^3*a^2*b^8*c^8*d^3*f - 176*C^3*a^7*b^3*c^5*d^6*f + 164*C^3*a^6*b^4*c^2*d^9*f + 140*C^3*a^2*b^8*c^6*d^5*f + 136*C^3*a^4*b^6*c^2*d^9*f - 128*C^3*a^3*b^7*c^9*d^2*f + 128*C^3*a^3*b^7*c^3*d^8*f - 108*C^3*a^6*b^4*c^8*d^3*f - 104*C^3*a^7*b^3*c^3*d^8*f - 104*C^3*a^5*b^5*c^3*d^8*f + 100*C^3*a^4*b^6*c^8*d^3*f - 89*C^3*a^8*b^2*c^2*d^9*f - 72*C^3*a^5*b^5*c^9*d^2*f + 40*C^3*a^8*b^2*c^4*d^7*f - 40*C^3*a^3*b^7*c^7*d^4*f - 28*C^3*a^2*b^8*c^4*d^7*f - 16*C^3*a^2*b^8*c^2*d^9*f - 2*C^3*a^4*b^6*c^4*d^7*f + 828*B^3*a^5*b^5*c^4*d^7*f + 408*B^3*a^2*b^8*c^5*d^6*f + 390*B^3*a^4*b^6*c^7*d^4*f - 372*B^3*a^4*b^6*c^3*d^8*f - 336*B^3*a^3*b^7*c^6*d^5*f - 314*B^3*a^6*b^4*c^5*d^6*f + 288*B^3*a^3*b^7*c^4*d^7*f + 216*B^3*a^2*b^8*c^7*d^4*f - 176*B^3*a^7*b^3*c^2*d^9*f + 128*B^3*a^3*b^7*c^2*d^9*f + 108*B^3*a^5*b^5*c^6*d^5*f + 88*B^3*a^7*b^3*c^4*d^7*f + 72*B^3*a^5*b^5*c^2*d^9*f - 68*B^3*a^2*b^8*c^3*d^8*f - 65*B^3*a^2*b^8*c^9*d^2*f - 56*B^3*a^5*b^5*c^8*d^3*f + 40*B^3*a^7*b^3*c^6*d^5*f + 37*B^3*a^8*b^2*c^3*d^8*f + 30*B^3*a^4*b^6*c^5*d^6*f - 28*B^3*a^8*b^2*c^5*d^6*f + 24*B^3*a^3*b^7*c^8*d^3*f - 4*B^3*a^4*b^6*c^9*d^2*f - 2*B^3*a^6*b^4*c^7*d^4*f + 1586*A^3*a^4*b^6*c^4*d^7*f - 1376*A^3*a^3*b^7*c^3*d^8*f - 1096*A^3*a^3*b^7*c^5*d^6*f + 844*A^3*a^2*b^8*c^4*d^7*f - 748*A^3*a^5*b^5*c^5*d^6*f + 490*A^3*a^4*b^6*c^6*d^5*f + 376*A^3*a^2*b^8*c^2*d^9*f + 362*A^3*a^6*b^4*c^4*d^7*f - 356*A^3*a^2*b^8*c^6*d^5*f - 328*A^3*a^5*b^5*c^3*d^8*f + 328*A^3*a^3*b^7*c^7*d^4*f + 224*A^3*a^4*b^6*c^2*d^9*f - 197*A^3*a^2*b^8*c^8*d^3*f - 112*A^3*a^7*b^3*c^5*d^6*f + 98*A^3*a^6*b^4*c^6*d^5*f - 92*A^3*a^6*b^4*c^2*d^9*f - 88*A^3*a^7*b^3*c^3*d^8*f + 68*A^3*a^8*b^2*c^4*d^7*f + 32*A^3*a^3*b^7*c^9*d^2*f - 28*A^3*a^5*b^5*c^7*d^4*f - 28*A^3*a^4*b^6*c^8*d^3*f + 17*A^3*a^8*b^2*c^2*d^9*f + 104*C^3*a^7*b^3*c*d^10*f + 54*C^3*a*b^9*c^9*d^2*f - 40*C^3*a*b^9*c^7*d^4*f - 35*C^3*a^2*b^8*c^10*d*f + 22*C^3*a^9*b*c^3*d^8*f + 16*C^3*a^5*b^5*c*d^10*f - 16*C^3*a^3*b^7*c*d^10*f + 8*C^3*a*b^9*c^5*d^6*f - 2*A*B*C*b^10*c^11*f + 198*B^3*a*b^9*c^8*d^3*f + 192*B^3*a^6*b^4*c*d^10*f - 128*B^3*a*b^9*c^4*d^7*f - 80*B^3*a^2*b^8*c*d^10*f - 56*B^3*a*b^9*c^2*d^9*f - 24*B^3*a*b^9*c^6*d^5*f - 18*B^3*a^9*b*c^2*d^9*f - 16*B^3*a^4*b^6*c*d^10*f + 13*B^3*a^8*b^2*c*d^10*f + 8*B^3*a^9*b*c^4*d^7*f + 8*B^3*a^3*b^7*c^10*d*f - 624*A^3*a*b^9*c^3*d^8*f + 472*A^3*a*b^9*c^7*d^4*f - 272*A^3*a^3*b^7*c*d^10*f + 152*A^3*a^5*b^5*c*d^10*f - 22*A^3*a^9*b*c^3*d^8*f + 18*A^3*a*b^9*c^9*d^2*f - 13*A^3*a^2*b^8*c^10*d*f - 8*A^3*a^7*b^3*c*d^10*f - 8*A^3*a*b^9*c^5*d^6*f + A*B^2*a^8*b^2*d^11*f - C^3*b^10*c^8*d^3*f - 60*B^3*b^10*c^7*d^4*f - 32*B^3*b^10*c^5*d^6*f + 21*B^3*b^10*c^9*d^2*f - 12*B^3*b^10*c^3*d^8*f - 3*C^3*a^10*c^2*d^9*f - 360*A^3*b^10*c^6*d^5*f - 204*A^3*b^10*c^4*d^7*f + 11*C^3*a^8*b^2*d^11*f - 8*C^3*a^6*b^4*d^11*f - 4*C^3*a^4*b^6*d^11*f - B^3*a^10*c^3*d^8*f - 64*B^3*a^5*b^5*d^11*f - 32*B^3*a^3*b^7*d^11*f + 3*A^3*a^10*c^2*d^9*f - 68*A^3*a^4*b^6*d^11*f + 20*A^3*a^6*b^4*d^11*f + 12*A^3*a^2*b^8*d^11*f - B^3*a^2*b^8*c^11*f + 3*C^3*b^10*c^10*d*f + 3*B^3*a^10*c*d^10*f - 3*A^3*b^10*c^10*d*f - 2*C^3*a*b^9*c^11*f - 2*B^3*a^9*b*d^11*f + 2*A^3*a*b^9*c^11*f - 36*A^2*C*b^10*d^11*f + 3*A^2*C*a^10*d^11*f - 3*A*C^2*a^10*d^11*f - A*B^2*a^10*d^11*f + 36*A^3*b^10*d^11*f - A^3*a^10*d^11*f + A^3*b^10*c^8*d^3*f + A^3*a^8*b^2*d^11*f + B^2*C*a^10*d^11*f + B*C^2*b^10*c^11*f + A^2*B*b^10*c^11*f + C^3*a^10*d^11*f + B^3*b^10*c^11*f - 6*A*B^2*C*a*b^7*c^7*d + 4*A*B^2*C*a*b^7*c*d^7 + 168*A^2*B*C*a^3*b^5*c^2*d^6 + 144*A*B*C^2*a^4*b^4*c^3*d^5 - 129*A^2*B*C*a^4*b^4*c^3*d^5 - 96*A*B*C^2*a^3*b^5*c^2*d^6 + 84*A*B*C^2*a^2*b^6*c^3*d^5 + 72*A^2*B*C*a^3*b^5*c^4*d^4 - 72*A^2*B*C*a^2*b^6*c^3*d^5 + 64*A*B^2*C*a^4*b^4*c^4*d^4 - 60*A*B*C^2*a^3*b^5*c^4*d^4 + 57*A^2*B*C*a^2*b^6*c^5*d^3 - 56*A*B^2*C*a^3*b^5*c^5*d^3 - 39*A*B^2*C*a^4*b^4*c^2*d^6 - 38*A*B^2*C*a^5*b^3*c^3*d^5 + 36*A*B^2*C*a^3*b^5*c^3*d^5 + 36*A*B*C^2*a^4*b^4*c^5*d^3 - 30*A*B*C^2*a^2*b^6*c^5*d^3 + 27*A*B^2*C*a^2*b^6*c^6*d^2 - 24*A*B^2*C*a^2*b^6*c^2*d^6 - 24*A*B*C^2*a^5*b^3*c^4*d^4 + 24*A*B*C^2*a^3*b^5*c^6*d^2 + 18*A^2*B*C*a^5*b^3*c^2*d^6 - 18*A^2*B*C*a^4*b^4*c^5*d^3 - 15*A*B^2*C*a^2*b^6*c^4*d^4 + 12*A^2*B*C*a^5*b^3*c^4*d^4 - 12*A^2*B*C*a^3*b^5*c^6*d^2 + 9*A*B^2*C*a^6*b^2*c^2*d^6 + 6*A*B*C^2*a^6*b^2*c^3*d^5 - 3*A^2*B*C*a^6*b^2*c^3*d^5 + 60*A^2*B*C*a*b^7*c^2*d^6 - 51*A^2*B*C*a^4*b^4*c*d^7 + 48*A*B*C^2*a*b^7*c^6*d^2 - 42*A^2*B*C*a^2*b^6*c*d^7 - 42*A^2*B*C*a*b^7*c^6*d^2 + 36*A*B*C^2*a^4*b^4*c*d^7 + 36*A*B*C^2*a^2*b^6*c*d^7 + 36*A*B*C^2*a*b^7*c^4*d^4 - 30*A^2*B*C*a*b^7*c^4*d^4 + 24*A*B^2*C*a*b^7*c^3*d^5 - 24*A*B*C^2*a*b^7*c^2*d^6 + 18*A*B^2*C*a^5*b^3*c*d^7 - 18*A*B*C^2*a^6*b^2*c*d^7 + 12*A*B^2*C*a^3*b^5*c*d^7 + 9*A^2*B*C*a^6*b^2*c*d^7 + 6*A*B^2*C*a*b^7*c^5*d^3 - 6*A*B*C^2*a^2*b^6*c^7*d + 3*A^2*B*C*a^2*b^6*c^7*d - 18*B^3*C*a*b^7*c^6*d^2 - 18*B*C^3*a*b^7*c^6*d^2 - 14*B^3*C*a*b^7*c^4*d^4 - 14*B*C^3*a*b^7*c^4*d^4 - 10*B^3*C*a^2*b^6*c*d^7 - 10*B*C^3*a^2*b^6*c*d^7 + 9*B^3*C*a^6*b^2*c*d^7 + 9*B*C^3*a^6*b^2*c*d^7 - 7*B^3*C*a^4*b^4*c*d^7 - 7*B*C^3*a^4*b^4*c*d^7 + 6*B^2*C^2*a*b^7*c^7*d - 4*B^3*C*a*b^7*c^2*d^6 + 4*B^2*C^2*a*b^7*c*d^7 - 4*B*C^3*a*b^7*c^2*d^6 + 3*B^3*C*a^2*b^6*c^7*d + 3*B*C^3*a^2*b^6*c^7*d + 144*A^3*C*a*b^7*c^3*d^5 + 62*A^3*C*a*b^7*c^5*d^3 + 48*A*C^3*a*b^7*c^3*d^5 - 36*A^2*C^2*a*b^7*c*d^7 + 26*A*C^3*a*b^7*c^5*d^3 + 20*A^3*C*a^3*b^5*c*d^7 + 18*A^2*C^2*a*b^7*c^7*d - 18*A*C^3*a^5*b^3*c*d^7 - 6*A^3*C*a^5*b^3*c*d^7 - 4*A*C^3*a^3*b^5*c*d^7 - 32*A^3*B*a*b^7*c^2*d^6 - 32*A*B^3*a*b^7*c^2*d^6 + 22*A^3*B*a^4*b^4*c*d^7 + 22*A*B^3*a^4*b^4*c*d^7 + 16*A^3*B*a^2*b^6*c*d^7 + 16*A*B^3*a^2*b^6*c*d^7 + 12*A^3*B*a*b^7*c^6*d^2 + 12*A*B^3*a*b^7*c^6*d^2 + 8*A^3*B*a*b^7*c^4*d^4 - 8*A^2*B^2*a*b^7*c*d^7 + 8*A*B^3*a*b^7*c^4*d^4 + 57*A^2*B*C*b^8*c^5*d^3 + 36*A^2*B*C*b^8*c^3*d^5 - 30*A*B*C^2*b^8*c^5*d^3 - 18*A*B*C^2*b^8*c^3*d^5 - 9*A*B^2*C*b^8*c^4*d^4 - 3*A*B^2*C*b^8*c^6*d^2 - 2*A*B^2*C*b^8*c^2*d^6 + 36*A^2*B*C*a^3*b^5*d^8 + 24*A*B*C^2*a^5*b^3*d^8 - 18*A^2*B*C*a^5*b^3*d^8 - 12*A*B*C^2*a^3*b^5*d^8 - 3*A*B^2*C*a^6*b^2*d^8 - 3*A*B^2*C*a^4*b^4*d^8 - 2*A*B^2*C*a^2*b^6*d^8 + 34*B^2*C^2*a^5*b^3*c^3*d^5 + 28*B^2*C^2*a^3*b^5*c^5*d^3 + 24*B^2*C^2*a^4*b^4*c^2*d^6 - 20*B^2*C^2*a^4*b^4*c^4*d^4 + 12*B^2*C^2*a^3*b^5*c^3*d^5 + 12*B^2*C^2*a^2*b^6*c^2*d^6 - 9*B^2*C^2*a^6*b^2*c^2*d^6 + 9*B^2*C^2*a^4*b^4*c^6*d^2 + 9*B^2*C^2*a^2*b^6*c^4*d^4 - 3*B^2*C^2*a^2*b^6*c^6*d^2 + 159*A^2*C^2*a^2*b^6*c^4*d^4 - 156*A^2*C^2*a^3*b^5*c^3*d^5 + 90*A^2*C^2*a^5*b^3*c^3*d^5 + 78*A^2*C^2*a^2*b^6*c^2*d^6 - 63*A^2*C^2*a^4*b^4*c^4*d^4 - 27*A^2*C^2*a^6*b^2*c^2*d^6 - 27*A^2*C^2*a^2*b^6*c^6*d^2 - 18*A^2*C^2*a^4*b^4*c^2*d^6 + 9*A^2*C^2*a^4*b^4*c^6*d^2 + 66*A^2*B^2*a^2*b^6*c^2*d^6 + 60*A^2*B^2*a^2*b^6*c^4*d^4 - 48*A^2*B^2*a^3*b^5*c^3*d^5 + 42*A^2*B^2*a^4*b^4*c^2*d^6 + 28*A^2*B^2*a^3*b^5*c^5*d^3 - 17*A^2*B^2*a^4*b^4*c^4*d^4 - 6*A^2*B^2*a^2*b^6*c^6*d^2 + 4*A^2*B^2*a^5*b^3*c^3*d^5 + 36*A^3*C*a*b^7*c*d^7 - 18*A*C^3*a*b^7*c^7*d + 12*A*C^3*a*b^7*c*d^7 - 6*A^3*C*a*b^7*c^7*d + 12*A^2*B*C*b^8*c*d^7 + 6*A*B*C^2*b^8*c^7*d - 6*A*B*C^2*b^8*c*d^7 - 3*A^2*B*C*b^8*c^7*d + 24*A^2*B*C*a*b^7*d^8 - 12*A*B*C^2*a*b^7*d^8 - 53*B^3*C*a^4*b^4*c^3*d^5 - 53*B*C^3*a^4*b^4*c^3*d^5 - 32*B^3*C*a^2*b^6*c^3*d^5 - 32*B*C^3*a^2*b^6*c^3*d^5 - 18*B^3*C*a^4*b^4*c^5*d^3 - 18*B*C^3*a^4*b^4*c^5*d^3 + 16*B^3*C*a^3*b^5*c^4*d^4 + 16*B*C^3*a^3*b^5*c^4*d^4 + 12*B^3*C*a^5*b^3*c^4*d^4 - 12*B^3*C*a^3*b^5*c^6*d^2 + 12*B^2*C^2*a*b^7*c^3*d^5 + 12*B*C^3*a^5*b^3*c^4*d^4 - 12*B*C^3*a^3*b^5*c^6*d^2 + 8*B^3*C*a^3*b^5*c^2*d^6 + 8*B*C^3*a^3*b^5*c^2*d^6 - 6*B^3*C*a^5*b^3*c^2*d^6 - 6*B^2*C^2*a^5*b^3*c*d^7 + 6*B^2*C^2*a*b^7*c^5*d^3 - 6*B*C^3*a^5*b^3*c^2*d^6 - 3*B^3*C*a^6*b^2*c^3*d^5 - 3*B*C^3*a^6*b^2*c^3*d^5 - 175*A^3*C*a^2*b^6*c^4*d^4 + 164*A^3*C*a^3*b^5*c^3*d^5 - 144*A^2*C^2*a*b^7*c^3*d^5 - 124*A^3*C*a^2*b^6*c^2*d^6 - 90*A*C^3*a^5*b^3*c^3*d^5 - 73*A*C^3*a^2*b^6*c^4*d^4 - 66*A^2*C^2*a*b^7*c^5*d^3 + 44*A*C^3*a^3*b^5*c^3*d^5 + 36*A*C^3*a^4*b^4*c^4*d^4 - 30*A^3*C*a^5*b^3*c^3*d^5 + 30*A^3*C*a^4*b^4*c^4*d^4 + 27*A*C^3*a^6*b^2*c^2*d^6 + 21*A*C^3*a^4*b^4*c^2*d^6 + 18*A^2*C^2*a^5*b^3*c*d^7 - 18*A*C^3*a^4*b^4*c^6*d^2 - 16*A*C^3*a^2*b^6*c^2*d^6 - 15*A^3*C*a^4*b^4*c^2*d^6 + 15*A^3*C*a^2*b^6*c^6*d^2 - 12*A^2*C^2*a^3*b^5*c*d^7 + 9*A^3*C*a^6*b^2*c^2*d^6 + 9*A*C^3*a^2*b^6*c^6*d^2 - 80*A^3*B*a^3*b^5*c^2*d^6 - 80*A*B^3*a^3*b^5*c^2*d^6 + 38*A^3*B*a^4*b^4*c^3*d^5 + 38*A*B^3*a^4*b^4*c^3*d^5 - 36*A^2*B^2*a*b^7*c^3*d^5 - 28*A^3*B*a^3*b^5*c^4*d^4 - 28*A^3*B*a^2*b^6*c^5*d^3 - 28*A*B^3*a^3*b^5*c^4*d^4 - 28*A*B^3*a^2*b^6*c^5*d^3 + 20*A^3*B*a^2*b^6*c^3*d^5 + 20*A*B^3*a^2*b^6*c^3*d^5 - 12*A^3*B*a^5*b^3*c^2*d^6 - 12*A^2*B^2*a^5*b^3*c*d^7 - 12*A^2*B^2*a^3*b^5*c*d^7 - 12*A^2*B^2*a*b^7*c^5*d^3 - 12*A*B^3*a^5*b^3*c^2*d^6 + 6*B^2*C^2*b^8*c^6*d^2 + 3*B^2*C^2*b^8*c^4*d^4 + 36*A^2*C^2*b^8*c^4*d^4 + 27*A^2*C^2*b^8*c^2*d^6 - 18*A^2*C^2*b^8*c^6*d^2 + 33*A^2*B^2*b^8*c^4*d^4 + 28*A^2*B^2*b^8*c^2*d^6 + 9*B^2*C^2*a^4*b^4*d^8 + 6*A^2*B^2*b^8*c^6*d^2 + 4*B^2*C^2*a^2*b^6*d^8 + 3*B^2*C^2*a^6*b^2*d^8 - 30*A^2*C^2*a^4*b^4*d^8 + 9*A^2*C^2*a^6*b^2*d^8 + 16*A^2*B^2*a^2*b^6*d^8 + 3*A^2*B^2*a^4*b^4*d^8 + 6*C^4*a^5*b^3*c*d^7 + 4*C^4*a^3*b^5*c*d^7 - 2*C^4*a*b^7*c^5*d^3 - 12*B^4*a^5*b^3*c*d^7 + 12*B^4*a*b^7*c^3*d^5 + 8*B^4*a*b^7*c^5*d^3 - 4*B^4*a^3*b^5*c*d^7 - 48*A^4*a*b^7*c^3*d^5 - 20*A^4*a*b^7*c^5*d^3 - 8*A^4*a^3*b^5*c*d^7 - 63*A^3*C*b^8*c^4*d^4 - 54*A^3*C*b^8*c^2*d^6 + 9*A^3*C*b^8*c^6*d^2 + 9*A*C^3*b^8*c^6*d^2 - 3*A*C^3*b^8*c^4*d^4 - 28*A^3*B*b^8*c^5*d^3 - 28*A*B^3*b^8*c^5*d^3 - 18*A^3*B*b^8*c^3*d^5 - 18*A*B^3*b^8*c^3*d^5 - 10*B^3*C*a^5*b^3*d^8 - 10*B*C^3*a^5*b^3*d^8 - 4*B^3*C*a^3*b^5*d^8 - 4*B*C^3*a^3*b^5*d^8 + 23*A^3*C*a^4*b^4*d^8 - 18*A^3*C*a^2*b^6*d^8 + 11*A*C^3*a^4*b^4*d^8 - 9*A*C^3*a^6*b^2*d^8 + 6*A*C^3*a^2*b^6*d^8 - 3*A^3*C*a^6*b^2*d^8 - 20*A^3*B*a^3*b^5*d^8 - 20*A*B^3*a^3*b^5*d^8 + 4*A^3*B*a^5*b^3*d^8 + 4*A*B^3*a^5*b^3*d^8 + B^3*C*a^2*b^6*c^5*d^3 + B*C^3*a^2*b^6*c^5*d^3 + 6*C^4*a*b^7*c^7*d + 4*B^4*a*b^7*c*d^7 - 12*A^4*a*b^7*c*d^7 - 3*B^3*C*b^8*c^7*d - 3*B*C^3*b^8*c^7*d - 6*A^3*B*b^8*c*d^7 - 6*A*B^3*b^8*c*d^7 - 12*A^3*B*a*b^7*d^8 - 12*A*B^3*a*b^7*d^8 + 30*C^4*a^5*b^3*c^3*d^5 + 19*C^4*a^2*b^6*c^4*d^4 - 9*C^4*a^6*b^2*c^2*d^6 + 9*C^4*a^4*b^4*c^6*d^2 + 4*C^4*a^3*b^5*c^3*d^5 + 4*C^4*a^2*b^6*c^2*d^6 - 3*C^4*a^4*b^4*c^4*d^4 - 3*C^4*a^4*b^4*c^2*d^6 + 3*C^4*a^2*b^6*c^6*d^2 + 28*B^4*a^3*b^5*c^5*d^3 + 27*B^4*a^4*b^4*c^2*d^6 - 17*B^4*a^4*b^4*c^4*d^4 - 10*B^4*a^2*b^6*c^4*d^4 + 8*B^4*a^3*b^5*c^3*d^5 + 8*B^4*a^2*b^6*c^2*d^6 - 6*B^4*a^2*b^6*c^6*d^2 + 4*B^4*a^5*b^3*c^3*d^5 + 70*A^4*a^2*b^6*c^4*d^4 + 58*A^4*a^2*b^6*c^2*d^6 - 56*A^4*a^3*b^5*c^3*d^5 + 15*A^4*a^4*b^4*c^2*d^6 + B^2*C^2*b^8*c^2*d^6 - 18*A^3*C*b^8*d^8 + B^3*C*b^8*c^5*d^3 + B*C^3*b^8*c^5*d^3 + 6*B^4*b^8*c^6*d^2 + 3*B^4*b^8*c^4*d^4 + 30*A^4*b^8*c^4*d^4 + 27*A^4*b^8*c^2*d^6 + 3*C^4*a^6*b^2*d^8 + 8*B^4*a^4*b^4*d^8 + 4*B^4*a^2*b^6*d^8 + 12*A^4*a^2*b^6*d^8 - 5*A^4*a^4*b^4*d^8 + 9*A^2*C^2*b^8*d^8 + 9*A^2*B^2*b^8*d^8 + 9*A^4*b^8*d^8 + B^4*b^8*c^2*d^6 + C^4*a^4*b^4*d^8, f, k), k, 1, 4))/f","B"
90,-1,-1,464,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^3*(c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
91,-1,-1,325,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
92,1,22955,224,60.113355,"\text{Not used}","int((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\left(\frac{2\,B\,a\,d-4\,C\,a\,c}{d\,f}+\frac{4\,C\,a\,c}{d\,f}\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}+\left(\frac{2\,B\,b\,d-6\,C\,b\,c}{3\,d^2\,f}+\frac{4\,C\,b\,c}{3\,d^2\,f}\right)\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,c\,\left(\frac{2\,B\,b\,d-6\,C\,b\,c}{d^2\,f}+\frac{4\,C\,b\,c}{d^2\,f}\right)+\frac{6\,C\,b\,c^2-4\,B\,b\,c\,d+2\,A\,b\,d^2}{d^2\,f}-\frac{2\,C\,b\,\left(f\,c^2\,d^2+f\,d^4\right)}{d^4\,f^2}\right)+\frac{2\,C\,a\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,d\,f}+\frac{2\,C\,b\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}}{5\,d^2\,f}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,A\,b\,d^4\,f^2-4\,C\,b\,d^4\,f^2+4\,A\,b\,c^2\,d^2\,f^2-4\,C\,b\,c^2\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,b^2\,c^2\,d^2+A^2\,b^2\,d^4+4\,A\,B\,b^2\,c\,d^3+2\,A\,C\,b^2\,c^2\,d^2-2\,A\,C\,b^2\,d^4+B^2\,b^2\,c^2\,d^2-B^2\,b^2\,d^4-4\,B\,C\,b^2\,c\,d^3-C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,A\,b\,d^4\,f^2-4\,C\,b\,d^4\,f^2+4\,A\,b\,c^2\,d^2\,f^2-4\,C\,b\,c^2\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,b^2\,c^2\,d^2+A^2\,b^2\,d^4+4\,A\,B\,b^2\,c\,d^3+2\,A\,C\,b^2\,c^2\,d^2-2\,A\,C\,b^2\,d^4+B^2\,b^2\,c^2\,d^2-B^2\,b^2\,d^4-4\,B\,C\,b^2\,c\,d^3-C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\,1{}\mathrm{i}}{\frac{16\,\left(-A^3\,b^3\,c^3\,d^2-A^3\,b^3\,c\,d^4+A^2\,B\,b^3\,c^2\,d^3+A^2\,B\,b^3\,d^5+3\,A^2\,C\,b^3\,c^3\,d^2+3\,A^2\,C\,b^3\,c\,d^4-A\,B^2\,b^3\,c^3\,d^2-A\,B^2\,b^3\,c\,d^4-2\,A\,B\,C\,b^3\,c^2\,d^3-2\,A\,B\,C\,b^3\,d^5-3\,A\,C^2\,b^3\,c^3\,d^2-3\,A\,C^2\,b^3\,c\,d^4+B^3\,b^3\,c^2\,d^3+B^3\,b^3\,d^5+B^2\,C\,b^3\,c^3\,d^2+B^2\,C\,b^3\,c\,d^4+B\,C^2\,b^3\,c^2\,d^3+B\,C^2\,b^3\,d^5+C^3\,b^3\,c^3\,d^2+C^3\,b^3\,c\,d^4\right)}{f^3}+\left(\left(\frac{8\,\left(4\,A\,b\,d^4\,f^2-4\,C\,b\,d^4\,f^2+4\,A\,b\,c^2\,d^2\,f^2-4\,C\,b\,c^2\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,b^2\,c^2\,d^2+A^2\,b^2\,d^4+4\,A\,B\,b^2\,c\,d^3+2\,A\,C\,b^2\,c^2\,d^2-2\,A\,C\,b^2\,d^4+B^2\,b^2\,c^2\,d^2-B^2\,b^2\,d^4-4\,B\,C\,b^2\,c\,d^3-C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}+\left(\left(\frac{8\,\left(4\,A\,b\,d^4\,f^2-4\,C\,b\,d^4\,f^2+4\,A\,b\,c^2\,d^2\,f^2-4\,C\,b\,c^2\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,b^2\,c^2\,d^2+A^2\,b^2\,d^4+4\,A\,B\,b^2\,c\,d^3+2\,A\,C\,b^2\,c^2\,d^2-2\,A\,C\,b^2\,d^4+B^2\,b^2\,c^2\,d^2-B^2\,b^2\,d^4-4\,B\,C\,b^2\,c\,d^3-C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}}\right)\,\sqrt{\frac{A^2\,b^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,A\,b\,d^4\,f^2-4\,C\,b\,d^4\,f^2+4\,A\,b\,c^2\,d^2\,f^2-4\,C\,b\,c^2\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,b^2\,c^2\,d^2+A^2\,b^2\,d^4+4\,A\,B\,b^2\,c\,d^3+2\,A\,C\,b^2\,c^2\,d^2-2\,A\,C\,b^2\,d^4+B^2\,b^2\,c^2\,d^2-B^2\,b^2\,d^4-4\,B\,C\,b^2\,c\,d^3-C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,A\,b\,d^4\,f^2-4\,C\,b\,d^4\,f^2+4\,A\,b\,c^2\,d^2\,f^2-4\,C\,b\,c^2\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,b^2\,c^2\,d^2+A^2\,b^2\,d^4+4\,A\,B\,b^2\,c\,d^3+2\,A\,C\,b^2\,c^2\,d^2-2\,A\,C\,b^2\,d^4+B^2\,b^2\,c^2\,d^2-B^2\,b^2\,d^4-4\,B\,C\,b^2\,c\,d^3-C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\,1{}\mathrm{i}}{\frac{16\,\left(-A^3\,b^3\,c^3\,d^2-A^3\,b^3\,c\,d^4+A^2\,B\,b^3\,c^2\,d^3+A^2\,B\,b^3\,d^5+3\,A^2\,C\,b^3\,c^3\,d^2+3\,A^2\,C\,b^3\,c\,d^4-A\,B^2\,b^3\,c^3\,d^2-A\,B^2\,b^3\,c\,d^4-2\,A\,B\,C\,b^3\,c^2\,d^3-2\,A\,B\,C\,b^3\,d^5-3\,A\,C^2\,b^3\,c^3\,d^2-3\,A\,C^2\,b^3\,c\,d^4+B^3\,b^3\,c^2\,d^3+B^3\,b^3\,d^5+B^2\,C\,b^3\,c^3\,d^2+B^2\,C\,b^3\,c\,d^4+B\,C^2\,b^3\,c^2\,d^3+B\,C^2\,b^3\,d^5+C^3\,b^3\,c^3\,d^2+C^3\,b^3\,c\,d^4\right)}{f^3}+\left(\left(\frac{8\,\left(4\,A\,b\,d^4\,f^2-4\,C\,b\,d^4\,f^2+4\,A\,b\,c^2\,d^2\,f^2-4\,C\,b\,c^2\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,b^2\,c^2\,d^2+A^2\,b^2\,d^4+4\,A\,B\,b^2\,c\,d^3+2\,A\,C\,b^2\,c^2\,d^2-2\,A\,C\,b^2\,d^4+B^2\,b^2\,c^2\,d^2-B^2\,b^2\,d^4-4\,B\,C\,b^2\,c\,d^3-C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}+\left(\left(\frac{8\,\left(4\,A\,b\,d^4\,f^2-4\,C\,b\,d^4\,f^2+4\,A\,b\,c^2\,d^2\,f^2-4\,C\,b\,c^2\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,b^2\,c^2\,d^2+A^2\,b^2\,d^4+4\,A\,B\,b^2\,c\,d^3+2\,A\,C\,b^2\,c^2\,d^2-2\,A\,C\,b^2\,d^4+B^2\,b^2\,c^2\,d^2-B^2\,b^2\,d^4-4\,B\,C\,b^2\,c\,d^3-C^2\,b^2\,c^2\,d^2+C^2\,b^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}}\right)\,\sqrt{\frac{\sqrt{-A^4\,b^4\,d^2\,f^4-4\,A^3\,B\,b^4\,c\,d\,f^4+4\,A^3\,C\,b^4\,d^2\,f^4-4\,A^2\,B^2\,b^4\,c^2\,f^4+2\,A^2\,B^2\,b^4\,d^2\,f^4+12\,A^2\,B\,C\,b^4\,c\,d\,f^4-6\,A^2\,C^2\,b^4\,d^2\,f^4+4\,A\,B^3\,b^4\,c\,d\,f^4+8\,A\,B^2\,C\,b^4\,c^2\,f^4-4\,A\,B^2\,C\,b^4\,d^2\,f^4-12\,A\,B\,C^2\,b^4\,c\,d\,f^4+4\,A\,C^3\,b^4\,d^2\,f^4-B^4\,b^4\,d^2\,f^4-4\,B^3\,C\,b^4\,c\,d\,f^4-4\,B^2\,C^2\,b^4\,c^2\,f^4+2\,B^2\,C^2\,b^4\,d^2\,f^4+4\,B\,C^3\,b^4\,c\,d\,f^4-C^4\,b^4\,d^2\,f^4}}{4\,f^4}+\frac{A^2\,b^2\,c}{4\,f^2}-\frac{B^2\,b^2\,c}{4\,f^2}+\frac{C^2\,b^2\,c}{4\,f^2}-\frac{A\,B\,b^2\,d}{2\,f^2}-\frac{A\,C\,b^2\,c}{2\,f^2}+\frac{B\,C\,b^2\,d}{2\,f^2}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,B\,a\,c^2\,d^2\,f^2+4\,B\,a\,d^4\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,a^2\,c^2\,d^2+A^2\,a^2\,d^4+4\,A\,B\,a^2\,c\,d^3+2\,A\,C\,a^2\,c^2\,d^2-2\,A\,C\,a^2\,d^4+B^2\,a^2\,c^2\,d^2-B^2\,a^2\,d^4-4\,B\,C\,a^2\,c\,d^3-C^2\,a^2\,c^2\,d^2+C^2\,a^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,B\,a\,c^2\,d^2\,f^2+4\,B\,a\,d^4\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,a^2\,c^2\,d^2+A^2\,a^2\,d^4+4\,A\,B\,a^2\,c\,d^3+2\,A\,C\,a^2\,c^2\,d^2-2\,A\,C\,a^2\,d^4+B^2\,a^2\,c^2\,d^2-B^2\,a^2\,d^4-4\,B\,C\,a^2\,c\,d^3-C^2\,a^2\,c^2\,d^2+C^2\,a^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,B\,a\,c^2\,d^2\,f^2+4\,B\,a\,d^4\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,a^2\,c^2\,d^2+A^2\,a^2\,d^4+4\,A\,B\,a^2\,c\,d^3+2\,A\,C\,a^2\,c^2\,d^2-2\,A\,C\,a^2\,d^4+B^2\,a^2\,c^2\,d^2-B^2\,a^2\,d^4-4\,B\,C\,a^2\,c\,d^3-C^2\,a^2\,c^2\,d^2+C^2\,a^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}-\frac{16\,\left(A^3\,a^3\,c^2\,d^3+A^3\,a^3\,d^5+A^2\,B\,a^3\,c^3\,d^2+A^2\,B\,a^3\,c\,d^4-3\,A^2\,C\,a^3\,c^2\,d^3-3\,A^2\,C\,a^3\,d^5+A\,B^2\,a^3\,c^2\,d^3+A\,B^2\,a^3\,d^5-2\,A\,B\,C\,a^3\,c^3\,d^2-2\,A\,B\,C\,a^3\,c\,d^4+3\,A\,C^2\,a^3\,c^2\,d^3+3\,A\,C^2\,a^3\,d^5+B^3\,a^3\,c^3\,d^2+B^3\,a^3\,c\,d^4-B^2\,C\,a^3\,c^2\,d^3-B^2\,C\,a^3\,d^5+B\,C^2\,a^3\,c^3\,d^2+B\,C^2\,a^3\,c\,d^4-C^3\,a^3\,c^2\,d^3-C^3\,a^3\,d^5\right)}{f^3}+\left(\left(\frac{8\,\left(4\,B\,a\,c^2\,d^2\,f^2+4\,B\,a\,d^4\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,a^2\,c^2\,d^2+A^2\,a^2\,d^4+4\,A\,B\,a^2\,c\,d^3+2\,A\,C\,a^2\,c^2\,d^2-2\,A\,C\,a^2\,d^4+B^2\,a^2\,c^2\,d^2-B^2\,a^2\,d^4-4\,B\,C\,a^2\,c\,d^3-C^2\,a^2\,c^2\,d^2+C^2\,a^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}}\right)\,\sqrt{\frac{B^2\,a^2\,c}{4\,f^2}-\frac{A^2\,a^2\,c}{4\,f^2}-\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,B\,a\,c^2\,d^2\,f^2+4\,B\,a\,d^4\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,a^2\,c^2\,d^2+A^2\,a^2\,d^4+4\,A\,B\,a^2\,c\,d^3+2\,A\,C\,a^2\,c^2\,d^2-2\,A\,C\,a^2\,d^4+B^2\,a^2\,c^2\,d^2-B^2\,a^2\,d^4-4\,B\,C\,a^2\,c\,d^3-C^2\,a^2\,c^2\,d^2+C^2\,a^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,B\,a\,c^2\,d^2\,f^2+4\,B\,a\,d^4\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,a^2\,c^2\,d^2+A^2\,a^2\,d^4+4\,A\,B\,a^2\,c\,d^3+2\,A\,C\,a^2\,c^2\,d^2-2\,A\,C\,a^2\,d^4+B^2\,a^2\,c^2\,d^2-B^2\,a^2\,d^4-4\,B\,C\,a^2\,c\,d^3-C^2\,a^2\,c^2\,d^2+C^2\,a^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,B\,a\,c^2\,d^2\,f^2+4\,B\,a\,d^4\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,a^2\,c^2\,d^2+A^2\,a^2\,d^4+4\,A\,B\,a^2\,c\,d^3+2\,A\,C\,a^2\,c^2\,d^2-2\,A\,C\,a^2\,d^4+B^2\,a^2\,c^2\,d^2-B^2\,a^2\,d^4-4\,B\,C\,a^2\,c\,d^3-C^2\,a^2\,c^2\,d^2+C^2\,a^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}-\frac{16\,\left(A^3\,a^3\,c^2\,d^3+A^3\,a^3\,d^5+A^2\,B\,a^3\,c^3\,d^2+A^2\,B\,a^3\,c\,d^4-3\,A^2\,C\,a^3\,c^2\,d^3-3\,A^2\,C\,a^3\,d^5+A\,B^2\,a^3\,c^2\,d^3+A\,B^2\,a^3\,d^5-2\,A\,B\,C\,a^3\,c^3\,d^2-2\,A\,B\,C\,a^3\,c\,d^4+3\,A\,C^2\,a^3\,c^2\,d^3+3\,A\,C^2\,a^3\,d^5+B^3\,a^3\,c^3\,d^2+B^3\,a^3\,c\,d^4-B^2\,C\,a^3\,c^2\,d^3-B^2\,C\,a^3\,d^5+B\,C^2\,a^3\,c^3\,d^2+B\,C^2\,a^3\,c\,d^4-C^3\,a^3\,c^2\,d^3-C^3\,a^3\,d^5\right)}{f^3}+\left(\left(\frac{8\,\left(4\,B\,a\,c^2\,d^2\,f^2+4\,B\,a\,d^4\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\right)\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-A^2\,a^2\,c^2\,d^2+A^2\,a^2\,d^4+4\,A\,B\,a^2\,c\,d^3+2\,A\,C\,a^2\,c^2\,d^2-2\,A\,C\,a^2\,d^4+B^2\,a^2\,c^2\,d^2-B^2\,a^2\,d^4-4\,B\,C\,a^2\,c\,d^3-C^2\,a^2\,c^2\,d^2+C^2\,a^2\,d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}}\right)\,\sqrt{\frac{\sqrt{-A^4\,a^4\,d^2\,f^4-4\,A^3\,B\,a^4\,c\,d\,f^4+4\,A^3\,C\,a^4\,d^2\,f^4-4\,A^2\,B^2\,a^4\,c^2\,f^4+2\,A^2\,B^2\,a^4\,d^2\,f^4+12\,A^2\,B\,C\,a^4\,c\,d\,f^4-6\,A^2\,C^2\,a^4\,d^2\,f^4+4\,A\,B^3\,a^4\,c\,d\,f^4+8\,A\,B^2\,C\,a^4\,c^2\,f^4-4\,A\,B^2\,C\,a^4\,d^2\,f^4-12\,A\,B\,C^2\,a^4\,c\,d\,f^4+4\,A\,C^3\,a^4\,d^2\,f^4-B^4\,a^4\,d^2\,f^4-4\,B^3\,C\,a^4\,c\,d\,f^4-4\,B^2\,C^2\,a^4\,c^2\,f^4+2\,B^2\,C^2\,a^4\,d^2\,f^4+4\,B\,C^3\,a^4\,c\,d\,f^4-C^4\,a^4\,d^2\,f^4}}{4\,f^4}-\frac{A^2\,a^2\,c}{4\,f^2}+\frac{B^2\,a^2\,c}{4\,f^2}-\frac{C^2\,a^2\,c}{4\,f^2}+\frac{A\,B\,a^2\,d}{2\,f^2}+\frac{A\,C\,a^2\,c}{2\,f^2}-\frac{B\,C\,a^2\,d}{2\,f^2}}\,2{}\mathrm{i}","Not used",1,"((2*B*a*d - 4*C*a*c)/(d*f) + (4*C*a*c)/(d*f))*(c + d*tan(e + f*x))^(1/2) + ((2*B*b*d - 6*C*b*c)/(3*d^2*f) + (4*C*b*c)/(3*d^2*f))*(c + d*tan(e + f*x))^(3/2) + (c + d*tan(e + f*x))^(1/2)*(2*c*((2*B*b*d - 6*C*b*c)/(d^2*f) + (4*C*b*c)/(d^2*f)) + (2*A*b*d^2 + 6*C*b*c^2 - 4*B*b*c*d)/(d^2*f) - (2*C*b*(d^4*f + c^2*d^2*f))/(d^4*f^2)) - atan(((((8*(4*A*b*d^4*f^2 - 4*C*b*d^4*f^2 + 4*A*b*c^2*d^2*f^2 - 4*C*b*c^2*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2))*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^4 - B^2*b^2*d^4 + C^2*b^2*d^4 - A^2*b^2*c^2*d^2 + B^2*b^2*c^2*d^2 - C^2*b^2*c^2*d^2 - 2*A*C*b^2*d^4 + 2*A*C*b^2*c^2*d^2 + 4*A*B*b^2*c*d^3 - 4*B*C*b^2*c*d^3))/f^2)*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2)*1i - (((8*(4*A*b*d^4*f^2 - 4*C*b*d^4*f^2 + 4*A*b*c^2*d^2*f^2 - 4*C*b*c^2*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2))*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^4 - B^2*b^2*d^4 + C^2*b^2*d^4 - A^2*b^2*c^2*d^2 + B^2*b^2*c^2*d^2 - C^2*b^2*c^2*d^2 - 2*A*C*b^2*d^4 + 2*A*C*b^2*c^2*d^2 + 4*A*B*b^2*c*d^3 - 4*B*C*b^2*c*d^3))/f^2)*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2)*1i)/((16*(B^3*b^3*d^5 - A^3*b^3*c^3*d^2 + B^3*b^3*c^2*d^3 + C^3*b^3*c^3*d^2 + A^2*B*b^3*d^5 + B*C^2*b^3*d^5 - A^3*b^3*c*d^4 + C^3*b^3*c*d^4 - A*B^2*b^3*c*d^4 - 3*A*C^2*b^3*c*d^4 + 3*A^2*C*b^3*c*d^4 + B^2*C*b^3*c*d^4 - A*B^2*b^3*c^3*d^2 + A^2*B*b^3*c^2*d^3 - 3*A*C^2*b^3*c^3*d^2 + 3*A^2*C*b^3*c^3*d^2 + B*C^2*b^3*c^2*d^3 + B^2*C*b^3*c^3*d^2 - 2*A*B*C*b^3*d^5 - 2*A*B*C*b^3*c^2*d^3))/f^3 + (((8*(4*A*b*d^4*f^2 - 4*C*b*d^4*f^2 + 4*A*b*c^2*d^2*f^2 - 4*C*b*c^2*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2))*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^4 - B^2*b^2*d^4 + C^2*b^2*d^4 - A^2*b^2*c^2*d^2 + B^2*b^2*c^2*d^2 - C^2*b^2*c^2*d^2 - 2*A*C*b^2*d^4 + 2*A*C*b^2*c^2*d^2 + 4*A*B*b^2*c*d^3 - 4*B*C*b^2*c*d^3))/f^2)*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) + (((8*(4*A*b*d^4*f^2 - 4*C*b*d^4*f^2 + 4*A*b*c^2*d^2*f^2 - 4*C*b*c^2*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2))*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^4 - B^2*b^2*d^4 + C^2*b^2*d^4 - A^2*b^2*c^2*d^2 + B^2*b^2*c^2*d^2 - C^2*b^2*c^2*d^2 - 2*A*C*b^2*d^4 + 2*A*C*b^2*c^2*d^2 + 4*A*B*b^2*c*d^3 - 4*B*C*b^2*c*d^3))/f^2)*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2)))*((A^2*b^2*c)/(4*f^2) - (4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2)*2i - atan(((((8*(4*A*b*d^4*f^2 - 4*C*b*d^4*f^2 + 4*A*b*c^2*d^2*f^2 - 4*C*b*c^2*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2))*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^4 - B^2*b^2*d^4 + C^2*b^2*d^4 - A^2*b^2*c^2*d^2 + B^2*b^2*c^2*d^2 - C^2*b^2*c^2*d^2 - 2*A*C*b^2*d^4 + 2*A*C*b^2*c^2*d^2 + 4*A*B*b^2*c*d^3 - 4*B*C*b^2*c*d^3))/f^2)*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2)*1i - (((8*(4*A*b*d^4*f^2 - 4*C*b*d^4*f^2 + 4*A*b*c^2*d^2*f^2 - 4*C*b*c^2*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2))*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^4 - B^2*b^2*d^4 + C^2*b^2*d^4 - A^2*b^2*c^2*d^2 + B^2*b^2*c^2*d^2 - C^2*b^2*c^2*d^2 - 2*A*C*b^2*d^4 + 2*A*C*b^2*c^2*d^2 + 4*A*B*b^2*c*d^3 - 4*B*C*b^2*c*d^3))/f^2)*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2)*1i)/((16*(B^3*b^3*d^5 - A^3*b^3*c^3*d^2 + B^3*b^3*c^2*d^3 + C^3*b^3*c^3*d^2 + A^2*B*b^3*d^5 + B*C^2*b^3*d^5 - A^3*b^3*c*d^4 + C^3*b^3*c*d^4 - A*B^2*b^3*c*d^4 - 3*A*C^2*b^3*c*d^4 + 3*A^2*C*b^3*c*d^4 + B^2*C*b^3*c*d^4 - A*B^2*b^3*c^3*d^2 + A^2*B*b^3*c^2*d^3 - 3*A*C^2*b^3*c^3*d^2 + 3*A^2*C*b^3*c^3*d^2 + B*C^2*b^3*c^2*d^3 + B^2*C*b^3*c^3*d^2 - 2*A*B*C*b^3*d^5 - 2*A*B*C*b^3*c^2*d^3))/f^3 + (((8*(4*A*b*d^4*f^2 - 4*C*b*d^4*f^2 + 4*A*b*c^2*d^2*f^2 - 4*C*b*c^2*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2))*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^4 - B^2*b^2*d^4 + C^2*b^2*d^4 - A^2*b^2*c^2*d^2 + B^2*b^2*c^2*d^2 - C^2*b^2*c^2*d^2 - 2*A*C*b^2*d^4 + 2*A*C*b^2*c^2*d^2 + 4*A*B*b^2*c*d^3 - 4*B*C*b^2*c*d^3))/f^2)*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) + (((8*(4*A*b*d^4*f^2 - 4*C*b*d^4*f^2 + 4*A*b*c^2*d^2*f^2 - 4*C*b*c^2*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2))*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^4 - B^2*b^2*d^4 + C^2*b^2*d^4 - A^2*b^2*c^2*d^2 + B^2*b^2*c^2*d^2 - C^2*b^2*c^2*d^2 - 2*A*C*b^2*d^4 + 2*A*C*b^2*c^2*d^2 + 4*A*B*b^2*c*d^3 - 4*B*C*b^2*c*d^3))/f^2)*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2)))*((4*A*C^3*b^4*d^2*f^4 - B^4*b^4*d^2*f^4 - C^4*b^4*d^2*f^4 - A^4*b^4*d^2*f^4 + 4*A^3*C*b^4*d^2*f^4 - 4*A^2*B^2*b^4*c^2*f^4 + 2*A^2*B^2*b^4*d^2*f^4 - 6*A^2*C^2*b^4*d^2*f^4 - 4*B^2*C^2*b^4*c^2*f^4 + 2*B^2*C^2*b^4*d^2*f^4 + 4*A*B^3*b^4*c*d*f^4 - 4*A^3*B*b^4*c*d*f^4 + 4*B*C^3*b^4*c*d*f^4 - 4*B^3*C*b^4*c*d*f^4 + 8*A*B^2*C*b^4*c^2*f^4 - 4*A*B^2*C*b^4*d^2*f^4 - 12*A*B*C^2*b^4*c*d*f^4 + 12*A^2*B*C*b^4*c*d*f^4)^(1/2)/(4*f^4) + (A^2*b^2*c)/(4*f^2) - (B^2*b^2*c)/(4*f^2) + (C^2*b^2*c)/(4*f^2) - (A*B*b^2*d)/(2*f^2) - (A*C*b^2*c)/(2*f^2) + (B*C*b^2*d)/(2*f^2))^(1/2)*2i - atan(((((8*(4*B*a*d^4*f^2 + 4*B*a*c^2*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2))*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^4 - B^2*a^2*d^4 + C^2*a^2*d^4 - A^2*a^2*c^2*d^2 + B^2*a^2*c^2*d^2 - C^2*a^2*c^2*d^2 - 2*A*C*a^2*d^4 + 2*A*C*a^2*c^2*d^2 + 4*A*B*a^2*c*d^3 - 4*B*C*a^2*c*d^3))/f^2)*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2)*1i - (((8*(4*B*a*d^4*f^2 + 4*B*a*c^2*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2))*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^4 - B^2*a^2*d^4 + C^2*a^2*d^4 - A^2*a^2*c^2*d^2 + B^2*a^2*c^2*d^2 - C^2*a^2*c^2*d^2 - 2*A*C*a^2*d^4 + 2*A*C*a^2*c^2*d^2 + 4*A*B*a^2*c*d^3 - 4*B*C*a^2*c*d^3))/f^2)*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2)*1i)/((((8*(4*B*a*d^4*f^2 + 4*B*a*c^2*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2))*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^4 - B^2*a^2*d^4 + C^2*a^2*d^4 - A^2*a^2*c^2*d^2 + B^2*a^2*c^2*d^2 - C^2*a^2*c^2*d^2 - 2*A*C*a^2*d^4 + 2*A*C*a^2*c^2*d^2 + 4*A*B*a^2*c*d^3 - 4*B*C*a^2*c*d^3))/f^2)*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) - (16*(A^3*a^3*d^5 - C^3*a^3*d^5 + A^3*a^3*c^2*d^3 + B^3*a^3*c^3*d^2 - C^3*a^3*c^2*d^3 + A*B^2*a^3*d^5 + 3*A*C^2*a^3*d^5 - 3*A^2*C*a^3*d^5 - B^2*C*a^3*d^5 + B^3*a^3*c*d^4 + A^2*B*a^3*c*d^4 + B*C^2*a^3*c*d^4 + A*B^2*a^3*c^2*d^3 + A^2*B*a^3*c^3*d^2 + 3*A*C^2*a^3*c^2*d^3 - 3*A^2*C*a^3*c^2*d^3 + B*C^2*a^3*c^3*d^2 - B^2*C*a^3*c^2*d^3 - 2*A*B*C*a^3*c*d^4 - 2*A*B*C*a^3*c^3*d^2))/f^3 + (((8*(4*B*a*d^4*f^2 + 4*B*a*c^2*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2))*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^4 - B^2*a^2*d^4 + C^2*a^2*d^4 - A^2*a^2*c^2*d^2 + B^2*a^2*c^2*d^2 - C^2*a^2*c^2*d^2 - 2*A*C*a^2*d^4 + 2*A*C*a^2*c^2*d^2 + 4*A*B*a^2*c*d^3 - 4*B*C*a^2*c*d^3))/f^2)*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2)))*((B^2*a^2*c)/(4*f^2) - (A^2*a^2*c)/(4*f^2) - (4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2)*2i - atan(((((8*(4*B*a*d^4*f^2 + 4*B*a*c^2*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2))*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^4 - B^2*a^2*d^4 + C^2*a^2*d^4 - A^2*a^2*c^2*d^2 + B^2*a^2*c^2*d^2 - C^2*a^2*c^2*d^2 - 2*A*C*a^2*d^4 + 2*A*C*a^2*c^2*d^2 + 4*A*B*a^2*c*d^3 - 4*B*C*a^2*c*d^3))/f^2)*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2)*1i - (((8*(4*B*a*d^4*f^2 + 4*B*a*c^2*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2))*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^4 - B^2*a^2*d^4 + C^2*a^2*d^4 - A^2*a^2*c^2*d^2 + B^2*a^2*c^2*d^2 - C^2*a^2*c^2*d^2 - 2*A*C*a^2*d^4 + 2*A*C*a^2*c^2*d^2 + 4*A*B*a^2*c*d^3 - 4*B*C*a^2*c*d^3))/f^2)*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2)*1i)/((((8*(4*B*a*d^4*f^2 + 4*B*a*c^2*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2))*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^4 - B^2*a^2*d^4 + C^2*a^2*d^4 - A^2*a^2*c^2*d^2 + B^2*a^2*c^2*d^2 - C^2*a^2*c^2*d^2 - 2*A*C*a^2*d^4 + 2*A*C*a^2*c^2*d^2 + 4*A*B*a^2*c*d^3 - 4*B*C*a^2*c*d^3))/f^2)*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) - (16*(A^3*a^3*d^5 - C^3*a^3*d^5 + A^3*a^3*c^2*d^3 + B^3*a^3*c^3*d^2 - C^3*a^3*c^2*d^3 + A*B^2*a^3*d^5 + 3*A*C^2*a^3*d^5 - 3*A^2*C*a^3*d^5 - B^2*C*a^3*d^5 + B^3*a^3*c*d^4 + A^2*B*a^3*c*d^4 + B*C^2*a^3*c*d^4 + A*B^2*a^3*c^2*d^3 + A^2*B*a^3*c^3*d^2 + 3*A*C^2*a^3*c^2*d^3 - 3*A^2*C*a^3*c^2*d^3 + B*C^2*a^3*c^3*d^2 - B^2*C*a^3*c^2*d^3 - 2*A*B*C*a^3*c*d^4 - 2*A*B*C*a^3*c^3*d^2))/f^3 + (((8*(4*B*a*d^4*f^2 + 4*B*a*c^2*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2))*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^4 - B^2*a^2*d^4 + C^2*a^2*d^4 - A^2*a^2*c^2*d^2 + B^2*a^2*c^2*d^2 - C^2*a^2*c^2*d^2 - 2*A*C*a^2*d^4 + 2*A*C*a^2*c^2*d^2 + 4*A*B*a^2*c*d^3 - 4*B*C*a^2*c*d^3))/f^2)*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2)))*((4*A*C^3*a^4*d^2*f^4 - B^4*a^4*d^2*f^4 - C^4*a^4*d^2*f^4 - A^4*a^4*d^2*f^4 + 4*A^3*C*a^4*d^2*f^4 - 4*A^2*B^2*a^4*c^2*f^4 + 2*A^2*B^2*a^4*d^2*f^4 - 6*A^2*C^2*a^4*d^2*f^4 - 4*B^2*C^2*a^4*c^2*f^4 + 2*B^2*C^2*a^4*d^2*f^4 + 4*A*B^3*a^4*c*d*f^4 - 4*A^3*B*a^4*c*d*f^4 + 4*B*C^3*a^4*c*d*f^4 - 4*B^3*C*a^4*c*d*f^4 + 8*A*B^2*C*a^4*c^2*f^4 - 4*A*B^2*C*a^4*d^2*f^4 - 12*A*B*C^2*a^4*c*d*f^4 + 12*A^2*B*C*a^4*c*d*f^4)^(1/2)/(4*f^4) - (A^2*a^2*c)/(4*f^2) + (B^2*a^2*c)/(4*f^2) - (C^2*a^2*c)/(4*f^2) + (A*B*a^2*d)/(2*f^2) + (A*C*a^2*c)/(2*f^2) - (B*C*a^2*d)/(2*f^2))^(1/2)*2i + (2*C*a*(c + d*tan(e + f*x))^(3/2))/(3*d*f) + (2*C*b*(c + d*tan(e + f*x))^(5/2))/(5*d^2*f)","B"
93,1,1199,155,17.402781,"\text{Not used}","int((c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","2\,\mathrm{atanh}\left(\frac{32\,B^2\,d^4\,\sqrt{\frac{B^2\,c}{4\,f^2}-\frac{\sqrt{-B^4\,d^2\,f^4}}{4\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,B\,d^4\,\sqrt{-B^4\,d^2\,f^4}}{f^3}+\frac{16\,B\,c^2\,d^2\,\sqrt{-B^4\,d^2\,f^4}}{f^3}}-\frac{32\,c\,d^2\,\sqrt{\frac{B^2\,c}{4\,f^2}-\frac{\sqrt{-B^4\,d^2\,f^4}}{4\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-B^4\,d^2\,f^4}}{\frac{16\,B\,d^4\,\sqrt{-B^4\,d^2\,f^4}}{f}+\frac{16\,B\,c^2\,d^2\,\sqrt{-B^4\,d^2\,f^4}}{f}}\right)\,\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4}-B^2\,c\,f^2}{4\,f^4}}-2\,\mathrm{atanh}\left(\frac{32\,B^2\,d^4\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4}}{4\,f^4}+\frac{B^2\,c}{4\,f^2}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,B\,d^4\,\sqrt{-B^4\,d^2\,f^4}}{f^3}+\frac{16\,B\,c^2\,d^2\,\sqrt{-B^4\,d^2\,f^4}}{f^3}}+\frac{32\,c\,d^2\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4}}{4\,f^4}+\frac{B^2\,c}{4\,f^2}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-B^4\,d^2\,f^4}}{\frac{16\,B\,d^4\,\sqrt{-B^4\,d^2\,f^4}}{f}+\frac{16\,B\,c^2\,d^2\,\sqrt{-B^4\,d^2\,f^4}}{f}}\right)\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4}+B^2\,c\,f^2}{4\,f^4}}-\mathrm{atanh}\left(\frac{f^3\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4}+A^2\,c\,f^2}{f^4}}\,\left(\frac{16\,\left(A^2\,d^4-A^2\,c^2\,d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^2}+\frac{16\,c\,d^2\,\left(\sqrt{-A^4\,d^2\,f^4}+A^2\,c\,f^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)}{16\,\left(A^3\,c^2\,d^3+A^3\,d^5\right)}\right)\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4}+A^2\,c\,f^2}{f^4}}-\mathrm{atanh}\left(\frac{f^3\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4}-A^2\,c\,f^2}{f^4}}\,\left(\frac{16\,\left(A^2\,d^4-A^2\,c^2\,d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^2}-\frac{16\,c\,d^2\,\left(\sqrt{-A^4\,d^2\,f^4}-A^2\,c\,f^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)}{16\,\left(A^3\,c^2\,d^3+A^3\,d^5\right)}\right)\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4}-A^2\,c\,f^2}{f^4}}+\mathrm{atanh}\left(\frac{f^3\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4}+C^2\,c\,f^2}{f^4}}\,\left(\frac{16\,\left(C^2\,d^4-C^2\,c^2\,d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^2}+\frac{16\,c\,d^2\,\left(\sqrt{-C^4\,d^2\,f^4}+C^2\,c\,f^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)}{16\,\left(C^3\,c^2\,d^3+C^3\,d^5\right)}\right)\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4}+C^2\,c\,f^2}{f^4}}+\mathrm{atanh}\left(\frac{f^3\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4}-C^2\,c\,f^2}{f^4}}\,\left(\frac{16\,\left(C^2\,d^4-C^2\,c^2\,d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^2}-\frac{16\,c\,d^2\,\left(\sqrt{-C^4\,d^2\,f^4}-C^2\,c\,f^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)}{16\,\left(C^3\,c^2\,d^3+C^3\,d^5\right)}\right)\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4}-C^2\,c\,f^2}{f^4}}+\frac{2\,B\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f}+\frac{2\,C\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,d\,f}","Not used",1,"2*atanh((32*B^2*d^4*((B^2*c)/(4*f^2) - (-B^4*d^2*f^4)^(1/2)/(4*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*B*d^4*(-B^4*d^2*f^4)^(1/2))/f^3 + (16*B*c^2*d^2*(-B^4*d^2*f^4)^(1/2))/f^3) - (32*c*d^2*((B^2*c)/(4*f^2) - (-B^4*d^2*f^4)^(1/2)/(4*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(-B^4*d^2*f^4)^(1/2))/((16*B*d^4*(-B^4*d^2*f^4)^(1/2))/f + (16*B*c^2*d^2*(-B^4*d^2*f^4)^(1/2))/f))*(-((-B^4*d^2*f^4)^(1/2) - B^2*c*f^2)/(4*f^4))^(1/2) - 2*atanh((32*B^2*d^4*((-B^4*d^2*f^4)^(1/2)/(4*f^4) + (B^2*c)/(4*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*B*d^4*(-B^4*d^2*f^4)^(1/2))/f^3 + (16*B*c^2*d^2*(-B^4*d^2*f^4)^(1/2))/f^3) + (32*c*d^2*((-B^4*d^2*f^4)^(1/2)/(4*f^4) + (B^2*c)/(4*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(-B^4*d^2*f^4)^(1/2))/((16*B*d^4*(-B^4*d^2*f^4)^(1/2))/f + (16*B*c^2*d^2*(-B^4*d^2*f^4)^(1/2))/f))*(((-B^4*d^2*f^4)^(1/2) + B^2*c*f^2)/(4*f^4))^(1/2) - atanh((f^3*(-((-A^4*d^2*f^4)^(1/2) + A^2*c*f^2)/f^4)^(1/2)*((16*(A^2*d^4 - A^2*c^2*d^2)*(c + d*tan(e + f*x))^(1/2))/f^2 + (16*c*d^2*((-A^4*d^2*f^4)^(1/2) + A^2*c*f^2)*(c + d*tan(e + f*x))^(1/2))/f^4))/(16*(A^3*d^5 + A^3*c^2*d^3)))*(-((-A^4*d^2*f^4)^(1/2) + A^2*c*f^2)/f^4)^(1/2) - atanh((f^3*(((-A^4*d^2*f^4)^(1/2) - A^2*c*f^2)/f^4)^(1/2)*((16*(A^2*d^4 - A^2*c^2*d^2)*(c + d*tan(e + f*x))^(1/2))/f^2 - (16*c*d^2*((-A^4*d^2*f^4)^(1/2) - A^2*c*f^2)*(c + d*tan(e + f*x))^(1/2))/f^4))/(16*(A^3*d^5 + A^3*c^2*d^3)))*(((-A^4*d^2*f^4)^(1/2) - A^2*c*f^2)/f^4)^(1/2) + atanh((f^3*(-((-C^4*d^2*f^4)^(1/2) + C^2*c*f^2)/f^4)^(1/2)*((16*(C^2*d^4 - C^2*c^2*d^2)*(c + d*tan(e + f*x))^(1/2))/f^2 + (16*c*d^2*((-C^4*d^2*f^4)^(1/2) + C^2*c*f^2)*(c + d*tan(e + f*x))^(1/2))/f^4))/(16*(C^3*d^5 + C^3*c^2*d^3)))*(-((-C^4*d^2*f^4)^(1/2) + C^2*c*f^2)/f^4)^(1/2) + atanh((f^3*(((-C^4*d^2*f^4)^(1/2) - C^2*c*f^2)/f^4)^(1/2)*((16*(C^2*d^4 - C^2*c^2*d^2)*(c + d*tan(e + f*x))^(1/2))/f^2 - (16*c*d^2*((-C^4*d^2*f^4)^(1/2) - C^2*c*f^2)*(c + d*tan(e + f*x))^(1/2))/f^4))/(16*(C^3*d^5 + C^3*c^2*d^3)))*(((-C^4*d^2*f^4)^(1/2) - C^2*c*f^2)/f^4)^(1/2) + (2*B*(c + d*tan(e + f*x))^(1/2))/f + (2*C*(c + d*tan(e + f*x))^(3/2))/(3*d*f)","B"
94,1,62245,234,36.224057,"\text{Not used}","int(((c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x)),x)","-\mathrm{atan}\left(\frac{\left(\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\left(\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\left(\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\left(\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\left(\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{64\,\left(B^5\,a^3\,b\,c^3\,d^{10}+B^5\,a^3\,b\,c\,d^{12}-2\,B^5\,a^2\,b^2\,c^4\,d^9-3\,B^5\,a^2\,b^2\,c^2\,d^{11}-B^5\,a^2\,b^2\,d^{13}+B^5\,a\,b^3\,c^5\,d^8+2\,B^5\,a\,b^3\,c^3\,d^{10}+B^5\,a\,b^3\,c\,d^{12}\right)}{f^5}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\left(\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\left(\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\left(\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\left(\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{64\,\left(B^5\,a^3\,b\,c^3\,d^{10}+B^5\,a^3\,b\,c\,d^{12}-2\,B^5\,a^2\,b^2\,c^4\,d^9-3\,B^5\,a^2\,b^2\,c^2\,d^{11}-B^5\,a^2\,b^2\,d^{13}+B^5\,a\,b^3\,c^5\,d^8+2\,B^5\,a\,b^3\,c^3\,d^{10}+B^5\,a\,b^3\,c\,d^{12}\right)}{f^5}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^2\,f^2+16\,d\,B^2\,a\,b\,f^2-8\,c\,B^2\,b^2\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\left(\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{64\,\left(C^5\,a^5\,c^2\,d^{11}+C^5\,a^5\,d^{13}-C^5\,a^4\,b\,c^3\,d^{10}-C^5\,a^4\,b\,c\,d^{12}-C^5\,a^3\,b^2\,c^4\,d^9-2\,C^5\,a^3\,b^2\,c^2\,d^{11}-C^5\,a^3\,b^2\,d^{13}+C^5\,a^2\,b^3\,c^5\,d^8+2\,C^5\,a^2\,b^3\,c^3\,d^{10}+C^5\,a^2\,b^3\,c\,d^{12}\right)}{b\,f^5}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\left(\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{64\,\left(C^5\,a^5\,c^2\,d^{11}+C^5\,a^5\,d^{13}-C^5\,a^4\,b\,c^3\,d^{10}-C^5\,a^4\,b\,c\,d^{12}-C^5\,a^3\,b^2\,c^4\,d^9-2\,C^5\,a^3\,b^2\,c^2\,d^{11}-C^5\,a^3\,b^2\,d^{13}+C^5\,a^2\,b^3\,c^5\,d^8+2\,C^5\,a^2\,b^3\,c^3\,d^{10}+C^5\,a^2\,b^3\,c\,d^{12}\right)}{b\,f^5}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^2\,f^2+16\,d\,C^2\,a\,b\,f^2-8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{64\,\left(A^5\,b^4\,c^3\,d^{10}+A^5\,b^4\,c\,d^{12}-a\,A^5\,b^3\,c^2\,d^{11}-a\,A^5\,b^3\,d^{13}\right)}{f^5}+\left(\left(\left(\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{64\,\left(A^5\,b^4\,c^3\,d^{10}+A^5\,b^4\,c\,d^{12}-a\,A^5\,b^3\,c^2\,d^{11}-a\,A^5\,b^3\,d^{13}\right)}{f^5}+\left(\left(\left(\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A^2\,a\,b\,f^2-8\,c\,A^2\,b^2\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}+\frac{\mathrm{atan}\left(\frac{\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}+\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}-\frac{32\,\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4\,\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,1{}\mathrm{i}}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}-\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}+\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}+\frac{32\,\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4\,\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)\,1{}\mathrm{i}}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}}{\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}+\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}-\frac{32\,\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4\,\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}-\frac{64\,\left(C^5\,a^5\,c^2\,d^{11}+C^5\,a^5\,d^{13}-C^5\,a^4\,b\,c^3\,d^{10}-C^5\,a^4\,b\,c\,d^{12}-C^5\,a^3\,b^2\,c^4\,d^9-2\,C^5\,a^3\,b^2\,c^2\,d^{11}-C^5\,a^3\,b^2\,d^{13}+C^5\,a^2\,b^3\,c^5\,d^8+2\,C^5\,a^2\,b^3\,c^3\,d^{10}+C^5\,a^2\,b^3\,c\,d^{12}\right)}{b\,f^5}+\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{32\,\left(-12\,C^3\,a^6\,b\,c^2\,d^{10}\,f^2-12\,C^3\,a^6\,b\,d^{12}\,f^2+24\,C^3\,a^5\,b^2\,c^3\,d^9\,f^2+24\,C^3\,a^5\,b^2\,c\,d^{11}\,f^2-12\,C^3\,a^4\,b^3\,c^4\,d^8\,f^2+3\,C^3\,a^4\,b^3\,c^2\,d^{10}\,f^2+15\,C^3\,a^4\,b^3\,d^{12}\,f^2-24\,C^3\,a^3\,b^4\,c^3\,d^9\,f^2-24\,C^3\,a^3\,b^4\,c\,d^{11}\,f^2+9\,C^3\,a^2\,b^5\,c^4\,d^8\,f^2+8\,C^3\,a^2\,b^5\,c^2\,d^{10}\,f^2-C^3\,a^2\,b^5\,d^{12}\,f^2+C^3\,b^7\,c^4\,d^8\,f^2+C^3\,b^7\,c^2\,d^{10}\,f^2\right)}{b\,f^5}+\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(\frac{32\,\left(4\,C\,a^5\,b^4\,c^2\,d^9\,f^4+4\,C\,a^5\,b^4\,d^{11}\,f^4-4\,C\,a^4\,b^5\,c^3\,d^8\,f^4-4\,C\,a^4\,b^5\,c\,d^{10}\,f^4+8\,C\,a^3\,b^6\,c^2\,d^9\,f^4+8\,C\,a^3\,b^6\,d^{11}\,f^4-8\,C\,a^2\,b^7\,c^3\,d^8\,f^4-8\,C\,a^2\,b^7\,c\,d^{10}\,f^4+4\,C\,a\,b^8\,c^2\,d^9\,f^4+4\,C\,a\,b^8\,d^{11}\,f^4-4\,C\,b^9\,c^3\,d^8\,f^4-4\,C\,b^9\,c\,d^{10}\,f^4\right)}{b\,f^5}+\frac{32\,\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4\,\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^8\,c\,d^{10}\,f^2-16\,C^2\,a^7\,b\,c^2\,d^9\,f^2-16\,C^2\,a^7\,b\,d^{11}\,f^2+8\,C^2\,a^6\,b^2\,c^3\,d^8\,f^2+24\,C^2\,a^6\,b^2\,c\,d^{10}\,f^2+2\,C^2\,a^5\,b^3\,c^2\,d^9\,f^2-2\,C^2\,a^5\,b^3\,d^{11}\,f^2-10\,C^2\,a^4\,b^4\,c^3\,d^8\,f^2+2\,C^2\,a^4\,b^4\,c\,d^{10}\,f^2+4\,C^2\,a^3\,b^5\,c^2\,d^9\,f^2-4\,C^2\,a^3\,b^5\,d^{11}\,f^2+4\,C^2\,a^2\,b^6\,c^3\,d^8\,f^2+12\,C^2\,a^2\,b^6\,c\,d^{10}\,f^2+18\,C^2\,a\,b^7\,c^2\,d^9\,f^2+14\,C^2\,a\,b^7\,d^{11}\,f^2-10\,C^2\,b^8\,c^3\,d^8\,f^2-6\,C^2\,b^8\,c\,d^{10}\,f^2\right)}{b\,f^4}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^6\,c^2\,d^{10}-2\,C^4\,a^6\,d^{12}-4\,C^4\,a^5\,b\,c^3\,d^9+4\,C^4\,a^5\,b\,c\,d^{11}+2\,C^4\,a^4\,b^2\,c^4\,d^8-2\,C^4\,a^4\,b^2\,c^2\,d^{10}+C^4\,b^6\,c^4\,d^8+2\,C^4\,b^6\,c^2\,d^{10}+C^4\,b^6\,d^{12}\right)}{b\,f^4}\right)}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}}\right)\,\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,2{}\mathrm{i}}{\sqrt{-\left(C^2\,a^5\,d-C^2\,a^4\,b\,c\right)\,\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)}}+\frac{\mathrm{atan}\left(\frac{\frac{\left(\frac{\left(\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}+\frac{\left(\frac{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,1{}\mathrm{i}}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}-\frac{\left(\frac{\left(\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}+\frac{\left(\frac{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,1{}\mathrm{i}}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}}{\frac{\left(\frac{\left(\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}+\frac{\left(\frac{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}-\frac{64\,\left(A^5\,b^4\,c^3\,d^{10}+A^5\,b^4\,c\,d^{12}-a\,A^5\,b^3\,c^2\,d^{11}-a\,A^5\,b^3\,d^{13}\right)}{f^5}+\frac{\left(\frac{\left(\frac{32\,\left(A^3\,a^4\,b^2\,c^2\,d^{10}\,f^2+A^3\,a^4\,b^2\,d^{12}\,f^2-A^3\,a^2\,b^4\,c^4\,d^8\,f^2+12\,A^3\,a^2\,b^4\,c^2\,d^{10}\,f^2+13\,A^3\,a^2\,b^4\,d^{12}\,f^2-16\,A^3\,a\,b^5\,c^3\,d^9\,f^2-16\,A^3\,a\,b^5\,c\,d^{11}\,f^2+3\,A^3\,b^6\,c^4\,d^8\,f^2+3\,A^3\,b^6\,c^2\,d^{10}\,f^2\right)}{f^5}+\frac{\left(\frac{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(\frac{32\,\left(12\,A\,a^5\,b^3\,c^2\,d^9\,f^4+12\,A\,a^5\,b^3\,d^{11}\,f^4-12\,A\,a^4\,b^4\,c^3\,d^8\,f^4-12\,A\,a^4\,b^4\,c\,d^{10}\,f^4+24\,A\,a^3\,b^5\,c^2\,d^9\,f^4+24\,A\,a^3\,b^5\,d^{11}\,f^4-24\,A\,a^2\,b^6\,c^3\,d^8\,f^4-24\,A\,a^2\,b^6\,c\,d^{10}\,f^4+12\,A\,a\,b^7\,c^2\,d^9\,f^4+12\,A\,a\,b^7\,d^{11}\,f^4-12\,A\,b^8\,c^3\,d^8\,f^4-12\,A\,b^8\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,A^2\,a^5\,b^2\,c^2\,d^9\,f^2+2\,A^2\,a^5\,b^2\,d^{11}\,f^2+2\,A^2\,a^4\,b^3\,c^3\,d^8\,f^2-10\,A^2\,a^4\,b^3\,c\,d^{10}\,f^2+12\,A^2\,a^3\,b^4\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^4\,d^{11}\,f^2-12\,A^2\,a^2\,b^5\,c^3\,d^8\,f^2-36\,A^2\,a^2\,b^5\,c\,d^{10}\,f^2-18\,A^2\,a\,b^6\,c^2\,d^9\,f^2-14\,A^2\,a\,b^6\,d^{11}\,f^2+18\,A^2\,b^7\,c^3\,d^8\,f^2+6\,A^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^2\,b^3\,c^2\,d^{10}-2\,A^4\,a^2\,b^3\,d^{12}-4\,A^4\,a\,b^4\,c^3\,d^9+4\,A^4\,a\,b^4\,c\,d^{11}+3\,A^4\,b^5\,c^4\,d^8+A^4\,b^5\,d^{12}\right)}{f^4}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}}\right)\,\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,2{}\mathrm{i}}{\sqrt{\left(A^2\,b^2\,c-A^2\,a\,b\,d\right)\,\left(a^4\,f^2+2\,a^2\,b^2\,f^2+b^4\,f^2\right)}}+\frac{2\,C\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{b\,f}-\frac{\mathrm{atan}\left(\frac{\frac{\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}+\frac{\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\frac{\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}+\frac{\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{b\,f^6\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,1{}\mathrm{i}}{b\,f^2\,{\left(a^2+b^2\right)}^2}+\frac{\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}-\frac{\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}+\frac{\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}-\frac{\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{b\,f^6\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,1{}\mathrm{i}}{b\,f^2\,{\left(a^2+b^2\right)}^2}}{\frac{64\,\left(B^5\,a^3\,b\,c^3\,d^{10}+B^5\,a^3\,b\,c\,d^{12}-2\,B^5\,a^2\,b^2\,c^4\,d^9-3\,B^5\,a^2\,b^2\,c^2\,d^{11}-B^5\,a^2\,b^2\,d^{13}+B^5\,a\,b^3\,c^5\,d^8+2\,B^5\,a\,b^3\,c^3\,d^{10}+B^5\,a\,b^3\,c\,d^{12}\right)}{f^5}+\frac{\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}+\frac{\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}-\frac{\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}+\frac{\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{b\,f^6\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}-\frac{\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^4\,b\,c^2\,d^{10}+2\,B^4\,a^4\,b\,d^{12}+4\,B^4\,a^3\,b^2\,c^3\,d^9-4\,B^4\,a^3\,b^2\,c\,d^{11}-2\,B^4\,a^2\,b^3\,c^4\,d^8+2\,B^4\,a^2\,b^3\,c^2\,d^{10}+B^4\,b^5\,c^4\,d^8+2\,B^4\,b^5\,c^2\,d^{10}+B^4\,b^5\,d^{12}\right)}{f^4}-\frac{\left(\frac{32\,\left(-4\,B^3\,a^5\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^5\,b\,d^{12}\,f^2+9\,B^3\,a^4\,b^2\,c^3\,d^9\,f^2+9\,B^3\,a^4\,b^2\,c\,d^{11}\,f^2-5\,B^3\,a^3\,b^3\,c^4\,d^8\,f^2+10\,B^3\,a^3\,b^3\,c^2\,d^{10}\,f^2+15\,B^3\,a^3\,b^3\,d^{12}\,f^2-22\,B^3\,a^2\,b^4\,c^3\,d^9\,f^2-22\,B^3\,a^2\,b^4\,c\,d^{11}\,f^2+7\,B^3\,a\,b^5\,c^4\,d^8\,f^2+6\,B^3\,a\,b^5\,c^2\,d^{10}\,f^2-B^3\,a\,b^5\,d^{12}\,f^2+B^3\,b^6\,c^3\,d^9\,f^2+B^3\,b^6\,c\,d^{11}\,f^2\right)}{f^5}+\frac{\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^6\,b\,c\,d^{10}\,f^2+18\,B^2\,a^5\,b^2\,c^2\,d^9\,f^2+14\,B^2\,a^5\,b^2\,d^{11}\,f^2-10\,B^2\,a^4\,b^3\,c^3\,d^8\,f^2-22\,B^2\,a^4\,b^3\,c\,d^{10}\,f^2+4\,B^2\,a^3\,b^4\,c^2\,d^9\,f^2-4\,B^2\,a^3\,b^4\,d^{11}\,f^2+12\,B^2\,a^2\,b^5\,c^3\,d^8\,f^2+12\,B^2\,a^2\,b^5\,c\,d^{10}\,f^2+18\,B^2\,a\,b^6\,c^2\,d^9\,f^2+14\,B^2\,a\,b^6\,d^{11}\,f^2-10\,B^2\,b^7\,c^3\,d^8\,f^2-6\,B^2\,b^7\,c\,d^{10}\,f^2\right)}{f^4}-\frac{\left(\frac{32\,\left(4\,B\,a^6\,b^2\,c^2\,d^9\,f^4+4\,B\,a^6\,b^2\,d^{11}\,f^4-4\,B\,a^5\,b^3\,c^3\,d^8\,f^4-4\,B\,a^5\,b^3\,c\,d^{10}\,f^4+8\,B\,a^4\,b^4\,c^2\,d^9\,f^4+8\,B\,a^4\,b^4\,d^{11}\,f^4-8\,B\,a^3\,b^5\,c^3\,d^8\,f^4-8\,B\,a^3\,b^5\,c\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c^2\,d^9\,f^4+4\,B\,a^2\,b^6\,d^{11}\,f^4-4\,B\,a\,b^7\,c^3\,d^8\,f^4-4\,B\,a\,b^7\,c\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{b\,f^6\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}}{b\,f^2\,{\left(a^2+b^2\right)}^2}}\right)\,\sqrt{-\left(B^2\,a^3\,d-B^2\,a^2\,b\,c\right)\,\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)}\,2{}\mathrm{i}}{b\,f^2\,{\left(a^2+b^2\right)}^2}","Not used",1,"atan(((((((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (64*(C^5*a^5*d^13 - C^5*a^3*b^2*d^13 + C^5*a^5*c^2*d^11 + 2*C^5*a^2*b^3*c^3*d^10 + C^5*a^2*b^3*c^5*d^8 - 2*C^5*a^3*b^2*c^2*d^11 - C^5*a^3*b^2*c^4*d^9 - C^5*a^4*b*c*d^12 + C^5*a^2*b^3*c*d^12 - C^5*a^4*b*c^3*d^10))/(b*f^5)))*((((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i - atan(((((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2))*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2))*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2))*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2))*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4)*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (64*(B^5*a*b^3*c*d^12 - 3*B^5*a^2*b^2*c^2*d^11 - 2*B^5*a^2*b^2*c^4*d^9 - B^5*a^2*b^2*d^13 + B^5*a^3*b*c*d^12 + 2*B^5*a*b^3*c^3*d^10 + B^5*a*b^3*c^5*d^8 + B^5*a^3*b*c^3*d^10))/f^5))*((((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i - atan(((((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2))*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2))*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2))*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2))*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4)*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (64*(B^5*a*b^3*c*d^12 - 3*B^5*a^2*b^2*c^2*d^11 - 2*B^5*a^2*b^2*c^4*d^9 - B^5*a^2*b^2*d^13 + B^5*a^3*b*c*d^12 + 2*B^5*a*b^3*c^3*d^10 + B^5*a*b^3*c^5*d^8 + B^5*a^3*b*c^3*d^10))/f^5))*(-(((8*B^2*a^2*c*f^2 - 8*B^2*b^2*c*f^2 + 16*B^2*a*b*d*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i + atan(((((((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (64*(C^5*a^5*d^13 - C^5*a^3*b^2*d^13 + C^5*a^5*c^2*d^11 + 2*C^5*a^2*b^3*c^3*d^10 + C^5*a^2*b^3*c^5*d^8 - 2*C^5*a^3*b^2*c^2*d^11 - C^5*a^3*b^2*c^4*d^9 - C^5*a^4*b*c*d^12 + C^5*a^2*b^3*c*d^12 - C^5*a^4*b*c^3*d^10))/(b*f^5)))*(-(((8*C^2*a^2*c*f^2 - 8*C^2*b^2*c*f^2 + 16*C^2*a*b*d*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i + atan(((((((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (64*(A^5*b^4*c^3*d^10 - A^5*a*b^3*d^13 + A^5*b^4*c*d^12 - A^5*a*b^3*c^2*d^11))/f^5 + (((((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)))*((((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i + atan(((((((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (64*(A^5*b^4*c^3*d^10 - A^5*a*b^3*d^13 + A^5*b^4*c*d^12 - A^5*a*b^3*c^2*d^11))/f^5 + (((((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)))*(-(((8*A^2*a^2*c*f^2 - 8*A^2*b^2*c*f^2 + 16*A^2*a*b*d*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i + (atan((((C^2*a^5*d - C^2*a^4*b*c)*(((C^2*a^5*d - C^2*a^4*b*c)*((32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5) + ((C^2*a^5*d - C^2*a^4*b*c)*(((C^2*a^5*d - C^2*a^4*b*c)*((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) - (32*(C^2*a^5*d - C^2*a^4*b*c)*(c + d*tan(e + f*x))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4*(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2))))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*1i)/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) - ((C^2*a^5*d - C^2*a^4*b*c)*(((C^2*a^5*d - C^2*a^4*b*c)*((32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5) + ((C^2*a^5*d - C^2*a^4*b*c)*(((C^2*a^5*d - C^2*a^4*b*c)*((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) + (32*(C^2*a^5*d - C^2*a^4*b*c)*(c + d*tan(e + f*x))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4*(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2))))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4))*1i)/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2))/(((C^2*a^5*d - C^2*a^4*b*c)*(((C^2*a^5*d - C^2*a^4*b*c)*((32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5) + ((C^2*a^5*d - C^2*a^4*b*c)*(((C^2*a^5*d - C^2*a^4*b*c)*((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) - (32*(C^2*a^5*d - C^2*a^4*b*c)*(c + d*tan(e + f*x))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4*(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2))))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) - (64*(C^5*a^5*d^13 - C^5*a^3*b^2*d^13 + C^5*a^5*c^2*d^11 + 2*C^5*a^2*b^3*c^3*d^10 + C^5*a^2*b^3*c^5*d^8 - 2*C^5*a^3*b^2*c^2*d^11 - C^5*a^3*b^2*c^4*d^9 - C^5*a^4*b*c*d^12 + C^5*a^2*b^3*c*d^12 - C^5*a^4*b*c^3*d^10))/(b*f^5) + ((C^2*a^5*d - C^2*a^4*b*c)*(((C^2*a^5*d - C^2*a^4*b*c)*((32*(15*C^3*a^4*b^3*d^12*f^2 - C^3*a^2*b^5*d^12*f^2 + C^3*b^7*c^2*d^10*f^2 + C^3*b^7*c^4*d^8*f^2 - 12*C^3*a^6*b*d^12*f^2 - 24*C^3*a^3*b^4*c*d^11*f^2 + 24*C^3*a^5*b^2*c*d^11*f^2 - 12*C^3*a^6*b*c^2*d^10*f^2 + 8*C^3*a^2*b^5*c^2*d^10*f^2 + 9*C^3*a^2*b^5*c^4*d^8*f^2 - 24*C^3*a^3*b^4*c^3*d^9*f^2 + 3*C^3*a^4*b^3*c^2*d^10*f^2 - 12*C^3*a^4*b^3*c^4*d^8*f^2 + 24*C^3*a^5*b^2*c^3*d^9*f^2))/(b*f^5) + ((C^2*a^5*d - C^2*a^4*b*c)*(((C^2*a^5*d - C^2*a^4*b*c)*((32*(4*C*a*b^8*d^11*f^4 - 4*C*b^9*c*d^10*f^4 + 8*C*a^3*b^6*d^11*f^4 + 4*C*a^5*b^4*d^11*f^4 - 4*C*b^9*c^3*d^8*f^4 + 4*C*a*b^8*c^2*d^9*f^4 - 8*C*a^2*b^7*c*d^10*f^4 - 4*C*a^4*b^5*c*d^10*f^4 - 8*C*a^2*b^7*c^3*d^8*f^4 + 8*C*a^3*b^6*c^2*d^9*f^4 - 4*C*a^4*b^5*c^3*d^8*f^4 + 4*C*a^5*b^4*c^2*d^9*f^4))/(b*f^5) + (32*(C^2*a^5*d - C^2*a^4*b*c)*(c + d*tan(e + f*x))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4*(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2))))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a*b^7*d^11*f^2 - 2*C^2*a^5*b^3*d^11*f^2 - 10*C^2*b^8*c^3*d^8*f^2 - 4*C^2*a^3*b^5*d^11*f^2 - 16*C^2*a^7*b*d^11*f^2 + 8*C^2*a^8*c*d^10*f^2 - 6*C^2*b^8*c*d^10*f^2 + 18*C^2*a*b^7*c^2*d^9*f^2 + 12*C^2*a^2*b^6*c*d^10*f^2 + 2*C^2*a^4*b^4*c*d^10*f^2 + 24*C^2*a^6*b^2*c*d^10*f^2 - 16*C^2*a^7*b*c^2*d^9*f^2 + 4*C^2*a^2*b^6*c^3*d^8*f^2 + 4*C^2*a^3*b^5*c^2*d^9*f^2 - 10*C^2*a^4*b^4*c^3*d^8*f^2 + 2*C^2*a^5*b^3*c^2*d^9*f^2 + 8*C^2*a^6*b^2*c^3*d^8*f^2))/(b*f^4)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(C^4*b^6*d^12 - 2*C^4*a^6*d^12 + 2*C^4*a^6*c^2*d^10 + 2*C^4*b^6*c^2*d^10 + C^4*b^6*c^4*d^8 - 2*C^4*a^4*b^2*c^2*d^10 + 2*C^4*a^4*b^2*c^4*d^8 + 4*C^4*a^5*b*c*d^11 - 4*C^4*a^5*b*c^3*d^9))/(b*f^4)))/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2)))*(C^2*a^5*d - C^2*a^4*b*c)*2i)/(-(C^2*a^5*d - C^2*a^4*b*c)*(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2))^(1/2) + (atan(((((((32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5 + ((((A^2*b^2*c - A^2*a*b*d)*((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 - (32*(A^2*b^2*c - A^2*a*b*d)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2))))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2))*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*(A^2*b^2*c - A^2*a*b*d)*1i)/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) - (((((32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5 + ((((A^2*b^2*c - A^2*a*b*d)*((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 + (32*(A^2*b^2*c - A^2*a*b*d)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2))))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2))*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*(A^2*b^2*c - A^2*a*b*d)*1i)/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2))/((((((32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5 + ((((A^2*b^2*c - A^2*a*b*d)*((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 - (32*(A^2*b^2*c - A^2*a*b*d)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2))))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2))*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) - (64*(A^5*b^4*c^3*d^10 - A^5*a*b^3*d^13 + A^5*b^4*c*d^12 - A^5*a*b^3*c^2*d^11))/f^5 + (((((32*(13*A^3*a^2*b^4*d^12*f^2 + A^3*a^4*b^2*d^12*f^2 + 3*A^3*b^6*c^2*d^10*f^2 + 3*A^3*b^6*c^4*d^8*f^2 - 16*A^3*a*b^5*c*d^11*f^2 - 16*A^3*a*b^5*c^3*d^9*f^2 + 12*A^3*a^2*b^4*c^2*d^10*f^2 - A^3*a^2*b^4*c^4*d^8*f^2 + A^3*a^4*b^2*c^2*d^10*f^2))/f^5 + ((((A^2*b^2*c - A^2*a*b*d)*((32*(12*A*a*b^7*d^11*f^4 - 12*A*b^8*c*d^10*f^4 + 24*A*a^3*b^5*d^11*f^4 + 12*A*a^5*b^3*d^11*f^4 - 12*A*b^8*c^3*d^8*f^4 + 12*A*a*b^7*c^2*d^9*f^4 - 24*A*a^2*b^6*c*d^10*f^4 - 12*A*a^4*b^4*c*d^10*f^4 - 24*A*a^2*b^6*c^3*d^8*f^4 + 24*A*a^3*b^5*c^2*d^9*f^4 - 12*A*a^4*b^4*c^3*d^8*f^4 + 12*A*a^5*b^3*c^2*d^9*f^4))/f^5 + (32*(A^2*b^2*c - A^2*a*b*d)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2))))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^4*d^11*f^2 + 2*A^2*a^5*b^2*d^11*f^2 + 18*A^2*b^7*c^3*d^8*f^2 - 14*A^2*a*b^6*d^11*f^2 + 6*A^2*b^7*c*d^10*f^2 - 18*A^2*a*b^6*c^2*d^9*f^2 - 36*A^2*a^2*b^5*c*d^10*f^2 - 10*A^2*a^4*b^3*c*d^10*f^2 - 12*A^2*a^2*b^5*c^3*d^8*f^2 + 12*A^2*a^3*b^4*c^2*d^9*f^2 + 2*A^2*a^4*b^3*c^3*d^8*f^2 - 2*A^2*a^5*b^2*c^2*d^9*f^2))/f^4)*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2))*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^12 - 2*A^4*a^2*b^3*d^12 + 3*A^4*b^5*c^4*d^8 + 2*A^4*a^2*b^3*c^2*d^10 + 4*A^4*a*b^4*c*d^11 - 4*A^4*a*b^4*c^3*d^9))/f^4)*(A^2*b^2*c - A^2*a*b*d))/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2)))*(A^2*b^2*c - A^2*a*b*d)*2i)/((A^2*b^2*c - A^2*a*b*d)*(a^4*f^2 + b^4*f^2 + 2*a^2*b^2*f^2))^(1/2) + (2*C*(c + d*tan(e + f*x))^(1/2))/(b*f) - (atan(((((32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4 + (((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - ((-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4 + (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 - (32*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(b*f^6*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*1i)/(b*f^2*(a^2 + b^2)^2) + (((32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4 - (((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 + ((-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 + (32*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(b*f^6*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*1i)/(b*f^2*(a^2 + b^2)^2))/((64*(B^5*a*b^3*c*d^12 - 3*B^5*a^2*b^2*c^2*d^11 - 2*B^5*a^2*b^2*c^4*d^9 - B^5*a^2*b^2*d^13 + B^5*a^3*b*c*d^12 + 2*B^5*a*b^3*c^3*d^10 + B^5*a*b^3*c^5*d^8 + B^5*a^3*b*c^3*d^10))/f^5 + (((32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4 + (((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 - ((-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4 + (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 - (32*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(b*f^6*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2) - (((32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^5*d^12 + 2*B^4*b^5*c^2*d^10 + B^4*b^5*c^4*d^8 + 2*B^4*a^4*b*d^12 + 2*B^4*a^2*b^3*c^2*d^10 - 2*B^4*a^2*b^3*c^4*d^8 + 4*B^4*a^3*b^2*c^3*d^9 - 4*B^4*a^3*b^2*c*d^11 - 2*B^4*a^4*b*c^2*d^10))/f^4 - (((32*(15*B^3*a^3*b^3*d^12*f^2 + B^3*b^6*c^3*d^9*f^2 - B^3*a*b^5*d^12*f^2 - 4*B^3*a^5*b*d^12*f^2 + B^3*b^6*c*d^11*f^2 + 6*B^3*a*b^5*c^2*d^10*f^2 + 7*B^3*a*b^5*c^4*d^8*f^2 - 22*B^3*a^2*b^4*c*d^11*f^2 + 9*B^3*a^4*b^2*c*d^11*f^2 - 4*B^3*a^5*b*c^2*d^10*f^2 - 22*B^3*a^2*b^4*c^3*d^9*f^2 + 10*B^3*a^3*b^3*c^2*d^10*f^2 - 5*B^3*a^3*b^3*c^4*d^8*f^2 + 9*B^3*a^4*b^2*c^3*d^9*f^2))/f^5 + ((-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(14*B^2*a^5*b^2*d^11*f^2 - 4*B^2*a^3*b^4*d^11*f^2 - 10*B^2*b^7*c^3*d^8*f^2 + 14*B^2*a*b^6*d^11*f^2 - 6*B^2*b^7*c*d^10*f^2 - 8*B^2*a^6*b*c*d^10*f^2 + 18*B^2*a*b^6*c^2*d^9*f^2 + 12*B^2*a^2*b^5*c*d^10*f^2 - 22*B^2*a^4*b^3*c*d^10*f^2 + 12*B^2*a^2*b^5*c^3*d^8*f^2 + 4*B^2*a^3*b^4*c^2*d^9*f^2 - 10*B^2*a^4*b^3*c^3*d^8*f^2 + 18*B^2*a^5*b^2*c^2*d^9*f^2))/f^4 - (((32*(4*B*a^2*b^6*d^11*f^4 + 8*B*a^4*b^4*d^11*f^4 + 4*B*a^6*b^2*d^11*f^4 - 4*B*a*b^7*c^3*d^8*f^4 - 8*B*a^3*b^5*c*d^10*f^4 - 4*B*a^5*b^3*c*d^10*f^4 + 4*B*a^2*b^6*c^2*d^9*f^4 - 8*B*a^3*b^5*c^3*d^8*f^4 + 8*B*a^4*b^4*c^2*d^9*f^4 - 4*B*a^5*b^3*c^3*d^8*f^4 + 4*B*a^6*b^2*c^2*d^9*f^4 - 4*B*a*b^7*c*d^10*f^4))/f^5 + (32*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(b*f^6*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2))/(b*f^2*(a^2 + b^2)^2)))*(-(B^2*a^3*d - B^2*a^2*b*c)*(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2))^(1/2)*2i)/(b*f^2*(a^2 + b^2)^2)","B"
95,1,138318,317,45.420189,"\text{Not used}","int(((c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^2,x)","-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\left(\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\left(\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\left(\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\left(\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\left(\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\left(C^5\,a^8\,c^2\,d^{11}+C^5\,a^8\,d^{13}+10\,C^5\,a^6\,b^2\,c^2\,d^{11}+10\,C^5\,a^6\,b^2\,d^{13}-8\,C^5\,a^5\,b^3\,c^3\,d^{10}-8\,C^5\,a^5\,b^3\,c\,d^{12}+2\,C^5\,a^4\,b^4\,c^4\,d^9+29\,C^5\,a^4\,b^4\,c^2\,d^{11}+27\,C^5\,a^4\,b^4\,d^{13}-40\,C^5\,a^3\,b^5\,c^3\,d^{10}-40\,C^5\,a^3\,b^5\,c\,d^{12}+26\,C^5\,a^2\,b^6\,c^4\,d^9+36\,C^5\,a^2\,b^6\,c^2\,d^{11}+10\,C^5\,a^2\,b^6\,d^{13}-8\,C^5\,a\,b^7\,c^5\,d^8-16\,C^5\,a\,b^7\,c^3\,d^{10}-8\,C^5\,a\,b^7\,c\,d^{12}\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\left(\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\left(\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\left(\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\left(\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\left(\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\left(C^5\,a^8\,c^2\,d^{11}+C^5\,a^8\,d^{13}+10\,C^5\,a^6\,b^2\,c^2\,d^{11}+10\,C^5\,a^6\,b^2\,d^{13}-8\,C^5\,a^5\,b^3\,c^3\,d^{10}-8\,C^5\,a^5\,b^3\,c\,d^{12}+2\,C^5\,a^4\,b^4\,c^4\,d^9+29\,C^5\,a^4\,b^4\,c^2\,d^{11}+27\,C^5\,a^4\,b^4\,d^{13}-40\,C^5\,a^3\,b^5\,c^3\,d^{10}-40\,C^5\,a^3\,b^5\,c\,d^{12}+26\,C^5\,a^2\,b^6\,c^4\,d^9+36\,C^5\,a^2\,b^6\,c^2\,d^{11}+10\,C^5\,a^2\,b^6\,d^{13}-8\,C^5\,a\,b^7\,c^5\,d^8-16\,C^5\,a\,b^7\,c^3\,d^{10}-8\,C^5\,a\,b^7\,c\,d^{12}\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(C^4\,c^2+C^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(-9\,A^5\,a^4\,b^3\,c^2\,d^{11}-9\,A^5\,a^4\,b^3\,d^{13}+24\,A^5\,a^3\,b^4\,c^3\,d^{10}+24\,A^5\,a^3\,b^4\,c\,d^{12}-22\,A^5\,a^2\,b^5\,c^4\,d^9-22\,A^5\,a^2\,b^5\,c^2\,d^{11}+8\,A^5\,a\,b^6\,c^5\,d^8+8\,A^5\,a\,b^6\,c^3\,d^{10}+2\,A^5\,b^7\,c^4\,d^9+3\,A^5\,b^7\,c^2\,d^{11}+A^5\,b^7\,d^{13}\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\left(\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(-9\,A^5\,a^4\,b^3\,c^2\,d^{11}-9\,A^5\,a^4\,b^3\,d^{13}+24\,A^5\,a^3\,b^4\,c^3\,d^{10}+24\,A^5\,a^3\,b^4\,c\,d^{12}-22\,A^5\,a^2\,b^5\,c^4\,d^9-22\,A^5\,a^2\,b^5\,c^2\,d^{11}+8\,A^5\,a\,b^6\,c^5\,d^8+8\,A^5\,a\,b^6\,c^3\,d^{10}+2\,A^5\,b^7\,c^4\,d^9+3\,A^5\,b^7\,c^2\,d^{11}+A^5\,b^7\,d^{13}\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\left(\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(A^4\,c^2+A^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\left(\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\left(-B^5\,a^6\,b\,c^3\,d^{10}-B^5\,a^6\,b\,c\,d^{12}+4\,B^5\,a^5\,b^2\,c^4\,d^9+4\,B^5\,a^5\,b^2\,c^2\,d^{11}-4\,B^5\,a^4\,b^3\,c^5\,d^8+2\,B^5\,a^4\,b^3\,c^3\,d^{10}+6\,B^5\,a^4\,b^3\,c\,d^{12}-14\,B^5\,a^3\,b^4\,c^4\,d^9-12\,B^5\,a^3\,b^4\,c^2\,d^{11}+2\,B^5\,a^3\,b^4\,d^{13}+4\,B^5\,a^2\,b^5\,c^5\,d^8-9\,B^5\,a^2\,b^5\,c^3\,d^{10}-13\,B^5\,a^2\,b^5\,c\,d^{12}+6\,B^5\,a\,b^6\,c^4\,d^9-6\,B^5\,a\,b^6\,d^{13}+4\,B^5\,b^7\,c^3\,d^{10}+4\,B^5\,b^7\,c\,d^{12}\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\left(\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\left(\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}-\frac{16\,\left(-B^5\,a^6\,b\,c^3\,d^{10}-B^5\,a^6\,b\,c\,d^{12}+4\,B^5\,a^5\,b^2\,c^4\,d^9+4\,B^5\,a^5\,b^2\,c^2\,d^{11}-4\,B^5\,a^4\,b^3\,c^5\,d^8+2\,B^5\,a^4\,b^3\,c^3\,d^{10}+6\,B^5\,a^4\,b^3\,c\,d^{12}-14\,B^5\,a^3\,b^4\,c^4\,d^9-12\,B^5\,a^3\,b^4\,c^2\,d^{11}+2\,B^5\,a^3\,b^4\,d^{13}+4\,B^5\,a^2\,b^5\,c^5\,d^8-9\,B^5\,a^2\,b^5\,c^3\,d^{10}-13\,B^5\,a^2\,b^5\,c\,d^{12}+6\,B^5\,a\,b^6\,c^4\,d^9-6\,B^5\,a\,b^6\,d^{13}+4\,B^5\,b^7\,c^3\,d^{10}+4\,B^5\,b^7\,c\,d^{12}\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(B^4\,c^2+B^4\,d^2\right)\,\left(16\,a^8\,f^4+64\,a^6\,b^2\,f^4+96\,a^4\,b^4\,f^4+64\,a^2\,b^6\,f^4+16\,b^8\,f^4\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)}}\,2{}\mathrm{i}+\frac{\mathrm{atan}\left(-\frac{\frac{\left(\frac{\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}+\frac{\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{\left(a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\,1{}\mathrm{i}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}-\frac{\left(\frac{\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}+\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}-\frac{\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}+\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{\left(a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\,1{}\mathrm{i}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{\frac{\left(\frac{\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}+\frac{\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}-\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{\left(a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}-\frac{16\,\left(C^5\,a^8\,c^2\,d^{11}+C^5\,a^8\,d^{13}+10\,C^5\,a^6\,b^2\,c^2\,d^{11}+10\,C^5\,a^6\,b^2\,d^{13}-8\,C^5\,a^5\,b^3\,c^3\,d^{10}-8\,C^5\,a^5\,b^3\,c\,d^{12}+2\,C^5\,a^4\,b^4\,c^4\,d^9+29\,C^5\,a^4\,b^4\,c^2\,d^{11}+27\,C^5\,a^4\,b^4\,d^{13}-40\,C^5\,a^3\,b^5\,c^3\,d^{10}-40\,C^5\,a^3\,b^5\,c\,d^{12}+26\,C^5\,a^2\,b^6\,c^4\,d^9+36\,C^5\,a^2\,b^6\,c^2\,d^{11}+10\,C^5\,a^2\,b^6\,d^{13}-8\,C^5\,a\,b^7\,c^5\,d^8-16\,C^5\,a\,b^7\,c^3\,d^{10}-8\,C^5\,a\,b^7\,c\,d^{12}\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-16\,C^3\,a^{11}\,b\,c^2\,d^{10}\,f^2-16\,C^3\,a^{11}\,b\,d^{12}\,f^2-148\,C^3\,a^9\,b^3\,c^2\,d^{10}\,f^2-148\,C^3\,a^9\,b^3\,d^{12}\,f^2+116\,C^3\,a^8\,b^4\,c^3\,d^9\,f^2+116\,C^3\,a^8\,b^4\,c\,d^{11}\,f^2-320\,C^3\,a^7\,b^5\,c^2\,d^{10}\,f^2-320\,C^3\,a^7\,b^5\,d^{12}\,f^2+544\,C^3\,a^6\,b^6\,c^3\,d^9\,f^2+544\,C^3\,a^6\,b^6\,c\,d^{11}\,f^2-192\,C^3\,a^5\,b^7\,c^4\,d^8\,f^2-72\,C^3\,a^5\,b^7\,c^2\,d^{10}\,f^2+120\,C^3\,a^5\,b^7\,d^{12}\,f^2+104\,C^3\,a^4\,b^8\,c^3\,d^9\,f^2+104\,C^3\,a^4\,b^8\,c\,d^{11}\,f^2-128\,C^3\,a^3\,b^9\,c^4\,d^8\,f^2+176\,C^3\,a^3\,b^9\,c^2\,d^{10}\,f^2+304\,C^3\,a^3\,b^9\,d^{12}\,f^2-320\,C^3\,a^2\,b^{10}\,c^3\,d^9\,f^2-320\,C^3\,a^2\,b^{10}\,c\,d^{11}\,f^2+64\,C^3\,a\,b^{11}\,c^4\,d^8\,f^2+60\,C^3\,a\,b^{11}\,c^2\,d^{10}\,f^2-4\,C^3\,a\,b^{11}\,d^{12}\,f^2+4\,C^3\,b^{12}\,c^3\,d^9\,f^2+4\,C^3\,b^{12}\,c\,d^{11}\,f^2\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}+\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,c\,d^{10}\,f^2+8\,C^2\,a^{13}\,b\,d^{11}\,f^2-44\,C^2\,a^{12}\,b^2\,c\,d^{10}\,f^2+28\,C^2\,a^{11}\,b^3\,c^2\,d^9\,f^2+100\,C^2\,a^{11}\,b^3\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^4\,c^3\,d^8\,f^2-220\,C^2\,a^{10}\,b^4\,c\,d^{10}\,f^2+196\,C^2\,a^9\,b^5\,c^2\,d^9\,f^2+380\,C^2\,a^9\,b^5\,d^{11}\,f^2-68\,C^2\,a^8\,b^6\,c^3\,d^8\,f^2-596\,C^2\,a^8\,b^6\,c\,d^{10}\,f^2+248\,C^2\,a^7\,b^7\,c^2\,d^9\,f^2+424\,C^2\,a^7\,b^7\,d^{11}\,f^2+8\,C^2\,a^6\,b^8\,c^3\,d^8\,f^2-604\,C^2\,a^6\,b^8\,c\,d^{10}\,f^2+104\,C^2\,a^5\,b^9\,c^2\,d^9\,f^2+128\,C^2\,a^5\,b^9\,d^{11}\,f^2+216\,C^2\,a^4\,b^{10}\,c^3\,d^8\,f^2-116\,C^2\,a^4\,b^{10}\,c\,d^{10}\,f^2+108\,C^2\,a^3\,b^{11}\,c^2\,d^9\,f^2+52\,C^2\,a^3\,b^{11}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{12}\,c^3\,d^8\,f^2+60\,C^2\,a^2\,b^{12}\,c\,d^{10}\,f^2+84\,C^2\,a\,b^{13}\,c^2\,d^9\,f^2+60\,C^2\,a\,b^{13}\,d^{11}\,f^2-20\,C^2\,b^{14}\,c^3\,d^8\,f^2-12\,C^2\,b^{14}\,c\,d^{10}\,f^2\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}-\frac{\left(\frac{8\,\left(96\,C\,a^{12}\,b^4\,c^2\,d^9\,f^4+96\,C\,a^{12}\,b^4\,d^{11}\,f^4-64\,C\,a^{11}\,b^5\,c^3\,d^8\,f^4-64\,C\,a^{11}\,b^5\,c\,d^{10}\,f^4+480\,C\,a^{10}\,b^6\,c^2\,d^9\,f^4+480\,C\,a^{10}\,b^6\,d^{11}\,f^4-320\,C\,a^9\,b^7\,c^3\,d^8\,f^4-320\,C\,a^9\,b^7\,c\,d^{10}\,f^4+960\,C\,a^8\,b^8\,c^2\,d^9\,f^4+960\,C\,a^8\,b^8\,d^{11}\,f^4-640\,C\,a^7\,b^9\,c^3\,d^8\,f^4-640\,C\,a^7\,b^9\,c\,d^{10}\,f^4+960\,C\,a^6\,b^{10}\,c^2\,d^9\,f^4+960\,C\,a^6\,b^{10}\,d^{11}\,f^4-640\,C\,a^5\,b^{11}\,c^3\,d^8\,f^4-640\,C\,a^5\,b^{11}\,c\,d^{10}\,f^4+480\,C\,a^4\,b^{12}\,c^2\,d^9\,f^4+480\,C\,a^4\,b^{12}\,d^{11}\,f^4-320\,C\,a^3\,b^{13}\,c^3\,d^8\,f^4-320\,C\,a^3\,b^{13}\,c\,d^{10}\,f^4+96\,C\,a^2\,b^{14}\,c^2\,d^9\,f^4+96\,C\,a^2\,b^{14}\,d^{11}\,f^4-64\,C\,a\,b^{15}\,c^3\,d^8\,f^4-64\,C\,a\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,b\,f^5+4\,a^6\,b^3\,f^5+6\,a^4\,b^5\,f^5+4\,a^2\,b^7\,f^5+b^9\,f^5}+\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\,\left(16\,a^{15}\,b^3\,c\,d^9\,f^4-16\,a^{14}\,b^4\,c^2\,d^8\,f^4-32\,a^{14}\,b^4\,d^{10}\,f^4+112\,a^{13}\,b^5\,c\,d^9\,f^4-48\,a^{12}\,b^6\,c^2\,d^8\,f^4-160\,a^{12}\,b^6\,d^{10}\,f^4+336\,a^{11}\,b^7\,c\,d^9\,f^4+48\,a^{10}\,b^8\,c^2\,d^8\,f^4-288\,a^{10}\,b^8\,d^{10}\,f^4+560\,a^9\,b^9\,c\,d^9\,f^4+400\,a^8\,b^{10}\,c^2\,d^8\,f^4-160\,a^8\,b^{10}\,d^{10}\,f^4+560\,a^7\,b^{11}\,c\,d^9\,f^4+720\,a^6\,b^{12}\,c^2\,d^8\,f^4+160\,a^6\,b^{12}\,d^{10}\,f^4+336\,a^5\,b^{13}\,c\,d^9\,f^4+624\,a^4\,b^{14}\,c^2\,d^8\,f^4+288\,a^4\,b^{14}\,d^{10}\,f^4+112\,a^3\,b^{15}\,c\,d^9\,f^4+272\,a^2\,b^{16}\,c^2\,d^8\,f^4+160\,a^2\,b^{16}\,d^{10}\,f^4+16\,a\,b^{17}\,c\,d^9\,f^4+48\,b^{18}\,c^2\,d^8\,f^4+32\,b^{18}\,d^{10}\,f^4\right)}{\left(a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,c^2\,d^{10}-C^4\,a^{10}\,d^{12}+4\,C^4\,a^9\,b\,c\,d^{11}+9\,C^4\,a^8\,b^2\,c^2\,d^{10}-9\,C^4\,a^8\,b^2\,d^{12}-8\,C^4\,a^7\,b^3\,c^3\,d^9+48\,C^4\,a^7\,b^3\,c\,d^{11}-17\,C^4\,a^6\,b^4\,c^2\,d^{10}-15\,C^4\,a^6\,b^4\,d^{12}-32\,C^4\,a^5\,b^5\,c^3\,d^9+132\,C^4\,a^5\,b^5\,c\,d^{11}+18\,C^4\,a^4\,b^6\,c^4\,d^8-197\,C^4\,a^4\,b^6\,c^2\,d^{10}+27\,C^4\,a^4\,b^6\,d^{12}+104\,C^4\,a^3\,b^7\,c^3\,d^9-40\,C^4\,a^3\,b^7\,c\,d^{11}-12\,C^4\,a^2\,b^8\,c^4\,d^8+24\,C^4\,a^2\,b^8\,c^2\,d^{10}+4\,C^4\,a^2\,b^8\,d^{12}+2\,C^4\,b^{10}\,c^4\,d^8+4\,C^4\,b^{10}\,c^2\,d^{10}+2\,C^4\,b^{10}\,d^{12}\right)}{a^8\,b\,f^4+4\,a^6\,b^3\,f^4+6\,a^4\,b^5\,f^4+4\,a^2\,b^7\,f^4+b^9\,f^4}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}{4\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}}\right)\,\sqrt{4\,\left(C^2\,a^8\,d^2+10\,C^2\,a^6\,b^2\,d^2-8\,C^2\,a^5\,b^3\,c\,d+25\,C^2\,a^4\,b^4\,d^2-40\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}\,1{}\mathrm{i}}{2\,\left(-d\,a^9\,b^3\,f^2+c\,a^8\,b^4\,f^2-4\,d\,a^7\,b^5\,f^2+4\,c\,a^6\,b^6\,f^2-6\,d\,a^5\,b^7\,f^2+6\,c\,a^4\,b^8\,f^2-4\,d\,a^3\,b^9\,f^2+4\,c\,a^2\,b^{10}\,f^2-d\,a\,b^{11}\,f^2+c\,b^{12}\,f^2\right)}+\frac{\mathrm{atan}\left(\frac{\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}-\frac{\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\,1{}\mathrm{i}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}+\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}+\frac{\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\,1{}\mathrm{i}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{\frac{16\,\left(-B^5\,a^6\,b\,c^3\,d^{10}-B^5\,a^6\,b\,c\,d^{12}+4\,B^5\,a^5\,b^2\,c^4\,d^9+4\,B^5\,a^5\,b^2\,c^2\,d^{11}-4\,B^5\,a^4\,b^3\,c^5\,d^8+2\,B^5\,a^4\,b^3\,c^3\,d^{10}+6\,B^5\,a^4\,b^3\,c\,d^{12}-14\,B^5\,a^3\,b^4\,c^4\,d^9-12\,B^5\,a^3\,b^4\,c^2\,d^{11}+2\,B^5\,a^3\,b^4\,d^{13}+4\,B^5\,a^2\,b^5\,c^5\,d^8-9\,B^5\,a^2\,b^5\,c^3\,d^{10}-13\,B^5\,a^2\,b^5\,c\,d^{12}+6\,B^5\,a\,b^6\,c^4\,d^9-6\,B^5\,a\,b^6\,d^{13}+4\,B^5\,b^7\,c^3\,d^{10}+4\,B^5\,b^7\,c\,d^{12}\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}-\frac{\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}-\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-B^4\,a^8\,b\,c^2\,d^{10}+B^4\,a^8\,b\,d^{12}+4\,B^4\,a^7\,b^2\,c^3\,d^9-8\,B^4\,a^7\,b^2\,c\,d^{11}-4\,B^4\,a^6\,b^3\,c^4\,d^8+27\,B^4\,a^6\,b^3\,c^2\,d^{10}-7\,B^4\,a^6\,b^3\,d^{12}-36\,B^4\,a^5\,b^4\,c^3\,d^9+44\,B^4\,a^5\,b^4\,c\,d^{11}+14\,B^4\,a^4\,b^5\,c^4\,d^8-87\,B^4\,a^4\,b^5\,c^2\,d^{10}+17\,B^4\,a^4\,b^5\,d^{12}+60\,B^4\,a^3\,b^6\,c^3\,d^9-64\,B^4\,a^3\,b^6\,c\,d^{11}-8\,B^4\,a^2\,b^7\,c^4\,d^8+77\,B^4\,a^2\,b^7\,c^2\,d^{10}-5\,B^4\,a^2\,b^7\,d^{12}-28\,B^4\,a\,b^8\,c^3\,d^9+12\,B^4\,a\,b^8\,c\,d^{11}+6\,B^4\,b^9\,c^4\,d^8+2\,B^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}+\frac{\left(\frac{8\,\left(-4\,B^3\,a^{10}\,b\,c^2\,d^{10}\,f^2-4\,B^3\,a^{10}\,b\,d^{12}\,f^2+20\,B^3\,a^9\,b^2\,c^3\,d^9\,f^2+20\,B^3\,a^9\,b^2\,c\,d^{11}\,f^2-20\,B^3\,a^8\,b^3\,c^4\,d^8\,f^2+28\,B^3\,a^8\,b^3\,c^2\,d^{10}\,f^2+48\,B^3\,a^8\,b^3\,d^{12}\,f^2-128\,B^3\,a^7\,b^4\,c^3\,d^9\,f^2-128\,B^3\,a^7\,b^4\,c\,d^{11}\,f^2+80\,B^3\,a^6\,b^5\,c^4\,d^8\,f^2-40\,B^3\,a^6\,b^5\,c^2\,d^{10}\,f^2-120\,B^3\,a^6\,b^5\,d^{12}\,f^2+200\,B^3\,a^5\,b^6\,c^3\,d^9\,f^2+200\,B^3\,a^5\,b^6\,c\,d^{11}\,f^2-24\,B^3\,a^4\,b^7\,c^4\,d^8\,f^2-40\,B^3\,a^4\,b^7\,c^2\,d^{10}\,f^2-16\,B^3\,a^4\,b^7\,d^{12}\,f^2+224\,B^3\,a^3\,b^8\,c^3\,d^9\,f^2+224\,B^3\,a^3\,b^8\,c\,d^{11}\,f^2-112\,B^3\,a^2\,b^9\,c^4\,d^8\,f^2+44\,B^3\,a^2\,b^9\,c^2\,d^{10}\,f^2+156\,B^3\,a^2\,b^9\,d^{12}\,f^2-124\,B^3\,a\,b^{10}\,c^3\,d^9\,f^2-124\,B^3\,a\,b^{10}\,c\,d^{11}\,f^2+12\,B^3\,b^{11}\,c^4\,d^8\,f^2+12\,B^3\,b^{11}\,c^2\,d^{10}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-16\,B\,a^{13}\,b^2\,c^2\,d^9\,f^4-16\,B\,a^{13}\,b^2\,d^{11}\,f^4+16\,B\,a^{12}\,b^3\,c^3\,d^8\,f^4+16\,B\,a^{12}\,b^3\,c\,d^{10}\,f^4+32\,B\,a^{10}\,b^5\,c^3\,d^8\,f^4+32\,B\,a^{10}\,b^5\,c\,d^{10}\,f^4+240\,B\,a^9\,b^6\,c^2\,d^9\,f^4+240\,B\,a^9\,b^6\,d^{11}\,f^4-80\,B\,a^8\,b^7\,c^3\,d^8\,f^4-80\,B\,a^8\,b^7\,c\,d^{10}\,f^4+640\,B\,a^7\,b^8\,c^2\,d^9\,f^4+640\,B\,a^7\,b^8\,d^{11}\,f^4-320\,B\,a^6\,b^9\,c^3\,d^8\,f^4-320\,B\,a^6\,b^9\,c\,d^{10}\,f^4+720\,B\,a^5\,b^{10}\,c^2\,d^9\,f^4+720\,B\,a^5\,b^{10}\,d^{11}\,f^4-400\,B\,a^4\,b^{11}\,c^3\,d^8\,f^4-400\,B\,a^4\,b^{11}\,c\,d^{10}\,f^4+384\,B\,a^3\,b^{12}\,c^2\,d^9\,f^4+384\,B\,a^3\,b^{12}\,d^{11}\,f^4-224\,B\,a^2\,b^{13}\,c^3\,d^8\,f^4-224\,B\,a^2\,b^{13}\,c\,d^{10}\,f^4+80\,B\,a\,b^{14}\,c^2\,d^9\,f^4+80\,B\,a\,b^{14}\,d^{11}\,f^4-48\,B\,b^{15}\,c^3\,d^8\,f^4-48\,B\,b^{15}\,c\,d^{10}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{12}\,b\,c\,d^{10}\,f^2-20\,B^2\,a^{11}\,b^2\,c^2\,d^9\,f^2-4\,B^2\,a^{11}\,b^2\,d^{11}\,f^2+20\,B^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-8\,B^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^4\,c^2\,d^9\,f^2+44\,B^2\,a^9\,b^4\,d^{11}\,f^2-20\,B^2\,a^8\,b^5\,c^3\,d^8\,f^2-148\,B^2\,a^8\,b^5\,c\,d^{10}\,f^2+24\,B^2\,a^7\,b^6\,c^2\,d^9\,f^2-40\,B^2\,a^7\,b^6\,d^{11}\,f^2+40\,B^2\,a^6\,b^7\,c^3\,d^8\,f^2-112\,B^2\,a^6\,b^7\,c\,d^{10}\,f^2+8\,B^2\,a^5\,b^8\,c^2\,d^9\,f^2-168\,B^2\,a^5\,b^8\,d^{11}\,f^2+184\,B^2\,a^4\,b^9\,c^3\,d^8\,f^2+156\,B^2\,a^4\,b^9\,c\,d^{10}\,f^2+124\,B^2\,a^3\,b^{10}\,c^2\,d^9\,f^2-20\,B^2\,a^3\,b^{10}\,d^{11}\,f^2+68\,B^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+120\,B^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+100\,B^2\,a\,b^{12}\,c^2\,d^9\,f^2+60\,B^2\,a\,b^{12}\,d^{11}\,f^2-36\,B^2\,b^{13}\,c^3\,d^8\,f^2-12\,B^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}{4\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}}\right)\,\sqrt{4\,\left(B^2\,a^6\,d^2-4\,B^2\,a^5\,b\,c\,d+4\,B^2\,a^4\,b^2\,c^2-6\,B^2\,a^4\,b^2\,d^2+16\,B^2\,a^3\,b^3\,c\,d-8\,B^2\,a^2\,b^4\,c^2+9\,B^2\,a^2\,b^4\,d^2-12\,B^2\,a\,b^5\,c\,d+4\,B^2\,b^6\,c^2\right)\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}\,1{}\mathrm{i}}{2\,\left(-d\,a^9\,b\,f^2+c\,a^8\,b^2\,f^2-4\,d\,a^7\,b^3\,f^2+4\,c\,a^6\,b^4\,f^2-6\,d\,a^5\,b^5\,f^2+6\,c\,a^4\,b^6\,f^2-4\,d\,a^3\,b^7\,f^2+4\,c\,a^2\,b^8\,f^2-d\,a\,b^9\,f^2+c\,b^{10}\,f^2\right)}-\frac{\mathrm{atan}\left(\frac{\frac{\left(\frac{\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\,1{}\mathrm{i}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}-\frac{\left(\frac{\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\,1{}\mathrm{i}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{\frac{16\,\left(-9\,A^5\,a^4\,b^3\,c^2\,d^{11}-9\,A^5\,a^4\,b^3\,d^{13}+24\,A^5\,a^3\,b^4\,c^3\,d^{10}+24\,A^5\,a^3\,b^4\,c\,d^{12}-22\,A^5\,a^2\,b^5\,c^4\,d^9-22\,A^5\,a^2\,b^5\,c^2\,d^{11}+8\,A^5\,a\,b^6\,c^5\,d^8+8\,A^5\,a\,b^6\,c^3\,d^{10}+2\,A^5\,b^7\,c^4\,d^9+3\,A^5\,b^7\,c^2\,d^{11}+A^5\,b^7\,d^{13}\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}-\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}+\frac{\left(\frac{\left(\frac{8\,\left(-4\,A^3\,a^9\,b^2\,c^2\,d^{10}\,f^2-4\,A^3\,a^9\,b^2\,d^{12}\,f^2+4\,A^3\,a^8\,b^3\,c^3\,d^9\,f^2+4\,A^3\,a^8\,b^3\,c\,d^{11}\,f^2-160\,A^3\,a^7\,b^4\,c^2\,d^{10}\,f^2-160\,A^3\,a^7\,b^4\,d^{12}\,f^2+352\,A^3\,a^6\,b^5\,c^3\,d^9\,f^2+352\,A^3\,a^6\,b^5\,c\,d^{11}\,f^2-192\,A^3\,a^5\,b^6\,c^4\,d^8\,f^2-168\,A^3\,a^5\,b^6\,c^2\,d^{10}\,f^2+24\,A^3\,a^5\,b^6\,d^{12}\,f^2+72\,A^3\,a^4\,b^7\,c^3\,d^9\,f^2+72\,A^3\,a^4\,b^7\,c\,d^{11}\,f^2-128\,A^3\,a^3\,b^8\,c^4\,d^8\,f^2+128\,A^3\,a^3\,b^8\,d^{12}\,f^2-256\,A^3\,a^2\,b^9\,c^3\,d^9\,f^2-256\,A^3\,a^2\,b^9\,c\,d^{11}\,f^2+64\,A^3\,a\,b^{10}\,c^4\,d^8\,f^2+12\,A^3\,a\,b^{10}\,c^2\,d^{10}\,f^2-52\,A^3\,a\,b^{10}\,d^{12}\,f^2+20\,A^3\,b^{11}\,c^3\,d^9\,f^2+20\,A^3\,b^{11}\,c\,d^{11}\,f^2\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{\left(\frac{\left(\frac{8\,\left(-64\,A\,a^{12}\,b^3\,c^2\,d^9\,f^4-64\,A\,a^{12}\,b^3\,d^{11}\,f^4+64\,A\,a^{11}\,b^4\,c^3\,d^8\,f^4+64\,A\,a^{11}\,b^4\,c\,d^{10}\,f^4-288\,A\,a^{10}\,b^5\,c^2\,d^9\,f^4-288\,A\,a^{10}\,b^5\,d^{11}\,f^4+320\,A\,a^9\,b^6\,c^3\,d^8\,f^4+320\,A\,a^9\,b^6\,c\,d^{10}\,f^4-480\,A\,a^8\,b^7\,c^2\,d^9\,f^4-480\,A\,a^8\,b^7\,d^{11}\,f^4+640\,A\,a^7\,b^8\,c^3\,d^8\,f^4+640\,A\,a^7\,b^8\,c\,d^{10}\,f^4-320\,A\,a^6\,b^9\,c^2\,d^9\,f^4-320\,A\,a^6\,b^9\,d^{11}\,f^4+640\,A\,a^5\,b^{10}\,c^3\,d^8\,f^4+640\,A\,a^5\,b^{10}\,c\,d^{10}\,f^4+320\,A\,a^3\,b^{12}\,c^3\,d^8\,f^4+320\,A\,a^3\,b^{12}\,c\,d^{10}\,f^4+96\,A\,a^2\,b^{13}\,c^2\,d^9\,f^4+96\,A\,a^2\,b^{13}\,d^{11}\,f^4+64\,A\,a\,b^{14}\,c^3\,d^8\,f^4+64\,A\,a\,b^{14}\,c\,d^{10}\,f^4+32\,A\,b^{15}\,c^2\,d^9\,f^4+32\,A\,b^{15}\,d^{11}\,f^4\right)}{a^8\,f^5+4\,a^6\,b^2\,f^5+6\,a^4\,b^4\,f^5+4\,a^2\,b^6\,f^5+b^8\,f^5}+\frac{4\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\,\left(16\,a^{15}\,b^2\,c\,d^9\,f^4-16\,a^{14}\,b^3\,c^2\,d^8\,f^4-32\,a^{14}\,b^3\,d^{10}\,f^4+112\,a^{13}\,b^4\,c\,d^9\,f^4-48\,a^{12}\,b^5\,c^2\,d^8\,f^4-160\,a^{12}\,b^5\,d^{10}\,f^4+336\,a^{11}\,b^6\,c\,d^9\,f^4+48\,a^{10}\,b^7\,c^2\,d^8\,f^4-288\,a^{10}\,b^7\,d^{10}\,f^4+560\,a^9\,b^8\,c\,d^9\,f^4+400\,a^8\,b^9\,c^2\,d^8\,f^4-160\,a^8\,b^9\,d^{10}\,f^4+560\,a^7\,b^{10}\,c\,d^9\,f^4+720\,a^6\,b^{11}\,c^2\,d^8\,f^4+160\,a^6\,b^{11}\,d^{10}\,f^4+336\,a^5\,b^{12}\,c\,d^9\,f^4+624\,a^4\,b^{13}\,c^2\,d^8\,f^4+288\,a^4\,b^{13}\,d^{10}\,f^4+112\,a^3\,b^{14}\,c\,d^9\,f^4+272\,a^2\,b^{15}\,c^2\,d^8\,f^4+160\,a^2\,b^{15}\,d^{10}\,f^4+16\,a\,b^{16}\,c\,d^9\,f^4+48\,b^{17}\,c^2\,d^8\,f^4+32\,b^{17}\,d^{10}\,f^4\right)}{\left(a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{11}\,b^2\,c^2\,d^9\,f^2+4\,A^2\,a^{11}\,b^2\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^3\,c^3\,d^8\,f^2-56\,A^2\,a^{10}\,b^3\,c\,d^{10}\,f^2+100\,A^2\,a^9\,b^4\,c^2\,d^9\,f^2+84\,A^2\,a^9\,b^4\,d^{11}\,f^2-68\,A^2\,a^8\,b^5\,c^3\,d^8\,f^2-296\,A^2\,a^8\,b^5\,c\,d^{10}\,f^2+184\,A^2\,a^7\,b^6\,c^2\,d^9\,f^2+40\,A^2\,a^7\,b^6\,d^{11}\,f^2+8\,A^2\,a^6\,b^7\,c^3\,d^8\,f^2-304\,A^2\,a^6\,b^7\,c\,d^{10}\,f^2+168\,A^2\,a^5\,b^8\,c^2\,d^9\,f^2-88\,A^2\,a^5\,b^8\,d^{11}\,f^2+216\,A^2\,a^4\,b^9\,c^3\,d^8\,f^2+48\,A^2\,a^4\,b^9\,c\,d^{10}\,f^2+204\,A^2\,a^3\,b^{10}\,c^2\,d^9\,f^2+20\,A^2\,a^3\,b^{10}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{11}\,c^3\,d^8\,f^2+104\,A^2\,a^2\,b^{11}\,c\,d^{10}\,f^2+116\,A^2\,a\,b^{12}\,c^2\,d^9\,f^2+68\,A^2\,a\,b^{12}\,d^{11}\,f^2-20\,A^2\,b^{13}\,c^3\,d^8\,f^2-8\,A^2\,b^{13}\,c\,d^{10}\,f^2\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(9\,A^4\,a^6\,b^3\,c^2\,d^{10}-9\,A^4\,a^6\,b^3\,d^{12}-24\,A^4\,a^5\,b^4\,c^3\,d^9+60\,A^4\,a^5\,b^4\,c\,d^{11}+18\,A^4\,a^4\,b^5\,c^4\,d^8-123\,A^4\,a^4\,b^5\,c^2\,d^{10}+17\,A^4\,a^4\,b^5\,d^{12}+96\,A^4\,a^3\,b^6\,c^3\,d^9-56\,A^4\,a^3\,b^6\,c\,d^{11}-12\,A^4\,a^2\,b^7\,c^4\,d^8+63\,A^4\,a^2\,b^7\,c^2\,d^{10}-3\,A^4\,a^2\,b^7\,d^{12}-8\,A^4\,a\,b^8\,c^3\,d^9+12\,A^4\,a\,b^8\,c\,d^{11}+2\,A^4\,b^9\,c^4\,d^8+3\,A^4\,b^9\,c^2\,d^{10}+3\,A^4\,b^9\,d^{12}\right)}{a^8\,f^4+4\,a^6\,b^2\,f^4+6\,a^4\,b^4\,f^4+4\,a^2\,b^6\,f^4+b^8\,f^4}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}{4\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}}\right)\,\sqrt{-4\,\left(9\,A^2\,a^4\,b\,d^2-24\,A^2\,a^3\,b^2\,c\,d+16\,A^2\,a^2\,b^3\,c^2-6\,A^2\,a^2\,b^3\,d^2+8\,A^2\,a\,b^4\,c\,d+A^2\,b^5\,d^2\right)\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}\,1{}\mathrm{i}}{2\,\left(d\,a^9\,f^2-c\,a^8\,b\,f^2+4\,d\,a^7\,b^2\,f^2-4\,c\,a^6\,b^3\,f^2+6\,d\,a^5\,b^4\,f^2-6\,c\,a^4\,b^5\,f^2+4\,d\,a^3\,b^6\,f^2-4\,c\,a^2\,b^7\,f^2+d\,a\,b^8\,f^2-c\,b^9\,f^2\right)}-\frac{A\,b\,d\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\left(a^2+b^2\right)\,\left(b\,f\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)+a\,d\,f-b\,c\,f\right)}+\frac{B\,a\,d\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\left(a^2+b^2\right)\,\left(b\,f\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)+a\,d\,f-b\,c\,f\right)}-\frac{C\,a^2\,d\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{b\,\left(a^2+b^2\right)\,\left(b\,f\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)+a\,d\,f-b\,c\,f\right)}","Not used",1,"atan(((((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i - (((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i)/((((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(2*B^5*a^3*b^4*d^13 + 4*B^5*b^7*c^3*d^10 - 6*B^5*a*b^6*d^13 + 4*B^5*b^7*c*d^12 - 9*B^5*a^2*b^5*c^3*d^10 + 4*B^5*a^2*b^5*c^5*d^8 - 12*B^5*a^3*b^4*c^2*d^11 - 14*B^5*a^3*b^4*c^4*d^9 + 2*B^5*a^4*b^3*c^3*d^10 - 4*B^5*a^4*b^3*c^5*d^8 + 4*B^5*a^5*b^2*c^2*d^11 + 4*B^5*a^5*b^2*c^4*d^9 - B^5*a^6*b*c*d^12 + 6*B^5*a*b^6*c^4*d^9 - 13*B^5*a^2*b^5*c*d^12 + 6*B^5*a^4*b^3*c*d^12 - B^5*a^6*b*c^3*d^10))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5)))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*2i - atan(((((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i - (((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i)/((((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(C^5*a^8*d^13 + 10*C^5*a^2*b^6*d^13 + 27*C^5*a^4*b^4*d^13 + 10*C^5*a^6*b^2*d^13 + C^5*a^8*c^2*d^11 + 36*C^5*a^2*b^6*c^2*d^11 + 26*C^5*a^2*b^6*c^4*d^9 - 40*C^5*a^3*b^5*c^3*d^10 + 29*C^5*a^4*b^4*c^2*d^11 + 2*C^5*a^4*b^4*c^4*d^9 - 8*C^5*a^5*b^3*c^3*d^10 + 10*C^5*a^6*b^2*c^2*d^11 - 8*C^5*a*b^7*c*d^12 - 16*C^5*a*b^7*c^3*d^10 - 8*C^5*a*b^7*c^5*d^8 - 40*C^5*a^3*b^5*c*d^12 - 8*C^5*a^5*b^3*c*d^12))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5)))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*2i - atan(((((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i - (((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i)/((16*(A^5*b^7*d^13 - 9*A^5*a^4*b^3*d^13 + 3*A^5*b^7*c^2*d^11 + 2*A^5*b^7*c^4*d^9 - 22*A^5*a^2*b^5*c^2*d^11 - 22*A^5*a^2*b^5*c^4*d^9 + 24*A^5*a^3*b^4*c^3*d^10 - 9*A^5*a^4*b^3*c^2*d^11 + 8*A^5*a*b^6*c^3*d^10 + 8*A^5*a*b^6*c^5*d^8 + 24*A^5*a^3*b^4*c*d^12))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*2i - atan(((((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i - (((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i)/((16*(A^5*b^7*d^13 - 9*A^5*a^4*b^3*d^13 + 3*A^5*b^7*c^2*d^11 + 2*A^5*b^7*c^4*d^9 - 22*A^5*a^2*b^5*c^2*d^11 - 22*A^5*a^2*b^5*c^4*d^9 + 24*A^5*a^3*b^4*c^3*d^10 - 9*A^5*a^4*b^3*c^2*d^11 + 8*A^5*a*b^6*c^3*d^10 + 8*A^5*a*b^6*c^5*d^8 + 24*A^5*a^3*b^4*c*d^12))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (A^4*c^2 + A^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*2i - atan(((((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i - (((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i)/((((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(C^5*a^8*d^13 + 10*C^5*a^2*b^6*d^13 + 27*C^5*a^4*b^4*d^13 + 10*C^5*a^6*b^2*d^13 + C^5*a^8*c^2*d^11 + 36*C^5*a^2*b^6*c^2*d^11 + 26*C^5*a^2*b^6*c^4*d^9 - 40*C^5*a^3*b^5*c^3*d^10 + 29*C^5*a^4*b^4*c^2*d^11 + 2*C^5*a^4*b^4*c^4*d^9 - 8*C^5*a^5*b^3*c^3*d^10 + 10*C^5*a^6*b^2*c^2*d^11 - 8*C^5*a*b^7*c*d^12 - 16*C^5*a*b^7*c^3*d^10 - 8*C^5*a*b^7*c^5*d^8 - 40*C^5*a^3*b^5*c*d^12 - 8*C^5*a^5*b^3*c*d^12))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5)))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (C^4*c^2 + C^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*2i + atan(((((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i - (((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*1i)/((((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (16*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (16*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2) - (16*(2*B^5*a^3*b^4*d^13 + 4*B^5*b^7*c^3*d^10 - 6*B^5*a*b^6*d^13 + 4*B^5*b^7*c*d^12 - 9*B^5*a^2*b^5*c^3*d^10 + 4*B^5*a^2*b^5*c^5*d^8 - 12*B^5*a^3*b^4*c^2*d^11 - 14*B^5*a^3*b^4*c^4*d^9 + 2*B^5*a^4*b^3*c^3*d^10 - 4*B^5*a^4*b^3*c^5*d^8 + 4*B^5*a^5*b^2*c^2*d^11 + 4*B^5*a^5*b^2*c^4*d^9 - B^5*a^6*b*c*d^12 + 6*B^5*a*b^6*c^4*d^9 - 13*B^5*a^2*b^5*c*d^12 + 6*B^5*a^4*b^3*c*d^12 - B^5*a^6*b*c^3*d^10))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5)))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (B^4*c^2 + B^4*d^2)*(16*a^8*f^4 + 16*b^8*f^4 + 64*a^2*b^6*f^4 + 96*a^4*b^4*f^4 + 64*a^6*b^2*f^4))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)))^(1/2)*2i + (atan(-((((((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4) + (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (4*(c + d*tan(e + f*x))^(1/2)*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/((b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)) + (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2)*1i)/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)) - (((((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) + (((16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) + (4*(c + d*tan(e + f*x))^(1/2)*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/((b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)) - (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2)*1i)/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))/((((((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (((16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4) + (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) - (4*(c + d*tan(e + f*x))^(1/2)*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/((b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)) + (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)) - (16*(C^5*a^8*d^13 + 10*C^5*a^2*b^6*d^13 + 27*C^5*a^4*b^4*d^13 + 10*C^5*a^6*b^2*d^13 + C^5*a^8*c^2*d^11 + 36*C^5*a^2*b^6*c^2*d^11 + 26*C^5*a^2*b^6*c^4*d^9 - 40*C^5*a^3*b^5*c^3*d^10 + 29*C^5*a^4*b^4*c^2*d^11 + 2*C^5*a^4*b^4*c^4*d^9 - 8*C^5*a^5*b^3*c^3*d^10 + 10*C^5*a^6*b^2*c^2*d^11 - 8*C^5*a*b^7*c*d^12 - 16*C^5*a*b^7*c^3*d^10 - 8*C^5*a*b^7*c^5*d^8 - 40*C^5*a^3*b^5*c*d^12 - 8*C^5*a^5*b^3*c*d^12))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) + (((((8*(304*C^3*a^3*b^9*d^12*f^2 + 120*C^3*a^5*b^7*d^12*f^2 - 320*C^3*a^7*b^5*d^12*f^2 - 148*C^3*a^9*b^3*d^12*f^2 + 4*C^3*b^12*c^3*d^9*f^2 - 4*C^3*a*b^11*d^12*f^2 - 16*C^3*a^11*b*d^12*f^2 + 4*C^3*b^12*c*d^11*f^2 + 60*C^3*a*b^11*c^2*d^10*f^2 + 64*C^3*a*b^11*c^4*d^8*f^2 - 320*C^3*a^2*b^10*c*d^11*f^2 + 104*C^3*a^4*b^8*c*d^11*f^2 + 544*C^3*a^6*b^6*c*d^11*f^2 + 116*C^3*a^8*b^4*c*d^11*f^2 - 16*C^3*a^11*b*c^2*d^10*f^2 - 320*C^3*a^2*b^10*c^3*d^9*f^2 + 176*C^3*a^3*b^9*c^2*d^10*f^2 - 128*C^3*a^3*b^9*c^4*d^8*f^2 + 104*C^3*a^4*b^8*c^3*d^9*f^2 - 72*C^3*a^5*b^7*c^2*d^10*f^2 - 192*C^3*a^5*b^7*c^4*d^8*f^2 + 544*C^3*a^6*b^6*c^3*d^9*f^2 - 320*C^3*a^7*b^5*c^2*d^10*f^2 + 116*C^3*a^8*b^4*c^3*d^9*f^2 - 148*C^3*a^9*b^3*c^2*d^10*f^2))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) + (((16*(c + d*tan(e + f*x))^(1/2)*(52*C^2*a^3*b^11*d^11*f^2 + 128*C^2*a^5*b^9*d^11*f^2 + 424*C^2*a^7*b^7*d^11*f^2 + 380*C^2*a^9*b^5*d^11*f^2 + 100*C^2*a^11*b^3*d^11*f^2 - 20*C^2*b^14*c^3*d^8*f^2 + 60*C^2*a*b^13*d^11*f^2 + 8*C^2*a^13*b*d^11*f^2 - 4*C^2*a^14*c*d^10*f^2 - 12*C^2*b^14*c*d^10*f^2 + 84*C^2*a*b^13*c^2*d^9*f^2 + 60*C^2*a^2*b^12*c*d^10*f^2 - 116*C^2*a^4*b^10*c*d^10*f^2 - 604*C^2*a^6*b^8*c*d^10*f^2 - 596*C^2*a^8*b^6*c*d^10*f^2 - 220*C^2*a^10*b^4*c*d^10*f^2 - 44*C^2*a^12*b^2*c*d^10*f^2 + 116*C^2*a^2*b^12*c^3*d^8*f^2 + 108*C^2*a^3*b^11*c^2*d^9*f^2 + 216*C^2*a^4*b^10*c^3*d^8*f^2 + 104*C^2*a^5*b^9*c^2*d^9*f^2 + 8*C^2*a^6*b^8*c^3*d^8*f^2 + 248*C^2*a^7*b^7*c^2*d^9*f^2 - 68*C^2*a^8*b^6*c^3*d^8*f^2 + 196*C^2*a^9*b^5*c^2*d^9*f^2 + 4*C^2*a^10*b^4*c^3*d^8*f^2 + 28*C^2*a^11*b^3*c^2*d^9*f^2))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4) - (((8*(96*C*a^2*b^14*d^11*f^4 + 480*C*a^4*b^12*d^11*f^4 + 960*C*a^6*b^10*d^11*f^4 + 960*C*a^8*b^8*d^11*f^4 + 480*C*a^10*b^6*d^11*f^4 + 96*C*a^12*b^4*d^11*f^4 - 64*C*a*b^15*c^3*d^8*f^4 - 320*C*a^3*b^13*c*d^10*f^4 - 640*C*a^5*b^11*c*d^10*f^4 - 640*C*a^7*b^9*c*d^10*f^4 - 320*C*a^9*b^7*c*d^10*f^4 - 64*C*a^11*b^5*c*d^10*f^4 + 96*C*a^2*b^14*c^2*d^9*f^4 - 320*C*a^3*b^13*c^3*d^8*f^4 + 480*C*a^4*b^12*c^2*d^9*f^4 - 640*C*a^5*b^11*c^3*d^8*f^4 + 960*C*a^6*b^10*c^2*d^9*f^4 - 640*C*a^7*b^9*c^3*d^8*f^4 + 960*C*a^8*b^8*c^2*d^9*f^4 - 320*C*a^9*b^7*c^3*d^8*f^4 + 480*C*a^10*b^6*c^2*d^9*f^4 - 64*C*a^11*b^5*c^3*d^8*f^4 + 96*C*a^12*b^4*c^2*d^9*f^4 - 64*C*a*b^15*c*d^10*f^4))/(b^9*f^5 + a^8*b*f^5 + 4*a^2*b^7*f^5 + 6*a^4*b^5*f^5 + 4*a^6*b^3*f^5) + (4*(c + d*tan(e + f*x))^(1/2)*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2)*(32*b^18*d^10*f^4 + 160*a^2*b^16*d^10*f^4 + 288*a^4*b^14*d^10*f^4 + 160*a^6*b^12*d^10*f^4 - 160*a^8*b^10*d^10*f^4 - 288*a^10*b^8*d^10*f^4 - 160*a^12*b^6*d^10*f^4 - 32*a^14*b^4*d^10*f^4 + 48*b^18*c^2*d^8*f^4 + 272*a^2*b^16*c^2*d^8*f^4 + 624*a^4*b^14*c^2*d^8*f^4 + 720*a^6*b^12*c^2*d^8*f^4 + 400*a^8*b^10*c^2*d^8*f^4 + 48*a^10*b^8*c^2*d^8*f^4 - 48*a^12*b^6*c^2*d^8*f^4 - 16*a^14*b^4*c^2*d^8*f^4 + 16*a*b^17*c*d^9*f^4 + 112*a^3*b^15*c*d^9*f^4 + 336*a^5*b^13*c*d^9*f^4 + 560*a^7*b^11*c*d^9*f^4 + 560*a^9*b^9*c*d^9*f^4 + 336*a^11*b^7*c*d^9*f^4 + 112*a^13*b^5*c*d^9*f^4 + 16*a^15*b^3*c*d^9*f^4))/((b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)) - (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*b^10*d^12 - C^4*a^10*d^12 + 4*C^4*a^2*b^8*d^12 + 27*C^4*a^4*b^6*d^12 - 15*C^4*a^6*b^4*d^12 - 9*C^4*a^8*b^2*d^12 + C^4*a^10*c^2*d^10 + 4*C^4*b^10*c^2*d^10 + 2*C^4*b^10*c^4*d^8 + 24*C^4*a^2*b^8*c^2*d^10 - 12*C^4*a^2*b^8*c^4*d^8 + 104*C^4*a^3*b^7*c^3*d^9 - 197*C^4*a^4*b^6*c^2*d^10 + 18*C^4*a^4*b^6*c^4*d^8 - 32*C^4*a^5*b^5*c^3*d^9 - 17*C^4*a^6*b^4*c^2*d^10 - 8*C^4*a^7*b^3*c^3*d^9 + 9*C^4*a^8*b^2*c^2*d^10 + 4*C^4*a^9*b*c*d^11 - 40*C^4*a^3*b^7*c*d^11 + 132*C^4*a^5*b^5*c*d^11 + 48*C^4*a^7*b^3*c*d^11))/(b^9*f^4 + a^8*b*f^4 + 4*a^2*b^7*f^4 + 6*a^4*b^5*f^4 + 4*a^6*b^3*f^4))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2))/(4*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))))*(4*(C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 25*C^2*a^4*b^4*d^2 + 10*C^2*a^6*b^2*d^2 - 40*C^2*a^3*b^5*c*d - 8*C^2*a^5*b^3*c*d)*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2))^(1/2)*1i)/(2*(b^12*c*f^2 + 4*a^2*b^10*c*f^2 + 6*a^4*b^8*c*f^2 + 4*a^6*b^6*c*f^2 + a^8*b^4*c*f^2 - 4*a^3*b^9*d*f^2 - 6*a^5*b^7*d*f^2 - 4*a^7*b^5*d*f^2 - a^9*b^3*d*f^2 - a*b^11*d*f^2)) + (atan(((((16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4) - (((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (4*(c + d*tan(e + f*x))^(1/2)*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/((a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)) - (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2)*1i)/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)) + (((16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4) + (((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (4*(c + d*tan(e + f*x))^(1/2)*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/((a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)) + (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2)*1i)/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))/((16*(2*B^5*a^3*b^4*d^13 + 4*B^5*b^7*c^3*d^10 - 6*B^5*a*b^6*d^13 + 4*B^5*b^7*c*d^12 - 9*B^5*a^2*b^5*c^3*d^10 + 4*B^5*a^2*b^5*c^5*d^8 - 12*B^5*a^3*b^4*c^2*d^11 - 14*B^5*a^3*b^4*c^4*d^9 + 2*B^5*a^4*b^3*c^3*d^10 - 4*B^5*a^4*b^3*c^5*d^8 + 4*B^5*a^5*b^2*c^2*d^11 + 4*B^5*a^5*b^2*c^4*d^9 - B^5*a^6*b*c*d^12 + 6*B^5*a*b^6*c^4*d^9 - 13*B^5*a^2*b^5*c*d^12 + 6*B^5*a^4*b^3*c*d^12 - B^5*a^6*b*c^3*d^10))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4) - (((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (4*(c + d*tan(e + f*x))^(1/2)*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/((a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)) - (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)) - (((16*(c + d*tan(e + f*x))^(1/2)*(2*B^4*b^9*d^12 - 5*B^4*a^2*b^7*d^12 + 17*B^4*a^4*b^5*d^12 - 7*B^4*a^6*b^3*d^12 + 6*B^4*b^9*c^4*d^8 + B^4*a^8*b*d^12 + 77*B^4*a^2*b^7*c^2*d^10 - 8*B^4*a^2*b^7*c^4*d^8 + 60*B^4*a^3*b^6*c^3*d^9 - 87*B^4*a^4*b^5*c^2*d^10 + 14*B^4*a^4*b^5*c^4*d^8 - 36*B^4*a^5*b^4*c^3*d^9 + 27*B^4*a^6*b^3*c^2*d^10 - 4*B^4*a^6*b^3*c^4*d^8 + 4*B^4*a^7*b^2*c^3*d^9 + 12*B^4*a*b^8*c*d^11 - 28*B^4*a*b^8*c^3*d^9 - 64*B^4*a^3*b^6*c*d^11 + 44*B^4*a^5*b^4*c*d^11 - 8*B^4*a^7*b^2*c*d^11 - B^4*a^8*b*c^2*d^10))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4) + (((8*(156*B^3*a^2*b^9*d^12*f^2 - 16*B^3*a^4*b^7*d^12*f^2 - 120*B^3*a^6*b^5*d^12*f^2 + 48*B^3*a^8*b^3*d^12*f^2 + 12*B^3*b^11*c^2*d^10*f^2 + 12*B^3*b^11*c^4*d^8*f^2 - 4*B^3*a^10*b*d^12*f^2 - 124*B^3*a*b^10*c*d^11*f^2 - 124*B^3*a*b^10*c^3*d^9*f^2 + 224*B^3*a^3*b^8*c*d^11*f^2 + 200*B^3*a^5*b^6*c*d^11*f^2 - 128*B^3*a^7*b^4*c*d^11*f^2 + 20*B^3*a^9*b^2*c*d^11*f^2 - 4*B^3*a^10*b*c^2*d^10*f^2 + 44*B^3*a^2*b^9*c^2*d^10*f^2 - 112*B^3*a^2*b^9*c^4*d^8*f^2 + 224*B^3*a^3*b^8*c^3*d^9*f^2 - 40*B^3*a^4*b^7*c^2*d^10*f^2 - 24*B^3*a^4*b^7*c^4*d^8*f^2 + 200*B^3*a^5*b^6*c^3*d^9*f^2 - 40*B^3*a^6*b^5*c^2*d^10*f^2 + 80*B^3*a^6*b^5*c^4*d^8*f^2 - 128*B^3*a^7*b^4*c^3*d^9*f^2 + 28*B^3*a^8*b^3*c^2*d^10*f^2 - 20*B^3*a^8*b^3*c^4*d^8*f^2 + 20*B^3*a^9*b^2*c^3*d^9*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((((8*(80*B*a*b^14*d^11*f^4 - 48*B*b^15*c*d^10*f^4 + 384*B*a^3*b^12*d^11*f^4 + 720*B*a^5*b^10*d^11*f^4 + 640*B*a^7*b^8*d^11*f^4 + 240*B*a^9*b^6*d^11*f^4 - 16*B*a^13*b^2*d^11*f^4 - 48*B*b^15*c^3*d^8*f^4 + 80*B*a*b^14*c^2*d^9*f^4 - 224*B*a^2*b^13*c*d^10*f^4 - 400*B*a^4*b^11*c*d^10*f^4 - 320*B*a^6*b^9*c*d^10*f^4 - 80*B*a^8*b^7*c*d^10*f^4 + 32*B*a^10*b^5*c*d^10*f^4 + 16*B*a^12*b^3*c*d^10*f^4 - 224*B*a^2*b^13*c^3*d^8*f^4 + 384*B*a^3*b^12*c^2*d^9*f^4 - 400*B*a^4*b^11*c^3*d^8*f^4 + 720*B*a^5*b^10*c^2*d^9*f^4 - 320*B*a^6*b^9*c^3*d^8*f^4 + 640*B*a^7*b^8*c^2*d^9*f^4 - 80*B*a^8*b^7*c^3*d^8*f^4 + 240*B*a^9*b^6*c^2*d^9*f^4 + 32*B*a^10*b^5*c^3*d^8*f^4 + 16*B*a^12*b^3*c^3*d^8*f^4 - 16*B*a^13*b^2*c^2*d^9*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (4*(c + d*tan(e + f*x))^(1/2)*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/((a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)) + (16*(c + d*tan(e + f*x))^(1/2)*(44*B^2*a^9*b^4*d^11*f^2 - 168*B^2*a^5*b^8*d^11*f^2 - 40*B^2*a^7*b^6*d^11*f^2 - 20*B^2*a^3*b^10*d^11*f^2 - 4*B^2*a^11*b^2*d^11*f^2 - 36*B^2*b^13*c^3*d^8*f^2 + 60*B^2*a*b^12*d^11*f^2 - 12*B^2*b^13*c*d^10*f^2 + 4*B^2*a^12*b*c*d^10*f^2 + 100*B^2*a*b^12*c^2*d^9*f^2 + 120*B^2*a^2*b^11*c*d^10*f^2 + 156*B^2*a^4*b^9*c*d^10*f^2 - 112*B^2*a^6*b^7*c*d^10*f^2 - 148*B^2*a^8*b^5*c*d^10*f^2 - 8*B^2*a^10*b^3*c*d^10*f^2 + 68*B^2*a^2*b^11*c^3*d^8*f^2 + 124*B^2*a^3*b^10*c^2*d^9*f^2 + 184*B^2*a^4*b^9*c^3*d^8*f^2 + 8*B^2*a^5*b^8*c^2*d^9*f^2 + 40*B^2*a^6*b^7*c^3*d^8*f^2 + 24*B^2*a^7*b^6*c^2*d^9*f^2 - 20*B^2*a^8*b^5*c^3*d^8*f^2 + 20*B^2*a^9*b^4*c^2*d^9*f^2 + 20*B^2*a^10*b^3*c^3*d^8*f^2 - 20*B^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2))/(4*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))))*(4*(B^2*a^6*d^2 + 4*B^2*b^6*c^2 - 8*B^2*a^2*b^4*c^2 + 4*B^2*a^4*b^2*c^2 + 9*B^2*a^2*b^4*d^2 - 6*B^2*a^4*b^2*d^2 + 16*B^2*a^3*b^3*c*d - 12*B^2*a*b^5*c*d - 4*B^2*a^5*b*c*d)*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2))^(1/2)*1i)/(2*(b^10*c*f^2 + 4*a^2*b^8*c*f^2 + 6*a^4*b^6*c*f^2 + 4*a^6*b^4*c*f^2 + a^8*b^2*c*f^2 - 4*a^3*b^7*d*f^2 - 6*a^5*b^5*d*f^2 - 4*a^7*b^3*d*f^2 - a*b^9*d*f^2 - a^9*b*d*f^2)) - (atan(((((((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (4*(c + d*tan(e + f*x))^(1/2)*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/((a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) + (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) - (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2)*1i)/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) - (((((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (4*(c + d*tan(e + f*x))^(1/2)*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/((a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) - (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) + (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2)*1i)/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)))/((16*(A^5*b^7*d^13 - 9*A^5*a^4*b^3*d^13 + 3*A^5*b^7*c^2*d^11 + 2*A^5*b^7*c^4*d^9 - 22*A^5*a^2*b^5*c^2*d^11 - 22*A^5*a^2*b^5*c^4*d^9 + 24*A^5*a^3*b^4*c^3*d^10 - 9*A^5*a^4*b^3*c^2*d^11 + 8*A^5*a*b^6*c^3*d^10 + 8*A^5*a*b^6*c^5*d^8 + 24*A^5*a^3*b^4*c*d^12))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) - (4*(c + d*tan(e + f*x))^(1/2)*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/((a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) + (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) - (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) + (((((8*(128*A^3*a^3*b^8*d^12*f^2 + 24*A^3*a^5*b^6*d^12*f^2 - 160*A^3*a^7*b^4*d^12*f^2 - 4*A^3*a^9*b^2*d^12*f^2 + 20*A^3*b^11*c^3*d^9*f^2 - 52*A^3*a*b^10*d^12*f^2 + 20*A^3*b^11*c*d^11*f^2 + 12*A^3*a*b^10*c^2*d^10*f^2 + 64*A^3*a*b^10*c^4*d^8*f^2 - 256*A^3*a^2*b^9*c*d^11*f^2 + 72*A^3*a^4*b^7*c*d^11*f^2 + 352*A^3*a^6*b^5*c*d^11*f^2 + 4*A^3*a^8*b^3*c*d^11*f^2 - 256*A^3*a^2*b^9*c^3*d^9*f^2 - 128*A^3*a^3*b^8*c^4*d^8*f^2 + 72*A^3*a^4*b^7*c^3*d^9*f^2 - 168*A^3*a^5*b^6*c^2*d^10*f^2 - 192*A^3*a^5*b^6*c^4*d^8*f^2 + 352*A^3*a^6*b^5*c^3*d^9*f^2 - 160*A^3*a^7*b^4*c^2*d^10*f^2 + 4*A^3*a^8*b^3*c^3*d^9*f^2 - 4*A^3*a^9*b^2*c^2*d^10*f^2))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (((((8*(32*A*b^15*d^11*f^4 + 96*A*a^2*b^13*d^11*f^4 - 320*A*a^6*b^9*d^11*f^4 - 480*A*a^8*b^7*d^11*f^4 - 288*A*a^10*b^5*d^11*f^4 - 64*A*a^12*b^3*d^11*f^4 + 32*A*b^15*c^2*d^9*f^4 + 64*A*a*b^14*c^3*d^8*f^4 + 320*A*a^3*b^12*c*d^10*f^4 + 640*A*a^5*b^10*c*d^10*f^4 + 640*A*a^7*b^8*c*d^10*f^4 + 320*A*a^9*b^6*c*d^10*f^4 + 64*A*a^11*b^4*c*d^10*f^4 + 96*A*a^2*b^13*c^2*d^9*f^4 + 320*A*a^3*b^12*c^3*d^8*f^4 + 640*A*a^5*b^10*c^3*d^8*f^4 - 320*A*a^6*b^9*c^2*d^9*f^4 + 640*A*a^7*b^8*c^3*d^8*f^4 - 480*A*a^8*b^7*c^2*d^9*f^4 + 320*A*a^9*b^6*c^3*d^8*f^4 - 288*A*a^10*b^5*c^2*d^9*f^4 + 64*A*a^11*b^4*c^3*d^8*f^4 - 64*A*a^12*b^3*c^2*d^9*f^4 + 64*A*a*b^14*c*d^10*f^4))/(a^8*f^5 + b^8*f^5 + 4*a^2*b^6*f^5 + 6*a^4*b^4*f^5 + 4*a^6*b^2*f^5) + (4*(c + d*tan(e + f*x))^(1/2)*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2)*(32*b^17*d^10*f^4 + 160*a^2*b^15*d^10*f^4 + 288*a^4*b^13*d^10*f^4 + 160*a^6*b^11*d^10*f^4 - 160*a^8*b^9*d^10*f^4 - 288*a^10*b^7*d^10*f^4 - 160*a^12*b^5*d^10*f^4 - 32*a^14*b^3*d^10*f^4 + 48*b^17*c^2*d^8*f^4 + 272*a^2*b^15*c^2*d^8*f^4 + 624*a^4*b^13*c^2*d^8*f^4 + 720*a^6*b^11*c^2*d^8*f^4 + 400*a^8*b^9*c^2*d^8*f^4 + 48*a^10*b^7*c^2*d^8*f^4 - 48*a^12*b^5*c^2*d^8*f^4 - 16*a^14*b^3*c^2*d^8*f^4 + 16*a*b^16*c*d^9*f^4 + 112*a^3*b^14*c*d^9*f^4 + 336*a^5*b^12*c*d^9*f^4 + 560*a^7*b^10*c*d^9*f^4 + 560*a^9*b^8*c*d^9*f^4 + 336*a^11*b^6*c*d^9*f^4 + 112*a^13*b^4*c*d^9*f^4 + 16*a^15*b^2*c*d^9*f^4))/((a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) - (16*(c + d*tan(e + f*x))^(1/2)*(20*A^2*a^3*b^10*d^11*f^2 - 88*A^2*a^5*b^8*d^11*f^2 + 40*A^2*a^7*b^6*d^11*f^2 + 84*A^2*a^9*b^4*d^11*f^2 + 4*A^2*a^11*b^2*d^11*f^2 - 20*A^2*b^13*c^3*d^8*f^2 + 68*A^2*a*b^12*d^11*f^2 - 8*A^2*b^13*c*d^10*f^2 + 116*A^2*a*b^12*c^2*d^9*f^2 + 104*A^2*a^2*b^11*c*d^10*f^2 + 48*A^2*a^4*b^9*c*d^10*f^2 - 304*A^2*a^6*b^7*c*d^10*f^2 - 296*A^2*a^8*b^5*c*d^10*f^2 - 56*A^2*a^10*b^3*c*d^10*f^2 + 116*A^2*a^2*b^11*c^3*d^8*f^2 + 204*A^2*a^3*b^10*c^2*d^9*f^2 + 216*A^2*a^4*b^9*c^3*d^8*f^2 + 168*A^2*a^5*b^8*c^2*d^9*f^2 + 8*A^2*a^6*b^7*c^3*d^8*f^2 + 184*A^2*a^7*b^6*c^2*d^9*f^2 - 68*A^2*a^8*b^5*c^3*d^8*f^2 + 100*A^2*a^9*b^4*c^2*d^9*f^2 + 4*A^2*a^10*b^3*c^3*d^8*f^2 - 4*A^2*a^11*b^2*c^2*d^9*f^2))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) + (16*(c + d*tan(e + f*x))^(1/2)*(3*A^4*b^9*d^12 - 3*A^4*a^2*b^7*d^12 + 17*A^4*a^4*b^5*d^12 - 9*A^4*a^6*b^3*d^12 + 3*A^4*b^9*c^2*d^10 + 2*A^4*b^9*c^4*d^8 + 63*A^4*a^2*b^7*c^2*d^10 - 12*A^4*a^2*b^7*c^4*d^8 + 96*A^4*a^3*b^6*c^3*d^9 - 123*A^4*a^4*b^5*c^2*d^10 + 18*A^4*a^4*b^5*c^4*d^8 - 24*A^4*a^5*b^4*c^3*d^9 + 9*A^4*a^6*b^3*c^2*d^10 + 12*A^4*a*b^8*c*d^11 - 8*A^4*a*b^8*c^3*d^9 - 56*A^4*a^3*b^6*c*d^11 + 60*A^4*a^5*b^4*c*d^11))/(a^8*f^4 + b^8*f^4 + 4*a^2*b^6*f^4 + 6*a^4*b^4*f^4 + 4*a^6*b^2*f^4))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2))/(4*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))))*(-4*(A^2*b^5*d^2 + 16*A^2*a^2*b^3*c^2 - 6*A^2*a^2*b^3*d^2 + 9*A^2*a^4*b*d^2 - 24*A^2*a^3*b^2*c*d + 8*A^2*a*b^4*c*d)*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2))^(1/2)*1i)/(2*(a^9*d*f^2 - b^9*c*f^2 - 4*a^2*b^7*c*f^2 - 6*a^4*b^5*c*f^2 - 4*a^6*b^3*c*f^2 + 4*a^3*b^6*d*f^2 + 6*a^5*b^4*d*f^2 + 4*a^7*b^2*d*f^2 - a^8*b*c*f^2 + a*b^8*d*f^2)) - (A*b*d*(c + d*tan(e + f*x))^(1/2))/((a^2 + b^2)*(b*f*(c + d*tan(e + f*x)) + a*d*f - b*c*f)) + (B*a*d*(c + d*tan(e + f*x))^(1/2))/((a^2 + b^2)*(b*f*(c + d*tan(e + f*x)) + a*d*f - b*c*f)) - (C*a^2*d*(c + d*tan(e + f*x))^(1/2))/(b*(a^2 + b^2)*(b*f*(c + d*tan(e + f*x)) + a*d*f - b*c*f))","B"
96,-1,-1,543,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^3,x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
97,-1,-1,550,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^3*(c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
98,-1,-1,396,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
99,-1,-1,273,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
100,1,4260,187,44.865285,"\text{Not used}","int((c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\left(\frac{2\,C\,c^2}{d\,f}-\frac{2\,C\,\left(f\,c^2\,d+f\,d^3\right)}{d^2\,f^2}\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}-\ln\left(\frac{\left(\frac{16\,c\,d^2\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+B^2\,c^3\,f^2-3\,B^2\,c\,d^2\,f^2}{f^4}}\,\left(B\,c^2+B\,d^2+f\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+B^2\,c^3\,f^2-3\,B^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}-\frac{16\,B^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+B^2\,c^3\,f^2-3\,B^2\,c\,d^2\,f^2}{f^4}}}{2}-\frac{8\,B^3\,d^2\,\left(c^2-d^2\right)\,{\left(c^2+d^2\right)}^2}{f^3}\right)\,\sqrt{\frac{\sqrt{-9\,B^4\,c^4\,d^2\,f^4+6\,B^4\,c^2\,d^4\,f^4-B^4\,d^6\,f^4}+B^2\,c^3\,f^2-3\,B^2\,c\,d^2\,f^2}{4\,f^4}}-\ln\left(\frac{\left(\frac{16\,c\,d^2\,\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-B^2\,c^3\,f^2+3\,B^2\,c\,d^2\,f^2}{f^4}}\,\left(B\,c^2+B\,d^2+f\,\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-B^2\,c^3\,f^2+3\,B^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}-\frac{16\,B^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-B^2\,c^3\,f^2+3\,B^2\,c\,d^2\,f^2}{f^4}}}{2}-\frac{8\,B^3\,d^2\,\left(c^2-d^2\right)\,{\left(c^2+d^2\right)}^2}{f^3}\right)\,\sqrt{-\frac{\sqrt{-9\,B^4\,c^4\,d^2\,f^4+6\,B^4\,c^2\,d^4\,f^4-B^4\,d^6\,f^4}-B^2\,c^3\,f^2+3\,B^2\,c\,d^2\,f^2}{4\,f^4}}+\ln\left(\frac{\left(\frac{16\,c\,d^2\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+B^2\,c^3\,f^2-3\,B^2\,c\,d^2\,f^2}{f^4}}\,\left(B\,c^2+B\,d^2-f\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+B^2\,c^3\,f^2-3\,B^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}+\frac{16\,B^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+B^2\,c^3\,f^2-3\,B^2\,c\,d^2\,f^2}{f^4}}}{2}-\frac{8\,B^3\,d^2\,\left(c^2-d^2\right)\,{\left(c^2+d^2\right)}^2}{f^3}\right)\,\sqrt{\frac{\sqrt{-9\,B^4\,c^4\,d^2\,f^4+6\,B^4\,c^2\,d^4\,f^4-B^4\,d^6\,f^4}}{4\,f^4}+\frac{B^2\,c^3}{4\,f^2}-\frac{3\,B^2\,c\,d^2}{4\,f^2}}+\ln\left(\frac{\left(\frac{16\,c\,d^2\,\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-B^2\,c^3\,f^2+3\,B^2\,c\,d^2\,f^2}{f^4}}\,\left(B\,c^2+B\,d^2-f\,\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-B^2\,c^3\,f^2+3\,B^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}+\frac{16\,B^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-B^2\,c^3\,f^2+3\,B^2\,c\,d^2\,f^2}{f^4}}}{2}-\frac{8\,B^3\,d^2\,\left(c^2-d^2\right)\,{\left(c^2+d^2\right)}^2}{f^3}\right)\,\sqrt{\frac{B^2\,c^3}{4\,f^2}-\frac{\sqrt{-9\,B^4\,c^4\,d^2\,f^4+6\,B^4\,c^2\,d^4\,f^4-B^4\,d^6\,f^4}}{4\,f^4}-\frac{3\,B^2\,c\,d^2}{4\,f^2}}-\ln\left(\frac{\left(\frac{16\,d^2\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+A^2\,c^3\,f^2-3\,A^2\,c\,d^2\,f^2}{f^4}}\,\left(A\,d^3+A\,c^2\,d+c\,f\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+A^2\,c^3\,f^2-3\,A^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}+\frac{16\,A^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+A^2\,c^3\,f^2-3\,A^2\,c\,d^2\,f^2}{f^4}}}{2}-\frac{16\,A^3\,c\,d^3\,{\left(c^2+d^2\right)}^2}{f^3}\right)\,\sqrt{-\frac{\sqrt{-9\,A^4\,c^4\,d^2\,f^4+6\,A^4\,c^2\,d^4\,f^4-A^4\,d^6\,f^4}+A^2\,c^3\,f^2-3\,A^2\,c\,d^2\,f^2}{4\,f^4}}-\ln\left(\frac{\left(\frac{16\,d^2\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-A^2\,c^3\,f^2+3\,A^2\,c\,d^2\,f^2}{f^4}}\,\left(A\,d^3+A\,c^2\,d+c\,f\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-A^2\,c^3\,f^2+3\,A^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}+\frac{16\,A^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-A^2\,c^3\,f^2+3\,A^2\,c\,d^2\,f^2}{f^4}}}{2}-\frac{16\,A^3\,c\,d^3\,{\left(c^2+d^2\right)}^2}{f^3}\right)\,\sqrt{\frac{\sqrt{-9\,A^4\,c^4\,d^2\,f^4+6\,A^4\,c^2\,d^4\,f^4-A^4\,d^6\,f^4}-A^2\,c^3\,f^2+3\,A^2\,c\,d^2\,f^2}{4\,f^4}}+\ln\left(\frac{\left(\frac{16\,d^2\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-A^2\,c^3\,f^2+3\,A^2\,c\,d^2\,f^2}{f^4}}\,\left(A\,d^3+A\,c^2\,d-c\,f\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-A^2\,c^3\,f^2+3\,A^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}-\frac{16\,A^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-A^2\,c^3\,f^2+3\,A^2\,c\,d^2\,f^2}{f^4}}}{2}-\frac{16\,A^3\,c\,d^3\,{\left(c^2+d^2\right)}^2}{f^3}\right)\,\sqrt{\frac{\sqrt{-9\,A^4\,c^4\,d^2\,f^4+6\,A^4\,c^2\,d^4\,f^4-A^4\,d^6\,f^4}}{4\,f^4}-\frac{A^2\,c^3}{4\,f^2}+\frac{3\,A^2\,c\,d^2}{4\,f^2}}+\ln\left(\frac{\left(\frac{16\,d^2\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+A^2\,c^3\,f^2-3\,A^2\,c\,d^2\,f^2}{f^4}}\,\left(A\,d^3+A\,c^2\,d-c\,f\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+A^2\,c^3\,f^2-3\,A^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}-\frac{16\,A^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+A^2\,c^3\,f^2-3\,A^2\,c\,d^2\,f^2}{f^4}}}{2}-\frac{16\,A^3\,c\,d^3\,{\left(c^2+d^2\right)}^2}{f^3}\right)\,\sqrt{\frac{3\,A^2\,c\,d^2}{4\,f^2}-\frac{A^2\,c^3}{4\,f^2}-\frac{\sqrt{-9\,A^4\,c^4\,d^2\,f^4+6\,A^4\,c^2\,d^4\,f^4-A^4\,d^6\,f^4}}{4\,f^4}}-\ln\left(\frac{16\,C^3\,c\,d^3\,{\left(c^2+d^2\right)}^2}{f^3}-\frac{\left(\frac{16\,d^2\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+C^2\,c^3\,f^2-3\,C^2\,c\,d^2\,f^2}{f^4}}\,\left(C\,d^3+C\,c^2\,d-c\,f\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+C^2\,c^3\,f^2-3\,C^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}-\frac{16\,C^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+C^2\,c^3\,f^2-3\,C^2\,c\,d^2\,f^2}{f^4}}}{2}\right)\,\sqrt{-\frac{\sqrt{-9\,C^4\,c^4\,d^2\,f^4+6\,C^4\,c^2\,d^4\,f^4-C^4\,d^6\,f^4}+C^2\,c^3\,f^2-3\,C^2\,c\,d^2\,f^2}{4\,f^4}}-\ln\left(\frac{16\,C^3\,c\,d^3\,{\left(c^2+d^2\right)}^2}{f^3}-\frac{\left(\frac{16\,d^2\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-C^2\,c^3\,f^2+3\,C^2\,c\,d^2\,f^2}{f^4}}\,\left(C\,d^3+C\,c^2\,d-c\,f\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-C^2\,c^3\,f^2+3\,C^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}-\frac{16\,C^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-C^2\,c^3\,f^2+3\,C^2\,c\,d^2\,f^2}{f^4}}}{2}\right)\,\sqrt{\frac{\sqrt{-9\,C^4\,c^4\,d^2\,f^4+6\,C^4\,c^2\,d^4\,f^4-C^4\,d^6\,f^4}-C^2\,c^3\,f^2+3\,C^2\,c\,d^2\,f^2}{4\,f^4}}+\ln\left(\frac{16\,C^3\,c\,d^3\,{\left(c^2+d^2\right)}^2}{f^3}-\frac{\left(\frac{16\,d^2\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-C^2\,c^3\,f^2+3\,C^2\,c\,d^2\,f^2}{f^4}}\,\left(C\,d^3+C\,c^2\,d+c\,f\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-C^2\,c^3\,f^2+3\,C^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}+\frac{16\,C^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}-C^2\,c^3\,f^2+3\,C^2\,c\,d^2\,f^2}{f^4}}}{2}\right)\,\sqrt{\frac{\sqrt{-9\,C^4\,c^4\,d^2\,f^4+6\,C^4\,c^2\,d^4\,f^4-C^4\,d^6\,f^4}}{4\,f^4}-\frac{C^2\,c^3}{4\,f^2}+\frac{3\,C^2\,c\,d^2}{4\,f^2}}+\ln\left(\frac{16\,C^3\,c\,d^3\,{\left(c^2+d^2\right)}^2}{f^3}-\frac{\left(\frac{16\,d^2\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+C^2\,c^3\,f^2-3\,C^2\,c\,d^2\,f^2}{f^4}}\,\left(C\,d^3+C\,c^2\,d+c\,f\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+C^2\,c^3\,f^2-3\,C^2\,c\,d^2\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{f}+\frac{16\,C^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^4-6\,c^2\,d^2+d^4\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(3\,c^2-d^2\right)}^2}+C^2\,c^3\,f^2-3\,C^2\,c\,d^2\,f^2}{f^4}}}{2}\right)\,\sqrt{\frac{3\,C^2\,c\,d^2}{4\,f^2}-\frac{C^2\,c^3}{4\,f^2}-\frac{\sqrt{-9\,C^4\,c^4\,d^2\,f^4+6\,C^4\,c^2\,d^4\,f^4-C^4\,d^6\,f^4}}{4\,f^4}}+\frac{2\,B\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,f}+\frac{2\,A\,d\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f}+\frac{2\,B\,c\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f}+\frac{2\,C\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}}{5\,d\,f}","Not used",1,"((2*C*c^2)/(d*f) - (2*C*(d^3*f + c^2*d*f))/(d^2*f^2))*(c + d*tan(e + f*x))^(1/2) - log((((16*c*d^2*(((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + B^2*c^3*f^2 - 3*B^2*c*d^2*f^2)/f^4)^(1/2)*(B*c^2 + B*d^2 + f*(((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + B^2*c^3*f^2 - 3*B^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f - (16*B^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + B^2*c^3*f^2 - 3*B^2*c*d^2*f^2)/f^4)^(1/2))/2 - (8*B^3*d^2*(c^2 - d^2)*(c^2 + d^2)^2)/f^3)*(((6*B^4*c^2*d^4*f^4 - B^4*d^6*f^4 - 9*B^4*c^4*d^2*f^4)^(1/2) + B^2*c^3*f^2 - 3*B^2*c*d^2*f^2)/(4*f^4))^(1/2) - log((((16*c*d^2*(-((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - B^2*c^3*f^2 + 3*B^2*c*d^2*f^2)/f^4)^(1/2)*(B*c^2 + B*d^2 + f*(-((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - B^2*c^3*f^2 + 3*B^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f - (16*B^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(-((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - B^2*c^3*f^2 + 3*B^2*c*d^2*f^2)/f^4)^(1/2))/2 - (8*B^3*d^2*(c^2 - d^2)*(c^2 + d^2)^2)/f^3)*(-((6*B^4*c^2*d^4*f^4 - B^4*d^6*f^4 - 9*B^4*c^4*d^2*f^4)^(1/2) - B^2*c^3*f^2 + 3*B^2*c*d^2*f^2)/(4*f^4))^(1/2) + log((((16*c*d^2*(((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + B^2*c^3*f^2 - 3*B^2*c*d^2*f^2)/f^4)^(1/2)*(B*c^2 + B*d^2 - f*(((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + B^2*c^3*f^2 - 3*B^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f + (16*B^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + B^2*c^3*f^2 - 3*B^2*c*d^2*f^2)/f^4)^(1/2))/2 - (8*B^3*d^2*(c^2 - d^2)*(c^2 + d^2)^2)/f^3)*((6*B^4*c^2*d^4*f^4 - B^4*d^6*f^4 - 9*B^4*c^4*d^2*f^4)^(1/2)/(4*f^4) + (B^2*c^3)/(4*f^2) - (3*B^2*c*d^2)/(4*f^2))^(1/2) + log((((16*c*d^2*(-((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - B^2*c^3*f^2 + 3*B^2*c*d^2*f^2)/f^4)^(1/2)*(B*c^2 + B*d^2 - f*(-((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - B^2*c^3*f^2 + 3*B^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f + (16*B^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(-((-B^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - B^2*c^3*f^2 + 3*B^2*c*d^2*f^2)/f^4)^(1/2))/2 - (8*B^3*d^2*(c^2 - d^2)*(c^2 + d^2)^2)/f^3)*((B^2*c^3)/(4*f^2) - (6*B^4*c^2*d^4*f^4 - B^4*d^6*f^4 - 9*B^4*c^4*d^2*f^4)^(1/2)/(4*f^4) - (3*B^2*c*d^2)/(4*f^2))^(1/2) - log((((16*d^2*(-((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + A^2*c^3*f^2 - 3*A^2*c*d^2*f^2)/f^4)^(1/2)*(A*d^3 + A*c^2*d + c*f*(-((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + A^2*c^3*f^2 - 3*A^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f + (16*A^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(-((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + A^2*c^3*f^2 - 3*A^2*c*d^2*f^2)/f^4)^(1/2))/2 - (16*A^3*c*d^3*(c^2 + d^2)^2)/f^3)*(-((6*A^4*c^2*d^4*f^4 - A^4*d^6*f^4 - 9*A^4*c^4*d^2*f^4)^(1/2) + A^2*c^3*f^2 - 3*A^2*c*d^2*f^2)/(4*f^4))^(1/2) - log((((16*d^2*(((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - A^2*c^3*f^2 + 3*A^2*c*d^2*f^2)/f^4)^(1/2)*(A*d^3 + A*c^2*d + c*f*(((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - A^2*c^3*f^2 + 3*A^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f + (16*A^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - A^2*c^3*f^2 + 3*A^2*c*d^2*f^2)/f^4)^(1/2))/2 - (16*A^3*c*d^3*(c^2 + d^2)^2)/f^3)*(((6*A^4*c^2*d^4*f^4 - A^4*d^6*f^4 - 9*A^4*c^4*d^2*f^4)^(1/2) - A^2*c^3*f^2 + 3*A^2*c*d^2*f^2)/(4*f^4))^(1/2) + log((((16*d^2*(((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - A^2*c^3*f^2 + 3*A^2*c*d^2*f^2)/f^4)^(1/2)*(A*d^3 + A*c^2*d - c*f*(((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - A^2*c^3*f^2 + 3*A^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f - (16*A^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - A^2*c^3*f^2 + 3*A^2*c*d^2*f^2)/f^4)^(1/2))/2 - (16*A^3*c*d^3*(c^2 + d^2)^2)/f^3)*((6*A^4*c^2*d^4*f^4 - A^4*d^6*f^4 - 9*A^4*c^4*d^2*f^4)^(1/2)/(4*f^4) - (A^2*c^3)/(4*f^2) + (3*A^2*c*d^2)/(4*f^2))^(1/2) + log((((16*d^2*(-((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + A^2*c^3*f^2 - 3*A^2*c*d^2*f^2)/f^4)^(1/2)*(A*d^3 + A*c^2*d - c*f*(-((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + A^2*c^3*f^2 - 3*A^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f - (16*A^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(-((-A^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + A^2*c^3*f^2 - 3*A^2*c*d^2*f^2)/f^4)^(1/2))/2 - (16*A^3*c*d^3*(c^2 + d^2)^2)/f^3)*((3*A^2*c*d^2)/(4*f^2) - (A^2*c^3)/(4*f^2) - (6*A^4*c^2*d^4*f^4 - A^4*d^6*f^4 - 9*A^4*c^4*d^2*f^4)^(1/2)/(4*f^4))^(1/2) - log((16*C^3*c*d^3*(c^2 + d^2)^2)/f^3 - (((16*d^2*(-((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + C^2*c^3*f^2 - 3*C^2*c*d^2*f^2)/f^4)^(1/2)*(C*d^3 + C*c^2*d - c*f*(-((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + C^2*c^3*f^2 - 3*C^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f - (16*C^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(-((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + C^2*c^3*f^2 - 3*C^2*c*d^2*f^2)/f^4)^(1/2))/2)*(-((6*C^4*c^2*d^4*f^4 - C^4*d^6*f^4 - 9*C^4*c^4*d^2*f^4)^(1/2) + C^2*c^3*f^2 - 3*C^2*c*d^2*f^2)/(4*f^4))^(1/2) - log((16*C^3*c*d^3*(c^2 + d^2)^2)/f^3 - (((16*d^2*(((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - C^2*c^3*f^2 + 3*C^2*c*d^2*f^2)/f^4)^(1/2)*(C*d^3 + C*c^2*d - c*f*(((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - C^2*c^3*f^2 + 3*C^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f - (16*C^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - C^2*c^3*f^2 + 3*C^2*c*d^2*f^2)/f^4)^(1/2))/2)*(((6*C^4*c^2*d^4*f^4 - C^4*d^6*f^4 - 9*C^4*c^4*d^2*f^4)^(1/2) - C^2*c^3*f^2 + 3*C^2*c*d^2*f^2)/(4*f^4))^(1/2) + log((16*C^3*c*d^3*(c^2 + d^2)^2)/f^3 - (((16*d^2*(((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - C^2*c^3*f^2 + 3*C^2*c*d^2*f^2)/f^4)^(1/2)*(C*d^3 + C*c^2*d + c*f*(((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - C^2*c^3*f^2 + 3*C^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f + (16*C^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) - C^2*c^3*f^2 + 3*C^2*c*d^2*f^2)/f^4)^(1/2))/2)*((6*C^4*c^2*d^4*f^4 - C^4*d^6*f^4 - 9*C^4*c^4*d^2*f^4)^(1/2)/(4*f^4) - (C^2*c^3)/(4*f^2) + (3*C^2*c*d^2)/(4*f^2))^(1/2) + log((16*C^3*c*d^3*(c^2 + d^2)^2)/f^3 - (((16*d^2*(-((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + C^2*c^3*f^2 - 3*C^2*c*d^2*f^2)/f^4)^(1/2)*(C*d^3 + C*c^2*d + c*f*(-((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + C^2*c^3*f^2 - 3*C^2*c*d^2*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/f + (16*C^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^4 + d^4 - 6*c^2*d^2))/f^2)*(-((-C^4*d^2*f^4*(3*c^2 - d^2)^2)^(1/2) + C^2*c^3*f^2 - 3*C^2*c*d^2*f^2)/f^4)^(1/2))/2)*((3*C^2*c*d^2)/(4*f^2) - (C^2*c^3)/(4*f^2) - (6*C^4*c^2*d^4*f^4 - C^4*d^6*f^4 - 9*C^4*c^4*d^2*f^4)^(1/2)/(4*f^4))^(1/2) + (2*B*(c + d*tan(e + f*x))^(3/2))/(3*f) + (2*A*d*(c + d*tan(e + f*x))^(1/2))/f + (2*B*c*(c + d*tan(e + f*x))^(1/2))/f + (2*C*(c + d*tan(e + f*x))^(5/2))/(5*d*f)","B"
101,1,106783,271,58.880584,"\text{Not used}","int(((c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x)),x)","-\left(\frac{4\,C\,c}{b\,f}+\frac{2\,C\,\left(a\,d\,f-3\,b\,c\,f\right)}{b^2\,f^2}\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}-\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\left(\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{64\,\left(-2\,A^5\,a^3\,b\,c^5\,d^{13}-4\,A^5\,a^3\,b\,c^3\,d^{15}-2\,A^5\,a^3\,b\,c\,d^{17}+7\,A^5\,a^2\,b^2\,c^6\,d^{12}+15\,A^5\,a^2\,b^2\,c^4\,d^{14}+9\,A^5\,a^2\,b^2\,c^2\,d^{16}+A^5\,a^2\,b^2\,d^{18}-8\,A^5\,a\,b^3\,c^7\,d^{11}-18\,A^5\,a\,b^3\,c^5\,d^{13}-12\,A^5\,a\,b^3\,c^3\,d^{15}-2\,A^5\,a\,b^3\,c\,d^{17}+3\,A^5\,b^4\,c^8\,d^{10}+7\,A^5\,b^4\,c^6\,d^{12}+5\,A^5\,b^4\,c^4\,d^{14}+A^5\,b^4\,c^2\,d^{16}\right)}{f^5}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}-4\,A^2\,a^2\,c^3\,f^2+4\,A^2\,b^2\,c^3\,f^2+8\,A^2\,a\,b\,d^3\,f^2+12\,A^2\,a^2\,c\,d^2\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2-24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\left(\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{64\,\left(-2\,A^5\,a^3\,b\,c^5\,d^{13}-4\,A^5\,a^3\,b\,c^3\,d^{15}-2\,A^5\,a^3\,b\,c\,d^{17}+7\,A^5\,a^2\,b^2\,c^6\,d^{12}+15\,A^5\,a^2\,b^2\,c^4\,d^{14}+9\,A^5\,a^2\,b^2\,c^2\,d^{16}+A^5\,a^2\,b^2\,d^{18}-8\,A^5\,a\,b^3\,c^7\,d^{11}-18\,A^5\,a\,b^3\,c^5\,d^{13}-12\,A^5\,a\,b^3\,c^3\,d^{15}-2\,A^5\,a\,b^3\,c\,d^{17}+3\,A^5\,b^4\,c^8\,d^{10}+7\,A^5\,b^4\,c^6\,d^{12}+5\,A^5\,b^4\,c^4\,d^{14}+A^5\,b^4\,c^2\,d^{16}\right)}{f^5}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A^2\,a\,b\,c^2\,d\,f^2-16\,A^2\,a\,b\,d^3\,f^2-8\,A^2\,b^2\,c^3\,f^2+24\,A^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(A^4\,c^6+3\,A^4\,c^4\,d^2+3\,A^4\,c^2\,d^4+A^4\,d^6\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,A^2\,b^2\,c^3\,f^2-8\,A^2\,a\,b\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2+24\,A^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\left(\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{64\,\left(B^5\,a^5\,c^6\,d^{12}+B^5\,a^5\,c^4\,d^{14}-B^5\,a^5\,c^2\,d^{16}-B^5\,a^5\,d^{18}-4\,B^5\,a^4\,b\,c^7\,d^{11}-6\,B^5\,a^4\,b\,c^5\,d^{13}+2\,B^5\,a^4\,b\,c\,d^{17}+6\,B^5\,a^3\,b^2\,c^8\,d^{10}+13\,B^5\,a^3\,b^2\,c^6\,d^{12}+9\,B^5\,a^3\,b^2\,c^4\,d^{14}+3\,B^5\,a^3\,b^2\,c^2\,d^{16}+B^5\,a^3\,b^2\,d^{18}-4\,B^5\,a^2\,b^3\,c^9\,d^9-12\,B^5\,a^2\,b^3\,c^7\,d^{11}-14\,B^5\,a^2\,b^3\,c^5\,d^{13}-8\,B^5\,a^2\,b^3\,c^3\,d^{15}-2\,B^5\,a^2\,b^3\,c\,d^{17}+B^5\,a\,b^4\,c^{10}\,d^8+4\,B^5\,a\,b^4\,c^8\,d^{10}+6\,B^5\,a\,b^4\,c^6\,d^{12}+4\,B^5\,a\,b^4\,c^4\,d^{14}+B^5\,a\,b^4\,c^2\,d^{16}\right)}{b\,f^5}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}-4\,B^2\,a^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2+8\,B^2\,a\,b\,d^3\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2-24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\left(\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{64\,\left(B^5\,a^5\,c^6\,d^{12}+B^5\,a^5\,c^4\,d^{14}-B^5\,a^5\,c^2\,d^{16}-B^5\,a^5\,d^{18}-4\,B^5\,a^4\,b\,c^7\,d^{11}-6\,B^5\,a^4\,b\,c^5\,d^{13}+2\,B^5\,a^4\,b\,c\,d^{17}+6\,B^5\,a^3\,b^2\,c^8\,d^{10}+13\,B^5\,a^3\,b^2\,c^6\,d^{12}+9\,B^5\,a^3\,b^2\,c^4\,d^{14}+3\,B^5\,a^3\,b^2\,c^2\,d^{16}+B^5\,a^3\,b^2\,d^{18}-4\,B^5\,a^2\,b^3\,c^9\,d^9-12\,B^5\,a^2\,b^3\,c^7\,d^{11}-14\,B^5\,a^2\,b^3\,c^5\,d^{13}-8\,B^5\,a^2\,b^3\,c^3\,d^{15}-2\,B^5\,a^2\,b^3\,c\,d^{17}+B^5\,a\,b^4\,c^{10}\,d^8+4\,B^5\,a\,b^4\,c^8\,d^{10}+6\,B^5\,a\,b^4\,c^6\,d^{12}+4\,B^5\,a\,b^4\,c^4\,d^{14}+B^5\,a\,b^4\,c^2\,d^{16}\right)}{b\,f^5}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^2\,c^3\,f^2-24\,B^2\,a^2\,c\,d^2\,f^2+48\,B^2\,a\,b\,c^2\,d\,f^2-16\,B^2\,a\,b\,d^3\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(B^4\,c^6+3\,B^4\,c^4\,d^2+3\,B^4\,c^2\,d^4+B^4\,d^6\right)}+4\,B^2\,a^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2-8\,B^2\,a\,b\,d^3\,f^2-12\,B^2\,a^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2+24\,B^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\left(\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{64\,\left(2\,C^5\,a^7\,c^5\,d^{13}+4\,C^5\,a^7\,c^3\,d^{15}+2\,C^5\,a^7\,c\,d^{17}-7\,C^5\,a^6\,b\,c^6\,d^{12}-15\,C^5\,a^6\,b\,c^4\,d^{14}-9\,C^5\,a^6\,b\,c^2\,d^{16}-C^5\,a^6\,b\,d^{18}+8\,C^5\,a^5\,b^2\,c^7\,d^{11}+18\,C^5\,a^5\,b^2\,c^5\,d^{13}+12\,C^5\,a^5\,b^2\,c^3\,d^{15}+2\,C^5\,a^5\,b^2\,c\,d^{17}-2\,C^5\,a^4\,b^3\,c^8\,d^{10}-3\,C^5\,a^4\,b^3\,c^6\,d^{12}+C^5\,a^4\,b^3\,c^4\,d^{14}+3\,C^5\,a^4\,b^3\,c^2\,d^{16}+C^5\,a^4\,b^3\,d^{18}-2\,C^5\,a^3\,b^4\,c^9\,d^9-8\,C^5\,a^3\,b^4\,c^7\,d^{11}-12\,C^5\,a^3\,b^4\,c^5\,d^{13}-8\,C^5\,a^3\,b^4\,c^3\,d^{15}-2\,C^5\,a^3\,b^4\,c\,d^{17}+C^5\,a^2\,b^5\,c^{10}\,d^8+4\,C^5\,a^2\,b^5\,c^8\,d^{10}+6\,C^5\,a^2\,b^5\,c^6\,d^{12}+4\,C^5\,a^2\,b^5\,c^4\,d^{14}+C^5\,a^2\,b^5\,c^2\,d^{16}\right)}{b^3\,f^5}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}-4\,C^2\,a^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2+8\,C^2\,a\,b\,d^3\,f^2+12\,C^2\,a^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2-24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\left(\left(\left(\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}-\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}+\frac{64\,\left(2\,C^5\,a^7\,c^5\,d^{13}+4\,C^5\,a^7\,c^3\,d^{15}+2\,C^5\,a^7\,c\,d^{17}-7\,C^5\,a^6\,b\,c^6\,d^{12}-15\,C^5\,a^6\,b\,c^4\,d^{14}-9\,C^5\,a^6\,b\,c^2\,d^{16}-C^5\,a^6\,b\,d^{18}+8\,C^5\,a^5\,b^2\,c^7\,d^{11}+18\,C^5\,a^5\,b^2\,c^5\,d^{13}+12\,C^5\,a^5\,b^2\,c^3\,d^{15}+2\,C^5\,a^5\,b^2\,c\,d^{17}-2\,C^5\,a^4\,b^3\,c^8\,d^{10}-3\,C^5\,a^4\,b^3\,c^6\,d^{12}+C^5\,a^4\,b^3\,c^4\,d^{14}+3\,C^5\,a^4\,b^3\,c^2\,d^{16}+C^5\,a^4\,b^3\,d^{18}-2\,C^5\,a^3\,b^4\,c^9\,d^9-8\,C^5\,a^3\,b^4\,c^7\,d^{11}-12\,C^5\,a^3\,b^4\,c^5\,d^{13}-8\,C^5\,a^3\,b^4\,c^3\,d^{15}-2\,C^5\,a^3\,b^4\,c\,d^{17}+C^5\,a^2\,b^5\,c^{10}\,d^8+4\,C^5\,a^2\,b^5\,c^8\,d^{10}+6\,C^5\,a^2\,b^5\,c^6\,d^{12}+4\,C^5\,a^2\,b^5\,c^4\,d^{14}+C^5\,a^2\,b^5\,c^2\,d^{16}\right)}{b^3\,f^5}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2+48\,C^2\,a\,b\,c^2\,d\,f^2-16\,C^2\,a\,b\,d^3\,f^2-8\,C^2\,b^2\,c^3\,f^2+24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,a^4\,f^4+32\,a^2\,b^2\,f^4+16\,b^4\,f^4\right)\,\left(C^4\,c^6+3\,C^4\,c^4\,d^2+3\,C^4\,c^2\,d^4+C^4\,d^6\right)}+4\,C^2\,a^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2-8\,C^2\,a\,b\,d^3\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2+24\,C^2\,a\,b\,c^2\,d\,f^2}{16\,\left(a^4\,f^4+2\,a^2\,b^2\,f^4+b^4\,f^4\right)}}\,2{}\mathrm{i}+\frac{2\,C\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,b\,f}-\frac{\mathrm{atan}\left(\frac{\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}-\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}+\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}+\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b^4\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,1{}\mathrm{i}}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}+\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}+\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}-\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}-\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b^4\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,1{}\mathrm{i}}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}}{\frac{64\,\left(B^5\,a^5\,c^6\,d^{12}+B^5\,a^5\,c^4\,d^{14}-B^5\,a^5\,c^2\,d^{16}-B^5\,a^5\,d^{18}-4\,B^5\,a^4\,b\,c^7\,d^{11}-6\,B^5\,a^4\,b\,c^5\,d^{13}+2\,B^5\,a^4\,b\,c\,d^{17}+6\,B^5\,a^3\,b^2\,c^8\,d^{10}+13\,B^5\,a^3\,b^2\,c^6\,d^{12}+9\,B^5\,a^3\,b^2\,c^4\,d^{14}+3\,B^5\,a^3\,b^2\,c^2\,d^{16}+B^5\,a^3\,b^2\,d^{18}-4\,B^5\,a^2\,b^3\,c^9\,d^9-12\,B^5\,a^2\,b^3\,c^7\,d^{11}-14\,B^5\,a^2\,b^3\,c^5\,d^{13}-8\,B^5\,a^2\,b^3\,c^3\,d^{15}-2\,B^5\,a^2\,b^3\,c\,d^{17}+B^5\,a\,b^4\,c^{10}\,d^8+4\,B^5\,a\,b^4\,c^8\,d^{10}+6\,B^5\,a\,b^4\,c^6\,d^{12}+4\,B^5\,a\,b^4\,c^4\,d^{14}+B^5\,a\,b^4\,c^2\,d^{16}\right)}{b\,f^5}-\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}-\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}+\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}+\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}-\frac{32\,\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b^4\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}+\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-2\,B^4\,a^6\,c^4\,d^{12}+12\,B^4\,a^6\,c^2\,d^{14}-2\,B^4\,a^6\,d^{16}+8\,B^4\,a^5\,b\,c^5\,d^{11}-48\,B^4\,a^5\,b\,c^3\,d^{13}+8\,B^4\,a^5\,b\,c\,d^{15}-12\,B^4\,a^4\,b^2\,c^6\,d^{10}+72\,B^4\,a^4\,b^2\,c^4\,d^{12}-12\,B^4\,a^4\,b^2\,c^2\,d^{14}+8\,B^4\,a^3\,b^3\,c^7\,d^9-48\,B^4\,a^3\,b^3\,c^5\,d^{11}+8\,B^4\,a^3\,b^3\,c^3\,d^{13}-2\,B^4\,a^2\,b^4\,c^8\,d^8+12\,B^4\,a^2\,b^4\,c^6\,d^{10}-2\,B^4\,a^2\,b^4\,c^4\,d^{12}+B^4\,b^6\,c^8\,d^8+4\,B^4\,b^6\,c^6\,d^{10}+6\,B^4\,b^6\,c^4\,d^{12}+4\,B^4\,b^6\,c^2\,d^{14}+B^4\,b^6\,d^{16}\right)}{b\,f^4}+\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(-4\,B^3\,a^7\,c^3\,d^{12}\,f^2-4\,B^3\,a^7\,c\,d^{14}\,f^2+16\,B^3\,a^6\,b\,c^4\,d^{11}\,f^2+4\,B^3\,a^6\,b\,c^2\,d^{13}\,f^2-12\,B^3\,a^6\,b\,d^{15}\,f^2-24\,B^3\,a^5\,b^2\,c^5\,d^{10}\,f^2+40\,B^3\,a^5\,b^2\,c^3\,d^{12}\,f^2+64\,B^3\,a^5\,b^2\,c\,d^{14}\,f^2+17\,B^3\,a^4\,b^3\,c^6\,d^9\,f^2-119\,B^3\,a^4\,b^3\,c^4\,d^{11}\,f^2-121\,B^3\,a^4\,b^3\,c^2\,d^{13}\,f^2+15\,B^3\,a^4\,b^3\,d^{15}\,f^2-5\,B^3\,a^3\,b^4\,c^7\,d^8\,f^2+129\,B^3\,a^3\,b^4\,c^5\,d^{10}\,f^2+77\,B^3\,a^3\,b^4\,c^3\,d^{12}\,f^2-57\,B^3\,a^3\,b^4\,c\,d^{14}\,f^2-57\,B^3\,a^2\,b^5\,c^6\,d^9\,f^2+9\,B^3\,a^2\,b^5\,c^4\,d^{11}\,f^2+65\,B^3\,a^2\,b^5\,c^2\,d^{13}\,f^2-B^3\,a^2\,b^5\,d^{15}\,f^2+7\,B^3\,a\,b^6\,c^7\,d^8\,f^2-19\,B^3\,a\,b^6\,c^5\,d^{10}\,f^2-27\,B^3\,a\,b^6\,c^3\,d^{12}\,f^2-B^3\,a\,b^6\,c\,d^{14}\,f^2+2\,B^3\,b^7\,c^6\,d^9\,f^2+4\,B^3\,b^7\,c^4\,d^{11}\,f^2+2\,B^3\,b^7\,c^2\,d^{13}\,f^2\right)}{b\,f^5}-\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,B^2\,a^8\,c\,d^{12}\,f^2+32\,B^2\,a^7\,b\,c^2\,d^{11}\,f^2+16\,B^2\,a^7\,b\,d^{13}\,f^2-48\,B^2\,a^6\,b^2\,c^3\,d^{10}\,f^2-56\,B^2\,a^6\,b^2\,c\,d^{12}\,f^2+34\,B^2\,a^5\,b^3\,c^4\,d^9\,f^2+52\,B^2\,a^5\,b^3\,c^2\,d^{11}\,f^2+2\,B^2\,a^5\,b^3\,d^{13}\,f^2-10\,B^2\,a^4\,b^4\,c^5\,d^8\,f^2-4\,B^2\,a^4\,b^4\,c^3\,d^{10}\,f^2-2\,B^2\,a^4\,b^4\,c\,d^{12}\,f^2-12\,B^2\,a^3\,b^5\,c^4\,d^9\,f^2-24\,B^2\,a^3\,b^5\,c^2\,d^{11}\,f^2+4\,B^2\,a^3\,b^5\,d^{13}\,f^2+12\,B^2\,a^2\,b^6\,c^5\,d^8\,f^2+8\,B^2\,a^2\,b^6\,c^3\,d^{10}\,f^2-28\,B^2\,a^2\,b^6\,c\,d^{12}\,f^2+50\,B^2\,a\,b^7\,c^4\,d^9\,f^2+20\,B^2\,a\,b^7\,c^2\,d^{11}\,f^2-14\,B^2\,a\,b^7\,d^{13}\,f^2-10\,B^2\,b^8\,c^5\,d^8\,f^2+28\,B^2\,b^8\,c^3\,d^{10}\,f^2+22\,B^2\,b^8\,c\,d^{12}\,f^2\right)}{b\,f^4}-\frac{\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(-4\,B\,a^6\,b^3\,c^3\,d^9\,f^4-4\,B\,a^6\,b^3\,c\,d^{11}\,f^4+4\,B\,a^5\,b^4\,c^4\,d^8\,f^4+8\,B\,a^5\,b^4\,c^2\,d^{10}\,f^4+4\,B\,a^5\,b^4\,d^{12}\,f^4-12\,B\,a^4\,b^5\,c^3\,d^9\,f^4-12\,B\,a^4\,b^5\,c\,d^{11}\,f^4+8\,B\,a^3\,b^6\,c^4\,d^8\,f^4+16\,B\,a^3\,b^6\,c^2\,d^{10}\,f^4+8\,B\,a^3\,b^6\,d^{12}\,f^4-12\,B\,a^2\,b^7\,c^3\,d^9\,f^4-12\,B\,a^2\,b^7\,c\,d^{11}\,f^4+4\,B\,a\,b^8\,c^4\,d^8\,f^4+8\,B\,a\,b^8\,c^2\,d^{10}\,f^4+4\,B\,a\,b^8\,d^{12}\,f^4-4\,B\,b^9\,c^3\,d^9\,f^4-4\,B\,b^9\,c\,d^{11}\,f^4\right)}{b\,f^5}+\frac{32\,\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^3\,c\,d^9\,f^4-8\,a^6\,b^4\,c^2\,d^8\,f^4-16\,a^6\,b^4\,d^{10}\,f^4+24\,a^5\,b^5\,c\,d^9\,f^4+8\,a^4\,b^6\,c^2\,d^8\,f^4-16\,a^4\,b^6\,d^{10}\,f^4+24\,a^3\,b^7\,c\,d^9\,f^4+40\,a^2\,b^8\,c^2\,d^8\,f^4+16\,a^2\,b^8\,d^{10}\,f^4+8\,a\,b^9\,c\,d^9\,f^4+24\,b^{10}\,c^2\,d^8\,f^4+16\,b^{10}\,d^{10}\,f^4\right)}{b^4\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}}\right)\,\sqrt{-\left(a^4\,b^3\,f^2+2\,a^2\,b^5\,f^2+b^7\,f^2\right)\,\left(B^2\,a^5\,d^3-3\,B^2\,a^4\,b\,c\,d^2+3\,B^2\,a^3\,b^2\,c^2\,d-B^2\,a^2\,b^3\,c^3\right)}\,2{}\mathrm{i}}{b^3\,f^2\,{\left(a^2+b^2\right)}^2}+\frac{\mathrm{atan}\left(\frac{\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}+\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}+\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}+\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{b\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,1{}\mathrm{i}}{b\,f^2\,{\left(a^2+b^2\right)}^2}+\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}-\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}-\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}-\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{b\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,1{}\mathrm{i}}{b\,f^2\,{\left(a^2+b^2\right)}^2}}{\frac{64\,\left(-2\,A^5\,a^3\,b\,c^5\,d^{13}-4\,A^5\,a^3\,b\,c^3\,d^{15}-2\,A^5\,a^3\,b\,c\,d^{17}+7\,A^5\,a^2\,b^2\,c^6\,d^{12}+15\,A^5\,a^2\,b^2\,c^4\,d^{14}+9\,A^5\,a^2\,b^2\,c^2\,d^{16}+A^5\,a^2\,b^2\,d^{18}-8\,A^5\,a\,b^3\,c^7\,d^{11}-18\,A^5\,a\,b^3\,c^5\,d^{13}-12\,A^5\,a\,b^3\,c^3\,d^{15}-2\,A^5\,a\,b^3\,c\,d^{17}+3\,A^5\,b^4\,c^8\,d^{10}+7\,A^5\,b^4\,c^6\,d^{12}+5\,A^5\,b^4\,c^4\,d^{14}+A^5\,b^4\,c^2\,d^{16}\right)}{f^5}+\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}+\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}+\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}+\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}+\frac{32\,\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{b\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}-\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^4\,a^4\,b\,c^4\,d^{12}-12\,A^4\,a^4\,b\,c^2\,d^{14}+2\,A^4\,a^4\,b\,d^{16}-8\,A^4\,a^3\,b^2\,c^5\,d^{11}+48\,A^4\,a^3\,b^2\,c^3\,d^{13}-8\,A^4\,a^3\,b^2\,c\,d^{15}+12\,A^4\,a^2\,b^3\,c^6\,d^{10}-72\,A^4\,a^2\,b^3\,c^4\,d^{12}+12\,A^4\,a^2\,b^3\,c^2\,d^{14}-8\,A^4\,a\,b^4\,c^7\,d^9+48\,A^4\,a\,b^4\,c^5\,d^{11}-8\,A^4\,a\,b^4\,c^3\,d^{13}+3\,A^4\,b^5\,c^8\,d^8-8\,A^4\,b^5\,c^6\,d^{10}+8\,A^4\,b^5\,c^4\,d^{12}+4\,A^4\,b^5\,c^2\,d^{14}+A^4\,b^5\,d^{16}\right)}{f^4}-\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,A^3\,a^5\,b\,c^2\,d^{13}\,f^2+4\,A^3\,a^5\,b\,d^{15}\,f^2-2\,A^3\,a^4\,b^2\,c^5\,d^{10}\,f^2-32\,A^3\,a^4\,b^2\,c^3\,d^{12}\,f^2-30\,A^3\,a^4\,b^2\,c\,d^{14}\,f^2+A^3\,a^3\,b^3\,c^6\,d^9\,f^2+75\,A^3\,a^3\,b^3\,c^4\,d^{11}\,f^2+59\,A^3\,a^3\,b^3\,c^2\,d^{13}\,f^2-15\,A^3\,a^3\,b^3\,d^{15}\,f^2+A^3\,a^2\,b^4\,c^7\,d^8\,f^2-81\,A^3\,a^2\,b^4\,c^5\,d^{10}\,f^2-29\,A^3\,a^2\,b^4\,c^3\,d^{12}\,f^2+53\,A^3\,a^2\,b^4\,c\,d^{14}\,f^2+37\,A^3\,a\,b^5\,c^6\,d^9\,f^2-25\,A^3\,a\,b^5\,c^4\,d^{11}\,f^2-61\,A^3\,a\,b^5\,c^2\,d^{13}\,f^2+A^3\,a\,b^5\,d^{15}\,f^2-3\,A^3\,b^6\,c^7\,d^8\,f^2+21\,A^3\,b^6\,c^5\,d^{10}\,f^2+23\,A^3\,b^6\,c^3\,d^{12}\,f^2-A^3\,b^6\,c\,d^{14}\,f^2\right)}{f^5}-\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,A^2\,a^6\,b\,c\,d^{12}\,f^2+2\,A^2\,a^5\,b^2\,c^4\,d^9\,f^2-44\,A^2\,a^5\,b^2\,c^2\,d^{11}\,f^2-14\,A^2\,a^5\,b^2\,d^{13}\,f^2-2\,A^2\,a^4\,b^3\,c^5\,d^8\,f^2+60\,A^2\,a^4\,b^3\,c^3\,d^{10}\,f^2+54\,A^2\,a^4\,b^3\,c\,d^{12}\,f^2-28\,A^2\,a^3\,b^4\,c^4\,d^9\,f^2-88\,A^2\,a^3\,b^4\,c^2\,d^{11}\,f^2+4\,A^2\,a^3\,b^4\,d^{13}\,f^2+12\,A^2\,a^2\,b^5\,c^5\,d^8\,f^2+24\,A^2\,a^2\,b^5\,c^3\,d^{10}\,f^2-28\,A^2\,a^2\,b^5\,c\,d^{12}\,f^2+66\,A^2\,a\,b^6\,c^4\,d^9\,f^2+20\,A^2\,a\,b^6\,c^2\,d^{11}\,f^2-14\,A^2\,a\,b^6\,d^{13}\,f^2-18\,A^2\,b^7\,c^5\,d^8\,f^2+28\,A^2\,b^7\,c^3\,d^{10}\,f^2+22\,A^2\,b^7\,c\,d^{12}\,f^2\right)}{f^4}-\frac{\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,A\,a^6\,b^2\,c^2\,d^{10}\,f^4+4\,A\,a^6\,b^2\,d^{12}\,f^4-16\,A\,a^5\,b^3\,c^3\,d^9\,f^4-16\,A\,a^5\,b^3\,c\,d^{11}\,f^4+12\,A\,a^4\,b^4\,c^4\,d^8\,f^4+20\,A\,a^4\,b^4\,c^2\,d^{10}\,f^4+8\,A\,a^4\,b^4\,d^{12}\,f^4-32\,A\,a^3\,b^5\,c^3\,d^9\,f^4-32\,A\,a^3\,b^5\,c\,d^{11}\,f^4+24\,A\,a^2\,b^6\,c^4\,d^8\,f^4+28\,A\,a^2\,b^6\,c^2\,d^{10}\,f^4+4\,A\,a^2\,b^6\,d^{12}\,f^4-16\,A\,a\,b^7\,c^3\,d^9\,f^4-16\,A\,a\,b^7\,c\,d^{11}\,f^4+12\,A\,b^8\,c^4\,d^8\,f^4+12\,A\,b^8\,c^2\,d^{10}\,f^4\right)}{f^5}-\frac{32\,\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{b\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b\,f^2\,{\left(a^2+b^2\right)}^2}}\right)\,\sqrt{-\left(a^4\,b\,f^2+2\,a^2\,b^3\,f^2+b^5\,f^2\right)\,\left(A^2\,a^3\,d^3-3\,A^2\,a^2\,b\,c\,d^2+3\,A^2\,a\,b^2\,c^2\,d-A^2\,b^3\,c^3\right)}\,2{}\mathrm{i}}{b\,f^2\,{\left(a^2+b^2\right)}^2}+\frac{2\,B\,d\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{b\,f}+\frac{\mathrm{atan}\left(\frac{\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}+\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}+\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}-\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}-\frac{32\,\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^8\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,1{}\mathrm{i}}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}+\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}-\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}-\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}+\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}+\frac{32\,\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^8\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)\,1{}\mathrm{i}}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}}{\frac{64\,\left(2\,C^5\,a^7\,c^5\,d^{13}+4\,C^5\,a^7\,c^3\,d^{15}+2\,C^5\,a^7\,c\,d^{17}-7\,C^5\,a^6\,b\,c^6\,d^{12}-15\,C^5\,a^6\,b\,c^4\,d^{14}-9\,C^5\,a^6\,b\,c^2\,d^{16}-C^5\,a^6\,b\,d^{18}+8\,C^5\,a^5\,b^2\,c^7\,d^{11}+18\,C^5\,a^5\,b^2\,c^5\,d^{13}+12\,C^5\,a^5\,b^2\,c^3\,d^{15}+2\,C^5\,a^5\,b^2\,c\,d^{17}-2\,C^5\,a^4\,b^3\,c^8\,d^{10}-3\,C^5\,a^4\,b^3\,c^6\,d^{12}+C^5\,a^4\,b^3\,c^4\,d^{14}+3\,C^5\,a^4\,b^3\,c^2\,d^{16}+C^5\,a^4\,b^3\,d^{18}-2\,C^5\,a^3\,b^4\,c^9\,d^9-8\,C^5\,a^3\,b^4\,c^7\,d^{11}-12\,C^5\,a^3\,b^4\,c^5\,d^{13}-8\,C^5\,a^3\,b^4\,c^3\,d^{15}-2\,C^5\,a^3\,b^4\,c\,d^{17}+C^5\,a^2\,b^5\,c^{10}\,d^8+4\,C^5\,a^2\,b^5\,c^8\,d^{10}+6\,C^5\,a^2\,b^5\,c^6\,d^{12}+4\,C^5\,a^2\,b^5\,c^4\,d^{14}+C^5\,a^2\,b^5\,c^2\,d^{16}\right)}{b^3\,f^5}-\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}+\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}+\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}-\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}-\frac{32\,\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^8\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}+\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,C^4\,a^8\,c^4\,d^{12}-12\,C^4\,a^8\,c^2\,d^{14}+2\,C^4\,a^8\,d^{16}-8\,C^4\,a^7\,b\,c^5\,d^{11}+48\,C^4\,a^7\,b\,c^3\,d^{13}-8\,C^4\,a^7\,b\,c\,d^{15}+12\,C^4\,a^6\,b^2\,c^6\,d^{10}-72\,C^4\,a^6\,b^2\,c^4\,d^{12}+12\,C^4\,a^6\,b^2\,c^2\,d^{14}-8\,C^4\,a^5\,b^3\,c^7\,d^9+48\,C^4\,a^5\,b^3\,c^5\,d^{11}-8\,C^4\,a^5\,b^3\,c^3\,d^{13}+2\,C^4\,a^4\,b^4\,c^8\,d^8-12\,C^4\,a^4\,b^4\,c^6\,d^{10}+2\,C^4\,a^4\,b^4\,c^4\,d^{12}+C^4\,b^8\,c^8\,d^8+4\,C^4\,b^8\,c^6\,d^{10}+6\,C^4\,b^8\,c^4\,d^{12}+4\,C^4\,b^8\,c^2\,d^{14}+C^4\,b^8\,d^{16}\right)}{b^3\,f^4}-\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\left(4\,C^3\,a^9\,c^2\,d^{13}\,f^2+4\,C^3\,a^9\,d^{15}\,f^2-28\,C^3\,a^8\,b\,c^3\,d^{12}\,f^2-28\,C^3\,a^8\,b\,c\,d^{14}\,f^2+72\,C^3\,a^7\,b^2\,c^4\,d^{11}\,f^2+56\,C^3\,a^7\,b^2\,c^2\,d^{13}\,f^2-16\,C^3\,a^7\,b^2\,d^{15}\,f^2-88\,C^3\,a^6\,b^3\,c^5\,d^{10}\,f^2-8\,C^3\,a^6\,b^3\,c^3\,d^{12}\,f^2+80\,C^3\,a^6\,b^3\,c\,d^{14}\,f^2+52\,C^3\,a^5\,b^4\,c^6\,d^9\,f^2-108\,C^3\,a^5\,b^4\,c^4\,d^{11}\,f^2-144\,C^3\,a^5\,b^4\,c^2\,d^{13}\,f^2+16\,C^3\,a^5\,b^4\,d^{15}\,f^2-12\,C^3\,a^4\,b^5\,c^7\,d^8\,f^2+138\,C^3\,a^4\,b^5\,c^5\,d^{10}\,f^2+92\,C^3\,a^4\,b^5\,c^3\,d^{12}\,f^2-58\,C^3\,a^4\,b^5\,c\,d^{14}\,f^2-63\,C^3\,a^3\,b^6\,c^6\,d^9\,f^2+3\,C^3\,a^3\,b^6\,c^4\,d^{11}\,f^2+67\,C^3\,a^3\,b^6\,c^2\,d^{13}\,f^2+C^3\,a^3\,b^6\,d^{15}\,f^2+9\,C^3\,a^2\,b^7\,c^7\,d^8\,f^2-17\,C^3\,a^2\,b^7\,c^5\,d^{10}\,f^2-29\,C^3\,a^2\,b^7\,c^3\,d^{12}\,f^2-3\,C^3\,a^2\,b^7\,c\,d^{14}\,f^2+C^3\,a\,b^8\,c^6\,d^9\,f^2+3\,C^3\,a\,b^8\,c^4\,d^{11}\,f^2+3\,C^3\,a\,b^8\,c^2\,d^{13}\,f^2+C^3\,a\,b^8\,d^{15}\,f^2+C^3\,b^9\,c^7\,d^8\,f^2+C^3\,b^9\,c^5\,d^{10}\,f^2-C^3\,b^9\,c^3\,d^{12}\,f^2-C^3\,b^9\,c\,d^{14}\,f^2\right)}{b^3\,f^5}-\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,C^2\,a^{10}\,c\,d^{12}\,f^2-32\,C^2\,a^9\,b\,c^2\,d^{11}\,f^2-16\,C^2\,a^9\,b\,d^{13}\,f^2+48\,C^2\,a^8\,b^2\,c^3\,d^{10}\,f^2+56\,C^2\,a^8\,b^2\,c\,d^{12}\,f^2-32\,C^2\,a^7\,b^3\,c^4\,d^9\,f^2-64\,C^2\,a^7\,b^3\,c^2\,d^{11}\,f^2+8\,C^2\,a^6\,b^4\,c^5\,d^8\,f^2+16\,C^2\,a^6\,b^4\,c^3\,d^{10}\,f^2+18\,C^2\,a^5\,b^5\,c^4\,d^9\,f^2-12\,C^2\,a^5\,b^5\,c^2\,d^{11}\,f^2+2\,C^2\,a^5\,b^5\,d^{13}\,f^2-10\,C^2\,a^4\,b^6\,c^5\,d^8\,f^2+12\,C^2\,a^4\,b^6\,c^3\,d^{10}\,f^2-2\,C^2\,a^4\,b^6\,c\,d^{12}\,f^2+4\,C^2\,a^3\,b^7\,c^4\,d^9\,f^2-24\,C^2\,a^3\,b^7\,c^2\,d^{11}\,f^2+4\,C^2\,a^3\,b^7\,d^{13}\,f^2+4\,C^2\,a^2\,b^8\,c^5\,d^8\,f^2+8\,C^2\,a^2\,b^8\,c^3\,d^{10}\,f^2-28\,C^2\,a^2\,b^8\,c\,d^{12}\,f^2+50\,C^2\,a\,b^9\,c^4\,d^9\,f^2+20\,C^2\,a\,b^9\,c^2\,d^{11}\,f^2-14\,C^2\,a\,b^9\,d^{13}\,f^2-10\,C^2\,b^{10}\,c^5\,d^8\,f^2+28\,C^2\,b^{10}\,c^3\,d^{10}\,f^2+22\,C^2\,b^{10}\,c\,d^{12}\,f^2\right)}{b^3\,f^4}+\frac{\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\left(\frac{32\,\left(12\,C\,a^6\,b^5\,c^2\,d^{10}\,f^4+12\,C\,a^6\,b^5\,d^{12}\,f^4-16\,C\,a^5\,b^6\,c^3\,d^9\,f^4-16\,C\,a^5\,b^6\,c\,d^{11}\,f^4+4\,C\,a^4\,b^7\,c^4\,d^8\,f^4+28\,C\,a^4\,b^7\,c^2\,d^{10}\,f^4+24\,C\,a^4\,b^7\,d^{12}\,f^4-32\,C\,a^3\,b^8\,c^3\,d^9\,f^4-32\,C\,a^3\,b^8\,c\,d^{11}\,f^4+8\,C\,a^2\,b^9\,c^4\,d^8\,f^4+20\,C\,a^2\,b^9\,c^2\,d^{10}\,f^4+12\,C\,a^2\,b^9\,d^{12}\,f^4-16\,C\,a\,b^{10}\,c^3\,d^9\,f^4-16\,C\,a\,b^{10}\,c\,d^{11}\,f^4+4\,C\,b^{11}\,c^4\,d^8\,f^4+4\,C\,b^{11}\,c^2\,d^{10}\,f^4\right)}{b^3\,f^5}+\frac{32\,\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^5\,c\,d^9\,f^4-8\,a^6\,b^6\,c^2\,d^8\,f^4-16\,a^6\,b^6\,d^{10}\,f^4+24\,a^5\,b^7\,c\,d^9\,f^4+8\,a^4\,b^8\,c^2\,d^8\,f^4-16\,a^4\,b^8\,d^{10}\,f^4+24\,a^3\,b^9\,c\,d^9\,f^4+40\,a^2\,b^{10}\,c^2\,d^8\,f^4+16\,a^2\,b^{10}\,d^{10}\,f^4+8\,a\,b^{11}\,c\,d^9\,f^4+24\,b^{12}\,c^2\,d^8\,f^4+16\,b^{12}\,d^{10}\,f^4\right)}{b^8\,f^6\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}\right)}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}}\right)\,\sqrt{-\left(a^4\,b^5\,f^2+2\,a^2\,b^7\,f^2+b^9\,f^2\right)\,\left(C^2\,a^7\,d^3-3\,C^2\,a^6\,b\,c\,d^2+3\,C^2\,a^5\,b^2\,c^2\,d-C^2\,a^4\,b^3\,c^3\right)}\,2{}\mathrm{i}}{b^5\,f^2\,{\left(a^2+b^2\right)}^2}","Not used",1,"atan(((((((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (64*(B^5*a^3*b^2*d^18 - B^5*a^5*d^18 - B^5*a^5*c^2*d^16 + B^5*a^5*c^4*d^14 + B^5*a^5*c^6*d^12 - 8*B^5*a^2*b^3*c^3*d^15 - 14*B^5*a^2*b^3*c^5*d^13 - 12*B^5*a^2*b^3*c^7*d^11 - 4*B^5*a^2*b^3*c^9*d^9 + 3*B^5*a^3*b^2*c^2*d^16 + 9*B^5*a^3*b^2*c^4*d^14 + 13*B^5*a^3*b^2*c^6*d^12 + 6*B^5*a^3*b^2*c^8*d^10 + 2*B^5*a^4*b*c*d^17 + B^5*a*b^4*c^2*d^16 + 4*B^5*a*b^4*c^4*d^14 + 6*B^5*a*b^4*c^6*d^12 + 4*B^5*a*b^4*c^8*d^10 + B^5*a*b^4*c^10*d^8 - 2*B^5*a^2*b^3*c*d^17 - 6*B^5*a^4*b*c^5*d^13 - 4*B^5*a^4*b*c^7*d^11))/(b*f^5)))*(-(((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) - 4*B^2*a^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 + 8*B^2*a*b*d^3*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 - 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i - atan(((((((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4)*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (64*(A^5*a^2*b^2*d^18 + A^5*b^4*c^2*d^16 + 5*A^5*b^4*c^4*d^14 + 7*A^5*b^4*c^6*d^12 + 3*A^5*b^4*c^8*d^10 + 9*A^5*a^2*b^2*c^2*d^16 + 15*A^5*a^2*b^2*c^4*d^14 + 7*A^5*a^2*b^2*c^6*d^12 - 2*A^5*a*b^3*c*d^17 - 2*A^5*a^3*b*c*d^17 - 12*A^5*a*b^3*c^3*d^15 - 18*A^5*a*b^3*c^5*d^13 - 8*A^5*a*b^3*c^7*d^11 - 4*A^5*a^3*b*c^3*d^15 - 2*A^5*a^3*b*c^5*d^13))/f^5))*((((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*A^2*b^2*c^3*f^2 + 8*A^2*a*b*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*A^2*b^2*c*d^2*f^2 - 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i - atan(((((((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4)*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (64*(A^5*a^2*b^2*d^18 + A^5*b^4*c^2*d^16 + 5*A^5*b^4*c^4*d^14 + 7*A^5*b^4*c^6*d^12 + 3*A^5*b^4*c^8*d^10 + 9*A^5*a^2*b^2*c^2*d^16 + 15*A^5*a^2*b^2*c^4*d^14 + 7*A^5*a^2*b^2*c^6*d^12 - 2*A^5*a*b^3*c*d^17 - 2*A^5*a^3*b*c*d^17 - 12*A^5*a*b^3*c^3*d^15 - 18*A^5*a*b^3*c^5*d^13 - 8*A^5*a*b^3*c^7*d^11 - 4*A^5*a^3*b*c^3*d^15 - 2*A^5*a^3*b*c^5*d^13))/f^5))*(-(((8*A^2*a^2*c^3*f^2 - 8*A^2*b^2*c^3*f^2 - 16*A^2*a*b*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*A^2*b^2*c*d^2*f^2 + 48*A^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(A^4*c^6 + A^4*d^6 + 3*A^4*c^2*d^4 + 3*A^4*c^4*d^2))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*A^2*b^2*c^3*f^2 - 8*A^2*a*b*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*A^2*b^2*c*d^2*f^2 + 24*A^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i - ((4*C*c)/(b*f) + (2*C*(a*d*f - 3*b*c*f))/(b^2*f^2))*(c + d*tan(e + f*x))^(1/2) + atan(((((((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (64*(B^5*a^3*b^2*d^18 - B^5*a^5*d^18 - B^5*a^5*c^2*d^16 + B^5*a^5*c^4*d^14 + B^5*a^5*c^6*d^12 - 8*B^5*a^2*b^3*c^3*d^15 - 14*B^5*a^2*b^3*c^5*d^13 - 12*B^5*a^2*b^3*c^7*d^11 - 4*B^5*a^2*b^3*c^9*d^9 + 3*B^5*a^3*b^2*c^2*d^16 + 9*B^5*a^3*b^2*c^4*d^14 + 13*B^5*a^3*b^2*c^6*d^12 + 6*B^5*a^3*b^2*c^8*d^10 + 2*B^5*a^4*b*c*d^17 + B^5*a*b^4*c^2*d^16 + 4*B^5*a*b^4*c^4*d^14 + 6*B^5*a*b^4*c^6*d^12 + 4*B^5*a*b^4*c^8*d^10 + B^5*a*b^4*c^10*d^8 - 2*B^5*a^2*b^3*c*d^17 - 6*B^5*a^4*b*c^5*d^13 - 4*B^5*a^4*b*c^7*d^11))/(b*f^5)))*((((8*B^2*a^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 - 16*B^2*a*b*d^3*f^2 - 24*B^2*a^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 + 48*B^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(B^4*c^6 + B^4*d^6 + 3*B^4*c^2*d^4 + 3*B^4*c^4*d^2))^(1/2) + 4*B^2*a^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 - 8*B^2*a*b*d^3*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 + 24*B^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i - atan(((((((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (64*(C^5*a^4*b^3*d^18 + 4*C^5*a^7*c^3*d^15 + 2*C^5*a^7*c^5*d^13 - C^5*a^6*b*d^18 + 2*C^5*a^7*c*d^17 + C^5*a^2*b^5*c^2*d^16 + 4*C^5*a^2*b^5*c^4*d^14 + 6*C^5*a^2*b^5*c^6*d^12 + 4*C^5*a^2*b^5*c^8*d^10 + C^5*a^2*b^5*c^10*d^8 - 8*C^5*a^3*b^4*c^3*d^15 - 12*C^5*a^3*b^4*c^5*d^13 - 8*C^5*a^3*b^4*c^7*d^11 - 2*C^5*a^3*b^4*c^9*d^9 + 3*C^5*a^4*b^3*c^2*d^16 + C^5*a^4*b^3*c^4*d^14 - 3*C^5*a^4*b^3*c^6*d^12 - 2*C^5*a^4*b^3*c^8*d^10 + 12*C^5*a^5*b^2*c^3*d^15 + 18*C^5*a^5*b^2*c^5*d^13 + 8*C^5*a^5*b^2*c^7*d^11 - 2*C^5*a^3*b^4*c*d^17 + 2*C^5*a^5*b^2*c*d^17 - 9*C^5*a^6*b*c^2*d^16 - 15*C^5*a^6*b*c^4*d^14 - 7*C^5*a^6*b*c^6*d^12))/(b^3*f^5)))*((((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) - 4*C^2*a^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 + 8*C^2*a*b*d^3*f^2 + 12*C^2*a^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 - 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i - atan(((((((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i - (((((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*1i)/((((((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) - (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (((((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) + (32*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) - (32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2) + (64*(C^5*a^4*b^3*d^18 + 4*C^5*a^7*c^3*d^15 + 2*C^5*a^7*c^5*d^13 - C^5*a^6*b*d^18 + 2*C^5*a^7*c*d^17 + C^5*a^2*b^5*c^2*d^16 + 4*C^5*a^2*b^5*c^4*d^14 + 6*C^5*a^2*b^5*c^6*d^12 + 4*C^5*a^2*b^5*c^8*d^10 + C^5*a^2*b^5*c^10*d^8 - 8*C^5*a^3*b^4*c^3*d^15 - 12*C^5*a^3*b^4*c^5*d^13 - 8*C^5*a^3*b^4*c^7*d^11 - 2*C^5*a^3*b^4*c^9*d^9 + 3*C^5*a^4*b^3*c^2*d^16 + C^5*a^4*b^3*c^4*d^14 - 3*C^5*a^4*b^3*c^6*d^12 - 2*C^5*a^4*b^3*c^8*d^10 + 12*C^5*a^5*b^2*c^3*d^15 + 18*C^5*a^5*b^2*c^5*d^13 + 8*C^5*a^5*b^2*c^7*d^11 - 2*C^5*a^3*b^4*c*d^17 + 2*C^5*a^5*b^2*c*d^17 - 9*C^5*a^6*b*c^2*d^16 - 15*C^5*a^6*b*c^4*d^14 - 7*C^5*a^6*b*c^6*d^12))/(b^3*f^5)))*(-(((8*C^2*a^2*c^3*f^2 - 8*C^2*b^2*c^3*f^2 - 16*C^2*a*b*d^3*f^2 - 24*C^2*a^2*c*d^2*f^2 + 24*C^2*b^2*c*d^2*f^2 + 48*C^2*a*b*c^2*d*f^2)^2/4 - (16*a^4*f^4 + 16*b^4*f^4 + 32*a^2*b^2*f^4)*(C^4*c^6 + C^4*d^6 + 3*C^4*c^2*d^4 + 3*C^4*c^4*d^2))^(1/2) + 4*C^2*a^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 - 8*C^2*a*b*d^3*f^2 - 12*C^2*a^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 + 24*C^2*a*b*c^2*d*f^2)/(16*(a^4*f^4 + b^4*f^4 + 2*a^2*b^2*f^4)))^(1/2)*2i + (2*C*(c + d*tan(e + f*x))^(3/2))/(3*b*f) - (atan((((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4) - ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5) + ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4) + ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) - (32*(-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b^4*f^6*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2))*1i)/(b^3*f^2*(a^2 + b^2)^2) + ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4) + ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5) - ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4) - ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) + (32*(-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b^4*f^6*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2))*1i)/(b^3*f^2*(a^2 + b^2)^2))/((64*(B^5*a^3*b^2*d^18 - B^5*a^5*d^18 - B^5*a^5*c^2*d^16 + B^5*a^5*c^4*d^14 + B^5*a^5*c^6*d^12 - 8*B^5*a^2*b^3*c^3*d^15 - 14*B^5*a^2*b^3*c^5*d^13 - 12*B^5*a^2*b^3*c^7*d^11 - 4*B^5*a^2*b^3*c^9*d^9 + 3*B^5*a^3*b^2*c^2*d^16 + 9*B^5*a^3*b^2*c^4*d^14 + 13*B^5*a^3*b^2*c^6*d^12 + 6*B^5*a^3*b^2*c^8*d^10 + 2*B^5*a^4*b*c*d^17 + B^5*a*b^4*c^2*d^16 + 4*B^5*a*b^4*c^4*d^14 + 6*B^5*a*b^4*c^6*d^12 + 4*B^5*a*b^4*c^8*d^10 + B^5*a*b^4*c^10*d^8 - 2*B^5*a^2*b^3*c*d^17 - 6*B^5*a^4*b*c^5*d^13 - 4*B^5*a^4*b*c^7*d^11))/(b*f^5) - ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4) - ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5) + ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4) + ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) - (32*(-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b^4*f^6*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2) + ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(B^4*b^6*d^16 - 2*B^4*a^6*d^16 + 12*B^4*a^6*c^2*d^14 - 2*B^4*a^6*c^4*d^12 + 4*B^4*b^6*c^2*d^14 + 6*B^4*b^6*c^4*d^12 + 4*B^4*b^6*c^6*d^10 + B^4*b^6*c^8*d^8 - 2*B^4*a^2*b^4*c^4*d^12 + 12*B^4*a^2*b^4*c^6*d^10 - 2*B^4*a^2*b^4*c^8*d^8 + 8*B^4*a^3*b^3*c^3*d^13 - 48*B^4*a^3*b^3*c^5*d^11 + 8*B^4*a^3*b^3*c^7*d^9 - 12*B^4*a^4*b^2*c^2*d^14 + 72*B^4*a^4*b^2*c^4*d^12 - 12*B^4*a^4*b^2*c^6*d^10 + 8*B^4*a^5*b*c*d^15 - 48*B^4*a^5*b*c^3*d^13 + 8*B^4*a^5*b*c^5*d^11))/(b*f^4) + ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(15*B^3*a^4*b^3*d^15*f^2 - B^3*a^2*b^5*d^15*f^2 - 4*B^3*a^7*c^3*d^12*f^2 + 2*B^3*b^7*c^2*d^13*f^2 + 4*B^3*b^7*c^4*d^11*f^2 + 2*B^3*b^7*c^6*d^9*f^2 - 12*B^3*a^6*b*d^15*f^2 - 4*B^3*a^7*c*d^14*f^2 - B^3*a*b^6*c*d^14*f^2 - 27*B^3*a*b^6*c^3*d^12*f^2 - 19*B^3*a*b^6*c^5*d^10*f^2 + 7*B^3*a*b^6*c^7*d^8*f^2 - 57*B^3*a^3*b^4*c*d^14*f^2 + 64*B^3*a^5*b^2*c*d^14*f^2 + 4*B^3*a^6*b*c^2*d^13*f^2 + 16*B^3*a^6*b*c^4*d^11*f^2 + 65*B^3*a^2*b^5*c^2*d^13*f^2 + 9*B^3*a^2*b^5*c^4*d^11*f^2 - 57*B^3*a^2*b^5*c^6*d^9*f^2 + 77*B^3*a^3*b^4*c^3*d^12*f^2 + 129*B^3*a^3*b^4*c^5*d^10*f^2 - 5*B^3*a^3*b^4*c^7*d^8*f^2 - 121*B^3*a^4*b^3*c^2*d^13*f^2 - 119*B^3*a^4*b^3*c^4*d^11*f^2 + 17*B^3*a^4*b^3*c^6*d^9*f^2 + 40*B^3*a^5*b^2*c^3*d^12*f^2 - 24*B^3*a^5*b^2*c^5*d^10*f^2))/(b*f^5) - ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*B^2*a^3*b^5*d^13*f^2 + 2*B^2*a^5*b^3*d^13*f^2 + 28*B^2*b^8*c^3*d^10*f^2 - 10*B^2*b^8*c^5*d^8*f^2 - 14*B^2*a*b^7*d^13*f^2 + 16*B^2*a^7*b*d^13*f^2 - 8*B^2*a^8*c*d^12*f^2 + 22*B^2*b^8*c*d^12*f^2 + 20*B^2*a*b^7*c^2*d^11*f^2 + 50*B^2*a*b^7*c^4*d^9*f^2 - 28*B^2*a^2*b^6*c*d^12*f^2 - 2*B^2*a^4*b^4*c*d^12*f^2 - 56*B^2*a^6*b^2*c*d^12*f^2 + 32*B^2*a^7*b*c^2*d^11*f^2 + 8*B^2*a^2*b^6*c^3*d^10*f^2 + 12*B^2*a^2*b^6*c^5*d^8*f^2 - 24*B^2*a^3*b^5*c^2*d^11*f^2 - 12*B^2*a^3*b^5*c^4*d^9*f^2 - 4*B^2*a^4*b^4*c^3*d^10*f^2 - 10*B^2*a^4*b^4*c^5*d^8*f^2 + 52*B^2*a^5*b^3*c^2*d^11*f^2 + 34*B^2*a^5*b^3*c^4*d^9*f^2 - 48*B^2*a^6*b^2*c^3*d^10*f^2))/(b*f^4) - ((-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*((32*(4*B*a*b^8*d^12*f^4 - 4*B*b^9*c*d^11*f^4 + 8*B*a^3*b^6*d^12*f^4 + 4*B*a^5*b^4*d^12*f^4 - 4*B*b^9*c^3*d^9*f^4 + 8*B*a*b^8*c^2*d^10*f^4 + 4*B*a*b^8*c^4*d^8*f^4 - 12*B*a^2*b^7*c*d^11*f^4 - 12*B*a^4*b^5*c*d^11*f^4 - 4*B*a^6*b^3*c*d^11*f^4 - 12*B*a^2*b^7*c^3*d^9*f^4 + 16*B*a^3*b^6*c^2*d^10*f^4 + 8*B*a^3*b^6*c^4*d^8*f^4 - 12*B*a^4*b^5*c^3*d^9*f^4 + 8*B*a^5*b^4*c^2*d^10*f^4 + 4*B*a^5*b^4*c^4*d^8*f^4 - 4*B*a^6*b^3*c^3*d^9*f^4))/(b*f^5) + (32*(-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^10*d^10*f^4 + 16*a^2*b^8*d^10*f^4 - 16*a^4*b^6*d^10*f^4 - 16*a^6*b^4*d^10*f^4 + 24*b^10*c^2*d^8*f^4 + 40*a^2*b^8*c^2*d^8*f^4 + 8*a^4*b^6*c^2*d^8*f^4 - 8*a^6*b^4*c^2*d^8*f^4 + 8*a*b^9*c*d^9*f^4 + 24*a^3*b^7*c*d^9*f^4 + 24*a^5*b^5*c*d^9*f^4 + 8*a^7*b^3*c*d^9*f^4))/(b^4*f^6*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))/(b^3*f^2*(a^2 + b^2)^2)))*(-(b^7*f^2 + 2*a^2*b^5*f^2 + a^4*b^3*f^2)*(B^2*a^5*d^3 - B^2*a^2*b^3*c^3 - 3*B^2*a^4*b*c*d^2 + 3*B^2*a^3*b^2*c^2*d))^(1/2)*2i)/(b^3*f^2*(a^2 + b^2)^2) + (atan((((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4 + ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5 + ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4 + ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 + (32*(-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(b*f^6*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2))*1i)/(b*f^2*(a^2 + b^2)^2) + ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4 - ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5 - ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4 - ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 - (32*(-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(b*f^6*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2))*1i)/(b*f^2*(a^2 + b^2)^2))/((64*(A^5*a^2*b^2*d^18 + A^5*b^4*c^2*d^16 + 5*A^5*b^4*c^4*d^14 + 7*A^5*b^4*c^6*d^12 + 3*A^5*b^4*c^8*d^10 + 9*A^5*a^2*b^2*c^2*d^16 + 15*A^5*a^2*b^2*c^4*d^14 + 7*A^5*a^2*b^2*c^6*d^12 - 2*A^5*a*b^3*c*d^17 - 2*A^5*a^3*b*c*d^17 - 12*A^5*a*b^3*c^3*d^15 - 18*A^5*a*b^3*c^5*d^13 - 8*A^5*a*b^3*c^7*d^11 - 4*A^5*a^3*b*c^3*d^15 - 2*A^5*a^3*b*c^5*d^13))/f^5 + ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4 + ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5 + ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4 + ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 + (32*(-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(b*f^6*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2) - ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(A^4*b^5*d^16 + 4*A^4*b^5*c^2*d^14 + 8*A^4*b^5*c^4*d^12 - 8*A^4*b^5*c^6*d^10 + 3*A^4*b^5*c^8*d^8 + 2*A^4*a^4*b*d^16 + 12*A^4*a^2*b^3*c^2*d^14 - 72*A^4*a^2*b^3*c^4*d^12 + 12*A^4*a^2*b^3*c^6*d^10 + 48*A^4*a^3*b^2*c^3*d^13 - 8*A^4*a^3*b^2*c^5*d^11 - 8*A^4*a*b^4*c^3*d^13 + 48*A^4*a*b^4*c^5*d^11 - 8*A^4*a*b^4*c^7*d^9 - 8*A^4*a^3*b^2*c*d^15 - 12*A^4*a^4*b*c^2*d^14 + 2*A^4*a^4*b*c^4*d^12))/f^4 - ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(23*A^3*b^6*c^3*d^12*f^2 - 15*A^3*a^3*b^3*d^15*f^2 + 21*A^3*b^6*c^5*d^10*f^2 - 3*A^3*b^6*c^7*d^8*f^2 + A^3*a*b^5*d^15*f^2 + 4*A^3*a^5*b*d^15*f^2 - A^3*b^6*c*d^14*f^2 - 61*A^3*a*b^5*c^2*d^13*f^2 - 25*A^3*a*b^5*c^4*d^11*f^2 + 37*A^3*a*b^5*c^6*d^9*f^2 + 53*A^3*a^2*b^4*c*d^14*f^2 - 30*A^3*a^4*b^2*c*d^14*f^2 + 4*A^3*a^5*b*c^2*d^13*f^2 - 29*A^3*a^2*b^4*c^3*d^12*f^2 - 81*A^3*a^2*b^4*c^5*d^10*f^2 + A^3*a^2*b^4*c^7*d^8*f^2 + 59*A^3*a^3*b^3*c^2*d^13*f^2 + 75*A^3*a^3*b^3*c^4*d^11*f^2 + A^3*a^3*b^3*c^6*d^9*f^2 - 32*A^3*a^4*b^2*c^3*d^12*f^2 - 2*A^3*a^4*b^2*c^5*d^10*f^2))/f^5 - ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^13*f^2 - 14*A^2*a^5*b^2*d^13*f^2 + 28*A^2*b^7*c^3*d^10*f^2 - 18*A^2*b^7*c^5*d^8*f^2 - 14*A^2*a*b^6*d^13*f^2 + 22*A^2*b^7*c*d^12*f^2 + 8*A^2*a^6*b*c*d^12*f^2 + 20*A^2*a*b^6*c^2*d^11*f^2 + 66*A^2*a*b^6*c^4*d^9*f^2 - 28*A^2*a^2*b^5*c*d^12*f^2 + 54*A^2*a^4*b^3*c*d^12*f^2 + 24*A^2*a^2*b^5*c^3*d^10*f^2 + 12*A^2*a^2*b^5*c^5*d^8*f^2 - 88*A^2*a^3*b^4*c^2*d^11*f^2 - 28*A^2*a^3*b^4*c^4*d^9*f^2 + 60*A^2*a^4*b^3*c^3*d^10*f^2 - 2*A^2*a^4*b^3*c^5*d^8*f^2 - 44*A^2*a^5*b^2*c^2*d^11*f^2 + 2*A^2*a^5*b^2*c^4*d^9*f^2))/f^4 - ((-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*((32*(4*A*a^2*b^6*d^12*f^4 + 8*A*a^4*b^4*d^12*f^4 + 4*A*a^6*b^2*d^12*f^4 + 12*A*b^8*c^2*d^10*f^4 + 12*A*b^8*c^4*d^8*f^4 - 16*A*a*b^7*c^3*d^9*f^4 - 32*A*a^3*b^5*c*d^11*f^4 - 16*A*a^5*b^3*c*d^11*f^4 + 28*A*a^2*b^6*c^2*d^10*f^4 + 24*A*a^2*b^6*c^4*d^8*f^4 - 32*A*a^3*b^5*c^3*d^9*f^4 + 20*A*a^4*b^4*c^2*d^10*f^4 + 12*A*a^4*b^4*c^4*d^8*f^4 - 16*A*a^5*b^3*c^3*d^9*f^4 + 4*A*a^6*b^2*c^2*d^10*f^4 - 16*A*a*b^7*c*d^11*f^4))/f^5 - (32*(-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(b*f^6*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))/(b*f^2*(a^2 + b^2)^2)))*(-(b^5*f^2 + a^4*b*f^2 + 2*a^2*b^3*f^2)*(A^2*a^3*d^3 - A^2*b^3*c^3 + 3*A^2*a*b^2*c^2*d - 3*A^2*a^2*b*c*d^2))^(1/2)*2i)/(b*f^2*(a^2 + b^2)^2) + (2*B*d*(c + d*tan(e + f*x))^(1/2))/(b*f) + (atan((((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4) + ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5) + ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4) - ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) - (32*(-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^8*f^6*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2))*1i)/(b^5*f^2*(a^2 + b^2)^2) + ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4) - ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5) - ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4) + ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) + (32*(-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^8*f^6*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2))*1i)/(b^5*f^2*(a^2 + b^2)^2))/((64*(C^5*a^4*b^3*d^18 + 4*C^5*a^7*c^3*d^15 + 2*C^5*a^7*c^5*d^13 - C^5*a^6*b*d^18 + 2*C^5*a^7*c*d^17 + C^5*a^2*b^5*c^2*d^16 + 4*C^5*a^2*b^5*c^4*d^14 + 6*C^5*a^2*b^5*c^6*d^12 + 4*C^5*a^2*b^5*c^8*d^10 + C^5*a^2*b^5*c^10*d^8 - 8*C^5*a^3*b^4*c^3*d^15 - 12*C^5*a^3*b^4*c^5*d^13 - 8*C^5*a^3*b^4*c^7*d^11 - 2*C^5*a^3*b^4*c^9*d^9 + 3*C^5*a^4*b^3*c^2*d^16 + C^5*a^4*b^3*c^4*d^14 - 3*C^5*a^4*b^3*c^6*d^12 - 2*C^5*a^4*b^3*c^8*d^10 + 12*C^5*a^5*b^2*c^3*d^15 + 18*C^5*a^5*b^2*c^5*d^13 + 8*C^5*a^5*b^2*c^7*d^11 - 2*C^5*a^3*b^4*c*d^17 + 2*C^5*a^5*b^2*c*d^17 - 9*C^5*a^6*b*c^2*d^16 - 15*C^5*a^6*b*c^4*d^14 - 7*C^5*a^6*b*c^6*d^12))/(b^3*f^5) - ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4) + ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5) + ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4) - ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) - (32*(-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^8*f^6*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2) + ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^8*d^16 + C^4*b^8*d^16 - 12*C^4*a^8*c^2*d^14 + 2*C^4*a^8*c^4*d^12 + 4*C^4*b^8*c^2*d^14 + 6*C^4*b^8*c^4*d^12 + 4*C^4*b^8*c^6*d^10 + C^4*b^8*c^8*d^8 + 2*C^4*a^4*b^4*c^4*d^12 - 12*C^4*a^4*b^4*c^6*d^10 + 2*C^4*a^4*b^4*c^8*d^8 - 8*C^4*a^5*b^3*c^3*d^13 + 48*C^4*a^5*b^3*c^5*d^11 - 8*C^4*a^5*b^3*c^7*d^9 + 12*C^4*a^6*b^2*c^2*d^14 - 72*C^4*a^6*b^2*c^4*d^12 + 12*C^4*a^6*b^2*c^6*d^10 - 8*C^4*a^7*b*c*d^15 + 48*C^4*a^7*b*c^3*d^13 - 8*C^4*a^7*b*c^5*d^11))/(b^3*f^4) - ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(4*C^3*a^9*d^15*f^2 + C^3*a^3*b^6*d^15*f^2 + 16*C^3*a^5*b^4*d^15*f^2 - 16*C^3*a^7*b^2*d^15*f^2 + 4*C^3*a^9*c^2*d^13*f^2 - C^3*b^9*c^3*d^12*f^2 + C^3*b^9*c^5*d^10*f^2 + C^3*b^9*c^7*d^8*f^2 + C^3*a*b^8*d^15*f^2 - C^3*b^9*c*d^14*f^2 - 28*C^3*a^8*b*c*d^14*f^2 + 3*C^3*a*b^8*c^2*d^13*f^2 + 3*C^3*a*b^8*c^4*d^11*f^2 + C^3*a*b^8*c^6*d^9*f^2 - 3*C^3*a^2*b^7*c*d^14*f^2 - 58*C^3*a^4*b^5*c*d^14*f^2 + 80*C^3*a^6*b^3*c*d^14*f^2 - 28*C^3*a^8*b*c^3*d^12*f^2 - 29*C^3*a^2*b^7*c^3*d^12*f^2 - 17*C^3*a^2*b^7*c^5*d^10*f^2 + 9*C^3*a^2*b^7*c^7*d^8*f^2 + 67*C^3*a^3*b^6*c^2*d^13*f^2 + 3*C^3*a^3*b^6*c^4*d^11*f^2 - 63*C^3*a^3*b^6*c^6*d^9*f^2 + 92*C^3*a^4*b^5*c^3*d^12*f^2 + 138*C^3*a^4*b^5*c^5*d^10*f^2 - 12*C^3*a^4*b^5*c^7*d^8*f^2 - 144*C^3*a^5*b^4*c^2*d^13*f^2 - 108*C^3*a^5*b^4*c^4*d^11*f^2 + 52*C^3*a^5*b^4*c^6*d^9*f^2 - 8*C^3*a^6*b^3*c^3*d^12*f^2 - 88*C^3*a^6*b^3*c^5*d^10*f^2 + 56*C^3*a^7*b^2*c^2*d^13*f^2 + 72*C^3*a^7*b^2*c^4*d^11*f^2))/(b^3*f^5) - ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(c + d*tan(e + f*x))^(1/2)*(4*C^2*a^3*b^7*d^13*f^2 + 2*C^2*a^5*b^5*d^13*f^2 + 28*C^2*b^10*c^3*d^10*f^2 - 10*C^2*b^10*c^5*d^8*f^2 - 14*C^2*a*b^9*d^13*f^2 - 16*C^2*a^9*b*d^13*f^2 + 8*C^2*a^10*c*d^12*f^2 + 22*C^2*b^10*c*d^12*f^2 + 20*C^2*a*b^9*c^2*d^11*f^2 + 50*C^2*a*b^9*c^4*d^9*f^2 - 28*C^2*a^2*b^8*c*d^12*f^2 - 2*C^2*a^4*b^6*c*d^12*f^2 + 56*C^2*a^8*b^2*c*d^12*f^2 - 32*C^2*a^9*b*c^2*d^11*f^2 + 8*C^2*a^2*b^8*c^3*d^10*f^2 + 4*C^2*a^2*b^8*c^5*d^8*f^2 - 24*C^2*a^3*b^7*c^2*d^11*f^2 + 4*C^2*a^3*b^7*c^4*d^9*f^2 + 12*C^2*a^4*b^6*c^3*d^10*f^2 - 10*C^2*a^4*b^6*c^5*d^8*f^2 - 12*C^2*a^5*b^5*c^2*d^11*f^2 + 18*C^2*a^5*b^5*c^4*d^9*f^2 + 16*C^2*a^6*b^4*c^3*d^10*f^2 + 8*C^2*a^6*b^4*c^5*d^8*f^2 - 64*C^2*a^7*b^3*c^2*d^11*f^2 - 32*C^2*a^7*b^3*c^4*d^9*f^2 + 48*C^2*a^8*b^2*c^3*d^10*f^2))/(b^3*f^4) + ((-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*((32*(12*C*a^2*b^9*d^12*f^4 + 24*C*a^4*b^7*d^12*f^4 + 12*C*a^6*b^5*d^12*f^4 + 4*C*b^11*c^2*d^10*f^4 + 4*C*b^11*c^4*d^8*f^4 - 16*C*a*b^10*c^3*d^9*f^4 - 32*C*a^3*b^8*c*d^11*f^4 - 16*C*a^5*b^6*c*d^11*f^4 + 20*C*a^2*b^9*c^2*d^10*f^4 + 8*C*a^2*b^9*c^4*d^8*f^4 - 32*C*a^3*b^8*c^3*d^9*f^4 + 28*C*a^4*b^7*c^2*d^10*f^4 + 4*C*a^4*b^7*c^4*d^8*f^4 - 16*C*a^5*b^6*c^3*d^9*f^4 + 12*C*a^6*b^5*c^2*d^10*f^4 - 16*C*a*b^10*c*d^11*f^4))/(b^3*f^5) + (32*(-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(16*b^12*d^10*f^4 + 16*a^2*b^10*d^10*f^4 - 16*a^4*b^8*d^10*f^4 - 16*a^6*b^6*d^10*f^4 + 24*b^12*c^2*d^8*f^4 + 40*a^2*b^10*c^2*d^8*f^4 + 8*a^4*b^8*c^2*d^8*f^4 - 8*a^6*b^6*c^2*d^8*f^4 + 8*a*b^11*c*d^9*f^4 + 24*a^3*b^9*c*d^9*f^4 + 24*a^5*b^7*c*d^9*f^4 + 8*a^7*b^5*c*d^9*f^4))/(b^8*f^6*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))/(b^5*f^2*(a^2 + b^2)^2)))*(-(b^9*f^2 + 2*a^2*b^7*f^2 + a^4*b^5*f^2)*(C^2*a^7*d^3 - C^2*a^4*b^3*c^3 - 3*C^2*a^6*b*c*d^2 + 3*C^2*a^5*b^2*c^2*d))^(1/2)*2i)/(b^5*f^2*(a^2 + b^2)^2)","B"
102,-1,-1,372,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^2,x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
103,-1,-1,532,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^3,x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
104,-1,-1,503,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
105,-1,-1,353,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
106,1,5863,229,117.305542,"\text{Not used}","int((c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\left(\frac{2\,C\,c^2}{3\,d\,f}-\frac{2\,C\,\left(f\,c^2\,d+f\,d^3\right)}{3\,d^2\,f^2}\right)\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}-\ln\left(\frac{\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+B^2\,c^5\,f^2-10\,B^2\,c^3\,d^2\,f^2+5\,B^2\,c\,d^4\,f^2}{f^4}}\,\left(\frac{\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+B^2\,c^5\,f^2-10\,B^2\,c^3\,d^2\,f^2+5\,B^2\,c\,d^4\,f^2}{f^4}}\,\left(32\,B\,c^4\,d^2-32\,B\,d^6+32\,c\,d^2\,f\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+B^2\,c^5\,f^2-10\,B^2\,c^3\,d^2\,f^2+5\,B^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}-\frac{16\,B^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)}{2}-\frac{8\,B^3\,c\,d^2\,\left(c^2-3\,d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}\right)\,\sqrt{\frac{\sqrt{-25\,B^4\,c^8\,d^2\,f^4+100\,B^4\,c^6\,d^4\,f^4-110\,B^4\,c^4\,d^6\,f^4+20\,B^4\,c^2\,d^8\,f^4-B^4\,d^{10}\,f^4}+B^2\,c^5\,f^2-10\,B^2\,c^3\,d^2\,f^2+5\,B^2\,c\,d^4\,f^2}{4\,f^4}}+\ln\left(-\frac{\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+B^2\,c^5\,f^2-10\,B^2\,c^3\,d^2\,f^2+5\,B^2\,c\,d^4\,f^2}{f^4}}\,\left(\frac{\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+B^2\,c^5\,f^2-10\,B^2\,c^3\,d^2\,f^2+5\,B^2\,c\,d^4\,f^2}{f^4}}\,\left(32\,B\,d^6-32\,B\,c^4\,d^2+32\,c\,d^2\,f\,\sqrt{\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+B^2\,c^5\,f^2-10\,B^2\,c^3\,d^2\,f^2+5\,B^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}-\frac{16\,B^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)}{2}-\frac{8\,B^3\,c\,d^2\,\left(c^2-3\,d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}\right)\,\sqrt{\frac{\sqrt{-25\,B^4\,c^8\,d^2\,f^4+100\,B^4\,c^6\,d^4\,f^4-110\,B^4\,c^4\,d^6\,f^4+20\,B^4\,c^2\,d^8\,f^4-B^4\,d^{10}\,f^4}}{4\,f^4}+\frac{B^2\,c^5}{4\,f^2}-\frac{5\,B^2\,c^3\,d^2}{2\,f^2}+\frac{5\,B^2\,c\,d^4}{4\,f^2}}-\ln\left(\frac{\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-B^2\,c^5\,f^2+10\,B^2\,c^3\,d^2\,f^2-5\,B^2\,c\,d^4\,f^2}{f^4}}\,\left(\frac{\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-B^2\,c^5\,f^2+10\,B^2\,c^3\,d^2\,f^2-5\,B^2\,c\,d^4\,f^2}{f^4}}\,\left(32\,B\,c^4\,d^2-32\,B\,d^6+32\,c\,d^2\,f\,\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-B^2\,c^5\,f^2+10\,B^2\,c^3\,d^2\,f^2-5\,B^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}-\frac{16\,B^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)}{2}-\frac{8\,B^3\,c\,d^2\,\left(c^2-3\,d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}\right)\,\sqrt{-\frac{\sqrt{-25\,B^4\,c^8\,d^2\,f^4+100\,B^4\,c^6\,d^4\,f^4-110\,B^4\,c^4\,d^6\,f^4+20\,B^4\,c^2\,d^8\,f^4-B^4\,d^{10}\,f^4}-B^2\,c^5\,f^2+10\,B^2\,c^3\,d^2\,f^2-5\,B^2\,c\,d^4\,f^2}{4\,f^4}}+\ln\left(-\frac{\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-B^2\,c^5\,f^2+10\,B^2\,c^3\,d^2\,f^2-5\,B^2\,c\,d^4\,f^2}{f^4}}\,\left(\frac{\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-B^2\,c^5\,f^2+10\,B^2\,c^3\,d^2\,f^2-5\,B^2\,c\,d^4\,f^2}{f^4}}\,\left(32\,B\,d^6-32\,B\,c^4\,d^2+32\,c\,d^2\,f\,\sqrt{-\frac{\sqrt{-B^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-B^2\,c^5\,f^2+10\,B^2\,c^3\,d^2\,f^2-5\,B^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}-\frac{16\,B^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)}{2}-\frac{8\,B^3\,c\,d^2\,\left(c^2-3\,d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}\right)\,\sqrt{\frac{B^2\,c^5}{4\,f^2}-\frac{\sqrt{-25\,B^4\,c^8\,d^2\,f^4+100\,B^4\,c^6\,d^4\,f^4-110\,B^4\,c^4\,d^6\,f^4+20\,B^4\,c^2\,d^8\,f^4-B^4\,d^{10}\,f^4}}{4\,f^4}-\frac{5\,B^2\,c^3\,d^2}{2\,f^2}+\frac{5\,B^2\,c\,d^4}{4\,f^2}}+\left(\frac{4\,B\,c^2}{f}-\frac{2\,B\,\left(f\,c^2+f\,d^2\right)}{f^2}\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}-\ln\left(\frac{\left(\frac{\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+A^2\,c^5\,f^2-10\,A^2\,c^3\,d^2\,f^2+5\,A^2\,c\,d^4\,f^2}{f^4}}\,\left(64\,A\,c^3\,d^3+64\,A\,c\,d^5+32\,c\,d^2\,f\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+A^2\,c^5\,f^2-10\,A^2\,c^3\,d^2\,f^2+5\,A^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}+\frac{16\,A^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+A^2\,c^5\,f^2-10\,A^2\,c^3\,d^2\,f^2+5\,A^2\,c\,d^4\,f^2}{f^4}}}{2}-\frac{8\,A^3\,d^3\,\left(3\,c^2-d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}\right)\,\sqrt{-\frac{\sqrt{-25\,A^4\,c^8\,d^2\,f^4+100\,A^4\,c^6\,d^4\,f^4-110\,A^4\,c^4\,d^6\,f^4+20\,A^4\,c^2\,d^8\,f^4-A^4\,d^{10}\,f^4}+A^2\,c^5\,f^2-10\,A^2\,c^3\,d^2\,f^2+5\,A^2\,c\,d^4\,f^2}{4\,f^4}}-\ln\left(\frac{\left(\frac{\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-A^2\,c^5\,f^2+10\,A^2\,c^3\,d^2\,f^2-5\,A^2\,c\,d^4\,f^2}{f^4}}\,\left(64\,A\,c^3\,d^3+64\,A\,c\,d^5+32\,c\,d^2\,f\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-A^2\,c^5\,f^2+10\,A^2\,c^3\,d^2\,f^2-5\,A^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}+\frac{16\,A^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-A^2\,c^5\,f^2+10\,A^2\,c^3\,d^2\,f^2-5\,A^2\,c\,d^4\,f^2}{f^4}}}{2}-\frac{8\,A^3\,d^3\,\left(3\,c^2-d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}\right)\,\sqrt{\frac{\sqrt{-25\,A^4\,c^8\,d^2\,f^4+100\,A^4\,c^6\,d^4\,f^4-110\,A^4\,c^4\,d^6\,f^4+20\,A^4\,c^2\,d^8\,f^4-A^4\,d^{10}\,f^4}-A^2\,c^5\,f^2+10\,A^2\,c^3\,d^2\,f^2-5\,A^2\,c\,d^4\,f^2}{4\,f^4}}+\ln\left(\frac{\left(\frac{\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-A^2\,c^5\,f^2+10\,A^2\,c^3\,d^2\,f^2-5\,A^2\,c\,d^4\,f^2}{f^4}}\,\left(64\,A\,c^3\,d^3+64\,A\,c\,d^5-32\,c\,d^2\,f\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-A^2\,c^5\,f^2+10\,A^2\,c^3\,d^2\,f^2-5\,A^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}-\frac{16\,A^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-A^2\,c^5\,f^2+10\,A^2\,c^3\,d^2\,f^2-5\,A^2\,c\,d^4\,f^2}{f^4}}}{2}-\frac{8\,A^3\,d^3\,\left(3\,c^2-d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}\right)\,\sqrt{\frac{\sqrt{-25\,A^4\,c^8\,d^2\,f^4+100\,A^4\,c^6\,d^4\,f^4-110\,A^4\,c^4\,d^6\,f^4+20\,A^4\,c^2\,d^8\,f^4-A^4\,d^{10}\,f^4}}{4\,f^4}-\frac{A^2\,c^5}{4\,f^2}+\frac{5\,A^2\,c^3\,d^2}{2\,f^2}-\frac{5\,A^2\,c\,d^4}{4\,f^2}}+\ln\left(\frac{\left(\frac{\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+A^2\,c^5\,f^2-10\,A^2\,c^3\,d^2\,f^2+5\,A^2\,c\,d^4\,f^2}{f^4}}\,\left(64\,A\,c^3\,d^3+64\,A\,c\,d^5-32\,c\,d^2\,f\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+A^2\,c^5\,f^2-10\,A^2\,c^3\,d^2\,f^2+5\,A^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}-\frac{16\,A^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-A^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+A^2\,c^5\,f^2-10\,A^2\,c^3\,d^2\,f^2+5\,A^2\,c\,d^4\,f^2}{f^4}}}{2}-\frac{8\,A^3\,d^3\,\left(3\,c^2-d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}\right)\,\sqrt{\frac{5\,A^2\,c^3\,d^2}{2\,f^2}-\frac{A^2\,c^5}{4\,f^2}-\frac{\sqrt{-25\,A^4\,c^8\,d^2\,f^4+100\,A^4\,c^6\,d^4\,f^4-110\,A^4\,c^4\,d^6\,f^4+20\,A^4\,c^2\,d^8\,f^4-A^4\,d^{10}\,f^4}}{4\,f^4}-\frac{5\,A^2\,c\,d^4}{4\,f^2}}-\ln\left(\frac{8\,C^3\,d^3\,\left(3\,c^2-d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}-\frac{\left(\frac{\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+C^2\,c^5\,f^2-10\,C^2\,c^3\,d^2\,f^2+5\,C^2\,c\,d^4\,f^2}{f^4}}\,\left(64\,C\,c^3\,d^3+64\,C\,c\,d^5-32\,c\,d^2\,f\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+C^2\,c^5\,f^2-10\,C^2\,c^3\,d^2\,f^2+5\,C^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}-\frac{16\,C^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+C^2\,c^5\,f^2-10\,C^2\,c^3\,d^2\,f^2+5\,C^2\,c\,d^4\,f^2}{f^4}}}{2}\right)\,\sqrt{-\frac{\sqrt{-25\,C^4\,c^8\,d^2\,f^4+100\,C^4\,c^6\,d^4\,f^4-110\,C^4\,c^4\,d^6\,f^4+20\,C^4\,c^2\,d^8\,f^4-C^4\,d^{10}\,f^4}+C^2\,c^5\,f^2-10\,C^2\,c^3\,d^2\,f^2+5\,C^2\,c\,d^4\,f^2}{4\,f^4}}-\ln\left(\frac{8\,C^3\,d^3\,\left(3\,c^2-d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}-\frac{\left(\frac{\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-C^2\,c^5\,f^2+10\,C^2\,c^3\,d^2\,f^2-5\,C^2\,c\,d^4\,f^2}{f^4}}\,\left(64\,C\,c^3\,d^3+64\,C\,c\,d^5-32\,c\,d^2\,f\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-C^2\,c^5\,f^2+10\,C^2\,c^3\,d^2\,f^2-5\,C^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}-\frac{16\,C^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-C^2\,c^5\,f^2+10\,C^2\,c^3\,d^2\,f^2-5\,C^2\,c\,d^4\,f^2}{f^4}}}{2}\right)\,\sqrt{\frac{\sqrt{-25\,C^4\,c^8\,d^2\,f^4+100\,C^4\,c^6\,d^4\,f^4-110\,C^4\,c^4\,d^6\,f^4+20\,C^4\,c^2\,d^8\,f^4-C^4\,d^{10}\,f^4}-C^2\,c^5\,f^2+10\,C^2\,c^3\,d^2\,f^2-5\,C^2\,c\,d^4\,f^2}{4\,f^4}}+\ln\left(\frac{8\,C^3\,d^3\,\left(3\,c^2-d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}-\frac{\left(\frac{\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-C^2\,c^5\,f^2+10\,C^2\,c^3\,d^2\,f^2-5\,C^2\,c\,d^4\,f^2}{f^4}}\,\left(64\,C\,c^3\,d^3+64\,C\,c\,d^5+32\,c\,d^2\,f\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-C^2\,c^5\,f^2+10\,C^2\,c^3\,d^2\,f^2-5\,C^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}+\frac{16\,C^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}-C^2\,c^5\,f^2+10\,C^2\,c^3\,d^2\,f^2-5\,C^2\,c\,d^4\,f^2}{f^4}}}{2}\right)\,\sqrt{\frac{\sqrt{-25\,C^4\,c^8\,d^2\,f^4+100\,C^4\,c^6\,d^4\,f^4-110\,C^4\,c^4\,d^6\,f^4+20\,C^4\,c^2\,d^8\,f^4-C^4\,d^{10}\,f^4}}{4\,f^4}-\frac{C^2\,c^5}{4\,f^2}+\frac{5\,C^2\,c^3\,d^2}{2\,f^2}-\frac{5\,C^2\,c\,d^4}{4\,f^2}}+\ln\left(\frac{8\,C^3\,d^3\,\left(3\,c^2-d^2\right)\,{\left(c^2+d^2\right)}^3}{f^3}-\frac{\left(\frac{\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+C^2\,c^5\,f^2-10\,C^2\,c^3\,d^2\,f^2+5\,C^2\,c\,d^4\,f^2}{f^4}}\,\left(64\,C\,c^3\,d^3+64\,C\,c\,d^5+32\,c\,d^2\,f\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+C^2\,c^5\,f^2-10\,C^2\,c^3\,d^2\,f^2+5\,C^2\,c\,d^4\,f^2}{f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\right)}{2\,f}+\frac{16\,C^2\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(c^6-15\,c^4\,d^2+15\,c^2\,d^4-d^6\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{-C^4\,d^2\,f^4\,{\left(5\,c^4-10\,c^2\,d^2+d^4\right)}^2}+C^2\,c^5\,f^2-10\,C^2\,c^3\,d^2\,f^2+5\,C^2\,c\,d^4\,f^2}{f^4}}}{2}\right)\,\sqrt{\frac{5\,C^2\,c^3\,d^2}{2\,f^2}-\frac{C^2\,c^5}{4\,f^2}-\frac{\sqrt{-25\,C^4\,c^8\,d^2\,f^4+100\,C^4\,c^6\,d^4\,f^4-110\,C^4\,c^4\,d^6\,f^4+20\,C^4\,c^2\,d^8\,f^4-C^4\,d^{10}\,f^4}}{4\,f^4}-\frac{5\,C^2\,c\,d^4}{4\,f^2}}+2\,c\,\left(\frac{2\,C\,c^2}{d\,f}-\frac{2\,C\,\left(f\,c^2\,d+f\,d^3\right)}{d^2\,f^2}\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}+\frac{2\,B\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}}{5\,f}+\frac{2\,A\,d\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,f}+\frac{2\,B\,c\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,f}+\frac{2\,C\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{7/2}}{7\,d\,f}+\frac{4\,A\,c\,d\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f}","Not used",1,"((2*C*c^2)/(3*d*f) - (2*C*(d^3*f + c^2*d*f))/(3*d^2*f^2))*(c + d*tan(e + f*x))^(3/2) - log(((((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + B^2*c^5*f^2 - 10*B^2*c^3*d^2*f^2 + 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(((((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + B^2*c^5*f^2 - 10*B^2*c^3*d^2*f^2 + 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(32*B*c^4*d^2 - 32*B*d^6 + 32*c*d^2*f*(((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + B^2*c^5*f^2 - 10*B^2*c^3*d^2*f^2 + 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) - (16*B^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2))/2 - (8*B^3*c*d^2*(c^2 - 3*d^2)*(c^2 + d^2)^3)/f^3)*(((20*B^4*c^2*d^8*f^4 - B^4*d^10*f^4 - 110*B^4*c^4*d^6*f^4 + 100*B^4*c^6*d^4*f^4 - 25*B^4*c^8*d^2*f^4)^(1/2) + B^2*c^5*f^2 - 10*B^2*c^3*d^2*f^2 + 5*B^2*c*d^4*f^2)/(4*f^4))^(1/2) + log(- ((((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + B^2*c^5*f^2 - 10*B^2*c^3*d^2*f^2 + 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(((((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + B^2*c^5*f^2 - 10*B^2*c^3*d^2*f^2 + 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(32*B*d^6 - 32*B*c^4*d^2 + 32*c*d^2*f*(((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + B^2*c^5*f^2 - 10*B^2*c^3*d^2*f^2 + 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) - (16*B^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2))/2 - (8*B^3*c*d^2*(c^2 - 3*d^2)*(c^2 + d^2)^3)/f^3)*((20*B^4*c^2*d^8*f^4 - B^4*d^10*f^4 - 110*B^4*c^4*d^6*f^4 + 100*B^4*c^6*d^4*f^4 - 25*B^4*c^8*d^2*f^4)^(1/2)/(4*f^4) + (B^2*c^5)/(4*f^2) - (5*B^2*c^3*d^2)/(2*f^2) + (5*B^2*c*d^4)/(4*f^2))^(1/2) - log(((-((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - B^2*c^5*f^2 + 10*B^2*c^3*d^2*f^2 - 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(((-((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - B^2*c^5*f^2 + 10*B^2*c^3*d^2*f^2 - 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(32*B*c^4*d^2 - 32*B*d^6 + 32*c*d^2*f*(-((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - B^2*c^5*f^2 + 10*B^2*c^3*d^2*f^2 - 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) - (16*B^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2))/2 - (8*B^3*c*d^2*(c^2 - 3*d^2)*(c^2 + d^2)^3)/f^3)*(-((20*B^4*c^2*d^8*f^4 - B^4*d^10*f^4 - 110*B^4*c^4*d^6*f^4 + 100*B^4*c^6*d^4*f^4 - 25*B^4*c^8*d^2*f^4)^(1/2) - B^2*c^5*f^2 + 10*B^2*c^3*d^2*f^2 - 5*B^2*c*d^4*f^2)/(4*f^4))^(1/2) + log(- ((-((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - B^2*c^5*f^2 + 10*B^2*c^3*d^2*f^2 - 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(((-((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - B^2*c^5*f^2 + 10*B^2*c^3*d^2*f^2 - 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(32*B*d^6 - 32*B*c^4*d^2 + 32*c*d^2*f*(-((-B^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - B^2*c^5*f^2 + 10*B^2*c^3*d^2*f^2 - 5*B^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) - (16*B^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2))/2 - (8*B^3*c*d^2*(c^2 - 3*d^2)*(c^2 + d^2)^3)/f^3)*((B^2*c^5)/(4*f^2) - (20*B^4*c^2*d^8*f^4 - B^4*d^10*f^4 - 110*B^4*c^4*d^6*f^4 + 100*B^4*c^6*d^4*f^4 - 25*B^4*c^8*d^2*f^4)^(1/2)/(4*f^4) - (5*B^2*c^3*d^2)/(2*f^2) + (5*B^2*c*d^4)/(4*f^2))^(1/2) + ((4*B*c^2)/f - (2*B*(c^2*f + d^2*f))/f^2)*(c + d*tan(e + f*x))^(1/2) - log(((((-((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + A^2*c^5*f^2 - 10*A^2*c^3*d^2*f^2 + 5*A^2*c*d^4*f^2)/f^4)^(1/2)*(64*A*c^3*d^3 + 64*A*c*d^5 + 32*c*d^2*f*(-((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + A^2*c^5*f^2 - 10*A^2*c^3*d^2*f^2 + 5*A^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) + (16*A^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2)*(-((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + A^2*c^5*f^2 - 10*A^2*c^3*d^2*f^2 + 5*A^2*c*d^4*f^2)/f^4)^(1/2))/2 - (8*A^3*d^3*(3*c^2 - d^2)*(c^2 + d^2)^3)/f^3)*(-((20*A^4*c^2*d^8*f^4 - A^4*d^10*f^4 - 110*A^4*c^4*d^6*f^4 + 100*A^4*c^6*d^4*f^4 - 25*A^4*c^8*d^2*f^4)^(1/2) + A^2*c^5*f^2 - 10*A^2*c^3*d^2*f^2 + 5*A^2*c*d^4*f^2)/(4*f^4))^(1/2) - log(((((((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - A^2*c^5*f^2 + 10*A^2*c^3*d^2*f^2 - 5*A^2*c*d^4*f^2)/f^4)^(1/2)*(64*A*c^3*d^3 + 64*A*c*d^5 + 32*c*d^2*f*(((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - A^2*c^5*f^2 + 10*A^2*c^3*d^2*f^2 - 5*A^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) + (16*A^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2)*(((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - A^2*c^5*f^2 + 10*A^2*c^3*d^2*f^2 - 5*A^2*c*d^4*f^2)/f^4)^(1/2))/2 - (8*A^3*d^3*(3*c^2 - d^2)*(c^2 + d^2)^3)/f^3)*(((20*A^4*c^2*d^8*f^4 - A^4*d^10*f^4 - 110*A^4*c^4*d^6*f^4 + 100*A^4*c^6*d^4*f^4 - 25*A^4*c^8*d^2*f^4)^(1/2) - A^2*c^5*f^2 + 10*A^2*c^3*d^2*f^2 - 5*A^2*c*d^4*f^2)/(4*f^4))^(1/2) + log(((((((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - A^2*c^5*f^2 + 10*A^2*c^3*d^2*f^2 - 5*A^2*c*d^4*f^2)/f^4)^(1/2)*(64*A*c^3*d^3 + 64*A*c*d^5 - 32*c*d^2*f*(((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - A^2*c^5*f^2 + 10*A^2*c^3*d^2*f^2 - 5*A^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) - (16*A^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2)*(((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - A^2*c^5*f^2 + 10*A^2*c^3*d^2*f^2 - 5*A^2*c*d^4*f^2)/f^4)^(1/2))/2 - (8*A^3*d^3*(3*c^2 - d^2)*(c^2 + d^2)^3)/f^3)*((20*A^4*c^2*d^8*f^4 - A^4*d^10*f^4 - 110*A^4*c^4*d^6*f^4 + 100*A^4*c^6*d^4*f^4 - 25*A^4*c^8*d^2*f^4)^(1/2)/(4*f^4) - (A^2*c^5)/(4*f^2) + (5*A^2*c^3*d^2)/(2*f^2) - (5*A^2*c*d^4)/(4*f^2))^(1/2) + log(((((-((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + A^2*c^5*f^2 - 10*A^2*c^3*d^2*f^2 + 5*A^2*c*d^4*f^2)/f^4)^(1/2)*(64*A*c^3*d^3 + 64*A*c*d^5 - 32*c*d^2*f*(-((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + A^2*c^5*f^2 - 10*A^2*c^3*d^2*f^2 + 5*A^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) - (16*A^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2)*(-((-A^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + A^2*c^5*f^2 - 10*A^2*c^3*d^2*f^2 + 5*A^2*c*d^4*f^2)/f^4)^(1/2))/2 - (8*A^3*d^3*(3*c^2 - d^2)*(c^2 + d^2)^3)/f^3)*((5*A^2*c^3*d^2)/(2*f^2) - (A^2*c^5)/(4*f^2) - (20*A^4*c^2*d^8*f^4 - A^4*d^10*f^4 - 110*A^4*c^4*d^6*f^4 + 100*A^4*c^6*d^4*f^4 - 25*A^4*c^8*d^2*f^4)^(1/2)/(4*f^4) - (5*A^2*c*d^4)/(4*f^2))^(1/2) - log((8*C^3*d^3*(3*c^2 - d^2)*(c^2 + d^2)^3)/f^3 - ((((-((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + C^2*c^5*f^2 - 10*C^2*c^3*d^2*f^2 + 5*C^2*c*d^4*f^2)/f^4)^(1/2)*(64*C*c^3*d^3 + 64*C*c*d^5 - 32*c*d^2*f*(-((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + C^2*c^5*f^2 - 10*C^2*c^3*d^2*f^2 + 5*C^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) - (16*C^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2)*(-((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + C^2*c^5*f^2 - 10*C^2*c^3*d^2*f^2 + 5*C^2*c*d^4*f^2)/f^4)^(1/2))/2)*(-((20*C^4*c^2*d^8*f^4 - C^4*d^10*f^4 - 110*C^4*c^4*d^6*f^4 + 100*C^4*c^6*d^4*f^4 - 25*C^4*c^8*d^2*f^4)^(1/2) + C^2*c^5*f^2 - 10*C^2*c^3*d^2*f^2 + 5*C^2*c*d^4*f^2)/(4*f^4))^(1/2) - log((8*C^3*d^3*(3*c^2 - d^2)*(c^2 + d^2)^3)/f^3 - ((((((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - C^2*c^5*f^2 + 10*C^2*c^3*d^2*f^2 - 5*C^2*c*d^4*f^2)/f^4)^(1/2)*(64*C*c^3*d^3 + 64*C*c*d^5 - 32*c*d^2*f*(((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - C^2*c^5*f^2 + 10*C^2*c^3*d^2*f^2 - 5*C^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) - (16*C^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2)*(((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - C^2*c^5*f^2 + 10*C^2*c^3*d^2*f^2 - 5*C^2*c*d^4*f^2)/f^4)^(1/2))/2)*(((20*C^4*c^2*d^8*f^4 - C^4*d^10*f^4 - 110*C^4*c^4*d^6*f^4 + 100*C^4*c^6*d^4*f^4 - 25*C^4*c^8*d^2*f^4)^(1/2) - C^2*c^5*f^2 + 10*C^2*c^3*d^2*f^2 - 5*C^2*c*d^4*f^2)/(4*f^4))^(1/2) + log((8*C^3*d^3*(3*c^2 - d^2)*(c^2 + d^2)^3)/f^3 - ((((((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - C^2*c^5*f^2 + 10*C^2*c^3*d^2*f^2 - 5*C^2*c*d^4*f^2)/f^4)^(1/2)*(64*C*c^3*d^3 + 64*C*c*d^5 + 32*c*d^2*f*(((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - C^2*c^5*f^2 + 10*C^2*c^3*d^2*f^2 - 5*C^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) + (16*C^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2)*(((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) - C^2*c^5*f^2 + 10*C^2*c^3*d^2*f^2 - 5*C^2*c*d^4*f^2)/f^4)^(1/2))/2)*((20*C^4*c^2*d^8*f^4 - C^4*d^10*f^4 - 110*C^4*c^4*d^6*f^4 + 100*C^4*c^6*d^4*f^4 - 25*C^4*c^8*d^2*f^4)^(1/2)/(4*f^4) - (C^2*c^5)/(4*f^2) + (5*C^2*c^3*d^2)/(2*f^2) - (5*C^2*c*d^4)/(4*f^2))^(1/2) + log((8*C^3*d^3*(3*c^2 - d^2)*(c^2 + d^2)^3)/f^3 - ((((-((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + C^2*c^5*f^2 - 10*C^2*c^3*d^2*f^2 + 5*C^2*c*d^4*f^2)/f^4)^(1/2)*(64*C*c^3*d^3 + 64*C*c*d^5 + 32*c*d^2*f*(-((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + C^2*c^5*f^2 - 10*C^2*c^3*d^2*f^2 + 5*C^2*c*d^4*f^2)/f^4)^(1/2)*(c + d*tan(e + f*x))^(1/2)))/(2*f) + (16*C^2*d^2*(c + d*tan(e + f*x))^(1/2)*(c^6 - d^6 + 15*c^2*d^4 - 15*c^4*d^2))/f^2)*(-((-C^4*d^2*f^4*(5*c^4 + d^4 - 10*c^2*d^2)^2)^(1/2) + C^2*c^5*f^2 - 10*C^2*c^3*d^2*f^2 + 5*C^2*c*d^4*f^2)/f^4)^(1/2))/2)*((5*C^2*c^3*d^2)/(2*f^2) - (C^2*c^5)/(4*f^2) - (20*C^4*c^2*d^8*f^4 - C^4*d^10*f^4 - 110*C^4*c^4*d^6*f^4 + 100*C^4*c^6*d^4*f^4 - 25*C^4*c^8*d^2*f^4)^(1/2)/(4*f^4) - (5*C^2*c*d^4)/(4*f^2))^(1/2) + 2*c*((2*C*c^2)/(d*f) - (2*C*(d^3*f + c^2*d*f))/(d^2*f^2))*(c + d*tan(e + f*x))^(1/2) + (2*B*(c + d*tan(e + f*x))^(5/2))/(5*f) + (2*A*d*(c + d*tan(e + f*x))^(3/2))/(3*f) + (2*B*c*(c + d*tan(e + f*x))^(3/2))/(3*f) + (2*C*(c + d*tan(e + f*x))^(7/2))/(7*d*f) + (4*A*c*d*(c + d*tan(e + f*x))^(1/2))/f","B"
107,-1,-1,336,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
108,-1,-1,473,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^2,x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
109,-1,-1,643,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^3,x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
110,1,28858,407,122.078937,"\text{Not used}","int(((a + b*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(1/2),x)","\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(\frac{2\,C\,a^3\,d^3-18\,C\,a^2\,b\,c\,d^2+36\,C\,a\,b^2\,c^2\,d-20\,C\,b^3\,c^3}{d^4\,f}-2\,c\,\left(2\,c\,\left(\frac{10\,C\,b^3\,c-6\,C\,a\,b^2\,d}{d^4\,f}-\frac{4\,C\,b^3\,c}{d^4\,f}\right)-\frac{6\,C\,a^2\,b\,d^2-24\,C\,a\,b^2\,c\,d+20\,C\,b^3\,c^2}{d^4\,f}+\frac{2\,C\,b^3\,\left(f\,c^2\,d^4+f\,d^6\right)}{d^8\,f^2}\right)+\frac{\left(f\,c^2\,d^4+f\,d^6\right)\,\left(\frac{10\,C\,b^3\,c-6\,C\,a\,b^2\,d}{d^4\,f}-\frac{4\,C\,b^3\,c}{d^4\,f}\right)}{d^4\,f}\right)-{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}\,\left(\frac{2\,c\,\left(\frac{10\,C\,b^3\,c-6\,C\,a\,b^2\,d}{d^4\,f}-\frac{4\,C\,b^3\,c}{d^4\,f}\right)}{3}-\frac{6\,C\,a^2\,b\,d^2-24\,C\,a\,b^2\,c\,d+20\,C\,b^3\,c^2}{3\,d^4\,f}+\frac{2\,C\,b^3\,\left(f\,c^2\,d^4+f\,d^6\right)}{3\,d^8\,f^2}\right)-\left(\frac{6\,A\,b^3\,c-6\,A\,a\,b^2\,d}{d^2\,f}-\frac{4\,A\,b^3\,c}{d^2\,f}\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}-\left(\frac{8\,B\,b^3\,c-6\,B\,a\,b^2\,d}{3\,d^3\,f}-\frac{4\,B\,b^3\,c}{3\,d^3\,f}\right)\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}-\left(\frac{10\,C\,b^3\,c-6\,C\,a\,b^2\,d}{5\,d^4\,f}-\frac{4\,C\,b^3\,c}{5\,d^4\,f}\right)\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,c\,\left(\frac{8\,B\,b^3\,c-6\,B\,a\,b^2\,d}{d^3\,f}-\frac{4\,B\,b^3\,c}{d^3\,f}\right)-\frac{6\,B\,a^2\,b\,d^2-18\,B\,a\,b^2\,c\,d+12\,B\,b^3\,c^2}{d^3\,f}+\frac{2\,B\,b^3\,\left(f\,c^2\,d^3+f\,d^5\right)}{d^6\,f^2}\right)+\frac{2\,A\,b^3\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,d^2\,f}+\frac{2\,B\,b^3\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}}{5\,d^3\,f}+\frac{2\,C\,b^3\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{7/2}}{7\,d^4\,f}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,A\,a^3\,d^3\,f^2-12\,A\,c\,a^2\,b\,d^2\,f^2-12\,A\,a\,b^2\,d^3\,f^2+4\,A\,c\,b^3\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^6\,d^2-15\,A^2\,a^4\,b^2\,d^2+15\,A^2\,a^2\,b^4\,d^2-A^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,A\,a^3\,d^3\,f^2-12\,A\,c\,a^2\,b\,d^2\,f^2-12\,A\,a\,b^2\,d^3\,f^2+4\,A\,c\,b^3\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^6\,d^2-15\,A^2\,a^4\,b^2\,d^2+15\,A^2\,a^2\,b^4\,d^2-A^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(3\,A^3\,a^8\,b\,d^2+8\,A^3\,a^6\,b^3\,d^2+6\,A^3\,a^4\,b^5\,d^2-A^3\,b^9\,d^2\right)}{f^3}+\left(\left(\frac{8\,\left(4\,A\,a^3\,d^3\,f^2-12\,A\,c\,a^2\,b\,d^2\,f^2-12\,A\,a\,b^2\,d^3\,f^2+4\,A\,c\,b^3\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^6\,d^2-15\,A^2\,a^4\,b^2\,d^2+15\,A^2\,a^2\,b^4\,d^2-A^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{8\,\left(4\,A\,a^3\,d^3\,f^2-12\,A\,c\,a^2\,b\,d^2\,f^2-12\,A\,a\,b^2\,d^3\,f^2+4\,A\,c\,b^3\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^6\,d^2-15\,A^2\,a^4\,b^2\,d^2+15\,A^2\,a^2\,b^4\,d^2-A^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}-4\,A^2\,a^6\,c\,f^2+4\,A^2\,b^6\,c\,f^2-24\,A^2\,a\,b^5\,d\,f^2-24\,A^2\,a^5\,b\,d\,f^2-60\,A^2\,a^2\,b^4\,c\,f^2+60\,A^2\,a^4\,b^2\,c\,f^2+80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,A\,a^3\,d^3\,f^2-12\,A\,c\,a^2\,b\,d^2\,f^2-12\,A\,a\,b^2\,d^3\,f^2+4\,A\,c\,b^3\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^6\,d^2-15\,A^2\,a^4\,b^2\,d^2+15\,A^2\,a^2\,b^4\,d^2-A^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,A\,a^3\,d^3\,f^2-12\,A\,c\,a^2\,b\,d^2\,f^2-12\,A\,a\,b^2\,d^3\,f^2+4\,A\,c\,b^3\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^6\,d^2-15\,A^2\,a^4\,b^2\,d^2+15\,A^2\,a^2\,b^4\,d^2-A^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(3\,A^3\,a^8\,b\,d^2+8\,A^3\,a^6\,b^3\,d^2+6\,A^3\,a^4\,b^5\,d^2-A^3\,b^9\,d^2\right)}{f^3}+\left(\left(\frac{8\,\left(4\,A\,a^3\,d^3\,f^2-12\,A\,c\,a^2\,b\,d^2\,f^2-12\,A\,a\,b^2\,d^3\,f^2+4\,A\,c\,b^3\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^6\,d^2-15\,A^2\,a^4\,b^2\,d^2+15\,A^2\,a^2\,b^4\,d^2-A^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{8\,\left(4\,A\,a^3\,d^3\,f^2-12\,A\,c\,a^2\,b\,d^2\,f^2-12\,A\,a\,b^2\,d^3\,f^2+4\,A\,c\,b^3\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^6\,d^2-15\,A^2\,a^4\,b^2\,d^2+15\,A^2\,a^2\,b^4\,d^2-A^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^6\,f^2+48\,d\,A^2\,a^5\,b\,f^2-120\,c\,A^2\,a^4\,b^2\,f^2-160\,d\,A^2\,a^3\,b^3\,f^2+120\,c\,A^2\,a^2\,b^4\,f^2+48\,d\,A^2\,a\,b^5\,f^2-8\,c\,A^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^{12}+6\,A^4\,a^{10}\,b^2+15\,A^4\,a^8\,b^4+20\,A^4\,a^6\,b^6+15\,A^4\,a^4\,b^8+6\,A^4\,a^2\,b^{10}+A^4\,b^{12}\right)}+4\,A^2\,a^6\,c\,f^2-4\,A^2\,b^6\,c\,f^2+24\,A^2\,a\,b^5\,d\,f^2+24\,A^2\,a^5\,b\,d\,f^2+60\,A^2\,a^2\,b^4\,c\,f^2-60\,A^2\,a^4\,b^2\,c\,f^2-80\,A^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,B\,c\,a^3\,d^2\,f^2-12\,B\,a^2\,b\,d^3\,f^2+12\,B\,c\,a\,b^2\,d^2\,f^2+4\,B\,b^3\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^6\,d^2-15\,B^2\,a^4\,b^2\,d^2+15\,B^2\,a^2\,b^4\,d^2-B^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,B\,c\,a^3\,d^2\,f^2-12\,B\,a^2\,b\,d^3\,f^2+12\,B\,c\,a\,b^2\,d^2\,f^2+4\,B\,b^3\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^6\,d^2-15\,B^2\,a^4\,b^2\,d^2+15\,B^2\,a^2\,b^4\,d^2-B^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(-4\,B\,c\,a^3\,d^2\,f^2-12\,B\,a^2\,b\,d^3\,f^2+12\,B\,c\,a\,b^2\,d^2\,f^2+4\,B\,b^3\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^6\,d^2-15\,B^2\,a^4\,b^2\,d^2+15\,B^2\,a^2\,b^4\,d^2-B^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\left(-B^3\,a^9\,d^2+6\,B^3\,a^5\,b^4\,d^2+8\,B^3\,a^3\,b^6\,d^2+3\,B^3\,a\,b^8\,d^2\right)}{f^3}+\left(\left(\frac{8\,\left(-4\,B\,c\,a^3\,d^2\,f^2-12\,B\,a^2\,b\,d^3\,f^2+12\,B\,c\,a\,b^2\,d^2\,f^2+4\,B\,b^3\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^6\,d^2-15\,B^2\,a^4\,b^2\,d^2+15\,B^2\,a^2\,b^4\,d^2-B^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}-4\,B^2\,a^6\,c\,f^2+4\,B^2\,b^6\,c\,f^2-24\,B^2\,a\,b^5\,d\,f^2-24\,B^2\,a^5\,b\,d\,f^2-60\,B^2\,a^2\,b^4\,c\,f^2+60\,B^2\,a^4\,b^2\,c\,f^2+80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,B\,c\,a^3\,d^2\,f^2-12\,B\,a^2\,b\,d^3\,f^2+12\,B\,c\,a\,b^2\,d^2\,f^2+4\,B\,b^3\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^6\,d^2-15\,B^2\,a^4\,b^2\,d^2+15\,B^2\,a^2\,b^4\,d^2-B^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,B\,c\,a^3\,d^2\,f^2-12\,B\,a^2\,b\,d^3\,f^2+12\,B\,c\,a\,b^2\,d^2\,f^2+4\,B\,b^3\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^6\,d^2-15\,B^2\,a^4\,b^2\,d^2+15\,B^2\,a^2\,b^4\,d^2-B^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(-4\,B\,c\,a^3\,d^2\,f^2-12\,B\,a^2\,b\,d^3\,f^2+12\,B\,c\,a\,b^2\,d^2\,f^2+4\,B\,b^3\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^6\,d^2-15\,B^2\,a^4\,b^2\,d^2+15\,B^2\,a^2\,b^4\,d^2-B^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\left(-B^3\,a^9\,d^2+6\,B^3\,a^5\,b^4\,d^2+8\,B^3\,a^3\,b^6\,d^2+3\,B^3\,a\,b^8\,d^2\right)}{f^3}+\left(\left(\frac{8\,\left(-4\,B\,c\,a^3\,d^2\,f^2-12\,B\,a^2\,b\,d^3\,f^2+12\,B\,c\,a\,b^2\,d^2\,f^2+4\,B\,b^3\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^6\,d^2-15\,B^2\,a^4\,b^2\,d^2+15\,B^2\,a^2\,b^4\,d^2-B^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^6\,f^2+48\,d\,B^2\,a^5\,b\,f^2-120\,c\,B^2\,a^4\,b^2\,f^2-160\,d\,B^2\,a^3\,b^3\,f^2+120\,c\,B^2\,a^2\,b^4\,f^2+48\,d\,B^2\,a\,b^5\,f^2-8\,c\,B^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^{12}+6\,B^4\,a^{10}\,b^2+15\,B^4\,a^8\,b^4+20\,B^4\,a^6\,b^6+15\,B^4\,a^4\,b^8+6\,B^4\,a^2\,b^{10}+B^4\,b^{12}\right)}+4\,B^2\,a^6\,c\,f^2-4\,B^2\,b^6\,c\,f^2+24\,B^2\,a\,b^5\,d\,f^2+24\,B^2\,a^5\,b\,d\,f^2+60\,B^2\,a^2\,b^4\,c\,f^2-60\,B^2\,a^4\,b^2\,c\,f^2-80\,B^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,C\,a^3\,d^3\,f^2-12\,C\,c\,a^2\,b\,d^2\,f^2-12\,C\,a\,b^2\,d^3\,f^2+4\,C\,c\,b^3\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^6\,d^2-15\,C^2\,a^4\,b^2\,d^2+15\,C^2\,a^2\,b^4\,d^2-C^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,C\,a^3\,d^3\,f^2-12\,C\,c\,a^2\,b\,d^2\,f^2-12\,C\,a\,b^2\,d^3\,f^2+4\,C\,c\,b^3\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^6\,d^2-15\,C^2\,a^4\,b^2\,d^2+15\,C^2\,a^2\,b^4\,d^2-C^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,C\,a^3\,d^3\,f^2-12\,C\,c\,a^2\,b\,d^2\,f^2-12\,C\,a\,b^2\,d^3\,f^2+4\,C\,c\,b^3\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^6\,d^2-15\,C^2\,a^4\,b^2\,d^2+15\,C^2\,a^2\,b^4\,d^2-C^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{8\,\left(4\,C\,a^3\,d^3\,f^2-12\,C\,c\,a^2\,b\,d^2\,f^2-12\,C\,a\,b^2\,d^3\,f^2+4\,C\,c\,b^3\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^6\,d^2-15\,C^2\,a^4\,b^2\,d^2+15\,C^2\,a^2\,b^4\,d^2-C^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\left(3\,C^3\,a^8\,b\,d^2+8\,C^3\,a^6\,b^3\,d^2+6\,C^3\,a^4\,b^5\,d^2-C^3\,b^9\,d^2\right)}{f^3}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}-4\,C^2\,a^6\,c\,f^2+4\,C^2\,b^6\,c\,f^2-24\,C^2\,a\,b^5\,d\,f^2-24\,C^2\,a^5\,b\,d\,f^2-60\,C^2\,a^2\,b^4\,c\,f^2+60\,C^2\,a^4\,b^2\,c\,f^2+80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,C\,a^3\,d^3\,f^2-12\,C\,c\,a^2\,b\,d^2\,f^2-12\,C\,a\,b^2\,d^3\,f^2+4\,C\,c\,b^3\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^6\,d^2-15\,C^2\,a^4\,b^2\,d^2+15\,C^2\,a^2\,b^4\,d^2-C^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,C\,a^3\,d^3\,f^2-12\,C\,c\,a^2\,b\,d^2\,f^2-12\,C\,a\,b^2\,d^3\,f^2+4\,C\,c\,b^3\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^6\,d^2-15\,C^2\,a^4\,b^2\,d^2+15\,C^2\,a^2\,b^4\,d^2-C^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,C\,a^3\,d^3\,f^2-12\,C\,c\,a^2\,b\,d^2\,f^2-12\,C\,a\,b^2\,d^3\,f^2+4\,C\,c\,b^3\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^6\,d^2-15\,C^2\,a^4\,b^2\,d^2+15\,C^2\,a^2\,b^4\,d^2-C^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{8\,\left(4\,C\,a^3\,d^3\,f^2-12\,C\,c\,a^2\,b\,d^2\,f^2-12\,C\,a\,b^2\,d^3\,f^2+4\,C\,c\,b^3\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^6\,d^2-15\,C^2\,a^4\,b^2\,d^2+15\,C^2\,a^2\,b^4\,d^2-C^2\,b^6\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\left(3\,C^3\,a^8\,b\,d^2+8\,C^3\,a^6\,b^3\,d^2+6\,C^3\,a^4\,b^5\,d^2-C^3\,b^9\,d^2\right)}{f^3}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^6\,f^2+48\,d\,C^2\,a^5\,b\,f^2-120\,c\,C^2\,a^4\,b^2\,f^2-160\,d\,C^2\,a^3\,b^3\,f^2+120\,c\,C^2\,a^2\,b^4\,f^2+48\,d\,C^2\,a\,b^5\,f^2-8\,c\,C^2\,b^6\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^{12}+6\,C^4\,a^{10}\,b^2+15\,C^4\,a^8\,b^4+20\,C^4\,a^6\,b^6+15\,C^4\,a^4\,b^8+6\,C^4\,a^2\,b^{10}+C^4\,b^{12}\right)}+4\,C^2\,a^6\,c\,f^2-4\,C^2\,b^6\,c\,f^2+24\,C^2\,a\,b^5\,d\,f^2+24\,C^2\,a^5\,b\,d\,f^2+60\,C^2\,a^2\,b^4\,c\,f^2-60\,C^2\,a^4\,b^2\,c\,f^2-80\,C^2\,a^3\,b^3\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((8*(4*A*a^3*d^3*f^2 - 12*A*a*b^2*d^3*f^2 + 4*A*b^3*c*d^2*f^2 - 12*A*a^2*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^6*d^2 - A^2*b^6*d^2 + 15*A^2*a^2*b^4*d^2 - 15*A^2*a^4*b^2*d^2))/f^2)*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*A*a^3*d^3*f^2 - 12*A*a*b^2*d^3*f^2 + 4*A*b^3*c*d^2*f^2 - 12*A*a^2*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^6*d^2 - A^2*b^6*d^2 + 15*A^2*a^2*b^4*d^2 - 15*A^2*a^4*b^2*d^2))/f^2)*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((16*(6*A^3*a^4*b^5*d^2 - A^3*b^9*d^2 + 8*A^3*a^6*b^3*d^2 + 3*A^3*a^8*b*d^2))/f^3 + (((8*(4*A*a^3*d^3*f^2 - 12*A*a*b^2*d^3*f^2 + 4*A*b^3*c*d^2*f^2 - 12*A*a^2*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^6*d^2 - A^2*b^6*d^2 + 15*A^2*a^2*b^4*d^2 - 15*A^2*a^4*b^2*d^2))/f^2)*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((8*(4*A*a^3*d^3*f^2 - 12*A*a*b^2*d^3*f^2 + 4*A*b^3*c*d^2*f^2 - 12*A*a^2*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^6*d^2 - A^2*b^6*d^2 + 15*A^2*a^2*b^4*d^2 - 15*A^2*a^4*b^2*d^2))/f^2)*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)))*((((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) - 4*A^2*a^6*c*f^2 + 4*A^2*b^6*c*f^2 - 24*A^2*a*b^5*d*f^2 - 24*A^2*a^5*b*d*f^2 - 60*A^2*a^2*b^4*c*f^2 + 60*A^2*a^4*b^2*c*f^2 + 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i + atan(((((8*(4*A*a^3*d^3*f^2 - 12*A*a*b^2*d^3*f^2 + 4*A*b^3*c*d^2*f^2 - 12*A*a^2*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^6*d^2 - A^2*b^6*d^2 + 15*A^2*a^2*b^4*d^2 - 15*A^2*a^4*b^2*d^2))/f^2)*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*A*a^3*d^3*f^2 - 12*A*a*b^2*d^3*f^2 + 4*A*b^3*c*d^2*f^2 - 12*A*a^2*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^6*d^2 - A^2*b^6*d^2 + 15*A^2*a^2*b^4*d^2 - 15*A^2*a^4*b^2*d^2))/f^2)*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((16*(6*A^3*a^4*b^5*d^2 - A^3*b^9*d^2 + 8*A^3*a^6*b^3*d^2 + 3*A^3*a^8*b*d^2))/f^3 + (((8*(4*A*a^3*d^3*f^2 - 12*A*a*b^2*d^3*f^2 + 4*A*b^3*c*d^2*f^2 - 12*A*a^2*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^6*d^2 - A^2*b^6*d^2 + 15*A^2*a^2*b^4*d^2 - 15*A^2*a^4*b^2*d^2))/f^2)*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((8*(4*A*a^3*d^3*f^2 - 12*A*a*b^2*d^3*f^2 + 4*A*b^3*c*d^2*f^2 - 12*A*a^2*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^6*d^2 - A^2*b^6*d^2 + 15*A^2*a^2*b^4*d^2 - 15*A^2*a^4*b^2*d^2))/f^2)*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)))*(-(((8*A^2*a^6*c*f^2 - 8*A^2*b^6*c*f^2 + 48*A^2*a*b^5*d*f^2 + 48*A^2*a^5*b*d*f^2 + 120*A^2*a^2*b^4*c*f^2 - 120*A^2*a^4*b^2*c*f^2 - 160*A^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^12 + A^4*b^12 + 6*A^4*a^2*b^10 + 15*A^4*a^4*b^8 + 20*A^4*a^6*b^6 + 15*A^4*a^8*b^4 + 6*A^4*a^10*b^2))^(1/2) + 4*A^2*a^6*c*f^2 - 4*A^2*b^6*c*f^2 + 24*A^2*a*b^5*d*f^2 + 24*A^2*a^5*b*d*f^2 + 60*A^2*a^2*b^4*c*f^2 - 60*A^2*a^4*b^2*c*f^2 - 80*A^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - (c + d*tan(e + f*x))^(1/2)*(2*c*((8*B*b^3*c - 6*B*a*b^2*d)/(d^3*f) - (4*B*b^3*c)/(d^3*f)) - (12*B*b^3*c^2 + 6*B*a^2*b*d^2 - 18*B*a*b^2*c*d)/(d^3*f) + (2*B*b^3*(d^5*f + c^2*d^3*f))/(d^6*f^2)) + atan(((((8*(4*B*b^3*d^3*f^2 - 12*B*a^2*b*d^3*f^2 - 4*B*a^3*c*d^2*f^2 + 12*B*a*b^2*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^6*d^2 - B^2*b^6*d^2 + 15*B^2*a^2*b^4*d^2 - 15*B^2*a^4*b^2*d^2))/f^2)*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*B*b^3*d^3*f^2 - 12*B*a^2*b*d^3*f^2 - 4*B*a^3*c*d^2*f^2 + 12*B*a*b^2*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^6*d^2 - B^2*b^6*d^2 + 15*B^2*a^2*b^4*d^2 - 15*B^2*a^4*b^2*d^2))/f^2)*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*B*b^3*d^3*f^2 - 12*B*a^2*b*d^3*f^2 - 4*B*a^3*c*d^2*f^2 + 12*B*a*b^2*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^6*d^2 - B^2*b^6*d^2 + 15*B^2*a^2*b^4*d^2 - 15*B^2*a^4*b^2*d^2))/f^2)*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(8*B^3*a^3*b^6*d^2 - B^3*a^9*d^2 + 6*B^3*a^5*b^4*d^2 + 3*B^3*a*b^8*d^2))/f^3 + (((8*(4*B*b^3*d^3*f^2 - 12*B*a^2*b*d^3*f^2 - 4*B*a^3*c*d^2*f^2 + 12*B*a*b^2*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^6*d^2 - B^2*b^6*d^2 + 15*B^2*a^2*b^4*d^2 - 15*B^2*a^4*b^2*d^2))/f^2)*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)))*(-(((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) - 4*B^2*a^6*c*f^2 + 4*B^2*b^6*c*f^2 - 24*B^2*a*b^5*d*f^2 - 24*B^2*a^5*b*d*f^2 - 60*B^2*a^2*b^4*c*f^2 + 60*B^2*a^4*b^2*c*f^2 + 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i + atan(((((8*(4*B*b^3*d^3*f^2 - 12*B*a^2*b*d^3*f^2 - 4*B*a^3*c*d^2*f^2 + 12*B*a*b^2*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^6*d^2 - B^2*b^6*d^2 + 15*B^2*a^2*b^4*d^2 - 15*B^2*a^4*b^2*d^2))/f^2)*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*B*b^3*d^3*f^2 - 12*B*a^2*b*d^3*f^2 - 4*B*a^3*c*d^2*f^2 + 12*B*a*b^2*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^6*d^2 - B^2*b^6*d^2 + 15*B^2*a^2*b^4*d^2 - 15*B^2*a^4*b^2*d^2))/f^2)*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*B*b^3*d^3*f^2 - 12*B*a^2*b*d^3*f^2 - 4*B*a^3*c*d^2*f^2 + 12*B*a*b^2*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^6*d^2 - B^2*b^6*d^2 + 15*B^2*a^2*b^4*d^2 - 15*B^2*a^4*b^2*d^2))/f^2)*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(8*B^3*a^3*b^6*d^2 - B^3*a^9*d^2 + 6*B^3*a^5*b^4*d^2 + 3*B^3*a*b^8*d^2))/f^3 + (((8*(4*B*b^3*d^3*f^2 - 12*B*a^2*b*d^3*f^2 - 4*B*a^3*c*d^2*f^2 + 12*B*a*b^2*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^6*d^2 - B^2*b^6*d^2 + 15*B^2*a^2*b^4*d^2 - 15*B^2*a^4*b^2*d^2))/f^2)*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)))*((((8*B^2*a^6*c*f^2 - 8*B^2*b^6*c*f^2 + 48*B^2*a*b^5*d*f^2 + 48*B^2*a^5*b*d*f^2 + 120*B^2*a^2*b^4*c*f^2 - 120*B^2*a^4*b^2*c*f^2 - 160*B^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^12 + B^4*b^12 + 6*B^4*a^2*b^10 + 15*B^4*a^4*b^8 + 20*B^4*a^6*b^6 + 15*B^4*a^8*b^4 + 6*B^4*a^10*b^2))^(1/2) + 4*B^2*a^6*c*f^2 - 4*B^2*b^6*c*f^2 + 24*B^2*a*b^5*d*f^2 + 24*B^2*a^5*b*d*f^2 + 60*B^2*a^2*b^4*c*f^2 - 60*B^2*a^4*b^2*c*f^2 - 80*B^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - (c + d*tan(e + f*x))^(3/2)*((2*c*((10*C*b^3*c - 6*C*a*b^2*d)/(d^4*f) - (4*C*b^3*c)/(d^4*f)))/3 - (20*C*b^3*c^2 + 6*C*a^2*b*d^2 - 24*C*a*b^2*c*d)/(3*d^4*f) + (2*C*b^3*(d^6*f + c^2*d^4*f))/(3*d^8*f^2)) - atan(((((8*(4*C*a^3*d^3*f^2 - 12*C*a*b^2*d^3*f^2 + 4*C*b^3*c*d^2*f^2 - 12*C*a^2*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^6*d^2 - C^2*b^6*d^2 + 15*C^2*a^2*b^4*d^2 - 15*C^2*a^4*b^2*d^2))/f^2)*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*C*a^3*d^3*f^2 - 12*C*a*b^2*d^3*f^2 + 4*C*b^3*c*d^2*f^2 - 12*C*a^2*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^6*d^2 - C^2*b^6*d^2 + 15*C^2*a^2*b^4*d^2 - 15*C^2*a^4*b^2*d^2))/f^2)*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*C*a^3*d^3*f^2 - 12*C*a*b^2*d^3*f^2 + 4*C*b^3*c*d^2*f^2 - 12*C*a^2*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^6*d^2 - C^2*b^6*d^2 + 15*C^2*a^2*b^4*d^2 - 15*C^2*a^4*b^2*d^2))/f^2)*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((8*(4*C*a^3*d^3*f^2 - 12*C*a*b^2*d^3*f^2 + 4*C*b^3*c*d^2*f^2 - 12*C*a^2*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^6*d^2 - C^2*b^6*d^2 + 15*C^2*a^2*b^4*d^2 - 15*C^2*a^4*b^2*d^2))/f^2)*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(6*C^3*a^4*b^5*d^2 - C^3*b^9*d^2 + 8*C^3*a^6*b^3*d^2 + 3*C^3*a^8*b*d^2))/f^3))*((((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) - 4*C^2*a^6*c*f^2 + 4*C^2*b^6*c*f^2 - 24*C^2*a*b^5*d*f^2 - 24*C^2*a^5*b*d*f^2 - 60*C^2*a^2*b^4*c*f^2 + 60*C^2*a^4*b^2*c*f^2 + 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - atan(((((8*(4*C*a^3*d^3*f^2 - 12*C*a*b^2*d^3*f^2 + 4*C*b^3*c*d^2*f^2 - 12*C*a^2*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^6*d^2 - C^2*b^6*d^2 + 15*C^2*a^2*b^4*d^2 - 15*C^2*a^4*b^2*d^2))/f^2)*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*C*a^3*d^3*f^2 - 12*C*a*b^2*d^3*f^2 + 4*C*b^3*c*d^2*f^2 - 12*C*a^2*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^6*d^2 - C^2*b^6*d^2 + 15*C^2*a^2*b^4*d^2 - 15*C^2*a^4*b^2*d^2))/f^2)*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*C*a^3*d^3*f^2 - 12*C*a*b^2*d^3*f^2 + 4*C*b^3*c*d^2*f^2 - 12*C*a^2*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^6*d^2 - C^2*b^6*d^2 + 15*C^2*a^2*b^4*d^2 - 15*C^2*a^4*b^2*d^2))/f^2)*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((8*(4*C*a^3*d^3*f^2 - 12*C*a*b^2*d^3*f^2 + 4*C*b^3*c*d^2*f^2 - 12*C*a^2*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^6*d^2 - C^2*b^6*d^2 + 15*C^2*a^2*b^4*d^2 - 15*C^2*a^4*b^2*d^2))/f^2)*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(6*C^3*a^4*b^5*d^2 - C^3*b^9*d^2 + 8*C^3*a^6*b^3*d^2 + 3*C^3*a^8*b*d^2))/f^3))*(-(((8*C^2*a^6*c*f^2 - 8*C^2*b^6*c*f^2 + 48*C^2*a*b^5*d*f^2 + 48*C^2*a^5*b*d*f^2 + 120*C^2*a^2*b^4*c*f^2 - 120*C^2*a^4*b^2*c*f^2 - 160*C^2*a^3*b^3*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^12 + C^4*b^12 + 6*C^4*a^2*b^10 + 15*C^4*a^4*b^8 + 20*C^4*a^6*b^6 + 15*C^4*a^8*b^4 + 6*C^4*a^10*b^2))^(1/2) + 4*C^2*a^6*c*f^2 - 4*C^2*b^6*c*f^2 + 24*C^2*a*b^5*d*f^2 + 24*C^2*a^5*b*d*f^2 + 60*C^2*a^2*b^4*c*f^2 - 60*C^2*a^4*b^2*c*f^2 - 80*C^2*a^3*b^3*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - ((6*A*b^3*c - 6*A*a*b^2*d)/(d^2*f) - (4*A*b^3*c)/(d^2*f))*(c + d*tan(e + f*x))^(1/2) - ((8*B*b^3*c - 6*B*a*b^2*d)/(3*d^3*f) - (4*B*b^3*c)/(3*d^3*f))*(c + d*tan(e + f*x))^(3/2) - ((10*C*b^3*c - 6*C*a*b^2*d)/(5*d^4*f) - (4*C*b^3*c)/(5*d^4*f))*(c + d*tan(e + f*x))^(5/2) + (c + d*tan(e + f*x))^(1/2)*((2*C*a^3*d^3 - 20*C*b^3*c^3 + 36*C*a*b^2*c^2*d - 18*C*a^2*b*c*d^2)/(d^4*f) - 2*c*(2*c*((10*C*b^3*c - 6*C*a*b^2*d)/(d^4*f) - (4*C*b^3*c)/(d^4*f)) - (20*C*b^3*c^2 + 6*C*a^2*b*d^2 - 24*C*a*b^2*c*d)/(d^4*f) + (2*C*b^3*(d^6*f + c^2*d^4*f))/(d^8*f^2)) + ((d^6*f + c^2*d^4*f)*((10*C*b^3*c - 6*C*a*b^2*d)/(d^4*f) - (4*C*b^3*c)/(d^4*f)))/(d^4*f)) + (2*A*b^3*(c + d*tan(e + f*x))^(3/2))/(3*d^2*f) + (2*B*b^3*(c + d*tan(e + f*x))^(5/2))/(5*d^3*f) + (2*C*b^3*(c + d*tan(e + f*x))^(7/2))/(7*d^4*f)","B"
111,1,21254,287,47.980865,"\text{Not used}","int(((a + b*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(1/2),x)","\frac{2\,A\,b^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{d\,f}-\left(\frac{8\,C\,b^2\,c-4\,C\,a\,b\,d}{3\,d^3\,f}-\frac{4\,C\,b^2\,c}{3\,d^3\,f}\right)\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,c\,\left(\frac{8\,C\,b^2\,c-4\,C\,a\,b\,d}{d^3\,f}-\frac{4\,C\,b^2\,c}{d^3\,f}\right)-\frac{2\,C\,a^2\,d^2-12\,C\,a\,b\,c\,d+12\,C\,b^2\,c^2}{d^3\,f}+\frac{2\,C\,b^2\,\left(f\,c^2\,d^3+f\,d^5\right)}{d^6\,f^2}\right)-\left(\frac{6\,B\,b^2\,c-4\,B\,a\,b\,d}{d^2\,f}-\frac{4\,B\,b^2\,c}{d^2\,f}\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}+\frac{2\,B\,b^2\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,d^2\,f}+\frac{2\,C\,b^2\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}}{5\,d^3\,f}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,B\,c\,a^2\,d^2\,f^2+8\,B\,a\,b\,d^3\,f^2-4\,B\,c\,b^2\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^4\,d^2-6\,B^2\,a^2\,b^2\,d^2+B^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,B\,c\,a^2\,d^2\,f^2+8\,B\,a\,b\,d^3\,f^2-4\,B\,c\,b^2\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^4\,d^2-6\,B^2\,a^2\,b^2\,d^2+B^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,B\,c\,a^2\,d^2\,f^2+8\,B\,a\,b\,d^3\,f^2-4\,B\,c\,b^2\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^4\,d^2-6\,B^2\,a^2\,b^2\,d^2+B^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\left(B^3\,a^6\,d^2+B^3\,a^4\,b^2\,d^2-B^3\,a^2\,b^4\,d^2-B^3\,b^6\,d^2\right)}{f^3}+\left(\left(\frac{8\,\left(4\,B\,c\,a^2\,d^2\,f^2+8\,B\,a\,b\,d^3\,f^2-4\,B\,c\,b^2\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^4\,d^2-6\,B^2\,a^2\,b^2\,d^2+B^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,B\,c\,a^2\,d^2\,f^2+8\,B\,a\,b\,d^3\,f^2-4\,B\,c\,b^2\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^4\,d^2-6\,B^2\,a^2\,b^2\,d^2+B^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,B\,c\,a^2\,d^2\,f^2+8\,B\,a\,b\,d^3\,f^2-4\,B\,c\,b^2\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^4\,d^2-6\,B^2\,a^2\,b^2\,d^2+B^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,B\,c\,a^2\,d^2\,f^2+8\,B\,a\,b\,d^3\,f^2-4\,B\,c\,b^2\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^4\,d^2-6\,B^2\,a^2\,b^2\,d^2+B^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\left(B^3\,a^6\,d^2+B^3\,a^4\,b^2\,d^2-B^3\,a^2\,b^4\,d^2-B^3\,b^6\,d^2\right)}{f^3}+\left(\left(\frac{8\,\left(4\,B\,c\,a^2\,d^2\,f^2+8\,B\,a\,b\,d^3\,f^2-4\,B\,c\,b^2\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(B^2\,a^4\,d^2-6\,B^2\,a^2\,b^2\,d^2+B^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,B^2\,a^4\,f^2+32\,d\,B^2\,a^3\,b\,f^2-48\,c\,B^2\,a^2\,b^2\,f^2-32\,d\,B^2\,a\,b^3\,f^2+8\,c\,B^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{16\,\left(-2\,A\,a^2\,d^3\,f^2+4\,A\,c\,a\,b\,d^2\,f^2+2\,A\,b^2\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^4\,d^2-6\,A^2\,a^2\,b^2\,d^2+A^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,\left(-2\,A\,a^2\,d^3\,f^2+4\,A\,c\,a\,b\,d^2\,f^2+2\,A\,b^2\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^4\,d^2-6\,A^2\,a^2\,b^2\,d^2+A^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,\left(-2\,A\,a^2\,d^3\,f^2+4\,A\,c\,a\,b\,d^2\,f^2+2\,A\,b^2\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^4\,d^2-6\,A^2\,a^2\,b^2\,d^2+A^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{16\,\left(-2\,A\,a^2\,d^3\,f^2+4\,A\,c\,a\,b\,d^2\,f^2+2\,A\,b^2\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^4\,d^2-6\,A^2\,a^2\,b^2\,d^2+A^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{32\,\left(A^3\,a^5\,b\,d^2+2\,A^3\,a^3\,b^3\,d^2+A^3\,a\,b^5\,d^2\right)}{f^3}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{16\,\left(-2\,A\,a^2\,d^3\,f^2+4\,A\,c\,a\,b\,d^2\,f^2+2\,A\,b^2\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^4\,d^2-6\,A^2\,a^2\,b^2\,d^2+A^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,\left(-2\,A\,a^2\,d^3\,f^2+4\,A\,c\,a\,b\,d^2\,f^2+2\,A\,b^2\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^4\,d^2-6\,A^2\,a^2\,b^2\,d^2+A^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,\left(-2\,A\,a^2\,d^3\,f^2+4\,A\,c\,a\,b\,d^2\,f^2+2\,A\,b^2\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^4\,d^2-6\,A^2\,a^2\,b^2\,d^2+A^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{16\,\left(-2\,A\,a^2\,d^3\,f^2+4\,A\,c\,a\,b\,d^2\,f^2+2\,A\,b^2\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^4\,d^2-6\,A^2\,a^2\,b^2\,d^2+A^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{32\,\left(A^3\,a^5\,b\,d^2+2\,A^3\,a^3\,b^3\,d^2+A^3\,a\,b^5\,d^2\right)}{f^3}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^4\,f^2+32\,d\,A^2\,a^3\,b\,f^2-48\,c\,A^2\,a^2\,b^2\,f^2-32\,d\,A^2\,a\,b^3\,f^2+8\,c\,A^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{16\,\left(-2\,C\,a^2\,d^3\,f^2+4\,C\,c\,a\,b\,d^2\,f^2+2\,C\,b^2\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^4\,d^2-6\,C^2\,a^2\,b^2\,d^2+C^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,\left(-2\,C\,a^2\,d^3\,f^2+4\,C\,c\,a\,b\,d^2\,f^2+2\,C\,b^2\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^4\,d^2-6\,C^2\,a^2\,b^2\,d^2+C^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,\left(-2\,C\,a^2\,d^3\,f^2+4\,C\,c\,a\,b\,d^2\,f^2+2\,C\,b^2\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^4\,d^2-6\,C^2\,a^2\,b^2\,d^2+C^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{16\,\left(-2\,C\,a^2\,d^3\,f^2+4\,C\,c\,a\,b\,d^2\,f^2+2\,C\,b^2\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^4\,d^2-6\,C^2\,a^2\,b^2\,d^2+C^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{32\,\left(C^3\,a^5\,b\,d^2+2\,C^3\,a^3\,b^3\,d^2+C^3\,a\,b^5\,d^2\right)}{f^3}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{16\,\left(-2\,C\,a^2\,d^3\,f^2+4\,C\,c\,a\,b\,d^2\,f^2+2\,C\,b^2\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^4\,d^2-6\,C^2\,a^2\,b^2\,d^2+C^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{16\,\left(-2\,C\,a^2\,d^3\,f^2+4\,C\,c\,a\,b\,d^2\,f^2+2\,C\,b^2\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^4\,d^2-6\,C^2\,a^2\,b^2\,d^2+C^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{16\,\left(-2\,C\,a^2\,d^3\,f^2+4\,C\,c\,a\,b\,d^2\,f^2+2\,C\,b^2\,d^3\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^4\,d^2-6\,C^2\,a^2\,b^2\,d^2+C^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{16\,\left(-2\,C\,a^2\,d^3\,f^2+4\,C\,c\,a\,b\,d^2\,f^2+2\,C\,b^2\,d^3\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^2\,a^4\,d^2-6\,C^2\,a^2\,b^2\,d^2+C^2\,b^4\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{32\,\left(C^3\,a^5\,b\,d^2+2\,C^3\,a^3\,b^3\,d^2+C^3\,a\,b^5\,d^2\right)}{f^3}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,C^2\,a^4\,f^2+32\,d\,C^2\,a^3\,b\,f^2-48\,c\,C^2\,a^2\,b^2\,f^2-32\,d\,C^2\,a\,b^3\,f^2+8\,c\,C^2\,b^4\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((16*(2*C*b^2*d^3*f^2 - 2*C*a^2*d^3*f^2 + 4*C*a*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^4*d^2 + C^2*b^4*d^2 - 6*C^2*a^2*b^2*d^2))/f^2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((16*(2*C*b^2*d^3*f^2 - 2*C*a^2*d^3*f^2 + 4*C*a*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^4*d^2 + C^2*b^4*d^2 - 6*C^2*a^2*b^2*d^2))/f^2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((16*(2*C*b^2*d^3*f^2 - 2*C*a^2*d^3*f^2 + 4*C*a*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^4*d^2 + C^2*b^4*d^2 - 6*C^2*a^2*b^2*d^2))/f^2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((16*(2*C*b^2*d^3*f^2 - 2*C*a^2*d^3*f^2 + 4*C*a*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^4*d^2 + C^2*b^4*d^2 - 6*C^2*a^2*b^2*d^2))/f^2)*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (32*(2*C^3*a^3*b^3*d^2 + C^3*a*b^5*d^2 + C^3*a^5*b*d^2))/f^3))*((((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - atan(((((8*(4*B*a^2*c*d^2*f^2 - 4*B*b^2*c*d^2*f^2 + 8*B*a*b*d^3*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^4*d^2 + B^2*b^4*d^2 - 6*B^2*a^2*b^2*d^2))/f^2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*B*a^2*c*d^2*f^2 - 4*B*b^2*c*d^2*f^2 + 8*B*a*b*d^3*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^4*d^2 + B^2*b^4*d^2 - 6*B^2*a^2*b^2*d^2))/f^2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*B*a^2*c*d^2*f^2 - 4*B*b^2*c*d^2*f^2 + 8*B*a*b*d^3*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^4*d^2 + B^2*b^4*d^2 - 6*B^2*a^2*b^2*d^2))/f^2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(B^3*a^6*d^2 - B^3*b^6*d^2 - B^3*a^2*b^4*d^2 + B^3*a^4*b^2*d^2))/f^3 + (((8*(4*B*a^2*c*d^2*f^2 - 4*B*b^2*c*d^2*f^2 + 8*B*a*b*d^3*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^4*d^2 + B^2*b^4*d^2 - 6*B^2*a^2*b^2*d^2))/f^2)*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)))*((((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - atan(((((16*(2*A*b^2*d^3*f^2 - 2*A*a^2*d^3*f^2 + 4*A*a*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^4*d^2 + A^2*b^4*d^2 - 6*A^2*a^2*b^2*d^2))/f^2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((16*(2*A*b^2*d^3*f^2 - 2*A*a^2*d^3*f^2 + 4*A*a*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^4*d^2 + A^2*b^4*d^2 - 6*A^2*a^2*b^2*d^2))/f^2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((16*(2*A*b^2*d^3*f^2 - 2*A*a^2*d^3*f^2 + 4*A*a*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^4*d^2 + A^2*b^4*d^2 - 6*A^2*a^2*b^2*d^2))/f^2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((16*(2*A*b^2*d^3*f^2 - 2*A*a^2*d^3*f^2 + 4*A*a*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^4*d^2 + A^2*b^4*d^2 - 6*A^2*a^2*b^2*d^2))/f^2)*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (32*(2*A^3*a^3*b^3*d^2 + A^3*a*b^5*d^2 + A^3*a^5*b*d^2))/f^3))*((((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - atan(((((16*(2*A*b^2*d^3*f^2 - 2*A*a^2*d^3*f^2 + 4*A*a*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^4*d^2 + A^2*b^4*d^2 - 6*A^2*a^2*b^2*d^2))/f^2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((16*(2*A*b^2*d^3*f^2 - 2*A*a^2*d^3*f^2 + 4*A*a*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^4*d^2 + A^2*b^4*d^2 - 6*A^2*a^2*b^2*d^2))/f^2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((16*(2*A*b^2*d^3*f^2 - 2*A*a^2*d^3*f^2 + 4*A*a*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^4*d^2 + A^2*b^4*d^2 - 6*A^2*a^2*b^2*d^2))/f^2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((16*(2*A*b^2*d^3*f^2 - 2*A*a^2*d^3*f^2 + 4*A*a*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^4*d^2 + A^2*b^4*d^2 - 6*A^2*a^2*b^2*d^2))/f^2)*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (32*(2*A^3*a^3*b^3*d^2 + A^3*a*b^5*d^2 + A^3*a^5*b*d^2))/f^3))*(-(((8*A^2*a^4*c*f^2 + 8*A^2*b^4*c*f^2 - 32*A^2*a*b^3*d*f^2 + 32*A^2*a^3*b*d*f^2 - 48*A^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - ((6*B*b^2*c - 4*B*a*b*d)/(d^2*f) - (4*B*b^2*c)/(d^2*f))*(c + d*tan(e + f*x))^(1/2) - ((8*C*b^2*c - 4*C*a*b*d)/(3*d^3*f) - (4*C*b^2*c)/(3*d^3*f))*(c + d*tan(e + f*x))^(3/2) - (c + d*tan(e + f*x))^(1/2)*(2*c*((8*C*b^2*c - 4*C*a*b*d)/(d^3*f) - (4*C*b^2*c)/(d^3*f)) - (2*C*a^2*d^2 + 12*C*b^2*c^2 - 12*C*a*b*c*d)/(d^3*f) + (2*C*b^2*(d^5*f + c^2*d^3*f))/(d^6*f^2)) - atan(((((8*(4*B*a^2*c*d^2*f^2 - 4*B*b^2*c*d^2*f^2 + 8*B*a*b*d^3*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^4*d^2 + B^2*b^4*d^2 - 6*B^2*a^2*b^2*d^2))/f^2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*B*a^2*c*d^2*f^2 - 4*B*b^2*c*d^2*f^2 + 8*B*a*b*d^3*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^4*d^2 + B^2*b^4*d^2 - 6*B^2*a^2*b^2*d^2))/f^2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*B*a^2*c*d^2*f^2 - 4*B*b^2*c*d^2*f^2 + 8*B*a*b*d^3*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^4*d^2 + B^2*b^4*d^2 - 6*B^2*a^2*b^2*d^2))/f^2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(B^3*a^6*d^2 - B^3*b^6*d^2 - B^3*a^2*b^4*d^2 + B^3*a^4*b^2*d^2))/f^3 + (((8*(4*B*a^2*c*d^2*f^2 - 4*B*b^2*c*d^2*f^2 + 8*B*a*b*d^3*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(B^2*a^4*d^2 + B^2*b^4*d^2 - 6*B^2*a^2*b^2*d^2))/f^2)*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)))*(-(((8*B^2*a^4*c*f^2 + 8*B^2*b^4*c*f^2 - 32*B^2*a*b^3*d*f^2 + 32*B^2*a^3*b*d*f^2 - 48*B^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i + atan(((((16*(2*C*b^2*d^3*f^2 - 2*C*a^2*d^3*f^2 + 4*C*a*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^4*d^2 + C^2*b^4*d^2 - 6*C^2*a^2*b^2*d^2))/f^2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((16*(2*C*b^2*d^3*f^2 - 2*C*a^2*d^3*f^2 + 4*C*a*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^4*d^2 + C^2*b^4*d^2 - 6*C^2*a^2*b^2*d^2))/f^2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((16*(2*C*b^2*d^3*f^2 - 2*C*a^2*d^3*f^2 + 4*C*a*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^4*d^2 + C^2*b^4*d^2 - 6*C^2*a^2*b^2*d^2))/f^2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((16*(2*C*b^2*d^3*f^2 - 2*C*a^2*d^3*f^2 + 4*C*a*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(C^2*a^4*d^2 + C^2*b^4*d^2 - 6*C^2*a^2*b^2*d^2))/f^2)*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (32*(2*C^3*a^3*b^3*d^2 + C^3*a*b^5*d^2 + C^3*a^5*b*d^2))/f^3))*(-(((8*C^2*a^4*c*f^2 + 8*C^2*b^4*c*f^2 - 32*C^2*a*b^3*d*f^2 + 32*C^2*a^3*b*d*f^2 - 48*C^2*a^2*b^2*c*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i + (2*A*b^2*(c + d*tan(e + f*x))^(1/2))/(d*f) + (2*B*b^2*(c + d*tan(e + f*x))^(3/2))/(3*d^2*f) + (2*C*b^2*(c + d*tan(e + f*x))^(5/2))/(5*d^3*f)","B"
112,1,16400,194,23.482107,"\text{Not used}","int(((a + b*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(1/2),x)","\left(\frac{2\,B\,b\,d-6\,C\,b\,c}{d^2\,f}+\frac{4\,C\,b\,c}{d^2\,f}\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}+\frac{2\,C\,a\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{d\,f}+\frac{2\,C\,b\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,d^2\,f}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,C\,a\,d^3\,f^2-4\,A\,a\,d^3\,f^2+4\,B\,a\,c\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^2\,d^2-2\,A\,C\,a^2\,d^2-B^2\,a^2\,d^2+C^2\,a^2\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,C\,a\,d^3\,f^2-4\,A\,a\,d^3\,f^2+4\,B\,a\,c\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^2\,d^2-2\,A\,C\,a^2\,d^2-B^2\,a^2\,d^2+C^2\,a^2\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,C\,a\,d^3\,f^2-4\,A\,a\,d^3\,f^2+4\,B\,a\,c\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^2\,d^2-2\,A\,C\,a^2\,d^2-B^2\,a^2\,d^2+C^2\,a^2\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{8\,\left(4\,C\,a\,d^3\,f^2-4\,A\,a\,d^3\,f^2+4\,B\,a\,c\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^2\,d^2-2\,A\,C\,a^2\,d^2-B^2\,a^2\,d^2+C^2\,a^2\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\left(A^2\,B\,a^3\,d^2-2\,A\,B\,C\,a^3\,d^2+B^3\,a^3\,d^2+B\,C^2\,a^3\,d^2\right)}{f^3}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}-4\,A^2\,a^2\,c\,f^2+4\,B^2\,a^2\,c\,f^2-4\,C^2\,a^2\,c\,f^2-8\,A\,B\,a^2\,d\,f^2+8\,A\,C\,a^2\,c\,f^2+8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,C\,a\,d^3\,f^2-4\,A\,a\,d^3\,f^2+4\,B\,a\,c\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^2\,d^2-2\,A\,C\,a^2\,d^2-B^2\,a^2\,d^2+C^2\,a^2\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,C\,a\,d^3\,f^2-4\,A\,a\,d^3\,f^2+4\,B\,a\,c\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^2\,d^2-2\,A\,C\,a^2\,d^2-B^2\,a^2\,d^2+C^2\,a^2\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,C\,a\,d^3\,f^2-4\,A\,a\,d^3\,f^2+4\,B\,a\,c\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^2\,d^2-2\,A\,C\,a^2\,d^2-B^2\,a^2\,d^2+C^2\,a^2\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\left(\left(\frac{8\,\left(4\,C\,a\,d^3\,f^2-4\,A\,a\,d^3\,f^2+4\,B\,a\,c\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,a^2\,d^2-2\,A\,C\,a^2\,d^2-B^2\,a^2\,d^2+C^2\,a^2\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\left(A^2\,B\,a^3\,d^2-2\,A\,B\,C\,a^3\,d^2+B^3\,a^3\,d^2+B\,C^2\,a^3\,d^2\right)}{f^3}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,a^2\,f^2+16\,d\,A\,B\,a^2\,f^2-16\,c\,A\,C\,a^2\,f^2-8\,c\,B^2\,a^2\,f^2-16\,d\,B\,C\,a^2\,f^2+8\,c\,C^2\,a^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c\,f^2-4\,B^2\,a^2\,c\,f^2+4\,C^2\,a^2\,c\,f^2+8\,A\,B\,a^2\,d\,f^2-8\,A\,C\,a^2\,c\,f^2-8\,B\,C\,a^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,B\,b\,d^3\,f^2+4\,A\,b\,c\,d^2\,f^2-4\,C\,b\,c\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,b^2\,d^2-2\,A\,C\,b^2\,d^2-B^2\,b^2\,d^2+C^2\,b^2\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,B\,b\,d^3\,f^2+4\,A\,b\,c\,d^2\,f^2-4\,C\,b\,c\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,b^2\,d^2-2\,A\,C\,b^2\,d^2-B^2\,b^2\,d^2+C^2\,b^2\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,B\,b\,d^3\,f^2+4\,A\,b\,c\,d^2\,f^2-4\,C\,b\,c\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,b^2\,d^2-2\,A\,C\,b^2\,d^2-B^2\,b^2\,d^2+C^2\,b^2\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\left(A^3\,b^3\,d^2-3\,A^2\,C\,b^3\,d^2+A\,B^2\,b^3\,d^2+3\,A\,C^2\,b^3\,d^2-B^2\,C\,b^3\,d^2-C^3\,b^3\,d^2\right)}{f^3}+\left(\left(\frac{8\,\left(4\,B\,b\,d^3\,f^2+4\,A\,b\,c\,d^2\,f^2-4\,C\,b\,c\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,b^2\,d^2-2\,A\,C\,b^2\,d^2-B^2\,b^2\,d^2+C^2\,b^2\,d^2\right)}{f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,A\,B\,b^2\,d\,f^2+8\,A\,C\,b^2\,c\,f^2+8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,B\,b\,d^3\,f^2+4\,A\,b\,c\,d^2\,f^2-4\,C\,b\,c\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,b^2\,d^2-2\,A\,C\,b^2\,d^2-B^2\,b^2\,d^2+C^2\,b^2\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,B\,b\,d^3\,f^2+4\,A\,b\,c\,d^2\,f^2-4\,C\,b\,c\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,b^2\,d^2-2\,A\,C\,b^2\,d^2-B^2\,b^2\,d^2+C^2\,b^2\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,B\,b\,d^3\,f^2+4\,A\,b\,c\,d^2\,f^2-4\,C\,b\,c\,d^2\,f^2\right)}{f^3}-64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,b^2\,d^2-2\,A\,C\,b^2\,d^2-B^2\,b^2\,d^2+C^2\,b^2\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\left(A^3\,b^3\,d^2-3\,A^2\,C\,b^3\,d^2+A\,B^2\,b^3\,d^2+3\,A\,C^2\,b^3\,d^2-B^2\,C\,b^3\,d^2-C^3\,b^3\,d^2\right)}{f^3}+\left(\left(\frac{8\,\left(4\,B\,b\,d^3\,f^2+4\,A\,b\,c\,d^2\,f^2-4\,C\,b\,c\,d^2\,f^2\right)}{f^3}+64\,c\,d^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(A^2\,b^2\,d^2-2\,A\,C\,b^2\,d^2-B^2\,b^2\,d^2+C^2\,b^2\,d^2\right)}{f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,c\,A^2\,b^2\,f^2+16\,d\,A\,B\,b^2\,f^2-16\,c\,A\,C\,b^2\,f^2-8\,c\,B^2\,b^2\,f^2-16\,d\,B\,C\,b^2\,f^2+8\,c\,C^2\,b^2\,f^2\right)}^2}{4}-\left(16\,c^2\,f^4+16\,d^2\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,A\,B\,b^2\,d\,f^2-8\,A\,C\,b^2\,c\,f^2-8\,B\,C\,b^2\,d\,f^2}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,2{}\mathrm{i}","Not used",1,"((2*B*b*d - 6*C*b*c)/(d^2*f) + (4*C*b*c)/(d^2*f))*(c + d*tan(e + f*x))^(1/2) - atan(((((8*(4*C*a*d^3*f^2 - 4*A*a*d^3*f^2 + 4*B*a*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^2 - B^2*a^2*d^2 + C^2*a^2*d^2 - 2*A*C*a^2*d^2))/f^2)*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*C*a*d^3*f^2 - 4*A*a*d^3*f^2 + 4*B*a*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^2 - B^2*a^2*d^2 + C^2*a^2*d^2 - 2*A*C*a^2*d^2))/f^2)*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*C*a*d^3*f^2 - 4*A*a*d^3*f^2 + 4*B*a*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^2 - B^2*a^2*d^2 + C^2*a^2*d^2 - 2*A*C*a^2*d^2))/f^2)*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((8*(4*C*a*d^3*f^2 - 4*A*a*d^3*f^2 + 4*B*a*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^2 - B^2*a^2*d^2 + C^2*a^2*d^2 - 2*A*C*a^2*d^2))/f^2)*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(B^3*a^3*d^2 + A^2*B*a^3*d^2 + B*C^2*a^3*d^2 - 2*A*B*C*a^3*d^2))/f^3))*((((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c*f^2 + 4*B^2*a^2*c*f^2 - 4*C^2*a^2*c*f^2 - 8*A*B*a^2*d*f^2 + 8*A*C*a^2*c*f^2 + 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - atan(((((8*(4*C*a*d^3*f^2 - 4*A*a*d^3*f^2 + 4*B*a*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^2 - B^2*a^2*d^2 + C^2*a^2*d^2 - 2*A*C*a^2*d^2))/f^2)*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*C*a*d^3*f^2 - 4*A*a*d^3*f^2 + 4*B*a*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^2 - B^2*a^2*d^2 + C^2*a^2*d^2 - 2*A*C*a^2*d^2))/f^2)*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*C*a*d^3*f^2 - 4*A*a*d^3*f^2 + 4*B*a*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^2 - B^2*a^2*d^2 + C^2*a^2*d^2 - 2*A*C*a^2*d^2))/f^2)*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (((8*(4*C*a*d^3*f^2 - 4*A*a*d^3*f^2 + 4*B*a*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*a^2*d^2 - B^2*a^2*d^2 + C^2*a^2*d^2 - 2*A*C*a^2*d^2))/f^2)*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(B^3*a^3*d^2 + A^2*B*a^3*d^2 + B*C^2*a^3*d^2 - 2*A*B*C*a^3*d^2))/f^3))*(-(((8*A^2*a^2*c*f^2 - 8*B^2*a^2*c*f^2 + 8*C^2*a^2*c*f^2 + 16*A*B*a^2*d*f^2 - 16*A*C*a^2*c*f^2 - 16*B*C*a^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c*f^2 - 4*B^2*a^2*c*f^2 + 4*C^2*a^2*c*f^2 + 8*A*B*a^2*d*f^2 - 8*A*C*a^2*c*f^2 - 8*B*C*a^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - atan(((((8*(4*B*b*d^3*f^2 + 4*A*b*c*d^2*f^2 - 4*C*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^2 - B^2*b^2*d^2 + C^2*b^2*d^2 - 2*A*C*b^2*d^2))/f^2)*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*B*b*d^3*f^2 + 4*A*b*c*d^2*f^2 - 4*C*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^2 - B^2*b^2*d^2 + C^2*b^2*d^2 - 2*A*C*b^2*d^2))/f^2)*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*B*b*d^3*f^2 + 4*A*b*c*d^2*f^2 - 4*C*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^2 - B^2*b^2*d^2 + C^2*b^2*d^2 - 2*A*C*b^2*d^2))/f^2)*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(A^3*b^3*d^2 - C^3*b^3*d^2 + A*B^2*b^3*d^2 + 3*A*C^2*b^3*d^2 - 3*A^2*C*b^3*d^2 - B^2*C*b^3*d^2))/f^3 + (((8*(4*B*b*d^3*f^2 + 4*A*b*c*d^2*f^2 - 4*C*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^2 - B^2*b^2*d^2 + C^2*b^2*d^2 - 2*A*C*b^2*d^2))/f^2)*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)))*(-(((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c*f^2 + 4*B^2*b^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*A*B*b^2*d*f^2 + 8*A*C*b^2*c*f^2 + 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i - atan(((((8*(4*B*b*d^3*f^2 + 4*A*b*c*d^2*f^2 - 4*C*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^2 - B^2*b^2*d^2 + C^2*b^2*d^2 - 2*A*C*b^2*d^2))/f^2)*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i - (((8*(4*B*b*d^3*f^2 + 4*A*b*c*d^2*f^2 - 4*C*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^2 - B^2*b^2*d^2 + C^2*b^2*d^2 - 2*A*C*b^2*d^2))/f^2)*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*1i)/((((8*(4*B*b*d^3*f^2 + 4*A*b*c*d^2*f^2 - 4*C*b*c*d^2*f^2))/f^3 - 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^2 - B^2*b^2*d^2 + C^2*b^2*d^2 - 2*A*C*b^2*d^2))/f^2)*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(A^3*b^3*d^2 - C^3*b^3*d^2 + A*B^2*b^3*d^2 + 3*A*C^2*b^3*d^2 - 3*A^2*C*b^3*d^2 - B^2*C*b^3*d^2))/f^3 + (((8*(4*B*b*d^3*f^2 + 4*A*b*c*d^2*f^2 - 4*C*b*c*d^2*f^2))/f^3 + 64*c*d^2*(c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2))*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^2*b^2*d^2 - B^2*b^2*d^2 + C^2*b^2*d^2 - 2*A*C*b^2*d^2))/f^2)*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)))*((((8*A^2*b^2*c*f^2 - 8*B^2*b^2*c*f^2 + 8*C^2*b^2*c*f^2 + 16*A*B*b^2*d*f^2 - 16*A*C*b^2*c*f^2 - 16*B*C*b^2*d*f^2)^2/4 - (16*c^2*f^4 + 16*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c*f^2 - 4*B^2*b^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*A*B*b^2*d*f^2 - 8*A*C*b^2*c*f^2 - 8*B*C*b^2*d*f^2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*2i + (2*C*a*(c + d*tan(e + f*x))^(1/2))/(d*f) + (2*C*b*(c + d*tan(e + f*x))^(3/2))/(3*d^2*f)","B"
113,1,4326,133,14.206104,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/(c + d*tan(e + f*x))^(1/2),x)","2\,\mathrm{atanh}\left(\frac{32\,C^2\,d^2\,\sqrt{\frac{\sqrt{-16\,C^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{C^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,C^3\,c\,d^3\,f^3}{c^2\,f^4+d^2\,f^4}-\frac{4\,C\,d^3\,f^2\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}+\frac{8\,c\,d^2\,\sqrt{\frac{\sqrt{-16\,C^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{C^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-16\,C^4\,d^2\,f^4}}{\frac{16\,C^3\,c\,d^5\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{4\,C\,d^5\,f^4\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{16\,C^3\,c^3\,d^3\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{4\,C\,c^2\,d^3\,f^4\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}-\frac{32\,C^2\,c^2\,d^2\,f^2\,\sqrt{\frac{\sqrt{-16\,C^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{C^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,C^3\,c\,d^5\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{4\,C\,d^5\,f^4\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{16\,C^3\,c^3\,d^3\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{4\,C\,c^2\,d^3\,f^4\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}\right)\,\sqrt{\frac{\sqrt{-16\,C^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{C^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}-2\,\mathrm{atanh}\left(\frac{8\,c\,d^2\,\sqrt{-\frac{\sqrt{-16\,C^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{C^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-16\,C^4\,d^2\,f^4}}{\frac{16\,C^3\,c\,d^5\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,C\,d^5\,f^4\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{16\,C^3\,c^3\,d^3\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,C\,c^2\,d^3\,f^4\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}-\frac{32\,C^2\,d^2\,\sqrt{-\frac{\sqrt{-16\,C^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{C^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,C^3\,c\,d^3\,f^3}{c^2\,f^4+d^2\,f^4}+\frac{4\,C\,d^3\,f^2\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}+\frac{32\,C^2\,c^2\,d^2\,f^2\,\sqrt{-\frac{\sqrt{-16\,C^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{C^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,C^3\,c\,d^5\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,C\,d^5\,f^4\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{16\,C^3\,c^3\,d^3\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,C\,c^2\,d^3\,f^4\,\sqrt{-16\,C^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}\right)\,\sqrt{-\frac{\sqrt{-16\,C^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{C^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}-2\,\mathrm{atanh}\left(\frac{32\,A^2\,d^2\,\sqrt{\frac{\sqrt{-16\,A^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{A^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,A^3\,c\,d^3\,f^3}{c^2\,f^4+d^2\,f^4}-\frac{4\,A\,d^3\,f^2\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}+\frac{8\,c\,d^2\,\sqrt{\frac{\sqrt{-16\,A^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{A^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-16\,A^4\,d^2\,f^4}}{\frac{16\,A^3\,c\,d^5\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{4\,A\,d^5\,f^4\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{16\,A^3\,c^3\,d^3\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{4\,A\,c^2\,d^3\,f^4\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}-\frac{32\,A^2\,c^2\,d^2\,f^2\,\sqrt{\frac{\sqrt{-16\,A^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{A^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,A^3\,c\,d^5\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{4\,A\,d^5\,f^4\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{16\,A^3\,c^3\,d^3\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{4\,A\,c^2\,d^3\,f^4\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}\right)\,\sqrt{\frac{\sqrt{-16\,A^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{A^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}+2\,\mathrm{atanh}\left(\frac{8\,c\,d^2\,\sqrt{-\frac{\sqrt{-16\,A^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{A^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-16\,A^4\,d^2\,f^4}}{\frac{16\,A^3\,c\,d^5\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,A\,d^5\,f^4\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{16\,A^3\,c^3\,d^3\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,A\,c^2\,d^3\,f^4\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}-\frac{32\,A^2\,d^2\,\sqrt{-\frac{\sqrt{-16\,A^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{A^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,A^3\,c\,d^3\,f^3}{c^2\,f^4+d^2\,f^4}+\frac{4\,A\,d^3\,f^2\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}+\frac{32\,A^2\,c^2\,d^2\,f^2\,\sqrt{-\frac{\sqrt{-16\,A^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{A^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,A^3\,c\,d^5\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,A\,d^5\,f^4\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{16\,A^3\,c^3\,d^3\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,A\,c^2\,d^3\,f^4\,\sqrt{-16\,A^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}\right)\,\sqrt{-\frac{\sqrt{-16\,A^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{A^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}-2\,\mathrm{atanh}\left(\frac{32\,B^2\,d^2\,\sqrt{\frac{B^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{\sqrt{-16\,B^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,B^3\,d^2}{f}-\frac{16\,B^3\,c^2\,d^2\,f^3}{c^2\,f^4+d^2\,f^4}+\frac{4\,B\,c\,d^2\,f^2\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}+\frac{8\,c\,d^2\,\sqrt{\frac{B^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{\sqrt{-16\,B^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-16\,B^4\,d^2\,f^4}}{16\,B^3\,d^4\,f+16\,B^3\,c^2\,d^2\,f-\frac{16\,B^3\,c^2\,d^4\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{16\,B^3\,c^4\,d^2\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,B\,c\,d^4\,f^4\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{4\,B\,c^3\,d^2\,f^4\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}-\frac{32\,B^2\,c^2\,d^2\,f^2\,\sqrt{\frac{B^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{\sqrt{-16\,B^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{16\,B^3\,d^4\,f+16\,B^3\,c^2\,d^2\,f-\frac{16\,B^3\,c^2\,d^4\,f^5}{c^2\,f^4+d^2\,f^4}-\frac{16\,B^3\,c^4\,d^2\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,B\,c\,d^4\,f^4\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{4\,B\,c^3\,d^2\,f^4\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}\right)\,\sqrt{\frac{B^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}-\frac{\sqrt{-16\,B^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}}-2\,\mathrm{atanh}\left(\frac{8\,c\,d^2\,\sqrt{\frac{\sqrt{-16\,B^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}+\frac{B^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-16\,B^4\,d^2\,f^4}}{\frac{16\,B^3\,c^2\,d^4\,f^5}{c^2\,f^4+d^2\,f^4}-16\,B^3\,c^2\,d^2\,f-16\,B^3\,d^4\,f+\frac{16\,B^3\,c^4\,d^2\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,B\,c\,d^4\,f^4\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{4\,B\,c^3\,d^2\,f^4\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}-\frac{32\,B^2\,d^2\,\sqrt{\frac{\sqrt{-16\,B^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}+\frac{B^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,B^3\,c^2\,d^2\,f^3}{c^2\,f^4+d^2\,f^4}-\frac{16\,B^3\,d^2}{f}+\frac{4\,B\,c\,d^2\,f^2\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}+\frac{32\,B^2\,c^2\,d^2\,f^2\,\sqrt{\frac{\sqrt{-16\,B^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}+\frac{B^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\frac{16\,B^3\,c^2\,d^4\,f^5}{c^2\,f^4+d^2\,f^4}-16\,B^3\,c^2\,d^2\,f-16\,B^3\,d^4\,f+\frac{16\,B^3\,c^4\,d^2\,f^5}{c^2\,f^4+d^2\,f^4}+\frac{4\,B\,c\,d^4\,f^4\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}+\frac{4\,B\,c^3\,d^2\,f^4\,\sqrt{-16\,B^4\,d^2\,f^4}}{c^2\,f^5+d^2\,f^5}}\right)\,\sqrt{\frac{\sqrt{-16\,B^4\,d^2\,f^4}}{16\,\left(c^2\,f^4+d^2\,f^4\right)}+\frac{B^2\,c\,f^2}{4\,\left(c^2\,f^4+d^2\,f^4\right)}}+\frac{2\,C\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{d\,f}","Not used",1,"2*atanh((32*C^2*d^2*((-16*C^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (C^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*C^3*c*d^3*f^3)/(c^2*f^4 + d^2*f^4) - (4*C*d^3*f^2*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) + (8*c*d^2*((-16*C^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (C^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(-16*C^4*d^2*f^4)^(1/2))/((16*C^3*c*d^5*f^5)/(c^2*f^4 + d^2*f^4) - (4*C*d^5*f^4*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (16*C^3*c^3*d^3*f^5)/(c^2*f^4 + d^2*f^4) - (4*C*c^2*d^3*f^4*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) - (32*C^2*c^2*d^2*f^2*((-16*C^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (C^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*C^3*c*d^5*f^5)/(c^2*f^4 + d^2*f^4) - (4*C*d^5*f^4*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (16*C^3*c^3*d^3*f^5)/(c^2*f^4 + d^2*f^4) - (4*C*c^2*d^3*f^4*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)))*((-16*C^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (C^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2) - 2*atanh((8*c*d^2*(- (-16*C^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (C^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(-16*C^4*d^2*f^4)^(1/2))/((16*C^3*c*d^5*f^5)/(c^2*f^4 + d^2*f^4) + (4*C*d^5*f^4*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (16*C^3*c^3*d^3*f^5)/(c^2*f^4 + d^2*f^4) + (4*C*c^2*d^3*f^4*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) - (32*C^2*d^2*(- (-16*C^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (C^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*C^3*c*d^3*f^3)/(c^2*f^4 + d^2*f^4) + (4*C*d^3*f^2*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) + (32*C^2*c^2*d^2*f^2*(- (-16*C^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (C^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*C^3*c*d^5*f^5)/(c^2*f^4 + d^2*f^4) + (4*C*d^5*f^4*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (16*C^3*c^3*d^3*f^5)/(c^2*f^4 + d^2*f^4) + (4*C*c^2*d^3*f^4*(-16*C^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)))*(- (-16*C^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (C^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2) - 2*atanh((32*A^2*d^2*((-16*A^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (A^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*A^3*c*d^3*f^3)/(c^2*f^4 + d^2*f^4) - (4*A*d^3*f^2*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) + (8*c*d^2*((-16*A^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (A^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(-16*A^4*d^2*f^4)^(1/2))/((16*A^3*c*d^5*f^5)/(c^2*f^4 + d^2*f^4) - (4*A*d^5*f^4*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (16*A^3*c^3*d^3*f^5)/(c^2*f^4 + d^2*f^4) - (4*A*c^2*d^3*f^4*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) - (32*A^2*c^2*d^2*f^2*((-16*A^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (A^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*A^3*c*d^5*f^5)/(c^2*f^4 + d^2*f^4) - (4*A*d^5*f^4*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (16*A^3*c^3*d^3*f^5)/(c^2*f^4 + d^2*f^4) - (4*A*c^2*d^3*f^4*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)))*((-16*A^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (A^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2) + 2*atanh((8*c*d^2*(- (-16*A^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (A^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(-16*A^4*d^2*f^4)^(1/2))/((16*A^3*c*d^5*f^5)/(c^2*f^4 + d^2*f^4) + (4*A*d^5*f^4*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (16*A^3*c^3*d^3*f^5)/(c^2*f^4 + d^2*f^4) + (4*A*c^2*d^3*f^4*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) - (32*A^2*d^2*(- (-16*A^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (A^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*A^3*c*d^3*f^3)/(c^2*f^4 + d^2*f^4) + (4*A*d^3*f^2*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) + (32*A^2*c^2*d^2*f^2*(- (-16*A^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (A^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*A^3*c*d^5*f^5)/(c^2*f^4 + d^2*f^4) + (4*A*d^5*f^4*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (16*A^3*c^3*d^3*f^5)/(c^2*f^4 + d^2*f^4) + (4*A*c^2*d^3*f^4*(-16*A^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)))*(- (-16*A^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) - (A^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2) - 2*atanh((32*B^2*d^2*((B^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)) - (-16*B^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*B^3*d^2)/f - (16*B^3*c^2*d^2*f^3)/(c^2*f^4 + d^2*f^4) + (4*B*c*d^2*f^2*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) + (8*c*d^2*((B^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)) - (-16*B^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(-16*B^4*d^2*f^4)^(1/2))/(16*B^3*d^4*f + 16*B^3*c^2*d^2*f - (16*B^3*c^2*d^4*f^5)/(c^2*f^4 + d^2*f^4) - (16*B^3*c^4*d^2*f^5)/(c^2*f^4 + d^2*f^4) + (4*B*c*d^4*f^4*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (4*B*c^3*d^2*f^4*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) - (32*B^2*c^2*d^2*f^2*((B^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)) - (-16*B^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/(16*B^3*d^4*f + 16*B^3*c^2*d^2*f - (16*B^3*c^2*d^4*f^5)/(c^2*f^4 + d^2*f^4) - (16*B^3*c^4*d^2*f^5)/(c^2*f^4 + d^2*f^4) + (4*B*c*d^4*f^4*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (4*B*c^3*d^2*f^4*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)))*((B^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)) - (-16*B^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)))^(1/2) - 2*atanh((8*c*d^2*((-16*B^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) + (B^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(-16*B^4*d^2*f^4)^(1/2))/((16*B^3*c^2*d^4*f^5)/(c^2*f^4 + d^2*f^4) - 16*B^3*c^2*d^2*f - 16*B^3*d^4*f + (16*B^3*c^4*d^2*f^5)/(c^2*f^4 + d^2*f^4) + (4*B*c*d^4*f^4*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (4*B*c^3*d^2*f^4*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) - (32*B^2*d^2*((-16*B^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) + (B^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*B^3*c^2*d^2*f^3)/(c^2*f^4 + d^2*f^4) - (16*B^3*d^2)/f + (4*B*c*d^2*f^2*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)) + (32*B^2*c^2*d^2*f^2*((-16*B^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) + (B^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2)*(c + d*tan(e + f*x))^(1/2))/((16*B^3*c^2*d^4*f^5)/(c^2*f^4 + d^2*f^4) - 16*B^3*c^2*d^2*f - 16*B^3*d^4*f + (16*B^3*c^4*d^2*f^5)/(c^2*f^4 + d^2*f^4) + (4*B*c*d^4*f^4*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5) + (4*B*c^3*d^2*f^4*(-16*B^4*d^2*f^4)^(1/2))/(c^2*f^5 + d^2*f^5)))*((-16*B^4*d^2*f^4)^(1/2)/(16*(c^2*f^4 + d^2*f^4)) + (B^2*c*f^2)/(4*(c^2*f^4 + d^2*f^4)))^(1/2) + (2*C*(c + d*tan(e + f*x))^(1/2))/(d*f)","B"
114,1,25341,210,69.144806,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^(1/2)),x)","\frac{\ln\left(\frac{\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,C\,b^2\,d^8\,{\left(a\,d+b\,c\right)}^2\,{\left(a^2+b^2\right)}^2}{f}-64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{64\,C^2\,b\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,c\,a^6+7\,d\,a^5\,b+5\,c\,a^4\,b^2-2\,d\,a^3\,b^3-2\,c\,a^2\,b^4+7\,d\,a\,b^5+5\,c\,b^6\right)}{f^2}\right)\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^3\,b\,d^8\,\left(4\,d\,a^5+12\,c\,a^4\,b-15\,d\,a^3\,b^2-9\,c\,a^2\,b^3+d\,a\,b^4-c\,b^5\right)}{f^3}\right)\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{32\,C^4\,b\,d^8\,\left(2\,a^4+b^4\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^5\,a^2\,b^2\,d^8}{f^5}\right)\,\sqrt{\frac{\sqrt{-16\,C^4\,a^4\,d^2\,f^4-64\,C^4\,a^3\,b\,c\,d\,f^4-64\,C^4\,a^2\,b^2\,c^2\,f^4+32\,C^4\,a^2\,b^2\,d^2\,f^4+64\,C^4\,a\,b^3\,c\,d\,f^4-16\,C^4\,b^4\,d^2\,f^4}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{a^4\,c^2\,f^4+a^4\,d^2\,f^4+2\,a^2\,b^2\,c^2\,f^4+2\,a^2\,b^2\,d^2\,f^4+b^4\,c^2\,f^4+b^4\,d^2\,f^4}}}{4}+\frac{\ln\left(\frac{\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,C\,b^2\,d^8\,{\left(a\,d+b\,c\right)}^2\,{\left(a^2+b^2\right)}^2}{f}-64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{64\,C^2\,b\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,c\,a^6+7\,d\,a^5\,b+5\,c\,a^4\,b^2-2\,d\,a^3\,b^3-2\,c\,a^2\,b^4+7\,d\,a\,b^5+5\,c\,b^6\right)}{f^2}\right)\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^3\,b\,d^8\,\left(4\,d\,a^5+12\,c\,a^4\,b-15\,d\,a^3\,b^2-9\,c\,a^2\,b^3+d\,a\,b^4-c\,b^5\right)}{f^3}\right)\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{32\,C^4\,b\,d^8\,\left(2\,a^4+b^4\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^5\,a^2\,b^2\,d^8}{f^5}\right)\,\sqrt{-\frac{\sqrt{-16\,C^4\,a^4\,d^2\,f^4-64\,C^4\,a^3\,b\,c\,d\,f^4-64\,C^4\,a^2\,b^2\,c^2\,f^4+32\,C^4\,a^2\,b^2\,d^2\,f^4+64\,C^4\,a\,b^3\,c\,d\,f^4-16\,C^4\,b^4\,d^2\,f^4}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{a^4\,c^2\,f^4+a^4\,d^2\,f^4+2\,a^2\,b^2\,c^2\,f^4+2\,a^2\,b^2\,d^2\,f^4+b^4\,c^2\,f^4+b^4\,d^2\,f^4}}}{4}-\ln\left(\frac{\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,C\,b^2\,d^8\,{\left(a\,d+b\,c\right)}^2\,{\left(a^2+b^2\right)}^2}{f}+64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{64\,C^2\,b\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,c\,a^6+7\,d\,a^5\,b+5\,c\,a^4\,b^2-2\,d\,a^3\,b^3-2\,c\,a^2\,b^4+7\,d\,a\,b^5+5\,c\,b^6\right)}{f^2}\right)\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^3\,b\,d^8\,\left(4\,d\,a^5+12\,c\,a^4\,b-15\,d\,a^3\,b^2-9\,c\,a^2\,b^3+d\,a\,b^4-c\,b^5\right)}{f^3}\right)\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^4\,b\,d^8\,\left(2\,a^4+b^4\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^5\,a^2\,b^2\,d^8}{f^5}\right)\,\sqrt{\frac{\sqrt{-16\,C^4\,a^4\,d^2\,f^4-64\,C^4\,a^3\,b\,c\,d\,f^4-64\,C^4\,a^2\,b^2\,c^2\,f^4+32\,C^4\,a^2\,b^2\,d^2\,f^4+64\,C^4\,a\,b^3\,c\,d\,f^4-16\,C^4\,b^4\,d^2\,f^4}-4\,C^2\,a^2\,c\,f^2+4\,C^2\,b^2\,c\,f^2+8\,C^2\,a\,b\,d\,f^2}{16\,a^4\,c^2\,f^4+16\,a^4\,d^2\,f^4+32\,a^2\,b^2\,c^2\,f^4+32\,a^2\,b^2\,d^2\,f^4+16\,b^4\,c^2\,f^4+16\,b^4\,d^2\,f^4}}-\ln\left(\frac{\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,C\,b^2\,d^8\,{\left(a\,d+b\,c\right)}^2\,{\left(a^2+b^2\right)}^2}{f}+64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{64\,C^2\,b\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,c\,a^6+7\,d\,a^5\,b+5\,c\,a^4\,b^2-2\,d\,a^3\,b^3-2\,c\,a^2\,b^4+7\,d\,a\,b^5+5\,c\,b^6\right)}{f^2}\right)\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^3\,b\,d^8\,\left(4\,d\,a^5+12\,c\,a^4\,b-15\,d\,a^3\,b^2-9\,c\,a^2\,b^3+d\,a\,b^4-c\,b^5\right)}{f^3}\right)\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^4\,b\,d^8\,\left(2\,a^4+b^4\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-\frac{4\,\sqrt{-C^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,C^5\,a^2\,b^2\,d^8}{f^5}\right)\,\sqrt{-\frac{\sqrt{-16\,C^4\,a^4\,d^2\,f^4-64\,C^4\,a^3\,b\,c\,d\,f^4-64\,C^4\,a^2\,b^2\,c^2\,f^4+32\,C^4\,a^2\,b^2\,d^2\,f^4+64\,C^4\,a\,b^3\,c\,d\,f^4-16\,C^4\,b^4\,d^2\,f^4}+4\,C^2\,a^2\,c\,f^2-4\,C^2\,b^2\,c\,f^2-8\,C^2\,a\,b\,d\,f^2}{16\,a^4\,c^2\,f^4+16\,a^4\,d^2\,f^4+32\,a^2\,b^2\,c^2\,f^4+32\,a^2\,b^2\,d^2\,f^4+16\,b^4\,c^2\,f^4+16\,b^4\,d^2\,f^4}}+\frac{\ln\left(-\frac{\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,B\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\left(-a^2\,c\,d+a\,b\,c^2+3\,a\,b\,d^2+b^2\,c\,d\right)}{f}+64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{64\,B^2\,b^2\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(d\,a^5-5\,c\,a^4\,b+10\,d\,a^3\,b^2+6\,c\,a^2\,b^3-7\,d\,a\,b^4-5\,c\,b^5\right)}{f^2}\right)\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,B^3\,a\,b^2\,d^8\,\left(d\,a^3-5\,c\,a^2\,b+13\,d\,a\,b^2+7\,c\,b^3\right)}{f^3}\right)\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{32\,B^4\,b^3\,d^8\,\left(2\,a^2-b^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{32\,B^5\,a\,b^3\,d^8}{f^5}\right)\,\sqrt{\frac{\sqrt{-16\,B^4\,a^4\,d^2\,f^4-64\,B^4\,a^3\,b\,c\,d\,f^4-64\,B^4\,a^2\,b^2\,c^2\,f^4+32\,B^4\,a^2\,b^2\,d^2\,f^4+64\,B^4\,a\,b^3\,c\,d\,f^4-16\,B^4\,b^4\,d^2\,f^4}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{a^4\,c^2\,f^4+a^4\,d^2\,f^4+2\,a^2\,b^2\,c^2\,f^4+2\,a^2\,b^2\,d^2\,f^4+b^4\,c^2\,f^4+b^4\,d^2\,f^4}}}{4}+\frac{\ln\left(-\frac{\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,B\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\left(-a^2\,c\,d+a\,b\,c^2+3\,a\,b\,d^2+b^2\,c\,d\right)}{f}+64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{64\,B^2\,b^2\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(d\,a^5-5\,c\,a^4\,b+10\,d\,a^3\,b^2+6\,c\,a^2\,b^3-7\,d\,a\,b^4-5\,c\,b^5\right)}{f^2}\right)\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,B^3\,a\,b^2\,d^8\,\left(d\,a^3-5\,c\,a^2\,b+13\,d\,a\,b^2+7\,c\,b^3\right)}{f^3}\right)\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{32\,B^4\,b^3\,d^8\,\left(2\,a^2-b^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{32\,B^5\,a\,b^3\,d^8}{f^5}\right)\,\sqrt{-\frac{\sqrt{-16\,B^4\,a^4\,d^2\,f^4-64\,B^4\,a^3\,b\,c\,d\,f^4-64\,B^4\,a^2\,b^2\,c^2\,f^4+32\,B^4\,a^2\,b^2\,d^2\,f^4+64\,B^4\,a\,b^3\,c\,d\,f^4-16\,B^4\,b^4\,d^2\,f^4}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{a^4\,c^2\,f^4+a^4\,d^2\,f^4+2\,a^2\,b^2\,c^2\,f^4+2\,a^2\,b^2\,d^2\,f^4+b^4\,c^2\,f^4+b^4\,d^2\,f^4}}}{4}-\ln\left(-\frac{\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,B\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\left(-a^2\,c\,d+a\,b\,c^2+3\,a\,b\,d^2+b^2\,c\,d\right)}{f}-64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{64\,B^2\,b^2\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(d\,a^5-5\,c\,a^4\,b+10\,d\,a^3\,b^2+6\,c\,a^2\,b^3-7\,d\,a\,b^4-5\,c\,b^5\right)}{f^2}\right)\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,B^3\,a\,b^2\,d^8\,\left(d\,a^3-5\,c\,a^2\,b+13\,d\,a\,b^2+7\,c\,b^3\right)}{f^3}\right)\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,B^4\,b^3\,d^8\,\left(2\,a^2-b^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{32\,B^5\,a\,b^3\,d^8}{f^5}\right)\,\sqrt{\frac{\sqrt{-16\,B^4\,a^4\,d^2\,f^4-64\,B^4\,a^3\,b\,c\,d\,f^4-64\,B^4\,a^2\,b^2\,c^2\,f^4+32\,B^4\,a^2\,b^2\,d^2\,f^4+64\,B^4\,a\,b^3\,c\,d\,f^4-16\,B^4\,b^4\,d^2\,f^4}+4\,B^2\,a^2\,c\,f^2-4\,B^2\,b^2\,c\,f^2-8\,B^2\,a\,b\,d\,f^2}{16\,a^4\,c^2\,f^4+16\,a^4\,d^2\,f^4+32\,a^2\,b^2\,c^2\,f^4+32\,a^2\,b^2\,d^2\,f^4+16\,b^4\,c^2\,f^4+16\,b^4\,d^2\,f^4}}-\ln\left(-\frac{\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,B\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\left(-a^2\,c\,d+a\,b\,c^2+3\,a\,b\,d^2+b^2\,c\,d\right)}{f}-64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{64\,B^2\,b^2\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(d\,a^5-5\,c\,a^4\,b+10\,d\,a^3\,b^2+6\,c\,a^2\,b^3-7\,d\,a\,b^4-5\,c\,b^5\right)}{f^2}\right)\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,B^3\,a\,b^2\,d^8\,\left(d\,a^3-5\,c\,a^2\,b+13\,d\,a\,b^2+7\,c\,b^3\right)}{f^3}\right)\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,B^4\,b^3\,d^8\,\left(2\,a^2-b^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-\frac{4\,\sqrt{-B^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{32\,B^5\,a\,b^3\,d^8}{f^5}\right)\,\sqrt{-\frac{\sqrt{-16\,B^4\,a^4\,d^2\,f^4-64\,B^4\,a^3\,b\,c\,d\,f^4-64\,B^4\,a^2\,b^2\,c^2\,f^4+32\,B^4\,a^2\,b^2\,d^2\,f^4+64\,B^4\,a\,b^3\,c\,d\,f^4-16\,B^4\,b^4\,d^2\,f^4}-4\,B^2\,a^2\,c\,f^2+4\,B^2\,b^2\,c\,f^2+8\,B^2\,a\,b\,d\,f^2}{16\,a^4\,c^2\,f^4+16\,a^4\,d^2\,f^4+32\,a^2\,b^2\,c^2\,f^4+32\,a^2\,b^2\,d^2\,f^4+16\,b^4\,c^2\,f^4+16\,b^4\,d^2\,f^4}}+\frac{\ln\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,A\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\left(a^2\,d^2+2\,a\,b\,c\,d-3\,b^2\,c^2-4\,b^2\,d^2\right)}{f}+64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{64\,A^2\,b^2\,d^8\,\left(a^2-3\,b^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(d\,a^3-c\,a^2\,b+5\,d\,a\,b^2+3\,c\,b^3\right)}{f^2}\right)\,\sqrt{\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,A^3\,b^3\,d^8\,\left(d\,a^3-c\,a^2\,b+5\,d\,a\,b^2+3\,c\,b^3\right)}{f^3}\right)\,\sqrt{\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{96\,A^4\,b^5\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{\frac{\sqrt{-16\,A^4\,a^4\,d^2\,f^4-64\,A^4\,a^3\,b\,c\,d\,f^4-64\,A^4\,a^2\,b^2\,c^2\,f^4+32\,A^4\,a^2\,b^2\,d^2\,f^4+64\,A^4\,a\,b^3\,c\,d\,f^4-16\,A^4\,b^4\,d^2\,f^4}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{a^4\,c^2\,f^4+a^4\,d^2\,f^4+2\,a^2\,b^2\,c^2\,f^4+2\,a^2\,b^2\,d^2\,f^4+b^4\,c^2\,f^4+b^4\,d^2\,f^4}}}{4}+\frac{\ln\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,A\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\left(a^2\,d^2+2\,a\,b\,c\,d-3\,b^2\,c^2-4\,b^2\,d^2\right)}{f}+64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{-\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{64\,A^2\,b^2\,d^8\,\left(a^2-3\,b^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(d\,a^3-c\,a^2\,b+5\,d\,a\,b^2+3\,c\,b^3\right)}{f^2}\right)\,\sqrt{-\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,A^3\,b^3\,d^8\,\left(d\,a^3-c\,a^2\,b+5\,d\,a\,b^2+3\,c\,b^3\right)}{f^3}\right)\,\sqrt{-\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{96\,A^4\,b^5\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-\frac{\sqrt{-16\,A^4\,a^4\,d^2\,f^4-64\,A^4\,a^3\,b\,c\,d\,f^4-64\,A^4\,a^2\,b^2\,c^2\,f^4+32\,A^4\,a^2\,b^2\,d^2\,f^4+64\,A^4\,a\,b^3\,c\,d\,f^4-16\,A^4\,b^4\,d^2\,f^4}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{a^4\,c^2\,f^4+a^4\,d^2\,f^4+2\,a^2\,b^2\,c^2\,f^4+2\,a^2\,b^2\,d^2\,f^4+b^4\,c^2\,f^4+b^4\,d^2\,f^4}}}{4}-\ln\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,A\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\left(a^2\,d^2+2\,a\,b\,c\,d-3\,b^2\,c^2-4\,b^2\,d^2\right)}{f}-64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{64\,A^2\,b^2\,d^8\,\left(a^2-3\,b^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(d\,a^3-c\,a^2\,b+5\,d\,a\,b^2+3\,c\,b^3\right)}{f^2}\right)\,\sqrt{\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,A^3\,b^3\,d^8\,\left(d\,a^3-c\,a^2\,b+5\,d\,a\,b^2+3\,c\,b^3\right)}{f^3}\right)\,\sqrt{\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{96\,A^4\,b^5\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{\frac{\sqrt{-16\,A^4\,a^4\,d^2\,f^4-64\,A^4\,a^3\,b\,c\,d\,f^4-64\,A^4\,a^2\,b^2\,c^2\,f^4+32\,A^4\,a^2\,b^2\,d^2\,f^4+64\,A^4\,a\,b^3\,c\,d\,f^4-16\,A^4\,b^4\,d^2\,f^4}-4\,A^2\,a^2\,c\,f^2+4\,A^2\,b^2\,c\,f^2+8\,A^2\,a\,b\,d\,f^2}{16\,a^4\,c^2\,f^4+16\,a^4\,d^2\,f^4+32\,a^2\,b^2\,c^2\,f^4+32\,a^2\,b^2\,d^2\,f^4+16\,b^4\,c^2\,f^4+16\,b^4\,d^2\,f^4}}-\ln\left(\frac{\left(\frac{\left(\frac{\left(\frac{128\,A\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\left(a^2\,d^2+2\,a\,b\,c\,d-3\,b^2\,c^2-4\,b^2\,d^2\right)}{f}-64\,b^2\,d^8\,{\left(a^2+b^2\right)}^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}\,\left(a^3\,c\,d-a^2\,b\,c^2-2\,a^2\,b\,d^2+a\,b^2\,c\,d+3\,b^3\,c^2+2\,b^3\,d^2\right)\right)\,\sqrt{-\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{64\,A^2\,b^2\,d^8\,\left(a^2-3\,b^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(d\,a^3-c\,a^2\,b+5\,d\,a\,b^2+3\,c\,b^3\right)}{f^2}\right)\,\sqrt{-\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}+\frac{32\,A^3\,b^3\,d^8\,\left(d\,a^3-c\,a^2\,b+5\,d\,a\,b^2+3\,c\,b^3\right)}{f^3}\right)\,\sqrt{-\frac{4\,\sqrt{-A^4\,f^4\,{\left(d\,a^2+2\,c\,a\,b-d\,b^2\right)}^2}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{f^4\,{\left(a^2+b^2\right)}^2\,\left(c^2+d^2\right)}}}{4}-\frac{96\,A^4\,b^5\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-\frac{\sqrt{-16\,A^4\,a^4\,d^2\,f^4-64\,A^4\,a^3\,b\,c\,d\,f^4-64\,A^4\,a^2\,b^2\,c^2\,f^4+32\,A^4\,a^2\,b^2\,d^2\,f^4+64\,A^4\,a\,b^3\,c\,d\,f^4-16\,A^4\,b^4\,d^2\,f^4}+4\,A^2\,a^2\,c\,f^2-4\,A^2\,b^2\,c\,f^2-8\,A^2\,a\,b\,d\,f^2}{16\,a^4\,c^2\,f^4+16\,a^4\,d^2\,f^4+32\,a^2\,b^2\,c^2\,f^4+32\,a^2\,b^2\,d^2\,f^4+16\,b^4\,c^2\,f^4+16\,b^4\,d^2\,f^4}}-\frac{A\,\mathrm{atan}\left(\frac{\frac{A\,\left(\frac{A\,\left(\frac{32\,\left(A^3\,a^3\,b^3\,d^9-c\,A^3\,a^2\,b^4\,d^8+5\,A^3\,a\,b^5\,d^9+3\,c\,A^3\,b^6\,d^8\right)}{f^3}+\frac{A\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^2\,a^5\,b^2\,d^9\,f^2-2\,c\,A^2\,a^4\,b^3\,d^8\,f^2+4\,A^2\,a^3\,b^4\,d^9\,f^2+12\,c\,A^2\,a^2\,b^5\,d^8\,f^2-30\,A^2\,a\,b^6\,d^9\,f^2-18\,c\,A^2\,b^7\,d^8\,f^2\right)}{f^4}-\frac{A\,\left(\frac{32\,\left(-4\,A\,a^6\,b^2\,d^{10}\,f^2-8\,A\,a^5\,b^3\,c\,d^9\,f^2+12\,A\,a^4\,b^4\,c^2\,d^8\,f^2+8\,A\,a^4\,b^4\,d^{10}\,f^2-16\,A\,a^3\,b^5\,c\,d^9\,f^2+24\,A\,a^2\,b^6\,c^2\,d^8\,f^2+28\,A\,a^2\,b^6\,d^{10}\,f^2-8\,A\,a\,b^7\,c\,d^9\,f^2+12\,A\,b^8\,c^2\,d^8\,f^2+16\,A\,b^8\,d^{10}\,f^2\right)}{f^3}-\frac{32\,A\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\left(d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2\right)}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}+\frac{96\,A^4\,b^5\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}\,1{}\mathrm{i}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}-\frac{A\,\left(\frac{A\,\left(\frac{32\,\left(A^3\,a^3\,b^3\,d^9-c\,A^3\,a^2\,b^4\,d^8+5\,A^3\,a\,b^5\,d^9+3\,c\,A^3\,b^6\,d^8\right)}{f^3}-\frac{A\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^2\,a^5\,b^2\,d^9\,f^2-2\,c\,A^2\,a^4\,b^3\,d^8\,f^2+4\,A^2\,a^3\,b^4\,d^9\,f^2+12\,c\,A^2\,a^2\,b^5\,d^8\,f^2-30\,A^2\,a\,b^6\,d^9\,f^2-18\,c\,A^2\,b^7\,d^8\,f^2\right)}{f^4}+\frac{A\,\left(\frac{32\,\left(-4\,A\,a^6\,b^2\,d^{10}\,f^2-8\,A\,a^5\,b^3\,c\,d^9\,f^2+12\,A\,a^4\,b^4\,c^2\,d^8\,f^2+8\,A\,a^4\,b^4\,d^{10}\,f^2-16\,A\,a^3\,b^5\,c\,d^9\,f^2+24\,A\,a^2\,b^6\,c^2\,d^8\,f^2+28\,A\,a^2\,b^6\,d^{10}\,f^2-8\,A\,a\,b^7\,c\,d^9\,f^2+12\,A\,b^8\,c^2\,d^8\,f^2+16\,A\,b^8\,d^{10}\,f^2\right)}{f^3}+\frac{32\,A\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\left(d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2\right)}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}-\frac{96\,A^4\,b^5\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}\,1{}\mathrm{i}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}}{\frac{A\,\left(\frac{A\,\left(\frac{32\,\left(A^3\,a^3\,b^3\,d^9-c\,A^3\,a^2\,b^4\,d^8+5\,A^3\,a\,b^5\,d^9+3\,c\,A^3\,b^6\,d^8\right)}{f^3}+\frac{A\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^2\,a^5\,b^2\,d^9\,f^2-2\,c\,A^2\,a^4\,b^3\,d^8\,f^2+4\,A^2\,a^3\,b^4\,d^9\,f^2+12\,c\,A^2\,a^2\,b^5\,d^8\,f^2-30\,A^2\,a\,b^6\,d^9\,f^2-18\,c\,A^2\,b^7\,d^8\,f^2\right)}{f^4}-\frac{A\,\left(\frac{32\,\left(-4\,A\,a^6\,b^2\,d^{10}\,f^2-8\,A\,a^5\,b^3\,c\,d^9\,f^2+12\,A\,a^4\,b^4\,c^2\,d^8\,f^2+8\,A\,a^4\,b^4\,d^{10}\,f^2-16\,A\,a^3\,b^5\,c\,d^9\,f^2+24\,A\,a^2\,b^6\,c^2\,d^8\,f^2+28\,A\,a^2\,b^6\,d^{10}\,f^2-8\,A\,a\,b^7\,c\,d^9\,f^2+12\,A\,b^8\,c^2\,d^8\,f^2+16\,A\,b^8\,d^{10}\,f^2\right)}{f^3}-\frac{32\,A\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\left(d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2\right)}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}+\frac{96\,A^4\,b^5\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}+\frac{A\,\left(\frac{A\,\left(\frac{32\,\left(A^3\,a^3\,b^3\,d^9-c\,A^3\,a^2\,b^4\,d^8+5\,A^3\,a\,b^5\,d^9+3\,c\,A^3\,b^6\,d^8\right)}{f^3}-\frac{A\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,A^2\,a^5\,b^2\,d^9\,f^2-2\,c\,A^2\,a^4\,b^3\,d^8\,f^2+4\,A^2\,a^3\,b^4\,d^9\,f^2+12\,c\,A^2\,a^2\,b^5\,d^8\,f^2-30\,A^2\,a\,b^6\,d^9\,f^2-18\,c\,A^2\,b^7\,d^8\,f^2\right)}{f^4}+\frac{A\,\left(\frac{32\,\left(-4\,A\,a^6\,b^2\,d^{10}\,f^2-8\,A\,a^5\,b^3\,c\,d^9\,f^2+12\,A\,a^4\,b^4\,c^2\,d^8\,f^2+8\,A\,a^4\,b^4\,d^{10}\,f^2-16\,A\,a^3\,b^5\,c\,d^9\,f^2+24\,A\,a^2\,b^6\,c^2\,d^8\,f^2+28\,A\,a^2\,b^6\,d^{10}\,f^2-8\,A\,a\,b^7\,c\,d^9\,f^2+12\,A\,b^8\,c^2\,d^8\,f^2+16\,A\,b^8\,d^{10}\,f^2\right)}{f^3}+\frac{32\,A\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\left(d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2\right)}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}-\frac{96\,A^4\,b^5\,d^8\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}}\right)\,\sqrt{-d\,a^5\,b^3\,f^2+c\,a^4\,b^4\,f^2-2\,d\,a^3\,b^5\,f^2+2\,c\,a^2\,b^6\,f^2-d\,a\,b^7\,f^2+c\,b^8\,f^2}\,2{}\mathrm{i}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}+\frac{C\,a^2\,\mathrm{atan}\left(\frac{\frac{C\,a^2\,\left(\frac{32\,\left(2\,C^4\,a^4\,b\,d^8+C^4\,b^5\,d^8\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}+\frac{C\,a^2\,\left(\frac{32\,\left(-4\,C^3\,a^5\,b\,d^9\,f^2-12\,c\,C^3\,a^4\,b^2\,d^8\,f^2+15\,C^3\,a^3\,b^3\,d^9\,f^2+9\,c\,C^3\,a^2\,b^4\,d^8\,f^2-C^3\,a\,b^5\,d^9\,f^2+c\,C^3\,b^6\,d^8\,f^2\right)}{f^5}-\frac{C\,a^2\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,c\,C^2\,a^6\,b\,d^8\,f^2+14\,C^2\,a^5\,b^2\,d^9\,f^2+10\,c\,C^2\,a^4\,b^3\,d^8\,f^2-4\,C^2\,a^3\,b^4\,d^9\,f^2-4\,c\,C^2\,a^2\,b^5\,d^8\,f^2+14\,C^2\,a\,b^6\,d^9\,f^2+10\,c\,C^2\,b^7\,d^8\,f^2\right)}{f^4}+\frac{C\,a^2\,\left(\frac{32\,\left(4\,C\,a^6\,b^2\,d^{10}\,f^4+8\,C\,a^5\,b^3\,c\,d^9\,f^4+4\,C\,a^4\,b^4\,c^2\,d^8\,f^4+8\,C\,a^4\,b^4\,d^{10}\,f^4+16\,C\,a^3\,b^5\,c\,d^9\,f^4+8\,C\,a^2\,b^6\,c^2\,d^8\,f^4+4\,C\,a^2\,b^6\,d^{10}\,f^4+8\,C\,a\,b^7\,c\,d^9\,f^4+4\,C\,b^8\,c^2\,d^8\,f^4\right)}{f^5}-\frac{32\,C\,a^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)\,1{}\mathrm{i}}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}+\frac{C\,a^2\,\left(\frac{32\,\left(2\,C^4\,a^4\,b\,d^8+C^4\,b^5\,d^8\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}-\frac{C\,a^2\,\left(\frac{32\,\left(-4\,C^3\,a^5\,b\,d^9\,f^2-12\,c\,C^3\,a^4\,b^2\,d^8\,f^2+15\,C^3\,a^3\,b^3\,d^9\,f^2+9\,c\,C^3\,a^2\,b^4\,d^8\,f^2-C^3\,a\,b^5\,d^9\,f^2+c\,C^3\,b^6\,d^8\,f^2\right)}{f^5}+\frac{C\,a^2\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,c\,C^2\,a^6\,b\,d^8\,f^2+14\,C^2\,a^5\,b^2\,d^9\,f^2+10\,c\,C^2\,a^4\,b^3\,d^8\,f^2-4\,C^2\,a^3\,b^4\,d^9\,f^2-4\,c\,C^2\,a^2\,b^5\,d^8\,f^2+14\,C^2\,a\,b^6\,d^9\,f^2+10\,c\,C^2\,b^7\,d^8\,f^2\right)}{f^4}-\frac{C\,a^2\,\left(\frac{32\,\left(4\,C\,a^6\,b^2\,d^{10}\,f^4+8\,C\,a^5\,b^3\,c\,d^9\,f^4+4\,C\,a^4\,b^4\,c^2\,d^8\,f^4+8\,C\,a^4\,b^4\,d^{10}\,f^4+16\,C\,a^3\,b^5\,c\,d^9\,f^4+8\,C\,a^2\,b^6\,c^2\,d^8\,f^4+4\,C\,a^2\,b^6\,d^{10}\,f^4+8\,C\,a\,b^7\,c\,d^9\,f^4+4\,C\,b^8\,c^2\,d^8\,f^4\right)}{f^5}+\frac{32\,C\,a^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)\,1{}\mathrm{i}}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}}{\frac{C\,a^2\,\left(\frac{32\,\left(2\,C^4\,a^4\,b\,d^8+C^4\,b^5\,d^8\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}-\frac{C\,a^2\,\left(\frac{32\,\left(-4\,C^3\,a^5\,b\,d^9\,f^2-12\,c\,C^3\,a^4\,b^2\,d^8\,f^2+15\,C^3\,a^3\,b^3\,d^9\,f^2+9\,c\,C^3\,a^2\,b^4\,d^8\,f^2-C^3\,a\,b^5\,d^9\,f^2+c\,C^3\,b^6\,d^8\,f^2\right)}{f^5}+\frac{C\,a^2\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,c\,C^2\,a^6\,b\,d^8\,f^2+14\,C^2\,a^5\,b^2\,d^9\,f^2+10\,c\,C^2\,a^4\,b^3\,d^8\,f^2-4\,C^2\,a^3\,b^4\,d^9\,f^2-4\,c\,C^2\,a^2\,b^5\,d^8\,f^2+14\,C^2\,a\,b^6\,d^9\,f^2+10\,c\,C^2\,b^7\,d^8\,f^2\right)}{f^4}-\frac{C\,a^2\,\left(\frac{32\,\left(4\,C\,a^6\,b^2\,d^{10}\,f^4+8\,C\,a^5\,b^3\,c\,d^9\,f^4+4\,C\,a^4\,b^4\,c^2\,d^8\,f^4+8\,C\,a^4\,b^4\,d^{10}\,f^4+16\,C\,a^3\,b^5\,c\,d^9\,f^4+8\,C\,a^2\,b^6\,c^2\,d^8\,f^4+4\,C\,a^2\,b^6\,d^{10}\,f^4+8\,C\,a\,b^7\,c\,d^9\,f^4+4\,C\,b^8\,c^2\,d^8\,f^4\right)}{f^5}+\frac{32\,C\,a^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}-\frac{C\,a^2\,\left(\frac{32\,\left(2\,C^4\,a^4\,b\,d^8+C^4\,b^5\,d^8\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}+\frac{C\,a^2\,\left(\frac{32\,\left(-4\,C^3\,a^5\,b\,d^9\,f^2-12\,c\,C^3\,a^4\,b^2\,d^8\,f^2+15\,C^3\,a^3\,b^3\,d^9\,f^2+9\,c\,C^3\,a^2\,b^4\,d^8\,f^2-C^3\,a\,b^5\,d^9\,f^2+c\,C^3\,b^6\,d^8\,f^2\right)}{f^5}-\frac{C\,a^2\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-8\,c\,C^2\,a^6\,b\,d^8\,f^2+14\,C^2\,a^5\,b^2\,d^9\,f^2+10\,c\,C^2\,a^4\,b^3\,d^8\,f^2-4\,C^2\,a^3\,b^4\,d^9\,f^2-4\,c\,C^2\,a^2\,b^5\,d^8\,f^2+14\,C^2\,a\,b^6\,d^9\,f^2+10\,c\,C^2\,b^7\,d^8\,f^2\right)}{f^4}+\frac{C\,a^2\,\left(\frac{32\,\left(4\,C\,a^6\,b^2\,d^{10}\,f^4+8\,C\,a^5\,b^3\,c\,d^9\,f^4+4\,C\,a^4\,b^4\,c^2\,d^8\,f^4+8\,C\,a^4\,b^4\,d^{10}\,f^4+16\,C\,a^3\,b^5\,c\,d^9\,f^4+8\,C\,a^2\,b^6\,c^2\,d^8\,f^4+4\,C\,a^2\,b^6\,d^{10}\,f^4+8\,C\,a\,b^7\,c\,d^9\,f^4+4\,C\,b^8\,c^2\,d^8\,f^4\right)}{f^5}-\frac{32\,C\,a^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}\right)}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}+\frac{64\,C^5\,a^2\,b^2\,d^8}{f^5}}\right)\,2{}\mathrm{i}}{\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}-\frac{B\,a\,\mathrm{atan}\left(\frac{\frac{B\,a\,\left(\frac{32\,\left(B^4\,b^5\,d^8-2\,B^4\,a^2\,b^3\,d^8\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}-\frac{B\,a\,\left(\frac{32\,\left(B^3\,a^4\,b^2\,d^9\,f^2-5\,c\,B^3\,a^3\,b^3\,d^8\,f^2+13\,B^3\,a^2\,b^4\,d^9\,f^2+7\,c\,B^3\,a\,b^5\,d^8\,f^2\right)}{f^5}+\frac{B\,a\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,B^2\,a^5\,b^2\,d^9\,f^2-10\,c\,B^2\,a^4\,b^3\,d^8\,f^2+20\,B^2\,a^3\,b^4\,d^9\,f^2+12\,c\,B^2\,a^2\,b^5\,d^8\,f^2-14\,B^2\,a\,b^6\,d^9\,f^2-10\,c\,B^2\,b^7\,d^8\,f^2\right)}{f^4}+\frac{B\,a\,\left(\frac{32\,\left(-4\,B\,a^6\,b^2\,c\,d^9\,f^4+4\,B\,a^5\,b^3\,c^2\,d^8\,f^4+12\,B\,a^5\,b^3\,d^{10}\,f^4-4\,B\,a^4\,b^4\,c\,d^9\,f^4+8\,B\,a^3\,b^5\,c^2\,d^8\,f^4+24\,B\,a^3\,b^5\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c\,d^9\,f^4+4\,B\,a\,b^7\,c^2\,d^8\,f^4+12\,B\,a\,b^7\,d^{10}\,f^4+4\,B\,b^8\,c\,d^9\,f^4\right)}{f^5}-\frac{32\,B\,a\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\left(d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2\right)}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}\,1{}\mathrm{i}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}+\frac{B\,a\,\left(\frac{32\,\left(B^4\,b^5\,d^8-2\,B^4\,a^2\,b^3\,d^8\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}+\frac{B\,a\,\left(\frac{32\,\left(B^3\,a^4\,b^2\,d^9\,f^2-5\,c\,B^3\,a^3\,b^3\,d^8\,f^2+13\,B^3\,a^2\,b^4\,d^9\,f^2+7\,c\,B^3\,a\,b^5\,d^8\,f^2\right)}{f^5}-\frac{B\,a\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,B^2\,a^5\,b^2\,d^9\,f^2-10\,c\,B^2\,a^4\,b^3\,d^8\,f^2+20\,B^2\,a^3\,b^4\,d^9\,f^2+12\,c\,B^2\,a^2\,b^5\,d^8\,f^2-14\,B^2\,a\,b^6\,d^9\,f^2-10\,c\,B^2\,b^7\,d^8\,f^2\right)}{f^4}-\frac{B\,a\,\left(\frac{32\,\left(-4\,B\,a^6\,b^2\,c\,d^9\,f^4+4\,B\,a^5\,b^3\,c^2\,d^8\,f^4+12\,B\,a^5\,b^3\,d^{10}\,f^4-4\,B\,a^4\,b^4\,c\,d^9\,f^4+8\,B\,a^3\,b^5\,c^2\,d^8\,f^4+24\,B\,a^3\,b^5\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c\,d^9\,f^4+4\,B\,a\,b^7\,c^2\,d^8\,f^4+12\,B\,a\,b^7\,d^{10}\,f^4+4\,B\,b^8\,c\,d^9\,f^4\right)}{f^5}+\frac{32\,B\,a\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\left(d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2\right)}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}\,1{}\mathrm{i}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}}{\frac{B\,a\,\left(\frac{32\,\left(B^4\,b^5\,d^8-2\,B^4\,a^2\,b^3\,d^8\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}+\frac{B\,a\,\left(\frac{32\,\left(B^3\,a^4\,b^2\,d^9\,f^2-5\,c\,B^3\,a^3\,b^3\,d^8\,f^2+13\,B^3\,a^2\,b^4\,d^9\,f^2+7\,c\,B^3\,a\,b^5\,d^8\,f^2\right)}{f^5}-\frac{B\,a\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,B^2\,a^5\,b^2\,d^9\,f^2-10\,c\,B^2\,a^4\,b^3\,d^8\,f^2+20\,B^2\,a^3\,b^4\,d^9\,f^2+12\,c\,B^2\,a^2\,b^5\,d^8\,f^2-14\,B^2\,a\,b^6\,d^9\,f^2-10\,c\,B^2\,b^7\,d^8\,f^2\right)}{f^4}-\frac{B\,a\,\left(\frac{32\,\left(-4\,B\,a^6\,b^2\,c\,d^9\,f^4+4\,B\,a^5\,b^3\,c^2\,d^8\,f^4+12\,B\,a^5\,b^3\,d^{10}\,f^4-4\,B\,a^4\,b^4\,c\,d^9\,f^4+8\,B\,a^3\,b^5\,c^2\,d^8\,f^4+24\,B\,a^3\,b^5\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c\,d^9\,f^4+4\,B\,a\,b^7\,c^2\,d^8\,f^4+12\,B\,a\,b^7\,d^{10}\,f^4+4\,B\,b^8\,c\,d^9\,f^4\right)}{f^5}+\frac{32\,B\,a\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\left(d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2\right)}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}-\frac{B\,a\,\left(\frac{32\,\left(B^4\,b^5\,d^8-2\,B^4\,a^2\,b^3\,d^8\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{f^4}-\frac{B\,a\,\left(\frac{32\,\left(B^3\,a^4\,b^2\,d^9\,f^2-5\,c\,B^3\,a^3\,b^3\,d^8\,f^2+13\,B^3\,a^2\,b^4\,d^9\,f^2+7\,c\,B^3\,a\,b^5\,d^8\,f^2\right)}{f^5}+\frac{B\,a\,\left(\frac{32\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(2\,B^2\,a^5\,b^2\,d^9\,f^2-10\,c\,B^2\,a^4\,b^3\,d^8\,f^2+20\,B^2\,a^3\,b^4\,d^9\,f^2+12\,c\,B^2\,a^2\,b^5\,d^8\,f^2-14\,B^2\,a\,b^6\,d^9\,f^2-10\,c\,B^2\,b^7\,d^8\,f^2\right)}{f^4}+\frac{B\,a\,\left(\frac{32\,\left(-4\,B\,a^6\,b^2\,c\,d^9\,f^4+4\,B\,a^5\,b^3\,c^2\,d^8\,f^4+12\,B\,a^5\,b^3\,d^{10}\,f^4-4\,B\,a^4\,b^4\,c\,d^9\,f^4+8\,B\,a^3\,b^5\,c^2\,d^8\,f^4+24\,B\,a^3\,b^5\,d^{10}\,f^4+4\,B\,a^2\,b^6\,c\,d^9\,f^4+4\,B\,a\,b^7\,c^2\,d^8\,f^4+12\,B\,a\,b^7\,d^{10}\,f^4+4\,B\,b^8\,c\,d^9\,f^4\right)}{f^5}-\frac{32\,B\,a\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}\,\left(8\,a^7\,b^2\,c\,d^9\,f^4-8\,a^6\,b^3\,c^2\,d^8\,f^4-16\,a^6\,b^3\,d^{10}\,f^4+24\,a^5\,b^4\,c\,d^9\,f^4+8\,a^4\,b^5\,c^2\,d^8\,f^4-16\,a^4\,b^5\,d^{10}\,f^4+24\,a^3\,b^6\,c\,d^9\,f^4+40\,a^2\,b^7\,c^2\,d^8\,f^4+16\,a^2\,b^7\,d^{10}\,f^4+8\,a\,b^8\,c\,d^9\,f^4+24\,b^9\,c^2\,d^8\,f^4+16\,b^9\,d^{10}\,f^4\right)}{f^4\,\left(d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2\right)}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}+\frac{64\,B^5\,a\,b^3\,d^8}{f^5}}\right)\,\sqrt{-d\,a^5\,b\,f^2+c\,a^4\,b^2\,f^2-2\,d\,a^3\,b^3\,f^2+2\,c\,a^2\,b^4\,f^2-d\,a\,b^5\,f^2+c\,b^6\,f^2}\,2{}\mathrm{i}}{d\,a^5\,f^2-c\,a^4\,b\,f^2+2\,d\,a^3\,b^2\,f^2-2\,c\,a^2\,b^3\,f^2+d\,a\,b^4\,f^2-c\,b^5\,f^2}","Not used",1,"(log((((((((((128*C*b^2*d^8*(a*d + b*c)^2*(a^2 + b^2)^2)/f - 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (64*C^2*b*d^8*(c + d*tan(e + f*x))^(1/2)*(5*b^6*c - 4*a^6*c - 2*a^2*b^4*c + 5*a^4*b^2*c - 2*a^3*b^3*d + 7*a*b^5*d + 7*a^5*b*d))/f^2)*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^3*b*d^8*(4*a^5*d - b^5*c - 9*a^2*b^3*c - 15*a^3*b^2*d + 12*a^4*b*c + a*b^4*d))/f^3)*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (32*C^4*b*d^8*(2*a^4 + b^4)*(c + d*tan(e + f*x))^(1/2))/f^4)*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^5*a^2*b^2*d^8)/f^5)*(((32*C^4*a^2*b^2*d^2*f^4 - 16*C^4*b^4*d^2*f^4 - 64*C^4*a^2*b^2*c^2*f^4 - 16*C^4*a^4*d^2*f^4 + 64*C^4*a*b^3*c*d*f^4 - 64*C^4*a^3*b*c*d*f^4)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(a^4*c^2*f^4 + a^4*d^2*f^4 + b^4*c^2*f^4 + b^4*d^2*f^4 + 2*a^2*b^2*c^2*f^4 + 2*a^2*b^2*d^2*f^4))^(1/2))/4 + (log((((((((((128*C*b^2*d^8*(a*d + b*c)^2*(a^2 + b^2)^2)/f - 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (64*C^2*b*d^8*(c + d*tan(e + f*x))^(1/2)*(5*b^6*c - 4*a^6*c - 2*a^2*b^4*c + 5*a^4*b^2*c - 2*a^3*b^3*d + 7*a*b^5*d + 7*a^5*b*d))/f^2)*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^3*b*d^8*(4*a^5*d - b^5*c - 9*a^2*b^3*c - 15*a^3*b^2*d + 12*a^4*b*c + a*b^4*d))/f^3)*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (32*C^4*b*d^8*(2*a^4 + b^4)*(c + d*tan(e + f*x))^(1/2))/f^4)*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^5*a^2*b^2*d^8)/f^5)*(-((32*C^4*a^2*b^2*d^2*f^4 - 16*C^4*b^4*d^2*f^4 - 64*C^4*a^2*b^2*c^2*f^4 - 16*C^4*a^4*d^2*f^4 + 64*C^4*a*b^3*c*d*f^4 - 64*C^4*a^3*b*c*d*f^4)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(a^4*c^2*f^4 + a^4*d^2*f^4 + b^4*c^2*f^4 + b^4*d^2*f^4 + 2*a^2*b^2*c^2*f^4 + 2*a^2*b^2*d^2*f^4))^(1/2))/4 - log((((((((((128*C*b^2*d^8*(a*d + b*c)^2*(a^2 + b^2)^2)/f + 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (64*C^2*b*d^8*(c + d*tan(e + f*x))^(1/2)*(5*b^6*c - 4*a^6*c - 2*a^2*b^4*c + 5*a^4*b^2*c - 2*a^3*b^3*d + 7*a*b^5*d + 7*a^5*b*d))/f^2)*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^3*b*d^8*(4*a^5*d - b^5*c - 9*a^2*b^3*c - 15*a^3*b^2*d + 12*a^4*b*c + a*b^4*d))/f^3)*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^4*b*d^8*(2*a^4 + b^4)*(c + d*tan(e + f*x))^(1/2))/f^4)*((4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^5*a^2*b^2*d^8)/f^5)*(((32*C^4*a^2*b^2*d^2*f^4 - 16*C^4*b^4*d^2*f^4 - 64*C^4*a^2*b^2*c^2*f^4 - 16*C^4*a^4*d^2*f^4 + 64*C^4*a*b^3*c*d*f^4 - 64*C^4*a^3*b*c*d*f^4)^(1/2) - 4*C^2*a^2*c*f^2 + 4*C^2*b^2*c*f^2 + 8*C^2*a*b*d*f^2)/(16*a^4*c^2*f^4 + 16*a^4*d^2*f^4 + 16*b^4*c^2*f^4 + 16*b^4*d^2*f^4 + 32*a^2*b^2*c^2*f^4 + 32*a^2*b^2*d^2*f^4))^(1/2) - log((((((((((128*C*b^2*d^8*(a*d + b*c)^2*(a^2 + b^2)^2)/f + 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (64*C^2*b*d^8*(c + d*tan(e + f*x))^(1/2)*(5*b^6*c - 4*a^6*c - 2*a^2*b^4*c + 5*a^4*b^2*c - 2*a^3*b^3*d + 7*a*b^5*d + 7*a^5*b*d))/f^2)*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^3*b*d^8*(4*a^5*d - b^5*c - 9*a^2*b^3*c - 15*a^3*b^2*d + 12*a^4*b*c + a*b^4*d))/f^3)*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^4*b*d^8*(2*a^4 + b^4)*(c + d*tan(e + f*x))^(1/2))/f^4)*(-(4*(-C^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*C^5*a^2*b^2*d^8)/f^5)*(-((32*C^4*a^2*b^2*d^2*f^4 - 16*C^4*b^4*d^2*f^4 - 64*C^4*a^2*b^2*c^2*f^4 - 16*C^4*a^4*d^2*f^4 + 64*C^4*a*b^3*c*d*f^4 - 64*C^4*a^3*b*c*d*f^4)^(1/2) + 4*C^2*a^2*c*f^2 - 4*C^2*b^2*c*f^2 - 8*C^2*a*b*d*f^2)/(16*a^4*c^2*f^4 + 16*a^4*d^2*f^4 + 16*b^4*c^2*f^4 + 16*b^4*d^2*f^4 + 32*a^2*b^2*c^2*f^4 + 32*a^2*b^2*d^2*f^4))^(1/2) + (log(- (((((((((128*B*b^2*d^8*(a^2 + b^2)^2*(a*b*c^2 + 3*a*b*d^2 - a^2*c*d + b^2*c*d))/f + 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (64*B^2*b^2*d^8*(c + d*tan(e + f*x))^(1/2)*(a^5*d - 5*b^5*c + 6*a^2*b^3*c + 10*a^3*b^2*d - 5*a^4*b*c - 7*a*b^4*d))/f^2)*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*B^3*a*b^2*d^8*(a^3*d + 7*b^3*c - 5*a^2*b*c + 13*a*b^2*d))/f^3)*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (32*B^4*b^3*d^8*(2*a^2 - b^2)*(c + d*tan(e + f*x))^(1/2))/f^4)*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (32*B^5*a*b^3*d^8)/f^5)*(((32*B^4*a^2*b^2*d^2*f^4 - 16*B^4*b^4*d^2*f^4 - 64*B^4*a^2*b^2*c^2*f^4 - 16*B^4*a^4*d^2*f^4 + 64*B^4*a*b^3*c*d*f^4 - 64*B^4*a^3*b*c*d*f^4)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(a^4*c^2*f^4 + a^4*d^2*f^4 + b^4*c^2*f^4 + b^4*d^2*f^4 + 2*a^2*b^2*c^2*f^4 + 2*a^2*b^2*d^2*f^4))^(1/2))/4 + (log(- (((((((((128*B*b^2*d^8*(a^2 + b^2)^2*(a*b*c^2 + 3*a*b*d^2 - a^2*c*d + b^2*c*d))/f + 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (64*B^2*b^2*d^8*(c + d*tan(e + f*x))^(1/2)*(a^5*d - 5*b^5*c + 6*a^2*b^3*c + 10*a^3*b^2*d - 5*a^4*b*c - 7*a*b^4*d))/f^2)*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*B^3*a*b^2*d^8*(a^3*d + 7*b^3*c - 5*a^2*b*c + 13*a*b^2*d))/f^3)*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (32*B^4*b^3*d^8*(2*a^2 - b^2)*(c + d*tan(e + f*x))^(1/2))/f^4)*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (32*B^5*a*b^3*d^8)/f^5)*(-((32*B^4*a^2*b^2*d^2*f^4 - 16*B^4*b^4*d^2*f^4 - 64*B^4*a^2*b^2*c^2*f^4 - 16*B^4*a^4*d^2*f^4 + 64*B^4*a*b^3*c*d*f^4 - 64*B^4*a^3*b*c*d*f^4)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(a^4*c^2*f^4 + a^4*d^2*f^4 + b^4*c^2*f^4 + b^4*d^2*f^4 + 2*a^2*b^2*c^2*f^4 + 2*a^2*b^2*d^2*f^4))^(1/2))/4 - log(- (((((((((128*B*b^2*d^8*(a^2 + b^2)^2*(a*b*c^2 + 3*a*b*d^2 - a^2*c*d + b^2*c*d))/f - 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (64*B^2*b^2*d^8*(c + d*tan(e + f*x))^(1/2)*(a^5*d - 5*b^5*c + 6*a^2*b^3*c + 10*a^3*b^2*d - 5*a^4*b*c - 7*a*b^4*d))/f^2)*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*B^3*a*b^2*d^8*(a^3*d + 7*b^3*c - 5*a^2*b*c + 13*a*b^2*d))/f^3)*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*B^4*b^3*d^8*(2*a^2 - b^2)*(c + d*tan(e + f*x))^(1/2))/f^4)*((4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (32*B^5*a*b^3*d^8)/f^5)*(((32*B^4*a^2*b^2*d^2*f^4 - 16*B^4*b^4*d^2*f^4 - 64*B^4*a^2*b^2*c^2*f^4 - 16*B^4*a^4*d^2*f^4 + 64*B^4*a*b^3*c*d*f^4 - 64*B^4*a^3*b*c*d*f^4)^(1/2) + 4*B^2*a^2*c*f^2 - 4*B^2*b^2*c*f^2 - 8*B^2*a*b*d*f^2)/(16*a^4*c^2*f^4 + 16*a^4*d^2*f^4 + 16*b^4*c^2*f^4 + 16*b^4*d^2*f^4 + 32*a^2*b^2*c^2*f^4 + 32*a^2*b^2*d^2*f^4))^(1/2) - log(- (((((((((128*B*b^2*d^8*(a^2 + b^2)^2*(a*b*c^2 + 3*a*b*d^2 - a^2*c*d + b^2*c*d))/f - 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (64*B^2*b^2*d^8*(c + d*tan(e + f*x))^(1/2)*(a^5*d - 5*b^5*c + 6*a^2*b^3*c + 10*a^3*b^2*d - 5*a^4*b*c - 7*a*b^4*d))/f^2)*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*B^3*a*b^2*d^8*(a^3*d + 7*b^3*c - 5*a^2*b*c + 13*a*b^2*d))/f^3)*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*B^4*b^3*d^8*(2*a^2 - b^2)*(c + d*tan(e + f*x))^(1/2))/f^4)*(-(4*(-B^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (32*B^5*a*b^3*d^8)/f^5)*(-((32*B^4*a^2*b^2*d^2*f^4 - 16*B^4*b^4*d^2*f^4 - 64*B^4*a^2*b^2*c^2*f^4 - 16*B^4*a^4*d^2*f^4 + 64*B^4*a*b^3*c*d*f^4 - 64*B^4*a^3*b*c*d*f^4)^(1/2) - 4*B^2*a^2*c*f^2 + 4*B^2*b^2*c*f^2 + 8*B^2*a*b*d*f^2)/(16*a^4*c^2*f^4 + 16*a^4*d^2*f^4 + 16*b^4*c^2*f^4 + 16*b^4*d^2*f^4 + 32*a^2*b^2*c^2*f^4 + 32*a^2*b^2*d^2*f^4))^(1/2) + (log((((((((128*A*b^2*d^8*(a^2 + b^2)^2*(a^2*d^2 - 3*b^2*c^2 - 4*b^2*d^2 + 2*a*b*c*d))/f + 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*((4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*((4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (64*A^2*b^2*d^8*(a^2 - 3*b^2)*(c + d*tan(e + f*x))^(1/2)*(a^3*d + 3*b^3*c - a^2*b*c + 5*a*b^2*d))/f^2)*((4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*A^3*b^3*d^8*(a^3*d + 3*b^3*c - a^2*b*c + 5*a*b^2*d))/f^3)*((4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (96*A^4*b^5*d^8*(c + d*tan(e + f*x))^(1/2))/f^4)*(((32*A^4*a^2*b^2*d^2*f^4 - 16*A^4*b^4*d^2*f^4 - 64*A^4*a^2*b^2*c^2*f^4 - 16*A^4*a^4*d^2*f^4 + 64*A^4*a*b^3*c*d*f^4 - 64*A^4*a^3*b*c*d*f^4)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(a^4*c^2*f^4 + a^4*d^2*f^4 + b^4*c^2*f^4 + b^4*d^2*f^4 + 2*a^2*b^2*c^2*f^4 + 2*a^2*b^2*d^2*f^4))^(1/2))/4 + (log((((((((128*A*b^2*d^8*(a^2 + b^2)^2*(a^2*d^2 - 3*b^2*c^2 - 4*b^2*d^2 + 2*a*b*c*d))/f + 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*(-(4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*(-(4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (64*A^2*b^2*d^8*(a^2 - 3*b^2)*(c + d*tan(e + f*x))^(1/2)*(a^3*d + 3*b^3*c - a^2*b*c + 5*a*b^2*d))/f^2)*(-(4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*A^3*b^3*d^8*(a^3*d + 3*b^3*c - a^2*b*c + 5*a*b^2*d))/f^3)*(-(4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (96*A^4*b^5*d^8*(c + d*tan(e + f*x))^(1/2))/f^4)*(-((32*A^4*a^2*b^2*d^2*f^4 - 16*A^4*b^4*d^2*f^4 - 64*A^4*a^2*b^2*c^2*f^4 - 16*A^4*a^4*d^2*f^4 + 64*A^4*a*b^3*c*d*f^4 - 64*A^4*a^3*b*c*d*f^4)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(a^4*c^2*f^4 + a^4*d^2*f^4 + b^4*c^2*f^4 + b^4*d^2*f^4 + 2*a^2*b^2*c^2*f^4 + 2*a^2*b^2*d^2*f^4))^(1/2))/4 - log((((((((128*A*b^2*d^8*(a^2 + b^2)^2*(a^2*d^2 - 3*b^2*c^2 - 4*b^2*d^2 + 2*a*b*c*d))/f - 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*((4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*((4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (64*A^2*b^2*d^8*(a^2 - 3*b^2)*(c + d*tan(e + f*x))^(1/2)*(a^3*d + 3*b^3*c - a^2*b*c + 5*a*b^2*d))/f^2)*((4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*A^3*b^3*d^8*(a^3*d + 3*b^3*c - a^2*b*c + 5*a*b^2*d))/f^3)*((4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (96*A^4*b^5*d^8*(c + d*tan(e + f*x))^(1/2))/f^4)*(((32*A^4*a^2*b^2*d^2*f^4 - 16*A^4*b^4*d^2*f^4 - 64*A^4*a^2*b^2*c^2*f^4 - 16*A^4*a^4*d^2*f^4 + 64*A^4*a*b^3*c*d*f^4 - 64*A^4*a^3*b*c*d*f^4)^(1/2) - 4*A^2*a^2*c*f^2 + 4*A^2*b^2*c*f^2 + 8*A^2*a*b*d*f^2)/(16*a^4*c^2*f^4 + 16*a^4*d^2*f^4 + 16*b^4*c^2*f^4 + 16*b^4*d^2*f^4 + 32*a^2*b^2*c^2*f^4 + 32*a^2*b^2*d^2*f^4))^(1/2) - log((((((((128*A*b^2*d^8*(a^2 + b^2)^2*(a^2*d^2 - 3*b^2*c^2 - 4*b^2*d^2 + 2*a*b*c*d))/f - 64*b^2*d^8*(a^2 + b^2)^2*(c + d*tan(e + f*x))^(1/2)*(-(4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2)*(3*b^3*c^2 + 2*b^3*d^2 - a^2*b*c^2 - 2*a^2*b*d^2 + a^3*c*d + a*b^2*c*d))*(-(4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (64*A^2*b^2*d^8*(a^2 - 3*b^2)*(c + d*tan(e + f*x))^(1/2)*(a^3*d + 3*b^3*c - a^2*b*c + 5*a*b^2*d))/f^2)*(-(4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 + (32*A^3*b^3*d^8*(a^3*d + 3*b^3*c - a^2*b*c + 5*a*b^2*d))/f^3)*(-(4*(-A^4*f^4*(a^2*d - b^2*d + 2*a*b*c)^2)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(f^4*(a^2 + b^2)^2*(c^2 + d^2)))^(1/2))/4 - (96*A^4*b^5*d^8*(c + d*tan(e + f*x))^(1/2))/f^4)*(-((32*A^4*a^2*b^2*d^2*f^4 - 16*A^4*b^4*d^2*f^4 - 64*A^4*a^2*b^2*c^2*f^4 - 16*A^4*a^4*d^2*f^4 + 64*A^4*a*b^3*c*d*f^4 - 64*A^4*a^3*b*c*d*f^4)^(1/2) + 4*A^2*a^2*c*f^2 - 4*A^2*b^2*c*f^2 - 8*A^2*a*b*d*f^2)/(16*a^4*c^2*f^4 + 16*a^4*d^2*f^4 + 16*b^4*c^2*f^4 + 16*b^4*d^2*f^4 + 32*a^2*b^2*c^2*f^4 + 32*a^2*b^2*d^2*f^4))^(1/2) - (A*atan(((A*((A*((32*(A^3*a^3*b^3*d^9 + 5*A^3*a*b^5*d^9 + 3*A^3*b^6*c*d^8 - A^3*a^2*b^4*c*d^8))/f^3 + (A*((32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^9*f^2 + 2*A^2*a^5*b^2*d^9*f^2 - 30*A^2*a*b^6*d^9*f^2 - 18*A^2*b^7*c*d^8*f^2 + 12*A^2*a^2*b^5*c*d^8*f^2 - 2*A^2*a^4*b^3*c*d^8*f^2))/f^4 - (A*((32*(16*A*b^8*d^10*f^2 + 28*A*a^2*b^6*d^10*f^2 + 8*A*a^4*b^4*d^10*f^2 - 4*A*a^6*b^2*d^10*f^2 + 12*A*b^8*c^2*d^8*f^2 - 16*A*a^3*b^5*c*d^9*f^2 - 8*A*a^5*b^3*c*d^9*f^2 + 24*A*a^2*b^6*c^2*d^8*f^2 + 12*A*a^4*b^4*c^2*d^8*f^2 - 8*A*a*b^7*c*d^9*f^2))/f^3 - (32*A*(c + d*tan(e + f*x))^(1/2)*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) + (96*A^4*b^5*d^8*(c + d*tan(e + f*x))^(1/2))/f^4)*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2)*1i)/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) - (A*((A*((32*(A^3*a^3*b^3*d^9 + 5*A^3*a*b^5*d^9 + 3*A^3*b^6*c*d^8 - A^3*a^2*b^4*c*d^8))/f^3 - (A*((32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^9*f^2 + 2*A^2*a^5*b^2*d^9*f^2 - 30*A^2*a*b^6*d^9*f^2 - 18*A^2*b^7*c*d^8*f^2 + 12*A^2*a^2*b^5*c*d^8*f^2 - 2*A^2*a^4*b^3*c*d^8*f^2))/f^4 + (A*((32*(16*A*b^8*d^10*f^2 + 28*A*a^2*b^6*d^10*f^2 + 8*A*a^4*b^4*d^10*f^2 - 4*A*a^6*b^2*d^10*f^2 + 12*A*b^8*c^2*d^8*f^2 - 16*A*a^3*b^5*c*d^9*f^2 - 8*A*a^5*b^3*c*d^9*f^2 + 24*A*a^2*b^6*c^2*d^8*f^2 + 12*A*a^4*b^4*c^2*d^8*f^2 - 8*A*a*b^7*c*d^9*f^2))/f^3 + (32*A*(c + d*tan(e + f*x))^(1/2)*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) - (96*A^4*b^5*d^8*(c + d*tan(e + f*x))^(1/2))/f^4)*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2)*1i)/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))/((A*((A*((32*(A^3*a^3*b^3*d^9 + 5*A^3*a*b^5*d^9 + 3*A^3*b^6*c*d^8 - A^3*a^2*b^4*c*d^8))/f^3 + (A*((32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^9*f^2 + 2*A^2*a^5*b^2*d^9*f^2 - 30*A^2*a*b^6*d^9*f^2 - 18*A^2*b^7*c*d^8*f^2 + 12*A^2*a^2*b^5*c*d^8*f^2 - 2*A^2*a^4*b^3*c*d^8*f^2))/f^4 - (A*((32*(16*A*b^8*d^10*f^2 + 28*A*a^2*b^6*d^10*f^2 + 8*A*a^4*b^4*d^10*f^2 - 4*A*a^6*b^2*d^10*f^2 + 12*A*b^8*c^2*d^8*f^2 - 16*A*a^3*b^5*c*d^9*f^2 - 8*A*a^5*b^3*c*d^9*f^2 + 24*A*a^2*b^6*c^2*d^8*f^2 + 12*A*a^4*b^4*c^2*d^8*f^2 - 8*A*a*b^7*c*d^9*f^2))/f^3 - (32*A*(c + d*tan(e + f*x))^(1/2)*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) + (96*A^4*b^5*d^8*(c + d*tan(e + f*x))^(1/2))/f^4)*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) + (A*((A*((32*(A^3*a^3*b^3*d^9 + 5*A^3*a*b^5*d^9 + 3*A^3*b^6*c*d^8 - A^3*a^2*b^4*c*d^8))/f^3 - (A*((32*(c + d*tan(e + f*x))^(1/2)*(4*A^2*a^3*b^4*d^9*f^2 + 2*A^2*a^5*b^2*d^9*f^2 - 30*A^2*a*b^6*d^9*f^2 - 18*A^2*b^7*c*d^8*f^2 + 12*A^2*a^2*b^5*c*d^8*f^2 - 2*A^2*a^4*b^3*c*d^8*f^2))/f^4 + (A*((32*(16*A*b^8*d^10*f^2 + 28*A*a^2*b^6*d^10*f^2 + 8*A*a^4*b^4*d^10*f^2 - 4*A*a^6*b^2*d^10*f^2 + 12*A*b^8*c^2*d^8*f^2 - 16*A*a^3*b^5*c*d^9*f^2 - 8*A*a^5*b^3*c*d^9*f^2 + 24*A*a^2*b^6*c^2*d^8*f^2 + 12*A*a^4*b^4*c^2*d^8*f^2 - 8*A*a*b^7*c*d^9*f^2))/f^3 + (32*A*(c + d*tan(e + f*x))^(1/2)*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) - (96*A^4*b^5*d^8*(c + d*tan(e + f*x))^(1/2))/f^4)*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)))*(b^8*c*f^2 + 2*a^2*b^6*c*f^2 + a^4*b^4*c*f^2 - 2*a^3*b^5*d*f^2 - a^5*b^3*d*f^2 - a*b^7*d*f^2)^(1/2)*2i)/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) + (C*a^2*atan(((C*a^2*((32*(C^4*b^5*d^8 + 2*C^4*a^4*b*d^8)*(c + d*tan(e + f*x))^(1/2))/f^4 + (C*a^2*((32*(15*C^3*a^3*b^3*d^9*f^2 - C^3*a*b^5*d^9*f^2 - 4*C^3*a^5*b*d^9*f^2 + C^3*b^6*c*d^8*f^2 + 9*C^3*a^2*b^4*c*d^8*f^2 - 12*C^3*a^4*b^2*c*d^8*f^2))/f^5 - (C*a^2*((32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a^5*b^2*d^9*f^2 - 4*C^2*a^3*b^4*d^9*f^2 + 14*C^2*a*b^6*d^9*f^2 + 10*C^2*b^7*c*d^8*f^2 - 8*C^2*a^6*b*c*d^8*f^2 - 4*C^2*a^2*b^5*c*d^8*f^2 + 10*C^2*a^4*b^3*c*d^8*f^2))/f^4 + (C*a^2*((32*(4*C*a^2*b^6*d^10*f^4 + 8*C*a^4*b^4*d^10*f^4 + 4*C*a^6*b^2*d^10*f^4 + 4*C*b^8*c^2*d^8*f^4 + 16*C*a^3*b^5*c*d^9*f^4 + 8*C*a^5*b^3*c*d^9*f^4 + 8*C*a^2*b^6*c^2*d^8*f^4 + 4*C*a^4*b^4*c^2*d^8*f^4 + 8*C*a*b^7*c*d^9*f^4))/f^5 - (32*C*a^2*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))*1i)/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2) + (C*a^2*((32*(C^4*b^5*d^8 + 2*C^4*a^4*b*d^8)*(c + d*tan(e + f*x))^(1/2))/f^4 - (C*a^2*((32*(15*C^3*a^3*b^3*d^9*f^2 - C^3*a*b^5*d^9*f^2 - 4*C^3*a^5*b*d^9*f^2 + C^3*b^6*c*d^8*f^2 + 9*C^3*a^2*b^4*c*d^8*f^2 - 12*C^3*a^4*b^2*c*d^8*f^2))/f^5 + (C*a^2*((32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a^5*b^2*d^9*f^2 - 4*C^2*a^3*b^4*d^9*f^2 + 14*C^2*a*b^6*d^9*f^2 + 10*C^2*b^7*c*d^8*f^2 - 8*C^2*a^6*b*c*d^8*f^2 - 4*C^2*a^2*b^5*c*d^8*f^2 + 10*C^2*a^4*b^3*c*d^8*f^2))/f^4 - (C*a^2*((32*(4*C*a^2*b^6*d^10*f^4 + 8*C*a^4*b^4*d^10*f^4 + 4*C*a^6*b^2*d^10*f^4 + 4*C*b^8*c^2*d^8*f^4 + 16*C*a^3*b^5*c*d^9*f^4 + 8*C*a^5*b^3*c*d^9*f^4 + 8*C*a^2*b^6*c^2*d^8*f^4 + 4*C*a^4*b^4*c^2*d^8*f^4 + 8*C*a*b^7*c*d^9*f^4))/f^5 + (32*C*a^2*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))*1i)/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/((C*a^2*((32*(C^4*b^5*d^8 + 2*C^4*a^4*b*d^8)*(c + d*tan(e + f*x))^(1/2))/f^4 - (C*a^2*((32*(15*C^3*a^3*b^3*d^9*f^2 - C^3*a*b^5*d^9*f^2 - 4*C^3*a^5*b*d^9*f^2 + C^3*b^6*c*d^8*f^2 + 9*C^3*a^2*b^4*c*d^8*f^2 - 12*C^3*a^4*b^2*c*d^8*f^2))/f^5 + (C*a^2*((32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a^5*b^2*d^9*f^2 - 4*C^2*a^3*b^4*d^9*f^2 + 14*C^2*a*b^6*d^9*f^2 + 10*C^2*b^7*c*d^8*f^2 - 8*C^2*a^6*b*c*d^8*f^2 - 4*C^2*a^2*b^5*c*d^8*f^2 + 10*C^2*a^4*b^3*c*d^8*f^2))/f^4 - (C*a^2*((32*(4*C*a^2*b^6*d^10*f^4 + 8*C*a^4*b^4*d^10*f^4 + 4*C*a^6*b^2*d^10*f^4 + 4*C*b^8*c^2*d^8*f^4 + 16*C*a^3*b^5*c*d^9*f^4 + 8*C*a^5*b^3*c*d^9*f^4 + 8*C*a^2*b^6*c^2*d^8*f^4 + 4*C*a^4*b^4*c^2*d^8*f^4 + 8*C*a*b^7*c*d^9*f^4))/f^5 + (32*C*a^2*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2) - (C*a^2*((32*(C^4*b^5*d^8 + 2*C^4*a^4*b*d^8)*(c + d*tan(e + f*x))^(1/2))/f^4 + (C*a^2*((32*(15*C^3*a^3*b^3*d^9*f^2 - C^3*a*b^5*d^9*f^2 - 4*C^3*a^5*b*d^9*f^2 + C^3*b^6*c*d^8*f^2 + 9*C^3*a^2*b^4*c*d^8*f^2 - 12*C^3*a^4*b^2*c*d^8*f^2))/f^5 - (C*a^2*((32*(c + d*tan(e + f*x))^(1/2)*(14*C^2*a^5*b^2*d^9*f^2 - 4*C^2*a^3*b^4*d^9*f^2 + 14*C^2*a*b^6*d^9*f^2 + 10*C^2*b^7*c*d^8*f^2 - 8*C^2*a^6*b*c*d^8*f^2 - 4*C^2*a^2*b^5*c*d^8*f^2 + 10*C^2*a^4*b^3*c*d^8*f^2))/f^4 + (C*a^2*((32*(4*C*a^2*b^6*d^10*f^4 + 8*C*a^4*b^4*d^10*f^4 + 4*C*a^6*b^2*d^10*f^4 + 4*C*b^8*c^2*d^8*f^4 + 16*C*a^3*b^5*c*d^9*f^4 + 8*C*a^5*b^3*c*d^9*f^4 + 8*C*a^2*b^6*c^2*d^8*f^4 + 4*C*a^4*b^4*c^2*d^8*f^4 + 8*C*a*b^7*c*d^9*f^4))/f^5 - (32*C*a^2*(c + d*tan(e + f*x))^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)))/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2) + (64*C^5*a^2*b^2*d^8)/f^5))*2i)/(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2) - (B*a*atan(((B*a*((32*(B^4*b^5*d^8 - 2*B^4*a^2*b^3*d^8)*(c + d*tan(e + f*x))^(1/2))/f^4 - (B*a*((32*(13*B^3*a^2*b^4*d^9*f^2 + B^3*a^4*b^2*d^9*f^2 + 7*B^3*a*b^5*c*d^8*f^2 - 5*B^3*a^3*b^3*c*d^8*f^2))/f^5 + (B*a*((32*(c + d*tan(e + f*x))^(1/2)*(20*B^2*a^3*b^4*d^9*f^2 + 2*B^2*a^5*b^2*d^9*f^2 - 14*B^2*a*b^6*d^9*f^2 - 10*B^2*b^7*c*d^8*f^2 + 12*B^2*a^2*b^5*c*d^8*f^2 - 10*B^2*a^4*b^3*c*d^8*f^2))/f^4 + (B*a*((32*(12*B*a*b^7*d^10*f^4 + 4*B*b^8*c*d^9*f^4 + 24*B*a^3*b^5*d^10*f^4 + 12*B*a^5*b^3*d^10*f^4 + 4*B*a*b^7*c^2*d^8*f^4 + 4*B*a^2*b^6*c*d^9*f^4 - 4*B*a^4*b^4*c*d^9*f^4 - 4*B*a^6*b^2*c*d^9*f^4 + 8*B*a^3*b^5*c^2*d^8*f^4 + 4*B*a^5*b^3*c^2*d^8*f^4))/f^5 - (32*B*a*(c + d*tan(e + f*x))^(1/2)*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)*1i)/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) + (B*a*((32*(B^4*b^5*d^8 - 2*B^4*a^2*b^3*d^8)*(c + d*tan(e + f*x))^(1/2))/f^4 + (B*a*((32*(13*B^3*a^2*b^4*d^9*f^2 + B^3*a^4*b^2*d^9*f^2 + 7*B^3*a*b^5*c*d^8*f^2 - 5*B^3*a^3*b^3*c*d^8*f^2))/f^5 - (B*a*((32*(c + d*tan(e + f*x))^(1/2)*(20*B^2*a^3*b^4*d^9*f^2 + 2*B^2*a^5*b^2*d^9*f^2 - 14*B^2*a*b^6*d^9*f^2 - 10*B^2*b^7*c*d^8*f^2 + 12*B^2*a^2*b^5*c*d^8*f^2 - 10*B^2*a^4*b^3*c*d^8*f^2))/f^4 - (B*a*((32*(12*B*a*b^7*d^10*f^4 + 4*B*b^8*c*d^9*f^4 + 24*B*a^3*b^5*d^10*f^4 + 12*B*a^5*b^3*d^10*f^4 + 4*B*a*b^7*c^2*d^8*f^4 + 4*B*a^2*b^6*c*d^9*f^4 - 4*B*a^4*b^4*c*d^9*f^4 - 4*B*a^6*b^2*c*d^9*f^4 + 8*B*a^3*b^5*c^2*d^8*f^4 + 4*B*a^5*b^3*c^2*d^8*f^4))/f^5 + (32*B*a*(c + d*tan(e + f*x))^(1/2)*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)*1i)/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))/((B*a*((32*(B^4*b^5*d^8 - 2*B^4*a^2*b^3*d^8)*(c + d*tan(e + f*x))^(1/2))/f^4 + (B*a*((32*(13*B^3*a^2*b^4*d^9*f^2 + B^3*a^4*b^2*d^9*f^2 + 7*B^3*a*b^5*c*d^8*f^2 - 5*B^3*a^3*b^3*c*d^8*f^2))/f^5 - (B*a*((32*(c + d*tan(e + f*x))^(1/2)*(20*B^2*a^3*b^4*d^9*f^2 + 2*B^2*a^5*b^2*d^9*f^2 - 14*B^2*a*b^6*d^9*f^2 - 10*B^2*b^7*c*d^8*f^2 + 12*B^2*a^2*b^5*c*d^8*f^2 - 10*B^2*a^4*b^3*c*d^8*f^2))/f^4 - (B*a*((32*(12*B*a*b^7*d^10*f^4 + 4*B*b^8*c*d^9*f^4 + 24*B*a^3*b^5*d^10*f^4 + 12*B*a^5*b^3*d^10*f^4 + 4*B*a*b^7*c^2*d^8*f^4 + 4*B*a^2*b^6*c*d^9*f^4 - 4*B*a^4*b^4*c*d^9*f^4 - 4*B*a^6*b^2*c*d^9*f^4 + 8*B*a^3*b^5*c^2*d^8*f^4 + 4*B*a^5*b^3*c^2*d^8*f^4))/f^5 + (32*B*a*(c + d*tan(e + f*x))^(1/2)*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) - (B*a*((32*(B^4*b^5*d^8 - 2*B^4*a^2*b^3*d^8)*(c + d*tan(e + f*x))^(1/2))/f^4 - (B*a*((32*(13*B^3*a^2*b^4*d^9*f^2 + B^3*a^4*b^2*d^9*f^2 + 7*B^3*a*b^5*c*d^8*f^2 - 5*B^3*a^3*b^3*c*d^8*f^2))/f^5 + (B*a*((32*(c + d*tan(e + f*x))^(1/2)*(20*B^2*a^3*b^4*d^9*f^2 + 2*B^2*a^5*b^2*d^9*f^2 - 14*B^2*a*b^6*d^9*f^2 - 10*B^2*b^7*c*d^8*f^2 + 12*B^2*a^2*b^5*c*d^8*f^2 - 10*B^2*a^4*b^3*c*d^8*f^2))/f^4 + (B*a*((32*(12*B*a*b^7*d^10*f^4 + 4*B*b^8*c*d^9*f^4 + 24*B*a^3*b^5*d^10*f^4 + 12*B*a^5*b^3*d^10*f^4 + 4*B*a*b^7*c^2*d^8*f^4 + 4*B*a^2*b^6*c*d^9*f^4 - 4*B*a^4*b^4*c*d^9*f^4 - 4*B*a^6*b^2*c*d^9*f^4 + 8*B*a^3*b^5*c^2*d^8*f^4 + 4*B*a^5*b^3*c^2*d^8*f^4))/f^5 - (32*B*a*(c + d*tan(e + f*x))^(1/2)*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)*(16*b^9*d^10*f^4 + 16*a^2*b^7*d^10*f^4 - 16*a^4*b^5*d^10*f^4 - 16*a^6*b^3*d^10*f^4 + 24*b^9*c^2*d^8*f^4 + 40*a^2*b^7*c^2*d^8*f^4 + 8*a^4*b^5*c^2*d^8*f^4 - 8*a^6*b^3*c^2*d^8*f^4 + 8*a*b^8*c*d^9*f^4 + 24*a^3*b^6*c*d^9*f^4 + 24*a^5*b^4*c*d^9*f^4 + 8*a^7*b^2*c*d^9*f^4))/(f^4*(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2))/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2) + (64*B^5*a*b^3*d^8)/f^5))*(b^6*c*f^2 + 2*a^2*b^4*c*f^2 + a^4*b^2*c*f^2 - 2*a^3*b^3*d*f^2 - a*b^5*d*f^2 - a^5*b*d*f^2)^(1/2)*2i)/(a^5*d*f^2 - b^5*c*f^2 - 2*a^2*b^3*c*f^2 + 2*a^3*b^2*d*f^2 - a^4*b*c*f^2 + a*b^4*d*f^2)","B"
115,1,225004,327,57.652874,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^(1/2)),x)","-\frac{\mathrm{atan}\left(\frac{\frac{\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{\left(\frac{16\,\left(50\,A^3\,a^8\,b^5\,d^{11}\,f^2+80\,A^3\,a^7\,b^6\,c\,d^{10}\,f^2-216\,A^3\,a^6\,b^7\,c^2\,d^9\,f^2-120\,A^3\,a^6\,b^7\,d^{11}\,f^2+96\,A^3\,a^5\,b^8\,c^3\,d^8\,f^2+288\,A^3\,a^5\,b^8\,c\,d^{10}\,f^2-232\,A^3\,a^4\,b^9\,c^2\,d^9\,f^2-196\,A^3\,a^4\,b^9\,d^{11}\,f^2+64\,A^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+208\,A^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-8\,A^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-24\,A^3\,a^2\,b^{11}\,d^{11}\,f^2-32\,A^3\,a\,b^{12}\,c^3\,d^8\,f^2+8\,A^3\,b^{13}\,c^2\,d^9\,f^2+2\,A^3\,b^{13}\,d^{11}\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\left(-8\,A\,a^{15}\,b^2\,d^{12}\,f^4-8\,A\,a^{14}\,b^3\,c\,d^{11}\,f^4+72\,A\,a^{13}\,b^4\,c^2\,d^{10}\,f^4+16\,A\,a^{13}\,b^4\,d^{12}\,f^4-88\,A\,a^{12}\,b^5\,c^3\,d^9\,f^4-144\,A\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,A\,a^{11}\,b^6\,c^4\,d^8\,f^4+416\,A\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+216\,A\,a^{11}\,b^6\,d^{12}\,f^4-448\,A\,a^{10}\,b^7\,c^3\,d^9\,f^4-616\,A\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,A\,a^9\,b^8\,c^4\,d^8\,f^4+1000\,A\,a^9\,b^8\,c^2\,d^{10}\,f^4+560\,A\,a^9\,b^8\,d^{12}\,f^4-920\,A\,a^8\,b^9\,c^3\,d^9\,f^4-1200\,A\,a^8\,b^9\,c\,d^{11}\,f^4+320\,A\,a^7\,b^{10}\,c^4\,d^8\,f^4+1280\,A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{16\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{13}\,b^2\,d^{11}\,f^2+12\,A^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-12\,A^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-12\,A^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-80\,A^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+156\,A^2\,a^9\,b^6\,c^2\,d^9\,f^2+256\,A^2\,a^9\,b^6\,d^{11}\,f^2-68\,A^2\,a^8\,b^7\,c^3\,d^8\,f^2-500\,A^2\,a^8\,b^7\,c\,d^{10}\,f^2+232\,A^2\,a^7\,b^8\,c^2\,d^9\,f^2+552\,A^2\,a^7\,b^8\,d^{11}\,f^2+8\,A^2\,a^6\,b^9\,c^3\,d^8\,f^2-640\,A^2\,a^6\,b^9\,c\,d^{10}\,f^2-104\,A^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+316\,A^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,A^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-156\,A^2\,a^4\,b^{11}\,c\,d^{10}\,f^2-220\,A^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+36\,A^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+80\,A^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-52\,A^2\,a\,b^{14}\,c^2\,d^9\,f^2+8\,A^2\,a\,b^{14}\,d^{11}\,f^2-20\,A^2\,b^{15}\,c^3\,d^8\,f^2+4\,A^2\,b^{15}\,c\,d^{10}\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,1{}\mathrm{i}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}-\frac{\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{\left(\frac{16\,\left(50\,A^3\,a^8\,b^5\,d^{11}\,f^2+80\,A^3\,a^7\,b^6\,c\,d^{10}\,f^2-216\,A^3\,a^6\,b^7\,c^2\,d^9\,f^2-120\,A^3\,a^6\,b^7\,d^{11}\,f^2+96\,A^3\,a^5\,b^8\,c^3\,d^8\,f^2+288\,A^3\,a^5\,b^8\,c\,d^{10}\,f^2-232\,A^3\,a^4\,b^9\,c^2\,d^9\,f^2-196\,A^3\,a^4\,b^9\,d^{11}\,f^2+64\,A^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+208\,A^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-8\,A^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-24\,A^3\,a^2\,b^{11}\,d^{11}\,f^2-32\,A^3\,a\,b^{12}\,c^3\,d^8\,f^2+8\,A^3\,b^{13}\,c^2\,d^9\,f^2+2\,A^3\,b^{13}\,d^{11}\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\left(-8\,A\,a^{15}\,b^2\,d^{12}\,f^4-8\,A\,a^{14}\,b^3\,c\,d^{11}\,f^4+72\,A\,a^{13}\,b^4\,c^2\,d^{10}\,f^4+16\,A\,a^{13}\,b^4\,d^{12}\,f^4-88\,A\,a^{12}\,b^5\,c^3\,d^9\,f^4-144\,A\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,A\,a^{11}\,b^6\,c^4\,d^8\,f^4+416\,A\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+216\,A\,a^{11}\,b^6\,d^{12}\,f^4-448\,A\,a^{10}\,b^7\,c^3\,d^9\,f^4-616\,A\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,A\,a^9\,b^8\,c^4\,d^8\,f^4+1000\,A\,a^9\,b^8\,c^2\,d^{10}\,f^4+560\,A\,a^9\,b^8\,d^{12}\,f^4-920\,A\,a^8\,b^9\,c^3\,d^9\,f^4-1200\,A\,a^8\,b^9\,c\,d^{11}\,f^4+320\,A\,a^7\,b^{10}\,c^4\,d^8\,f^4+1280\,A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{16\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{13}\,b^2\,d^{11}\,f^2+12\,A^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-12\,A^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-12\,A^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-80\,A^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+156\,A^2\,a^9\,b^6\,c^2\,d^9\,f^2+256\,A^2\,a^9\,b^6\,d^{11}\,f^2-68\,A^2\,a^8\,b^7\,c^3\,d^8\,f^2-500\,A^2\,a^8\,b^7\,c\,d^{10}\,f^2+232\,A^2\,a^7\,b^8\,c^2\,d^9\,f^2+552\,A^2\,a^7\,b^8\,d^{11}\,f^2+8\,A^2\,a^6\,b^9\,c^3\,d^8\,f^2-640\,A^2\,a^6\,b^9\,c\,d^{10}\,f^2-104\,A^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+316\,A^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,A^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-156\,A^2\,a^4\,b^{11}\,c\,d^{10}\,f^2-220\,A^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+36\,A^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+80\,A^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-52\,A^2\,a\,b^{14}\,c^2\,d^9\,f^2+8\,A^2\,a\,b^{14}\,d^{11}\,f^2-20\,A^2\,b^{15}\,c^3\,d^8\,f^2+4\,A^2\,b^{15}\,c\,d^{10}\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,1{}\mathrm{i}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}}{\frac{\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{\left(\frac{16\,\left(50\,A^3\,a^8\,b^5\,d^{11}\,f^2+80\,A^3\,a^7\,b^6\,c\,d^{10}\,f^2-216\,A^3\,a^6\,b^7\,c^2\,d^9\,f^2-120\,A^3\,a^6\,b^7\,d^{11}\,f^2+96\,A^3\,a^5\,b^8\,c^3\,d^8\,f^2+288\,A^3\,a^5\,b^8\,c\,d^{10}\,f^2-232\,A^3\,a^4\,b^9\,c^2\,d^9\,f^2-196\,A^3\,a^4\,b^9\,d^{11}\,f^2+64\,A^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+208\,A^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-8\,A^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-24\,A^3\,a^2\,b^{11}\,d^{11}\,f^2-32\,A^3\,a\,b^{12}\,c^3\,d^8\,f^2+8\,A^3\,b^{13}\,c^2\,d^9\,f^2+2\,A^3\,b^{13}\,d^{11}\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\left(-8\,A\,a^{15}\,b^2\,d^{12}\,f^4-8\,A\,a^{14}\,b^3\,c\,d^{11}\,f^4+72\,A\,a^{13}\,b^4\,c^2\,d^{10}\,f^4+16\,A\,a^{13}\,b^4\,d^{12}\,f^4-88\,A\,a^{12}\,b^5\,c^3\,d^9\,f^4-144\,A\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,A\,a^{11}\,b^6\,c^4\,d^8\,f^4+416\,A\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+216\,A\,a^{11}\,b^6\,d^{12}\,f^4-448\,A\,a^{10}\,b^7\,c^3\,d^9\,f^4-616\,A\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,A\,a^9\,b^8\,c^4\,d^8\,f^4+1000\,A\,a^9\,b^8\,c^2\,d^{10}\,f^4+560\,A\,a^9\,b^8\,d^{12}\,f^4-920\,A\,a^8\,b^9\,c^3\,d^9\,f^4-1200\,A\,a^8\,b^9\,c\,d^{11}\,f^4+320\,A\,a^7\,b^{10}\,c^4\,d^8\,f^4+1280\,A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{16\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{13}\,b^2\,d^{11}\,f^2+12\,A^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-12\,A^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-12\,A^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-80\,A^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+156\,A^2\,a^9\,b^6\,c^2\,d^9\,f^2+256\,A^2\,a^9\,b^6\,d^{11}\,f^2-68\,A^2\,a^8\,b^7\,c^3\,d^8\,f^2-500\,A^2\,a^8\,b^7\,c\,d^{10}\,f^2+232\,A^2\,a^7\,b^8\,c^2\,d^9\,f^2+552\,A^2\,a^7\,b^8\,d^{11}\,f^2+8\,A^2\,a^6\,b^9\,c^3\,d^8\,f^2-640\,A^2\,a^6\,b^9\,c\,d^{10}\,f^2-104\,A^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+316\,A^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,A^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-156\,A^2\,a^4\,b^{11}\,c\,d^{10}\,f^2-220\,A^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+36\,A^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+80\,A^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-52\,A^2\,a\,b^{14}\,c^2\,d^9\,f^2+8\,A^2\,a\,b^{14}\,d^{11}\,f^2-20\,A^2\,b^{15}\,c^3\,d^8\,f^2+4\,A^2\,b^{15}\,c\,d^{10}\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}-\frac{32\,\left(5\,A^5\,a^3\,b^6\,d^{10}-9\,A^5\,a^2\,b^7\,c\,d^9+4\,A^5\,a\,b^8\,c^2\,d^8+A^5\,a\,b^8\,d^{10}-A^5\,b^9\,c\,d^9\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{\left(\frac{16\,\left(50\,A^3\,a^8\,b^5\,d^{11}\,f^2+80\,A^3\,a^7\,b^6\,c\,d^{10}\,f^2-216\,A^3\,a^6\,b^7\,c^2\,d^9\,f^2-120\,A^3\,a^6\,b^7\,d^{11}\,f^2+96\,A^3\,a^5\,b^8\,c^3\,d^8\,f^2+288\,A^3\,a^5\,b^8\,c\,d^{10}\,f^2-232\,A^3\,a^4\,b^9\,c^2\,d^9\,f^2-196\,A^3\,a^4\,b^9\,d^{11}\,f^2+64\,A^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+208\,A^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-8\,A^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-24\,A^3\,a^2\,b^{11}\,d^{11}\,f^2-32\,A^3\,a\,b^{12}\,c^3\,d^8\,f^2+8\,A^3\,b^{13}\,c^2\,d^9\,f^2+2\,A^3\,b^{13}\,d^{11}\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\left(-8\,A\,a^{15}\,b^2\,d^{12}\,f^4-8\,A\,a^{14}\,b^3\,c\,d^{11}\,f^4+72\,A\,a^{13}\,b^4\,c^2\,d^{10}\,f^4+16\,A\,a^{13}\,b^4\,d^{12}\,f^4-88\,A\,a^{12}\,b^5\,c^3\,d^9\,f^4-144\,A\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,A\,a^{11}\,b^6\,c^4\,d^8\,f^4+416\,A\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+216\,A\,a^{11}\,b^6\,d^{12}\,f^4-448\,A\,a^{10}\,b^7\,c^3\,d^9\,f^4-616\,A\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,A\,a^9\,b^8\,c^4\,d^8\,f^4+1000\,A\,a^9\,b^8\,c^2\,d^{10}\,f^4+560\,A\,a^9\,b^8\,d^{12}\,f^4-920\,A\,a^8\,b^9\,c^3\,d^9\,f^4-1200\,A\,a^8\,b^9\,c\,d^{11}\,f^4+320\,A\,a^7\,b^{10}\,c^4\,d^8\,f^4+1280\,A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{16\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{13}\,b^2\,d^{11}\,f^2+12\,A^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-12\,A^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-12\,A^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-80\,A^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+156\,A^2\,a^9\,b^6\,c^2\,d^9\,f^2+256\,A^2\,a^9\,b^6\,d^{11}\,f^2-68\,A^2\,a^8\,b^7\,c^3\,d^8\,f^2-500\,A^2\,a^8\,b^7\,c\,d^{10}\,f^2+232\,A^2\,a^7\,b^8\,c^2\,d^9\,f^2+552\,A^2\,a^7\,b^8\,d^{11}\,f^2+8\,A^2\,a^6\,b^9\,c^3\,d^8\,f^2-640\,A^2\,a^6\,b^9\,c\,d^{10}\,f^2-104\,A^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+316\,A^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,A^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-156\,A^2\,a^4\,b^{11}\,c\,d^{10}\,f^2-220\,A^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+36\,A^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+80\,A^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-52\,A^2\,a\,b^{14}\,c^2\,d^9\,f^2+8\,A^2\,a\,b^{14}\,d^{11}\,f^2-20\,A^2\,b^{15}\,c^3\,d^8\,f^2+4\,A^2\,b^{15}\,c\,d^{10}\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}}\right)\,\sqrt{-\left(25\,A^2\,a^4\,b^3\,d^2-40\,A^2\,a^3\,b^4\,c\,d+16\,A^2\,a^2\,b^5\,c^2+10\,A^2\,a^2\,b^5\,d^2-8\,A^2\,a\,b^6\,c\,d+A^2\,b^7\,d^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,2{}\mathrm{i}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}-\frac{\mathrm{atan}\left(\frac{\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{\frac{16\,\left(9\,B^5\,a^6\,b^3\,d^{10}-12\,B^5\,a^5\,b^4\,c\,d^9+4\,B^5\,a^4\,b^5\,c^2\,d^8+6\,B^5\,a^3\,b^6\,c\,d^9-4\,B^5\,a^2\,b^7\,c^2\,d^8-B^5\,a^2\,b^7\,d^{10}+2\,B^5\,a\,b^8\,c\,d^9\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}\right)\,\sqrt{\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}+4\,B^2\,a^4\,c\,f^2+4\,B^2\,b^4\,c\,f^2+16\,B^2\,a\,b^3\,d\,f^2-16\,B^2\,a^3\,b\,d\,f^2-24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,1{}\mathrm{i}}{2\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{\mathrm{atan}\left(\frac{\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{\frac{16\,\left(9\,B^5\,a^6\,b^3\,d^{10}-12\,B^5\,a^5\,b^4\,c\,d^9+4\,B^5\,a^4\,b^5\,c^2\,d^8+6\,B^5\,a^3\,b^6\,c\,d^9-4\,B^5\,a^2\,b^7\,c^2\,d^8-B^5\,a^2\,b^7\,d^{10}+2\,B^5\,a\,b^8\,c\,d^9\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}\right)\,\sqrt{-\left(\sqrt{-16\,B^4\,a^8\,d^2\,f^4-128\,B^4\,a^7\,b\,c\,d\,f^4-256\,B^4\,a^6\,b^2\,c^2\,f^4+192\,B^4\,a^6\,b^2\,d^2\,f^4+896\,B^4\,a^5\,b^3\,c\,d\,f^4+512\,B^4\,a^4\,b^4\,c^2\,f^4-608\,B^4\,a^4\,b^4\,d^2\,f^4-896\,B^4\,a^3\,b^5\,c\,d\,f^4-256\,B^4\,a^2\,b^6\,c^2\,f^4+192\,B^4\,a^2\,b^6\,d^2\,f^4+128\,B^4\,a\,b^7\,c\,d\,f^4-16\,B^4\,b^8\,d^2\,f^4}-4\,B^2\,a^4\,c\,f^2-4\,B^2\,b^4\,c\,f^2-16\,B^2\,a\,b^3\,d\,f^2+16\,B^2\,a^3\,b\,d\,f^2+24\,B^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,1{}\mathrm{i}}{2\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{\mathrm{atan}\left(\frac{\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{16\,\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)\,1{}\mathrm{i}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}+\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{16\,\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)\,1{}\mathrm{i}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}}{\frac{16\,\left(9\,B^5\,a^6\,b^3\,d^{10}-12\,B^5\,a^5\,b^4\,c\,d^9+4\,B^5\,a^4\,b^5\,c^2\,d^8+6\,B^5\,a^3\,b^6\,c\,d^9-4\,B^5\,a^2\,b^7\,c^2\,d^8-B^5\,a^2\,b^7\,d^{10}+2\,B^5\,a\,b^8\,c\,d^9\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{16\,\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}-\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-9\,B^4\,a^8\,b^3\,d^{10}+12\,B^4\,a^7\,b^4\,c\,d^9-4\,B^4\,a^6\,b^5\,c^2\,d^8+17\,B^4\,a^6\,b^5\,d^{10}-32\,B^4\,a^5\,b^6\,c\,d^9+14\,B^4\,a^4\,b^7\,c^2\,d^8-3\,B^4\,a^4\,b^7\,d^{10}+12\,B^4\,a^3\,b^8\,c\,d^9-8\,B^4\,a^2\,b^9\,c^2\,d^8+3\,B^4\,a^2\,b^9\,d^{10}-8\,B^4\,a\,b^{10}\,c\,d^9+6\,B^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{8\,\left(4\,B^3\,a^{11}\,b^2\,d^{11}\,f^2-48\,B^3\,a^{10}\,b^3\,c\,d^{10}\,f^2+60\,B^3\,a^9\,b^4\,c^2\,d^9\,f^2+160\,B^3\,a^9\,b^4\,d^{11}\,f^2-20\,B^3\,a^8\,b^5\,c^3\,d^8\,f^2-48\,B^3\,a^8\,b^5\,c\,d^{10}\,f^2-160\,B^3\,a^7\,b^6\,c^2\,d^9\,f^2-24\,B^3\,a^7\,b^6\,d^{11}\,f^2+80\,B^3\,a^6\,b^7\,c^3\,d^8\,f^2+176\,B^3\,a^6\,b^7\,c\,d^{10}\,f^2-72\,B^3\,a^5\,b^8\,c^2\,d^9\,f^2-128\,B^3\,a^5\,b^8\,d^{11}\,f^2-24\,B^3\,a^4\,b^9\,c^3\,d^8\,f^2+48\,B^3\,a^4\,b^9\,c\,d^{10}\,f^2+192\,B^3\,a^3\,b^{10}\,c^2\,d^9\,f^2+52\,B^3\,a^3\,b^{10}\,d^{11}\,f^2-112\,B^3\,a^2\,b^{11}\,c^3\,d^8\,f^2-128\,B^3\,a^2\,b^{11}\,c\,d^{10}\,f^2+44\,B^3\,a\,b^{12}\,c^2\,d^9\,f^2+12\,B^3\,b^{13}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(4\,B^2\,a^{13}\,b^2\,d^{11}\,f^2-48\,B^2\,a^{12}\,b^3\,c\,d^{10}\,f^2+60\,B^2\,a^{11}\,b^4\,c^2\,d^9\,f^2+84\,B^2\,a^{11}\,b^4\,d^{11}\,f^2-20\,B^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-128\,B^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+20\,B^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,B^2\,a^9\,b^6\,d^{11}\,f^2+20\,B^2\,a^8\,b^7\,c^3\,d^8\,f^2+32\,B^2\,a^8\,b^7\,c\,d^{10}\,f^2-8\,B^2\,a^7\,b^8\,c^2\,d^9\,f^2-88\,B^2\,a^7\,b^8\,d^{11}\,f^2-40\,B^2\,a^6\,b^9\,c^3\,d^8\,f^2+128\,B^2\,a^6\,b^9\,c\,d^{10}\,f^2+200\,B^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,B^2\,a^5\,b^{10}\,d^{11}\,f^2-184\,B^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-112\,B^2\,a^4\,b^{11}\,c\,d^{10}\,f^2+204\,B^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+68\,B^2\,a^3\,b^{12}\,d^{11}\,f^2-68\,B^2\,a^2\,b^{13}\,c^3\,d^8\,f^2-128\,B^2\,a^2\,b^{13}\,c\,d^{10}\,f^2+36\,B^2\,a\,b^{14}\,c^2\,d^9\,f^2+36\,B^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\left(\frac{8\,\left(16\,B\,a^{15}\,b^2\,c\,d^{11}\,f^4-48\,B\,a^{14}\,b^3\,c^2\,d^{10}\,f^4-64\,B\,a^{14}\,b^3\,d^{12}\,f^4+48\,B\,a^{13}\,b^4\,c^3\,d^9\,f^4+160\,B\,a^{13}\,b^4\,c\,d^{11}\,f^4-16\,B\,a^{12}\,b^5\,c^4\,d^8\,f^4-192\,B\,a^{12}\,b^5\,c^2\,d^{10}\,f^4-288\,B\,a^{12}\,b^5\,d^{12}\,f^4+128\,B\,a^{11}\,b^6\,c^3\,d^9\,f^4+464\,B\,a^{11}\,b^6\,c\,d^{11}\,f^4-32\,B\,a^{10}\,b^7\,c^4\,d^8\,f^4-176\,B\,a^{10}\,b^7\,c^2\,d^{10}\,f^4-480\,B\,a^{10}\,b^7\,d^{12}\,f^4-80\,B\,a^9\,b^8\,c^3\,d^9\,f^4+480\,B\,a^9\,b^8\,c\,d^{11}\,f^4+80\,B\,a^8\,b^9\,c^4\,d^8\,f^4+320\,B\,a^8\,b^9\,c^2\,d^{10}\,f^4-320\,B\,a^8\,b^9\,d^{12}\,f^4-640\,B\,a^7\,b^{10}\,c^3\,d^9\,f^4-80\,B\,a^7\,b^{10}\,c\,d^{11}\,f^4+320\,B\,a^6\,b^{11}\,c^4\,d^8\,f^4+880\,B\,a^6\,b^{11}\,c^2\,d^{10}\,f^4-880\,B\,a^5\,b^{12}\,c^3\,d^9\,f^4-544\,B\,a^5\,b^{12}\,c\,d^{11}\,f^4+400\,B\,a^4\,b^{13}\,c^4\,d^8\,f^4+832\,B\,a^4\,b^{13}\,c^2\,d^{10}\,f^4+96\,B\,a^4\,b^{13}\,d^{12}\,f^4-512\,B\,a^3\,b^{14}\,c^3\,d^9\,f^4-400\,B\,a^3\,b^{14}\,c\,d^{11}\,f^4+224\,B\,a^2\,b^{15}\,c^4\,d^8\,f^4+368\,B\,a^2\,b^{15}\,c^2\,d^{10}\,f^4+32\,B\,a^2\,b^{15}\,d^{12}\,f^4-112\,B\,a\,b^{16}\,c^3\,d^9\,f^4-96\,B\,a\,b^{16}\,c\,d^{11}\,f^4+48\,B\,b^{17}\,c^4\,d^8\,f^4+64\,B\,b^{17}\,c^2\,d^{10}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{16\,\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}\right)}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}}\right)\,\sqrt{-\left(9\,B^2\,a^6\,b\,d^2-12\,B^2\,a^5\,b^2\,c\,d+4\,B^2\,a^4\,b^3\,c^2-6\,B^2\,a^4\,b^3\,d^2+16\,B^2\,a^3\,b^4\,c\,d-8\,B^2\,a^2\,b^5\,c^2+B^2\,a^2\,b^5\,d^2-4\,B^2\,a\,b^6\,c\,d+4\,B^2\,b^7\,c^2\right)\,\left(a^{11}\,d^3\,f^2-3\,a^{10}\,b\,c\,d^2\,f^2+3\,a^9\,b^2\,c^2\,d\,f^2+4\,a^9\,b^2\,d^3\,f^2-a^8\,b^3\,c^3\,f^2-12\,a^8\,b^3\,c\,d^2\,f^2+12\,a^7\,b^4\,c^2\,d\,f^2+6\,a^7\,b^4\,d^3\,f^2-4\,a^6\,b^5\,c^3\,f^2-18\,a^6\,b^5\,c\,d^2\,f^2+18\,a^5\,b^6\,c^2\,d\,f^2+4\,a^5\,b^6\,d^3\,f^2-6\,a^4\,b^7\,c^3\,f^2-12\,a^4\,b^7\,c\,d^2\,f^2+12\,a^3\,b^8\,c^2\,d\,f^2+a^3\,b^8\,d^3\,f^2-4\,a^2\,b^9\,c^3\,f^2-3\,a^2\,b^9\,c\,d^2\,f^2+3\,a\,b^{10}\,c^2\,d\,f^2-b^{11}\,c^3\,f^2\right)}\,2{}\mathrm{i}}{b^9\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^3\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^7\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^5\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^2\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^8\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^4\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^6\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)-2\,a^{11}\,d^3\,f^2+2\,b^{11}\,c^3\,f^2-6\,a\,b^{10}\,c^2\,d\,f^2+6\,a^{10}\,b\,c\,d^2\,f^2}-\frac{\mathrm{atan}\left(\frac{\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{\frac{32\,\left(-C^5\,a^5\,b^4\,d^{10}+C^5\,a^4\,b^5\,c\,d^9+3\,C^5\,a^3\,b^6\,d^{10}-7\,C^5\,a^2\,b^7\,c\,d^9+4\,C^5\,a\,b^8\,c^2\,d^8\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}\right)\,\sqrt{\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}-4\,C^2\,a^4\,c\,f^2-4\,C^2\,b^4\,c\,f^2-16\,C^2\,a\,b^3\,d\,f^2+16\,C^2\,a^3\,b\,d\,f^2+24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,1{}\mathrm{i}}{2\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{\mathrm{atan}\left(\frac{\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{\frac{32\,\left(-C^5\,a^5\,b^4\,d^{10}+C^5\,a^4\,b^5\,c\,d^9+3\,C^5\,a^3\,b^6\,d^{10}-7\,C^5\,a^2\,b^7\,c\,d^9+4\,C^5\,a\,b^8\,c^2\,d^8\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}\right)\,\sqrt{-\left(\sqrt{-16\,C^4\,a^8\,d^2\,f^4-128\,C^4\,a^7\,b\,c\,d\,f^4-256\,C^4\,a^6\,b^2\,c^2\,f^4+192\,C^4\,a^6\,b^2\,d^2\,f^4+896\,C^4\,a^5\,b^3\,c\,d\,f^4+512\,C^4\,a^4\,b^4\,c^2\,f^4-608\,C^4\,a^4\,b^4\,d^2\,f^4-896\,C^4\,a^3\,b^5\,c\,d\,f^4-256\,C^4\,a^2\,b^6\,c^2\,f^4+192\,C^4\,a^2\,b^6\,d^2\,f^4+128\,C^4\,a\,b^7\,c\,d\,f^4-16\,C^4\,b^8\,d^2\,f^4}+4\,C^2\,a^4\,c\,f^2+4\,C^2\,b^4\,c\,f^2+16\,C^2\,a\,b^3\,d\,f^2-16\,C^2\,a^3\,b\,d\,f^2-24\,C^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,1{}\mathrm{i}}{2\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{\mathrm{atan}\left(\frac{\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(50\,A^3\,a^8\,b^5\,d^{11}\,f^2+80\,A^3\,a^7\,b^6\,c\,d^{10}\,f^2-216\,A^3\,a^6\,b^7\,c^2\,d^9\,f^2-120\,A^3\,a^6\,b^7\,d^{11}\,f^2+96\,A^3\,a^5\,b^8\,c^3\,d^8\,f^2+288\,A^3\,a^5\,b^8\,c\,d^{10}\,f^2-232\,A^3\,a^4\,b^9\,c^2\,d^9\,f^2-196\,A^3\,a^4\,b^9\,d^{11}\,f^2+64\,A^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+208\,A^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-8\,A^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-24\,A^3\,a^2\,b^{11}\,d^{11}\,f^2-32\,A^3\,a\,b^{12}\,c^3\,d^8\,f^2+8\,A^3\,b^{13}\,c^2\,d^9\,f^2+2\,A^3\,b^{13}\,d^{11}\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{13}\,b^2\,d^{11}\,f^2+12\,A^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-12\,A^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-12\,A^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-80\,A^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+156\,A^2\,a^9\,b^6\,c^2\,d^9\,f^2+256\,A^2\,a^9\,b^6\,d^{11}\,f^2-68\,A^2\,a^8\,b^7\,c^3\,d^8\,f^2-500\,A^2\,a^8\,b^7\,c\,d^{10}\,f^2+232\,A^2\,a^7\,b^8\,c^2\,d^9\,f^2+552\,A^2\,a^7\,b^8\,d^{11}\,f^2+8\,A^2\,a^6\,b^9\,c^3\,d^8\,f^2-640\,A^2\,a^6\,b^9\,c\,d^{10}\,f^2-104\,A^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+316\,A^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,A^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-156\,A^2\,a^4\,b^{11}\,c\,d^{10}\,f^2-220\,A^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+36\,A^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+80\,A^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-52\,A^2\,a\,b^{14}\,c^2\,d^9\,f^2+8\,A^2\,a\,b^{14}\,d^{11}\,f^2-20\,A^2\,b^{15}\,c^3\,d^8\,f^2+4\,A^2\,b^{15}\,c\,d^{10}\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,A\,a^{15}\,b^2\,d^{12}\,f^4-8\,A\,a^{14}\,b^3\,c\,d^{11}\,f^4+72\,A\,a^{13}\,b^4\,c^2\,d^{10}\,f^4+16\,A\,a^{13}\,b^4\,d^{12}\,f^4-88\,A\,a^{12}\,b^5\,c^3\,d^9\,f^4-144\,A\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,A\,a^{11}\,b^6\,c^4\,d^8\,f^4+416\,A\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+216\,A\,a^{11}\,b^6\,d^{12}\,f^4-448\,A\,a^{10}\,b^7\,c^3\,d^9\,f^4-616\,A\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,A\,a^9\,b^8\,c^4\,d^8\,f^4+1000\,A\,a^9\,b^8\,c^2\,d^{10}\,f^4+560\,A\,a^9\,b^8\,d^{12}\,f^4-920\,A\,a^8\,b^9\,c^3\,d^9\,f^4-1200\,A\,a^8\,b^9\,c\,d^{11}\,f^4+320\,A\,a^7\,b^{10}\,c^4\,d^8\,f^4+1280\,A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(50\,A^3\,a^8\,b^5\,d^{11}\,f^2+80\,A^3\,a^7\,b^6\,c\,d^{10}\,f^2-216\,A^3\,a^6\,b^7\,c^2\,d^9\,f^2-120\,A^3\,a^6\,b^7\,d^{11}\,f^2+96\,A^3\,a^5\,b^8\,c^3\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A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{\frac{32\,\left(5\,A^5\,a^3\,b^6\,d^{10}-9\,A^5\,a^2\,b^7\,c\,d^9+4\,A^5\,a\,b^8\,c^2\,d^8+A^5\,a\,b^8\,d^{10}-A^5\,b^9\,c\,d^9\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+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A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4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(-8\,A\,a^{15}\,b^2\,d^{12}\,f^4-8\,A\,a^{14}\,b^3\,c\,d^{11}\,f^4+72\,A\,a^{13}\,b^4\,c^2\,d^{10}\,f^4+16\,A\,a^{13}\,b^4\,d^{12}\,f^4-88\,A\,a^{12}\,b^5\,c^3\,d^9\,f^4-144\,A\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,A\,a^{11}\,b^6\,c^4\,d^8\,f^4+416\,A\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+216\,A\,a^{11}\,b^6\,d^{12}\,f^4-448\,A\,a^{10}\,b^7\,c^3\,d^9\,f^4-616\,A\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,A\,a^9\,b^8\,c^4\,d^8\,f^4+1000\,A\,a^9\,b^8\,c^2\,d^{10}\,f^4+560\,A\,a^9\,b^8\,d^{12}\,f^4-920\,A\,a^8\,b^9\,c^3\,d^9\,f^4-1200\,A\,a^8\,b^9\,c\,d^{11}\,f^4+320\,A\,a^7\,b^{10}\,c^4\,d^8\,f^4+1280\,A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}\right)\,\sqrt{\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}-4\,A^2\,a^4\,c\,f^2-4\,A^2\,b^4\,c\,f^2-16\,A^2\,a\,b^3\,d\,f^2+16\,A^2\,a^3\,b\,d\,f^2+24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,1{}\mathrm{i}}{2\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{\mathrm{atan}\left(\frac{\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(50\,A^3\,a^8\,b^5\,d^{11}\,f^2+80\,A^3\,a^7\,b^6\,c\,d^{10}\,f^2-216\,A^3\,a^6\,b^7\,c^2\,d^9\,f^2-120\,A^3\,a^6\,b^7\,d^{11}\,f^2+96\,A^3\,a^5\,b^8\,c^3\,d^8\,f^2+288\,A^3\,a^5\,b^8\,c\,d^{10}\,f^2-232\,A^3\,a^4\,b^9\,c^2\,d^9\,f^2-196\,A^3\,a^4\,b^9\,d^{11}\,f^2+64\,A^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+208\,A^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-8\,A^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-24\,A^3\,a^2\,b^{11}\,d^{11}\,f^2-32\,A^3\,a\,b^{12}\,c^3\,d^8\,f^2+8\,A^3\,b^{13}\,c^2\,d^9\,f^2+2\,A^3\,b^{13}\,d^{11}\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{13}\,b^2\,d^{11}\,f^2+12\,A^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-12\,A^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-12\,A^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-80\,A^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+156\,A^2\,a^9\,b^6\,c^2\,d^9\,f^2+256\,A^2\,a^9\,b^6\,d^{11}\,f^2-68\,A^2\,a^8\,b^7\,c^3\,d^8\,f^2-500\,A^2\,a^8\,b^7\,c\,d^{10}\,f^2+232\,A^2\,a^7\,b^8\,c^2\,d^9\,f^2+552\,A^2\,a^7\,b^8\,d^{11}\,f^2+8\,A^2\,a^6\,b^9\,c^3\,d^8\,f^2-640\,A^2\,a^6\,b^9\,c\,d^{10}\,f^2-104\,A^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+316\,A^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,A^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-156\,A^2\,a^4\,b^{11}\,c\,d^{10}\,f^2-220\,A^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+36\,A^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+80\,A^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-52\,A^2\,a\,b^{14}\,c^2\,d^9\,f^2+8\,A^2\,a\,b^{14}\,d^{11}\,f^2-20\,A^2\,b^{15}\,c^3\,d^8\,f^2+4\,A^2\,b^{15}\,c\,d^{10}\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,A\,a^{15}\,b^2\,d^{12}\,f^4-8\,A\,a^{14}\,b^3\,c\,d^{11}\,f^4+72\,A\,a^{13}\,b^4\,c^2\,d^{10}\,f^4+16\,A\,a^{13}\,b^4\,d^{12}\,f^4-88\,A\,a^{12}\,b^5\,c^3\,d^9\,f^4-144\,A\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,A\,a^{11}\,b^6\,c^4\,d^8\,f^4+416\,A\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+216\,A\,a^{11}\,b^6\,d^{12}\,f^4-448\,A\,a^{10}\,b^7\,c^3\,d^9\,f^4-616\,A\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,A\,a^9\,b^8\,c^4\,d^8\,f^4+1000\,A\,a^9\,b^8\,c^2\,d^{10}\,f^4+560\,A\,a^9\,b^8\,d^{12}\,f^4-920\,A\,a^8\,b^9\,c^3\,d^9\,f^4-1200\,A\,a^8\,b^9\,c\,d^{11}\,f^4+320\,A\,a^7\,b^{10}\,c^4\,d^8\,f^4+1280\,A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,1{}\mathrm{i}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(50\,A^3\,a^8\,b^5\,d^{11}\,f^2+80\,A^3\,a^7\,b^6\,c\,d^{10}\,f^2-216\,A^3\,a^6\,b^7\,c^2\,d^9\,f^2-120\,A^3\,a^6\,b^7\,d^{11}\,f^2+96\,A^3\,a^5\,b^8\,c^3\,d^8\,f^2+288\,A^3\,a^5\,b^8\,c\,d^{10}\,f^2-232\,A^3\,a^4\,b^9\,c^2\,d^9\,f^2-196\,A^3\,a^4\,b^9\,d^{11}\,f^2+64\,A^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+208\,A^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-8\,A^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-24\,A^3\,a^2\,b^{11}\,d^{11}\,f^2-32\,A^3\,a\,b^{12}\,c^3\,d^8\,f^2+8\,A^3\,b^{13}\,c^2\,d^9\,f^2+2\,A^3\,b^{13}\,d^{11}\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b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\,b^{10}\,c\,d^{10}\,f^2-8\,A^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-24\,A^3\,a^2\,b^{11}\,d^{11}\,f^2-32\,A^3\,a\,b^{12}\,c^3\,d^8\,f^2+8\,A^3\,b^{13}\,c^2\,d^9\,f^2+2\,A^3\,b^{13}\,d^{11}\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{13}\,b^2\,d^{11}\,f^2+12\,A^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-12\,A^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-12\,A^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-80\,A^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+156\,A^2\,a^9\,b^6\,c^2\,d^9\,f^2+256\,A^2\,a^9\,b^6\,d^{11}\,f^2-68\,A^2\,a^8\,b^7\,c^3\,d^8\,f^2-500\,A^2\,a^8\,b^7\,c\,d^{10}\,f^2+232\,A^2\,a^7\,b^8\,c^2\,d^9\,f^2+552\,A^2\,a^7\,b^8\,d^{11}\,f^2+8\,A^2\,a^6\,b^9\,c^3\,d^8\,f^2-640\,A^2\,a^6\,b^9\,c\,d^{10}\,f^2-104\,A^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+316\,A^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,A^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-156\,A^2\,a^4\,b^{11}\,c\,d^{10}\,f^2-220\,A^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+36\,A^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+80\,A^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-52\,A^2\,a\,b^{14}\,c^2\,d^9\,f^2+8\,A^2\,a\,b^{14}\,d^{11}\,f^2-20\,A^2\,b^{15}\,c^3\,d^8\,f^2+4\,A^2\,b^{15}\,c\,d^{10}\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,A\,a^{15}\,b^2\,d^{12}\,f^4-8\,A\,a^{14}\,b^3\,c\,d^{11}\,f^4+72\,A\,a^{13}\,b^4\,c^2\,d^{10}\,f^4+16\,A\,a^{13}\,b^4\,d^{12}\,f^4-88\,A\,a^{12}\,b^5\,c^3\,d^9\,f^4-144\,A\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,A\,a^{11}\,b^6\,c^4\,d^8\,f^4+416\,A\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+216\,A\,a^{11}\,b^6\,d^{12}\,f^4-448\,A\,a^{10}\,b^7\,c^3\,d^9\,f^4-616\,A\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,A\,a^9\,b^8\,c^4\,d^8\,f^4+1000\,A\,a^9\,b^8\,c^2\,d^{10}\,f^4+560\,A\,a^9\,b^8\,d^{12}\,f^4-920\,A\,a^8\,b^9\,c^3\,d^9\,f^4-1200\,A\,a^8\,b^9\,c\,d^{11}\,f^4+320\,A\,a^7\,b^{10}\,c^4\,d^8\,f^4+1280\,A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{4\,\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}-\frac{\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-27\,A^4\,a^6\,b^5\,d^{10}+44\,A^4\,a^5\,b^6\,c\,d^9-18\,A^4\,a^4\,b^7\,c^2\,d^8+11\,A^4\,a^4\,b^7\,d^{10}-24\,A^4\,a^3\,b^8\,c\,d^9+12\,A^4\,a^2\,b^9\,c^2\,d^8+7\,A^4\,a^2\,b^9\,d^{10}-4\,A^4\,a\,b^{10}\,c\,d^9-2\,A^4\,b^{11}\,c^2\,d^8+A^4\,b^{11}\,d^{10}\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}+\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(50\,A^3\,a^8\,b^5\,d^{11}\,f^2+80\,A^3\,a^7\,b^6\,c\,d^{10}\,f^2-216\,A^3\,a^6\,b^7\,c^2\,d^9\,f^2-120\,A^3\,a^6\,b^7\,d^{11}\,f^2+96\,A^3\,a^5\,b^8\,c^3\,d^8\,f^2+288\,A^3\,a^5\,b^8\,c\,d^{10}\,f^2-232\,A^3\,a^4\,b^9\,c^2\,d^9\,f^2-196\,A^3\,a^4\,b^9\,d^{11}\,f^2+64\,A^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+208\,A^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-8\,A^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-24\,A^3\,a^2\,b^{11}\,d^{11}\,f^2-32\,A^3\,a\,b^{12}\,c^3\,d^8\,f^2+8\,A^3\,b^{13}\,c^2\,d^9\,f^2+2\,A^3\,b^{13}\,d^{11}\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,A^2\,a^{13}\,b^2\,d^{11}\,f^2+12\,A^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-12\,A^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-12\,A^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,A^2\,a^{10}\,b^5\,c^3\,d^8\,f^2-80\,A^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+156\,A^2\,a^9\,b^6\,c^2\,d^9\,f^2+256\,A^2\,a^9\,b^6\,d^{11}\,f^2-68\,A^2\,a^8\,b^7\,c^3\,d^8\,f^2-500\,A^2\,a^8\,b^7\,c\,d^{10}\,f^2+232\,A^2\,a^7\,b^8\,c^2\,d^9\,f^2+552\,A^2\,a^7\,b^8\,d^{11}\,f^2+8\,A^2\,a^6\,b^9\,c^3\,d^8\,f^2-640\,A^2\,a^6\,b^9\,c\,d^{10}\,f^2-104\,A^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+316\,A^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,A^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-156\,A^2\,a^4\,b^{11}\,c\,d^{10}\,f^2-220\,A^2\,a^3\,b^{12}\,c^2\,d^9\,f^2+36\,A^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,A^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+80\,A^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-52\,A^2\,a\,b^{14}\,c^2\,d^9\,f^2+8\,A^2\,a\,b^{14}\,d^{11}\,f^2-20\,A^2\,b^{15}\,c^3\,d^8\,f^2+4\,A^2\,b^{15}\,c\,d^{10}\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}-\frac{\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\left(\frac{16\,\left(-8\,A\,a^{15}\,b^2\,d^{12}\,f^4-8\,A\,a^{14}\,b^3\,c\,d^{11}\,f^4+72\,A\,a^{13}\,b^4\,c^2\,d^{10}\,f^4+16\,A\,a^{13}\,b^4\,d^{12}\,f^4-88\,A\,a^{12}\,b^5\,c^3\,d^9\,f^4-144\,A\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,A\,a^{11}\,b^6\,c^4\,d^8\,f^4+416\,A\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+216\,A\,a^{11}\,b^6\,d^{12}\,f^4-448\,A\,a^{10}\,b^7\,c^3\,d^9\,f^4-616\,A\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,A\,a^9\,b^8\,c^4\,d^8\,f^4+1000\,A\,a^9\,b^8\,c^2\,d^{10}\,f^4+560\,A\,a^9\,b^8\,d^{12}\,f^4-920\,A\,a^8\,b^9\,c^3\,d^9\,f^4-1200\,A\,a^8\,b^9\,c\,d^{11}\,f^4+320\,A\,a^7\,b^{10}\,c^4\,d^8\,f^4+1280\,A\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+680\,A\,a^7\,b^{10}\,d^{12}\,f^4-960\,A\,a^6\,b^{11}\,c^3\,d^9\,f^4-1240\,A\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,A\,a^5\,b^{12}\,c^4\,d^8\,f^4+920\,A\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+432\,A\,a^5\,b^{12}\,d^{12}\,f^4-520\,A\,a^4\,b^{13}\,c^3\,d^9\,f^4-688\,A\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,A\,a^3\,b^{14}\,c^4\,d^8\,f^4+352\,A\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+136\,A\,a^3\,b^{14}\,d^{12}\,f^4-128\,A\,a^2\,b^{15}\,c^3\,d^9\,f^4-184\,A\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,A\,a\,b^{16}\,c^4\,d^8\,f^4+56\,A\,a\,b^{16}\,c^2\,d^{10}\,f^4+16\,A\,a\,b^{16}\,d^{12}\,f^4-8\,A\,b^{17}\,c^3\,d^9\,f^4-16\,A\,b^{17}\,c\,d^{11}\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{4\,\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\right)\,\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}{4\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}}\right)\,\sqrt{-\left(\sqrt{-16\,A^4\,a^8\,d^2\,f^4-128\,A^4\,a^7\,b\,c\,d\,f^4-256\,A^4\,a^6\,b^2\,c^2\,f^4+192\,A^4\,a^6\,b^2\,d^2\,f^4+896\,A^4\,a^5\,b^3\,c\,d\,f^4+512\,A^4\,a^4\,b^4\,c^2\,f^4-608\,A^4\,a^4\,b^4\,d^2\,f^4-896\,A^4\,a^3\,b^5\,c\,d\,f^4-256\,A^4\,a^2\,b^6\,c^2\,f^4+192\,A^4\,a^2\,b^6\,d^2\,f^4+128\,A^4\,a\,b^7\,c\,d\,f^4-16\,A^4\,b^8\,d^2\,f^4}+4\,A^2\,a^4\,c\,f^2+4\,A^2\,b^4\,c\,f^2+16\,A^2\,a\,b^3\,d\,f^2-16\,A^2\,a^3\,b\,d\,f^2-24\,A^2\,a^2\,b^2\,c\,f^2\right)\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}\,1{}\mathrm{i}}{2\,\left(a^8\,c^2\,f^4+a^8\,d^2\,f^4+4\,a^6\,b^2\,c^2\,f^4+4\,a^6\,b^2\,d^2\,f^4+6\,a^4\,b^4\,c^2\,f^4+6\,a^4\,b^4\,d^2\,f^4+4\,a^2\,b^6\,c^2\,f^4+4\,a^2\,b^6\,d^2\,f^4+b^8\,c^2\,f^4+b^8\,d^2\,f^4\right)}+\frac{\mathrm{atan}\left(\frac{\frac{\left(\frac{\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{16\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}\,1{}\mathrm{i}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}-\frac{\left(\frac{\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{16\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}\,1{}\mathrm{i}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}}{\frac{\left(\frac{\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{16\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}+\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}-\frac{32\,\left(-C^5\,a^5\,b^4\,d^{10}+C^5\,a^4\,b^5\,c\,d^9+3\,C^5\,a^3\,b^6\,d^{10}-7\,C^5\,a^2\,b^7\,c\,d^9+4\,C^5\,a\,b^8\,c^2\,d^8\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{\left(\frac{\left(\frac{16\,\left(2\,C^3\,a^{12}\,b\,d^{11}\,f^2+8\,C^3\,a^{11}\,b^2\,c\,d^{10}\,f^2-24\,C^3\,a^{10}\,b^3\,d^{11}\,f^2-32\,C^3\,a^9\,b^4\,c\,d^{10}\,f^2+56\,C^3\,a^8\,b^5\,c^2\,d^9\,f^2+60\,C^3\,a^8\,b^5\,d^{11}\,f^2-64\,C^3\,a^7\,b^6\,c\,d^{10}\,f^2-120\,C^3\,a^6\,b^7\,c^2\,d^9\,f^2+8\,C^3\,a^6\,b^7\,d^{11}\,f^2+96\,C^3\,a^5\,b^8\,c^3\,d^8\,f^2+128\,C^3\,a^5\,b^8\,c\,d^{10}\,f^2-216\,C^3\,a^4\,b^9\,c^2\,d^9\,f^2-78\,C^3\,a^4\,b^9\,d^{11}\,f^2+64\,C^3\,a^3\,b^{10}\,c^3\,d^8\,f^2+152\,C^3\,a^3\,b^{10}\,c\,d^{10}\,f^2-40\,C^3\,a^2\,b^{11}\,c^2\,d^9\,f^2-32\,C^3\,a\,b^{12}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}-\frac{\left(\frac{\left(\frac{16\,\left(-8\,C\,a^{15}\,b^2\,d^{12}\,f^4-8\,C\,a^{14}\,b^3\,c\,d^{11}\,f^4+56\,C\,a^{13}\,b^4\,c^2\,d^{10}\,f^4-72\,C\,a^{12}\,b^5\,c^3\,d^9\,f^4-128\,C\,a^{12}\,b^5\,c\,d^{11}\,f^4+32\,C\,a^{11}\,b^6\,c^4\,d^8\,f^4+320\,C\,a^{11}\,b^6\,c^2\,d^{10}\,f^4+120\,C\,a^{11}\,b^6\,d^{12}\,f^4-352\,C\,a^{10}\,b^7\,c^3\,d^9\,f^4-520\,C\,a^{10}\,b^7\,c\,d^{11}\,f^4+160\,C\,a^9\,b^8\,c^4\,d^8\,f^4+760\,C\,a^9\,b^8\,c^2\,d^{10}\,f^4+320\,C\,a^9\,b^8\,d^{12}\,f^4-680\,C\,a^8\,b^9\,c^3\,d^9\,f^4-960\,C\,a^8\,b^9\,c\,d^{11}\,f^4+320\,C\,a^7\,b^{10}\,c^4\,d^8\,f^4+960\,C\,a^7\,b^{10}\,c^2\,d^{10}\,f^4+360\,C\,a^7\,b^{10}\,d^{12}\,f^4-640\,C\,a^6\,b^{11}\,c^3\,d^9\,f^4-920\,C\,a^6\,b^{11}\,c\,d^{11}\,f^4+320\,C\,a^5\,b^{12}\,c^4\,d^8\,f^4+680\,C\,a^5\,b^{12}\,c^2\,d^{10}\,f^4+192\,C\,a^5\,b^{12}\,d^{12}\,f^4-280\,C\,a^4\,b^{13}\,c^3\,d^9\,f^4-448\,C\,a^4\,b^{13}\,c\,d^{11}\,f^4+160\,C\,a^3\,b^{14}\,c^4\,d^8\,f^4+256\,C\,a^3\,b^{14}\,c^2\,d^{10}\,f^4+40\,C\,a^3\,b^{14}\,d^{12}\,f^4-32\,C\,a^2\,b^{15}\,c^3\,d^9\,f^4-88\,C\,a^2\,b^{15}\,c\,d^{11}\,f^4+32\,C\,a\,b^{16}\,c^4\,d^8\,f^4+40\,C\,a\,b^{16}\,c^2\,d^{10}\,f^4+8\,C\,b^{17}\,c^3\,d^9\,f^4\right)}{a^{10}\,d^2\,f^5-2\,a^9\,b\,c\,d\,f^5+a^8\,b^2\,c^2\,f^5+4\,a^8\,b^2\,d^2\,f^5-8\,a^7\,b^3\,c\,d\,f^5+4\,a^6\,b^4\,c^2\,f^5+6\,a^6\,b^4\,d^2\,f^5-12\,a^5\,b^5\,c\,d\,f^5+6\,a^4\,b^6\,c^2\,f^5+4\,a^4\,b^6\,d^2\,f^5-8\,a^3\,b^7\,c\,d\,f^5+4\,a^2\,b^8\,c^2\,f^5+a^2\,b^8\,d^2\,f^5-2\,a\,b^9\,c\,d\,f^5+b^{10}\,c^2\,f^5}+\frac{16\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,a^{17}\,b^2\,c\,d^{11}\,f^4-48\,a^{16}\,b^3\,c^2\,d^{10}\,f^4-32\,a^{16}\,b^3\,d^{12}\,f^4+48\,a^{15}\,b^4\,c^3\,d^9\,f^4+176\,a^{15}\,b^4\,c\,d^{11}\,f^4-16\,a^{14}\,b^5\,c^4\,d^8\,f^4-304\,a^{14}\,b^5\,c^2\,d^{10}\,f^4-160\,a^{14}\,b^5\,d^{12}\,f^4+208\,a^{13}\,b^6\,c^3\,d^9\,f^4+656\,a^{13}\,b^6\,c\,d^{11}\,f^4-48\,a^{12}\,b^7\,c^4\,d^8\,f^4-784\,a^{12}\,b^7\,c^2\,d^{10}\,f^4-288\,a^{12}\,b^7\,d^{12}\,f^4+240\,a^{11}\,b^8\,c^3\,d^9\,f^4+1136\,a^{11}\,b^8\,c\,d^{11}\,f^4+48\,a^{10}\,b^9\,c^4\,d^8\,f^4-1008\,a^{10}\,b^9\,c^2\,d^{10}\,f^4-160\,a^{10}\,b^9\,d^{12}\,f^4-240\,a^9\,b^{10}\,c^3\,d^9\,f^4+880\,a^9\,b^{10}\,c\,d^{11}\,f^4+400\,a^8\,b^{11}\,c^4\,d^8\,f^4-560\,a^8\,b^{11}\,c^2\,d^{10}\,f^4+160\,a^8\,b^{11}\,d^{12}\,f^4-880\,a^7\,b^{12}\,c^3\,d^9\,f^4+16\,a^7\,b^{12}\,c\,d^{11}\,f^4+720\,a^6\,b^{13}\,c^4\,d^8\,f^4+112\,a^6\,b^{13}\,c^2\,d^{10}\,f^4+288\,a^6\,b^{13}\,d^{12}\,f^4-912\,a^5\,b^{14}\,c^3\,d^9\,f^4-464\,a^5\,b^{14}\,c\,d^{11}\,f^4+624\,a^4\,b^{15}\,c^4\,d^8\,f^4+336\,a^4\,b^{15}\,c^2\,d^{10}\,f^4+160\,a^4\,b^{15}\,d^{12}\,f^4-432\,a^3\,b^{16}\,c^3\,d^9\,f^4-304\,a^3\,b^{16}\,c\,d^{11}\,f^4+272\,a^2\,b^{17}\,c^4\,d^8\,f^4+176\,a^2\,b^{17}\,c^2\,d^{10}\,f^4+32\,a^2\,b^{17}\,d^{12}\,f^4-80\,a\,b^{18}\,c^3\,d^9\,f^4-64\,a\,b^{18}\,c\,d^{11}\,f^4+48\,b^{19}\,c^4\,d^8\,f^4+32\,b^{19}\,c^2\,d^{10}\,f^4\right)}{\left(b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2\right)\,\left(a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4\right)}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-4\,C^2\,a^{14}\,b\,c\,d^{10}\,f^2+4\,C^2\,a^{13}\,b^2\,d^{11}\,f^2+32\,C^2\,a^{12}\,b^3\,c\,d^{10}\,f^2-44\,C^2\,a^{11}\,b^4\,c^2\,d^9\,f^2-44\,C^2\,a^{11}\,b^4\,d^{11}\,f^2+4\,C^2\,a^{10}\,b^5\,c^3\,d^8\,f^2+76\,C^2\,a^{10}\,b^5\,c\,d^{10}\,f^2+60\,C^2\,a^9\,b^6\,c^2\,d^9\,f^2+40\,C^2\,a^9\,b^6\,d^{11}\,f^2-68\,C^2\,a^8\,b^7\,c^3\,d^8\,f^2-160\,C^2\,a^8\,b^7\,c\,d^{10}\,f^2+168\,C^2\,a^7\,b^8\,c^2\,d^9\,f^2+168\,C^2\,a^7\,b^8\,d^{11}\,f^2+8\,C^2\,a^6\,b^9\,c^3\,d^8\,f^2-300\,C^2\,a^6\,b^9\,c\,d^{10}\,f^2-40\,C^2\,a^5\,b^{10}\,c^2\,d^9\,f^2+20\,C^2\,a^5\,b^{10}\,d^{11}\,f^2+216\,C^2\,a^4\,b^{11}\,c^3\,d^8\,f^2-124\,C^2\,a^3\,b^{12}\,c^2\,d^9\,f^2-60\,C^2\,a^3\,b^{12}\,d^{11}\,f^2+116\,C^2\,a^2\,b^{13}\,c^3\,d^8\,f^2+100\,C^2\,a^2\,b^{13}\,c\,d^{10}\,f^2-20\,C^2\,a\,b^{14}\,c^2\,d^9\,f^2-20\,C^2\,b^{15}\,c^3\,d^8\,f^2\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}-\frac{16\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C^4\,a^{10}\,b\,d^{10}-7\,C^4\,a^8\,b^3\,d^{10}+8\,C^4\,a^7\,b^4\,c\,d^9+17\,C^4\,a^6\,b^5\,d^{10}-36\,C^4\,a^5\,b^6\,c\,d^9+18\,C^4\,a^4\,b^7\,c^2\,d^8-5\,C^4\,a^4\,b^7\,d^{10}+16\,C^4\,a^3\,b^8\,c\,d^9-12\,C^4\,a^2\,b^9\,c^2\,d^8+2\,C^4\,a^2\,b^9\,d^{10}-4\,C^4\,a\,b^{10}\,c\,d^9+2\,C^4\,b^{11}\,c^2\,d^8\right)}{a^{10}\,d^2\,f^4-2\,a^9\,b\,c\,d\,f^4+a^8\,b^2\,c^2\,f^4+4\,a^8\,b^2\,d^2\,f^4-8\,a^7\,b^3\,c\,d\,f^4+4\,a^6\,b^4\,c^2\,f^4+6\,a^6\,b^4\,d^2\,f^4-12\,a^5\,b^5\,c\,d\,f^4+6\,a^4\,b^6\,c^2\,f^4+4\,a^4\,b^6\,d^2\,f^4-8\,a^3\,b^7\,c\,d\,f^4+4\,a^2\,b^8\,c^2\,f^4+a^2\,b^8\,d^2\,f^4-2\,a\,b^9\,c\,d\,f^4+b^{10}\,c^2\,f^4}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}}\right)\,\sqrt{\left(C^2\,a^8\,d^2-6\,C^2\,a^6\,b^2\,d^2+8\,C^2\,a^5\,b^3\,c\,d+9\,C^2\,a^4\,b^4\,d^2-24\,C^2\,a^3\,b^5\,c\,d+16\,C^2\,a^2\,b^6\,c^2\right)\,\left(-a^{11}\,b\,d^3\,f^2+3\,a^{10}\,b^2\,c\,d^2\,f^2-3\,a^9\,b^3\,c^2\,d\,f^2-4\,a^9\,b^3\,d^3\,f^2+a^8\,b^4\,c^3\,f^2+12\,a^8\,b^4\,c\,d^2\,f^2-12\,a^7\,b^5\,c^2\,d\,f^2-6\,a^7\,b^5\,d^3\,f^2+4\,a^6\,b^6\,c^3\,f^2+18\,a^6\,b^6\,c\,d^2\,f^2-18\,a^5\,b^7\,c^2\,d\,f^2-4\,a^5\,b^7\,d^3\,f^2+6\,a^4\,b^8\,c^3\,f^2+12\,a^4\,b^8\,c\,d^2\,f^2-12\,a^3\,b^9\,c^2\,d\,f^2-a^3\,b^9\,d^3\,f^2+4\,a^2\,b^{10}\,c^3\,f^2+3\,a^2\,b^{10}\,c\,d^2\,f^2-3\,a\,b^{11}\,c^2\,d\,f^2+b^{12}\,c^3\,f^2\right)}\,2{}\mathrm{i}}{b^{10}\,\left(8\,a^2\,c^3\,f^2+6\,a^2\,c\,d^2\,f^2\right)+b^4\,\left(2\,a^8\,c^3\,f^2+24\,a^8\,c\,d^2\,f^2\right)+b^8\,\left(12\,a^4\,c^3\,f^2+24\,a^4\,c\,d^2\,f^2\right)+b^6\,\left(8\,a^6\,c^3\,f^2+36\,a^6\,c\,d^2\,f^2\right)-b^3\,\left(6\,a^9\,c^2\,d\,f^2+8\,a^9\,d^3\,f^2\right)-b^9\,\left(24\,a^3\,c^2\,d\,f^2+2\,a^3\,d^3\,f^2\right)-b^5\,\left(24\,a^7\,c^2\,d\,f^2+12\,a^7\,d^3\,f^2\right)-b^7\,\left(36\,a^5\,c^2\,d\,f^2+8\,a^5\,d^3\,f^2\right)+2\,b^{12}\,c^3\,f^2-2\,a^{11}\,b\,d^3\,f^2-6\,a\,b^{11}\,c^2\,d\,f^2+6\,a^{10}\,b^2\,c\,d^2\,f^2}+\frac{A\,b^2\,d\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\left(b\,f\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)+a\,d\,f-b\,c\,f\right)\,\left(d\,a^3-c\,a^2\,b+d\,a\,b^2-c\,b^3\right)}+\frac{C\,a^2\,d\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\left(b\,f\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)+a\,d\,f-b\,c\,f\right)\,\left(d\,a^3-c\,a^2\,b+d\,a\,b^2-c\,b^3\right)}-\frac{B\,a\,b\,d\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{\left(b\,f\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)+a\,d\,f-b\,c\,f\right)\,\left(d\,a^3-c\,a^2\,b+d\,a\,b^2-c\,b^3\right)}","Not used",1,"(atan(((((((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (((((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (16*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4)))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) + (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2)*1i)/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) - (((((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (((((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (16*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4)))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) - (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2)*1i)/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2))/((((((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (((((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (16*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4)))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) + (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) + (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) - (32*(3*C^5*a^3*b^6*d^10 - C^5*a^5*b^4*d^10 + 4*C^5*a*b^8*c^2*d^8 - 7*C^5*a^2*b^7*c*d^9 + C^5*a^4*b^5*c*d^9))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (((((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (((((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (16*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4)))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) - (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) - (16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2))/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2)))*((C^2*a^8*d^2 + 16*C^2*a^2*b^6*c^2 + 9*C^2*a^4*b^4*d^2 - 6*C^2*a^6*b^2*d^2 - 24*C^2*a^3*b^5*c*d + 8*C^2*a^5*b^3*c*d)*(b^12*c^3*f^2 - a^11*b*d^3*f^2 + 4*a^2*b^10*c^3*f^2 + 6*a^4*b^8*c^3*f^2 + 4*a^6*b^6*c^3*f^2 + a^8*b^4*c^3*f^2 - a^3*b^9*d^3*f^2 - 4*a^5*b^7*d^3*f^2 - 6*a^7*b^5*d^3*f^2 - 4*a^9*b^3*d^3*f^2 - 3*a*b^11*c^2*d*f^2 + 3*a^2*b^10*c*d^2*f^2 - 12*a^3*b^9*c^2*d*f^2 + 12*a^4*b^8*c*d^2*f^2 - 18*a^5*b^7*c^2*d*f^2 + 18*a^6*b^6*c*d^2*f^2 - 12*a^7*b^5*c^2*d*f^2 + 12*a^8*b^4*c*d^2*f^2 - 3*a^9*b^3*c^2*d*f^2 + 3*a^10*b^2*c*d^2*f^2))^(1/2)*2i)/(b^10*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^4*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^8*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^6*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^3*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^9*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^5*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^7*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) + 2*b^12*c^3*f^2 - 2*a^11*b*d^3*f^2 - 6*a*b^11*c^2*d*f^2 + 6*a^10*b^2*c*d^2*f^2) - (atan((((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))/((16*(9*B^5*a^6*b^3*d^10 - B^5*a^2*b^7*d^10 - 4*B^5*a^2*b^7*c^2*d^8 + 4*B^5*a^4*b^5*c^2*d^8 + 2*B^5*a*b^8*c*d^9 + 6*B^5*a^3*b^6*c*d^9 - 12*B^5*a^5*b^4*c*d^9))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))*(((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) + 4*B^2*a^4*c*f^2 + 4*B^2*b^4*c*f^2 + 16*B^2*a*b^3*d*f^2 - 16*B^2*a^3*b*d*f^2 - 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(2*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (atan((((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))/((16*(9*B^5*a^6*b^3*d^10 - B^5*a^2*b^7*d^10 - 4*B^5*a^2*b^7*c^2*d^8 + 4*B^5*a^4*b^5*c^2*d^8 + 2*B^5*a*b^8*c*d^9 + 6*B^5*a^3*b^6*c*d^9 - 12*B^5*a^5*b^4*c*d^9))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))*(-((512*B^4*a^4*b^4*c^2*f^4 - 16*B^4*b^8*d^2*f^4 - 256*B^4*a^2*b^6*c^2*f^4 - 16*B^4*a^8*d^2*f^4 - 256*B^4*a^6*b^2*c^2*f^4 + 192*B^4*a^2*b^6*d^2*f^4 - 608*B^4*a^4*b^4*d^2*f^4 + 192*B^4*a^6*b^2*d^2*f^4 - 896*B^4*a^3*b^5*c*d*f^4 + 896*B^4*a^5*b^3*c*d*f^4 + 128*B^4*a*b^7*c*d*f^4 - 128*B^4*a^7*b*c*d*f^4)^(1/2) - 4*B^2*a^4*c*f^2 - 4*B^2*b^4*c*f^2 - 16*B^2*a*b^3*d*f^2 + 16*B^2*a^3*b*d*f^2 + 24*B^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(2*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (atan((((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (16*(-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2))*1i)/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) + ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (16*(-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2))*1i)/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2))/((16*(9*B^5*a^6*b^3*d^10 - B^5*a^2*b^7*d^10 - 4*B^5*a^2*b^7*c^2*d^8 + 4*B^5*a^4*b^5*c^2*d^8 + 2*B^5*a*b^8*c*d^9 + 6*B^5*a^3*b^6*c*d^9 - 12*B^5*a^5*b^4*c*d^9))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (16*(-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) - ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(3*B^4*a^2*b^9*d^10 - 3*B^4*a^4*b^7*d^10 + 17*B^4*a^6*b^5*d^10 - 9*B^4*a^8*b^3*d^10 + 6*B^4*b^11*c^2*d^8 - 8*B^4*a^2*b^9*c^2*d^8 + 14*B^4*a^4*b^7*c^2*d^8 - 4*B^4*a^6*b^5*c^2*d^8 - 8*B^4*a*b^10*c*d^9 + 12*B^4*a^3*b^8*c*d^9 - 32*B^4*a^5*b^6*c*d^9 + 12*B^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((8*(52*B^3*a^3*b^10*d^11*f^2 - 128*B^3*a^5*b^8*d^11*f^2 - 24*B^3*a^7*b^6*d^11*f^2 + 160*B^3*a^9*b^4*d^11*f^2 + 4*B^3*a^11*b^2*d^11*f^2 + 12*B^3*b^13*c^3*d^8*f^2 + 44*B^3*a*b^12*c^2*d^9*f^2 - 128*B^3*a^2*b^11*c*d^10*f^2 + 48*B^3*a^4*b^9*c*d^10*f^2 + 176*B^3*a^6*b^7*c*d^10*f^2 - 48*B^3*a^8*b^5*c*d^10*f^2 - 48*B^3*a^10*b^3*c*d^10*f^2 - 112*B^3*a^2*b^11*c^3*d^8*f^2 + 192*B^3*a^3*b^10*c^2*d^9*f^2 - 24*B^3*a^4*b^9*c^3*d^8*f^2 - 72*B^3*a^5*b^8*c^2*d^9*f^2 + 80*B^3*a^6*b^7*c^3*d^8*f^2 - 160*B^3*a^7*b^6*c^2*d^9*f^2 - 20*B^3*a^8*b^5*c^3*d^8*f^2 + 60*B^3*a^9*b^4*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(68*B^2*a^3*b^12*d^11*f^2 + 20*B^2*a^5*b^10*d^11*f^2 - 88*B^2*a^7*b^8*d^11*f^2 + 40*B^2*a^9*b^6*d^11*f^2 + 84*B^2*a^11*b^4*d^11*f^2 + 4*B^2*a^13*b^2*d^11*f^2 + 36*B^2*b^15*c^3*d^8*f^2 + 36*B^2*a*b^14*c^2*d^9*f^2 - 128*B^2*a^2*b^13*c*d^10*f^2 - 112*B^2*a^4*b^11*c*d^10*f^2 + 128*B^2*a^6*b^9*c*d^10*f^2 + 32*B^2*a^8*b^7*c*d^10*f^2 - 128*B^2*a^10*b^5*c*d^10*f^2 - 48*B^2*a^12*b^3*c*d^10*f^2 - 68*B^2*a^2*b^13*c^3*d^8*f^2 + 204*B^2*a^3*b^12*c^2*d^9*f^2 - 184*B^2*a^4*b^11*c^3*d^8*f^2 + 200*B^2*a^5*b^10*c^2*d^9*f^2 - 40*B^2*a^6*b^9*c^3*d^8*f^2 - 8*B^2*a^7*b^8*c^2*d^9*f^2 + 20*B^2*a^8*b^7*c^3*d^8*f^2 + 20*B^2*a^9*b^6*c^2*d^9*f^2 - 20*B^2*a^10*b^5*c^3*d^8*f^2 + 60*B^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((8*(32*B*a^2*b^15*d^12*f^4 + 96*B*a^4*b^13*d^12*f^4 - 320*B*a^8*b^9*d^12*f^4 - 480*B*a^10*b^7*d^12*f^4 - 288*B*a^12*b^5*d^12*f^4 - 64*B*a^14*b^3*d^12*f^4 + 64*B*b^17*c^2*d^10*f^4 + 48*B*b^17*c^4*d^8*f^4 - 112*B*a*b^16*c^3*d^9*f^4 - 400*B*a^3*b^14*c*d^11*f^4 - 544*B*a^5*b^12*c*d^11*f^4 - 80*B*a^7*b^10*c*d^11*f^4 + 480*B*a^9*b^8*c*d^11*f^4 + 464*B*a^11*b^6*c*d^11*f^4 + 160*B*a^13*b^4*c*d^11*f^4 + 16*B*a^15*b^2*c*d^11*f^4 + 368*B*a^2*b^15*c^2*d^10*f^4 + 224*B*a^2*b^15*c^4*d^8*f^4 - 512*B*a^3*b^14*c^3*d^9*f^4 + 832*B*a^4*b^13*c^2*d^10*f^4 + 400*B*a^4*b^13*c^4*d^8*f^4 - 880*B*a^5*b^12*c^3*d^9*f^4 + 880*B*a^6*b^11*c^2*d^10*f^4 + 320*B*a^6*b^11*c^4*d^8*f^4 - 640*B*a^7*b^10*c^3*d^9*f^4 + 320*B*a^8*b^9*c^2*d^10*f^4 + 80*B*a^8*b^9*c^4*d^8*f^4 - 80*B*a^9*b^8*c^3*d^9*f^4 - 176*B*a^10*b^7*c^2*d^10*f^4 - 32*B*a^10*b^7*c^4*d^8*f^4 + 128*B*a^11*b^6*c^3*d^9*f^4 - 192*B*a^12*b^5*c^2*d^10*f^4 - 16*B*a^12*b^5*c^4*d^8*f^4 + 48*B*a^13*b^4*c^3*d^9*f^4 - 48*B*a^14*b^3*c^2*d^10*f^4 - 96*B*a*b^16*c*d^11*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (16*(-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))*(-(4*B^2*b^7*c^2 - 8*B^2*a^2*b^5*c^2 + 4*B^2*a^4*b^3*c^2 + B^2*a^2*b^5*d^2 - 6*B^2*a^4*b^3*d^2 + 9*B^2*a^6*b*d^2 + 16*B^2*a^3*b^4*c*d - 12*B^2*a^5*b^2*c*d - 4*B^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*2i)/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) - (atan((((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + ((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))/((32*(3*C^5*a^3*b^6*d^10 - C^5*a^5*b^4*d^10 + 4*C^5*a*b^8*c^2*d^8 - 7*C^5*a^2*b^7*c*d^9 + C^5*a^4*b^5*c*d^9))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + ((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))*(((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) - 4*C^2*a^4*c*f^2 - 4*C^2*b^4*c*f^2 - 16*C^2*a*b^3*d*f^2 + 16*C^2*a^3*b*d*f^2 + 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(2*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (atan((((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + ((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))/((32*(3*C^5*a^3*b^6*d^10 - C^5*a^5*b^4*d^10 + 4*C^5*a*b^8*c^2*d^8 - 7*C^5*a^2*b^7*c*d^9 + C^5*a^4*b^5*c*d^9))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + ((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(2*C^4*a^2*b^9*d^10 - 5*C^4*a^4*b^7*d^10 + 17*C^4*a^6*b^5*d^10 - 7*C^4*a^8*b^3*d^10 + 2*C^4*b^11*c^2*d^8 + C^4*a^10*b*d^10 - 12*C^4*a^2*b^9*c^2*d^8 + 18*C^4*a^4*b^7*c^2*d^8 - 4*C^4*a*b^10*c*d^9 + 16*C^4*a^3*b^8*c*d^9 - 36*C^4*a^5*b^6*c*d^9 + 8*C^4*a^7*b^4*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(8*C^3*a^6*b^7*d^11*f^2 - 78*C^3*a^4*b^9*d^11*f^2 + 60*C^3*a^8*b^5*d^11*f^2 - 24*C^3*a^10*b^3*d^11*f^2 + 2*C^3*a^12*b*d^11*f^2 - 32*C^3*a*b^12*c^3*d^8*f^2 + 152*C^3*a^3*b^10*c*d^10*f^2 + 128*C^3*a^5*b^8*c*d^10*f^2 - 64*C^3*a^7*b^6*c*d^10*f^2 - 32*C^3*a^9*b^4*c*d^10*f^2 + 8*C^3*a^11*b^2*c*d^10*f^2 - 40*C^3*a^2*b^11*c^2*d^9*f^2 + 64*C^3*a^3*b^10*c^3*d^8*f^2 - 216*C^3*a^4*b^9*c^2*d^9*f^2 + 96*C^3*a^5*b^8*c^3*d^8*f^2 - 120*C^3*a^6*b^7*c^2*d^9*f^2 + 56*C^3*a^8*b^5*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(40*C*a^3*b^14*d^12*f^4 + 192*C*a^5*b^12*d^12*f^4 + 360*C*a^7*b^10*d^12*f^4 + 320*C*a^9*b^8*d^12*f^4 + 120*C*a^11*b^6*d^12*f^4 - 8*C*a^15*b^2*d^12*f^4 + 8*C*b^17*c^3*d^9*f^4 + 40*C*a*b^16*c^2*d^10*f^4 + 32*C*a*b^16*c^4*d^8*f^4 - 88*C*a^2*b^15*c*d^11*f^4 - 448*C*a^4*b^13*c*d^11*f^4 - 920*C*a^6*b^11*c*d^11*f^4 - 960*C*a^8*b^9*c*d^11*f^4 - 520*C*a^10*b^7*c*d^11*f^4 - 128*C*a^12*b^5*c*d^11*f^4 - 8*C*a^14*b^3*c*d^11*f^4 - 32*C*a^2*b^15*c^3*d^9*f^4 + 256*C*a^3*b^14*c^2*d^10*f^4 + 160*C*a^3*b^14*c^4*d^8*f^4 - 280*C*a^4*b^13*c^3*d^9*f^4 + 680*C*a^5*b^12*c^2*d^10*f^4 + 320*C*a^5*b^12*c^4*d^8*f^4 - 640*C*a^6*b^11*c^3*d^9*f^4 + 960*C*a^7*b^10*c^2*d^10*f^4 + 320*C*a^7*b^10*c^4*d^8*f^4 - 680*C*a^8*b^9*c^3*d^9*f^4 + 760*C*a^9*b^8*c^2*d^10*f^4 + 160*C*a^9*b^8*c^4*d^8*f^4 - 352*C*a^10*b^7*c^3*d^9*f^4 + 320*C*a^11*b^6*c^2*d^10*f^4 + 32*C*a^11*b^6*c^4*d^8*f^4 - 72*C*a^12*b^5*c^3*d^9*f^4 + 56*C*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (16*(c + d*tan(e + f*x))^(1/2)*(20*C^2*a^5*b^10*d^11*f^2 - 60*C^2*a^3*b^12*d^11*f^2 + 168*C^2*a^7*b^8*d^11*f^2 + 40*C^2*a^9*b^6*d^11*f^2 - 44*C^2*a^11*b^4*d^11*f^2 + 4*C^2*a^13*b^2*d^11*f^2 - 20*C^2*b^15*c^3*d^8*f^2 - 4*C^2*a^14*b*c*d^10*f^2 - 20*C^2*a*b^14*c^2*d^9*f^2 + 100*C^2*a^2*b^13*c*d^10*f^2 - 300*C^2*a^6*b^9*c*d^10*f^2 - 160*C^2*a^8*b^7*c*d^10*f^2 + 76*C^2*a^10*b^5*c*d^10*f^2 + 32*C^2*a^12*b^3*c*d^10*f^2 + 116*C^2*a^2*b^13*c^3*d^8*f^2 - 124*C^2*a^3*b^12*c^2*d^9*f^2 + 216*C^2*a^4*b^11*c^3*d^8*f^2 - 40*C^2*a^5*b^10*c^2*d^9*f^2 + 8*C^2*a^6*b^9*c^3*d^8*f^2 + 168*C^2*a^7*b^8*c^2*d^9*f^2 - 68*C^2*a^8*b^7*c^3*d^8*f^2 + 60*C^2*a^9*b^6*c^2*d^9*f^2 + 4*C^2*a^10*b^5*c^3*d^8*f^2 - 44*C^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))*(-((512*C^4*a^4*b^4*c^2*f^4 - 16*C^4*b^8*d^2*f^4 - 256*C^4*a^2*b^6*c^2*f^4 - 16*C^4*a^8*d^2*f^4 - 256*C^4*a^6*b^2*c^2*f^4 + 192*C^4*a^2*b^6*d^2*f^4 - 608*C^4*a^4*b^4*d^2*f^4 + 192*C^4*a^6*b^2*d^2*f^4 - 896*C^4*a^3*b^5*c*d*f^4 + 896*C^4*a^5*b^3*c*d*f^4 + 128*C^4*a*b^7*c*d*f^4 - 128*C^4*a^7*b*c*d*f^4)^(1/2) + 4*C^2*a^4*c*f^2 + 4*C^2*b^4*c*f^2 + 16*C^2*a*b^3*d*f^2 - 16*C^2*a^3*b*d*f^2 - 24*C^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(2*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (atan(((((16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*(((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + (((16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*(((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))/((32*(5*A^5*a^3*b^6*d^10 + A^5*a*b^8*d^10 - A^5*b^9*c*d^9 + 4*A^5*a*b^8*c^2*d^8 - 9*A^5*a^2*b^7*c*d^9))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (((16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*(((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (((16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*(((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))*(((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) - 4*A^2*a^4*c*f^2 - 4*A^2*b^4*c*f^2 - 16*A^2*a*b^3*d*f^2 + 16*A^2*a^3*b*d*f^2 + 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(2*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (atan(((((16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*(-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) + (((16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*(-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))/((32*(5*A^5*a^3*b^6*d^10 + A^5*a*b^8*d^10 - A^5*b^9*c*d^9 + 4*A^5*a*b^8*c^2*d^8 - 9*A^5*a^2*b^7*c*d^9))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (((16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (4*(-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*(-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (((16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) + ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4) - ((-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (4*(-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)))*(-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2))/(4*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))))*(-((512*A^4*a^4*b^4*c^2*f^4 - 16*A^4*b^8*d^2*f^4 - 256*A^4*a^2*b^6*c^2*f^4 - 16*A^4*a^8*d^2*f^4 - 256*A^4*a^6*b^2*c^2*f^4 + 192*A^4*a^2*b^6*d^2*f^4 - 608*A^4*a^4*b^4*d^2*f^4 + 192*A^4*a^6*b^2*d^2*f^4 - 896*A^4*a^3*b^5*c*d*f^4 + 896*A^4*a^5*b^3*c*d*f^4 + 128*A^4*a*b^7*c*d*f^4 - 128*A^4*a^7*b*c*d*f^4)^(1/2) + 4*A^2*a^4*c*f^2 + 4*A^2*b^4*c*f^2 + 16*A^2*a*b^3*d*f^2 - 16*A^2*a^3*b*d*f^2 - 24*A^2*a^2*b^2*c*f^2)*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4))^(1/2)*1i)/(2*(a^8*c^2*f^4 + a^8*d^2*f^4 + b^8*c^2*f^4 + b^8*d^2*f^4 + 4*a^2*b^6*c^2*f^4 + 6*a^4*b^4*c^2*f^4 + 4*a^6*b^2*c^2*f^4 + 4*a^2*b^6*d^2*f^4 + 6*a^4*b^4*d^2*f^4 + 4*a^6*b^2*d^2*f^4)) - (atan((((-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (16*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) + (16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2))*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*1i)/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) - ((-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (16*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) - (16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2))*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*1i)/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2))/(((-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - (16*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) + (16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2))*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) - (16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) - (32*(5*A^5*a^3*b^6*d^10 + A^5*a*b^8*d^10 - A^5*b^9*c*d^9 + 4*A^5*a*b^8*c^2*d^8 - 9*A^5*a^2*b^7*c*d^9))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + ((-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((((16*(2*A^3*b^13*d^11*f^2 - 24*A^3*a^2*b^11*d^11*f^2 - 196*A^3*a^4*b^9*d^11*f^2 - 120*A^3*a^6*b^7*d^11*f^2 + 50*A^3*a^8*b^5*d^11*f^2 + 8*A^3*b^13*c^2*d^9*f^2 - 32*A^3*a*b^12*c^3*d^8*f^2 + 208*A^3*a^3*b^10*c*d^10*f^2 + 288*A^3*a^5*b^8*c*d^10*f^2 + 80*A^3*a^7*b^6*c*d^10*f^2 - 8*A^3*a^2*b^11*c^2*d^9*f^2 + 64*A^3*a^3*b^10*c^3*d^8*f^2 - 232*A^3*a^4*b^9*c^2*d^9*f^2 + 96*A^3*a^5*b^8*c^3*d^8*f^2 - 216*A^3*a^6*b^7*c^2*d^9*f^2))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) - ((((-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*((16*(16*A*a*b^16*d^12*f^4 - 16*A*b^17*c*d^11*f^4 + 136*A*a^3*b^14*d^12*f^4 + 432*A*a^5*b^12*d^12*f^4 + 680*A*a^7*b^10*d^12*f^4 + 560*A*a^9*b^8*d^12*f^4 + 216*A*a^11*b^6*d^12*f^4 + 16*A*a^13*b^4*d^12*f^4 - 8*A*a^15*b^2*d^12*f^4 - 8*A*b^17*c^3*d^9*f^4 + 56*A*a*b^16*c^2*d^10*f^4 + 32*A*a*b^16*c^4*d^8*f^4 - 184*A*a^2*b^15*c*d^11*f^4 - 688*A*a^4*b^13*c*d^11*f^4 - 1240*A*a^6*b^11*c*d^11*f^4 - 1200*A*a^8*b^9*c*d^11*f^4 - 616*A*a^10*b^7*c*d^11*f^4 - 144*A*a^12*b^5*c*d^11*f^4 - 8*A*a^14*b^3*c*d^11*f^4 - 128*A*a^2*b^15*c^3*d^9*f^4 + 352*A*a^3*b^14*c^2*d^10*f^4 + 160*A*a^3*b^14*c^4*d^8*f^4 - 520*A*a^4*b^13*c^3*d^9*f^4 + 920*A*a^5*b^12*c^2*d^10*f^4 + 320*A*a^5*b^12*c^4*d^8*f^4 - 960*A*a^6*b^11*c^3*d^9*f^4 + 1280*A*a^7*b^10*c^2*d^10*f^4 + 320*A*a^7*b^10*c^4*d^8*f^4 - 920*A*a^8*b^9*c^3*d^9*f^4 + 1000*A*a^9*b^8*c^2*d^10*f^4 + 160*A*a^9*b^8*c^4*d^8*f^4 - 448*A*a^10*b^7*c^3*d^9*f^4 + 416*A*a^11*b^6*c^2*d^10*f^4 + 32*A*a^11*b^6*c^4*d^8*f^4 - 88*A*a^12*b^5*c^3*d^9*f^4 + 72*A*a^13*b^4*c^2*d^10*f^4))/(a^10*d^2*f^5 + b^10*c^2*f^5 + 4*a^2*b^8*c^2*f^5 + 6*a^4*b^6*c^2*f^5 + 4*a^6*b^4*c^2*f^5 + a^8*b^2*c^2*f^5 + a^2*b^8*d^2*f^5 + 4*a^4*b^6*d^2*f^5 + 6*a^6*b^4*d^2*f^5 + 4*a^8*b^2*d^2*f^5 - 2*a*b^9*c*d*f^5 - 2*a^9*b*c*d*f^5 - 8*a^3*b^7*c*d*f^5 - 12*a^5*b^5*c*d*f^5 - 8*a^7*b^3*c*d*f^5) + (16*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(32*a^2*b^17*d^12*f^4 + 160*a^4*b^15*d^12*f^4 + 288*a^6*b^13*d^12*f^4 + 160*a^8*b^11*d^12*f^4 - 160*a^10*b^9*d^12*f^4 - 288*a^12*b^7*d^12*f^4 - 160*a^14*b^5*d^12*f^4 - 32*a^16*b^3*d^12*f^4 + 32*b^19*c^2*d^10*f^4 + 48*b^19*c^4*d^8*f^4 + 176*a^2*b^17*c^2*d^10*f^4 + 272*a^2*b^17*c^4*d^8*f^4 - 432*a^3*b^16*c^3*d^9*f^4 + 336*a^4*b^15*c^2*d^10*f^4 + 624*a^4*b^15*c^4*d^8*f^4 - 912*a^5*b^14*c^3*d^9*f^4 + 112*a^6*b^13*c^2*d^10*f^4 + 720*a^6*b^13*c^4*d^8*f^4 - 880*a^7*b^12*c^3*d^9*f^4 - 560*a^8*b^11*c^2*d^10*f^4 + 400*a^8*b^11*c^4*d^8*f^4 - 240*a^9*b^10*c^3*d^9*f^4 - 1008*a^10*b^9*c^2*d^10*f^4 + 48*a^10*b^9*c^4*d^8*f^4 + 240*a^11*b^8*c^3*d^9*f^4 - 784*a^12*b^7*c^2*d^10*f^4 - 48*a^12*b^7*c^4*d^8*f^4 + 208*a^13*b^6*c^3*d^9*f^4 - 304*a^14*b^5*c^2*d^10*f^4 - 16*a^14*b^5*c^4*d^8*f^4 + 48*a^15*b^4*c^3*d^9*f^4 - 48*a^16*b^3*c^2*d^10*f^4 - 64*a*b^18*c*d^11*f^4 - 80*a*b^18*c^3*d^9*f^4 - 304*a^3*b^16*c*d^11*f^4 - 464*a^5*b^14*c*d^11*f^4 + 16*a^7*b^12*c*d^11*f^4 + 880*a^9*b^10*c*d^11*f^4 + 1136*a^11*b^8*c*d^11*f^4 + 656*a^13*b^6*c*d^11*f^4 + 176*a^15*b^4*c*d^11*f^4 + 16*a^17*b^2*c*d^11*f^4))/((b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)*(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) - (16*(c + d*tan(e + f*x))^(1/2)*(36*A^2*a^3*b^12*d^11*f^2 + 316*A^2*a^5*b^10*d^11*f^2 + 552*A^2*a^7*b^8*d^11*f^2 + 256*A^2*a^9*b^6*d^11*f^2 - 12*A^2*a^11*b^4*d^11*f^2 - 4*A^2*a^13*b^2*d^11*f^2 - 20*A^2*b^15*c^3*d^8*f^2 + 8*A^2*a*b^14*d^11*f^2 + 4*A^2*b^15*c*d^10*f^2 - 52*A^2*a*b^14*c^2*d^9*f^2 + 80*A^2*a^2*b^13*c*d^10*f^2 - 156*A^2*a^4*b^11*c*d^10*f^2 - 640*A^2*a^6*b^9*c*d^10*f^2 - 500*A^2*a^8*b^7*c*d^10*f^2 - 80*A^2*a^10*b^5*c*d^10*f^2 + 12*A^2*a^12*b^3*c*d^10*f^2 + 116*A^2*a^2*b^13*c^3*d^8*f^2 - 220*A^2*a^3*b^12*c^2*d^9*f^2 + 216*A^2*a^4*b^11*c^3*d^8*f^2 - 104*A^2*a^5*b^10*c^2*d^9*f^2 + 8*A^2*a^6*b^9*c^3*d^8*f^2 + 232*A^2*a^7*b^8*c^2*d^9*f^2 - 68*A^2*a^8*b^7*c^3*d^8*f^2 + 156*A^2*a^9*b^6*c^2*d^9*f^2 + 4*A^2*a^10*b^5*c^3*d^8*f^2 - 12*A^2*a^11*b^4*c^2*d^9*f^2))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4))*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2))*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) + (16*(c + d*tan(e + f*x))^(1/2)*(A^4*b^11*d^10 + 7*A^4*a^2*b^9*d^10 + 11*A^4*a^4*b^7*d^10 - 27*A^4*a^6*b^5*d^10 - 2*A^4*b^11*c^2*d^8 + 12*A^4*a^2*b^9*c^2*d^8 - 18*A^4*a^4*b^7*c^2*d^8 - 4*A^4*a*b^10*c*d^9 - 24*A^4*a^3*b^8*c*d^9 + 44*A^4*a^5*b^6*c*d^9))/(a^10*d^2*f^4 + b^10*c^2*f^4 + 4*a^2*b^8*c^2*f^4 + 6*a^4*b^6*c^2*f^4 + 4*a^6*b^4*c^2*f^4 + a^8*b^2*c^2*f^4 + a^2*b^8*d^2*f^4 + 4*a^4*b^6*d^2*f^4 + 6*a^6*b^4*d^2*f^4 + 4*a^8*b^2*d^2*f^4 - 2*a*b^9*c*d*f^4 - 2*a^9*b*c*d*f^4 - 8*a^3*b^7*c*d*f^4 - 12*a^5*b^5*c*d*f^4 - 8*a^7*b^3*c*d*f^4)))/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2)))*(-(A^2*b^7*d^2 + 16*A^2*a^2*b^5*c^2 + 10*A^2*a^2*b^5*d^2 + 25*A^2*a^4*b^3*d^2 - 40*A^2*a^3*b^4*c*d - 8*A^2*a*b^6*c*d)*(a^11*d^3*f^2 - b^11*c^3*f^2 - 4*a^2*b^9*c^3*f^2 - 6*a^4*b^7*c^3*f^2 - 4*a^6*b^5*c^3*f^2 - a^8*b^3*c^3*f^2 + a^3*b^8*d^3*f^2 + 4*a^5*b^6*d^3*f^2 + 6*a^7*b^4*d^3*f^2 + 4*a^9*b^2*d^3*f^2 + 3*a*b^10*c^2*d*f^2 - 3*a^10*b*c*d^2*f^2 - 3*a^2*b^9*c*d^2*f^2 + 12*a^3*b^8*c^2*d*f^2 - 12*a^4*b^7*c*d^2*f^2 + 18*a^5*b^6*c^2*d*f^2 - 18*a^6*b^5*c*d^2*f^2 + 12*a^7*b^4*c^2*d*f^2 - 12*a^8*b^3*c*d^2*f^2 + 3*a^9*b^2*c^2*d*f^2))^(1/2)*2i)/(b^9*(8*a^2*c^3*f^2 + 6*a^2*c*d^2*f^2) + b^3*(2*a^8*c^3*f^2 + 24*a^8*c*d^2*f^2) + b^7*(12*a^4*c^3*f^2 + 24*a^4*c*d^2*f^2) + b^5*(8*a^6*c^3*f^2 + 36*a^6*c*d^2*f^2) - b^2*(8*a^9*d^3*f^2 + 6*a^9*c^2*d*f^2) - b^8*(2*a^3*d^3*f^2 + 24*a^3*c^2*d*f^2) - b^4*(12*a^7*d^3*f^2 + 24*a^7*c^2*d*f^2) - b^6*(8*a^5*d^3*f^2 + 36*a^5*c^2*d*f^2) - 2*a^11*d^3*f^2 + 2*b^11*c^3*f^2 - 6*a*b^10*c^2*d*f^2 + 6*a^10*b*c*d^2*f^2) + (A*b^2*d*(c + d*tan(e + f*x))^(1/2))/((b*f*(c + d*tan(e + f*x)) + a*d*f - b*c*f)*(a^3*d - b^3*c - a^2*b*c + a*b^2*d)) + (C*a^2*d*(c + d*tan(e + f*x))^(1/2))/((b*f*(c + d*tan(e + f*x)) + a*d*f - b*c*f)*(a^3*d - b^3*c - a^2*b*c + a*b^2*d)) - (B*a*b*d*(c + d*tan(e + f*x))^(1/2))/((b*f*(c + d*tan(e + f*x)) + a*d*f - b*c*f)*(a^3*d - b^3*c - a^2*b*c + a*b^2*d))","B"
116,-1,-1,511,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(3/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
117,1,54886,343,66.250748,"\text{Not used}","int(((a + b*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(3/2),x)","-\left(\frac{8\,C\,b^2\,c-4\,C\,a\,b\,d}{d^3\,f}-\frac{4\,C\,b^2\,c}{d^3\,f}\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,B\,a^2\,d^{12}\,f^4+32\,B\,b^2\,d^{12}\,f^4-96\,B\,a^2\,c^2\,d^{10}\,f^4-64\,B\,a^2\,c^4\,d^8\,f^4+64\,B\,a^2\,c^6\,d^6\,f^4+96\,B\,a^2\,c^8\,d^4\,f^4+32\,B\,a^2\,c^{10}\,d^2\,f^4+96\,B\,b^2\,c^2\,d^{10}\,f^4+64\,B\,b^2\,c^4\,d^8\,f^4-64\,B\,b^2\,c^6\,d^6\,f^4-96\,B\,b^2\,c^8\,d^4\,f^4-32\,B\,b^2\,c^{10}\,d^2\,f^4+128\,B\,a\,b\,c\,d^{11}\,f^4+512\,B\,a\,b\,c^3\,d^9\,f^4+768\,B\,a\,b\,c^5\,d^7\,f^4+512\,B\,a\,b\,c^7\,d^5\,f^4+128\,B\,a\,b\,c^9\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^8\,d^2\,f^3-32\,B^2\,a^4\,c^6\,d^4\,f^3+32\,B^2\,a^4\,c^2\,d^8\,f^3+16\,B^2\,a^4\,d^{10}\,f^3-128\,B^2\,a^3\,b\,c^7\,d^3\,f^3-384\,B^2\,a^3\,b\,c^5\,d^5\,f^3-384\,B^2\,a^3\,b\,c^3\,d^7\,f^3-128\,B^2\,a^3\,b\,c\,d^9\,f^3+96\,B^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,B^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,B^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,B^2\,a^2\,b^2\,d^{10}\,f^3+128\,B^2\,a\,b^3\,c^7\,d^3\,f^3+384\,B^2\,a\,b^3\,c^5\,d^5\,f^3+384\,B^2\,a\,b^3\,c^3\,d^7\,f^3+128\,B^2\,a\,b^3\,c\,d^9\,f^3-16\,B^2\,b^4\,c^8\,d^2\,f^3-32\,B^2\,b^4\,c^6\,d^4\,f^3+32\,B^2\,b^4\,c^2\,d^8\,f^3+16\,B^2\,b^4\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(32\,B\,b^2\,d^{12}\,f^4-32\,B\,a^2\,d^{12}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-96\,B\,a^2\,c^2\,d^{10}\,f^4-64\,B\,a^2\,c^4\,d^8\,f^4+64\,B\,a^2\,c^6\,d^6\,f^4+96\,B\,a^2\,c^8\,d^4\,f^4+32\,B\,a^2\,c^{10}\,d^2\,f^4+96\,B\,b^2\,c^2\,d^{10}\,f^4+64\,B\,b^2\,c^4\,d^8\,f^4-64\,B\,b^2\,c^6\,d^6\,f^4-96\,B\,b^2\,c^8\,d^4\,f^4-32\,B\,b^2\,c^{10}\,d^2\,f^4+128\,B\,a\,b\,c\,d^{11}\,f^4+512\,B\,a\,b\,c^3\,d^9\,f^4+768\,B\,a\,b\,c^5\,d^7\,f^4+512\,B\,a\,b\,c^7\,d^5\,f^4+128\,B\,a\,b\,c^9\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^8\,d^2\,f^3-32\,B^2\,a^4\,c^6\,d^4\,f^3+32\,B^2\,a^4\,c^2\,d^8\,f^3+16\,B^2\,a^4\,d^{10}\,f^3-128\,B^2\,a^3\,b\,c^7\,d^3\,f^3-384\,B^2\,a^3\,b\,c^5\,d^5\,f^3-384\,B^2\,a^3\,b\,c^3\,d^7\,f^3-128\,B^2\,a^3\,b\,c\,d^9\,f^3+96\,B^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,B^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,B^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,B^2\,a^2\,b^2\,d^{10}\,f^3+128\,B^2\,a\,b^3\,c^7\,d^3\,f^3+384\,B^2\,a\,b^3\,c^5\,d^5\,f^3+384\,B^2\,a\,b^3\,c^3\,d^7\,f^3+128\,B^2\,a\,b^3\,c\,d^9\,f^3-16\,B^2\,b^4\,c^8\,d^2\,f^3-32\,B^2\,b^4\,c^6\,d^4\,f^3+32\,B^2\,b^4\,c^2\,d^8\,f^3+16\,B^2\,b^4\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}}{64\,B^3\,a^3\,b^3\,d^9\,f^2-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(32\,B\,b^2\,d^{12}\,f^4-32\,B\,a^2\,d^{12}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-96\,B\,a^2\,c^2\,d^{10}\,f^4-64\,B\,a^2\,c^4\,d^8\,f^4+64\,B\,a^2\,c^6\,d^6\,f^4+96\,B\,a^2\,c^8\,d^4\,f^4+32\,B\,a^2\,c^{10}\,d^2\,f^4+96\,B\,b^2\,c^2\,d^{10}\,f^4+64\,B\,b^2\,c^4\,d^8\,f^4-64\,B\,b^2\,c^6\,d^6\,f^4-96\,B\,b^2\,c^8\,d^4\,f^4-32\,B\,b^2\,c^{10}\,d^2\,f^4+128\,B\,a\,b\,c\,d^{11}\,f^4+512\,B\,a\,b\,c^3\,d^9\,f^4+768\,B\,a\,b\,c^5\,d^7\,f^4+512\,B\,a\,b\,c^7\,d^5\,f^4+128\,B\,a\,b\,c^9\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^8\,d^2\,f^3-32\,B^2\,a^4\,c^6\,d^4\,f^3+32\,B^2\,a^4\,c^2\,d^8\,f^3+16\,B^2\,a^4\,d^{10}\,f^3-128\,B^2\,a^3\,b\,c^7\,d^3\,f^3-384\,B^2\,a^3\,b\,c^5\,d^5\,f^3-384\,B^2\,a^3\,b\,c^3\,d^7\,f^3-128\,B^2\,a^3\,b\,c\,d^9\,f^3+96\,B^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,B^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,B^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,B^2\,a^2\,b^2\,d^{10}\,f^3+128\,B^2\,a\,b^3\,c^7\,d^3\,f^3+384\,B^2\,a\,b^3\,c^5\,d^5\,f^3+384\,B^2\,a\,b^3\,c^3\,d^7\,f^3+128\,B^2\,a\,b^3\,c\,d^9\,f^3-16\,B^2\,b^4\,c^8\,d^2\,f^3-32\,B^2\,b^4\,c^6\,d^4\,f^3+32\,B^2\,b^4\,c^2\,d^8\,f^3+16\,B^2\,b^4\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,B\,a^2\,d^{12}\,f^4+32\,B\,b^2\,d^{12}\,f^4-96\,B\,a^2\,c^2\,d^{10}\,f^4-64\,B\,a^2\,c^4\,d^8\,f^4+64\,B\,a^2\,c^6\,d^6\,f^4+96\,B\,a^2\,c^8\,d^4\,f^4+32\,B\,a^2\,c^{10}\,d^2\,f^4+96\,B\,b^2\,c^2\,d^{10}\,f^4+64\,B\,b^2\,c^4\,d^8\,f^4-64\,B\,b^2\,c^6\,d^6\,f^4-96\,B\,b^2\,c^8\,d^4\,f^4-32\,B\,b^2\,c^{10}\,d^2\,f^4+128\,B\,a\,b\,c\,d^{11}\,f^4+512\,B\,a\,b\,c^3\,d^9\,f^4+768\,B\,a\,b\,c^5\,d^7\,f^4+512\,B\,a\,b\,c^7\,d^5\,f^4+128\,B\,a\,b\,c^9\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^8\,d^2\,f^3-32\,B^2\,a^4\,c^6\,d^4\,f^3+32\,B^2\,a^4\,c^2\,d^8\,f^3+16\,B^2\,a^4\,d^{10}\,f^3-128\,B^2\,a^3\,b\,c^7\,d^3\,f^3-384\,B^2\,a^3\,b\,c^5\,d^5\,f^3-384\,B^2\,a^3\,b\,c^3\,d^7\,f^3-128\,B^2\,a^3\,b\,c\,d^9\,f^3+96\,B^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,B^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,B^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,B^2\,a^2\,b^2\,d^{10}\,f^3+128\,B^2\,a\,b^3\,c^7\,d^3\,f^3+384\,B^2\,a\,b^3\,c^5\,d^5\,f^3+384\,B^2\,a\,b^3\,c^3\,d^7\,f^3+128\,B^2\,a\,b^3\,c\,d^9\,f^3-16\,B^2\,b^4\,c^8\,d^2\,f^3-32\,B^2\,b^4\,c^6\,d^4\,f^3+32\,B^2\,b^4\,c^2\,d^8\,f^3+16\,B^2\,b^4\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}+48\,B^3\,a^6\,c^3\,d^6\,f^2+48\,B^3\,a^6\,c^5\,d^4\,f^2+16\,B^3\,a^6\,c^7\,d^2\,f^2-48\,B^3\,b^6\,c^3\,d^6\,f^2-48\,B^3\,b^6\,c^5\,d^4\,f^2-16\,B^3\,b^6\,c^7\,d^2\,f^2+32\,B^3\,a\,b^5\,d^9\,f^2+32\,B^3\,a^5\,b\,d^9\,f^2+16\,B^3\,a^6\,c\,d^8\,f^2-16\,B^3\,b^6\,c\,d^8\,f^2+96\,B^3\,a\,b^5\,c^2\,d^7\,f^2+96\,B^3\,a\,b^5\,c^4\,d^5\,f^2+32\,B^3\,a\,b^5\,c^6\,d^3\,f^2-16\,B^3\,a^2\,b^4\,c\,d^8\,f^2+16\,B^3\,a^4\,b^2\,c\,d^8\,f^2+96\,B^3\,a^5\,b\,c^2\,d^7\,f^2+96\,B^3\,a^5\,b\,c^4\,d^5\,f^2+32\,B^3\,a^5\,b\,c^6\,d^3\,f^2-48\,B^3\,a^2\,b^4\,c^3\,d^6\,f^2-48\,B^3\,a^2\,b^4\,c^5\,d^4\,f^2-16\,B^3\,a^2\,b^4\,c^7\,d^2\,f^2+192\,B^3\,a^3\,b^3\,c^2\,d^7\,f^2+192\,B^3\,a^3\,b^3\,c^4\,d^5\,f^2+64\,B^3\,a^3\,b^3\,c^6\,d^3\,f^2+48\,B^3\,a^4\,b^2\,c^3\,d^6\,f^2+48\,B^3\,a^4\,b^2\,c^5\,d^4\,f^2+16\,B^3\,a^4\,b^2\,c^7\,d^2\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}-4\,B^2\,a^4\,c^3\,f^2-4\,B^2\,b^4\,c^3\,f^2+24\,B^2\,a^2\,b^2\,c^3\,f^2-16\,B^2\,a\,b^3\,d^3\,f^2+16\,B^2\,a^3\,b\,d^3\,f^2+12\,B^2\,a^4\,c\,d^2\,f^2+12\,B^2\,b^4\,c\,d^2\,f^2+48\,B^2\,a\,b^3\,c^2\,d\,f^2-48\,B^2\,a^3\,b\,c^2\,d\,f^2-72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,B\,a^2\,d^{12}\,f^4+32\,B\,b^2\,d^{12}\,f^4-96\,B\,a^2\,c^2\,d^{10}\,f^4-64\,B\,a^2\,c^4\,d^8\,f^4+64\,B\,a^2\,c^6\,d^6\,f^4+96\,B\,a^2\,c^8\,d^4\,f^4+32\,B\,a^2\,c^{10}\,d^2\,f^4+96\,B\,b^2\,c^2\,d^{10}\,f^4+64\,B\,b^2\,c^4\,d^8\,f^4-64\,B\,b^2\,c^6\,d^6\,f^4-96\,B\,b^2\,c^8\,d^4\,f^4-32\,B\,b^2\,c^{10}\,d^2\,f^4+128\,B\,a\,b\,c\,d^{11}\,f^4+512\,B\,a\,b\,c^3\,d^9\,f^4+768\,B\,a\,b\,c^5\,d^7\,f^4+512\,B\,a\,b\,c^7\,d^5\,f^4+128\,B\,a\,b\,c^9\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^8\,d^2\,f^3-32\,B^2\,a^4\,c^6\,d^4\,f^3+32\,B^2\,a^4\,c^2\,d^8\,f^3+16\,B^2\,a^4\,d^{10}\,f^3-128\,B^2\,a^3\,b\,c^7\,d^3\,f^3-384\,B^2\,a^3\,b\,c^5\,d^5\,f^3-384\,B^2\,a^3\,b\,c^3\,d^7\,f^3-128\,B^2\,a^3\,b\,c\,d^9\,f^3+96\,B^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,B^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,B^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,B^2\,a^2\,b^2\,d^{10}\,f^3+128\,B^2\,a\,b^3\,c^7\,d^3\,f^3+384\,B^2\,a\,b^3\,c^5\,d^5\,f^3+384\,B^2\,a\,b^3\,c^3\,d^7\,f^3+128\,B^2\,a\,b^3\,c\,d^9\,f^3-16\,B^2\,b^4\,c^8\,d^2\,f^3-32\,B^2\,b^4\,c^6\,d^4\,f^3+32\,B^2\,b^4\,c^2\,d^8\,f^3+16\,B^2\,b^4\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(32\,B\,b^2\,d^{12}\,f^4-32\,B\,a^2\,d^{12}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-96\,B\,a^2\,c^2\,d^{10}\,f^4-64\,B\,a^2\,c^4\,d^8\,f^4+64\,B\,a^2\,c^6\,d^6\,f^4+96\,B\,a^2\,c^8\,d^4\,f^4+32\,B\,a^2\,c^{10}\,d^2\,f^4+96\,B\,b^2\,c^2\,d^{10}\,f^4+64\,B\,b^2\,c^4\,d^8\,f^4-64\,B\,b^2\,c^6\,d^6\,f^4-96\,B\,b^2\,c^8\,d^4\,f^4-32\,B\,b^2\,c^{10}\,d^2\,f^4+128\,B\,a\,b\,c\,d^{11}\,f^4+512\,B\,a\,b\,c^3\,d^9\,f^4+768\,B\,a\,b\,c^5\,d^7\,f^4+512\,B\,a\,b\,c^7\,d^5\,f^4+128\,B\,a\,b\,c^9\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^8\,d^2\,f^3-32\,B^2\,a^4\,c^6\,d^4\,f^3+32\,B^2\,a^4\,c^2\,d^8\,f^3+16\,B^2\,a^4\,d^{10}\,f^3-128\,B^2\,a^3\,b\,c^7\,d^3\,f^3-384\,B^2\,a^3\,b\,c^5\,d^5\,f^3-384\,B^2\,a^3\,b\,c^3\,d^7\,f^3-128\,B^2\,a^3\,b\,c\,d^9\,f^3+96\,B^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,B^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,B^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,B^2\,a^2\,b^2\,d^{10}\,f^3+128\,B^2\,a\,b^3\,c^7\,d^3\,f^3+384\,B^2\,a\,b^3\,c^5\,d^5\,f^3+384\,B^2\,a\,b^3\,c^3\,d^7\,f^3+128\,B^2\,a\,b^3\,c\,d^9\,f^3-16\,B^2\,b^4\,c^8\,d^2\,f^3-32\,B^2\,b^4\,c^6\,d^4\,f^3+32\,B^2\,b^4\,c^2\,d^8\,f^3+16\,B^2\,b^4\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}}{64\,B^3\,a^3\,b^3\,d^9\,f^2-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(32\,B\,b^2\,d^{12}\,f^4-32\,B\,a^2\,d^{12}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-96\,B\,a^2\,c^2\,d^{10}\,f^4-64\,B\,a^2\,c^4\,d^8\,f^4+64\,B\,a^2\,c^6\,d^6\,f^4+96\,B\,a^2\,c^8\,d^4\,f^4+32\,B\,a^2\,c^{10}\,d^2\,f^4+96\,B\,b^2\,c^2\,d^{10}\,f^4+64\,B\,b^2\,c^4\,d^8\,f^4-64\,B\,b^2\,c^6\,d^6\,f^4-96\,B\,b^2\,c^8\,d^4\,f^4-32\,B\,b^2\,c^{10}\,d^2\,f^4+128\,B\,a\,b\,c\,d^{11}\,f^4+512\,B\,a\,b\,c^3\,d^9\,f^4+768\,B\,a\,b\,c^5\,d^7\,f^4+512\,B\,a\,b\,c^7\,d^5\,f^4+128\,B\,a\,b\,c^9\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^8\,d^2\,f^3-32\,B^2\,a^4\,c^6\,d^4\,f^3+32\,B^2\,a^4\,c^2\,d^8\,f^3+16\,B^2\,a^4\,d^{10}\,f^3-128\,B^2\,a^3\,b\,c^7\,d^3\,f^3-384\,B^2\,a^3\,b\,c^5\,d^5\,f^3-384\,B^2\,a^3\,b\,c^3\,d^7\,f^3-128\,B^2\,a^3\,b\,c\,d^9\,f^3+96\,B^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,B^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,B^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,B^2\,a^2\,b^2\,d^{10}\,f^3+128\,B^2\,a\,b^3\,c^7\,d^3\,f^3+384\,B^2\,a\,b^3\,c^5\,d^5\,f^3+384\,B^2\,a\,b^3\,c^3\,d^7\,f^3+128\,B^2\,a\,b^3\,c\,d^9\,f^3-16\,B^2\,b^4\,c^8\,d^2\,f^3-32\,B^2\,b^4\,c^6\,d^4\,f^3+32\,B^2\,b^4\,c^2\,d^8\,f^3+16\,B^2\,b^4\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,B\,a^2\,d^{12}\,f^4+32\,B\,b^2\,d^{12}\,f^4-96\,B\,a^2\,c^2\,d^{10}\,f^4-64\,B\,a^2\,c^4\,d^8\,f^4+64\,B\,a^2\,c^6\,d^6\,f^4+96\,B\,a^2\,c^8\,d^4\,f^4+32\,B\,a^2\,c^{10}\,d^2\,f^4+96\,B\,b^2\,c^2\,d^{10}\,f^4+64\,B\,b^2\,c^4\,d^8\,f^4-64\,B\,b^2\,c^6\,d^6\,f^4-96\,B\,b^2\,c^8\,d^4\,f^4-32\,B\,b^2\,c^{10}\,d^2\,f^4+128\,B\,a\,b\,c\,d^{11}\,f^4+512\,B\,a\,b\,c^3\,d^9\,f^4+768\,B\,a\,b\,c^5\,d^7\,f^4+512\,B\,a\,b\,c^7\,d^5\,f^4+128\,B\,a\,b\,c^9\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^8\,d^2\,f^3-32\,B^2\,a^4\,c^6\,d^4\,f^3+32\,B^2\,a^4\,c^2\,d^8\,f^3+16\,B^2\,a^4\,d^{10}\,f^3-128\,B^2\,a^3\,b\,c^7\,d^3\,f^3-384\,B^2\,a^3\,b\,c^5\,d^5\,f^3-384\,B^2\,a^3\,b\,c^3\,d^7\,f^3-128\,B^2\,a^3\,b\,c\,d^9\,f^3+96\,B^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,B^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,B^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,B^2\,a^2\,b^2\,d^{10}\,f^3+128\,B^2\,a\,b^3\,c^7\,d^3\,f^3+384\,B^2\,a\,b^3\,c^5\,d^5\,f^3+384\,B^2\,a\,b^3\,c^3\,d^7\,f^3+128\,B^2\,a\,b^3\,c\,d^9\,f^3-16\,B^2\,b^4\,c^8\,d^2\,f^3-32\,B^2\,b^4\,c^6\,d^4\,f^3+32\,B^2\,b^4\,c^2\,d^8\,f^3+16\,B^2\,b^4\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}+48\,B^3\,a^6\,c^3\,d^6\,f^2+48\,B^3\,a^6\,c^5\,d^4\,f^2+16\,B^3\,a^6\,c^7\,d^2\,f^2-48\,B^3\,b^6\,c^3\,d^6\,f^2-48\,B^3\,b^6\,c^5\,d^4\,f^2-16\,B^3\,b^6\,c^7\,d^2\,f^2+32\,B^3\,a\,b^5\,d^9\,f^2+32\,B^3\,a^5\,b\,d^9\,f^2+16\,B^3\,a^6\,c\,d^8\,f^2-16\,B^3\,b^6\,c\,d^8\,f^2+96\,B^3\,a\,b^5\,c^2\,d^7\,f^2+96\,B^3\,a\,b^5\,c^4\,d^5\,f^2+32\,B^3\,a\,b^5\,c^6\,d^3\,f^2-16\,B^3\,a^2\,b^4\,c\,d^8\,f^2+16\,B^3\,a^4\,b^2\,c\,d^8\,f^2+96\,B^3\,a^5\,b\,c^2\,d^7\,f^2+96\,B^3\,a^5\,b\,c^4\,d^5\,f^2+32\,B^3\,a^5\,b\,c^6\,d^3\,f^2-48\,B^3\,a^2\,b^4\,c^3\,d^6\,f^2-48\,B^3\,a^2\,b^4\,c^5\,d^4\,f^2-16\,B^3\,a^2\,b^4\,c^7\,d^2\,f^2+192\,B^3\,a^3\,b^3\,c^2\,d^7\,f^2+192\,B^3\,a^3\,b^3\,c^4\,d^5\,f^2+64\,B^3\,a^3\,b^3\,c^6\,d^3\,f^2+48\,B^3\,a^4\,b^2\,c^3\,d^6\,f^2+48\,B^3\,a^4\,b^2\,c^5\,d^4\,f^2+16\,B^3\,a^4\,b^2\,c^7\,d^2\,f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^3\,f^2-24\,B^2\,a^4\,c\,d^2\,f^2+96\,B^2\,a^3\,b\,c^2\,d\,f^2-32\,B^2\,a^3\,b\,d^3\,f^2-48\,B^2\,a^2\,b^2\,c^3\,f^2+144\,B^2\,a^2\,b^2\,c\,d^2\,f^2-96\,B^2\,a\,b^3\,c^2\,d\,f^2+32\,B^2\,a\,b^3\,d^3\,f^2+8\,B^2\,b^4\,c^3\,f^2-24\,B^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)}+4\,B^2\,a^4\,c^3\,f^2+4\,B^2\,b^4\,c^3\,f^2-24\,B^2\,a^2\,b^2\,c^3\,f^2+16\,B^2\,a\,b^3\,d^3\,f^2-16\,B^2\,a^3\,b\,d^3\,f^2-12\,B^2\,a^4\,c\,d^2\,f^2-12\,B^2\,b^4\,c\,d^2\,f^2-48\,B^2\,a\,b^3\,c^2\,d\,f^2+48\,B^2\,a^3\,b\,c^2\,d\,f^2+72\,B^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^8\,d^2\,f^3-32\,C^2\,a^4\,c^6\,d^4\,f^3+32\,C^2\,a^4\,c^2\,d^8\,f^3+16\,C^2\,a^4\,d^{10}\,f^3-128\,C^2\,a^3\,b\,c^7\,d^3\,f^3-384\,C^2\,a^3\,b\,c^5\,d^5\,f^3-384\,C^2\,a^3\,b\,c^3\,d^7\,f^3-128\,C^2\,a^3\,b\,c\,d^9\,f^3+96\,C^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,C^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,C^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,C^2\,a^2\,b^2\,d^{10}\,f^3+128\,C^2\,a\,b^3\,c^7\,d^3\,f^3+384\,C^2\,a\,b^3\,c^5\,d^5\,f^3+384\,C^2\,a\,b^3\,c^3\,d^7\,f^3+128\,C^2\,a\,b^3\,c\,d^9\,f^3-16\,C^2\,b^4\,c^8\,d^2\,f^3-32\,C^2\,b^4\,c^6\,d^4\,f^3+32\,C^2\,b^4\,c^2\,d^8\,f^3+16\,C^2\,b^4\,d^{10}\,f^3\right)-\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-64\,C\,a^2\,c\,d^{11}\,f^4+64\,C\,b^2\,c\,d^{11}\,f^4-256\,C\,a^2\,c^3\,d^9\,f^4-384\,C\,a^2\,c^5\,d^7\,f^4-256\,C\,a^2\,c^7\,d^5\,f^4-64\,C\,a^2\,c^9\,d^3\,f^4+256\,C\,b^2\,c^3\,d^9\,f^4+384\,C\,b^2\,c^5\,d^7\,f^4+256\,C\,b^2\,c^7\,d^5\,f^4+64\,C\,b^2\,c^9\,d^3\,f^4-64\,C\,a\,b\,d^{12}\,f^4-192\,C\,a\,b\,c^2\,d^{10}\,f^4-128\,C\,a\,b\,c^4\,d^8\,f^4+128\,C\,a\,b\,c^6\,d^6\,f^4+192\,C\,a\,b\,c^8\,d^4\,f^4+64\,C\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}+\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^8\,d^2\,f^3-32\,C^2\,a^4\,c^6\,d^4\,f^3+32\,C^2\,a^4\,c^2\,d^8\,f^3+16\,C^2\,a^4\,d^{10}\,f^3-128\,C^2\,a^3\,b\,c^7\,d^3\,f^3-384\,C^2\,a^3\,b\,c^5\,d^5\,f^3-384\,C^2\,a^3\,b\,c^3\,d^7\,f^3-128\,C^2\,a^3\,b\,c\,d^9\,f^3+96\,C^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,C^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,C^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,C^2\,a^2\,b^2\,d^{10}\,f^3+128\,C^2\,a\,b^3\,c^7\,d^3\,f^3+384\,C^2\,a\,b^3\,c^5\,d^5\,f^3+384\,C^2\,a\,b^3\,c^3\,d^7\,f^3+128\,C^2\,a\,b^3\,c\,d^9\,f^3-16\,C^2\,b^4\,c^8\,d^2\,f^3-32\,C^2\,b^4\,c^6\,d^4\,f^3+32\,C^2\,b^4\,c^2\,d^8\,f^3+16\,C^2\,b^4\,d^{10}\,f^3\right)-\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+64\,C\,a^2\,c\,d^{11}\,f^4-64\,C\,b^2\,c\,d^{11}\,f^4+256\,C\,a^2\,c^3\,d^9\,f^4+384\,C\,a^2\,c^5\,d^7\,f^4+256\,C\,a^2\,c^7\,d^5\,f^4+64\,C\,a^2\,c^9\,d^3\,f^4-256\,C\,b^2\,c^3\,d^9\,f^4-384\,C\,b^2\,c^5\,d^7\,f^4-256\,C\,b^2\,c^7\,d^5\,f^4-64\,C\,b^2\,c^9\,d^3\,f^4+64\,C\,a\,b\,d^{12}\,f^4+192\,C\,a\,b\,c^2\,d^{10}\,f^4+128\,C\,a\,b\,c^4\,d^8\,f^4-128\,C\,a\,b\,c^6\,d^6\,f^4-192\,C\,a\,b\,c^8\,d^4\,f^4-64\,C\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^8\,d^2\,f^3-32\,C^2\,a^4\,c^6\,d^4\,f^3+32\,C^2\,a^4\,c^2\,d^8\,f^3+16\,C^2\,a^4\,d^{10}\,f^3-128\,C^2\,a^3\,b\,c^7\,d^3\,f^3-384\,C^2\,a^3\,b\,c^5\,d^5\,f^3-384\,C^2\,a^3\,b\,c^3\,d^7\,f^3-128\,C^2\,a^3\,b\,c\,d^9\,f^3+96\,C^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,C^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,C^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,C^2\,a^2\,b^2\,d^{10}\,f^3+128\,C^2\,a\,b^3\,c^7\,d^3\,f^3+384\,C^2\,a\,b^3\,c^5\,d^5\,f^3+384\,C^2\,a\,b^3\,c^3\,d^7\,f^3+128\,C^2\,a\,b^3\,c\,d^9\,f^3-16\,C^2\,b^4\,c^8\,d^2\,f^3-32\,C^2\,b^4\,c^6\,d^4\,f^3+32\,C^2\,b^4\,c^2\,d^8\,f^3+16\,C^2\,b^4\,d^{10}\,f^3\right)-\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-64\,C\,a^2\,c\,d^{11}\,f^4+64\,C\,b^2\,c\,d^{11}\,f^4-256\,C\,a^2\,c^3\,d^9\,f^4-384\,C\,a^2\,c^5\,d^7\,f^4-256\,C\,a^2\,c^7\,d^5\,f^4-64\,C\,a^2\,c^9\,d^3\,f^4+256\,C\,b^2\,c^3\,d^9\,f^4+384\,C\,b^2\,c^5\,d^7\,f^4+256\,C\,b^2\,c^7\,d^5\,f^4+64\,C\,b^2\,c^9\,d^3\,f^4-64\,C\,a\,b\,d^{12}\,f^4-192\,C\,a\,b\,c^2\,d^{10}\,f^4-128\,C\,a\,b\,c^4\,d^8\,f^4+128\,C\,a\,b\,c^6\,d^6\,f^4+192\,C\,a\,b\,c^8\,d^4\,f^4+64\,C\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^8\,d^2\,f^3-32\,C^2\,a^4\,c^6\,d^4\,f^3+32\,C^2\,a^4\,c^2\,d^8\,f^3+16\,C^2\,a^4\,d^{10}\,f^3-128\,C^2\,a^3\,b\,c^7\,d^3\,f^3-384\,C^2\,a^3\,b\,c^5\,d^5\,f^3-384\,C^2\,a^3\,b\,c^3\,d^7\,f^3-128\,C^2\,a^3\,b\,c\,d^9\,f^3+96\,C^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,C^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,C^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,C^2\,a^2\,b^2\,d^{10}\,f^3+128\,C^2\,a\,b^3\,c^7\,d^3\,f^3+384\,C^2\,a\,b^3\,c^5\,d^5\,f^3+384\,C^2\,a\,b^3\,c^3\,d^7\,f^3+128\,C^2\,a\,b^3\,c\,d^9\,f^3-16\,C^2\,b^4\,c^8\,d^2\,f^3-32\,C^2\,b^4\,c^6\,d^4\,f^3+32\,C^2\,b^4\,c^2\,d^8\,f^3+16\,C^2\,b^4\,d^{10}\,f^3\right)-\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+64\,C\,a^2\,c\,d^{11}\,f^4-64\,C\,b^2\,c\,d^{11}\,f^4+256\,C\,a^2\,c^3\,d^9\,f^4+384\,C\,a^2\,c^5\,d^7\,f^4+256\,C\,a^2\,c^7\,d^5\,f^4+64\,C\,a^2\,c^9\,d^3\,f^4-256\,C\,b^2\,c^3\,d^9\,f^4-384\,C\,b^2\,c^5\,d^7\,f^4-256\,C\,b^2\,c^7\,d^5\,f^4-64\,C\,b^2\,c^9\,d^3\,f^4+64\,C\,a\,b\,d^{12}\,f^4+192\,C\,a\,b\,c^2\,d^{10}\,f^4+128\,C\,a\,b\,c^4\,d^8\,f^4-128\,C\,a\,b\,c^6\,d^6\,f^4-192\,C\,a\,b\,c^8\,d^4\,f^4-64\,C\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-16\,C^3\,a^6\,d^9\,f^2+16\,C^3\,b^6\,d^9\,f^2+16\,C^3\,a^2\,b^4\,d^9\,f^2-16\,C^3\,a^4\,b^2\,d^9\,f^2-48\,C^3\,a^6\,c^2\,d^7\,f^2-48\,C^3\,a^6\,c^4\,d^5\,f^2-16\,C^3\,a^6\,c^6\,d^3\,f^2+48\,C^3\,b^6\,c^2\,d^7\,f^2+48\,C^3\,b^6\,c^4\,d^5\,f^2+16\,C^3\,b^6\,c^6\,d^3\,f^2+32\,C^3\,a\,b^5\,c\,d^8\,f^2+32\,C^3\,a^5\,b\,c\,d^8\,f^2+96\,C^3\,a\,b^5\,c^3\,d^6\,f^2+96\,C^3\,a\,b^5\,c^5\,d^4\,f^2+32\,C^3\,a\,b^5\,c^7\,d^2\,f^2+64\,C^3\,a^3\,b^3\,c\,d^8\,f^2+96\,C^3\,a^5\,b\,c^3\,d^6\,f^2+96\,C^3\,a^5\,b\,c^5\,d^4\,f^2+32\,C^3\,a^5\,b\,c^7\,d^2\,f^2+48\,C^3\,a^2\,b^4\,c^2\,d^7\,f^2+48\,C^3\,a^2\,b^4\,c^4\,d^5\,f^2+16\,C^3\,a^2\,b^4\,c^6\,d^3\,f^2+192\,C^3\,a^3\,b^3\,c^3\,d^6\,f^2+192\,C^3\,a^3\,b^3\,c^5\,d^4\,f^2+64\,C^3\,a^3\,b^3\,c^7\,d^2\,f^2-48\,C^3\,a^4\,b^2\,c^2\,d^7\,f^2-48\,C^3\,a^4\,b^2\,c^4\,d^5\,f^2-16\,C^3\,a^4\,b^2\,c^6\,d^3\,f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}-4\,C^2\,a^4\,c^3\,f^2-4\,C^2\,b^4\,c^3\,f^2+24\,C^2\,a^2\,b^2\,c^3\,f^2-16\,C^2\,a\,b^3\,d^3\,f^2+16\,C^2\,a^3\,b\,d^3\,f^2+12\,C^2\,a^4\,c\,d^2\,f^2+12\,C^2\,b^4\,c\,d^2\,f^2+48\,C^2\,a\,b^3\,c^2\,d\,f^2-48\,C^2\,a^3\,b\,c^2\,d\,f^2-72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^8\,d^2\,f^3-32\,C^2\,a^4\,c^6\,d^4\,f^3+32\,C^2\,a^4\,c^2\,d^8\,f^3+16\,C^2\,a^4\,d^{10}\,f^3-128\,C^2\,a^3\,b\,c^7\,d^3\,f^3-384\,C^2\,a^3\,b\,c^5\,d^5\,f^3-384\,C^2\,a^3\,b\,c^3\,d^7\,f^3-128\,C^2\,a^3\,b\,c\,d^9\,f^3+96\,C^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,C^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,C^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,C^2\,a^2\,b^2\,d^{10}\,f^3+128\,C^2\,a\,b^3\,c^7\,d^3\,f^3+384\,C^2\,a\,b^3\,c^5\,d^5\,f^3+384\,C^2\,a\,b^3\,c^3\,d^7\,f^3+128\,C^2\,a\,b^3\,c\,d^9\,f^3-16\,C^2\,b^4\,c^8\,d^2\,f^3-32\,C^2\,b^4\,c^6\,d^4\,f^3+32\,C^2\,b^4\,c^2\,d^8\,f^3+16\,C^2\,b^4\,d^{10}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-64\,C\,a^2\,c\,d^{11}\,f^4+64\,C\,b^2\,c\,d^{11}\,f^4-256\,C\,a^2\,c^3\,d^9\,f^4-384\,C\,a^2\,c^5\,d^7\,f^4-256\,C\,a^2\,c^7\,d^5\,f^4-64\,C\,a^2\,c^9\,d^3\,f^4+256\,C\,b^2\,c^3\,d^9\,f^4+384\,C\,b^2\,c^5\,d^7\,f^4+256\,C\,b^2\,c^7\,d^5\,f^4+64\,C\,b^2\,c^9\,d^3\,f^4-64\,C\,a\,b\,d^{12}\,f^4-192\,C\,a\,b\,c^2\,d^{10}\,f^4-128\,C\,a\,b\,c^4\,d^8\,f^4+128\,C\,a\,b\,c^6\,d^6\,f^4+192\,C\,a\,b\,c^8\,d^4\,f^4+64\,C\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}+\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^8\,d^2\,f^3-32\,C^2\,a^4\,c^6\,d^4\,f^3+32\,C^2\,a^4\,c^2\,d^8\,f^3+16\,C^2\,a^4\,d^{10}\,f^3-128\,C^2\,a^3\,b\,c^7\,d^3\,f^3-384\,C^2\,a^3\,b\,c^5\,d^5\,f^3-384\,C^2\,a^3\,b\,c^3\,d^7\,f^3-128\,C^2\,a^3\,b\,c\,d^9\,f^3+96\,C^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,C^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,C^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,C^2\,a^2\,b^2\,d^{10}\,f^3+128\,C^2\,a\,b^3\,c^7\,d^3\,f^3+384\,C^2\,a\,b^3\,c^5\,d^5\,f^3+384\,C^2\,a\,b^3\,c^3\,d^7\,f^3+128\,C^2\,a\,b^3\,c\,d^9\,f^3-16\,C^2\,b^4\,c^8\,d^2\,f^3-32\,C^2\,b^4\,c^6\,d^4\,f^3+32\,C^2\,b^4\,c^2\,d^8\,f^3+16\,C^2\,b^4\,d^{10}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+64\,C\,a^2\,c\,d^{11}\,f^4-64\,C\,b^2\,c\,d^{11}\,f^4+256\,C\,a^2\,c^3\,d^9\,f^4+384\,C\,a^2\,c^5\,d^7\,f^4+256\,C\,a^2\,c^7\,d^5\,f^4+64\,C\,a^2\,c^9\,d^3\,f^4-256\,C\,b^2\,c^3\,d^9\,f^4-384\,C\,b^2\,c^5\,d^7\,f^4-256\,C\,b^2\,c^7\,d^5\,f^4-64\,C\,b^2\,c^9\,d^3\,f^4+64\,C\,a\,b\,d^{12}\,f^4+192\,C\,a\,b\,c^2\,d^{10}\,f^4+128\,C\,a\,b\,c^4\,d^8\,f^4-128\,C\,a\,b\,c^6\,d^6\,f^4-192\,C\,a\,b\,c^8\,d^4\,f^4-64\,C\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^8\,d^2\,f^3-32\,C^2\,a^4\,c^6\,d^4\,f^3+32\,C^2\,a^4\,c^2\,d^8\,f^3+16\,C^2\,a^4\,d^{10}\,f^3-128\,C^2\,a^3\,b\,c^7\,d^3\,f^3-384\,C^2\,a^3\,b\,c^5\,d^5\,f^3-384\,C^2\,a^3\,b\,c^3\,d^7\,f^3-128\,C^2\,a^3\,b\,c\,d^9\,f^3+96\,C^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,C^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,C^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,C^2\,a^2\,b^2\,d^{10}\,f^3+128\,C^2\,a\,b^3\,c^7\,d^3\,f^3+384\,C^2\,a\,b^3\,c^5\,d^5\,f^3+384\,C^2\,a\,b^3\,c^3\,d^7\,f^3+128\,C^2\,a\,b^3\,c\,d^9\,f^3-16\,C^2\,b^4\,c^8\,d^2\,f^3-32\,C^2\,b^4\,c^6\,d^4\,f^3+32\,C^2\,b^4\,c^2\,d^8\,f^3+16\,C^2\,b^4\,d^{10}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-64\,C\,a^2\,c\,d^{11}\,f^4+64\,C\,b^2\,c\,d^{11}\,f^4-256\,C\,a^2\,c^3\,d^9\,f^4-384\,C\,a^2\,c^5\,d^7\,f^4-256\,C\,a^2\,c^7\,d^5\,f^4-64\,C\,a^2\,c^9\,d^3\,f^4+256\,C\,b^2\,c^3\,d^9\,f^4+384\,C\,b^2\,c^5\,d^7\,f^4+256\,C\,b^2\,c^7\,d^5\,f^4+64\,C\,b^2\,c^9\,d^3\,f^4-64\,C\,a\,b\,d^{12}\,f^4-192\,C\,a\,b\,c^2\,d^{10}\,f^4-128\,C\,a\,b\,c^4\,d^8\,f^4+128\,C\,a\,b\,c^6\,d^6\,f^4+192\,C\,a\,b\,c^8\,d^4\,f^4+64\,C\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^8\,d^2\,f^3-32\,C^2\,a^4\,c^6\,d^4\,f^3+32\,C^2\,a^4\,c^2\,d^8\,f^3+16\,C^2\,a^4\,d^{10}\,f^3-128\,C^2\,a^3\,b\,c^7\,d^3\,f^3-384\,C^2\,a^3\,b\,c^5\,d^5\,f^3-384\,C^2\,a^3\,b\,c^3\,d^7\,f^3-128\,C^2\,a^3\,b\,c\,d^9\,f^3+96\,C^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,C^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,C^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,C^2\,a^2\,b^2\,d^{10}\,f^3+128\,C^2\,a\,b^3\,c^7\,d^3\,f^3+384\,C^2\,a\,b^3\,c^5\,d^5\,f^3+384\,C^2\,a\,b^3\,c^3\,d^7\,f^3+128\,C^2\,a\,b^3\,c\,d^9\,f^3-16\,C^2\,b^4\,c^8\,d^2\,f^3-32\,C^2\,b^4\,c^6\,d^4\,f^3+32\,C^2\,b^4\,c^2\,d^8\,f^3+16\,C^2\,b^4\,d^{10}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+64\,C\,a^2\,c\,d^{11}\,f^4-64\,C\,b^2\,c\,d^{11}\,f^4+256\,C\,a^2\,c^3\,d^9\,f^4+384\,C\,a^2\,c^5\,d^7\,f^4+256\,C\,a^2\,c^7\,d^5\,f^4+64\,C\,a^2\,c^9\,d^3\,f^4-256\,C\,b^2\,c^3\,d^9\,f^4-384\,C\,b^2\,c^5\,d^7\,f^4-256\,C\,b^2\,c^7\,d^5\,f^4-64\,C\,b^2\,c^9\,d^3\,f^4+64\,C\,a\,b\,d^{12}\,f^4+192\,C\,a\,b\,c^2\,d^{10}\,f^4+128\,C\,a\,b\,c^4\,d^8\,f^4-128\,C\,a\,b\,c^6\,d^6\,f^4-192\,C\,a\,b\,c^8\,d^4\,f^4-64\,C\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-16\,C^3\,a^6\,d^9\,f^2+16\,C^3\,b^6\,d^9\,f^2+16\,C^3\,a^2\,b^4\,d^9\,f^2-16\,C^3\,a^4\,b^2\,d^9\,f^2-48\,C^3\,a^6\,c^2\,d^7\,f^2-48\,C^3\,a^6\,c^4\,d^5\,f^2-16\,C^3\,a^6\,c^6\,d^3\,f^2+48\,C^3\,b^6\,c^2\,d^7\,f^2+48\,C^3\,b^6\,c^4\,d^5\,f^2+16\,C^3\,b^6\,c^6\,d^3\,f^2+32\,C^3\,a\,b^5\,c\,d^8\,f^2+32\,C^3\,a^5\,b\,c\,d^8\,f^2+96\,C^3\,a\,b^5\,c^3\,d^6\,f^2+96\,C^3\,a\,b^5\,c^5\,d^4\,f^2+32\,C^3\,a\,b^5\,c^7\,d^2\,f^2+64\,C^3\,a^3\,b^3\,c\,d^8\,f^2+96\,C^3\,a^5\,b\,c^3\,d^6\,f^2+96\,C^3\,a^5\,b\,c^5\,d^4\,f^2+32\,C^3\,a^5\,b\,c^7\,d^2\,f^2+48\,C^3\,a^2\,b^4\,c^2\,d^7\,f^2+48\,C^3\,a^2\,b^4\,c^4\,d^5\,f^2+16\,C^3\,a^2\,b^4\,c^6\,d^3\,f^2+192\,C^3\,a^3\,b^3\,c^3\,d^6\,f^2+192\,C^3\,a^3\,b^3\,c^5\,d^4\,f^2+64\,C^3\,a^3\,b^3\,c^7\,d^2\,f^2-48\,C^3\,a^4\,b^2\,c^2\,d^7\,f^2-48\,C^3\,a^4\,b^2\,c^4\,d^5\,f^2-16\,C^3\,a^4\,b^2\,c^6\,d^3\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^3\,f^2-24\,C^2\,a^4\,c\,d^2\,f^2+96\,C^2\,a^3\,b\,c^2\,d\,f^2-32\,C^2\,a^3\,b\,d^3\,f^2-48\,C^2\,a^2\,b^2\,c^3\,f^2+144\,C^2\,a^2\,b^2\,c\,d^2\,f^2-96\,C^2\,a\,b^3\,c^2\,d\,f^2+32\,C^2\,a\,b^3\,d^3\,f^2+8\,C^2\,b^4\,c^3\,f^2-24\,C^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)}+4\,C^2\,a^4\,c^3\,f^2+4\,C^2\,b^4\,c^3\,f^2-24\,C^2\,a^2\,b^2\,c^3\,f^2+16\,C^2\,a\,b^3\,d^3\,f^2-16\,C^2\,a^3\,b\,d^3\,f^2-12\,C^2\,a^4\,c\,d^2\,f^2-12\,C^2\,b^4\,c\,d^2\,f^2-48\,C^2\,a\,b^3\,c^2\,d\,f^2+48\,C^2\,a^3\,b\,c^2\,d\,f^2+72\,C^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(-\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^8\,d^2\,f^3-32\,A^2\,a^4\,c^6\,d^4\,f^3+32\,A^2\,a^4\,c^2\,d^8\,f^3+16\,A^2\,a^4\,d^{10}\,f^3-128\,A^2\,a^3\,b\,c^7\,d^3\,f^3-384\,A^2\,a^3\,b\,c^5\,d^5\,f^3-384\,A^2\,a^3\,b\,c^3\,d^7\,f^3-128\,A^2\,a^3\,b\,c\,d^9\,f^3+96\,A^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,A^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,A^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,A^2\,a^2\,b^2\,d^{10}\,f^3+128\,A^2\,a\,b^3\,c^7\,d^3\,f^3+384\,A^2\,a\,b^3\,c^5\,d^5\,f^3+384\,A^2\,a\,b^3\,c^3\,d^7\,f^3+128\,A^2\,a\,b^3\,c\,d^9\,f^3-16\,A^2\,b^4\,c^8\,d^2\,f^3-32\,A^2\,b^4\,c^6\,d^4\,f^3+32\,A^2\,b^4\,c^2\,d^8\,f^3+16\,A^2\,b^4\,d^{10}\,f^3\right)-\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c^3\,f^2-4\,A^2\,b^4\,c^3\,f^2+24\,A^2\,a^2\,b^2\,c^3\,f^2-16\,A^2\,a\,b^3\,d^3\,f^2+16\,A^2\,a^3\,b\,d^3\,f^2+12\,A^2\,a^4\,c\,d^2\,f^2+12\,A^2\,b^4\,c\,d^2\,f^2+48\,A^2\,a\,b^3\,c^2\,d\,f^2-48\,A^2\,a^3\,b\,c^2\,d\,f^2-72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c^3\,f^2-4\,A^2\,b^4\,c^3\,f^2+24\,A^2\,a^2\,b^2\,c^3\,f^2-16\,A^2\,a\,b^3\,d^3\,f^2+16\,A^2\,a^3\,b\,d^3\,f^2+12\,A^2\,a^4\,c\,d^2\,f^2+12\,A^2\,b^4\,c\,d^2\,f^2+48\,A^2\,a\,b^3\,c^2\,d\,f^2-48\,A^2\,a^3\,b\,c^2\,d\,f^2-72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-64\,A\,a^2\,c\,d^{11}\,f^4+64\,A\,b^2\,c\,d^{11}\,f^4-256\,A\,a^2\,c^3\,d^9\,f^4-384\,A\,a^2\,c^5\,d^7\,f^4-256\,A\,a^2\,c^7\,d^5\,f^4-64\,A\,a^2\,c^9\,d^3\,f^4+256\,A\,b^2\,c^3\,d^9\,f^4+384\,A\,b^2\,c^5\,d^7\,f^4+256\,A\,b^2\,c^7\,d^5\,f^4+64\,A\,b^2\,c^9\,d^3\,f^4-64\,A\,a\,b\,d^{12}\,f^4-192\,A\,a\,b\,c^2\,d^{10}\,f^4-128\,A\,a\,b\,c^4\,d^8\,f^4+128\,A\,a\,b\,c^6\,d^6\,f^4+192\,A\,a\,b\,c^8\,d^4\,f^4+64\,A\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^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right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c^3\,f^2-4\,A^2\,b^4\,c^3\,f^2+24\,A^2\,a^2\,b^2\,c^3\,f^2-16\,A^2\,a\,b^3\,d^3\,f^2+16\,A^2\,a^3\,b\,d^3\,f^2+12\,A^2\,a^4\,c\,d^2\,f^2+12\,A^2\,b^4\,c\,d^2\,f^2+48\,A^2\,a\,b^3\,c^2\,d\,f^2-48\,A^2\,a^3\,b\,c^2\,d\,f^2-72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+64\,A\,a^2\,c\,d^{11}\,f^4-64\,A\,b^2\,c\,d^{11}\,f^4+256\,A\,a^2\,c^3\,d^9\,f^4+384\,A\,a^2\,c^5\,d^7\,f^4+256\,A\,a^2\,c^7\,d^5\,f^4+64\,A\,a^2\,c^9\,d^3\,f^4-256\,A\,b^2\,c^3\,d^9\,f^4-384\,A\,b^2\,c^5\,d^7\,f^4-256\,A\,b^2\,c^7\,d^5\,f^4-64\,A\,b^2\,c^9\,d^3\,f^4+64\,A\,a\,b\,d^{12}\,f^4+192\,A\,a\,b\,c^2\,d^{10}\,f^4+128\,A\,a\,b\,c^4\,d^8\,f^4-128\,A\,a\,b\,c^6\,d^6\,f^4-192\,A\,a\,b\,c^8\,d^4\,f^4-64\,A\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c^3\,f^2-4\,A^2\,b^4\,c^3\,f^2+24\,A^2\,a^2\,b^2\,c^3\,f^2-16\,A^2\,a\,b^3\,d^3\,f^2+16\,A^2\,a^3\,b\,d^3\,f^2+12\,A^2\,a^4\,c\,d^2\,f^2+12\,A^2\,b^4\,c\,d^2\,f^2+48\,A^2\,a\,b^3\,c^2\,d\,f^2-48\,A^2\,a^3\,b\,c^2\,d\,f^2-72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-16\,A^3\,a^6\,d^9\,f^2+16\,A^3\,b^6\,d^9\,f^2+16\,A^3\,a^2\,b^4\,d^9\,f^2-16\,A^3\,a^4\,b^2\,d^9\,f^2-48\,A^3\,a^6\,c^2\,d^7\,f^2-48\,A^3\,a^6\,c^4\,d^5\,f^2-16\,A^3\,a^6\,c^6\,d^3\,f^2+48\,A^3\,b^6\,c^2\,d^7\,f^2+48\,A^3\,b^6\,c^4\,d^5\,f^2+16\,A^3\,b^6\,c^6\,d^3\,f^2+32\,A^3\,a\,b^5\,c\,d^8\,f^2+32\,A^3\,a^5\,b\,c\,d^8\,f^2+96\,A^3\,a\,b^5\,c^3\,d^6\,f^2+96\,A^3\,a\,b^5\,c^5\,d^4\,f^2+32\,A^3\,a\,b^5\,c^7\,d^2\,f^2+64\,A^3\,a^3\,b^3\,c\,d^8\,f^2+96\,A^3\,a^5\,b\,c^3\,d^6\,f^2+96\,A^3\,a^5\,b\,c^5\,d^4\,f^2+32\,A^3\,a^5\,b\,c^7\,d^2\,f^2+48\,A^3\,a^2\,b^4\,c^2\,d^7\,f^2+48\,A^3\,a^2\,b^4\,c^4\,d^5\,f^2+16\,A^3\,a^2\,b^4\,c^6\,d^3\,f^2+192\,A^3\,a^3\,b^3\,c^3\,d^6\,f^2+192\,A^3\,a^3\,b^3\,c^5\,d^4\,f^2+64\,A^3\,a^3\,b^3\,c^7\,d^2\,f^2-48\,A^3\,a^4\,b^2\,c^2\,d^7\,f^2-48\,A^3\,a^4\,b^2\,c^4\,d^5\,f^2-16\,A^3\,a^4\,b^2\,c^6\,d^3\,f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}-4\,A^2\,a^4\,c^3\,f^2-4\,A^2\,b^4\,c^3\,f^2+24\,A^2\,a^2\,b^2\,c^3\,f^2-16\,A^2\,a\,b^3\,d^3\,f^2+16\,A^2\,a^3\,b\,d^3\,f^2+12\,A^2\,a^4\,c\,d^2\,f^2+12\,A^2\,b^4\,c\,d^2\,f^2+48\,A^2\,a\,b^3\,c^2\,d\,f^2-48\,A^2\,a^3\,b\,c^2\,d\,f^2-72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(-\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^8\,d^2\,f^3-32\,A^2\,a^4\,c^6\,d^4\,f^3+32\,A^2\,a^4\,c^2\,d^8\,f^3+16\,A^2\,a^4\,d^{10}\,f^3-128\,A^2\,a^3\,b\,c^7\,d^3\,f^3-384\,A^2\,a^3\,b\,c^5\,d^5\,f^3-384\,A^2\,a^3\,b\,c^3\,d^7\,f^3-128\,A^2\,a^3\,b\,c\,d^9\,f^3+96\,A^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,A^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,A^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,A^2\,a^2\,b^2\,d^{10}\,f^3+128\,A^2\,a\,b^3\,c^7\,d^3\,f^3+384\,A^2\,a\,b^3\,c^5\,d^5\,f^3+384\,A^2\,a\,b^3\,c^3\,d^7\,f^3+128\,A^2\,a\,b^3\,c\,d^9\,f^3-16\,A^2\,b^4\,c^8\,d^2\,f^3-32\,A^2\,b^4\,c^6\,d^4\,f^3+32\,A^2\,b^4\,c^2\,d^8\,f^3+16\,A^2\,b^4\,d^{10}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c^3\,f^2+4\,A^2\,b^4\,c^3\,f^2-24\,A^2\,a^2\,b^2\,c^3\,f^2+16\,A^2\,a\,b^3\,d^3\,f^2-16\,A^2\,a^3\,b\,d^3\,f^2-12\,A^2\,a^4\,c\,d^2\,f^2-12\,A^2\,b^4\,c\,d^2\,f^2-48\,A^2\,a\,b^3\,c^2\,d\,f^2+48\,A^2\,a^3\,b\,c^2\,d\,f^2+72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c^3\,f^2+4\,A^2\,b^4\,c^3\,f^2-24\,A^2\,a^2\,b^2\,c^3\,f^2+16\,A^2\,a\,b^3\,d^3\,f^2-16\,A^2\,a^3\,b\,d^3\,f^2-12\,A^2\,a^4\,c\,d^2\,f^2-12\,A^2\,b^4\,c\,d^2\,f^2-48\,A^2\,a\,b^3\,c^2\,d\,f^2+48\,A^2\,a^3\,b\,c^2\,d\,f^2+72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-64\,A\,a^2\,c\,d^{11}\,f^4+64\,A\,b^2\,c\,d^{11}\,f^4-256\,A\,a^2\,c^3\,d^9\,f^4-384\,A\,a^2\,c^5\,d^7\,f^4-256\,A\,a^2\,c^7\,d^5\,f^4-64\,A\,a^2\,c^9\,d^3\,f^4+256\,A\,b^2\,c^3\,d^9\,f^4+384\,A\,b^2\,c^5\,d^7\,f^4+256\,A\,b^2\,c^7\,d^5\,f^4+64\,A\,b^2\,c^9\,d^3\,f^4-64\,A\,a\,b\,d^{12}\,f^4-192\,A\,a\,b\,c^2\,d^{10}\,f^4-128\,A\,a\,b\,c^4\,d^8\,f^4+128\,A\,a\,b\,c^6\,d^6\,f^4+192\,A\,a\,b\,c^8\,d^4\,f^4+64\,A\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c^3\,f^2+4\,A^2\,b^4\,c^3\,f^2-24\,A^2\,a^2\,b^2\,c^3\,f^2+16\,A^2\,a\,b^3\,d^3\,f^2-16\,A^2\,a^3\,b\,d^3\,f^2-12\,A^2\,a^4\,c\,d^2\,f^2-12\,A^2\,b^4\,c\,d^2\,f^2-48\,A^2\,a\,b^3\,c^2\,d\,f^2+48\,A^2\,a^3\,b\,c^2\,d\,f^2+72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}+\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^8\,d^2\,f^3-32\,A^2\,a^4\,c^6\,d^4\,f^3+32\,A^2\,a^4\,c^2\,d^8\,f^3+16\,A^2\,a^4\,d^{10}\,f^3-128\,A^2\,a^3\,b\,c^7\,d^3\,f^3-384\,A^2\,a^3\,b\,c^5\,d^5\,f^3-384\,A^2\,a^3\,b\,c^3\,d^7\,f^3-128\,A^2\,a^3\,b\,c\,d^9\,f^3+96\,A^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,A^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,A^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,A^2\,a^2\,b^2\,d^{10}\,f^3+128\,A^2\,a\,b^3\,c^7\,d^3\,f^3+384\,A^2\,a\,b^3\,c^5\,d^5\,f^3+384\,A^2\,a\,b^3\,c^3\,d^7\,f^3+128\,A^2\,a\,b^3\,c\,d^9\,f^3-16\,A^2\,b^4\,c^8\,d^2\,f^3-32\,A^2\,b^4\,c^6\,d^4\,f^3+32\,A^2\,b^4\,c^2\,d^8\,f^3+16\,A^2\,b^4\,d^{10}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c^3\,f^2+4\,A^2\,b^4\,c^3\,f^2-24\,A^2\,a^2\,b^2\,c^3\,f^2+16\,A^2\,a\,b^3\,d^3\,f^2-16\,A^2\,a^3\,b\,d^3\,f^2-12\,A^2\,a^4\,c\,d^2\,f^2-12\,A^2\,b^4\,c\,d^2\,f^2-48\,A^2\,a\,b^3\,c^2\,d\,f^2+48\,A^2\,a^3\,b\,c^2\,d\,f^2+72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c^3\,f^2+4\,A^2\,b^4\,c^3\,f^2-24\,A^2\,a^2\,b^2\,c^3\,f^2+16\,A^2\,a\,b^3\,d^3\,f^2-16\,A^2\,a^3\,b\,d^3\,f^2-12\,A^2\,a^4\,c\,d^2\,f^2-12\,A^2\,b^4\,c\,d^2\,f^2-48\,A^2\,a\,b^3\,c^2\,d\,f^2+48\,A^2\,a^3\,b\,c^2\,d\,f^2+72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+64\,A\,a^2\,c\,d^{11}\,f^4-64\,A\,b^2\,c\,d^{11}\,f^4+256\,A\,a^2\,c^3\,d^9\,f^4+384\,A\,a^2\,c^5\,d^7\,f^4+256\,A\,a^2\,c^7\,d^5\,f^4+64\,A\,a^2\,c^9\,d^3\,f^4-256\,A\,b^2\,c^3\,d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,A^2\,a^3\,b\,c^7\,d^3\,f^3-384\,A^2\,a^3\,b\,c^5\,d^5\,f^3-384\,A^2\,a^3\,b\,c^3\,d^7\,f^3-128\,A^2\,a^3\,b\,c\,d^9\,f^3+96\,A^2\,a^2\,b^2\,c^8\,d^2\,f^3+192\,A^2\,a^2\,b^2\,c^6\,d^4\,f^3-192\,A^2\,a^2\,b^2\,c^2\,d^8\,f^3-96\,A^2\,a^2\,b^2\,d^{10}\,f^3+128\,A^2\,a\,b^3\,c^7\,d^3\,f^3+384\,A^2\,a\,b^3\,c^5\,d^5\,f^3+384\,A^2\,a\,b^3\,c^3\,d^7\,f^3+128\,A^2\,a\,b^3\,c\,d^9\,f^3-16\,A^2\,b^4\,c^8\,d^2\,f^3-32\,A^2\,b^4\,c^6\,d^4\,f^3+32\,A^2\,b^4\,c^2\,d^8\,f^3+16\,A^2\,b^4\,d^{10}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c^3\,f^2+4\,A^2\,b^4\,c^3\,f^2-24\,A^2\,a^2\,b^2\,c^3\,f^2+16\,A^2\,a\,b^3\,d^3\,f^2-16\,A^2\,a^3\,b\,d^3\,f^2-12\,A^2\,a^4\,c\,d^2\,f^2-12\,A^2\,b^4\,c\,d^2\,f^2-48\,A^2\,a\,b^3\,c^2\,d\,f^2+48\,A^2\,a^3\,b\,c^2\,d\,f^2+72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c^3\,f^2+4\,A^2\,b^4\,c^3\,f^2-24\,A^2\,a^2\,b^2\,c^3\,f^2+16\,A^2\,a\,b^3\,d^3\,f^2-16\,A^2\,a^3\,b\,d^3\,f^2-12\,A^2\,a^4\,c\,d^2\,f^2-12\,A^2\,b^4\,c\,d^2\,f^2-48\,A^2\,a\,b^3\,c^2\,d\,f^2+48\,A^2\,a^3\,b\,c^2\,d\,f^2+72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+64\,A\,a^2\,c\,d^{11}\,f^4-64\,A\,b^2\,c\,d^{11}\,f^4+256\,A\,a^2\,c^3\,d^9\,f^4+384\,A\,a^2\,c^5\,d^7\,f^4+256\,A\,a^2\,c^7\,d^5\,f^4+64\,A\,a^2\,c^9\,d^3\,f^4-256\,A\,b^2\,c^3\,d^9\,f^4-384\,A\,b^2\,c^5\,d^7\,f^4-256\,A\,b^2\,c^7\,d^5\,f^4-64\,A\,b^2\,c^9\,d^3\,f^4+64\,A\,a\,b\,d^{12}\,f^4+192\,A\,a\,b\,c^2\,d^{10}\,f^4+128\,A\,a\,b\,c^4\,d^8\,f^4-128\,A\,a\,b\,c^6\,d^6\,f^4-192\,A\,a\,b\,c^8\,d^4\,f^4-64\,A\,a\,b\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c^3\,f^2+4\,A^2\,b^4\,c^3\,f^2-24\,A^2\,a^2\,b^2\,c^3\,f^2+16\,A^2\,a\,b^3\,d^3\,f^2-16\,A^2\,a^3\,b\,d^3\,f^2-12\,A^2\,a^4\,c\,d^2\,f^2-12\,A^2\,b^4\,c\,d^2\,f^2-48\,A^2\,a\,b^3\,c^2\,d\,f^2+48\,A^2\,a^3\,b\,c^2\,d\,f^2+72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-16\,A^3\,a^6\,d^9\,f^2+16\,A^3\,b^6\,d^9\,f^2+16\,A^3\,a^2\,b^4\,d^9\,f^2-16\,A^3\,a^4\,b^2\,d^9\,f^2-48\,A^3\,a^6\,c^2\,d^7\,f^2-48\,A^3\,a^6\,c^4\,d^5\,f^2-16\,A^3\,a^6\,c^6\,d^3\,f^2+48\,A^3\,b^6\,c^2\,d^7\,f^2+48\,A^3\,b^6\,c^4\,d^5\,f^2+16\,A^3\,b^6\,c^6\,d^3\,f^2+32\,A^3\,a\,b^5\,c\,d^8\,f^2+32\,A^3\,a^5\,b\,c\,d^8\,f^2+96\,A^3\,a\,b^5\,c^3\,d^6\,f^2+96\,A^3\,a\,b^5\,c^5\,d^4\,f^2+32\,A^3\,a\,b^5\,c^7\,d^2\,f^2+64\,A^3\,a^3\,b^3\,c\,d^8\,f^2+96\,A^3\,a^5\,b\,c^3\,d^6\,f^2+96\,A^3\,a^5\,b\,c^5\,d^4\,f^2+32\,A^3\,a^5\,b\,c^7\,d^2\,f^2+48\,A^3\,a^2\,b^4\,c^2\,d^7\,f^2+48\,A^3\,a^2\,b^4\,c^4\,d^5\,f^2+16\,A^3\,a^2\,b^4\,c^6\,d^3\,f^2+192\,A^3\,a^3\,b^3\,c^3\,d^6\,f^2+192\,A^3\,a^3\,b^3\,c^5\,d^4\,f^2+64\,A^3\,a^3\,b^3\,c^7\,d^2\,f^2-48\,A^3\,a^4\,b^2\,c^2\,d^7\,f^2-48\,A^3\,a^4\,b^2\,c^4\,d^5\,f^2-16\,A^3\,a^4\,b^2\,c^6\,d^3\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^3\,f^2-24\,A^2\,a^4\,c\,d^2\,f^2+96\,A^2\,a^3\,b\,c^2\,d\,f^2-32\,A^2\,a^3\,b\,d^3\,f^2-48\,A^2\,a^2\,b^2\,c^3\,f^2+144\,A^2\,a^2\,b^2\,c\,d^2\,f^2-96\,A^2\,a\,b^3\,c^2\,d\,f^2+32\,A^2\,a\,b^3\,d^3\,f^2+8\,A^2\,b^4\,c^3\,f^2-24\,A^2\,b^4\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)}+4\,A^2\,a^4\,c^3\,f^2+4\,A^2\,b^4\,c^3\,f^2-24\,A^2\,a^2\,b^2\,c^3\,f^2+16\,A^2\,a\,b^3\,d^3\,f^2-16\,A^2\,a^3\,b\,d^3\,f^2-12\,A^2\,a^4\,c\,d^2\,f^2-12\,A^2\,b^4\,c\,d^2\,f^2-48\,A^2\,a\,b^3\,c^2\,d\,f^2+48\,A^2\,a^3\,b\,c^2\,d\,f^2+72\,A^2\,a^2\,b^2\,c\,d^2\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,2{}\mathrm{i}+\frac{2\,\left(B\,a^2\,c\,d^2-2\,B\,a\,b\,c^2\,d+B\,b^2\,c^3\right)}{d^2\,f\,\left(c^2+d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}+\frac{2\,B\,b^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{d^2\,f}+\frac{2\,C\,b^2\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}{3\,d^3\,f}-\frac{2\,\left(A\,a^2\,d^2-2\,A\,a\,b\,c\,d+A\,b^2\,c^2\right)}{d\,f\,\left(c^2+d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}-\frac{2\,\left(C\,a^2\,c^2\,d^2-2\,C\,a\,b\,c^3\,d+C\,b^2\,c^4\right)}{d^3\,f\,\left(c^2+d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}","Not used",1,"(2*(B*b^2*c^3 + B*a^2*c*d^2 - 2*B*a*b*c^2*d))/(d^2*f*(c^2 + d^2)*(c + d*tan(e + f*x))^(1/2)) - atan((((-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*a^2*d^12*f^4 + 32*B*b^2*d^12*f^4 - 96*B*a^2*c^2*d^10*f^4 - 64*B*a^2*c^4*d^8*f^4 + 64*B*a^2*c^6*d^6*f^4 + 96*B*a^2*c^8*d^4*f^4 + 32*B*a^2*c^10*d^2*f^4 + 96*B*b^2*c^2*d^10*f^4 + 64*B*b^2*c^4*d^8*f^4 - 64*B*b^2*c^6*d^6*f^4 - 96*B*b^2*c^8*d^4*f^4 - 32*B*b^2*c^10*d^2*f^4 + 128*B*a*b*c*d^11*f^4 + 512*B*a*b*c^3*d^9*f^4 + 768*B*a*b*c^5*d^7*f^4 + 512*B*a*b*c^7*d^5*f^4 + 128*B*a*b*c^9*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*B^2*a^4*d^10*f^3 + 16*B^2*b^4*d^10*f^3 - 96*B^2*a^2*b^2*d^10*f^3 + 32*B^2*a^4*c^2*d^8*f^3 - 32*B^2*a^4*c^6*d^4*f^3 - 16*B^2*a^4*c^8*d^2*f^3 + 32*B^2*b^4*c^2*d^8*f^3 - 32*B^2*b^4*c^6*d^4*f^3 - 16*B^2*b^4*c^8*d^2*f^3 + 128*B^2*a*b^3*c*d^9*f^3 - 128*B^2*a^3*b*c*d^9*f^3 + 384*B^2*a*b^3*c^3*d^7*f^3 + 384*B^2*a*b^3*c^5*d^5*f^3 + 128*B^2*a*b^3*c^7*d^3*f^3 - 384*B^2*a^3*b*c^3*d^7*f^3 - 384*B^2*a^3*b*c^5*d^5*f^3 - 128*B^2*a^3*b*c^7*d^3*f^3 - 192*B^2*a^2*b^2*c^2*d^8*f^3 + 192*B^2*a^2*b^2*c^6*d^4*f^3 + 96*B^2*a^2*b^2*c^8*d^2*f^3))*(-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i - ((-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(32*B*b^2*d^12*f^4 - 32*B*a^2*d^12*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 96*B*a^2*c^2*d^10*f^4 - 64*B*a^2*c^4*d^8*f^4 + 64*B*a^2*c^6*d^6*f^4 + 96*B*a^2*c^8*d^4*f^4 + 32*B*a^2*c^10*d^2*f^4 + 96*B*b^2*c^2*d^10*f^4 + 64*B*b^2*c^4*d^8*f^4 - 64*B*b^2*c^6*d^6*f^4 - 96*B*b^2*c^8*d^4*f^4 - 32*B*b^2*c^10*d^2*f^4 + 128*B*a*b*c*d^11*f^4 + 512*B*a*b*c^3*d^9*f^4 + 768*B*a*b*c^5*d^7*f^4 + 512*B*a*b*c^7*d^5*f^4 + 128*B*a*b*c^9*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*B^2*a^4*d^10*f^3 + 16*B^2*b^4*d^10*f^3 - 96*B^2*a^2*b^2*d^10*f^3 + 32*B^2*a^4*c^2*d^8*f^3 - 32*B^2*a^4*c^6*d^4*f^3 - 16*B^2*a^4*c^8*d^2*f^3 + 32*B^2*b^4*c^2*d^8*f^3 - 32*B^2*b^4*c^6*d^4*f^3 - 16*B^2*b^4*c^8*d^2*f^3 + 128*B^2*a*b^3*c*d^9*f^3 - 128*B^2*a^3*b*c*d^9*f^3 + 384*B^2*a*b^3*c^3*d^7*f^3 + 384*B^2*a*b^3*c^5*d^5*f^3 + 128*B^2*a*b^3*c^7*d^3*f^3 - 384*B^2*a^3*b*c^3*d^7*f^3 - 384*B^2*a^3*b*c^5*d^5*f^3 - 128*B^2*a^3*b*c^7*d^3*f^3 - 192*B^2*a^2*b^2*c^2*d^8*f^3 + 192*B^2*a^2*b^2*c^6*d^4*f^3 + 96*B^2*a^2*b^2*c^8*d^2*f^3))*(-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(64*B^3*a^3*b^3*d^9*f^2 - ((-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(32*B*b^2*d^12*f^4 - 32*B*a^2*d^12*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 96*B*a^2*c^2*d^10*f^4 - 64*B*a^2*c^4*d^8*f^4 + 64*B*a^2*c^6*d^6*f^4 + 96*B*a^2*c^8*d^4*f^4 + 32*B*a^2*c^10*d^2*f^4 + 96*B*b^2*c^2*d^10*f^4 + 64*B*b^2*c^4*d^8*f^4 - 64*B*b^2*c^6*d^6*f^4 - 96*B*b^2*c^8*d^4*f^4 - 32*B*b^2*c^10*d^2*f^4 + 128*B*a*b*c*d^11*f^4 + 512*B*a*b*c^3*d^9*f^4 + 768*B*a*b*c^5*d^7*f^4 + 512*B*a*b*c^7*d^5*f^4 + 128*B*a*b*c^9*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*B^2*a^4*d^10*f^3 + 16*B^2*b^4*d^10*f^3 - 96*B^2*a^2*b^2*d^10*f^3 + 32*B^2*a^4*c^2*d^8*f^3 - 32*B^2*a^4*c^6*d^4*f^3 - 16*B^2*a^4*c^8*d^2*f^3 + 32*B^2*b^4*c^2*d^8*f^3 - 32*B^2*b^4*c^6*d^4*f^3 - 16*B^2*b^4*c^8*d^2*f^3 + 128*B^2*a*b^3*c*d^9*f^3 - 128*B^2*a^3*b*c*d^9*f^3 + 384*B^2*a*b^3*c^3*d^7*f^3 + 384*B^2*a*b^3*c^5*d^5*f^3 + 128*B^2*a*b^3*c^7*d^3*f^3 - 384*B^2*a^3*b*c^3*d^7*f^3 - 384*B^2*a^3*b*c^5*d^5*f^3 - 128*B^2*a^3*b*c^7*d^3*f^3 - 192*B^2*a^2*b^2*c^2*d^8*f^3 + 192*B^2*a^2*b^2*c^6*d^4*f^3 + 96*B^2*a^2*b^2*c^8*d^2*f^3))*(-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - ((-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*a^2*d^12*f^4 + 32*B*b^2*d^12*f^4 - 96*B*a^2*c^2*d^10*f^4 - 64*B*a^2*c^4*d^8*f^4 + 64*B*a^2*c^6*d^6*f^4 + 96*B*a^2*c^8*d^4*f^4 + 32*B*a^2*c^10*d^2*f^4 + 96*B*b^2*c^2*d^10*f^4 + 64*B*b^2*c^4*d^8*f^4 - 64*B*b^2*c^6*d^6*f^4 - 96*B*b^2*c^8*d^4*f^4 - 32*B*b^2*c^10*d^2*f^4 + 128*B*a*b*c*d^11*f^4 + 512*B*a*b*c^3*d^9*f^4 + 768*B*a*b*c^5*d^7*f^4 + 512*B*a*b*c^7*d^5*f^4 + 128*B*a*b*c^9*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*B^2*a^4*d^10*f^3 + 16*B^2*b^4*d^10*f^3 - 96*B^2*a^2*b^2*d^10*f^3 + 32*B^2*a^4*c^2*d^8*f^3 - 32*B^2*a^4*c^6*d^4*f^3 - 16*B^2*a^4*c^8*d^2*f^3 + 32*B^2*b^4*c^2*d^8*f^3 - 32*B^2*b^4*c^6*d^4*f^3 - 16*B^2*b^4*c^8*d^2*f^3 + 128*B^2*a*b^3*c*d^9*f^3 - 128*B^2*a^3*b*c*d^9*f^3 + 384*B^2*a*b^3*c^3*d^7*f^3 + 384*B^2*a*b^3*c^5*d^5*f^3 + 128*B^2*a*b^3*c^7*d^3*f^3 - 384*B^2*a^3*b*c^3*d^7*f^3 - 384*B^2*a^3*b*c^5*d^5*f^3 - 128*B^2*a^3*b*c^7*d^3*f^3 - 192*B^2*a^2*b^2*c^2*d^8*f^3 + 192*B^2*a^2*b^2*c^6*d^4*f^3 + 96*B^2*a^2*b^2*c^8*d^2*f^3))*(-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) + 48*B^3*a^6*c^3*d^6*f^2 + 48*B^3*a^6*c^5*d^4*f^2 + 16*B^3*a^6*c^7*d^2*f^2 - 48*B^3*b^6*c^3*d^6*f^2 - 48*B^3*b^6*c^5*d^4*f^2 - 16*B^3*b^6*c^7*d^2*f^2 + 32*B^3*a*b^5*d^9*f^2 + 32*B^3*a^5*b*d^9*f^2 + 16*B^3*a^6*c*d^8*f^2 - 16*B^3*b^6*c*d^8*f^2 + 96*B^3*a*b^5*c^2*d^7*f^2 + 96*B^3*a*b^5*c^4*d^5*f^2 + 32*B^3*a*b^5*c^6*d^3*f^2 - 16*B^3*a^2*b^4*c*d^8*f^2 + 16*B^3*a^4*b^2*c*d^8*f^2 + 96*B^3*a^5*b*c^2*d^7*f^2 + 96*B^3*a^5*b*c^4*d^5*f^2 + 32*B^3*a^5*b*c^6*d^3*f^2 - 48*B^3*a^2*b^4*c^3*d^6*f^2 - 48*B^3*a^2*b^4*c^5*d^4*f^2 - 16*B^3*a^2*b^4*c^7*d^2*f^2 + 192*B^3*a^3*b^3*c^2*d^7*f^2 + 192*B^3*a^3*b^3*c^4*d^5*f^2 + 64*B^3*a^3*b^3*c^6*d^3*f^2 + 48*B^3*a^4*b^2*c^3*d^6*f^2 + 48*B^3*a^4*b^2*c^5*d^4*f^2 + 16*B^3*a^4*b^2*c^7*d^2*f^2))*(-(((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) - 4*B^2*a^4*c^3*f^2 - 4*B^2*b^4*c^3*f^2 + 24*B^2*a^2*b^2*c^3*f^2 - 16*B^2*a*b^3*d^3*f^2 + 16*B^2*a^3*b*d^3*f^2 + 12*B^2*a^4*c*d^2*f^2 + 12*B^2*b^4*c*d^2*f^2 + 48*B^2*a*b^3*c^2*d*f^2 - 48*B^2*a^3*b*c^2*d*f^2 - 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i - atan(((((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*a^2*d^12*f^4 + 32*B*b^2*d^12*f^4 - 96*B*a^2*c^2*d^10*f^4 - 64*B*a^2*c^4*d^8*f^4 + 64*B*a^2*c^6*d^6*f^4 + 96*B*a^2*c^8*d^4*f^4 + 32*B*a^2*c^10*d^2*f^4 + 96*B*b^2*c^2*d^10*f^4 + 64*B*b^2*c^4*d^8*f^4 - 64*B*b^2*c^6*d^6*f^4 - 96*B*b^2*c^8*d^4*f^4 - 32*B*b^2*c^10*d^2*f^4 + 128*B*a*b*c*d^11*f^4 + 512*B*a*b*c^3*d^9*f^4 + 768*B*a*b*c^5*d^7*f^4 + 512*B*a*b*c^7*d^5*f^4 + 128*B*a*b*c^9*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*B^2*a^4*d^10*f^3 + 16*B^2*b^4*d^10*f^3 - 96*B^2*a^2*b^2*d^10*f^3 + 32*B^2*a^4*c^2*d^8*f^3 - 32*B^2*a^4*c^6*d^4*f^3 - 16*B^2*a^4*c^8*d^2*f^3 + 32*B^2*b^4*c^2*d^8*f^3 - 32*B^2*b^4*c^6*d^4*f^3 - 16*B^2*b^4*c^8*d^2*f^3 + 128*B^2*a*b^3*c*d^9*f^3 - 128*B^2*a^3*b*c*d^9*f^3 + 384*B^2*a*b^3*c^3*d^7*f^3 + 384*B^2*a*b^3*c^5*d^5*f^3 + 128*B^2*a*b^3*c^7*d^3*f^3 - 384*B^2*a^3*b*c^3*d^7*f^3 - 384*B^2*a^3*b*c^5*d^5*f^3 - 128*B^2*a^3*b*c^7*d^3*f^3 - 192*B^2*a^2*b^2*c^2*d^8*f^3 + 192*B^2*a^2*b^2*c^6*d^4*f^3 + 96*B^2*a^2*b^2*c^8*d^2*f^3))*((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i - (((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(32*B*b^2*d^12*f^4 - 32*B*a^2*d^12*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 96*B*a^2*c^2*d^10*f^4 - 64*B*a^2*c^4*d^8*f^4 + 64*B*a^2*c^6*d^6*f^4 + 96*B*a^2*c^8*d^4*f^4 + 32*B*a^2*c^10*d^2*f^4 + 96*B*b^2*c^2*d^10*f^4 + 64*B*b^2*c^4*d^8*f^4 - 64*B*b^2*c^6*d^6*f^4 - 96*B*b^2*c^8*d^4*f^4 - 32*B*b^2*c^10*d^2*f^4 + 128*B*a*b*c*d^11*f^4 + 512*B*a*b*c^3*d^9*f^4 + 768*B*a*b*c^5*d^7*f^4 + 512*B*a*b*c^7*d^5*f^4 + 128*B*a*b*c^9*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*B^2*a^4*d^10*f^3 + 16*B^2*b^4*d^10*f^3 - 96*B^2*a^2*b^2*d^10*f^3 + 32*B^2*a^4*c^2*d^8*f^3 - 32*B^2*a^4*c^6*d^4*f^3 - 16*B^2*a^4*c^8*d^2*f^3 + 32*B^2*b^4*c^2*d^8*f^3 - 32*B^2*b^4*c^6*d^4*f^3 - 16*B^2*b^4*c^8*d^2*f^3 + 128*B^2*a*b^3*c*d^9*f^3 - 128*B^2*a^3*b*c*d^9*f^3 + 384*B^2*a*b^3*c^3*d^7*f^3 + 384*B^2*a*b^3*c^5*d^5*f^3 + 128*B^2*a*b^3*c^7*d^3*f^3 - 384*B^2*a^3*b*c^3*d^7*f^3 - 384*B^2*a^3*b*c^5*d^5*f^3 - 128*B^2*a^3*b*c^7*d^3*f^3 - 192*B^2*a^2*b^2*c^2*d^8*f^3 + 192*B^2*a^2*b^2*c^6*d^4*f^3 + 96*B^2*a^2*b^2*c^8*d^2*f^3))*((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(64*B^3*a^3*b^3*d^9*f^2 - (((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(32*B*b^2*d^12*f^4 - 32*B*a^2*d^12*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 96*B*a^2*c^2*d^10*f^4 - 64*B*a^2*c^4*d^8*f^4 + 64*B*a^2*c^6*d^6*f^4 + 96*B*a^2*c^8*d^4*f^4 + 32*B*a^2*c^10*d^2*f^4 + 96*B*b^2*c^2*d^10*f^4 + 64*B*b^2*c^4*d^8*f^4 - 64*B*b^2*c^6*d^6*f^4 - 96*B*b^2*c^8*d^4*f^4 - 32*B*b^2*c^10*d^2*f^4 + 128*B*a*b*c*d^11*f^4 + 512*B*a*b*c^3*d^9*f^4 + 768*B*a*b*c^5*d^7*f^4 + 512*B*a*b*c^7*d^5*f^4 + 128*B*a*b*c^9*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*B^2*a^4*d^10*f^3 + 16*B^2*b^4*d^10*f^3 - 96*B^2*a^2*b^2*d^10*f^3 + 32*B^2*a^4*c^2*d^8*f^3 - 32*B^2*a^4*c^6*d^4*f^3 - 16*B^2*a^4*c^8*d^2*f^3 + 32*B^2*b^4*c^2*d^8*f^3 - 32*B^2*b^4*c^6*d^4*f^3 - 16*B^2*b^4*c^8*d^2*f^3 + 128*B^2*a*b^3*c*d^9*f^3 - 128*B^2*a^3*b*c*d^9*f^3 + 384*B^2*a*b^3*c^3*d^7*f^3 + 384*B^2*a*b^3*c^5*d^5*f^3 + 128*B^2*a*b^3*c^7*d^3*f^3 - 384*B^2*a^3*b*c^3*d^7*f^3 - 384*B^2*a^3*b*c^5*d^5*f^3 - 128*B^2*a^3*b*c^7*d^3*f^3 - 192*B^2*a^2*b^2*c^2*d^8*f^3 + 192*B^2*a^2*b^2*c^6*d^4*f^3 + 96*B^2*a^2*b^2*c^8*d^2*f^3))*((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - (((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*a^2*d^12*f^4 + 32*B*b^2*d^12*f^4 - 96*B*a^2*c^2*d^10*f^4 - 64*B*a^2*c^4*d^8*f^4 + 64*B*a^2*c^6*d^6*f^4 + 96*B*a^2*c^8*d^4*f^4 + 32*B*a^2*c^10*d^2*f^4 + 96*B*b^2*c^2*d^10*f^4 + 64*B*b^2*c^4*d^8*f^4 - 64*B*b^2*c^6*d^6*f^4 - 96*B*b^2*c^8*d^4*f^4 - 32*B*b^2*c^10*d^2*f^4 + 128*B*a*b*c*d^11*f^4 + 512*B*a*b*c^3*d^9*f^4 + 768*B*a*b*c^5*d^7*f^4 + 512*B*a*b*c^7*d^5*f^4 + 128*B*a*b*c^9*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*B^2*a^4*d^10*f^3 + 16*B^2*b^4*d^10*f^3 - 96*B^2*a^2*b^2*d^10*f^3 + 32*B^2*a^4*c^2*d^8*f^3 - 32*B^2*a^4*c^6*d^4*f^3 - 16*B^2*a^4*c^8*d^2*f^3 + 32*B^2*b^4*c^2*d^8*f^3 - 32*B^2*b^4*c^6*d^4*f^3 - 16*B^2*b^4*c^8*d^2*f^3 + 128*B^2*a*b^3*c*d^9*f^3 - 128*B^2*a^3*b*c*d^9*f^3 + 384*B^2*a*b^3*c^3*d^7*f^3 + 384*B^2*a*b^3*c^5*d^5*f^3 + 128*B^2*a*b^3*c^7*d^3*f^3 - 384*B^2*a^3*b*c^3*d^7*f^3 - 384*B^2*a^3*b*c^5*d^5*f^3 - 128*B^2*a^3*b*c^7*d^3*f^3 - 192*B^2*a^2*b^2*c^2*d^8*f^3 + 192*B^2*a^2*b^2*c^6*d^4*f^3 + 96*B^2*a^2*b^2*c^8*d^2*f^3))*((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) + 48*B^3*a^6*c^3*d^6*f^2 + 48*B^3*a^6*c^5*d^4*f^2 + 16*B^3*a^6*c^7*d^2*f^2 - 48*B^3*b^6*c^3*d^6*f^2 - 48*B^3*b^6*c^5*d^4*f^2 - 16*B^3*b^6*c^7*d^2*f^2 + 32*B^3*a*b^5*d^9*f^2 + 32*B^3*a^5*b*d^9*f^2 + 16*B^3*a^6*c*d^8*f^2 - 16*B^3*b^6*c*d^8*f^2 + 96*B^3*a*b^5*c^2*d^7*f^2 + 96*B^3*a*b^5*c^4*d^5*f^2 + 32*B^3*a*b^5*c^6*d^3*f^2 - 16*B^3*a^2*b^4*c*d^8*f^2 + 16*B^3*a^4*b^2*c*d^8*f^2 + 96*B^3*a^5*b*c^2*d^7*f^2 + 96*B^3*a^5*b*c^4*d^5*f^2 + 32*B^3*a^5*b*c^6*d^3*f^2 - 48*B^3*a^2*b^4*c^3*d^6*f^2 - 48*B^3*a^2*b^4*c^5*d^4*f^2 - 16*B^3*a^2*b^4*c^7*d^2*f^2 + 192*B^3*a^3*b^3*c^2*d^7*f^2 + 192*B^3*a^3*b^3*c^4*d^5*f^2 + 64*B^3*a^3*b^3*c^6*d^3*f^2 + 48*B^3*a^4*b^2*c^3*d^6*f^2 + 48*B^3*a^4*b^2*c^5*d^4*f^2 + 16*B^3*a^4*b^2*c^7*d^2*f^2))*((((8*B^2*a^4*c^3*f^2 + 8*B^2*b^4*c^3*f^2 - 48*B^2*a^2*b^2*c^3*f^2 + 32*B^2*a*b^3*d^3*f^2 - 32*B^2*a^3*b*d^3*f^2 - 24*B^2*a^4*c*d^2*f^2 - 24*B^2*b^4*c*d^2*f^2 - 96*B^2*a*b^3*c^2*d*f^2 + 96*B^2*a^3*b*c^2*d*f^2 + 144*B^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2))^(1/2) + 4*B^2*a^4*c^3*f^2 + 4*B^2*b^4*c^3*f^2 - 24*B^2*a^2*b^2*c^3*f^2 + 16*B^2*a*b^3*d^3*f^2 - 16*B^2*a^3*b*d^3*f^2 - 12*B^2*a^4*c*d^2*f^2 - 12*B^2*b^4*c*d^2*f^2 - 48*B^2*a*b^3*c^2*d*f^2 + 48*B^2*a^3*b*c^2*d*f^2 + 72*B^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i - atan((((c + d*tan(e + f*x))^(1/2)*(16*C^2*a^4*d^10*f^3 + 16*C^2*b^4*d^10*f^3 - 96*C^2*a^2*b^2*d^10*f^3 + 32*C^2*a^4*c^2*d^8*f^3 - 32*C^2*a^4*c^6*d^4*f^3 - 16*C^2*a^4*c^8*d^2*f^3 + 32*C^2*b^4*c^2*d^8*f^3 - 32*C^2*b^4*c^6*d^4*f^3 - 16*C^2*b^4*c^8*d^2*f^3 + 128*C^2*a*b^3*c*d^9*f^3 - 128*C^2*a^3*b*c*d^9*f^3 + 384*C^2*a*b^3*c^3*d^7*f^3 + 384*C^2*a*b^3*c^5*d^5*f^3 + 128*C^2*a*b^3*c^7*d^3*f^3 - 384*C^2*a^3*b*c^3*d^7*f^3 - 384*C^2*a^3*b*c^5*d^5*f^3 - 128*C^2*a^3*b*c^7*d^3*f^3 - 192*C^2*a^2*b^2*c^2*d^8*f^3 + 192*C^2*a^2*b^2*c^6*d^4*f^3 + 96*C^2*a^2*b^2*c^8*d^2*f^3) - ((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 64*C*a^2*c*d^11*f^4 + 64*C*b^2*c*d^11*f^4 - 256*C*a^2*c^3*d^9*f^4 - 384*C*a^2*c^5*d^7*f^4 - 256*C*a^2*c^7*d^5*f^4 - 64*C*a^2*c^9*d^3*f^4 + 256*C*b^2*c^3*d^9*f^4 + 384*C*b^2*c^5*d^7*f^4 + 256*C*b^2*c^7*d^5*f^4 + 64*C*b^2*c^9*d^3*f^4 - 64*C*a*b*d^12*f^4 - 192*C*a*b*c^2*d^10*f^4 - 128*C*a*b*c^4*d^8*f^4 + 128*C*a*b*c^6*d^6*f^4 + 192*C*a*b*c^8*d^4*f^4 + 64*C*a*b*c^10*d^2*f^4))*((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(16*C^2*a^4*d^10*f^3 + 16*C^2*b^4*d^10*f^3 - 96*C^2*a^2*b^2*d^10*f^3 + 32*C^2*a^4*c^2*d^8*f^3 - 32*C^2*a^4*c^6*d^4*f^3 - 16*C^2*a^4*c^8*d^2*f^3 + 32*C^2*b^4*c^2*d^8*f^3 - 32*C^2*b^4*c^6*d^4*f^3 - 16*C^2*b^4*c^8*d^2*f^3 + 128*C^2*a*b^3*c*d^9*f^3 - 128*C^2*a^3*b*c*d^9*f^3 + 384*C^2*a*b^3*c^3*d^7*f^3 + 384*C^2*a*b^3*c^5*d^5*f^3 + 128*C^2*a*b^3*c^7*d^3*f^3 - 384*C^2*a^3*b*c^3*d^7*f^3 - 384*C^2*a^3*b*c^5*d^5*f^3 - 128*C^2*a^3*b*c^7*d^3*f^3 - 192*C^2*a^2*b^2*c^2*d^8*f^3 + 192*C^2*a^2*b^2*c^6*d^4*f^3 + 96*C^2*a^2*b^2*c^8*d^2*f^3) - ((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*C*a^2*c*d^11*f^4 - 64*C*b^2*c*d^11*f^4 + 256*C*a^2*c^3*d^9*f^4 + 384*C*a^2*c^5*d^7*f^4 + 256*C*a^2*c^7*d^5*f^4 + 64*C*a^2*c^9*d^3*f^4 - 256*C*b^2*c^3*d^9*f^4 - 384*C*b^2*c^5*d^7*f^4 - 256*C*b^2*c^7*d^5*f^4 - 64*C*b^2*c^9*d^3*f^4 + 64*C*a*b*d^12*f^4 + 192*C*a*b*c^2*d^10*f^4 + 128*C*a*b*c^4*d^8*f^4 - 128*C*a*b*c^6*d^6*f^4 - 192*C*a*b*c^8*d^4*f^4 - 64*C*a*b*c^10*d^2*f^4))*((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(16*C^2*a^4*d^10*f^3 + 16*C^2*b^4*d^10*f^3 - 96*C^2*a^2*b^2*d^10*f^3 + 32*C^2*a^4*c^2*d^8*f^3 - 32*C^2*a^4*c^6*d^4*f^3 - 16*C^2*a^4*c^8*d^2*f^3 + 32*C^2*b^4*c^2*d^8*f^3 - 32*C^2*b^4*c^6*d^4*f^3 - 16*C^2*b^4*c^8*d^2*f^3 + 128*C^2*a*b^3*c*d^9*f^3 - 128*C^2*a^3*b*c*d^9*f^3 + 384*C^2*a*b^3*c^3*d^7*f^3 + 384*C^2*a*b^3*c^5*d^5*f^3 + 128*C^2*a*b^3*c^7*d^3*f^3 - 384*C^2*a^3*b*c^3*d^7*f^3 - 384*C^2*a^3*b*c^5*d^5*f^3 - 128*C^2*a^3*b*c^7*d^3*f^3 - 192*C^2*a^2*b^2*c^2*d^8*f^3 + 192*C^2*a^2*b^2*c^6*d^4*f^3 + 96*C^2*a^2*b^2*c^8*d^2*f^3) - ((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 64*C*a^2*c*d^11*f^4 + 64*C*b^2*c*d^11*f^4 - 256*C*a^2*c^3*d^9*f^4 - 384*C*a^2*c^5*d^7*f^4 - 256*C*a^2*c^7*d^5*f^4 - 64*C*a^2*c^9*d^3*f^4 + 256*C*b^2*c^3*d^9*f^4 + 384*C*b^2*c^5*d^7*f^4 + 256*C*b^2*c^7*d^5*f^4 + 64*C*b^2*c^9*d^3*f^4 - 64*C*a*b*d^12*f^4 - 192*C*a*b*c^2*d^10*f^4 - 128*C*a*b*c^4*d^8*f^4 + 128*C*a*b*c^6*d^6*f^4 + 192*C*a*b*c^8*d^4*f^4 + 64*C*a*b*c^10*d^2*f^4))*((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(16*C^2*a^4*d^10*f^3 + 16*C^2*b^4*d^10*f^3 - 96*C^2*a^2*b^2*d^10*f^3 + 32*C^2*a^4*c^2*d^8*f^3 - 32*C^2*a^4*c^6*d^4*f^3 - 16*C^2*a^4*c^8*d^2*f^3 + 32*C^2*b^4*c^2*d^8*f^3 - 32*C^2*b^4*c^6*d^4*f^3 - 16*C^2*b^4*c^8*d^2*f^3 + 128*C^2*a*b^3*c*d^9*f^3 - 128*C^2*a^3*b*c*d^9*f^3 + 384*C^2*a*b^3*c^3*d^7*f^3 + 384*C^2*a*b^3*c^5*d^5*f^3 + 128*C^2*a*b^3*c^7*d^3*f^3 - 384*C^2*a^3*b*c^3*d^7*f^3 - 384*C^2*a^3*b*c^5*d^5*f^3 - 128*C^2*a^3*b*c^7*d^3*f^3 - 192*C^2*a^2*b^2*c^2*d^8*f^3 + 192*C^2*a^2*b^2*c^6*d^4*f^3 + 96*C^2*a^2*b^2*c^8*d^2*f^3) - ((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*C*a^2*c*d^11*f^4 - 64*C*b^2*c*d^11*f^4 + 256*C*a^2*c^3*d^9*f^4 + 384*C*a^2*c^5*d^7*f^4 + 256*C*a^2*c^7*d^5*f^4 + 64*C*a^2*c^9*d^3*f^4 - 256*C*b^2*c^3*d^9*f^4 - 384*C*b^2*c^5*d^7*f^4 - 256*C*b^2*c^7*d^5*f^4 - 64*C*b^2*c^9*d^3*f^4 + 64*C*a*b*d^12*f^4 + 192*C*a*b*c^2*d^10*f^4 + 128*C*a*b*c^4*d^8*f^4 - 128*C*a*b*c^6*d^6*f^4 - 192*C*a*b*c^8*d^4*f^4 - 64*C*a*b*c^10*d^2*f^4))*((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - 16*C^3*a^6*d^9*f^2 + 16*C^3*b^6*d^9*f^2 + 16*C^3*a^2*b^4*d^9*f^2 - 16*C^3*a^4*b^2*d^9*f^2 - 48*C^3*a^6*c^2*d^7*f^2 - 48*C^3*a^6*c^4*d^5*f^2 - 16*C^3*a^6*c^6*d^3*f^2 + 48*C^3*b^6*c^2*d^7*f^2 + 48*C^3*b^6*c^4*d^5*f^2 + 16*C^3*b^6*c^6*d^3*f^2 + 32*C^3*a*b^5*c*d^8*f^2 + 32*C^3*a^5*b*c*d^8*f^2 + 96*C^3*a*b^5*c^3*d^6*f^2 + 96*C^3*a*b^5*c^5*d^4*f^2 + 32*C^3*a*b^5*c^7*d^2*f^2 + 64*C^3*a^3*b^3*c*d^8*f^2 + 96*C^3*a^5*b*c^3*d^6*f^2 + 96*C^3*a^5*b*c^5*d^4*f^2 + 32*C^3*a^5*b*c^7*d^2*f^2 + 48*C^3*a^2*b^4*c^2*d^7*f^2 + 48*C^3*a^2*b^4*c^4*d^5*f^2 + 16*C^3*a^2*b^4*c^6*d^3*f^2 + 192*C^3*a^3*b^3*c^3*d^6*f^2 + 192*C^3*a^3*b^3*c^5*d^4*f^2 + 64*C^3*a^3*b^3*c^7*d^2*f^2 - 48*C^3*a^4*b^2*c^2*d^7*f^2 - 48*C^3*a^4*b^2*c^4*d^5*f^2 - 16*C^3*a^4*b^2*c^6*d^3*f^2))*((((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) - 4*C^2*a^4*c^3*f^2 - 4*C^2*b^4*c^3*f^2 + 24*C^2*a^2*b^2*c^3*f^2 - 16*C^2*a*b^3*d^3*f^2 + 16*C^2*a^3*b*d^3*f^2 + 12*C^2*a^4*c*d^2*f^2 + 12*C^2*b^4*c*d^2*f^2 + 48*C^2*a*b^3*c^2*d*f^2 - 48*C^2*a^3*b*c^2*d*f^2 - 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i - atan((((c + d*tan(e + f*x))^(1/2)*(16*C^2*a^4*d^10*f^3 + 16*C^2*b^4*d^10*f^3 - 96*C^2*a^2*b^2*d^10*f^3 + 32*C^2*a^4*c^2*d^8*f^3 - 32*C^2*a^4*c^6*d^4*f^3 - 16*C^2*a^4*c^8*d^2*f^3 + 32*C^2*b^4*c^2*d^8*f^3 - 32*C^2*b^4*c^6*d^4*f^3 - 16*C^2*b^4*c^8*d^2*f^3 + 128*C^2*a*b^3*c*d^9*f^3 - 128*C^2*a^3*b*c*d^9*f^3 + 384*C^2*a*b^3*c^3*d^7*f^3 + 384*C^2*a*b^3*c^5*d^5*f^3 + 128*C^2*a*b^3*c^7*d^3*f^3 - 384*C^2*a^3*b*c^3*d^7*f^3 - 384*C^2*a^3*b*c^5*d^5*f^3 - 128*C^2*a^3*b*c^7*d^3*f^3 - 192*C^2*a^2*b^2*c^2*d^8*f^3 + 192*C^2*a^2*b^2*c^6*d^4*f^3 + 96*C^2*a^2*b^2*c^8*d^2*f^3) - (-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 64*C*a^2*c*d^11*f^4 + 64*C*b^2*c*d^11*f^4 - 256*C*a^2*c^3*d^9*f^4 - 384*C*a^2*c^5*d^7*f^4 - 256*C*a^2*c^7*d^5*f^4 - 64*C*a^2*c^9*d^3*f^4 + 256*C*b^2*c^3*d^9*f^4 + 384*C*b^2*c^5*d^7*f^4 + 256*C*b^2*c^7*d^5*f^4 + 64*C*b^2*c^9*d^3*f^4 - 64*C*a*b*d^12*f^4 - 192*C*a*b*c^2*d^10*f^4 - 128*C*a*b*c^4*d^8*f^4 + 128*C*a*b*c^6*d^6*f^4 + 192*C*a*b*c^8*d^4*f^4 + 64*C*a*b*c^10*d^2*f^4))*(-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(16*C^2*a^4*d^10*f^3 + 16*C^2*b^4*d^10*f^3 - 96*C^2*a^2*b^2*d^10*f^3 + 32*C^2*a^4*c^2*d^8*f^3 - 32*C^2*a^4*c^6*d^4*f^3 - 16*C^2*a^4*c^8*d^2*f^3 + 32*C^2*b^4*c^2*d^8*f^3 - 32*C^2*b^4*c^6*d^4*f^3 - 16*C^2*b^4*c^8*d^2*f^3 + 128*C^2*a*b^3*c*d^9*f^3 - 128*C^2*a^3*b*c*d^9*f^3 + 384*C^2*a*b^3*c^3*d^7*f^3 + 384*C^2*a*b^3*c^5*d^5*f^3 + 128*C^2*a*b^3*c^7*d^3*f^3 - 384*C^2*a^3*b*c^3*d^7*f^3 - 384*C^2*a^3*b*c^5*d^5*f^3 - 128*C^2*a^3*b*c^7*d^3*f^3 - 192*C^2*a^2*b^2*c^2*d^8*f^3 + 192*C^2*a^2*b^2*c^6*d^4*f^3 + 96*C^2*a^2*b^2*c^8*d^2*f^3) - (-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*C*a^2*c*d^11*f^4 - 64*C*b^2*c*d^11*f^4 + 256*C*a^2*c^3*d^9*f^4 + 384*C*a^2*c^5*d^7*f^4 + 256*C*a^2*c^7*d^5*f^4 + 64*C*a^2*c^9*d^3*f^4 - 256*C*b^2*c^3*d^9*f^4 - 384*C*b^2*c^5*d^7*f^4 - 256*C*b^2*c^7*d^5*f^4 - 64*C*b^2*c^9*d^3*f^4 + 64*C*a*b*d^12*f^4 + 192*C*a*b*c^2*d^10*f^4 + 128*C*a*b*c^4*d^8*f^4 - 128*C*a*b*c^6*d^6*f^4 - 192*C*a*b*c^8*d^4*f^4 - 64*C*a*b*c^10*d^2*f^4))*(-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(16*C^2*a^4*d^10*f^3 + 16*C^2*b^4*d^10*f^3 - 96*C^2*a^2*b^2*d^10*f^3 + 32*C^2*a^4*c^2*d^8*f^3 - 32*C^2*a^4*c^6*d^4*f^3 - 16*C^2*a^4*c^8*d^2*f^3 + 32*C^2*b^4*c^2*d^8*f^3 - 32*C^2*b^4*c^6*d^4*f^3 - 16*C^2*b^4*c^8*d^2*f^3 + 128*C^2*a*b^3*c*d^9*f^3 - 128*C^2*a^3*b*c*d^9*f^3 + 384*C^2*a*b^3*c^3*d^7*f^3 + 384*C^2*a*b^3*c^5*d^5*f^3 + 128*C^2*a*b^3*c^7*d^3*f^3 - 384*C^2*a^3*b*c^3*d^7*f^3 - 384*C^2*a^3*b*c^5*d^5*f^3 - 128*C^2*a^3*b*c^7*d^3*f^3 - 192*C^2*a^2*b^2*c^2*d^8*f^3 + 192*C^2*a^2*b^2*c^6*d^4*f^3 + 96*C^2*a^2*b^2*c^8*d^2*f^3) - (-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 64*C*a^2*c*d^11*f^4 + 64*C*b^2*c*d^11*f^4 - 256*C*a^2*c^3*d^9*f^4 - 384*C*a^2*c^5*d^7*f^4 - 256*C*a^2*c^7*d^5*f^4 - 64*C*a^2*c^9*d^3*f^4 + 256*C*b^2*c^3*d^9*f^4 + 384*C*b^2*c^5*d^7*f^4 + 256*C*b^2*c^7*d^5*f^4 + 64*C*b^2*c^9*d^3*f^4 - 64*C*a*b*d^12*f^4 - 192*C*a*b*c^2*d^10*f^4 - 128*C*a*b*c^4*d^8*f^4 + 128*C*a*b*c^6*d^6*f^4 + 192*C*a*b*c^8*d^4*f^4 + 64*C*a*b*c^10*d^2*f^4))*(-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(16*C^2*a^4*d^10*f^3 + 16*C^2*b^4*d^10*f^3 - 96*C^2*a^2*b^2*d^10*f^3 + 32*C^2*a^4*c^2*d^8*f^3 - 32*C^2*a^4*c^6*d^4*f^3 - 16*C^2*a^4*c^8*d^2*f^3 + 32*C^2*b^4*c^2*d^8*f^3 - 32*C^2*b^4*c^6*d^4*f^3 - 16*C^2*b^4*c^8*d^2*f^3 + 128*C^2*a*b^3*c*d^9*f^3 - 128*C^2*a^3*b*c*d^9*f^3 + 384*C^2*a*b^3*c^3*d^7*f^3 + 384*C^2*a*b^3*c^5*d^5*f^3 + 128*C^2*a*b^3*c^7*d^3*f^3 - 384*C^2*a^3*b*c^3*d^7*f^3 - 384*C^2*a^3*b*c^5*d^5*f^3 - 128*C^2*a^3*b*c^7*d^3*f^3 - 192*C^2*a^2*b^2*c^2*d^8*f^3 + 192*C^2*a^2*b^2*c^6*d^4*f^3 + 96*C^2*a^2*b^2*c^8*d^2*f^3) - (-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*C*a^2*c*d^11*f^4 - 64*C*b^2*c*d^11*f^4 + 256*C*a^2*c^3*d^9*f^4 + 384*C*a^2*c^5*d^7*f^4 + 256*C*a^2*c^7*d^5*f^4 + 64*C*a^2*c^9*d^3*f^4 - 256*C*b^2*c^3*d^9*f^4 - 384*C*b^2*c^5*d^7*f^4 - 256*C*b^2*c^7*d^5*f^4 - 64*C*b^2*c^9*d^3*f^4 + 64*C*a*b*d^12*f^4 + 192*C*a*b*c^2*d^10*f^4 + 128*C*a*b*c^4*d^8*f^4 - 128*C*a*b*c^6*d^6*f^4 - 192*C*a*b*c^8*d^4*f^4 - 64*C*a*b*c^10*d^2*f^4))*(-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - 16*C^3*a^6*d^9*f^2 + 16*C^3*b^6*d^9*f^2 + 16*C^3*a^2*b^4*d^9*f^2 - 16*C^3*a^4*b^2*d^9*f^2 - 48*C^3*a^6*c^2*d^7*f^2 - 48*C^3*a^6*c^4*d^5*f^2 - 16*C^3*a^6*c^6*d^3*f^2 + 48*C^3*b^6*c^2*d^7*f^2 + 48*C^3*b^6*c^4*d^5*f^2 + 16*C^3*b^6*c^6*d^3*f^2 + 32*C^3*a*b^5*c*d^8*f^2 + 32*C^3*a^5*b*c*d^8*f^2 + 96*C^3*a*b^5*c^3*d^6*f^2 + 96*C^3*a*b^5*c^5*d^4*f^2 + 32*C^3*a*b^5*c^7*d^2*f^2 + 64*C^3*a^3*b^3*c*d^8*f^2 + 96*C^3*a^5*b*c^3*d^6*f^2 + 96*C^3*a^5*b*c^5*d^4*f^2 + 32*C^3*a^5*b*c^7*d^2*f^2 + 48*C^3*a^2*b^4*c^2*d^7*f^2 + 48*C^3*a^2*b^4*c^4*d^5*f^2 + 16*C^3*a^2*b^4*c^6*d^3*f^2 + 192*C^3*a^3*b^3*c^3*d^6*f^2 + 192*C^3*a^3*b^3*c^5*d^4*f^2 + 64*C^3*a^3*b^3*c^7*d^2*f^2 - 48*C^3*a^4*b^2*c^2*d^7*f^2 - 48*C^3*a^4*b^2*c^4*d^5*f^2 - 16*C^3*a^4*b^2*c^6*d^3*f^2))*(-(((8*C^2*a^4*c^3*f^2 + 8*C^2*b^4*c^3*f^2 - 48*C^2*a^2*b^2*c^3*f^2 + 32*C^2*a*b^3*d^3*f^2 - 32*C^2*a^3*b*d^3*f^2 - 24*C^2*a^4*c*d^2*f^2 - 24*C^2*b^4*c*d^2*f^2 - 96*C^2*a*b^3*c^2*d*f^2 + 96*C^2*a^3*b*c^2*d*f^2 + 144*C^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2))^(1/2) + 4*C^2*a^4*c^3*f^2 + 4*C^2*b^4*c^3*f^2 - 24*C^2*a^2*b^2*c^3*f^2 + 16*C^2*a*b^3*d^3*f^2 - 16*C^2*a^3*b*d^3*f^2 - 12*C^2*a^4*c*d^2*f^2 - 12*C^2*b^4*c*d^2*f^2 - 48*C^2*a*b^3*c^2*d*f^2 + 48*C^2*a^3*b*c^2*d*f^2 + 72*C^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i - atan(-(((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^4*d^10*f^3 + 16*A^2*b^4*d^10*f^3 - 96*A^2*a^2*b^2*d^10*f^3 + 32*A^2*a^4*c^2*d^8*f^3 - 32*A^2*a^4*c^6*d^4*f^3 - 16*A^2*a^4*c^8*d^2*f^3 + 32*A^2*b^4*c^2*d^8*f^3 - 32*A^2*b^4*c^6*d^4*f^3 - 16*A^2*b^4*c^8*d^2*f^3 + 128*A^2*a*b^3*c*d^9*f^3 - 128*A^2*a^3*b*c*d^9*f^3 + 384*A^2*a*b^3*c^3*d^7*f^3 + 384*A^2*a*b^3*c^5*d^5*f^3 + 128*A^2*a*b^3*c^7*d^3*f^3 - 384*A^2*a^3*b*c^3*d^7*f^3 - 384*A^2*a^3*b*c^5*d^5*f^3 - 128*A^2*a^3*b*c^7*d^3*f^3 - 192*A^2*a^2*b^2*c^2*d^8*f^3 + 192*A^2*a^2*b^2*c^6*d^4*f^3 + 96*A^2*a^2*b^2*c^8*d^2*f^3) - ((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 64*A*a^2*c*d^11*f^4 + 64*A*b^2*c*d^11*f^4 - 256*A*a^2*c^3*d^9*f^4 - 384*A*a^2*c^5*d^7*f^4 - 256*A*a^2*c^7*d^5*f^4 - 64*A*a^2*c^9*d^3*f^4 + 256*A*b^2*c^3*d^9*f^4 + 384*A*b^2*c^5*d^7*f^4 + 256*A*b^2*c^7*d^5*f^4 + 64*A*b^2*c^9*d^3*f^4 - 64*A*a*b*d^12*f^4 - 192*A*a*b*c^2*d^10*f^4 - 128*A*a*b*c^4*d^8*f^4 + 128*A*a*b*c^6*d^6*f^4 + 192*A*a*b*c^8*d^4*f^4 + 64*A*a*b*c^10*d^2*f^4))*((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^4*d^10*f^3 + 16*A^2*b^4*d^10*f^3 - 96*A^2*a^2*b^2*d^10*f^3 + 32*A^2*a^4*c^2*d^8*f^3 - 32*A^2*a^4*c^6*d^4*f^3 - 16*A^2*a^4*c^8*d^2*f^3 + 32*A^2*b^4*c^2*d^8*f^3 - 32*A^2*b^4*c^6*d^4*f^3 - 16*A^2*b^4*c^8*d^2*f^3 + 128*A^2*a*b^3*c*d^9*f^3 - 128*A^2*a^3*b*c*d^9*f^3 + 384*A^2*a*b^3*c^3*d^7*f^3 + 384*A^2*a*b^3*c^5*d^5*f^3 + 128*A^2*a*b^3*c^7*d^3*f^3 - 384*A^2*a^3*b*c^3*d^7*f^3 - 384*A^2*a^3*b*c^5*d^5*f^3 - 128*A^2*a^3*b*c^7*d^3*f^3 - 192*A^2*a^2*b^2*c^2*d^8*f^3 + 192*A^2*a^2*b^2*c^6*d^4*f^3 + 96*A^2*a^2*b^2*c^8*d^2*f^3) - ((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*A*a^2*c*d^11*f^4 - 64*A*b^2*c*d^11*f^4 + 256*A*a^2*c^3*d^9*f^4 + 384*A*a^2*c^5*d^7*f^4 + 256*A*a^2*c^7*d^5*f^4 + 64*A*a^2*c^9*d^3*f^4 - 256*A*b^2*c^3*d^9*f^4 - 384*A*b^2*c^5*d^7*f^4 - 256*A*b^2*c^7*d^5*f^4 - 64*A*b^2*c^9*d^3*f^4 + 64*A*a*b*d^12*f^4 + 192*A*a*b*c^2*d^10*f^4 + 128*A*a*b*c^4*d^8*f^4 - 128*A*a*b*c^6*d^6*f^4 - 192*A*a*b*c^8*d^4*f^4 - 64*A*a*b*c^10*d^2*f^4))*((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^4*d^10*f^3 + 16*A^2*b^4*d^10*f^3 - 96*A^2*a^2*b^2*d^10*f^3 + 32*A^2*a^4*c^2*d^8*f^3 - 32*A^2*a^4*c^6*d^4*f^3 - 16*A^2*a^4*c^8*d^2*f^3 + 32*A^2*b^4*c^2*d^8*f^3 - 32*A^2*b^4*c^6*d^4*f^3 - 16*A^2*b^4*c^8*d^2*f^3 + 128*A^2*a*b^3*c*d^9*f^3 - 128*A^2*a^3*b*c*d^9*f^3 + 384*A^2*a*b^3*c^3*d^7*f^3 + 384*A^2*a*b^3*c^5*d^5*f^3 + 128*A^2*a*b^3*c^7*d^3*f^3 - 384*A^2*a^3*b*c^3*d^7*f^3 - 384*A^2*a^3*b*c^5*d^5*f^3 - 128*A^2*a^3*b*c^7*d^3*f^3 - 192*A^2*a^2*b^2*c^2*d^8*f^3 + 192*A^2*a^2*b^2*c^6*d^4*f^3 + 96*A^2*a^2*b^2*c^8*d^2*f^3) - ((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 64*A*a^2*c*d^11*f^4 + 64*A*b^2*c*d^11*f^4 - 256*A*a^2*c^3*d^9*f^4 - 384*A*a^2*c^5*d^7*f^4 - 256*A*a^2*c^7*d^5*f^4 - 64*A*a^2*c^9*d^3*f^4 + 256*A*b^2*c^3*d^9*f^4 + 384*A*b^2*c^5*d^7*f^4 + 256*A*b^2*c^7*d^5*f^4 + 64*A*b^2*c^9*d^3*f^4 - 64*A*a*b*d^12*f^4 - 192*A*a*b*c^2*d^10*f^4 - 128*A*a*b*c^4*d^8*f^4 + 128*A*a*b*c^6*d^6*f^4 + 192*A*a*b*c^8*d^4*f^4 + 64*A*a*b*c^10*d^2*f^4))*((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^4*d^10*f^3 + 16*A^2*b^4*d^10*f^3 - 96*A^2*a^2*b^2*d^10*f^3 + 32*A^2*a^4*c^2*d^8*f^3 - 32*A^2*a^4*c^6*d^4*f^3 - 16*A^2*a^4*c^8*d^2*f^3 + 32*A^2*b^4*c^2*d^8*f^3 - 32*A^2*b^4*c^6*d^4*f^3 - 16*A^2*b^4*c^8*d^2*f^3 + 128*A^2*a*b^3*c*d^9*f^3 - 128*A^2*a^3*b*c*d^9*f^3 + 384*A^2*a*b^3*c^3*d^7*f^3 + 384*A^2*a*b^3*c^5*d^5*f^3 + 128*A^2*a*b^3*c^7*d^3*f^3 - 384*A^2*a^3*b*c^3*d^7*f^3 - 384*A^2*a^3*b*c^5*d^5*f^3 - 128*A^2*a^3*b*c^7*d^3*f^3 - 192*A^2*a^2*b^2*c^2*d^8*f^3 + 192*A^2*a^2*b^2*c^6*d^4*f^3 + 96*A^2*a^2*b^2*c^8*d^2*f^3) - ((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*A*a^2*c*d^11*f^4 - 64*A*b^2*c*d^11*f^4 + 256*A*a^2*c^3*d^9*f^4 + 384*A*a^2*c^5*d^7*f^4 + 256*A*a^2*c^7*d^5*f^4 + 64*A*a^2*c^9*d^3*f^4 - 256*A*b^2*c^3*d^9*f^4 - 384*A*b^2*c^5*d^7*f^4 - 256*A*b^2*c^7*d^5*f^4 - 64*A*b^2*c^9*d^3*f^4 + 64*A*a*b*d^12*f^4 + 192*A*a*b*c^2*d^10*f^4 + 128*A*a*b*c^4*d^8*f^4 - 128*A*a*b*c^6*d^6*f^4 - 192*A*a*b*c^8*d^4*f^4 - 64*A*a*b*c^10*d^2*f^4))*((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - 16*A^3*a^6*d^9*f^2 + 16*A^3*b^6*d^9*f^2 + 16*A^3*a^2*b^4*d^9*f^2 - 16*A^3*a^4*b^2*d^9*f^2 - 48*A^3*a^6*c^2*d^7*f^2 - 48*A^3*a^6*c^4*d^5*f^2 - 16*A^3*a^6*c^6*d^3*f^2 + 48*A^3*b^6*c^2*d^7*f^2 + 48*A^3*b^6*c^4*d^5*f^2 + 16*A^3*b^6*c^6*d^3*f^2 + 32*A^3*a*b^5*c*d^8*f^2 + 32*A^3*a^5*b*c*d^8*f^2 + 96*A^3*a*b^5*c^3*d^6*f^2 + 96*A^3*a*b^5*c^5*d^4*f^2 + 32*A^3*a*b^5*c^7*d^2*f^2 + 64*A^3*a^3*b^3*c*d^8*f^2 + 96*A^3*a^5*b*c^3*d^6*f^2 + 96*A^3*a^5*b*c^5*d^4*f^2 + 32*A^3*a^5*b*c^7*d^2*f^2 + 48*A^3*a^2*b^4*c^2*d^7*f^2 + 48*A^3*a^2*b^4*c^4*d^5*f^2 + 16*A^3*a^2*b^4*c^6*d^3*f^2 + 192*A^3*a^3*b^3*c^3*d^6*f^2 + 192*A^3*a^3*b^3*c^5*d^4*f^2 + 64*A^3*a^3*b^3*c^7*d^2*f^2 - 48*A^3*a^4*b^2*c^2*d^7*f^2 - 48*A^3*a^4*b^2*c^4*d^5*f^2 - 16*A^3*a^4*b^2*c^6*d^3*f^2))*((((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) - 4*A^2*a^4*c^3*f^2 - 4*A^2*b^4*c^3*f^2 + 24*A^2*a^2*b^2*c^3*f^2 - 16*A^2*a*b^3*d^3*f^2 + 16*A^2*a^3*b*d^3*f^2 + 12*A^2*a^4*c*d^2*f^2 + 12*A^2*b^4*c*d^2*f^2 + 48*A^2*a*b^3*c^2*d*f^2 - 48*A^2*a^3*b*c^2*d*f^2 - 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i - atan(-(((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^4*d^10*f^3 + 16*A^2*b^4*d^10*f^3 - 96*A^2*a^2*b^2*d^10*f^3 + 32*A^2*a^4*c^2*d^8*f^3 - 32*A^2*a^4*c^6*d^4*f^3 - 16*A^2*a^4*c^8*d^2*f^3 + 32*A^2*b^4*c^2*d^8*f^3 - 32*A^2*b^4*c^6*d^4*f^3 - 16*A^2*b^4*c^8*d^2*f^3 + 128*A^2*a*b^3*c*d^9*f^3 - 128*A^2*a^3*b*c*d^9*f^3 + 384*A^2*a*b^3*c^3*d^7*f^3 + 384*A^2*a*b^3*c^5*d^5*f^3 + 128*A^2*a*b^3*c^7*d^3*f^3 - 384*A^2*a^3*b*c^3*d^7*f^3 - 384*A^2*a^3*b*c^5*d^5*f^3 - 128*A^2*a^3*b*c^7*d^3*f^3 - 192*A^2*a^2*b^2*c^2*d^8*f^3 + 192*A^2*a^2*b^2*c^6*d^4*f^3 + 96*A^2*a^2*b^2*c^8*d^2*f^3) - (-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 64*A*a^2*c*d^11*f^4 + 64*A*b^2*c*d^11*f^4 - 256*A*a^2*c^3*d^9*f^4 - 384*A*a^2*c^5*d^7*f^4 - 256*A*a^2*c^7*d^5*f^4 - 64*A*a^2*c^9*d^3*f^4 + 256*A*b^2*c^3*d^9*f^4 + 384*A*b^2*c^5*d^7*f^4 + 256*A*b^2*c^7*d^5*f^4 + 64*A*b^2*c^9*d^3*f^4 - 64*A*a*b*d^12*f^4 - 192*A*a*b*c^2*d^10*f^4 - 128*A*a*b*c^4*d^8*f^4 + 128*A*a*b*c^6*d^6*f^4 + 192*A*a*b*c^8*d^4*f^4 + 64*A*a*b*c^10*d^2*f^4))*(-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^4*d^10*f^3 + 16*A^2*b^4*d^10*f^3 - 96*A^2*a^2*b^2*d^10*f^3 + 32*A^2*a^4*c^2*d^8*f^3 - 32*A^2*a^4*c^6*d^4*f^3 - 16*A^2*a^4*c^8*d^2*f^3 + 32*A^2*b^4*c^2*d^8*f^3 - 32*A^2*b^4*c^6*d^4*f^3 - 16*A^2*b^4*c^8*d^2*f^3 + 128*A^2*a*b^3*c*d^9*f^3 - 128*A^2*a^3*b*c*d^9*f^3 + 384*A^2*a*b^3*c^3*d^7*f^3 + 384*A^2*a*b^3*c^5*d^5*f^3 + 128*A^2*a*b^3*c^7*d^3*f^3 - 384*A^2*a^3*b*c^3*d^7*f^3 - 384*A^2*a^3*b*c^5*d^5*f^3 - 128*A^2*a^3*b*c^7*d^3*f^3 - 192*A^2*a^2*b^2*c^2*d^8*f^3 + 192*A^2*a^2*b^2*c^6*d^4*f^3 + 96*A^2*a^2*b^2*c^8*d^2*f^3) - (-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*A*a^2*c*d^11*f^4 - 64*A*b^2*c*d^11*f^4 + 256*A*a^2*c^3*d^9*f^4 + 384*A*a^2*c^5*d^7*f^4 + 256*A*a^2*c^7*d^5*f^4 + 64*A*a^2*c^9*d^3*f^4 - 256*A*b^2*c^3*d^9*f^4 - 384*A*b^2*c^5*d^7*f^4 - 256*A*b^2*c^7*d^5*f^4 - 64*A*b^2*c^9*d^3*f^4 + 64*A*a*b*d^12*f^4 + 192*A*a*b*c^2*d^10*f^4 + 128*A*a*b*c^4*d^8*f^4 - 128*A*a*b*c^6*d^6*f^4 - 192*A*a*b*c^8*d^4*f^4 - 64*A*a*b*c^10*d^2*f^4))*(-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^4*d^10*f^3 + 16*A^2*b^4*d^10*f^3 - 96*A^2*a^2*b^2*d^10*f^3 + 32*A^2*a^4*c^2*d^8*f^3 - 32*A^2*a^4*c^6*d^4*f^3 - 16*A^2*a^4*c^8*d^2*f^3 + 32*A^2*b^4*c^2*d^8*f^3 - 32*A^2*b^4*c^6*d^4*f^3 - 16*A^2*b^4*c^8*d^2*f^3 + 128*A^2*a*b^3*c*d^9*f^3 - 128*A^2*a^3*b*c*d^9*f^3 + 384*A^2*a*b^3*c^3*d^7*f^3 + 384*A^2*a*b^3*c^5*d^5*f^3 + 128*A^2*a*b^3*c^7*d^3*f^3 - 384*A^2*a^3*b*c^3*d^7*f^3 - 384*A^2*a^3*b*c^5*d^5*f^3 - 128*A^2*a^3*b*c^7*d^3*f^3 - 192*A^2*a^2*b^2*c^2*d^8*f^3 + 192*A^2*a^2*b^2*c^6*d^4*f^3 + 96*A^2*a^2*b^2*c^8*d^2*f^3) - (-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 64*A*a^2*c*d^11*f^4 + 64*A*b^2*c*d^11*f^4 - 256*A*a^2*c^3*d^9*f^4 - 384*A*a^2*c^5*d^7*f^4 - 256*A*a^2*c^7*d^5*f^4 - 64*A*a^2*c^9*d^3*f^4 + 256*A*b^2*c^3*d^9*f^4 + 384*A*b^2*c^5*d^7*f^4 + 256*A*b^2*c^7*d^5*f^4 + 64*A*b^2*c^9*d^3*f^4 - 64*A*a*b*d^12*f^4 - 192*A*a*b*c^2*d^10*f^4 - 128*A*a*b*c^4*d^8*f^4 + 128*A*a*b*c^6*d^6*f^4 + 192*A*a*b*c^8*d^4*f^4 + 64*A*a*b*c^10*d^2*f^4))*(-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^4*d^10*f^3 + 16*A^2*b^4*d^10*f^3 - 96*A^2*a^2*b^2*d^10*f^3 + 32*A^2*a^4*c^2*d^8*f^3 - 32*A^2*a^4*c^6*d^4*f^3 - 16*A^2*a^4*c^8*d^2*f^3 + 32*A^2*b^4*c^2*d^8*f^3 - 32*A^2*b^4*c^6*d^4*f^3 - 16*A^2*b^4*c^8*d^2*f^3 + 128*A^2*a*b^3*c*d^9*f^3 - 128*A^2*a^3*b*c*d^9*f^3 + 384*A^2*a*b^3*c^3*d^7*f^3 + 384*A^2*a*b^3*c^5*d^5*f^3 + 128*A^2*a*b^3*c^7*d^3*f^3 - 384*A^2*a^3*b*c^3*d^7*f^3 - 384*A^2*a^3*b*c^5*d^5*f^3 - 128*A^2*a^3*b*c^7*d^3*f^3 - 192*A^2*a^2*b^2*c^2*d^8*f^3 + 192*A^2*a^2*b^2*c^6*d^4*f^3 + 96*A^2*a^2*b^2*c^8*d^2*f^3) - (-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*A*a^2*c*d^11*f^4 - 64*A*b^2*c*d^11*f^4 + 256*A*a^2*c^3*d^9*f^4 + 384*A*a^2*c^5*d^7*f^4 + 256*A*a^2*c^7*d^5*f^4 + 64*A*a^2*c^9*d^3*f^4 - 256*A*b^2*c^3*d^9*f^4 - 384*A*b^2*c^5*d^7*f^4 - 256*A*b^2*c^7*d^5*f^4 - 64*A*b^2*c^9*d^3*f^4 + 64*A*a*b*d^12*f^4 + 192*A*a*b*c^2*d^10*f^4 + 128*A*a*b*c^4*d^8*f^4 - 128*A*a*b*c^6*d^6*f^4 - 192*A*a*b*c^8*d^4*f^4 - 64*A*a*b*c^10*d^2*f^4))*(-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - 16*A^3*a^6*d^9*f^2 + 16*A^3*b^6*d^9*f^2 + 16*A^3*a^2*b^4*d^9*f^2 - 16*A^3*a^4*b^2*d^9*f^2 - 48*A^3*a^6*c^2*d^7*f^2 - 48*A^3*a^6*c^4*d^5*f^2 - 16*A^3*a^6*c^6*d^3*f^2 + 48*A^3*b^6*c^2*d^7*f^2 + 48*A^3*b^6*c^4*d^5*f^2 + 16*A^3*b^6*c^6*d^3*f^2 + 32*A^3*a*b^5*c*d^8*f^2 + 32*A^3*a^5*b*c*d^8*f^2 + 96*A^3*a*b^5*c^3*d^6*f^2 + 96*A^3*a*b^5*c^5*d^4*f^2 + 32*A^3*a*b^5*c^7*d^2*f^2 + 64*A^3*a^3*b^3*c*d^8*f^2 + 96*A^3*a^5*b*c^3*d^6*f^2 + 96*A^3*a^5*b*c^5*d^4*f^2 + 32*A^3*a^5*b*c^7*d^2*f^2 + 48*A^3*a^2*b^4*c^2*d^7*f^2 + 48*A^3*a^2*b^4*c^4*d^5*f^2 + 16*A^3*a^2*b^4*c^6*d^3*f^2 + 192*A^3*a^3*b^3*c^3*d^6*f^2 + 192*A^3*a^3*b^3*c^5*d^4*f^2 + 64*A^3*a^3*b^3*c^7*d^2*f^2 - 48*A^3*a^4*b^2*c^2*d^7*f^2 - 48*A^3*a^4*b^2*c^4*d^5*f^2 - 16*A^3*a^4*b^2*c^6*d^3*f^2))*(-(((8*A^2*a^4*c^3*f^2 + 8*A^2*b^4*c^3*f^2 - 48*A^2*a^2*b^2*c^3*f^2 + 32*A^2*a*b^3*d^3*f^2 - 32*A^2*a^3*b*d^3*f^2 - 24*A^2*a^4*c*d^2*f^2 - 24*A^2*b^4*c*d^2*f^2 - 96*A^2*a*b^3*c^2*d*f^2 + 96*A^2*a^3*b*c^2*d*f^2 + 144*A^2*a^2*b^2*c*d^2*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2))^(1/2) + 4*A^2*a^4*c^3*f^2 + 4*A^2*b^4*c^3*f^2 - 24*A^2*a^2*b^2*c^3*f^2 + 16*A^2*a*b^3*d^3*f^2 - 16*A^2*a^3*b*d^3*f^2 - 12*A^2*a^4*c*d^2*f^2 - 12*A^2*b^4*c*d^2*f^2 - 48*A^2*a*b^3*c^2*d*f^2 + 48*A^2*a^3*b*c^2*d*f^2 + 72*A^2*a^2*b^2*c*d^2*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i - ((8*C*b^2*c - 4*C*a*b*d)/(d^3*f) - (4*C*b^2*c)/(d^3*f))*(c + d*tan(e + f*x))^(1/2) + (2*B*b^2*(c + d*tan(e + f*x))^(1/2))/(d^2*f) + (2*C*b^2*(c + d*tan(e + f*x))^(3/2))/(3*d^3*f) - (2*(A*a^2*d^2 + A*b^2*c^2 - 2*A*a*b*c*d))/(d*f*(c^2 + d^2)*(c + d*tan(e + f*x))^(1/2)) - (2*(C*b^2*c^4 + C*a^2*c^2*d^2 - 2*C*a*b*c^3*d))/(d^3*f*(c^2 + d^2)*(c + d*tan(e + f*x))^(1/2))","B"
118,1,40542,201,41.071465,"\text{Not used}","int(((a + b*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(3/2),x)","-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,A\,b\,d^{12}\,f^4+32\,C\,b\,d^{12}\,f^4-96\,A\,b\,c^2\,d^{10}\,f^4-64\,A\,b\,c^4\,d^8\,f^4+64\,A\,b\,c^6\,d^6\,f^4+96\,A\,b\,c^8\,d^4\,f^4+32\,A\,b\,c^{10}\,d^2\,f^4+256\,B\,b\,c^3\,d^9\,f^4+384\,B\,b\,c^5\,d^7\,f^4+256\,B\,b\,c^7\,d^5\,f^4+64\,B\,b\,c^9\,d^3\,f^4+96\,C\,b\,c^2\,d^{10}\,f^4+64\,C\,b\,c^4\,d^8\,f^4-64\,C\,b\,c^6\,d^6\,f^4-96\,C\,b\,c^8\,d^4\,f^4-32\,C\,b\,c^{10}\,d^2\,f^4+64\,B\,b\,c\,d^{11}\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,b^2\,c^8\,d^2\,f^3-32\,A^2\,b^2\,c^6\,d^4\,f^3+32\,A^2\,b^2\,c^2\,d^8\,f^3+16\,A^2\,b^2\,d^{10}\,f^3-64\,A\,B\,b^2\,c^7\,d^3\,f^3-192\,A\,B\,b^2\,c^5\,d^5\,f^3-192\,A\,B\,b^2\,c^3\,d^7\,f^3-64\,A\,B\,b^2\,c\,d^9\,f^3+32\,A\,C\,b^2\,c^8\,d^2\,f^3+64\,A\,C\,b^2\,c^6\,d^4\,f^3-64\,A\,C\,b^2\,c^2\,d^8\,f^3-32\,A\,C\,b^2\,d^{10}\,f^3+16\,B^2\,b^2\,c^8\,d^2\,f^3+32\,B^2\,b^2\,c^6\,d^4\,f^3-32\,B^2\,b^2\,c^2\,d^8\,f^3-16\,B^2\,b^2\,d^{10}\,f^3+64\,B\,C\,b^2\,c^7\,d^3\,f^3+192\,B\,C\,b^2\,c^5\,d^5\,f^3+192\,B\,C\,b^2\,c^3\,d^7\,f^3+64\,B\,C\,b^2\,c\,d^9\,f^3-16\,C^2\,b^2\,c^8\,d^2\,f^3-32\,C^2\,b^2\,c^6\,d^4\,f^3+32\,C^2\,b^2\,c^2\,d^8\,f^3+16\,C^2\,b^2\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(32\,C\,b\,d^{12}\,f^4-32\,A\,b\,d^{12}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-96\,A\,b\,c^2\,d^{10}\,f^4-64\,A\,b\,c^4\,d^8\,f^4+64\,A\,b\,c^6\,d^6\,f^4+96\,A\,b\,c^8\,d^4\,f^4+32\,A\,b\,c^{10}\,d^2\,f^4+256\,B\,b\,c^3\,d^9\,f^4+384\,B\,b\,c^5\,d^7\,f^4+256\,B\,b\,c^7\,d^5\,f^4+64\,B\,b\,c^9\,d^3\,f^4+96\,C\,b\,c^2\,d^{10}\,f^4+64\,C\,b\,c^4\,d^8\,f^4-64\,C\,b\,c^6\,d^6\,f^4-96\,C\,b\,c^8\,d^4\,f^4-32\,C\,b\,c^{10}\,d^2\,f^4+64\,B\,b\,c\,d^{11}\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,b^2\,c^8\,d^2\,f^3-32\,A^2\,b^2\,c^6\,d^4\,f^3+32\,A^2\,b^2\,c^2\,d^8\,f^3+16\,A^2\,b^2\,d^{10}\,f^3-64\,A\,B\,b^2\,c^7\,d^3\,f^3-192\,A\,B\,b^2\,c^5\,d^5\,f^3-192\,A\,B\,b^2\,c^3\,d^7\,f^3-64\,A\,B\,b^2\,c\,d^9\,f^3+32\,A\,C\,b^2\,c^8\,d^2\,f^3+64\,A\,C\,b^2\,c^6\,d^4\,f^3-64\,A\,C\,b^2\,c^2\,d^8\,f^3-32\,A\,C\,b^2\,d^{10}\,f^3+16\,B^2\,b^2\,c^8\,d^2\,f^3+32\,B^2\,b^2\,c^6\,d^4\,f^3-32\,B^2\,b^2\,c^2\,d^8\,f^3-16\,B^2\,b^2\,d^{10}\,f^3+64\,B\,C\,b^2\,c^7\,d^3\,f^3+192\,B\,C\,b^2\,c^5\,d^5\,f^3+192\,B\,C\,b^2\,c^3\,d^7\,f^3+64\,B\,C\,b^2\,c\,d^9\,f^3-16\,C^2\,b^2\,c^8\,d^2\,f^3-32\,C^2\,b^2\,c^6\,d^4\,f^3+32\,C^2\,b^2\,c^2\,d^8\,f^3+16\,C^2\,b^2\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}}{16\,B^3\,b^3\,d^9\,f^2-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(32\,C\,b\,d^{12}\,f^4-32\,A\,b\,d^{12}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-96\,A\,b\,c^2\,d^{10}\,f^4-64\,A\,b\,c^4\,d^8\,f^4+64\,A\,b\,c^6\,d^6\,f^4+96\,A\,b\,c^8\,d^4\,f^4+32\,A\,b\,c^{10}\,d^2\,f^4+256\,B\,b\,c^3\,d^9\,f^4+384\,B\,b\,c^5\,d^7\,f^4+256\,B\,b\,c^7\,d^5\,f^4+64\,B\,b\,c^9\,d^3\,f^4+96\,C\,b\,c^2\,d^{10}\,f^4+64\,C\,b\,c^4\,d^8\,f^4-64\,C\,b\,c^6\,d^6\,f^4-96\,C\,b\,c^8\,d^4\,f^4-32\,C\,b\,c^{10}\,d^2\,f^4+64\,B\,b\,c\,d^{11}\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,b^2\,c^8\,d^2\,f^3-32\,A^2\,b^2\,c^6\,d^4\,f^3+32\,A^2\,b^2\,c^2\,d^8\,f^3+16\,A^2\,b^2\,d^{10}\,f^3-64\,A\,B\,b^2\,c^7\,d^3\,f^3-192\,A\,B\,b^2\,c^5\,d^5\,f^3-192\,A\,B\,b^2\,c^3\,d^7\,f^3-64\,A\,B\,b^2\,c\,d^9\,f^3+32\,A\,C\,b^2\,c^8\,d^2\,f^3+64\,A\,C\,b^2\,c^6\,d^4\,f^3-64\,A\,C\,b^2\,c^2\,d^8\,f^3-32\,A\,C\,b^2\,d^{10}\,f^3+16\,B^2\,b^2\,c^8\,d^2\,f^3+32\,B^2\,b^2\,c^6\,d^4\,f^3-32\,B^2\,b^2\,c^2\,d^8\,f^3-16\,B^2\,b^2\,d^{10}\,f^3+64\,B\,C\,b^2\,c^7\,d^3\,f^3+192\,B\,C\,b^2\,c^5\,d^5\,f^3+192\,B\,C\,b^2\,c^3\,d^7\,f^3+64\,B\,C\,b^2\,c\,d^9\,f^3-16\,C^2\,b^2\,c^8\,d^2\,f^3-32\,C^2\,b^2\,c^6\,d^4\,f^3+32\,C^2\,b^2\,c^2\,d^8\,f^3+16\,C^2\,b^2\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,A\,b\,d^{12}\,f^4+32\,C\,b\,d^{12}\,f^4-96\,A\,b\,c^2\,d^{10}\,f^4-64\,A\,b\,c^4\,d^8\,f^4+64\,A\,b\,c^6\,d^6\,f^4+96\,A\,b\,c^8\,d^4\,f^4+32\,A\,b\,c^{10}\,d^2\,f^4+256\,B\,b\,c^3\,d^9\,f^4+384\,B\,b\,c^5\,d^7\,f^4+256\,B\,b\,c^7\,d^5\,f^4+64\,B\,b\,c^9\,d^3\,f^4+96\,C\,b\,c^2\,d^{10}\,f^4+64\,C\,b\,c^4\,d^8\,f^4-64\,C\,b\,c^6\,d^6\,f^4-96\,C\,b\,c^8\,d^4\,f^4-32\,C\,b\,c^{10}\,d^2\,f^4+64\,B\,b\,c\,d^{11}\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,b^2\,c^8\,d^2\,f^3-32\,A^2\,b^2\,c^6\,d^4\,f^3+32\,A^2\,b^2\,c^2\,d^8\,f^3+16\,A^2\,b^2\,d^{10}\,f^3-64\,A\,B\,b^2\,c^7\,d^3\,f^3-192\,A\,B\,b^2\,c^5\,d^5\,f^3-192\,A\,B\,b^2\,c^3\,d^7\,f^3-64\,A\,B\,b^2\,c\,d^9\,f^3+32\,A\,C\,b^2\,c^8\,d^2\,f^3+64\,A\,C\,b^2\,c^6\,d^4\,f^3-64\,A\,C\,b^2\,c^2\,d^8\,f^3-32\,A\,C\,b^2\,d^{10}\,f^3+16\,B^2\,b^2\,c^8\,d^2\,f^3+32\,B^2\,b^2\,c^6\,d^4\,f^3-32\,B^2\,b^2\,c^2\,d^8\,f^3-16\,B^2\,b^2\,d^{10}\,f^3+64\,B\,C\,b^2\,c^7\,d^3\,f^3+192\,B\,C\,b^2\,c^5\,d^5\,f^3+192\,B\,C\,b^2\,c^3\,d^7\,f^3+64\,B\,C\,b^2\,c\,d^9\,f^3-16\,C^2\,b^2\,c^8\,d^2\,f^3-32\,C^2\,b^2\,c^6\,d^4\,f^3+32\,C^2\,b^2\,c^2\,d^8\,f^3+16\,C^2\,b^2\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}+48\,A^3\,b^3\,c^3\,d^6\,f^2+48\,A^3\,b^3\,c^5\,d^4\,f^2+16\,A^3\,b^3\,c^7\,d^2\,f^2+48\,B^3\,b^3\,c^2\,d^7\,f^2+48\,B^3\,b^3\,c^4\,d^5\,f^2+16\,B^3\,b^3\,c^6\,d^3\,f^2-48\,C^3\,b^3\,c^3\,d^6\,f^2-48\,C^3\,b^3\,c^5\,d^4\,f^2-16\,C^3\,b^3\,c^7\,d^2\,f^2+16\,A^2\,B\,b^3\,d^9\,f^2+16\,B\,C^2\,b^3\,d^9\,f^2+16\,A^3\,b^3\,c\,d^8\,f^2-16\,C^3\,b^3\,c\,d^8\,f^2+48\,A\,B^2\,b^3\,c^3\,d^6\,f^2+48\,A\,B^2\,b^3\,c^5\,d^4\,f^2+16\,A\,B^2\,b^3\,c^7\,d^2\,f^2+48\,A^2\,B\,b^3\,c^2\,d^7\,f^2+48\,A^2\,B\,b^3\,c^4\,d^5\,f^2+16\,A^2\,B\,b^3\,c^6\,d^3\,f^2+144\,A\,C^2\,b^3\,c^3\,d^6\,f^2+144\,A\,C^2\,b^3\,c^5\,d^4\,f^2+48\,A\,C^2\,b^3\,c^7\,d^2\,f^2-144\,A^2\,C\,b^3\,c^3\,d^6\,f^2-144\,A^2\,C\,b^3\,c^5\,d^4\,f^2-48\,A^2\,C\,b^3\,c^7\,d^2\,f^2+48\,B\,C^2\,b^3\,c^2\,d^7\,f^2+48\,B\,C^2\,b^3\,c^4\,d^5\,f^2+16\,B\,C^2\,b^3\,c^6\,d^3\,f^2-48\,B^2\,C\,b^3\,c^3\,d^6\,f^2-48\,B^2\,C\,b^3\,c^5\,d^4\,f^2-16\,B^2\,C\,b^3\,c^7\,d^2\,f^2-32\,A\,B\,C\,b^3\,d^9\,f^2+16\,A\,B^2\,b^3\,c\,d^8\,f^2+48\,A\,C^2\,b^3\,c\,d^8\,f^2-48\,A^2\,C\,b^3\,c\,d^8\,f^2-16\,B^2\,C\,b^3\,c\,d^8\,f^2-96\,A\,B\,C\,b^3\,c^2\,d^7\,f^2-96\,A\,B\,C\,b^3\,c^4\,d^5\,f^2-32\,A\,B\,C\,b^3\,c^6\,d^3\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^3\,f^2+4\,B^2\,b^2\,c^3\,f^2-4\,C^2\,b^2\,c^3\,f^2+8\,A\,B\,b^2\,d^3\,f^2+8\,A\,C\,b^2\,c^3\,f^2-8\,B\,C\,b^2\,d^3\,f^2+12\,A^2\,b^2\,c\,d^2\,f^2-12\,B^2\,b^2\,c\,d^2\,f^2+12\,C^2\,b^2\,c\,d^2\,f^2-24\,A\,B\,b^2\,c^2\,d\,f^2-24\,A\,C\,b^2\,c\,d^2\,f^2+24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,A\,b\,d^{12}\,f^4+32\,C\,b\,d^{12}\,f^4-96\,A\,b\,c^2\,d^{10}\,f^4-64\,A\,b\,c^4\,d^8\,f^4+64\,A\,b\,c^6\,d^6\,f^4+96\,A\,b\,c^8\,d^4\,f^4+32\,A\,b\,c^{10}\,d^2\,f^4+256\,B\,b\,c^3\,d^9\,f^4+384\,B\,b\,c^5\,d^7\,f^4+256\,B\,b\,c^7\,d^5\,f^4+64\,B\,b\,c^9\,d^3\,f^4+96\,C\,b\,c^2\,d^{10}\,f^4+64\,C\,b\,c^4\,d^8\,f^4-64\,C\,b\,c^6\,d^6\,f^4-96\,C\,b\,c^8\,d^4\,f^4-32\,C\,b\,c^{10}\,d^2\,f^4+64\,B\,b\,c\,d^{11}\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,b^2\,c^8\,d^2\,f^3-32\,A^2\,b^2\,c^6\,d^4\,f^3+32\,A^2\,b^2\,c^2\,d^8\,f^3+16\,A^2\,b^2\,d^{10}\,f^3-64\,A\,B\,b^2\,c^7\,d^3\,f^3-192\,A\,B\,b^2\,c^5\,d^5\,f^3-192\,A\,B\,b^2\,c^3\,d^7\,f^3-64\,A\,B\,b^2\,c\,d^9\,f^3+32\,A\,C\,b^2\,c^8\,d^2\,f^3+64\,A\,C\,b^2\,c^6\,d^4\,f^3-64\,A\,C\,b^2\,c^2\,d^8\,f^3-32\,A\,C\,b^2\,d^{10}\,f^3+16\,B^2\,b^2\,c^8\,d^2\,f^3+32\,B^2\,b^2\,c^6\,d^4\,f^3-32\,B^2\,b^2\,c^2\,d^8\,f^3-16\,B^2\,b^2\,d^{10}\,f^3+64\,B\,C\,b^2\,c^7\,d^3\,f^3+192\,B\,C\,b^2\,c^5\,d^5\,f^3+192\,B\,C\,b^2\,c^3\,d^7\,f^3+64\,B\,C\,b^2\,c\,d^9\,f^3-16\,C^2\,b^2\,c^8\,d^2\,f^3-32\,C^2\,b^2\,c^6\,d^4\,f^3+32\,C^2\,b^2\,c^2\,d^8\,f^3+16\,C^2\,b^2\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(32\,C\,b\,d^{12}\,f^4-32\,A\,b\,d^{12}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-96\,A\,b\,c^2\,d^{10}\,f^4-64\,A\,b\,c^4\,d^8\,f^4+64\,A\,b\,c^6\,d^6\,f^4+96\,A\,b\,c^8\,d^4\,f^4+32\,A\,b\,c^{10}\,d^2\,f^4+256\,B\,b\,c^3\,d^9\,f^4+384\,B\,b\,c^5\,d^7\,f^4+256\,B\,b\,c^7\,d^5\,f^4+64\,B\,b\,c^9\,d^3\,f^4+96\,C\,b\,c^2\,d^{10}\,f^4+64\,C\,b\,c^4\,d^8\,f^4-64\,C\,b\,c^6\,d^6\,f^4-96\,C\,b\,c^8\,d^4\,f^4-32\,C\,b\,c^{10}\,d^2\,f^4+64\,B\,b\,c\,d^{11}\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,b^2\,c^8\,d^2\,f^3-32\,A^2\,b^2\,c^6\,d^4\,f^3+32\,A^2\,b^2\,c^2\,d^8\,f^3+16\,A^2\,b^2\,d^{10}\,f^3-64\,A\,B\,b^2\,c^7\,d^3\,f^3-192\,A\,B\,b^2\,c^5\,d^5\,f^3-192\,A\,B\,b^2\,c^3\,d^7\,f^3-64\,A\,B\,b^2\,c\,d^9\,f^3+32\,A\,C\,b^2\,c^8\,d^2\,f^3+64\,A\,C\,b^2\,c^6\,d^4\,f^3-64\,A\,C\,b^2\,c^2\,d^8\,f^3-32\,A\,C\,b^2\,d^{10}\,f^3+16\,B^2\,b^2\,c^8\,d^2\,f^3+32\,B^2\,b^2\,c^6\,d^4\,f^3-32\,B^2\,b^2\,c^2\,d^8\,f^3-16\,B^2\,b^2\,d^{10}\,f^3+64\,B\,C\,b^2\,c^7\,d^3\,f^3+192\,B\,C\,b^2\,c^5\,d^5\,f^3+192\,B\,C\,b^2\,c^3\,d^7\,f^3+64\,B\,C\,b^2\,c\,d^9\,f^3-16\,C^2\,b^2\,c^8\,d^2\,f^3-32\,C^2\,b^2\,c^6\,d^4\,f^3+32\,C^2\,b^2\,c^2\,d^8\,f^3+16\,C^2\,b^2\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,1{}\mathrm{i}}{16\,B^3\,b^3\,d^9\,f^2-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(32\,C\,b\,d^{12}\,f^4-32\,A\,b\,d^{12}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-96\,A\,b\,c^2\,d^{10}\,f^4-64\,A\,b\,c^4\,d^8\,f^4+64\,A\,b\,c^6\,d^6\,f^4+96\,A\,b\,c^8\,d^4\,f^4+32\,A\,b\,c^{10}\,d^2\,f^4+256\,B\,b\,c^3\,d^9\,f^4+384\,B\,b\,c^5\,d^7\,f^4+256\,B\,b\,c^7\,d^5\,f^4+64\,B\,b\,c^9\,d^3\,f^4+96\,C\,b\,c^2\,d^{10}\,f^4+64\,C\,b\,c^4\,d^8\,f^4-64\,C\,b\,c^6\,d^6\,f^4-96\,C\,b\,c^8\,d^4\,f^4-32\,C\,b\,c^{10}\,d^2\,f^4+64\,B\,b\,c\,d^{11}\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,b^2\,c^8\,d^2\,f^3-32\,A^2\,b^2\,c^6\,d^4\,f^3+32\,A^2\,b^2\,c^2\,d^8\,f^3+16\,A^2\,b^2\,d^{10}\,f^3-64\,A\,B\,b^2\,c^7\,d^3\,f^3-192\,A\,B\,b^2\,c^5\,d^5\,f^3-192\,A\,B\,b^2\,c^3\,d^7\,f^3-64\,A\,B\,b^2\,c\,d^9\,f^3+32\,A\,C\,b^2\,c^8\,d^2\,f^3+64\,A\,C\,b^2\,c^6\,d^4\,f^3-64\,A\,C\,b^2\,c^2\,d^8\,f^3-32\,A\,C\,b^2\,d^{10}\,f^3+16\,B^2\,b^2\,c^8\,d^2\,f^3+32\,B^2\,b^2\,c^6\,d^4\,f^3-32\,B^2\,b^2\,c^2\,d^8\,f^3-16\,B^2\,b^2\,d^{10}\,f^3+64\,B\,C\,b^2\,c^7\,d^3\,f^3+192\,B\,C\,b^2\,c^5\,d^5\,f^3+192\,B\,C\,b^2\,c^3\,d^7\,f^3+64\,B\,C\,b^2\,c\,d^9\,f^3-16\,C^2\,b^2\,c^8\,d^2\,f^3-32\,C^2\,b^2\,c^6\,d^4\,f^3+32\,C^2\,b^2\,c^2\,d^8\,f^3+16\,C^2\,b^2\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^3\,f^2-4\,B^2\,b^2\,c^3\,f^2+4\,C^2\,b^2\,c^3\,f^2-8\,A\,B\,b^2\,d^3\,f^2-8\,A\,C\,b^2\,c^3\,f^2+8\,B\,C\,b^2\,d^3\,f^2-12\,A^2\,b^2\,c\,d^2\,f^2+12\,B^2\,b^2\,c\,d^2\,f^2-12\,C^2\,b^2\,c\,d^2\,f^2+24\,A\,B\,b^2\,c^2\,d\,f^2+24\,A\,C\,b^2\,c\,d^2\,f^2-24\,B\,C\,b^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,A\,b\,d^{12}\,f^4+32\,C\,b\,d^{12}\,f^4-96\,A\,b\,c^2\,d^{10}\,f^4-64\,A\,b\,c^4\,d^8\,f^4+64\,A\,b\,c^6\,d^6\,f^4+96\,A\,b\,c^8\,d^4\,f^4+32\,A\,b\,c^{10}\,d^2\,f^4+256\,B\,b\,c^3\,d^9\,f^4+384\,B\,b\,c^5\,d^7\,f^4+256\,B\,b\,c^7\,d^5\,f^4+64\,B\,b\,c^9\,d^3\,f^4+96\,C\,b\,c^2\,d^{10}\,f^4+64\,C\,b\,c^4\,d^8\,f^4-64\,C\,b\,c^6\,d^6\,f^4-96\,C\,b\,c^8\,d^4\,f^4-32\,C\,b\,c^{10}\,d^2\,f^4+64\,B\,b\,c\,d^{11}\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,b^2\,c^8\,d^2\,f^3-32\,A^2\,b^2\,c^6\,d^4\,f^3+32\,A^2\,b^2\,c^2\,d^8\,f^3+16\,A^2\,b^2\,d^{10}\,f^3-64\,A\,B\,b^2\,c^7\,d^3\,f^3-192\,A\,B\,b^2\,c^5\,d^5\,f^3-192\,A\,B\,b^2\,c^3\,d^7\,f^3-64\,A\,B\,b^2\,c\,d^9\,f^3+32\,A\,C\,b^2\,c^8\,d^2\,f^3+64\,A\,C\,b^2\,c^6\,d^4\,f^3-64\,A\,C\,b^2\,c^2\,d^8\,f^3-32\,A\,C\,b^2\,d^{10}\,f^3+16\,B^2\,b^2\,c^8\,d^2\,f^3+32\,B^2\,b^2\,c^6\,d^4\,f^3-32\,B^2\,b^2\,c^2\,d^8\,f^3-16\,B^2\,b^2\,d^{10}\,f^3+64\,B\,C\,b^2\,c^7\,d^3\,f^3+192\,B\,C\,b^2\,c^5\,d^5\,f^3+192\,B\,C\,b^2\,c^3\,d^7\,f^3+64\,B\,C\,b^2\,c\,d^9\,f^3-16\,C^2\,b^2\,c^8\,d^2\,f^3-32\,C^2\,b^2\,c^6\,d^4\,f^3+32\,C^2\,b^2\,c^2\,d^8\,f^3+16\,C^2\,b^2\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^3\,f^2-24\,A^2\,b^2\,c\,d^2\,f^2+48\,A\,B\,b^2\,c^2\,d\,f^2-16\,A\,B\,b^2\,d^3\,f^2-16\,A\,C\,b^2\,c^3\,f^2+48\,A\,C\,b^2\,c\,d^2\,f^2-8\,B^2\,b^2\,c^3\,f^2+24\,B^2\,b^2\,c\,d^2\,f^2-48\,B\,C\,b^2\,c^2\,d\,f^2+16\,B\,C\,b^2\,d^3\,f^2+8\,C^2\,b^2\,c^3\,f^2-24\,C^2\,b^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,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d^2\,f^3-32\,C^2\,a^2\,c^6\,d^4\,f^3+32\,C^2\,a^2\,c^2\,d^8\,f^3+16\,C^2\,a^2\,d^{10}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A\,B\,a^2\,c^2\,d\,f^2-16\,A\,B\,a^2\,d^3\,f^2-16\,A\,C\,a^2\,c^3\,f^2+48\,A\,C\,a^2\,c\,d^2\,f^2-8\,B^2\,a^2\,c^3\,f^2+24\,B^2\,a^2\,c\,d^2\,f^2-48\,B\,C\,a^2\,c^2\,d\,f^2+16\,B\,C\,a^2\,d^3\,f^2+8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,B^2\,a^2\,c^3\,f^2+4\,C^2\,a^2\,c^3\,f^2-8\,A\,B\,a^2\,d^3\,f^2-8\,A\,C\,a^2\,c^3\,f^2+8\,B\,C\,a^2\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+24\,A\,B\,a^2\,c^2\,d\,f^2+24\,A\,C\,a^2\,c\,d^2\,f^2-24\,B\,C\,a^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A\,B\,a^2\,c^2\,d\,f^2-16\,A\,B\,a^2\,d^3\,f^2-16\,A\,C\,a^2\,c^3\,f^2+48\,A\,C\,a^2\,c\,d^2\,f^2-8\,B^2\,a^2\,c^3\,f^2+24\,B^2\,a^2\,c\,d^2\,f^2-48\,B\,C\,a^2\,c^2\,d\,f^2+16\,B\,C\,a^2\,d^3\,f^2+8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,B^2\,a^2\,c^3\,f^2+4\,C^2\,a^2\,c^3\,f^2-8\,A\,B\,a^2\,d^3\,f^2-8\,A\,C\,a^2\,c^3\,f^2+8\,B\,C\,a^2\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+24\,A\,B\,a^2\,c^2\,d\,f^2+24\,A\,C\,a^2\,c\,d^2\,f^2-24\,B\,C\,a^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,B\,a\,d^{12}\,f^4-256\,A\,a\,c^3\,d^9\,f^4-384\,A\,a\,c^5\,d^7\,f^4-256\,A\,a\,c^7\,d^5\,f^4-64\,A\,a\,c^9\,d^3\,f^4-96\,B\,a\,c^2\,d^{10}\,f^4-64\,B\,a\,c^4\,d^8\,f^4+64\,B\,a\,c^6\,d^6\,f^4+96\,B\,a\,c^8\,d^4\,f^4+32\,B\,a\,c^{10}\,d^2\,f^4+256\,C\,a\,c^3\,d^9\,f^4+384\,C\,a\,c^5\,d^7\,f^4+256\,C\,a\,c^7\,d^5\,f^4+64\,C\,a\,c^9\,d^3\,f^4-64\,A\,a\,c\,d^{11}\,f^4+64\,C\,a\,c\,d^{11}\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A\,B\,a^2\,c^2\,d\,f^2-16\,A\,B\,a^2\,d^3\,f^2-16\,A\,C\,a^2\,c^3\,f^2+48\,A\,C\,a^2\,c\,d^2\,f^2-8\,B^2\,a^2\,c^3\,f^2+24\,B^2\,a^2\,c\,d^2\,f^2-48\,B\,C\,a^2\,c^2\,d\,f^2+16\,B\,C\,a^2\,d^3\,f^2+8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,B^2\,a^2\,c^3\,f^2+4\,C^2\,a^2\,c^3\,f^2-8\,A\,B\,a^2\,d^3\,f^2-8\,A\,C\,a^2\,c^3\,f^2+8\,B\,C\,a^2\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+24\,A\,B\,a^2\,c^2\,d\,f^2+24\,A\,C\,a^2\,c\,d^2\,f^2-24\,B\,C\,a^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^2\,c^8\,d^2\,f^3-32\,A^2\,a^2\,c^6\,d^4\,f^3+32\,A^2\,a^2\,c^2\,d^8\,f^3+16\,A^2\,a^2\,d^{10}\,f^3-64\,A\,B\,a^2\,c^7\,d^3\,f^3-192\,A\,B\,a^2\,c^5\,d^5\,f^3-192\,A\,B\,a^2\,c^3\,d^7\,f^3-64\,A\,B\,a^2\,c\,d^9\,f^3+32\,A\,C\,a^2\,c^8\,d^2\,f^3+64\,A\,C\,a^2\,c^6\,d^4\,f^3-64\,A\,C\,a^2\,c^2\,d^8\,f^3-32\,A\,C\,a^2\,d^{10}\,f^3+16\,B^2\,a^2\,c^8\,d^2\,f^3+32\,B^2\,a^2\,c^6\,d^4\,f^3-32\,B^2\,a^2\,c^2\,d^8\,f^3-16\,B^2\,a^2\,d^{10}\,f^3+64\,B\,C\,a^2\,c^7\,d^3\,f^3+192\,B\,C\,a^2\,c^5\,d^5\,f^3+192\,B\,C\,a^2\,c^3\,d^7\,f^3+64\,B\,C\,a^2\,c\,d^9\,f^3-16\,C^2\,a^2\,c^8\,d^2\,f^3-32\,C^2\,a^2\,c^6\,d^4\,f^3+32\,C^2\,a^2\,c^2\,d^8\,f^3+16\,C^2\,a^2\,d^{10}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A\,B\,a^2\,c^2\,d\,f^2-16\,A\,B\,a^2\,d^3\,f^2-16\,A\,C\,a^2\,c^3\,f^2+48\,A\,C\,a^2\,c\,d^2\,f^2-8\,B^2\,a^2\,c^3\,f^2+24\,B^2\,a^2\,c\,d^2\,f^2-48\,B\,C\,a^2\,c^2\,d\,f^2+16\,B\,C\,a^2\,d^3\,f^2+8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,B^2\,a^2\,c^3\,f^2+4\,C^2\,a^2\,c^3\,f^2-8\,A\,B\,a^2\,d^3\,f^2-8\,A\,C\,a^2\,c^3\,f^2+8\,B\,C\,a^2\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+24\,A\,B\,a^2\,c^2\,d\,f^2+24\,A\,C\,a^2\,c\,d^2\,f^2-24\,B\,C\,a^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A\,B\,a^2\,c^2\,d\,f^2-16\,A\,B\,a^2\,d^3\,f^2-16\,A\,C\,a^2\,c^3\,f^2+48\,A\,C\,a^2\,c\,d^2\,f^2-8\,B^2\,a^2\,c^3\,f^2+24\,B^2\,a^2\,c\,d^2\,f^2-48\,B\,C\,a^2\,c^2\,d\,f^2+16\,B\,C\,a^2\,d^3\,f^2+8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,B^2\,a^2\,c^3\,f^2+4\,C^2\,a^2\,c^3\,f^2-8\,A\,B\,a^2\,d^3\,f^2-8\,A\,C\,a^2\,c^3\,f^2+8\,B\,C\,a^2\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+24\,A\,B\,a^2\,c^2\,d\,f^2+24\,A\,C\,a^2\,c\,d^2\,f^2-24\,B\,C\,a^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+32\,B\,a\,d^{12}\,f^4+256\,A\,a\,c^3\,d^9\,f^4+384\,A\,a\,c^5\,d^7\,f^4+256\,A\,a\,c^7\,d^5\,f^4+64\,A\,a\,c^9\,d^3\,f^4+96\,B\,a\,c^2\,d^{10}\,f^4+64\,B\,a\,c^4\,d^8\,f^4-64\,B\,a\,c^6\,d^6\,f^4-96\,B\,a\,c^8\,d^4\,f^4-32\,B\,a\,c^{10}\,d^2\,f^4-256\,C\,a\,c^3\,d^9\,f^4-384\,C\,a\,c^5\,d^7\,f^4-256\,C\,a\,c^7\,d^5\,f^4-64\,C\,a\,c^9\,d^3\,f^4+64\,A\,a\,c\,d^{11}\,f^4-64\,C\,a\,c\,d^{11}\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A\,B\,a^2\,c^2\,d\,f^2-16\,A\,B\,a^2\,d^3\,f^2-16\,A\,C\,a^2\,c^3\,f^2+48\,A\,C\,a^2\,c\,d^2\,f^2-8\,B^2\,a^2\,c^3\,f^2+24\,B^2\,a^2\,c\,d^2\,f^2-48\,B\,C\,a^2\,c^2\,d\,f^2+16\,B\,C\,a^2\,d^3\,f^2+8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,B^2\,a^2\,c^3\,f^2+4\,C^2\,a^2\,c^3\,f^2-8\,A\,B\,a^2\,d^3\,f^2-8\,A\,C\,a^2\,c^3\,f^2+8\,B\,C\,a^2\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+24\,A\,B\,a^2\,c^2\,d\,f^2+24\,A\,C\,a^2\,c\,d^2\,f^2-24\,B\,C\,a^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}-16\,A^3\,a^3\,d^9\,f^2+16\,C^3\,a^3\,d^9\,f^2-48\,A^3\,a^3\,c^2\,d^7\,f^2-48\,A^3\,a^3\,c^4\,d^5\,f^2-16\,A^3\,a^3\,c^6\,d^3\,f^2+48\,B^3\,a^3\,c^3\,d^6\,f^2+48\,B^3\,a^3\,c^5\,d^4\,f^2+16\,B^3\,a^3\,c^7\,d^2\,f^2+48\,C^3\,a^3\,c^2\,d^7\,f^2+48\,C^3\,a^3\,c^4\,d^5\,f^2+16\,C^3\,a^3\,c^6\,d^3\,f^2-16\,A\,B^2\,a^3\,d^9\,f^2-48\,A\,C^2\,a^3\,d^9\,f^2+48\,A^2\,C\,a^3\,d^9\,f^2+16\,B^2\,C\,a^3\,d^9\,f^2+16\,B^3\,a^3\,c\,d^8\,f^2-48\,A\,B^2\,a^3\,c^2\,d^7\,f^2-48\,A\,B^2\,a^3\,c^4\,d^5\,f^2-16\,A\,B^2\,a^3\,c^6\,d^3\,f^2+48\,A^2\,B\,a^3\,c^3\,d^6\,f^2+48\,A^2\,B\,a^3\,c^5\,d^4\,f^2+16\,A^2\,B\,a^3\,c^7\,d^2\,f^2-144\,A\,C^2\,a^3\,c^2\,d^7\,f^2-144\,A\,C^2\,a^3\,c^4\,d^5\,f^2-48\,A\,C^2\,a^3\,c^6\,d^3\,f^2+144\,A^2\,C\,a^3\,c^2\,d^7\,f^2+144\,A^2\,C\,a^3\,c^4\,d^5\,f^2+48\,A^2\,C\,a^3\,c^6\,d^3\,f^2+48\,B\,C^2\,a^3\,c^3\,d^6\,f^2+48\,B\,C^2\,a^3\,c^5\,d^4\,f^2+16\,B\,C^2\,a^3\,c^7\,d^2\,f^2+48\,B^2\,C\,a^3\,c^2\,d^7\,f^2+48\,B^2\,C\,a^3\,c^4\,d^5\,f^2+16\,B^2\,C\,a^3\,c^6\,d^3\,f^2+16\,A^2\,B\,a^3\,c\,d^8\,f^2+16\,B\,C^2\,a^3\,c\,d^8\,f^2-96\,A\,B\,C\,a^3\,c^3\,d^6\,f^2-96\,A\,B\,C\,a^3\,c^5\,d^4\,f^2-32\,A\,B\,C\,a^3\,c^7\,d^2\,f^2-32\,A\,B\,C\,a^3\,c\,d^8\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^3\,f^2-24\,A^2\,a^2\,c\,d^2\,f^2+48\,A\,B\,a^2\,c^2\,d\,f^2-16\,A\,B\,a^2\,d^3\,f^2-16\,A\,C\,a^2\,c^3\,f^2+48\,A\,C\,a^2\,c\,d^2\,f^2-8\,B^2\,a^2\,c^3\,f^2+24\,B^2\,a^2\,c\,d^2\,f^2-48\,B\,C\,a^2\,c^2\,d\,f^2+16\,B\,C\,a^2\,d^3\,f^2+8\,C^2\,a^2\,c^3\,f^2-24\,C^2\,a^2\,c\,d^2\,f^2\right)}^2}{4}-\left(16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^3\,f^2-4\,B^2\,a^2\,c^3\,f^2+4\,C^2\,a^2\,c^3\,f^2-8\,A\,B\,a^2\,d^3\,f^2-8\,A\,C\,a^2\,c^3\,f^2+8\,B\,C\,a^2\,d^3\,f^2-12\,A^2\,a^2\,c\,d^2\,f^2+12\,B^2\,a^2\,c\,d^2\,f^2-12\,C^2\,a^2\,c\,d^2\,f^2+24\,A\,B\,a^2\,c^2\,d\,f^2+24\,A\,C\,a^2\,c\,d^2\,f^2-24\,B\,C\,a^2\,c^2\,d\,f^2}{16\,\left(c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4\right)}}\,2{}\mathrm{i}+\frac{2\,\left(C\,b\,c^3-B\,b\,c^2\,d+A\,b\,c\,d^2\right)}{d^2\,f\,\left(c^2+d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}-\frac{2\,\left(C\,a\,c^2-B\,a\,c\,d+A\,a\,d^2\right)}{d\,f\,\left(c^2+d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}+\frac{2\,C\,b\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{d^2\,f}","Not used",1,"atan((((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^10*f^3 - 16*B^2*a^2*d^10*f^3 + 16*C^2*a^2*d^10*f^3 + 32*A^2*a^2*c^2*d^8*f^3 - 32*A^2*a^2*c^6*d^4*f^3 - 16*A^2*a^2*c^8*d^2*f^3 - 32*B^2*a^2*c^2*d^8*f^3 + 32*B^2*a^2*c^6*d^4*f^3 + 16*B^2*a^2*c^8*d^2*f^3 + 32*C^2*a^2*c^2*d^8*f^3 - 32*C^2*a^2*c^6*d^4*f^3 - 16*C^2*a^2*c^8*d^2*f^3 - 32*A*C*a^2*d^10*f^3 - 64*A*B*a^2*c*d^9*f^3 + 64*B*C*a^2*c*d^9*f^3 - 192*A*B*a^2*c^3*d^7*f^3 - 192*A*B*a^2*c^5*d^5*f^3 - 64*A*B*a^2*c^7*d^3*f^3 - 64*A*C*a^2*c^2*d^8*f^3 + 64*A*C*a^2*c^6*d^4*f^3 + 32*A*C*a^2*c^8*d^2*f^3 + 192*B*C*a^2*c^3*d^7*f^3 + 192*B*C*a^2*c^5*d^5*f^3 + 64*B*C*a^2*c^7*d^3*f^3) - ((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*a*d^12*f^4 - 256*A*a*c^3*d^9*f^4 - 384*A*a*c^5*d^7*f^4 - 256*A*a*c^7*d^5*f^4 - 64*A*a*c^9*d^3*f^4 - 96*B*a*c^2*d^10*f^4 - 64*B*a*c^4*d^8*f^4 + 64*B*a*c^6*d^6*f^4 + 96*B*a*c^8*d^4*f^4 + 32*B*a*c^10*d^2*f^4 + 256*C*a*c^3*d^9*f^4 + 384*C*a*c^5*d^7*f^4 + 256*C*a*c^7*d^5*f^4 + 64*C*a*c^9*d^3*f^4 - 64*A*a*c*d^11*f^4 + 64*C*a*c*d^11*f^4))*((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^10*f^3 - 16*B^2*a^2*d^10*f^3 + 16*C^2*a^2*d^10*f^3 + 32*A^2*a^2*c^2*d^8*f^3 - 32*A^2*a^2*c^6*d^4*f^3 - 16*A^2*a^2*c^8*d^2*f^3 - 32*B^2*a^2*c^2*d^8*f^3 + 32*B^2*a^2*c^6*d^4*f^3 + 16*B^2*a^2*c^8*d^2*f^3 + 32*C^2*a^2*c^2*d^8*f^3 - 32*C^2*a^2*c^6*d^4*f^3 - 16*C^2*a^2*c^8*d^2*f^3 - 32*A*C*a^2*d^10*f^3 - 64*A*B*a^2*c*d^9*f^3 + 64*B*C*a^2*c*d^9*f^3 - 192*A*B*a^2*c^3*d^7*f^3 - 192*A*B*a^2*c^5*d^5*f^3 - 64*A*B*a^2*c^7*d^3*f^3 - 64*A*C*a^2*c^2*d^8*f^3 + 64*A*C*a^2*c^6*d^4*f^3 + 32*A*C*a^2*c^8*d^2*f^3 + 192*B*C*a^2*c^3*d^7*f^3 + 192*B*C*a^2*c^5*d^5*f^3 + 64*B*C*a^2*c^7*d^3*f^3) - ((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 32*B*a*d^12*f^4 + 256*A*a*c^3*d^9*f^4 + 384*A*a*c^5*d^7*f^4 + 256*A*a*c^7*d^5*f^4 + 64*A*a*c^9*d^3*f^4 + 96*B*a*c^2*d^10*f^4 + 64*B*a*c^4*d^8*f^4 - 64*B*a*c^6*d^6*f^4 - 96*B*a*c^8*d^4*f^4 - 32*B*a*c^10*d^2*f^4 - 256*C*a*c^3*d^9*f^4 - 384*C*a*c^5*d^7*f^4 - 256*C*a*c^7*d^5*f^4 - 64*C*a*c^9*d^3*f^4 + 64*A*a*c*d^11*f^4 - 64*C*a*c*d^11*f^4))*((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^10*f^3 - 16*B^2*a^2*d^10*f^3 + 16*C^2*a^2*d^10*f^3 + 32*A^2*a^2*c^2*d^8*f^3 - 32*A^2*a^2*c^6*d^4*f^3 - 16*A^2*a^2*c^8*d^2*f^3 - 32*B^2*a^2*c^2*d^8*f^3 + 32*B^2*a^2*c^6*d^4*f^3 + 16*B^2*a^2*c^8*d^2*f^3 + 32*C^2*a^2*c^2*d^8*f^3 - 32*C^2*a^2*c^6*d^4*f^3 - 16*C^2*a^2*c^8*d^2*f^3 - 32*A*C*a^2*d^10*f^3 - 64*A*B*a^2*c*d^9*f^3 + 64*B*C*a^2*c*d^9*f^3 - 192*A*B*a^2*c^3*d^7*f^3 - 192*A*B*a^2*c^5*d^5*f^3 - 64*A*B*a^2*c^7*d^3*f^3 - 64*A*C*a^2*c^2*d^8*f^3 + 64*A*C*a^2*c^6*d^4*f^3 + 32*A*C*a^2*c^8*d^2*f^3 + 192*B*C*a^2*c^3*d^7*f^3 + 192*B*C*a^2*c^5*d^5*f^3 + 64*B*C*a^2*c^7*d^3*f^3) - ((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*a*d^12*f^4 - 256*A*a*c^3*d^9*f^4 - 384*A*a*c^5*d^7*f^4 - 256*A*a*c^7*d^5*f^4 - 64*A*a*c^9*d^3*f^4 - 96*B*a*c^2*d^10*f^4 - 64*B*a*c^4*d^8*f^4 + 64*B*a*c^6*d^6*f^4 + 96*B*a*c^8*d^4*f^4 + 32*B*a*c^10*d^2*f^4 + 256*C*a*c^3*d^9*f^4 + 384*C*a*c^5*d^7*f^4 + 256*C*a*c^7*d^5*f^4 + 64*C*a*c^9*d^3*f^4 - 64*A*a*c*d^11*f^4 + 64*C*a*c*d^11*f^4))*((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^10*f^3 - 16*B^2*a^2*d^10*f^3 + 16*C^2*a^2*d^10*f^3 + 32*A^2*a^2*c^2*d^8*f^3 - 32*A^2*a^2*c^6*d^4*f^3 - 16*A^2*a^2*c^8*d^2*f^3 - 32*B^2*a^2*c^2*d^8*f^3 + 32*B^2*a^2*c^6*d^4*f^3 + 16*B^2*a^2*c^8*d^2*f^3 + 32*C^2*a^2*c^2*d^8*f^3 - 32*C^2*a^2*c^6*d^4*f^3 - 16*C^2*a^2*c^8*d^2*f^3 - 32*A*C*a^2*d^10*f^3 - 64*A*B*a^2*c*d^9*f^3 + 64*B*C*a^2*c*d^9*f^3 - 192*A*B*a^2*c^3*d^7*f^3 - 192*A*B*a^2*c^5*d^5*f^3 - 64*A*B*a^2*c^7*d^3*f^3 - 64*A*C*a^2*c^2*d^8*f^3 + 64*A*C*a^2*c^6*d^4*f^3 + 32*A*C*a^2*c^8*d^2*f^3 + 192*B*C*a^2*c^3*d^7*f^3 + 192*B*C*a^2*c^5*d^5*f^3 + 64*B*C*a^2*c^7*d^3*f^3) - ((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 32*B*a*d^12*f^4 + 256*A*a*c^3*d^9*f^4 + 384*A*a*c^5*d^7*f^4 + 256*A*a*c^7*d^5*f^4 + 64*A*a*c^9*d^3*f^4 + 96*B*a*c^2*d^10*f^4 + 64*B*a*c^4*d^8*f^4 - 64*B*a*c^6*d^6*f^4 - 96*B*a*c^8*d^4*f^4 - 32*B*a*c^10*d^2*f^4 - 256*C*a*c^3*d^9*f^4 - 384*C*a*c^5*d^7*f^4 - 256*C*a*c^7*d^5*f^4 - 64*C*a*c^9*d^3*f^4 + 64*A*a*c*d^11*f^4 - 64*C*a*c*d^11*f^4))*((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - 16*A^3*a^3*d^9*f^2 + 16*C^3*a^3*d^9*f^2 - 48*A^3*a^3*c^2*d^7*f^2 - 48*A^3*a^3*c^4*d^5*f^2 - 16*A^3*a^3*c^6*d^3*f^2 + 48*B^3*a^3*c^3*d^6*f^2 + 48*B^3*a^3*c^5*d^4*f^2 + 16*B^3*a^3*c^7*d^2*f^2 + 48*C^3*a^3*c^2*d^7*f^2 + 48*C^3*a^3*c^4*d^5*f^2 + 16*C^3*a^3*c^6*d^3*f^2 - 16*A*B^2*a^3*d^9*f^2 - 48*A*C^2*a^3*d^9*f^2 + 48*A^2*C*a^3*d^9*f^2 + 16*B^2*C*a^3*d^9*f^2 + 16*B^3*a^3*c*d^8*f^2 - 48*A*B^2*a^3*c^2*d^7*f^2 - 48*A*B^2*a^3*c^4*d^5*f^2 - 16*A*B^2*a^3*c^6*d^3*f^2 + 48*A^2*B*a^3*c^3*d^6*f^2 + 48*A^2*B*a^3*c^5*d^4*f^2 + 16*A^2*B*a^3*c^7*d^2*f^2 - 144*A*C^2*a^3*c^2*d^7*f^2 - 144*A*C^2*a^3*c^4*d^5*f^2 - 48*A*C^2*a^3*c^6*d^3*f^2 + 144*A^2*C*a^3*c^2*d^7*f^2 + 144*A^2*C*a^3*c^4*d^5*f^2 + 48*A^2*C*a^3*c^6*d^3*f^2 + 48*B*C^2*a^3*c^3*d^6*f^2 + 48*B*C^2*a^3*c^5*d^4*f^2 + 16*B*C^2*a^3*c^7*d^2*f^2 + 48*B^2*C*a^3*c^2*d^7*f^2 + 48*B^2*C*a^3*c^4*d^5*f^2 + 16*B^2*C*a^3*c^6*d^3*f^2 + 16*A^2*B*a^3*c*d^8*f^2 + 16*B*C^2*a^3*c*d^8*f^2 - 96*A*B*C*a^3*c^3*d^6*f^2 - 96*A*B*C*a^3*c^5*d^4*f^2 - 32*A*B*C*a^3*c^7*d^2*f^2 - 32*A*B*C*a^3*c*d^8*f^2))*((((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^3*f^2 + 4*B^2*a^2*c^3*f^2 - 4*C^2*a^2*c^3*f^2 + 8*A*B*a^2*d^3*f^2 + 8*A*C*a^2*c^3*f^2 - 8*B*C*a^2*d^3*f^2 + 12*A^2*a^2*c*d^2*f^2 - 12*B^2*a^2*c*d^2*f^2 + 12*C^2*a^2*c*d^2*f^2 - 24*A*B*a^2*c^2*d*f^2 - 24*A*C*a^2*c*d^2*f^2 + 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i - atan(((((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*A*b*d^12*f^4 + 32*C*b*d^12*f^4 - 96*A*b*c^2*d^10*f^4 - 64*A*b*c^4*d^8*f^4 + 64*A*b*c^6*d^6*f^4 + 96*A*b*c^8*d^4*f^4 + 32*A*b*c^10*d^2*f^4 + 256*B*b*c^3*d^9*f^4 + 384*B*b*c^5*d^7*f^4 + 256*B*b*c^7*d^5*f^4 + 64*B*b*c^9*d^3*f^4 + 96*C*b*c^2*d^10*f^4 + 64*C*b*c^4*d^8*f^4 - 64*C*b*c^6*d^6*f^4 - 96*C*b*c^8*d^4*f^4 - 32*C*b*c^10*d^2*f^4 + 64*B*b*c*d^11*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^10*f^3 - 16*B^2*b^2*d^10*f^3 + 16*C^2*b^2*d^10*f^3 + 32*A^2*b^2*c^2*d^8*f^3 - 32*A^2*b^2*c^6*d^4*f^3 - 16*A^2*b^2*c^8*d^2*f^3 - 32*B^2*b^2*c^2*d^8*f^3 + 32*B^2*b^2*c^6*d^4*f^3 + 16*B^2*b^2*c^8*d^2*f^3 + 32*C^2*b^2*c^2*d^8*f^3 - 32*C^2*b^2*c^6*d^4*f^3 - 16*C^2*b^2*c^8*d^2*f^3 - 32*A*C*b^2*d^10*f^3 - 64*A*B*b^2*c*d^9*f^3 + 64*B*C*b^2*c*d^9*f^3 - 192*A*B*b^2*c^3*d^7*f^3 - 192*A*B*b^2*c^5*d^5*f^3 - 64*A*B*b^2*c^7*d^3*f^3 - 64*A*C*b^2*c^2*d^8*f^3 + 64*A*C*b^2*c^6*d^4*f^3 + 32*A*C*b^2*c^8*d^2*f^3 + 192*B*C*b^2*c^3*d^7*f^3 + 192*B*C*b^2*c^5*d^5*f^3 + 64*B*C*b^2*c^7*d^3*f^3))*((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i - (((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(32*C*b*d^12*f^4 - 32*A*b*d^12*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 96*A*b*c^2*d^10*f^4 - 64*A*b*c^4*d^8*f^4 + 64*A*b*c^6*d^6*f^4 + 96*A*b*c^8*d^4*f^4 + 32*A*b*c^10*d^2*f^4 + 256*B*b*c^3*d^9*f^4 + 384*B*b*c^5*d^7*f^4 + 256*B*b*c^7*d^5*f^4 + 64*B*b*c^9*d^3*f^4 + 96*C*b*c^2*d^10*f^4 + 64*C*b*c^4*d^8*f^4 - 64*C*b*c^6*d^6*f^4 - 96*C*b*c^8*d^4*f^4 - 32*C*b*c^10*d^2*f^4 + 64*B*b*c*d^11*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^10*f^3 - 16*B^2*b^2*d^10*f^3 + 16*C^2*b^2*d^10*f^3 + 32*A^2*b^2*c^2*d^8*f^3 - 32*A^2*b^2*c^6*d^4*f^3 - 16*A^2*b^2*c^8*d^2*f^3 - 32*B^2*b^2*c^2*d^8*f^3 + 32*B^2*b^2*c^6*d^4*f^3 + 16*B^2*b^2*c^8*d^2*f^3 + 32*C^2*b^2*c^2*d^8*f^3 - 32*C^2*b^2*c^6*d^4*f^3 - 16*C^2*b^2*c^8*d^2*f^3 - 32*A*C*b^2*d^10*f^3 - 64*A*B*b^2*c*d^9*f^3 + 64*B*C*b^2*c*d^9*f^3 - 192*A*B*b^2*c^3*d^7*f^3 - 192*A*B*b^2*c^5*d^5*f^3 - 64*A*B*b^2*c^7*d^3*f^3 - 64*A*C*b^2*c^2*d^8*f^3 + 64*A*C*b^2*c^6*d^4*f^3 + 32*A*C*b^2*c^8*d^2*f^3 + 192*B*C*b^2*c^3*d^7*f^3 + 192*B*C*b^2*c^5*d^5*f^3 + 64*B*C*b^2*c^7*d^3*f^3))*((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(16*B^3*b^3*d^9*f^2 - (((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(32*C*b*d^12*f^4 - 32*A*b*d^12*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 96*A*b*c^2*d^10*f^4 - 64*A*b*c^4*d^8*f^4 + 64*A*b*c^6*d^6*f^4 + 96*A*b*c^8*d^4*f^4 + 32*A*b*c^10*d^2*f^4 + 256*B*b*c^3*d^9*f^4 + 384*B*b*c^5*d^7*f^4 + 256*B*b*c^7*d^5*f^4 + 64*B*b*c^9*d^3*f^4 + 96*C*b*c^2*d^10*f^4 + 64*C*b*c^4*d^8*f^4 - 64*C*b*c^6*d^6*f^4 - 96*C*b*c^8*d^4*f^4 - 32*C*b*c^10*d^2*f^4 + 64*B*b*c*d^11*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^10*f^3 - 16*B^2*b^2*d^10*f^3 + 16*C^2*b^2*d^10*f^3 + 32*A^2*b^2*c^2*d^8*f^3 - 32*A^2*b^2*c^6*d^4*f^3 - 16*A^2*b^2*c^8*d^2*f^3 - 32*B^2*b^2*c^2*d^8*f^3 + 32*B^2*b^2*c^6*d^4*f^3 + 16*B^2*b^2*c^8*d^2*f^3 + 32*C^2*b^2*c^2*d^8*f^3 - 32*C^2*b^2*c^6*d^4*f^3 - 16*C^2*b^2*c^8*d^2*f^3 - 32*A*C*b^2*d^10*f^3 - 64*A*B*b^2*c*d^9*f^3 + 64*B*C*b^2*c*d^9*f^3 - 192*A*B*b^2*c^3*d^7*f^3 - 192*A*B*b^2*c^5*d^5*f^3 - 64*A*B*b^2*c^7*d^3*f^3 - 64*A*C*b^2*c^2*d^8*f^3 + 64*A*C*b^2*c^6*d^4*f^3 + 32*A*C*b^2*c^8*d^2*f^3 + 192*B*C*b^2*c^3*d^7*f^3 + 192*B*C*b^2*c^5*d^5*f^3 + 64*B*C*b^2*c^7*d^3*f^3))*((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - (((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*A*b*d^12*f^4 + 32*C*b*d^12*f^4 - 96*A*b*c^2*d^10*f^4 - 64*A*b*c^4*d^8*f^4 + 64*A*b*c^6*d^6*f^4 + 96*A*b*c^8*d^4*f^4 + 32*A*b*c^10*d^2*f^4 + 256*B*b*c^3*d^9*f^4 + 384*B*b*c^5*d^7*f^4 + 256*B*b*c^7*d^5*f^4 + 64*B*b*c^9*d^3*f^4 + 96*C*b*c^2*d^10*f^4 + 64*C*b*c^4*d^8*f^4 - 64*C*b*c^6*d^6*f^4 - 96*C*b*c^8*d^4*f^4 - 32*C*b*c^10*d^2*f^4 + 64*B*b*c*d^11*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^10*f^3 - 16*B^2*b^2*d^10*f^3 + 16*C^2*b^2*d^10*f^3 + 32*A^2*b^2*c^2*d^8*f^3 - 32*A^2*b^2*c^6*d^4*f^3 - 16*A^2*b^2*c^8*d^2*f^3 - 32*B^2*b^2*c^2*d^8*f^3 + 32*B^2*b^2*c^6*d^4*f^3 + 16*B^2*b^2*c^8*d^2*f^3 + 32*C^2*b^2*c^2*d^8*f^3 - 32*C^2*b^2*c^6*d^4*f^3 - 16*C^2*b^2*c^8*d^2*f^3 - 32*A*C*b^2*d^10*f^3 - 64*A*B*b^2*c*d^9*f^3 + 64*B*C*b^2*c*d^9*f^3 - 192*A*B*b^2*c^3*d^7*f^3 - 192*A*B*b^2*c^5*d^5*f^3 - 64*A*B*b^2*c^7*d^3*f^3 - 64*A*C*b^2*c^2*d^8*f^3 + 64*A*C*b^2*c^6*d^4*f^3 + 32*A*C*b^2*c^8*d^2*f^3 + 192*B*C*b^2*c^3*d^7*f^3 + 192*B*C*b^2*c^5*d^5*f^3 + 64*B*C*b^2*c^7*d^3*f^3))*((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) + 48*A^3*b^3*c^3*d^6*f^2 + 48*A^3*b^3*c^5*d^4*f^2 + 16*A^3*b^3*c^7*d^2*f^2 + 48*B^3*b^3*c^2*d^7*f^2 + 48*B^3*b^3*c^4*d^5*f^2 + 16*B^3*b^3*c^6*d^3*f^2 - 48*C^3*b^3*c^3*d^6*f^2 - 48*C^3*b^3*c^5*d^4*f^2 - 16*C^3*b^3*c^7*d^2*f^2 + 16*A^2*B*b^3*d^9*f^2 + 16*B*C^2*b^3*d^9*f^2 + 16*A^3*b^3*c*d^8*f^2 - 16*C^3*b^3*c*d^8*f^2 + 48*A*B^2*b^3*c^3*d^6*f^2 + 48*A*B^2*b^3*c^5*d^4*f^2 + 16*A*B^2*b^3*c^7*d^2*f^2 + 48*A^2*B*b^3*c^2*d^7*f^2 + 48*A^2*B*b^3*c^4*d^5*f^2 + 16*A^2*B*b^3*c^6*d^3*f^2 + 144*A*C^2*b^3*c^3*d^6*f^2 + 144*A*C^2*b^3*c^5*d^4*f^2 + 48*A*C^2*b^3*c^7*d^2*f^2 - 144*A^2*C*b^3*c^3*d^6*f^2 - 144*A^2*C*b^3*c^5*d^4*f^2 - 48*A^2*C*b^3*c^7*d^2*f^2 + 48*B*C^2*b^3*c^2*d^7*f^2 + 48*B*C^2*b^3*c^4*d^5*f^2 + 16*B*C^2*b^3*c^6*d^3*f^2 - 48*B^2*C*b^3*c^3*d^6*f^2 - 48*B^2*C*b^3*c^5*d^4*f^2 - 16*B^2*C*b^3*c^7*d^2*f^2 - 32*A*B*C*b^3*d^9*f^2 + 16*A*B^2*b^3*c*d^8*f^2 + 48*A*C^2*b^3*c*d^8*f^2 - 48*A^2*C*b^3*c*d^8*f^2 - 16*B^2*C*b^3*c*d^8*f^2 - 96*A*B*C*b^3*c^2*d^7*f^2 - 96*A*B*C*b^3*c^4*d^5*f^2 - 32*A*B*C*b^3*c^6*d^3*f^2))*((((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^3*f^2 - 4*B^2*b^2*c^3*f^2 + 4*C^2*b^2*c^3*f^2 - 8*A*B*b^2*d^3*f^2 - 8*A*C*b^2*c^3*f^2 + 8*B*C*b^2*d^3*f^2 - 12*A^2*b^2*c*d^2*f^2 + 12*B^2*b^2*c*d^2*f^2 - 12*C^2*b^2*c*d^2*f^2 + 24*A*B*b^2*c^2*d*f^2 + 24*A*C*b^2*c*d^2*f^2 - 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i - atan((((-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*A*b*d^12*f^4 + 32*C*b*d^12*f^4 - 96*A*b*c^2*d^10*f^4 - 64*A*b*c^4*d^8*f^4 + 64*A*b*c^6*d^6*f^4 + 96*A*b*c^8*d^4*f^4 + 32*A*b*c^10*d^2*f^4 + 256*B*b*c^3*d^9*f^4 + 384*B*b*c^5*d^7*f^4 + 256*B*b*c^7*d^5*f^4 + 64*B*b*c^9*d^3*f^4 + 96*C*b*c^2*d^10*f^4 + 64*C*b*c^4*d^8*f^4 - 64*C*b*c^6*d^6*f^4 - 96*C*b*c^8*d^4*f^4 - 32*C*b*c^10*d^2*f^4 + 64*B*b*c*d^11*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^10*f^3 - 16*B^2*b^2*d^10*f^3 + 16*C^2*b^2*d^10*f^3 + 32*A^2*b^2*c^2*d^8*f^3 - 32*A^2*b^2*c^6*d^4*f^3 - 16*A^2*b^2*c^8*d^2*f^3 - 32*B^2*b^2*c^2*d^8*f^3 + 32*B^2*b^2*c^6*d^4*f^3 + 16*B^2*b^2*c^8*d^2*f^3 + 32*C^2*b^2*c^2*d^8*f^3 - 32*C^2*b^2*c^6*d^4*f^3 - 16*C^2*b^2*c^8*d^2*f^3 - 32*A*C*b^2*d^10*f^3 - 64*A*B*b^2*c*d^9*f^3 + 64*B*C*b^2*c*d^9*f^3 - 192*A*B*b^2*c^3*d^7*f^3 - 192*A*B*b^2*c^5*d^5*f^3 - 64*A*B*b^2*c^7*d^3*f^3 - 64*A*C*b^2*c^2*d^8*f^3 + 64*A*C*b^2*c^6*d^4*f^3 + 32*A*C*b^2*c^8*d^2*f^3 + 192*B*C*b^2*c^3*d^7*f^3 + 192*B*C*b^2*c^5*d^5*f^3 + 64*B*C*b^2*c^7*d^3*f^3))*(-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i - ((-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(32*C*b*d^12*f^4 - 32*A*b*d^12*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 96*A*b*c^2*d^10*f^4 - 64*A*b*c^4*d^8*f^4 + 64*A*b*c^6*d^6*f^4 + 96*A*b*c^8*d^4*f^4 + 32*A*b*c^10*d^2*f^4 + 256*B*b*c^3*d^9*f^4 + 384*B*b*c^5*d^7*f^4 + 256*B*b*c^7*d^5*f^4 + 64*B*b*c^9*d^3*f^4 + 96*C*b*c^2*d^10*f^4 + 64*C*b*c^4*d^8*f^4 - 64*C*b*c^6*d^6*f^4 - 96*C*b*c^8*d^4*f^4 - 32*C*b*c^10*d^2*f^4 + 64*B*b*c*d^11*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^10*f^3 - 16*B^2*b^2*d^10*f^3 + 16*C^2*b^2*d^10*f^3 + 32*A^2*b^2*c^2*d^8*f^3 - 32*A^2*b^2*c^6*d^4*f^3 - 16*A^2*b^2*c^8*d^2*f^3 - 32*B^2*b^2*c^2*d^8*f^3 + 32*B^2*b^2*c^6*d^4*f^3 + 16*B^2*b^2*c^8*d^2*f^3 + 32*C^2*b^2*c^2*d^8*f^3 - 32*C^2*b^2*c^6*d^4*f^3 - 16*C^2*b^2*c^8*d^2*f^3 - 32*A*C*b^2*d^10*f^3 - 64*A*B*b^2*c*d^9*f^3 + 64*B*C*b^2*c*d^9*f^3 - 192*A*B*b^2*c^3*d^7*f^3 - 192*A*B*b^2*c^5*d^5*f^3 - 64*A*B*b^2*c^7*d^3*f^3 - 64*A*C*b^2*c^2*d^8*f^3 + 64*A*C*b^2*c^6*d^4*f^3 + 32*A*C*b^2*c^8*d^2*f^3 + 192*B*C*b^2*c^3*d^7*f^3 + 192*B*C*b^2*c^5*d^5*f^3 + 64*B*C*b^2*c^7*d^3*f^3))*(-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(16*B^3*b^3*d^9*f^2 - ((-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(32*C*b*d^12*f^4 - 32*A*b*d^12*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 96*A*b*c^2*d^10*f^4 - 64*A*b*c^4*d^8*f^4 + 64*A*b*c^6*d^6*f^4 + 96*A*b*c^8*d^4*f^4 + 32*A*b*c^10*d^2*f^4 + 256*B*b*c^3*d^9*f^4 + 384*B*b*c^5*d^7*f^4 + 256*B*b*c^7*d^5*f^4 + 64*B*b*c^9*d^3*f^4 + 96*C*b*c^2*d^10*f^4 + 64*C*b*c^4*d^8*f^4 - 64*C*b*c^6*d^6*f^4 - 96*C*b*c^8*d^4*f^4 - 32*C*b*c^10*d^2*f^4 + 64*B*b*c*d^11*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^10*f^3 - 16*B^2*b^2*d^10*f^3 + 16*C^2*b^2*d^10*f^3 + 32*A^2*b^2*c^2*d^8*f^3 - 32*A^2*b^2*c^6*d^4*f^3 - 16*A^2*b^2*c^8*d^2*f^3 - 32*B^2*b^2*c^2*d^8*f^3 + 32*B^2*b^2*c^6*d^4*f^3 + 16*B^2*b^2*c^8*d^2*f^3 + 32*C^2*b^2*c^2*d^8*f^3 - 32*C^2*b^2*c^6*d^4*f^3 - 16*C^2*b^2*c^8*d^2*f^3 - 32*A*C*b^2*d^10*f^3 - 64*A*B*b^2*c*d^9*f^3 + 64*B*C*b^2*c*d^9*f^3 - 192*A*B*b^2*c^3*d^7*f^3 - 192*A*B*b^2*c^5*d^5*f^3 - 64*A*B*b^2*c^7*d^3*f^3 - 64*A*C*b^2*c^2*d^8*f^3 + 64*A*C*b^2*c^6*d^4*f^3 + 32*A*C*b^2*c^8*d^2*f^3 + 192*B*C*b^2*c^3*d^7*f^3 + 192*B*C*b^2*c^5*d^5*f^3 + 64*B*C*b^2*c^7*d^3*f^3))*(-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - ((-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*A*b*d^12*f^4 + 32*C*b*d^12*f^4 - 96*A*b*c^2*d^10*f^4 - 64*A*b*c^4*d^8*f^4 + 64*A*b*c^6*d^6*f^4 + 96*A*b*c^8*d^4*f^4 + 32*A*b*c^10*d^2*f^4 + 256*B*b*c^3*d^9*f^4 + 384*B*b*c^5*d^7*f^4 + 256*B*b*c^7*d^5*f^4 + 64*B*b*c^9*d^3*f^4 + 96*C*b*c^2*d^10*f^4 + 64*C*b*c^4*d^8*f^4 - 64*C*b*c^6*d^6*f^4 - 96*C*b*c^8*d^4*f^4 - 32*C*b*c^10*d^2*f^4 + 64*B*b*c*d^11*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^10*f^3 - 16*B^2*b^2*d^10*f^3 + 16*C^2*b^2*d^10*f^3 + 32*A^2*b^2*c^2*d^8*f^3 - 32*A^2*b^2*c^6*d^4*f^3 - 16*A^2*b^2*c^8*d^2*f^3 - 32*B^2*b^2*c^2*d^8*f^3 + 32*B^2*b^2*c^6*d^4*f^3 + 16*B^2*b^2*c^8*d^2*f^3 + 32*C^2*b^2*c^2*d^8*f^3 - 32*C^2*b^2*c^6*d^4*f^3 - 16*C^2*b^2*c^8*d^2*f^3 - 32*A*C*b^2*d^10*f^3 - 64*A*B*b^2*c*d^9*f^3 + 64*B*C*b^2*c*d^9*f^3 - 192*A*B*b^2*c^3*d^7*f^3 - 192*A*B*b^2*c^5*d^5*f^3 - 64*A*B*b^2*c^7*d^3*f^3 - 64*A*C*b^2*c^2*d^8*f^3 + 64*A*C*b^2*c^6*d^4*f^3 + 32*A*C*b^2*c^8*d^2*f^3 + 192*B*C*b^2*c^3*d^7*f^3 + 192*B*C*b^2*c^5*d^5*f^3 + 64*B*C*b^2*c^7*d^3*f^3))*(-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) + 48*A^3*b^3*c^3*d^6*f^2 + 48*A^3*b^3*c^5*d^4*f^2 + 16*A^3*b^3*c^7*d^2*f^2 + 48*B^3*b^3*c^2*d^7*f^2 + 48*B^3*b^3*c^4*d^5*f^2 + 16*B^3*b^3*c^6*d^3*f^2 - 48*C^3*b^3*c^3*d^6*f^2 - 48*C^3*b^3*c^5*d^4*f^2 - 16*C^3*b^3*c^7*d^2*f^2 + 16*A^2*B*b^3*d^9*f^2 + 16*B*C^2*b^3*d^9*f^2 + 16*A^3*b^3*c*d^8*f^2 - 16*C^3*b^3*c*d^8*f^2 + 48*A*B^2*b^3*c^3*d^6*f^2 + 48*A*B^2*b^3*c^5*d^4*f^2 + 16*A*B^2*b^3*c^7*d^2*f^2 + 48*A^2*B*b^3*c^2*d^7*f^2 + 48*A^2*B*b^3*c^4*d^5*f^2 + 16*A^2*B*b^3*c^6*d^3*f^2 + 144*A*C^2*b^3*c^3*d^6*f^2 + 144*A*C^2*b^3*c^5*d^4*f^2 + 48*A*C^2*b^3*c^7*d^2*f^2 - 144*A^2*C*b^3*c^3*d^6*f^2 - 144*A^2*C*b^3*c^5*d^4*f^2 - 48*A^2*C*b^3*c^7*d^2*f^2 + 48*B*C^2*b^3*c^2*d^7*f^2 + 48*B*C^2*b^3*c^4*d^5*f^2 + 16*B*C^2*b^3*c^6*d^3*f^2 - 48*B^2*C*b^3*c^3*d^6*f^2 - 48*B^2*C*b^3*c^5*d^4*f^2 - 16*B^2*C*b^3*c^7*d^2*f^2 - 32*A*B*C*b^3*d^9*f^2 + 16*A*B^2*b^3*c*d^8*f^2 + 48*A*C^2*b^3*c*d^8*f^2 - 48*A^2*C*b^3*c*d^8*f^2 - 16*B^2*C*b^3*c*d^8*f^2 - 96*A*B*C*b^3*c^2*d^7*f^2 - 96*A*B*C*b^3*c^4*d^5*f^2 - 32*A*B*C*b^3*c^6*d^3*f^2))*(-(((8*A^2*b^2*c^3*f^2 - 8*B^2*b^2*c^3*f^2 + 8*C^2*b^2*c^3*f^2 - 16*A*B*b^2*d^3*f^2 - 16*A*C*b^2*c^3*f^2 + 16*B*C*b^2*d^3*f^2 - 24*A^2*b^2*c*d^2*f^2 + 24*B^2*b^2*c*d^2*f^2 - 24*C^2*b^2*c*d^2*f^2 + 48*A*B*b^2*c^2*d*f^2 + 48*A*C*b^2*c*d^2*f^2 - 48*B*C*b^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^3*f^2 + 4*B^2*b^2*c^3*f^2 - 4*C^2*b^2*c^3*f^2 + 8*A*B*b^2*d^3*f^2 + 8*A*C*b^2*c^3*f^2 - 8*B*C*b^2*d^3*f^2 + 12*A^2*b^2*c*d^2*f^2 - 12*B^2*b^2*c*d^2*f^2 + 12*C^2*b^2*c*d^2*f^2 - 24*A*B*b^2*c^2*d*f^2 - 24*A*C*b^2*c*d^2*f^2 + 24*B*C*b^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i + atan((((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^10*f^3 - 16*B^2*a^2*d^10*f^3 + 16*C^2*a^2*d^10*f^3 + 32*A^2*a^2*c^2*d^8*f^3 - 32*A^2*a^2*c^6*d^4*f^3 - 16*A^2*a^2*c^8*d^2*f^3 - 32*B^2*a^2*c^2*d^8*f^3 + 32*B^2*a^2*c^6*d^4*f^3 + 16*B^2*a^2*c^8*d^2*f^3 + 32*C^2*a^2*c^2*d^8*f^3 - 32*C^2*a^2*c^6*d^4*f^3 - 16*C^2*a^2*c^8*d^2*f^3 - 32*A*C*a^2*d^10*f^3 - 64*A*B*a^2*c*d^9*f^3 + 64*B*C*a^2*c*d^9*f^3 - 192*A*B*a^2*c^3*d^7*f^3 - 192*A*B*a^2*c^5*d^5*f^3 - 64*A*B*a^2*c^7*d^3*f^3 - 64*A*C*a^2*c^2*d^8*f^3 + 64*A*C*a^2*c^6*d^4*f^3 + 32*A*C*a^2*c^8*d^2*f^3 + 192*B*C*a^2*c^3*d^7*f^3 + 192*B*C*a^2*c^5*d^5*f^3 + 64*B*C*a^2*c^7*d^3*f^3) - (-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*a*d^12*f^4 - 256*A*a*c^3*d^9*f^4 - 384*A*a*c^5*d^7*f^4 - 256*A*a*c^7*d^5*f^4 - 64*A*a*c^9*d^3*f^4 - 96*B*a*c^2*d^10*f^4 - 64*B*a*c^4*d^8*f^4 + 64*B*a*c^6*d^6*f^4 + 96*B*a*c^8*d^4*f^4 + 32*B*a*c^10*d^2*f^4 + 256*C*a*c^3*d^9*f^4 + 384*C*a*c^5*d^7*f^4 + 256*C*a*c^7*d^5*f^4 + 64*C*a*c^9*d^3*f^4 - 64*A*a*c*d^11*f^4 + 64*C*a*c*d^11*f^4))*(-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^10*f^3 - 16*B^2*a^2*d^10*f^3 + 16*C^2*a^2*d^10*f^3 + 32*A^2*a^2*c^2*d^8*f^3 - 32*A^2*a^2*c^6*d^4*f^3 - 16*A^2*a^2*c^8*d^2*f^3 - 32*B^2*a^2*c^2*d^8*f^3 + 32*B^2*a^2*c^6*d^4*f^3 + 16*B^2*a^2*c^8*d^2*f^3 + 32*C^2*a^2*c^2*d^8*f^3 - 32*C^2*a^2*c^6*d^4*f^3 - 16*C^2*a^2*c^8*d^2*f^3 - 32*A*C*a^2*d^10*f^3 - 64*A*B*a^2*c*d^9*f^3 + 64*B*C*a^2*c*d^9*f^3 - 192*A*B*a^2*c^3*d^7*f^3 - 192*A*B*a^2*c^5*d^5*f^3 - 64*A*B*a^2*c^7*d^3*f^3 - 64*A*C*a^2*c^2*d^8*f^3 + 64*A*C*a^2*c^6*d^4*f^3 + 32*A*C*a^2*c^8*d^2*f^3 + 192*B*C*a^2*c^3*d^7*f^3 + 192*B*C*a^2*c^5*d^5*f^3 + 64*B*C*a^2*c^7*d^3*f^3) - (-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 32*B*a*d^12*f^4 + 256*A*a*c^3*d^9*f^4 + 384*A*a*c^5*d^7*f^4 + 256*A*a*c^7*d^5*f^4 + 64*A*a*c^9*d^3*f^4 + 96*B*a*c^2*d^10*f^4 + 64*B*a*c^4*d^8*f^4 - 64*B*a*c^6*d^6*f^4 - 96*B*a*c^8*d^4*f^4 - 32*B*a*c^10*d^2*f^4 - 256*C*a*c^3*d^9*f^4 - 384*C*a*c^5*d^7*f^4 - 256*C*a*c^7*d^5*f^4 - 64*C*a*c^9*d^3*f^4 + 64*A*a*c*d^11*f^4 - 64*C*a*c*d^11*f^4))*(-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^10*f^3 - 16*B^2*a^2*d^10*f^3 + 16*C^2*a^2*d^10*f^3 + 32*A^2*a^2*c^2*d^8*f^3 - 32*A^2*a^2*c^6*d^4*f^3 - 16*A^2*a^2*c^8*d^2*f^3 - 32*B^2*a^2*c^2*d^8*f^3 + 32*B^2*a^2*c^6*d^4*f^3 + 16*B^2*a^2*c^8*d^2*f^3 + 32*C^2*a^2*c^2*d^8*f^3 - 32*C^2*a^2*c^6*d^4*f^3 - 16*C^2*a^2*c^8*d^2*f^3 - 32*A*C*a^2*d^10*f^3 - 64*A*B*a^2*c*d^9*f^3 + 64*B*C*a^2*c*d^9*f^3 - 192*A*B*a^2*c^3*d^7*f^3 - 192*A*B*a^2*c^5*d^5*f^3 - 64*A*B*a^2*c^7*d^3*f^3 - 64*A*C*a^2*c^2*d^8*f^3 + 64*A*C*a^2*c^6*d^4*f^3 + 32*A*C*a^2*c^8*d^2*f^3 + 192*B*C*a^2*c^3*d^7*f^3 + 192*B*C*a^2*c^5*d^5*f^3 + 64*B*C*a^2*c^7*d^3*f^3) - (-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*a*d^12*f^4 - 256*A*a*c^3*d^9*f^4 - 384*A*a*c^5*d^7*f^4 - 256*A*a*c^7*d^5*f^4 - 64*A*a*c^9*d^3*f^4 - 96*B*a*c^2*d^10*f^4 - 64*B*a*c^4*d^8*f^4 + 64*B*a*c^6*d^6*f^4 + 96*B*a*c^8*d^4*f^4 + 32*B*a*c^10*d^2*f^4 + 256*C*a*c^3*d^9*f^4 + 384*C*a*c^5*d^7*f^4 + 256*C*a*c^7*d^5*f^4 + 64*C*a*c^9*d^3*f^4 - 64*A*a*c*d^11*f^4 + 64*C*a*c*d^11*f^4))*(-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^10*f^3 - 16*B^2*a^2*d^10*f^3 + 16*C^2*a^2*d^10*f^3 + 32*A^2*a^2*c^2*d^8*f^3 - 32*A^2*a^2*c^6*d^4*f^3 - 16*A^2*a^2*c^8*d^2*f^3 - 32*B^2*a^2*c^2*d^8*f^3 + 32*B^2*a^2*c^6*d^4*f^3 + 16*B^2*a^2*c^8*d^2*f^3 + 32*C^2*a^2*c^2*d^8*f^3 - 32*C^2*a^2*c^6*d^4*f^3 - 16*C^2*a^2*c^8*d^2*f^3 - 32*A*C*a^2*d^10*f^3 - 64*A*B*a^2*c*d^9*f^3 + 64*B*C*a^2*c*d^9*f^3 - 192*A*B*a^2*c^3*d^7*f^3 - 192*A*B*a^2*c^5*d^5*f^3 - 64*A*B*a^2*c^7*d^3*f^3 - 64*A*C*a^2*c^2*d^8*f^3 + 64*A*C*a^2*c^6*d^4*f^3 + 32*A*C*a^2*c^8*d^2*f^3 + 192*B*C*a^2*c^3*d^7*f^3 + 192*B*C*a^2*c^5*d^5*f^3 + 64*B*C*a^2*c^7*d^3*f^3) - (-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 32*B*a*d^12*f^4 + 256*A*a*c^3*d^9*f^4 + 384*A*a*c^5*d^7*f^4 + 256*A*a*c^7*d^5*f^4 + 64*A*a*c^9*d^3*f^4 + 96*B*a*c^2*d^10*f^4 + 64*B*a*c^4*d^8*f^4 - 64*B*a*c^6*d^6*f^4 - 96*B*a*c^8*d^4*f^4 - 32*B*a*c^10*d^2*f^4 - 256*C*a*c^3*d^9*f^4 - 384*C*a*c^5*d^7*f^4 - 256*C*a*c^7*d^5*f^4 - 64*C*a*c^9*d^3*f^4 + 64*A*a*c*d^11*f^4 - 64*C*a*c*d^11*f^4))*(-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2) - 16*A^3*a^3*d^9*f^2 + 16*C^3*a^3*d^9*f^2 - 48*A^3*a^3*c^2*d^7*f^2 - 48*A^3*a^3*c^4*d^5*f^2 - 16*A^3*a^3*c^6*d^3*f^2 + 48*B^3*a^3*c^3*d^6*f^2 + 48*B^3*a^3*c^5*d^4*f^2 + 16*B^3*a^3*c^7*d^2*f^2 + 48*C^3*a^3*c^2*d^7*f^2 + 48*C^3*a^3*c^4*d^5*f^2 + 16*C^3*a^3*c^6*d^3*f^2 - 16*A*B^2*a^3*d^9*f^2 - 48*A*C^2*a^3*d^9*f^2 + 48*A^2*C*a^3*d^9*f^2 + 16*B^2*C*a^3*d^9*f^2 + 16*B^3*a^3*c*d^8*f^2 - 48*A*B^2*a^3*c^2*d^7*f^2 - 48*A*B^2*a^3*c^4*d^5*f^2 - 16*A*B^2*a^3*c^6*d^3*f^2 + 48*A^2*B*a^3*c^3*d^6*f^2 + 48*A^2*B*a^3*c^5*d^4*f^2 + 16*A^2*B*a^3*c^7*d^2*f^2 - 144*A*C^2*a^3*c^2*d^7*f^2 - 144*A*C^2*a^3*c^4*d^5*f^2 - 48*A*C^2*a^3*c^6*d^3*f^2 + 144*A^2*C*a^3*c^2*d^7*f^2 + 144*A^2*C*a^3*c^4*d^5*f^2 + 48*A^2*C*a^3*c^6*d^3*f^2 + 48*B*C^2*a^3*c^3*d^6*f^2 + 48*B*C^2*a^3*c^5*d^4*f^2 + 16*B*C^2*a^3*c^7*d^2*f^2 + 48*B^2*C*a^3*c^2*d^7*f^2 + 48*B^2*C*a^3*c^4*d^5*f^2 + 16*B^2*C*a^3*c^6*d^3*f^2 + 16*A^2*B*a^3*c*d^8*f^2 + 16*B*C^2*a^3*c*d^8*f^2 - 96*A*B*C*a^3*c^3*d^6*f^2 - 96*A*B*C*a^3*c^5*d^4*f^2 - 32*A*B*C*a^3*c^7*d^2*f^2 - 32*A*B*C*a^3*c*d^8*f^2))*(-(((8*A^2*a^2*c^3*f^2 - 8*B^2*a^2*c^3*f^2 + 8*C^2*a^2*c^3*f^2 - 16*A*B*a^2*d^3*f^2 - 16*A*C*a^2*c^3*f^2 + 16*B*C*a^2*d^3*f^2 - 24*A^2*a^2*c*d^2*f^2 + 24*B^2*a^2*c*d^2*f^2 - 24*C^2*a^2*c*d^2*f^2 + 48*A*B*a^2*c^2*d*f^2 + 48*A*C*a^2*c*d^2*f^2 - 48*B*C*a^2*c^2*d*f^2)^2/4 - (16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^3*f^2 - 4*B^2*a^2*c^3*f^2 + 4*C^2*a^2*c^3*f^2 - 8*A*B*a^2*d^3*f^2 - 8*A*C*a^2*c^3*f^2 + 8*B*C*a^2*d^3*f^2 - 12*A^2*a^2*c*d^2*f^2 + 12*B^2*a^2*c*d^2*f^2 - 12*C^2*a^2*c*d^2*f^2 + 24*A*B*a^2*c^2*d*f^2 + 24*A*C*a^2*c*d^2*f^2 - 24*B*C*a^2*c^2*d*f^2)/(16*(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4)))^(1/2)*2i + (2*(C*b*c^3 + A*b*c*d^2 - B*b*c^2*d))/(d^2*f*(c^2 + d^2)*(c + d*tan(e + f*x))^(1/2)) - (2*(A*a*d^2 + C*a*c^2 - B*a*c*d))/(d*f*(c^2 + d^2)*(c + d*tan(e + f*x))^(1/2)) + (2*C*b*(c + d*tan(e + f*x))^(1/2))/(d^2*f)","B"
119,1,8588,157,19.614131,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/(c + d*tan(e + f*x))^(3/2),x)","\frac{\ln\left(\frac{\left(\frac{\sqrt{\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}-4\,C^2\,c^3\,f^2+12\,C^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\left(64\,C\,c\,d^{11}\,f^4-\frac{\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}-4\,C^2\,c^3\,f^2+12\,C^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)}{4}+256\,C\,c^3\,d^9\,f^4+384\,C\,c^5\,d^7\,f^4+256\,C\,c^7\,d^5\,f^4+64\,C\,c^9\,d^3\,f^4\right)}{4}+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,c^8\,d^2\,f^3-32\,C^2\,c^6\,d^4\,f^3+32\,C^2\,c^2\,d^8\,f^3+16\,C^2\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}-4\,C^2\,c^3\,f^2+12\,C^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}-8\,C^3\,d^9\,f^2-24\,C^3\,c^2\,d^7\,f^2-24\,C^3\,c^4\,d^5\,f^2-8\,C^3\,c^6\,d^3\,f^2\right)\,\sqrt{\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}-4\,C^2\,c^3\,f^2+12\,C^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}+\frac{\ln\left(\frac{\left(\frac{\sqrt{-\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}+4\,C^2\,c^3\,f^2-12\,C^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\left(64\,C\,c\,d^{11}\,f^4-\frac{\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}+4\,C^2\,c^3\,f^2-12\,C^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)}{4}+256\,C\,c^3\,d^9\,f^4+384\,C\,c^5\,d^7\,f^4+256\,C\,c^7\,d^5\,f^4+64\,C\,c^9\,d^3\,f^4\right)}{4}+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,c^8\,d^2\,f^3-32\,C^2\,c^6\,d^4\,f^3+32\,C^2\,c^2\,d^8\,f^3+16\,C^2\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}+4\,C^2\,c^3\,f^2-12\,C^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}-8\,C^3\,d^9\,f^2-24\,C^3\,c^2\,d^7\,f^2-24\,C^3\,c^4\,d^5\,f^2-8\,C^3\,c^6\,d^3\,f^2\right)\,\sqrt{-\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}+4\,C^2\,c^3\,f^2-12\,C^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}-\ln\left(\left(\sqrt{\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}-4\,C^2\,c^3\,f^2+12\,C^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}-4\,C^2\,c^3\,f^2+12\,C^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+64\,C\,c\,d^{11}\,f^4+256\,C\,c^3\,d^9\,f^4+384\,C\,c^5\,d^7\,f^4+256\,C\,c^7\,d^5\,f^4+64\,C\,c^9\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,c^8\,d^2\,f^3-32\,C^2\,c^6\,d^4\,f^3+32\,C^2\,c^2\,d^8\,f^3+16\,C^2\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}-4\,C^2\,c^3\,f^2+12\,C^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}-8\,C^3\,d^9\,f^2-24\,C^3\,c^2\,d^7\,f^2-24\,C^3\,c^4\,d^5\,f^2-8\,C^3\,c^6\,d^3\,f^2\right)\,\sqrt{\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}-4\,C^2\,c^3\,f^2+12\,C^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}-\ln\left(\left(\sqrt{-\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}+4\,C^2\,c^3\,f^2-12\,C^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}+4\,C^2\,c^3\,f^2-12\,C^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+64\,C\,c\,d^{11}\,f^4+256\,C\,c^3\,d^9\,f^4+384\,C\,c^5\,d^7\,f^4+256\,C\,c^7\,d^5\,f^4+64\,C\,c^9\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,c^8\,d^2\,f^3-32\,C^2\,c^6\,d^4\,f^3+32\,C^2\,c^2\,d^8\,f^3+16\,C^2\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}+4\,C^2\,c^3\,f^2-12\,C^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}-8\,C^3\,d^9\,f^2-24\,C^3\,c^2\,d^7\,f^2-24\,C^3\,c^4\,d^5\,f^2-8\,C^3\,c^6\,d^3\,f^2\right)\,\sqrt{-\frac{\sqrt{-144\,C^4\,c^4\,d^2\,f^4+96\,C^4\,c^2\,d^4\,f^4-16\,C^4\,d^6\,f^4}+4\,C^2\,c^3\,f^2-12\,C^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}+\frac{\ln\left(8\,A^3\,d^9\,f^2-\frac{\left(\frac{\sqrt{\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}-4\,A^2\,c^3\,f^2+12\,A^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\left(\frac{\sqrt{\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}-4\,A^2\,c^3\,f^2+12\,A^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)}{4}+64\,A\,c\,d^{11}\,f^4+256\,A\,c^3\,d^9\,f^4+384\,A\,c^5\,d^7\,f^4+256\,A\,c^7\,d^5\,f^4+64\,A\,c^9\,d^3\,f^4\right)}{4}-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,c^8\,d^2\,f^3-32\,A^2\,c^6\,d^4\,f^3+32\,A^2\,c^2\,d^8\,f^3+16\,A^2\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}-4\,A^2\,c^3\,f^2+12\,A^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}+24\,A^3\,c^2\,d^7\,f^2+24\,A^3\,c^4\,d^5\,f^2+8\,A^3\,c^6\,d^3\,f^2\right)\,\sqrt{\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}-4\,A^2\,c^3\,f^2+12\,A^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}+\frac{\ln\left(8\,A^3\,d^9\,f^2-\frac{\left(\frac{\sqrt{-\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}+4\,A^2\,c^3\,f^2-12\,A^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\left(\frac{\sqrt{-\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}+4\,A^2\,c^3\,f^2-12\,A^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)}{4}+64\,A\,c\,d^{11}\,f^4+256\,A\,c^3\,d^9\,f^4+384\,A\,c^5\,d^7\,f^4+256\,A\,c^7\,d^5\,f^4+64\,A\,c^9\,d^3\,f^4\right)}{4}-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,c^8\,d^2\,f^3-32\,A^2\,c^6\,d^4\,f^3+32\,A^2\,c^2\,d^8\,f^3+16\,A^2\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}+4\,A^2\,c^3\,f^2-12\,A^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}+24\,A^3\,c^2\,d^7\,f^2+24\,A^3\,c^4\,d^5\,f^2+8\,A^3\,c^6\,d^3\,f^2\right)\,\sqrt{-\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}+4\,A^2\,c^3\,f^2-12\,A^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}-\ln\left(8\,A^3\,d^9\,f^2-\left(\sqrt{\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}-4\,A^2\,c^3\,f^2+12\,A^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\left(64\,A\,c\,d^{11}\,f^4-\sqrt{\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}-4\,A^2\,c^3\,f^2+12\,A^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+256\,A\,c^3\,d^9\,f^4+384\,A\,c^5\,d^7\,f^4+256\,A\,c^7\,d^5\,f^4+64\,A\,c^9\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,c^8\,d^2\,f^3-32\,A^2\,c^6\,d^4\,f^3+32\,A^2\,c^2\,d^8\,f^3+16\,A^2\,d^{10}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}-4\,A^2\,c^3\,f^2+12\,A^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}+24\,A^3\,c^2\,d^7\,f^2+24\,A^3\,c^4\,d^5\,f^2+8\,A^3\,c^6\,d^3\,f^2\right)\,\sqrt{\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}-4\,A^2\,c^3\,f^2+12\,A^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}-\ln\left(8\,A^3\,d^9\,f^2-\left(\sqrt{-\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}+4\,A^2\,c^3\,f^2-12\,A^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\left(64\,A\,c\,d^{11}\,f^4-\sqrt{-\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}+4\,A^2\,c^3\,f^2-12\,A^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)+256\,A\,c^3\,d^9\,f^4+384\,A\,c^5\,d^7\,f^4+256\,A\,c^7\,d^5\,f^4+64\,A\,c^9\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,c^8\,d^2\,f^3-32\,A^2\,c^6\,d^4\,f^3+32\,A^2\,c^2\,d^8\,f^3+16\,A^2\,d^{10}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}+4\,A^2\,c^3\,f^2-12\,A^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}+24\,A^3\,c^2\,d^7\,f^2+24\,A^3\,c^4\,d^5\,f^2+8\,A^3\,c^6\,d^3\,f^2\right)\,\sqrt{-\frac{\sqrt{-144\,A^4\,c^4\,d^2\,f^4+96\,A^4\,c^2\,d^4\,f^4-16\,A^4\,d^6\,f^4}+4\,A^2\,c^3\,f^2-12\,A^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}+\frac{\ln\left(-\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,c^8\,d^2\,f^3-32\,B^2\,c^6\,d^4\,f^3+32\,B^2\,c^2\,d^8\,f^3+16\,B^2\,d^{10}\,f^3\right)+\frac{\sqrt{\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}+4\,B^2\,c^3\,f^2-12\,B^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\left(\frac{\sqrt{\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}+4\,B^2\,c^3\,f^2-12\,B^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)}{4}+32\,B\,d^{12}\,f^4+96\,B\,c^2\,d^{10}\,f^4+64\,B\,c^4\,d^8\,f^4-64\,B\,c^6\,d^6\,f^4-96\,B\,c^8\,d^4\,f^4-32\,B\,c^{10}\,d^2\,f^4\right)}{4}\right)\,\sqrt{\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}+4\,B^2\,c^3\,f^2-12\,B^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}-24\,B^3\,c^3\,d^6\,f^2-24\,B^3\,c^5\,d^4\,f^2-8\,B^3\,c^7\,d^2\,f^2-8\,B^3\,c\,d^8\,f^2\right)\,\sqrt{\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}+4\,B^2\,c^3\,f^2-12\,B^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}+\frac{\ln\left(-\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,c^8\,d^2\,f^3-32\,B^2\,c^6\,d^4\,f^3+32\,B^2\,c^2\,d^8\,f^3+16\,B^2\,d^{10}\,f^3\right)+\frac{\sqrt{-\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}-4\,B^2\,c^3\,f^2+12\,B^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\left(\frac{\sqrt{-\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}-4\,B^2\,c^3\,f^2+12\,B^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)}{4}+32\,B\,d^{12}\,f^4+96\,B\,c^2\,d^{10}\,f^4+64\,B\,c^4\,d^8\,f^4-64\,B\,c^6\,d^6\,f^4-96\,B\,c^8\,d^4\,f^4-32\,B\,c^{10}\,d^2\,f^4\right)}{4}\right)\,\sqrt{-\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}-4\,B^2\,c^3\,f^2+12\,B^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}-24\,B^3\,c^3\,d^6\,f^2-24\,B^3\,c^5\,d^4\,f^2-8\,B^3\,c^7\,d^2\,f^2-8\,B^3\,c\,d^8\,f^2\right)\,\sqrt{-\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}-4\,B^2\,c^3\,f^2+12\,B^2\,c\,d^2\,f^2}{c^6\,f^4+3\,c^4\,d^2\,f^4+3\,c^2\,d^4\,f^4+d^6\,f^4}}}{4}-\ln\left(\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,c^8\,d^2\,f^3-32\,B^2\,c^6\,d^4\,f^3+32\,B^2\,c^2\,d^8\,f^3+16\,B^2\,d^{10}\,f^3\right)+\sqrt{\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}+4\,B^2\,c^3\,f^2-12\,B^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\left(\sqrt{\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}+4\,B^2\,c^3\,f^2-12\,B^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,B\,d^{12}\,f^4-96\,B\,c^2\,d^{10}\,f^4-64\,B\,c^4\,d^8\,f^4+64\,B\,c^6\,d^6\,f^4+96\,B\,c^8\,d^4\,f^4+32\,B\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}+4\,B^2\,c^3\,f^2-12\,B^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}-24\,B^3\,c^3\,d^6\,f^2-24\,B^3\,c^5\,d^4\,f^2-8\,B^3\,c^7\,d^2\,f^2-8\,B^3\,c\,d^8\,f^2\right)\,\sqrt{\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}+4\,B^2\,c^3\,f^2-12\,B^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}-\ln\left(\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,c^8\,d^2\,f^3-32\,B^2\,c^6\,d^4\,f^3+32\,B^2\,c^2\,d^8\,f^3+16\,B^2\,d^{10}\,f^3\right)+\sqrt{-\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}-4\,B^2\,c^3\,f^2+12\,B^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\left(\sqrt{-\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}-4\,B^2\,c^3\,f^2+12\,B^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{11}\,d^2\,f^5+320\,c^9\,d^4\,f^5+640\,c^7\,d^6\,f^5+640\,c^5\,d^8\,f^5+320\,c^3\,d^{10}\,f^5+64\,c\,d^{12}\,f^5\right)-32\,B\,d^{12}\,f^4-96\,B\,c^2\,d^{10}\,f^4-64\,B\,c^4\,d^8\,f^4+64\,B\,c^6\,d^6\,f^4+96\,B\,c^8\,d^4\,f^4+32\,B\,c^{10}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}-4\,B^2\,c^3\,f^2+12\,B^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}-24\,B^3\,c^3\,d^6\,f^2-24\,B^3\,c^5\,d^4\,f^2-8\,B^3\,c^7\,d^2\,f^2-8\,B^3\,c\,d^8\,f^2\right)\,\sqrt{-\frac{\sqrt{-144\,B^4\,c^4\,d^2\,f^4+96\,B^4\,c^2\,d^4\,f^4-16\,B^4\,d^6\,f^4}-4\,B^2\,c^3\,f^2+12\,B^2\,c\,d^2\,f^2}{16\,c^6\,f^4+48\,c^4\,d^2\,f^4+48\,c^2\,d^4\,f^4+16\,d^6\,f^4}}-\frac{2\,A\,d}{f\,\left(c^2+d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}+\frac{2\,B\,c}{f\,\left(c^2+d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}-\frac{2\,C\,c^2}{d\,f\,\left(c^2+d^2\right)\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}","Not used",1,"(log(((((((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) - 4*C^2*c^3*f^2 + 12*C^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(64*C*c*d^11*f^4 - ((c + d*tan(e + f*x))^(1/2)*(((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) - 4*C^2*c^3*f^2 + 12*C^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5))/4 + 256*C*c^3*d^9*f^4 + 384*C*c^5*d^7*f^4 + 256*C*c^7*d^5*f^4 + 64*C*c^9*d^3*f^4))/4 + (c + d*tan(e + f*x))^(1/2)*(16*C^2*d^10*f^3 + 32*C^2*c^2*d^8*f^3 - 32*C^2*c^6*d^4*f^3 - 16*C^2*c^8*d^2*f^3))*(((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) - 4*C^2*c^3*f^2 + 12*C^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 - 8*C^3*d^9*f^2 - 24*C^3*c^2*d^7*f^2 - 24*C^3*c^4*d^5*f^2 - 8*C^3*c^6*d^3*f^2)*(((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) - 4*C^2*c^3*f^2 + 12*C^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 + (log(((((-((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) + 4*C^2*c^3*f^2 - 12*C^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(64*C*c*d^11*f^4 - ((c + d*tan(e + f*x))^(1/2)*(-((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) + 4*C^2*c^3*f^2 - 12*C^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5))/4 + 256*C*c^3*d^9*f^4 + 384*C*c^5*d^7*f^4 + 256*C*c^7*d^5*f^4 + 64*C*c^9*d^3*f^4))/4 + (c + d*tan(e + f*x))^(1/2)*(16*C^2*d^10*f^3 + 32*C^2*c^2*d^8*f^3 - 32*C^2*c^6*d^4*f^3 - 16*C^2*c^8*d^2*f^3))*(-((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) + 4*C^2*c^3*f^2 - 12*C^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 - 8*C^3*d^9*f^2 - 24*C^3*c^2*d^7*f^2 - 24*C^3*c^4*d^5*f^2 - 8*C^3*c^6*d^3*f^2)*(-((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) + 4*C^2*c^3*f^2 - 12*C^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 - log(((((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) - 4*C^2*c^3*f^2 + 12*C^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) - 4*C^2*c^3*f^2 + 12*C^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*C*c*d^11*f^4 + 256*C*c^3*d^9*f^4 + 384*C*c^5*d^7*f^4 + 256*C*c^7*d^5*f^4 + 64*C*c^9*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*C^2*d^10*f^3 + 32*C^2*c^2*d^8*f^3 - 32*C^2*c^6*d^4*f^3 - 16*C^2*c^8*d^2*f^3))*(((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) - 4*C^2*c^3*f^2 + 12*C^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) - 8*C^3*d^9*f^2 - 24*C^3*c^2*d^7*f^2 - 24*C^3*c^4*d^5*f^2 - 8*C^3*c^6*d^3*f^2)*(((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) - 4*C^2*c^3*f^2 + 12*C^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) - log(((-((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) + 4*C^2*c^3*f^2 - 12*C^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) + 4*C^2*c^3*f^2 - 12*C^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 64*C*c*d^11*f^4 + 256*C*c^3*d^9*f^4 + 384*C*c^5*d^7*f^4 + 256*C*c^7*d^5*f^4 + 64*C*c^9*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*C^2*d^10*f^3 + 32*C^2*c^2*d^8*f^3 - 32*C^2*c^6*d^4*f^3 - 16*C^2*c^8*d^2*f^3))*(-((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) + 4*C^2*c^3*f^2 - 12*C^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) - 8*C^3*d^9*f^2 - 24*C^3*c^2*d^7*f^2 - 24*C^3*c^4*d^5*f^2 - 8*C^3*c^6*d^3*f^2)*(-((96*C^4*c^2*d^4*f^4 - 16*C^4*d^6*f^4 - 144*C^4*c^4*d^2*f^4)^(1/2) + 4*C^2*c^3*f^2 - 12*C^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) + (log(8*A^3*d^9*f^2 - ((((((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) - 4*A^2*c^3*f^2 + 12*A^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(((((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) - 4*A^2*c^3*f^2 + 12*A^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5))/4 + 64*A*c*d^11*f^4 + 256*A*c^3*d^9*f^4 + 384*A*c^5*d^7*f^4 + 256*A*c^7*d^5*f^4 + 64*A*c^9*d^3*f^4))/4 - (c + d*tan(e + f*x))^(1/2)*(16*A^2*d^10*f^3 + 32*A^2*c^2*d^8*f^3 - 32*A^2*c^6*d^4*f^3 - 16*A^2*c^8*d^2*f^3))*(((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) - 4*A^2*c^3*f^2 + 12*A^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 + 24*A^3*c^2*d^7*f^2 + 24*A^3*c^4*d^5*f^2 + 8*A^3*c^6*d^3*f^2)*(((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) - 4*A^2*c^3*f^2 + 12*A^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 + (log(8*A^3*d^9*f^2 - ((((-((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) + 4*A^2*c^3*f^2 - 12*A^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(((-((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) + 4*A^2*c^3*f^2 - 12*A^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5))/4 + 64*A*c*d^11*f^4 + 256*A*c^3*d^9*f^4 + 384*A*c^5*d^7*f^4 + 256*A*c^7*d^5*f^4 + 64*A*c^9*d^3*f^4))/4 - (c + d*tan(e + f*x))^(1/2)*(16*A^2*d^10*f^3 + 32*A^2*c^2*d^8*f^3 - 32*A^2*c^6*d^4*f^3 - 16*A^2*c^8*d^2*f^3))*(-((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) + 4*A^2*c^3*f^2 - 12*A^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 + 24*A^3*c^2*d^7*f^2 + 24*A^3*c^4*d^5*f^2 + 8*A^3*c^6*d^3*f^2)*(-((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) + 4*A^2*c^3*f^2 - 12*A^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 - log(8*A^3*d^9*f^2 - ((((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) - 4*A^2*c^3*f^2 + 12*A^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*(64*A*c*d^11*f^4 - (((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) - 4*A^2*c^3*f^2 + 12*A^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 256*A*c^3*d^9*f^4 + 384*A*c^5*d^7*f^4 + 256*A*c^7*d^5*f^4 + 64*A*c^9*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*d^10*f^3 + 32*A^2*c^2*d^8*f^3 - 32*A^2*c^6*d^4*f^3 - 16*A^2*c^8*d^2*f^3))*(((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) - 4*A^2*c^3*f^2 + 12*A^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) + 24*A^3*c^2*d^7*f^2 + 24*A^3*c^4*d^5*f^2 + 8*A^3*c^6*d^3*f^2)*(((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) - 4*A^2*c^3*f^2 + 12*A^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) - log(8*A^3*d^9*f^2 - ((-((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) + 4*A^2*c^3*f^2 - 12*A^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*(64*A*c*d^11*f^4 - (-((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) + 4*A^2*c^3*f^2 - 12*A^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) + 256*A*c^3*d^9*f^4 + 384*A*c^5*d^7*f^4 + 256*A*c^7*d^5*f^4 + 64*A*c^9*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*d^10*f^3 + 32*A^2*c^2*d^8*f^3 - 32*A^2*c^6*d^4*f^3 - 16*A^2*c^8*d^2*f^3))*(-((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) + 4*A^2*c^3*f^2 - 12*A^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) + 24*A^3*c^2*d^7*f^2 + 24*A^3*c^4*d^5*f^2 + 8*A^3*c^6*d^3*f^2)*(-((96*A^4*c^2*d^4*f^4 - 16*A^4*d^6*f^4 - 144*A^4*c^4*d^2*f^4)^(1/2) + 4*A^2*c^3*f^2 - 12*A^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) + (log(- (((c + d*tan(e + f*x))^(1/2)*(16*B^2*d^10*f^3 + 32*B^2*c^2*d^8*f^3 - 32*B^2*c^6*d^4*f^3 - 16*B^2*c^8*d^2*f^3) + ((((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) + 4*B^2*c^3*f^2 - 12*B^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(((((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) + 4*B^2*c^3*f^2 - 12*B^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5))/4 + 32*B*d^12*f^4 + 96*B*c^2*d^10*f^4 + 64*B*c^4*d^8*f^4 - 64*B*c^6*d^6*f^4 - 96*B*c^8*d^4*f^4 - 32*B*c^10*d^2*f^4))/4)*(((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) + 4*B^2*c^3*f^2 - 12*B^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 - 24*B^3*c^3*d^6*f^2 - 24*B^3*c^5*d^4*f^2 - 8*B^3*c^7*d^2*f^2 - 8*B^3*c*d^8*f^2)*(((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) + 4*B^2*c^3*f^2 - 12*B^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 + (log(- (((c + d*tan(e + f*x))^(1/2)*(16*B^2*d^10*f^3 + 32*B^2*c^2*d^8*f^3 - 32*B^2*c^6*d^4*f^3 - 16*B^2*c^8*d^2*f^3) + ((-((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) - 4*B^2*c^3*f^2 + 12*B^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(((-((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) - 4*B^2*c^3*f^2 + 12*B^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5))/4 + 32*B*d^12*f^4 + 96*B*c^2*d^10*f^4 + 64*B*c^4*d^8*f^4 - 64*B*c^6*d^6*f^4 - 96*B*c^8*d^4*f^4 - 32*B*c^10*d^2*f^4))/4)*(-((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) - 4*B^2*c^3*f^2 + 12*B^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 - 24*B^3*c^3*d^6*f^2 - 24*B^3*c^5*d^4*f^2 - 8*B^3*c^7*d^2*f^2 - 8*B^3*c*d^8*f^2)*(-((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) - 4*B^2*c^3*f^2 + 12*B^2*c*d^2*f^2)/(c^6*f^4 + d^6*f^4 + 3*c^2*d^4*f^4 + 3*c^4*d^2*f^4))^(1/2))/4 - log(((c + d*tan(e + f*x))^(1/2)*(16*B^2*d^10*f^3 + 32*B^2*c^2*d^8*f^3 - 32*B^2*c^6*d^4*f^3 - 16*B^2*c^8*d^2*f^3) + (((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) + 4*B^2*c^3*f^2 - 12*B^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*((((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) + 4*B^2*c^3*f^2 - 12*B^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*d^12*f^4 - 96*B*c^2*d^10*f^4 - 64*B*c^4*d^8*f^4 + 64*B*c^6*d^6*f^4 + 96*B*c^8*d^4*f^4 + 32*B*c^10*d^2*f^4))*(((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) + 4*B^2*c^3*f^2 - 12*B^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) - 24*B^3*c^3*d^6*f^2 - 24*B^3*c^5*d^4*f^2 - 8*B^3*c^7*d^2*f^2 - 8*B^3*c*d^8*f^2)*(((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) + 4*B^2*c^3*f^2 - 12*B^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) - log(((c + d*tan(e + f*x))^(1/2)*(16*B^2*d^10*f^3 + 32*B^2*c^2*d^8*f^3 - 32*B^2*c^6*d^4*f^3 - 16*B^2*c^8*d^2*f^3) + (-((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) - 4*B^2*c^3*f^2 + 12*B^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*((-((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) - 4*B^2*c^3*f^2 + 12*B^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^12*f^5 + 320*c^3*d^10*f^5 + 640*c^5*d^8*f^5 + 640*c^7*d^6*f^5 + 320*c^9*d^4*f^5 + 64*c^11*d^2*f^5) - 32*B*d^12*f^4 - 96*B*c^2*d^10*f^4 - 64*B*c^4*d^8*f^4 + 64*B*c^6*d^6*f^4 + 96*B*c^8*d^4*f^4 + 32*B*c^10*d^2*f^4))*(-((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) - 4*B^2*c^3*f^2 + 12*B^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) - 24*B^3*c^3*d^6*f^2 - 24*B^3*c^5*d^4*f^2 - 8*B^3*c^7*d^2*f^2 - 8*B^3*c*d^8*f^2)*(-((96*B^4*c^2*d^4*f^4 - 16*B^4*d^6*f^4 - 144*B^4*c^4*d^2*f^4)^(1/2) - 4*B^2*c^3*f^2 + 12*B^2*c*d^2*f^2)/(16*c^6*f^4 + 16*d^6*f^4 + 48*c^2*d^4*f^4 + 48*c^4*d^2*f^4))^(1/2) - (2*A*d)/(f*(c^2 + d^2)*(c + d*tan(e + f*x))^(1/2)) + (2*B*c)/(f*(c^2 + d^2)*(c + d*tan(e + f*x))^(1/2)) - (2*C*c^2)/(d*f*(c^2 + d^2)*(c + d*tan(e + f*x))^(1/2))","B"
120,-1,-1,262,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^(3/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
121,-1,-1,447,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^(3/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
122,-1,-1,585,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(5/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
123,1,88684,358,116.898745,"\text{Not used}","int(((a + b*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(5/2),x)","\mathrm{atan}\left(\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^{16}\,d^2\,f^3+320\,A^2\,a^4\,c^{12}\,d^6\,f^3+1024\,A^2\,a^4\,c^{10}\,d^8\,f^3+1440\,A^2\,a^4\,c^8\,d^{10}\,f^3+1024\,A^2\,a^4\,c^6\,d^{12}\,f^3+320\,A^2\,a^4\,c^4\,d^{14}\,f^3-16\,A^2\,a^4\,d^{18}\,f^3-256\,A^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,A^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,A^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,A^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,A^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,A^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,A^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,A^2\,a^3\,b\,c\,d^{17}\,f^3+96\,A^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,A^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,A^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,A^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,A^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,A^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,A^2\,a^2\,b^2\,d^{18}\,f^3+256\,A^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,A^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,A^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,A^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,A^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,A^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,A^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,A^2\,a\,b^3\,c\,d^{17}\,f^3-16\,A^2\,b^4\,c^{16}\,d^2\,f^3+320\,A^2\,b^4\,c^{12}\,d^6\,f^3+1024\,A^2\,b^4\,c^{10}\,d^8\,f^3+1440\,A^2\,b^4\,c^8\,d^{10}\,f^3+1024\,A^2\,b^4\,c^6\,d^{12}\,f^3+320\,A^2\,b^4\,c^4\,d^{14}\,f^3-16\,A^2\,b^4\,d^{18}\,f^3\right)+\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(32\,A\,b^2\,d^{21}\,f^4-32\,A\,a^2\,d^{21}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,A\,a^2\,c^2\,d^{19}\,f^4-128\,A\,a^2\,c^4\,d^{17}\,f^4+896\,A\,a^2\,c^6\,d^{15}\,f^4+3136\,A\,a^2\,c^8\,d^{13}\,f^4+4928\,A\,a^2\,c^{10}\,d^{11}\,f^4+4480\,A\,a^2\,c^{12}\,d^9\,f^4+2432\,A\,a^2\,c^{14}\,d^7\,f^4+736\,A\,a^2\,c^{16}\,d^5\,f^4+96\,A\,a^2\,c^{18}\,d^3\,f^4+160\,A\,b^2\,c^2\,d^{19}\,f^4+128\,A\,b^2\,c^4\,d^{17}\,f^4-896\,A\,b^2\,c^6\,d^{15}\,f^4-3136\,A\,b^2\,c^8\,d^{13}\,f^4-4928\,A\,b^2\,c^{10}\,d^{11}\,f^4-4480\,A\,b^2\,c^{12}\,d^9\,f^4-2432\,A\,b^2\,c^{14}\,d^7\,f^4-736\,A\,b^2\,c^{16}\,d^5\,f^4-96\,A\,b^2\,c^{18}\,d^3\,f^4+192\,A\,a\,b\,c\,d^{20}\,f^4+1472\,A\,a\,b\,c^3\,d^{18}\,f^4+4864\,A\,a\,b\,c^5\,d^{16}\,f^4+8960\,A\,a\,b\,c^7\,d^{14}\,f^4+9856\,A\,a\,b\,c^9\,d^{12}\,f^4+6272\,A\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,A\,a\,b\,c^{13}\,d^8\,f^4-256\,A\,a\,b\,c^{15}\,d^6\,f^4-320\,A\,a\,b\,c^{17}\,d^4\,f^4-64\,A\,a\,b\,c^{19}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}+\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^{16}\,d^2\,f^3+320\,A^2\,a^4\,c^{12}\,d^6\,f^3+1024\,A^2\,a^4\,c^{10}\,d^8\,f^3+1440\,A^2\,a^4\,c^8\,d^{10}\,f^3+1024\,A^2\,a^4\,c^6\,d^{12}\,f^3+320\,A^2\,a^4\,c^4\,d^{14}\,f^3-16\,A^2\,a^4\,d^{18}\,f^3-256\,A^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,A^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,A^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,A^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,A^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,A^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,A^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,A^2\,a^3\,b\,c\,d^{17}\,f^3+96\,A^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,A^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,A^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,A^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,A^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,A^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,A^2\,a^2\,b^2\,d^{18}\,f^3+256\,A^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,A^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,A^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,A^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,A^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,A^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,A^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,A^2\,a\,b^3\,c\,d^{17}\,f^3-16\,A^2\,b^4\,c^{16}\,d^2\,f^3+320\,A^2\,b^4\,c^{12}\,d^6\,f^3+1024\,A^2\,b^4\,c^{10}\,d^8\,f^3+1440\,A^2\,b^4\,c^8\,d^{10}\,f^3+1024\,A^2\,b^4\,c^6\,d^{12}\,f^3+320\,A^2\,b^4\,c^4\,d^{14}\,f^3-16\,A^2\,b^4\,d^{18}\,f^3\right)-\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,A\,a^2\,d^{21}\,f^4+32\,A\,b^2\,d^{21}\,f^4-160\,A\,a^2\,c^2\,d^{19}\,f^4-128\,A\,a^2\,c^4\,d^{17}\,f^4+896\,A\,a^2\,c^6\,d^{15}\,f^4+3136\,A\,a^2\,c^8\,d^{13}\,f^4+4928\,A\,a^2\,c^{10}\,d^{11}\,f^4+4480\,A\,a^2\,c^{12}\,d^9\,f^4+2432\,A\,a^2\,c^{14}\,d^7\,f^4+736\,A\,a^2\,c^{16}\,d^5\,f^4+96\,A\,a^2\,c^{18}\,d^3\,f^4+160\,A\,b^2\,c^2\,d^{19}\,f^4+128\,A\,b^2\,c^4\,d^{17}\,f^4-896\,A\,b^2\,c^6\,d^{15}\,f^4-3136\,A\,b^2\,c^8\,d^{13}\,f^4-4928\,A\,b^2\,c^{10}\,d^{11}\,f^4-4480\,A\,b^2\,c^{12}\,d^9\,f^4-2432\,A\,b^2\,c^{14}\,d^7\,f^4-736\,A\,b^2\,c^{16}\,d^5\,f^4-96\,A\,b^2\,c^{18}\,d^3\,f^4+192\,A\,a\,b\,c\,d^{20}\,f^4+1472\,A\,a\,b\,c^3\,d^{18}\,f^4+4864\,A\,a\,b\,c^5\,d^{16}\,f^4+8960\,A\,a\,b\,c^7\,d^{14}\,f^4+9856\,A\,a\,b\,c^9\,d^{12}\,f^4+6272\,A\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,A\,a\,b\,c^{13}\,d^8\,f^4-256\,A\,a\,b\,c^{15}\,d^6\,f^4-320\,A\,a\,b\,c^{17}\,d^4\,f^4-64\,A\,a\,b\,c^{19}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^{16}\,d^2\,f^3+320\,A^2\,a^4\,c^{12}\,d^6\,f^3+1024\,A^2\,a^4\,c^{10}\,d^8\,f^3+1440\,A^2\,a^4\,c^8\,d^{10}\,f^3+1024\,A^2\,a^4\,c^6\,d^{12}\,f^3+320\,A^2\,a^4\,c^4\,d^{14}\,f^3-16\,A^2\,a^4\,d^{18}\,f^3-256\,A^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,A^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,A^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,A^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,A^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,A^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,A^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,A^2\,a^3\,b\,c\,d^{17}\,f^3+96\,A^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,A^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,A^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,A^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,A^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,A^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,A^2\,a^2\,b^2\,d^{18}\,f^3+256\,A^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,A^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,A^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,A^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,A^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,A^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,A^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,A^2\,a\,b^3\,c\,d^{17}\,f^3-16\,A^2\,b^4\,c^{16}\,d^2\,f^3+320\,A^2\,b^4\,c^{12}\,d^6\,f^3+1024\,A^2\,b^4\,c^{10}\,d^8\,f^3+1440\,A^2\,b^4\,c^8\,d^{10}\,f^3+1024\,A^2\,b^4\,c^6\,d^{12}\,f^3+320\,A^2\,b^4\,c^4\,d^{14}\,f^3-16\,A^2\,b^4\,d^{18}\,f^3\right)+\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(32\,A\,b^2\,d^{21}\,f^4-32\,A\,a^2\,d^{21}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,A\,a^2\,c^2\,d^{19}\,f^4-128\,A\,a^2\,c^4\,d^{17}\,f^4+896\,A\,a^2\,c^6\,d^{15}\,f^4+3136\,A\,a^2\,c^8\,d^{13}\,f^4+4928\,A\,a^2\,c^{10}\,d^{11}\,f^4+4480\,A\,a^2\,c^{12}\,d^9\,f^4+2432\,A\,a^2\,c^{14}\,d^7\,f^4+736\,A\,a^2\,c^{16}\,d^5\,f^4+96\,A\,a^2\,c^{18}\,d^3\,f^4+160\,A\,b^2\,c^2\,d^{19}\,f^4+128\,A\,b^2\,c^4\,d^{17}\,f^4-896\,A\,b^2\,c^6\,d^{15}\,f^4-3136\,A\,b^2\,c^8\,d^{13}\,f^4-4928\,A\,b^2\,c^{10}\,d^{11}\,f^4-4480\,A\,b^2\,c^{12}\,d^9\,f^4-2432\,A\,b^2\,c^{14}\,d^7\,f^4-736\,A\,b^2\,c^{16}\,d^5\,f^4-96\,A\,b^2\,c^{18}\,d^3\,f^4+192\,A\,a\,b\,c\,d^{20}\,f^4+1472\,A\,a\,b\,c^3\,d^{18}\,f^4+4864\,A\,a\,b\,c^5\,d^{16}\,f^4+8960\,A\,a\,b\,c^7\,d^{14}\,f^4+9856\,A\,a\,b\,c^9\,d^{12}\,f^4+6272\,A\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,A\,a\,b\,c^{13}\,d^8\,f^4-256\,A\,a\,b\,c^{15}\,d^6\,f^4-320\,A\,a\,b\,c^{17}\,d^4\,f^4-64\,A\,a\,b\,c^{19}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^{16}\,d^2\,f^3+320\,A^2\,a^4\,c^{12}\,d^6\,f^3+1024\,A^2\,a^4\,c^{10}\,d^8\,f^3+1440\,A^2\,a^4\,c^8\,d^{10}\,f^3+1024\,A^2\,a^4\,c^6\,d^{12}\,f^3+320\,A^2\,a^4\,c^4\,d^{14}\,f^3-16\,A^2\,a^4\,d^{18}\,f^3-256\,A^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,A^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,A^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,A^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,A^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,A^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,A^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,A^2\,a^3\,b\,c\,d^{17}\,f^3+96\,A^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,A^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,A^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,A^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,A^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,A^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,A^2\,a^2\,b^2\,d^{18}\,f^3+256\,A^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,A^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,A^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,A^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,A^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,A^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,A^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,A^2\,a\,b^3\,c\,d^{17}\,f^3-16\,A^2\,b^4\,c^{16}\,d^2\,f^3+320\,A^2\,b^4\,c^{12}\,d^6\,f^3+1024\,A^2\,b^4\,c^{10}\,d^8\,f^3+1440\,A^2\,b^4\,c^8\,d^{10}\,f^3+1024\,A^2\,b^4\,c^6\,d^{12}\,f^3+320\,A^2\,b^4\,c^4\,d^{14}\,f^3-16\,A^2\,b^4\,d^{18}\,f^3\right)-\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,A\,a^2\,d^{21}\,f^4+32\,A\,b^2\,d^{21}\,f^4-160\,A\,a^2\,c^2\,d^{19}\,f^4-128\,A\,a^2\,c^4\,d^{17}\,f^4+896\,A\,a^2\,c^6\,d^{15}\,f^4+3136\,A\,a^2\,c^8\,d^{13}\,f^4+4928\,A\,a^2\,c^{10}\,d^{11}\,f^4+4480\,A\,a^2\,c^{12}\,d^9\,f^4+2432\,A\,a^2\,c^{14}\,d^7\,f^4+736\,A\,a^2\,c^{16}\,d^5\,f^4+96\,A\,a^2\,c^{18}\,d^3\,f^4+160\,A\,b^2\,c^2\,d^{19}\,f^4+128\,A\,b^2\,c^4\,d^{17}\,f^4-896\,A\,b^2\,c^6\,d^{15}\,f^4-3136\,A\,b^2\,c^8\,d^{13}\,f^4-4928\,A\,b^2\,c^{10}\,d^{11}\,f^4-4480\,A\,b^2\,c^{12}\,d^9\,f^4-2432\,A\,b^2\,c^{14}\,d^7\,f^4-736\,A\,b^2\,c^{16}\,d^5\,f^4-96\,A\,b^2\,c^{18}\,d^3\,f^4+192\,A\,a\,b\,c\,d^{20}\,f^4+1472\,A\,a\,b\,c^3\,d^{18}\,f^4+4864\,A\,a\,b\,c^5\,d^{16}\,f^4+8960\,A\,a\,b\,c^7\,d^{14}\,f^4+9856\,A\,a\,b\,c^9\,d^{12}\,f^4+6272\,A\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,A\,a\,b\,c^{13}\,d^8\,f^4-256\,A\,a\,b\,c^{15}\,d^6\,f^4-320\,A\,a\,b\,c^{17}\,d^4\,f^4-64\,A\,a\,b\,c^{19}\,d^2\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-64\,A^3\,a^3\,b^3\,d^{16}\,f^2-192\,A^3\,a^6\,c^3\,d^{13}\,f^2-480\,A^3\,a^6\,c^5\,d^{11}\,f^2-640\,A^3\,a^6\,c^7\,d^9\,f^2-480\,A^3\,a^6\,c^9\,d^7\,f^2-192\,A^3\,a^6\,c^{11}\,d^5\,f^2-32\,A^3\,a^6\,c^{13}\,d^3\,f^2+192\,A^3\,b^6\,c^3\,d^{13}\,f^2+480\,A^3\,b^6\,c^5\,d^{11}\,f^2+640\,A^3\,b^6\,c^7\,d^9\,f^2+480\,A^3\,b^6\,c^9\,d^7\,f^2+192\,A^3\,b^6\,c^{11}\,d^5\,f^2+32\,A^3\,b^6\,c^{13}\,d^3\,f^2-32\,A^3\,a\,b^5\,d^{16}\,f^2-32\,A^3\,a^5\,b\,d^{16}\,f^2-32\,A^3\,a^6\,c\,d^{15}\,f^2+32\,A^3\,b^6\,c\,d^{15}\,f^2-160\,A^3\,a\,b^5\,c^2\,d^{14}\,f^2-288\,A^3\,a\,b^5\,c^4\,d^{12}\,f^2-160\,A^3\,a\,b^5\,c^6\,d^{10}\,f^2+160\,A^3\,a\,b^5\,c^8\,d^8\,f^2+288\,A^3\,a\,b^5\,c^{10}\,d^6\,f^2+160\,A^3\,a\,b^5\,c^{12}\,d^4\,f^2+32\,A^3\,a\,b^5\,c^{14}\,d^2\,f^2+32\,A^3\,a^2\,b^4\,c\,d^{15}\,f^2-32\,A^3\,a^4\,b^2\,c\,d^{15}\,f^2-160\,A^3\,a^5\,b\,c^2\,d^{14}\,f^2-288\,A^3\,a^5\,b\,c^4\,d^{12}\,f^2-160\,A^3\,a^5\,b\,c^6\,d^{10}\,f^2+160\,A^3\,a^5\,b\,c^8\,d^8\,f^2+288\,A^3\,a^5\,b\,c^{10}\,d^6\,f^2+160\,A^3\,a^5\,b\,c^{12}\,d^4\,f^2+32\,A^3\,a^5\,b\,c^{14}\,d^2\,f^2+192\,A^3\,a^2\,b^4\,c^3\,d^{13}\,f^2+480\,A^3\,a^2\,b^4\,c^5\,d^{11}\,f^2+640\,A^3\,a^2\,b^4\,c^7\,d^9\,f^2+480\,A^3\,a^2\,b^4\,c^9\,d^7\,f^2+192\,A^3\,a^2\,b^4\,c^{11}\,d^5\,f^2+32\,A^3\,a^2\,b^4\,c^{13}\,d^3\,f^2-320\,A^3\,a^3\,b^3\,c^2\,d^{14}\,f^2-576\,A^3\,a^3\,b^3\,c^4\,d^{12}\,f^2-320\,A^3\,a^3\,b^3\,c^6\,d^{10}\,f^2+320\,A^3\,a^3\,b^3\,c^8\,d^8\,f^2+576\,A^3\,a^3\,b^3\,c^{10}\,d^6\,f^2+320\,A^3\,a^3\,b^3\,c^{12}\,d^4\,f^2+64\,A^3\,a^3\,b^3\,c^{14}\,d^2\,f^2-192\,A^3\,a^4\,b^2\,c^3\,d^{13}\,f^2-480\,A^3\,a^4\,b^2\,c^5\,d^{11}\,f^2-640\,A^3\,a^4\,b^2\,c^7\,d^9\,f^2-480\,A^3\,a^4\,b^2\,c^9\,d^7\,f^2-192\,A^3\,a^4\,b^2\,c^{11}\,d^5\,f^2-32\,A^3\,a^4\,b^2\,c^{13}\,d^3\,f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,A^2\,a^4\,c^5\,f^2-4\,A^2\,b^4\,c^5\,f^2+24\,A^2\,a^2\,b^2\,c^5\,f^2+40\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c^3\,d^2\,f^2+16\,A^2\,a\,b^3\,d^5\,f^2-16\,A^2\,a^3\,b\,d^5\,f^2-20\,A^2\,a^4\,c\,d^4\,f^2-20\,A^2\,b^4\,c\,d^4\,f^2+80\,A^2\,a\,b^3\,c^4\,d\,f^2-80\,A^2\,a^3\,b\,c^4\,d\,f^2-160\,A^2\,a\,b^3\,c^2\,d^3\,f^2+120\,A^2\,a^2\,b^2\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^2\,d^3\,f^2-240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^{16}\,d^2\,f^3+320\,A^2\,a^4\,c^{12}\,d^6\,f^3+1024\,A^2\,a^4\,c^{10}\,d^8\,f^3+1440\,A^2\,a^4\,c^8\,d^{10}\,f^3+1024\,A^2\,a^4\,c^6\,d^{12}\,f^3+320\,A^2\,a^4\,c^4\,d^{14}\,f^3-16\,A^2\,a^4\,d^{18}\,f^3-256\,A^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,A^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,A^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,A^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,A^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,A^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,A^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,A^2\,a^3\,b\,c\,d^{17}\,f^3+96\,A^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,A^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,A^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,A^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,A^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,A^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,A^2\,a^2\,b^2\,d^{18}\,f^3+256\,A^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,A^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,A^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,A^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,A^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,A^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,A^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,A^2\,a\,b^3\,c\,d^{17}\,f^3-16\,A^2\,b^4\,c^{16}\,d^2\,f^3+320\,A^2\,b^4\,c^{12}\,d^6\,f^3+1024\,A^2\,b^4\,c^{10}\,d^8\,f^3+1440\,A^2\,b^4\,c^8\,d^{10}\,f^3+1024\,A^2\,b^4\,c^6\,d^{12}\,f^3+320\,A^2\,b^4\,c^4\,d^{14}\,f^3-16\,A^2\,b^4\,d^{18}\,f^3\right)+\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(32\,A\,b^2\,d^{21}\,f^4-32\,A\,a^2\,d^{21}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,A\,a^2\,c^2\,d^{19}\,f^4-128\,A\,a^2\,c^4\,d^{17}\,f^4+896\,A\,a^2\,c^6\,d^{15}\,f^4+3136\,A\,a^2\,c^8\,d^{13}\,f^4+4928\,A\,a^2\,c^{10}\,d^{11}\,f^4+4480\,A\,a^2\,c^{12}\,d^9\,f^4+2432\,A\,a^2\,c^{14}\,d^7\,f^4+736\,A\,a^2\,c^{16}\,d^5\,f^4+96\,A\,a^2\,c^{18}\,d^3\,f^4+160\,A\,b^2\,c^2\,d^{19}\,f^4+128\,A\,b^2\,c^4\,d^{17}\,f^4-896\,A\,b^2\,c^6\,d^{15}\,f^4-3136\,A\,b^2\,c^8\,d^{13}\,f^4-4928\,A\,b^2\,c^{10}\,d^{11}\,f^4-4480\,A\,b^2\,c^{12}\,d^9\,f^4-2432\,A\,b^2\,c^{14}\,d^7\,f^4-736\,A\,b^2\,c^{16}\,d^5\,f^4-96\,A\,b^2\,c^{18}\,d^3\,f^4+192\,A\,a\,b\,c\,d^{20}\,f^4+1472\,A\,a\,b\,c^3\,d^{18}\,f^4+4864\,A\,a\,b\,c^5\,d^{16}\,f^4+8960\,A\,a\,b\,c^7\,d^{14}\,f^4+9856\,A\,a\,b\,c^9\,d^{12}\,f^4+6272\,A\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,A\,a\,b\,c^{13}\,d^8\,f^4-256\,A\,a\,b\,c^{15}\,d^6\,f^4-320\,A\,a\,b\,c^{17}\,d^4\,f^4-64\,A\,a\,b\,c^{19}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}+\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^{16}\,d^2\,f^3+320\,A^2\,a^4\,c^{12}\,d^6\,f^3+1024\,A^2\,a^4\,c^{10}\,d^8\,f^3+1440\,A^2\,a^4\,c^8\,d^{10}\,f^3+1024\,A^2\,a^4\,c^6\,d^{12}\,f^3+320\,A^2\,a^4\,c^4\,d^{14}\,f^3-16\,A^2\,a^4\,d^{18}\,f^3-256\,A^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,A^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,A^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,A^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,A^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,A^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,A^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,A^2\,a^3\,b\,c\,d^{17}\,f^3+96\,A^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,A^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,A^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,A^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,A^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,A^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,A^2\,a^2\,b^2\,d^{18}\,f^3+256\,A^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,A^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,A^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,A^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,A^2\,a\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d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^{16}\,d^2\,f^3+320\,A^2\,a^4\,c^{12}\,d^6\,f^3+1024\,A^2\,a^4\,c^{10}\,d^8\,f^3+1440\,A^2\,a^4\,c^8\,d^{10}\,f^3+1024\,A^2\,a^4\,c^6\,d^{12}\,f^3+320\,A^2\,a^4\,c^4\,d^{14}\,f^3-16\,A^2\,a^4\,d^{18}\,f^3-256\,A^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,A^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,A^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,A^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,A^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,A^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,A^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,A^2\,a^3\,b\,c\,d^{17}\,f^3+96\,A^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,A^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,A^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,A^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,A^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,A^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,A^2\,a^2\,b^2\,d^{18}\,f^3+256\,A^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,A^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,A^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,A^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,A^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,A^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,A^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,A^2\,a\,b^3\,c\,d^{17}\,f^3-16\,A^2\,b^4\,c^{16}\,d^2\,f^3+320\,A^2\,b^4\,c^{12}\,d^6\,f^3+1024\,A^2\,b^4\,c^{10}\,d^8\,f^3+1440\,A^2\,b^4\,c^8\,d^{10}\,f^3+1024\,A^2\,b^4\,c^6\,d^{12}\,f^3+320\,A^2\,b^4\,c^4\,d^{14}\,f^3-16\,A^2\,b^4\,d^{18}\,f^3\right)+\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(32\,A\,b^2\,d^{21}\,f^4-32\,A\,a^2\,d^{21}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,A\,a^2\,c^2\,d^{19}\,f^4-128\,A\,a^2\,c^4\,d^{17}\,f^4+896\,A\,a^2\,c^6\,d^{15}\,f^4+3136\,A\,a^2\,c^8\,d^{13}\,f^4+4928\,A\,a^2\,c^{10}\,d^{11}\,f^4+4480\,A\,a^2\,c^{12}\,d^9\,f^4+2432\,A\,a^2\,c^{14}\,d^7\,f^4+736\,A\,a^2\,c^{16}\,d^5\,f^4+96\,A\,a^2\,c^{18}\,d^3\,f^4+160\,A\,b^2\,c^2\,d^{19}\,f^4+128\,A\,b^2\,c^4\,d^{17}\,f^4-896\,A\,b^2\,c^6\,d^{15}\,f^4-3136\,A\,b^2\,c^8\,d^{13}\,f^4-4928\,A\,b^2\,c^{10}\,d^{11}\,f^4-4480\,A\,b^2\,c^{12}\,d^9\,f^4-2432\,A\,b^2\,c^{14}\,d^7\,f^4-736\,A\,b^2\,c^{16}\,d^5\,f^4-96\,A\,b^2\,c^{18}\,d^3\,f^4+192\,A\,a\,b\,c\,d^{20}\,f^4+1472\,A\,a\,b\,c^3\,d^{18}\,f^4+4864\,A\,a\,b\,c^5\,d^{16}\,f^4+8960\,A\,a\,b\,c^7\,d^{14}\,f^4+9856\,A\,a\,b\,c^9\,d^{12}\,f^4+6272\,A\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,A\,a\,b\,c^{13}\,d^8\,f^4-256\,A\,a\,b\,c^{15}\,d^6\,f^4-320\,A\,a\,b\,c^{17}\,d^4\,f^4-64\,A\,a\,b\,c^{19}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,a^4\,c^{16}\,d^2\,f^3+320\,A^2\,a^4\,c^{12}\,d^6\,f^3+1024\,A^2\,a^4\,c^{10}\,d^8\,f^3+1440\,A^2\,a^4\,c^8\,d^{10}\,f^3+1024\,A^2\,a^4\,c^6\,d^{12}\,f^3+320\,A^2\,a^4\,c^4\,d^{14}\,f^3-16\,A^2\,a^4\,d^{18}\,f^3-256\,A^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,A^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,A^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,A^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,A^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,A^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,A^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,A^2\,a^3\,b\,c\,d^{17}\,f^3+96\,A^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,A^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,A^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,A^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,A^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,A^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,A^2\,a^2\,b^2\,d^{18}\,f^3+256\,A^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,A^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,A^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,A^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,A^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,A^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,A^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,A^2\,a\,b^3\,c\,d^{17}\,f^3-16\,A^2\,b^4\,c^{16}\,d^2\,f^3+320\,A^2\,b^4\,c^{12}\,d^6\,f^3+1024\,A^2\,b^4\,c^{10}\,d^8\,f^3+1440\,A^2\,b^4\,c^8\,d^{10}\,f^3+1024\,A^2\,b^4\,c^6\,d^{12}\,f^3+320\,A^2\,b^4\,c^4\,d^{14}\,f^3-16\,A^2\,b^4\,d^{18}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,A\,a^2\,d^{21}\,f^4+32\,A\,b^2\,d^{21}\,f^4-160\,A\,a^2\,c^2\,d^{19}\,f^4-128\,A\,a^2\,c^4\,d^{17}\,f^4+896\,A\,a^2\,c^6\,d^{15}\,f^4+3136\,A\,a^2\,c^8\,d^{13}\,f^4+4928\,A\,a^2\,c^{10}\,d^{11}\,f^4+4480\,A\,a^2\,c^{12}\,d^9\,f^4+2432\,A\,a^2\,c^{14}\,d^7\,f^4+736\,A\,a^2\,c^{16}\,d^5\,f^4+96\,A\,a^2\,c^{18}\,d^3\,f^4+160\,A\,b^2\,c^2\,d^{19}\,f^4+128\,A\,b^2\,c^4\,d^{17}\,f^4-896\,A\,b^2\,c^6\,d^{15}\,f^4-3136\,A\,b^2\,c^8\,d^{13}\,f^4-4928\,A\,b^2\,c^{10}\,d^{11}\,f^4-4480\,A\,b^2\,c^{12}\,d^9\,f^4-2432\,A\,b^2\,c^{14}\,d^7\,f^4-736\,A\,b^2\,c^{16}\,d^5\,f^4-96\,A\,b^2\,c^{18}\,d^3\,f^4+192\,A\,a\,b\,c\,d^{20}\,f^4+1472\,A\,a\,b\,c^3\,d^{18}\,f^4+4864\,A\,a\,b\,c^5\,d^{16}\,f^4+8960\,A\,a\,b\,c^7\,d^{14}\,f^4+9856\,A\,a\,b\,c^9\,d^{12}\,f^4+6272\,A\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,A\,a\,b\,c^{13}\,d^8\,f^4-256\,A\,a\,b\,c^{15}\,d^6\,f^4-320\,A\,a\,b\,c^{17}\,d^4\,f^4-64\,A\,a\,b\,c^{19}\,d^2\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-64\,A^3\,a^3\,b^3\,d^{16}\,f^2-192\,A^3\,a^6\,c^3\,d^{13}\,f^2-480\,A^3\,a^6\,c^5\,d^{11}\,f^2-640\,A^3\,a^6\,c^7\,d^9\,f^2-480\,A^3\,a^6\,c^9\,d^7\,f^2-192\,A^3\,a^6\,c^{11}\,d^5\,f^2-32\,A^3\,a^6\,c^{13}\,d^3\,f^2+192\,A^3\,b^6\,c^3\,d^{13}\,f^2+480\,A^3\,b^6\,c^5\,d^{11}\,f^2+640\,A^3\,b^6\,c^7\,d^9\,f^2+480\,A^3\,b^6\,c^9\,d^7\,f^2+192\,A^3\,b^6\,c^{11}\,d^5\,f^2+32\,A^3\,b^6\,c^{13}\,d^3\,f^2-32\,A^3\,a\,b^5\,d^{16}\,f^2-32\,A^3\,a^5\,b\,d^{16}\,f^2-32\,A^3\,a^6\,c\,d^{15}\,f^2+32\,A^3\,b^6\,c\,d^{15}\,f^2-160\,A^3\,a\,b^5\,c^2\,d^{14}\,f^2-288\,A^3\,a\,b^5\,c^4\,d^{12}\,f^2-160\,A^3\,a\,b^5\,c^6\,d^{10}\,f^2+160\,A^3\,a\,b^5\,c^8\,d^8\,f^2+288\,A^3\,a\,b^5\,c^{10}\,d^6\,f^2+160\,A^3\,a\,b^5\,c^{12}\,d^4\,f^2+32\,A^3\,a\,b^5\,c^{14}\,d^2\,f^2+32\,A^3\,a^2\,b^4\,c\,d^{15}\,f^2-32\,A^3\,a^4\,b^2\,c\,d^{15}\,f^2-160\,A^3\,a^5\,b\,c^2\,d^{14}\,f^2-288\,A^3\,a^5\,b\,c^4\,d^{12}\,f^2-160\,A^3\,a^5\,b\,c^6\,d^{10}\,f^2+160\,A^3\,a^5\,b\,c^8\,d^8\,f^2+288\,A^3\,a^5\,b\,c^{10}\,d^6\,f^2+160\,A^3\,a^5\,b\,c^{12}\,d^4\,f^2+32\,A^3\,a^5\,b\,c^{14}\,d^2\,f^2+192\,A^3\,a^2\,b^4\,c^3\,d^{13}\,f^2+480\,A^3\,a^2\,b^4\,c^5\,d^{11}\,f^2+640\,A^3\,a^2\,b^4\,c^7\,d^9\,f^2+480\,A^3\,a^2\,b^4\,c^9\,d^7\,f^2+192\,A^3\,a^2\,b^4\,c^{11}\,d^5\,f^2+32\,A^3\,a^2\,b^4\,c^{13}\,d^3\,f^2-320\,A^3\,a^3\,b^3\,c^2\,d^{14}\,f^2-576\,A^3\,a^3\,b^3\,c^4\,d^{12}\,f^2-320\,A^3\,a^3\,b^3\,c^6\,d^{10}\,f^2+320\,A^3\,a^3\,b^3\,c^8\,d^8\,f^2+576\,A^3\,a^3\,b^3\,c^{10}\,d^6\,f^2+320\,A^3\,a^3\,b^3\,c^{12}\,d^4\,f^2+64\,A^3\,a^3\,b^3\,c^{14}\,d^2\,f^2-192\,A^3\,a^4\,b^2\,c^3\,d^{13}\,f^2-480\,A^3\,a^4\,b^2\,c^5\,d^{11}\,f^2-640\,A^3\,a^4\,b^2\,c^7\,d^9\,f^2-480\,A^3\,a^4\,b^2\,c^9\,d^7\,f^2-192\,A^3\,a^4\,b^2\,c^{11}\,d^5\,f^2-32\,A^3\,a^4\,b^2\,c^{13}\,d^3\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^4\,c^5\,f^2-80\,A^2\,a^4\,c^3\,d^2\,f^2+40\,A^2\,a^4\,c\,d^4\,f^2+160\,A^2\,a^3\,b\,c^4\,d\,f^2-320\,A^2\,a^3\,b\,c^2\,d^3\,f^2+32\,A^2\,a^3\,b\,d^5\,f^2-48\,A^2\,a^2\,b^2\,c^5\,f^2+480\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a\,b^3\,c^4\,d\,f^2+320\,A^2\,a\,b^3\,c^2\,d^3\,f^2-32\,A^2\,a\,b^3\,d^5\,f^2+8\,A^2\,b^4\,c^5\,f^2-80\,A^2\,b^4\,c^3\,d^2\,f^2+40\,A^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(A^4\,a^8+4\,A^4\,a^6\,b^2+6\,A^4\,a^4\,b^4+4\,A^4\,a^2\,b^6+A^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,A^2\,a^4\,c^5\,f^2+4\,A^2\,b^4\,c^5\,f^2-24\,A^2\,a^2\,b^2\,c^5\,f^2-40\,A^2\,a^4\,c^3\,d^2\,f^2-40\,A^2\,b^4\,c^3\,d^2\,f^2-16\,A^2\,a\,b^3\,d^5\,f^2+16\,A^2\,a^3\,b\,d^5\,f^2+20\,A^2\,a^4\,c\,d^4\,f^2+20\,A^2\,b^4\,c\,d^4\,f^2-80\,A^2\,a\,b^3\,c^4\,d\,f^2+80\,A^2\,a^3\,b\,c^4\,d\,f^2+160\,A^2\,a\,b^3\,c^2\,d^3\,f^2-120\,A^2\,a^2\,b^2\,c\,d^4\,f^2-160\,A^2\,a^3\,b\,c^2\,d^3\,f^2+240\,A^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(-\frac{\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,C\,a^2\,d^{21}\,f^4+32\,C\,b^2\,d^{21}\,f^4-160\,C\,a^2\,c^2\,d^{19}\,f^4-128\,C\,a^2\,c^4\,d^{17}\,f^4+896\,C\,a^2\,c^6\,d^{15}\,f^4+3136\,C\,a^2\,c^8\,d^{13}\,f^4+4928\,C\,a^2\,c^{10}\,d^{11}\,f^4+4480\,C\,a^2\,c^{12}\,d^9\,f^4+2432\,C\,a^2\,c^{14}\,d^7\,f^4+736\,C\,a^2\,c^{16}\,d^5\,f^4+96\,C\,a^2\,c^{18}\,d^3\,f^4+160\,C\,b^2\,c^2\,d^{19}\,f^4+128\,C\,b^2\,c^4\,d^{17}\,f^4-896\,C\,b^2\,c^6\,d^{15}\,f^4-3136\,C\,b^2\,c^8\,d^{13}\,f^4-4928\,C\,b^2\,c^{10}\,d^{11}\,f^4-4480\,C\,b^2\,c^{12}\,d^9\,f^4-2432\,C\,b^2\,c^{14}\,d^7\,f^4-736\,C\,b^2\,c^{16}\,d^5\,f^4-96\,C\,b^2\,c^{18}\,d^3\,f^4+192\,C\,a\,b\,c\,d^{20}\,f^4+1472\,C\,a\,b\,c^3\,d^{18}\,f^4+4864\,C\,a\,b\,c^5\,d^{16}\,f^4+8960\,C\,a\,b\,c^7\,d^{14}\,f^4+9856\,C\,a\,b\,c^9\,d^{12}\,f^4+6272\,C\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,C\,a\,b\,c^{13}\,d^8\,f^4-256\,C\,a\,b\,c^{15}\,d^6\,f^4-320\,C\,a\,b\,c^{17}\,d^4\,f^4-64\,C\,a\,b\,c^{19}\,d^2\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^{16}\,d^2\,f^3+320\,C^2\,a^4\,c^{12}\,d^6\,f^3+1024\,C^2\,a^4\,c^{10}\,d^8\,f^3+1440\,C^2\,a^4\,c^8\,d^{10}\,f^3+1024\,C^2\,a^4\,c^6\,d^{12}\,f^3+320\,C^2\,a^4\,c^4\,d^{14}\,f^3-16\,C^2\,a^4\,d^{18}\,f^3-256\,C^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,C^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,C^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,C^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,C^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,C^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,C^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,C^2\,a^3\,b\,c\,d^{17}\,f^3+96\,C^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,C^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,C^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,C^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,C^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,C^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,C^2\,a^2\,b^2\,d^{18}\,f^3+256\,C^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,C^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,C^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,C^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,C^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,C^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,C^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,C^2\,a\,b^3\,c\,d^{17}\,f^3-16\,C^2\,b^4\,c^{16}\,d^2\,f^3+320\,C^2\,b^4\,c^{12}\,d^6\,f^3+1024\,C^2\,b^4\,c^{10}\,d^8\,f^3+1440\,C^2\,b^4\,c^8\,d^{10}\,f^3+1024\,C^2\,b^4\,c^6\,d^{12}\,f^3+320\,C^2\,b^4\,c^4\,d^{14}\,f^3-16\,C^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(32\,C\,b^2\,d^{21}\,f^4-32\,C\,a^2\,d^{21}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,C\,a^2\,c^2\,d^{19}\,f^4-128\,C\,a^2\,c^4\,d^{17}\,f^4+896\,C\,a^2\,c^6\,d^{15}\,f^4+3136\,C\,a^2\,c^8\,d^{13}\,f^4+4928\,C\,a^2\,c^{10}\,d^{11}\,f^4+4480\,C\,a^2\,c^{12}\,d^9\,f^4+2432\,C\,a^2\,c^{14}\,d^7\,f^4+736\,C\,a^2\,c^{16}\,d^5\,f^4+96\,C\,a^2\,c^{18}\,d^3\,f^4+160\,C\,b^2\,c^2\,d^{19}\,f^4+128\,C\,b^2\,c^4\,d^{17}\,f^4-896\,C\,b^2\,c^6\,d^{15}\,f^4-3136\,C\,b^2\,c^8\,d^{13}\,f^4-4928\,C\,b^2\,c^{10}\,d^{11}\,f^4-4480\,C\,b^2\,c^{12}\,d^9\,f^4-2432\,C\,b^2\,c^{14}\,d^7\,f^4-736\,C\,b^2\,c^{16}\,d^5\,f^4-96\,C\,b^2\,c^{18}\,d^3\,f^4+192\,C\,a\,b\,c\,d^{20}\,f^4+1472\,C\,a\,b\,c^3\,d^{18}\,f^4+4864\,C\,a\,b\,c^5\,d^{16}\,f^4+8960\,C\,a\,b\,c^7\,d^{14}\,f^4+9856\,C\,a\,b\,c^9\,d^{12}\,f^4+6272\,C\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,C\,a\,b\,c^{13}\,d^8\,f^4-256\,C\,a\,b\,c^{15}\,d^6\,f^4-320\,C\,a\,b\,c^{17}\,d^4\,f^4-64\,C\,a\,b\,c^{19}\,d^2\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^{16}\,d^2\,f^3+320\,C^2\,a^4\,c^{12}\,d^6\,f^3+1024\,C^2\,a^4\,c^{10}\,d^8\,f^3+1440\,C^2\,a^4\,c^8\,d^{10}\,f^3+1024\,C^2\,a^4\,c^6\,d^{12}\,f^3+320\,C^2\,a^4\,c^4\,d^{14}\,f^3-16\,C^2\,a^4\,d^{18}\,f^3-256\,C^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,C^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,C^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,C^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,C^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,C^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,C^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,C^2\,a^3\,b\,c\,d^{17}\,f^3+96\,C^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,C^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,C^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,C^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,C^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,C^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,C^2\,a^2\,b^2\,d^{18}\,f^3+256\,C^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,C^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,C^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,C^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,C^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,C^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,C^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,C^2\,a\,b^3\,c\,d^{17}\,f^3-16\,C^2\,b^4\,c^{16}\,d^2\,f^3+320\,C^2\,b^4\,c^{12}\,d^6\,f^3+1024\,C^2\,b^4\,c^{10}\,d^8\,f^3+1440\,C^2\,b^4\,c^8\,d^{10}\,f^3+1024\,C^2\,b^4\,c^6\,d^{12}\,f^3+320\,C^2\,b^4\,c^4\,d^{14}\,f^3-16\,C^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,C\,a^2\,d^{21}\,f^4+32\,C\,b^2\,d^{21}\,f^4-160\,C\,a^2\,c^2\,d^{19}\,f^4-128\,C\,a^2\,c^4\,d^{17}\,f^4+896\,C\,a^2\,c^6\,d^{15}\,f^4+3136\,C\,a^2\,c^8\,d^{13}\,f^4+4928\,C\,a^2\,c^{10}\,d^{11}\,f^4+4480\,C\,a^2\,c^{12}\,d^9\,f^4+2432\,C\,a^2\,c^{14}\,d^7\,f^4+736\,C\,a^2\,c^{16}\,d^5\,f^4+96\,C\,a^2\,c^{18}\,d^3\,f^4+160\,C\,b^2\,c^2\,d^{19}\,f^4+128\,C\,b^2\,c^4\,d^{17}\,f^4-896\,C\,b^2\,c^6\,d^{15}\,f^4-3136\,C\,b^2\,c^8\,d^{13}\,f^4-4928\,C\,b^2\,c^{10}\,d^{11}\,f^4-4480\,C\,b^2\,c^{12}\,d^9\,f^4-2432\,C\,b^2\,c^{14}\,d^7\,f^4-736\,C\,b^2\,c^{16}\,d^5\,f^4-96\,C\,b^2\,c^{18}\,d^3\,f^4+192\,C\,a\,b\,c\,d^{20}\,f^4+1472\,C\,a\,b\,c^3\,d^{18}\,f^4+4864\,C\,a\,b\,c^5\,d^{16}\,f^4+8960\,C\,a\,b\,c^7\,d^{14}\,f^4+9856\,C\,a\,b\,c^9\,d^{12}\,f^4+6272\,C\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,C\,a\,b\,c^{13}\,d^8\,f^4-256\,C\,a\,b\,c^{15}\,d^6\,f^4-320\,C\,a\,b\,c^{17}\,d^4\,f^4-64\,C\,a\,b\,c^{19}\,d^2\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^{16}\,d^2\,f^3+320\,C^2\,a^4\,c^{12}\,d^6\,f^3+1024\,C^2\,a^4\,c^{10}\,d^8\,f^3+1440\,C^2\,a^4\,c^8\,d^{10}\,f^3+1024\,C^2\,a^4\,c^6\,d^{12}\,f^3+320\,C^2\,a^4\,c^4\,d^{14}\,f^3-16\,C^2\,a^4\,d^{18}\,f^3-256\,C^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,C^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,C^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,C^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,C^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,C^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,C^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,C^2\,a^3\,b\,c\,d^{17}\,f^3+96\,C^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,C^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,C^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,C^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,C^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,C^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,C^2\,a^2\,b^2\,d^{18}\,f^3+256\,C^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,C^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,C^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,C^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,C^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,C^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,C^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,C^2\,a\,b^3\,c\,d^{17}\,f^3-16\,C^2\,b^4\,c^{16}\,d^2\,f^3+320\,C^2\,b^4\,c^{12}\,d^6\,f^3+1024\,C^2\,b^4\,c^{10}\,d^8\,f^3+1440\,C^2\,b^4\,c^8\,d^{10}\,f^3+1024\,C^2\,b^4\,c^6\,d^{12}\,f^3+320\,C^2\,b^4\,c^4\,d^{14}\,f^3-16\,C^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}+\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(32\,C\,b^2\,d^{21}\,f^4-32\,C\,a^2\,d^{21}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,C\,a^2\,c^2\,d^{19}\,f^4-128\,C\,a^2\,c^4\,d^{17}\,f^4+896\,C\,a^2\,c^6\,d^{15}\,f^4+3136\,C\,a^2\,c^8\,d^{13}\,f^4+4928\,C\,a^2\,c^{10}\,d^{11}\,f^4+4480\,C\,a^2\,c^{12}\,d^9\,f^4+2432\,C\,a^2\,c^{14}\,d^7\,f^4+736\,C\,a^2\,c^{16}\,d^5\,f^4+96\,C\,a^2\,c^{18}\,d^3\,f^4+160\,C\,b^2\,c^2\,d^{19}\,f^4+128\,C\,b^2\,c^4\,d^{17}\,f^4-896\,C\,b^2\,c^6\,d^{15}\,f^4-3136\,C\,b^2\,c^8\,d^{13}\,f^4-4928\,C\,b^2\,c^{10}\,d^{11}\,f^4-4480\,C\,b^2\,c^{12}\,d^9\,f^4-2432\,C\,b^2\,c^{14}\,d^7\,f^4-736\,C\,b^2\,c^{16}\,d^5\,f^4-96\,C\,b^2\,c^{18}\,d^3\,f^4+192\,C\,a\,b\,c\,d^{20}\,f^4+1472\,C\,a\,b\,c^3\,d^{18}\,f^4+4864\,C\,a\,b\,c^5\,d^{16}\,f^4+8960\,C\,a\,b\,c^7\,d^{14}\,f^4+9856\,C\,a\,b\,c^9\,d^{12}\,f^4+6272\,C\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,C\,a\,b\,c^{13}\,d^8\,f^4-256\,C\,a\,b\,c^{15}\,d^6\,f^4-320\,C\,a\,b\,c^{17}\,d^4\,f^4-64\,C\,a\,b\,c^{19}\,d^2\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^{16}\,d^2\,f^3+320\,C^2\,a^4\,c^{12}\,d^6\,f^3+1024\,C^2\,a^4\,c^{10}\,d^8\,f^3+1440\,C^2\,a^4\,c^8\,d^{10}\,f^3+1024\,C^2\,a^4\,c^6\,d^{12}\,f^3+320\,C^2\,a^4\,c^4\,d^{14}\,f^3-16\,C^2\,a^4\,d^{18}\,f^3-256\,C^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,C^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,C^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,C^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,C^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,C^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,C^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,C^2\,a^3\,b\,c\,d^{17}\,f^3+96\,C^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,C^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,C^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,C^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,C^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,C^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,C^2\,a^2\,b^2\,d^{18}\,f^3+256\,C^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,C^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,C^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,C^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,C^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,C^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,C^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,C^2\,a\,b^3\,c\,d^{17}\,f^3-16\,C^2\,b^4\,c^{16}\,d^2\,f^3+320\,C^2\,b^4\,c^{12}\,d^6\,f^3+1024\,C^2\,b^4\,c^{10}\,d^8\,f^3+1440\,C^2\,b^4\,c^8\,d^{10}\,f^3+1024\,C^2\,b^4\,c^6\,d^{12}\,f^3+320\,C^2\,b^4\,c^4\,d^{14}\,f^3-16\,C^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-64\,C^3\,a^3\,b^3\,d^{16}\,f^2-192\,C^3\,a^6\,c^3\,d^{13}\,f^2-480\,C^3\,a^6\,c^5\,d^{11}\,f^2-640\,C^3\,a^6\,c^7\,d^9\,f^2-480\,C^3\,a^6\,c^9\,d^7\,f^2-192\,C^3\,a^6\,c^{11}\,d^5\,f^2-32\,C^3\,a^6\,c^{13}\,d^3\,f^2+192\,C^3\,b^6\,c^3\,d^{13}\,f^2+480\,C^3\,b^6\,c^5\,d^{11}\,f^2+640\,C^3\,b^6\,c^7\,d^9\,f^2+480\,C^3\,b^6\,c^9\,d^7\,f^2+192\,C^3\,b^6\,c^{11}\,d^5\,f^2+32\,C^3\,b^6\,c^{13}\,d^3\,f^2-32\,C^3\,a\,b^5\,d^{16}\,f^2-32\,C^3\,a^5\,b\,d^{16}\,f^2-32\,C^3\,a^6\,c\,d^{15}\,f^2+32\,C^3\,b^6\,c\,d^{15}\,f^2-160\,C^3\,a\,b^5\,c^2\,d^{14}\,f^2-288\,C^3\,a\,b^5\,c^4\,d^{12}\,f^2-160\,C^3\,a\,b^5\,c^6\,d^{10}\,f^2+160\,C^3\,a\,b^5\,c^8\,d^8\,f^2+288\,C^3\,a\,b^5\,c^{10}\,d^6\,f^2+160\,C^3\,a\,b^5\,c^{12}\,d^4\,f^2+32\,C^3\,a\,b^5\,c^{14}\,d^2\,f^2+32\,C^3\,a^2\,b^4\,c\,d^{15}\,f^2-32\,C^3\,a^4\,b^2\,c\,d^{15}\,f^2-160\,C^3\,a^5\,b\,c^2\,d^{14}\,f^2-288\,C^3\,a^5\,b\,c^4\,d^{12}\,f^2-160\,C^3\,a^5\,b\,c^6\,d^{10}\,f^2+160\,C^3\,a^5\,b\,c^8\,d^8\,f^2+288\,C^3\,a^5\,b\,c^{10}\,d^6\,f^2+160\,C^3\,a^5\,b\,c^{12}\,d^4\,f^2+32\,C^3\,a^5\,b\,c^{14}\,d^2\,f^2+192\,C^3\,a^2\,b^4\,c^3\,d^{13}\,f^2+480\,C^3\,a^2\,b^4\,c^5\,d^{11}\,f^2+640\,C^3\,a^2\,b^4\,c^7\,d^9\,f^2+480\,C^3\,a^2\,b^4\,c^9\,d^7\,f^2+192\,C^3\,a^2\,b^4\,c^{11}\,d^5\,f^2+32\,C^3\,a^2\,b^4\,c^{13}\,d^3\,f^2-320\,C^3\,a^3\,b^3\,c^2\,d^{14}\,f^2-576\,C^3\,a^3\,b^3\,c^4\,d^{12}\,f^2-320\,C^3\,a^3\,b^3\,c^6\,d^{10}\,f^2+320\,C^3\,a^3\,b^3\,c^8\,d^8\,f^2+576\,C^3\,a^3\,b^3\,c^{10}\,d^6\,f^2+320\,C^3\,a^3\,b^3\,c^{12}\,d^4\,f^2+64\,C^3\,a^3\,b^3\,c^{14}\,d^2\,f^2-192\,C^3\,a^4\,b^2\,c^3\,d^{13}\,f^2-480\,C^3\,a^4\,b^2\,c^5\,d^{11}\,f^2-640\,C^3\,a^4\,b^2\,c^7\,d^9\,f^2-480\,C^3\,a^4\,b^2\,c^9\,d^7\,f^2-192\,C^3\,a^4\,b^2\,c^{11}\,d^5\,f^2-32\,C^3\,a^4\,b^2\,c^{13}\,d^3\,f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,C^2\,a^4\,c^5\,f^2-4\,C^2\,b^4\,c^5\,f^2+24\,C^2\,a^2\,b^2\,c^5\,f^2+40\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c^3\,d^2\,f^2+16\,C^2\,a\,b^3\,d^5\,f^2-16\,C^2\,a^3\,b\,d^5\,f^2-20\,C^2\,a^4\,c\,d^4\,f^2-20\,C^2\,b^4\,c\,d^4\,f^2+80\,C^2\,a\,b^3\,c^4\,d\,f^2-80\,C^2\,a^3\,b\,c^4\,d\,f^2-160\,C^2\,a\,b^3\,c^2\,d^3\,f^2+120\,C^2\,a^2\,b^2\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^2\,d^3\,f^2-240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(-\frac{\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,C\,a^2\,d^{21}\,f^4+32\,C\,b^2\,d^{21}\,f^4-160\,C\,a^2\,c^2\,d^{19}\,f^4-128\,C\,a^2\,c^4\,d^{17}\,f^4+896\,C\,a^2\,c^6\,d^{15}\,f^4+3136\,C\,a^2\,c^8\,d^{13}\,f^4+4928\,C\,a^2\,c^{10}\,d^{11}\,f^4+4480\,C\,a^2\,c^{12}\,d^9\,f^4+2432\,C\,a^2\,c^{14}\,d^7\,f^4+736\,C\,a^2\,c^{16}\,d^5\,f^4+96\,C\,a^2\,c^{18}\,d^3\,f^4+160\,C\,b^2\,c^2\,d^{19}\,f^4+128\,C\,b^2\,c^4\,d^{17}\,f^4-896\,C\,b^2\,c^6\,d^{15}\,f^4-3136\,C\,b^2\,c^8\,d^{13}\,f^4-4928\,C\,b^2\,c^{10}\,d^{11}\,f^4-4480\,C\,b^2\,c^{12}\,d^9\,f^4-2432\,C\,b^2\,c^{14}\,d^7\,f^4-736\,C\,b^2\,c^{16}\,d^5\,f^4-96\,C\,b^2\,c^{18}\,d^3\,f^4+192\,C\,a\,b\,c\,d^{20}\,f^4+1472\,C\,a\,b\,c^3\,d^{18}\,f^4+4864\,C\,a\,b\,c^5\,d^{16}\,f^4+8960\,C\,a\,b\,c^7\,d^{14}\,f^4+9856\,C\,a\,b\,c^9\,d^{12}\,f^4+6272\,C\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,C\,a\,b\,c^{13}\,d^8\,f^4-256\,C\,a\,b\,c^{15}\,d^6\,f^4-320\,C\,a\,b\,c^{17}\,d^4\,f^4-64\,C\,a\,b\,c^{19}\,d^2\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^{16}\,d^2\,f^3+320\,C^2\,a^4\,c^{12}\,d^6\,f^3+1024\,C^2\,a^4\,c^{10}\,d^8\,f^3+1440\,C^2\,a^4\,c^8\,d^{10}\,f^3+1024\,C^2\,a^4\,c^6\,d^{12}\,f^3+320\,C^2\,a^4\,c^4\,d^{14}\,f^3-16\,C^2\,a^4\,d^{18}\,f^3-256\,C^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,C^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,C^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,C^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,C^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,C^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,C^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,C^2\,a^3\,b\,c\,d^{17}\,f^3+96\,C^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,C^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,C^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,C^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,C^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,C^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,C^2\,a^2\,b^2\,d^{18}\,f^3+256\,C^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,C^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,C^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,C^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,C^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,C^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,C^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,C^2\,a\,b^3\,c\,d^{17}\,f^3-16\,C^2\,b^4\,c^{16}\,d^2\,f^3+320\,C^2\,b^4\,c^{12}\,d^6\,f^3+1024\,C^2\,b^4\,c^{10}\,d^8\,f^3+1440\,C^2\,b^4\,c^8\,d^{10}\,f^3+1024\,C^2\,b^4\,c^6\,d^{12}\,f^3+320\,C^2\,b^4\,c^4\,d^{14}\,f^3-16\,C^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(32\,C\,b^2\,d^{21}\,f^4-32\,C\,a^2\,d^{21}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,C\,a^2\,c^2\,d^{19}\,f^4-128\,C\,a^2\,c^4\,d^{17}\,f^4+896\,C\,a^2\,c^6\,d^{15}\,f^4+3136\,C\,a^2\,c^8\,d^{13}\,f^4+4928\,C\,a^2\,c^{10}\,d^{11}\,f^4+4480\,C\,a^2\,c^{12}\,d^9\,f^4+2432\,C\,a^2\,c^{14}\,d^7\,f^4+736\,C\,a^2\,c^{16}\,d^5\,f^4+96\,C\,a^2\,c^{18}\,d^3\,f^4+160\,C\,b^2\,c^2\,d^{19}\,f^4+128\,C\,b^2\,c^4\,d^{17}\,f^4-896\,C\,b^2\,c^6\,d^{15}\,f^4-3136\,C\,b^2\,c^8\,d^{13}\,f^4-4928\,C\,b^2\,c^{10}\,d^{11}\,f^4-4480\,C\,b^2\,c^{12}\,d^9\,f^4-2432\,C\,b^2\,c^{14}\,d^7\,f^4-736\,C\,b^2\,c^{16}\,d^5\,f^4-96\,C\,b^2\,c^{18}\,d^3\,f^4+192\,C\,a\,b\,c\,d^{20}\,f^4+1472\,C\,a\,b\,c^3\,d^{18}\,f^4+4864\,C\,a\,b\,c^5\,d^{16}\,f^4+8960\,C\,a\,b\,c^7\,d^{14}\,f^4+9856\,C\,a\,b\,c^9\,d^{12}\,f^4+6272\,C\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,C\,a\,b\,c^{13}\,d^8\,f^4-256\,C\,a\,b\,c^{15}\,d^6\,f^4-320\,C\,a\,b\,c^{17}\,d^4\,f^4-64\,C\,a\,b\,c^{19}\,d^2\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^{16}\,d^2\,f^3+320\,C^2\,a^4\,c^{12}\,d^6\,f^3+1024\,C^2\,a^4\,c^{10}\,d^8\,f^3+1440\,C^2\,a^4\,c^8\,d^{10}\,f^3+1024\,C^2\,a^4\,c^6\,d^{12}\,f^3+320\,C^2\,a^4\,c^4\,d^{14}\,f^3-16\,C^2\,a^4\,d^{18}\,f^3-256\,C^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,C^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,C^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,C^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,C^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,C^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,C^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,C^2\,a^3\,b\,c\,d^{17}\,f^3+96\,C^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,C^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,C^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,C^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,C^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,C^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,C^2\,a^2\,b^2\,d^{18}\,f^3+256\,C^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,C^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,C^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,C^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,C^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,C^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,C^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,C^2\,a\,b^3\,c\,d^{17}\,f^3-16\,C^2\,b^4\,c^{16}\,d^2\,f^3+320\,C^2\,b^4\,c^{12}\,d^6\,f^3+1024\,C^2\,b^4\,c^{10}\,d^8\,f^3+1440\,C^2\,b^4\,c^8\,d^{10}\,f^3+1024\,C^2\,b^4\,c^6\,d^{12}\,f^3+320\,C^2\,b^4\,c^4\,d^{14}\,f^3-16\,C^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,C\,a^2\,d^{21}\,f^4+32\,C\,b^2\,d^{21}\,f^4-160\,C\,a^2\,c^2\,d^{19}\,f^4-128\,C\,a^2\,c^4\,d^{17}\,f^4+896\,C\,a^2\,c^6\,d^{15}\,f^4+3136\,C\,a^2\,c^8\,d^{13}\,f^4+4928\,C\,a^2\,c^{10}\,d^{11}\,f^4+4480\,C\,a^2\,c^{12}\,d^9\,f^4+2432\,C\,a^2\,c^{14}\,d^7\,f^4+736\,C\,a^2\,c^{16}\,d^5\,f^4+96\,C\,a^2\,c^{18}\,d^3\,f^4+160\,C\,b^2\,c^2\,d^{19}\,f^4+128\,C\,b^2\,c^4\,d^{17}\,f^4-896\,C\,b^2\,c^6\,d^{15}\,f^4-3136\,C\,b^2\,c^8\,d^{13}\,f^4-4928\,C\,b^2\,c^{10}\,d^{11}\,f^4-4480\,C\,b^2\,c^{12}\,d^9\,f^4-2432\,C\,b^2\,c^{14}\,d^7\,f^4-736\,C\,b^2\,c^{16}\,d^5\,f^4-96\,C\,b^2\,c^{18}\,d^3\,f^4+192\,C\,a\,b\,c\,d^{20}\,f^4+1472\,C\,a\,b\,c^3\,d^{18}\,f^4+4864\,C\,a\,b\,c^5\,d^{16}\,f^4+8960\,C\,a\,b\,c^7\,d^{14}\,f^4+9856\,C\,a\,b\,c^9\,d^{12}\,f^4+6272\,C\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,C\,a\,b\,c^{13}\,d^8\,f^4-256\,C\,a\,b\,c^{15}\,d^6\,f^4-320\,C\,a\,b\,c^{17}\,d^4\,f^4-64\,C\,a\,b\,c^{19}\,d^2\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^{16}\,d^2\,f^3+320\,C^2\,a^4\,c^{12}\,d^6\,f^3+1024\,C^2\,a^4\,c^{10}\,d^8\,f^3+1440\,C^2\,a^4\,c^8\,d^{10}\,f^3+1024\,C^2\,a^4\,c^6\,d^{12}\,f^3+320\,C^2\,a^4\,c^4\,d^{14}\,f^3-16\,C^2\,a^4\,d^{18}\,f^3-256\,C^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,C^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,C^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,C^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,C^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,C^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,C^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,C^2\,a^3\,b\,c\,d^{17}\,f^3+96\,C^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,C^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,C^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,C^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,C^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,C^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,C^2\,a^2\,b^2\,d^{18}\,f^3+256\,C^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,C^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,C^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,C^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,C^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,C^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,C^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,C^2\,a\,b^3\,c\,d^{17}\,f^3-16\,C^2\,b^4\,c^{16}\,d^2\,f^3+320\,C^2\,b^4\,c^{12}\,d^6\,f^3+1024\,C^2\,b^4\,c^{10}\,d^8\,f^3+1440\,C^2\,b^4\,c^8\,d^{10}\,f^3+1024\,C^2\,b^4\,c^6\,d^{12}\,f^3+320\,C^2\,b^4\,c^4\,d^{14}\,f^3-16\,C^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}+\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(32\,C\,b^2\,d^{21}\,f^4-32\,C\,a^2\,d^{21}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,C\,a^2\,c^2\,d^{19}\,f^4-128\,C\,a^2\,c^4\,d^{17}\,f^4+896\,C\,a^2\,c^6\,d^{15}\,f^4+3136\,C\,a^2\,c^8\,d^{13}\,f^4+4928\,C\,a^2\,c^{10}\,d^{11}\,f^4+4480\,C\,a^2\,c^{12}\,d^9\,f^4+2432\,C\,a^2\,c^{14}\,d^7\,f^4+736\,C\,a^2\,c^{16}\,d^5\,f^4+96\,C\,a^2\,c^{18}\,d^3\,f^4+160\,C\,b^2\,c^2\,d^{19}\,f^4+128\,C\,b^2\,c^4\,d^{17}\,f^4-896\,C\,b^2\,c^6\,d^{15}\,f^4-3136\,C\,b^2\,c^8\,d^{13}\,f^4-4928\,C\,b^2\,c^{10}\,d^{11}\,f^4-4480\,C\,b^2\,c^{12}\,d^9\,f^4-2432\,C\,b^2\,c^{14}\,d^7\,f^4-736\,C\,b^2\,c^{16}\,d^5\,f^4-96\,C\,b^2\,c^{18}\,d^3\,f^4+192\,C\,a\,b\,c\,d^{20}\,f^4+1472\,C\,a\,b\,c^3\,d^{18}\,f^4+4864\,C\,a\,b\,c^5\,d^{16}\,f^4+8960\,C\,a\,b\,c^7\,d^{14}\,f^4+9856\,C\,a\,b\,c^9\,d^{12}\,f^4+6272\,C\,a\,b\,c^{11}\,d^{10}\,f^4+1792\,C\,a\,b\,c^{13}\,d^8\,f^4-256\,C\,a\,b\,c^{15}\,d^6\,f^4-320\,C\,a\,b\,c^{17}\,d^4\,f^4-64\,C\,a\,b\,c^{19}\,d^2\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,a^4\,c^{16}\,d^2\,f^3+320\,C^2\,a^4\,c^{12}\,d^6\,f^3+1024\,C^2\,a^4\,c^{10}\,d^8\,f^3+1440\,C^2\,a^4\,c^8\,d^{10}\,f^3+1024\,C^2\,a^4\,c^6\,d^{12}\,f^3+320\,C^2\,a^4\,c^4\,d^{14}\,f^3-16\,C^2\,a^4\,d^{18}\,f^3-256\,C^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,C^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,C^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,C^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,C^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,C^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,C^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,C^2\,a^3\,b\,c\,d^{17}\,f^3+96\,C^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,C^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,C^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,C^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,C^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,C^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,C^2\,a^2\,b^2\,d^{18}\,f^3+256\,C^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,C^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,C^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,C^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,C^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,C^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,C^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,C^2\,a\,b^3\,c\,d^{17}\,f^3-16\,C^2\,b^4\,c^{16}\,d^2\,f^3+320\,C^2\,b^4\,c^{12}\,d^6\,f^3+1024\,C^2\,b^4\,c^{10}\,d^8\,f^3+1440\,C^2\,b^4\,c^8\,d^{10}\,f^3+1024\,C^2\,b^4\,c^6\,d^{12}\,f^3+320\,C^2\,b^4\,c^4\,d^{14}\,f^3-16\,C^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-64\,C^3\,a^3\,b^3\,d^{16}\,f^2-192\,C^3\,a^6\,c^3\,d^{13}\,f^2-480\,C^3\,a^6\,c^5\,d^{11}\,f^2-640\,C^3\,a^6\,c^7\,d^9\,f^2-480\,C^3\,a^6\,c^9\,d^7\,f^2-192\,C^3\,a^6\,c^{11}\,d^5\,f^2-32\,C^3\,a^6\,c^{13}\,d^3\,f^2+192\,C^3\,b^6\,c^3\,d^{13}\,f^2+480\,C^3\,b^6\,c^5\,d^{11}\,f^2+640\,C^3\,b^6\,c^7\,d^9\,f^2+480\,C^3\,b^6\,c^9\,d^7\,f^2+192\,C^3\,b^6\,c^{11}\,d^5\,f^2+32\,C^3\,b^6\,c^{13}\,d^3\,f^2-32\,C^3\,a\,b^5\,d^{16}\,f^2-32\,C^3\,a^5\,b\,d^{16}\,f^2-32\,C^3\,a^6\,c\,d^{15}\,f^2+32\,C^3\,b^6\,c\,d^{15}\,f^2-160\,C^3\,a\,b^5\,c^2\,d^{14}\,f^2-288\,C^3\,a\,b^5\,c^4\,d^{12}\,f^2-160\,C^3\,a\,b^5\,c^6\,d^{10}\,f^2+160\,C^3\,a\,b^5\,c^8\,d^8\,f^2+288\,C^3\,a\,b^5\,c^{10}\,d^6\,f^2+160\,C^3\,a\,b^5\,c^{12}\,d^4\,f^2+32\,C^3\,a\,b^5\,c^{14}\,d^2\,f^2+32\,C^3\,a^2\,b^4\,c\,d^{15}\,f^2-32\,C^3\,a^4\,b^2\,c\,d^{15}\,f^2-160\,C^3\,a^5\,b\,c^2\,d^{14}\,f^2-288\,C^3\,a^5\,b\,c^4\,d^{12}\,f^2-160\,C^3\,a^5\,b\,c^6\,d^{10}\,f^2+160\,C^3\,a^5\,b\,c^8\,d^8\,f^2+288\,C^3\,a^5\,b\,c^{10}\,d^6\,f^2+160\,C^3\,a^5\,b\,c^{12}\,d^4\,f^2+32\,C^3\,a^5\,b\,c^{14}\,d^2\,f^2+192\,C^3\,a^2\,b^4\,c^3\,d^{13}\,f^2+480\,C^3\,a^2\,b^4\,c^5\,d^{11}\,f^2+640\,C^3\,a^2\,b^4\,c^7\,d^9\,f^2+480\,C^3\,a^2\,b^4\,c^9\,d^7\,f^2+192\,C^3\,a^2\,b^4\,c^{11}\,d^5\,f^2+32\,C^3\,a^2\,b^4\,c^{13}\,d^3\,f^2-320\,C^3\,a^3\,b^3\,c^2\,d^{14}\,f^2-576\,C^3\,a^3\,b^3\,c^4\,d^{12}\,f^2-320\,C^3\,a^3\,b^3\,c^6\,d^{10}\,f^2+320\,C^3\,a^3\,b^3\,c^8\,d^8\,f^2+576\,C^3\,a^3\,b^3\,c^{10}\,d^6\,f^2+320\,C^3\,a^3\,b^3\,c^{12}\,d^4\,f^2+64\,C^3\,a^3\,b^3\,c^{14}\,d^2\,f^2-192\,C^3\,a^4\,b^2\,c^3\,d^{13}\,f^2-480\,C^3\,a^4\,b^2\,c^5\,d^{11}\,f^2-640\,C^3\,a^4\,b^2\,c^7\,d^9\,f^2-480\,C^3\,a^4\,b^2\,c^9\,d^7\,f^2-192\,C^3\,a^4\,b^2\,c^{11}\,d^5\,f^2-32\,C^3\,a^4\,b^2\,c^{13}\,d^3\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,C^2\,a^4\,c^5\,f^2-80\,C^2\,a^4\,c^3\,d^2\,f^2+40\,C^2\,a^4\,c\,d^4\,f^2+160\,C^2\,a^3\,b\,c^4\,d\,f^2-320\,C^2\,a^3\,b\,c^2\,d^3\,f^2+32\,C^2\,a^3\,b\,d^5\,f^2-48\,C^2\,a^2\,b^2\,c^5\,f^2+480\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a\,b^3\,c^4\,d\,f^2+320\,C^2\,a\,b^3\,c^2\,d^3\,f^2-32\,C^2\,a\,b^3\,d^5\,f^2+8\,C^2\,b^4\,c^5\,f^2-80\,C^2\,b^4\,c^3\,d^2\,f^2+40\,C^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(C^4\,a^8+4\,C^4\,a^6\,b^2+6\,C^4\,a^4\,b^4+4\,C^4\,a^2\,b^6+C^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,C^2\,a^4\,c^5\,f^2+4\,C^2\,b^4\,c^5\,f^2-24\,C^2\,a^2\,b^2\,c^5\,f^2-40\,C^2\,a^4\,c^3\,d^2\,f^2-40\,C^2\,b^4\,c^3\,d^2\,f^2-16\,C^2\,a\,b^3\,d^5\,f^2+16\,C^2\,a^3\,b\,d^5\,f^2+20\,C^2\,a^4\,c\,d^4\,f^2+20\,C^2\,b^4\,c\,d^4\,f^2-80\,C^2\,a\,b^3\,c^4\,d\,f^2+80\,C^2\,a^3\,b\,c^4\,d\,f^2+160\,C^2\,a\,b^3\,c^2\,d^3\,f^2-120\,C^2\,a^2\,b^2\,c\,d^4\,f^2-160\,C^2\,a^3\,b\,c^2\,d^3\,f^2+240\,C^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-96\,B\,a^2\,c\,d^{20}\,f^4+96\,B\,b^2\,c\,d^{20}\,f^4-736\,B\,a^2\,c^3\,d^{18}\,f^4-2432\,B\,a^2\,c^5\,d^{16}\,f^4-4480\,B\,a^2\,c^7\,d^{14}\,f^4-4928\,B\,a^2\,c^9\,d^{12}\,f^4-3136\,B\,a^2\,c^{11}\,d^{10}\,f^4-896\,B\,a^2\,c^{13}\,d^8\,f^4+128\,B\,a^2\,c^{15}\,d^6\,f^4+160\,B\,a^2\,c^{17}\,d^4\,f^4+32\,B\,a^2\,c^{19}\,d^2\,f^4+736\,B\,b^2\,c^3\,d^{18}\,f^4+2432\,B\,b^2\,c^5\,d^{16}\,f^4+4480\,B\,b^2\,c^7\,d^{14}\,f^4+4928\,B\,b^2\,c^9\,d^{12}\,f^4+3136\,B\,b^2\,c^{11}\,d^{10}\,f^4+896\,B\,b^2\,c^{13}\,d^8\,f^4-128\,B\,b^2\,c^{15}\,d^6\,f^4-160\,B\,b^2\,c^{17}\,d^4\,f^4-32\,B\,b^2\,c^{19}\,d^2\,f^4-64\,B\,a\,b\,d^{21}\,f^4-320\,B\,a\,b\,c^2\,d^{19}\,f^4-256\,B\,a\,b\,c^4\,d^{17}\,f^4+1792\,B\,a\,b\,c^6\,d^{15}\,f^4+6272\,B\,a\,b\,c^8\,d^{13}\,f^4+9856\,B\,a\,b\,c^{10}\,d^{11}\,f^4+8960\,B\,a\,b\,c^{12}\,d^9\,f^4+4864\,B\,a\,b\,c^{14}\,d^7\,f^4+1472\,B\,a\,b\,c^{16}\,d^5\,f^4+192\,B\,a\,b\,c^{18}\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^{16}\,d^2\,f^3+320\,B^2\,a^4\,c^{12}\,d^6\,f^3+1024\,B^2\,a^4\,c^{10}\,d^8\,f^3+1440\,B^2\,a^4\,c^8\,d^{10}\,f^3+1024\,B^2\,a^4\,c^6\,d^{12}\,f^3+320\,B^2\,a^4\,c^4\,d^{14}\,f^3-16\,B^2\,a^4\,d^{18}\,f^3-256\,B^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,B^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,B^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,B^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,B^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,B^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,B^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,B^2\,a^3\,b\,c\,d^{17}\,f^3+96\,B^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,B^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,B^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,B^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,B^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,B^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,B^2\,a^2\,b^2\,d^{18}\,f^3+256\,B^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,B^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,B^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,B^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,B^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,B^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,B^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,B^2\,a\,b^3\,c\,d^{17}\,f^3-16\,B^2\,b^4\,c^{16}\,d^2\,f^3+320\,B^2\,b^4\,c^{12}\,d^6\,f^3+1024\,B^2\,b^4\,c^{10}\,d^8\,f^3+1440\,B^2\,b^4\,c^8\,d^{10}\,f^3+1024\,B^2\,b^4\,c^6\,d^{12}\,f^3+320\,B^2\,b^4\,c^4\,d^{14}\,f^3-16\,B^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(96\,B\,b^2\,c\,d^{20}\,f^4-96\,B\,a^2\,c\,d^{20}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-736\,B\,a^2\,c^3\,d^{18}\,f^4-2432\,B\,a^2\,c^5\,d^{16}\,f^4-4480\,B\,a^2\,c^7\,d^{14}\,f^4-4928\,B\,a^2\,c^9\,d^{12}\,f^4-3136\,B\,a^2\,c^{11}\,d^{10}\,f^4-896\,B\,a^2\,c^{13}\,d^8\,f^4+128\,B\,a^2\,c^{15}\,d^6\,f^4+160\,B\,a^2\,c^{17}\,d^4\,f^4+32\,B\,a^2\,c^{19}\,d^2\,f^4+736\,B\,b^2\,c^3\,d^{18}\,f^4+2432\,B\,b^2\,c^5\,d^{16}\,f^4+4480\,B\,b^2\,c^7\,d^{14}\,f^4+4928\,B\,b^2\,c^9\,d^{12}\,f^4+3136\,B\,b^2\,c^{11}\,d^{10}\,f^4+896\,B\,b^2\,c^{13}\,d^8\,f^4-128\,B\,b^2\,c^{15}\,d^6\,f^4-160\,B\,b^2\,c^{17}\,d^4\,f^4-32\,B\,b^2\,c^{19}\,d^2\,f^4-64\,B\,a\,b\,d^{21}\,f^4-320\,B\,a\,b\,c^2\,d^{19}\,f^4-256\,B\,a\,b\,c^4\,d^{17}\,f^4+1792\,B\,a\,b\,c^6\,d^{15}\,f^4+6272\,B\,a\,b\,c^8\,d^{13}\,f^4+9856\,B\,a\,b\,c^{10}\,d^{11}\,f^4+8960\,B\,a\,b\,c^{12}\,d^9\,f^4+4864\,B\,a\,b\,c^{14}\,d^7\,f^4+1472\,B\,a\,b\,c^{16}\,d^5\,f^4+192\,B\,a\,b\,c^{18}\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^{16}\,d^2\,f^3+320\,B^2\,a^4\,c^{12}\,d^6\,f^3+1024\,B^2\,a^4\,c^{10}\,d^8\,f^3+1440\,B^2\,a^4\,c^8\,d^{10}\,f^3+1024\,B^2\,a^4\,c^6\,d^{12}\,f^3+320\,B^2\,a^4\,c^4\,d^{14}\,f^3-16\,B^2\,a^4\,d^{18}\,f^3-256\,B^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,B^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,B^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,B^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,B^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,B^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,B^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,B^2\,a^3\,b\,c\,d^{17}\,f^3+96\,B^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,B^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,B^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,B^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,B^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,B^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,B^2\,a^2\,b^2\,d^{18}\,f^3+256\,B^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,B^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,B^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,B^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,B^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,B^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,B^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,B^2\,a\,b^3\,c\,d^{17}\,f^3-16\,B^2\,b^4\,c^{16}\,d^2\,f^3+320\,B^2\,b^4\,c^{12}\,d^6\,f^3+1024\,B^2\,b^4\,c^{10}\,d^8\,f^3+1440\,B^2\,b^4\,c^8\,d^{10}\,f^3+1024\,B^2\,b^4\,c^6\,d^{12}\,f^3+320\,B^2\,b^4\,c^4\,d^{14}\,f^3-16\,B^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}}{16\,B^3\,b^6\,d^{16}\,f^2-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(96\,B\,b^2\,c\,d^{20}\,f^4-96\,B\,a^2\,c\,d^{20}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-736\,B\,a^2\,c^3\,d^{18}\,f^4-2432\,B\,a^2\,c^5\,d^{16}\,f^4-4480\,B\,a^2\,c^7\,d^{14}\,f^4-4928\,B\,a^2\,c^9\,d^{12}\,f^4-3136\,B\,a^2\,c^{11}\,d^{10}\,f^4-896\,B\,a^2\,c^{13}\,d^8\,f^4+128\,B\,a^2\,c^{15}\,d^6\,f^4+160\,B\,a^2\,c^{17}\,d^4\,f^4+32\,B\,a^2\,c^{19}\,d^2\,f^4+736\,B\,b^2\,c^3\,d^{18}\,f^4+2432\,B\,b^2\,c^5\,d^{16}\,f^4+4480\,B\,b^2\,c^7\,d^{14}\,f^4+4928\,B\,b^2\,c^9\,d^{12}\,f^4+3136\,B\,b^2\,c^{11}\,d^{10}\,f^4+896\,B\,b^2\,c^{13}\,d^8\,f^4-128\,B\,b^2\,c^{15}\,d^6\,f^4-160\,B\,b^2\,c^{17}\,d^4\,f^4-32\,B\,b^2\,c^{19}\,d^2\,f^4-64\,B\,a\,b\,d^{21}\,f^4-320\,B\,a\,b\,c^2\,d^{19}\,f^4-256\,B\,a\,b\,c^4\,d^{17}\,f^4+1792\,B\,a\,b\,c^6\,d^{15}\,f^4+6272\,B\,a\,b\,c^8\,d^{13}\,f^4+9856\,B\,a\,b\,c^{10}\,d^{11}\,f^4+8960\,B\,a\,b\,c^{12}\,d^9\,f^4+4864\,B\,a\,b\,c^{14}\,d^7\,f^4+1472\,B\,a\,b\,c^{16}\,d^5\,f^4+192\,B\,a\,b\,c^{18}\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^{16}\,d^2\,f^3+320\,B^2\,a^4\,c^{12}\,d^6\,f^3+1024\,B^2\,a^4\,c^{10}\,d^8\,f^3+1440\,B^2\,a^4\,c^8\,d^{10}\,f^3+1024\,B^2\,a^4\,c^6\,d^{12}\,f^3+320\,B^2\,a^4\,c^4\,d^{14}\,f^3-16\,B^2\,a^4\,d^{18}\,f^3-256\,B^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,B^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,B^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,B^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,B^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,B^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,B^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,B^2\,a^3\,b\,c\,d^{17}\,f^3+96\,B^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,B^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,B^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,B^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,B^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,B^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,B^2\,a^2\,b^2\,d^{18}\,f^3+256\,B^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,B^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,B^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,B^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,B^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,B^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,B^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,B^2\,a\,b^3\,c\,d^{17}\,f^3-16\,B^2\,b^4\,c^{16}\,d^2\,f^3+320\,B^2\,b^4\,c^{12}\,d^6\,f^3+1024\,B^2\,b^4\,c^{10}\,d^8\,f^3+1440\,B^2\,b^4\,c^8\,d^{10}\,f^3+1024\,B^2\,b^4\,c^6\,d^{12}\,f^3+320\,B^2\,b^4\,c^4\,d^{14}\,f^3-16\,B^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-16\,B^3\,a^6\,d^{16}\,f^2-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-96\,B\,a^2\,c\,d^{20}\,f^4+96\,B\,b^2\,c\,d^{20}\,f^4-736\,B\,a^2\,c^3\,d^{18}\,f^4-2432\,B\,a^2\,c^5\,d^{16}\,f^4-4480\,B\,a^2\,c^7\,d^{14}\,f^4-4928\,B\,a^2\,c^9\,d^{12}\,f^4-3136\,B\,a^2\,c^{11}\,d^{10}\,f^4-896\,B\,a^2\,c^{13}\,d^8\,f^4+128\,B\,a^2\,c^{15}\,d^6\,f^4+160\,B\,a^2\,c^{17}\,d^4\,f^4+32\,B\,a^2\,c^{19}\,d^2\,f^4+736\,B\,b^2\,c^3\,d^{18}\,f^4+2432\,B\,b^2\,c^5\,d^{16}\,f^4+4480\,B\,b^2\,c^7\,d^{14}\,f^4+4928\,B\,b^2\,c^9\,d^{12}\,f^4+3136\,B\,b^2\,c^{11}\,d^{10}\,f^4+896\,B\,b^2\,c^{13}\,d^8\,f^4-128\,B\,b^2\,c^{15}\,d^6\,f^4-160\,B\,b^2\,c^{17}\,d^4\,f^4-32\,B\,b^2\,c^{19}\,d^2\,f^4-64\,B\,a\,b\,d^{21}\,f^4-320\,B\,a\,b\,c^2\,d^{19}\,f^4-256\,B\,a\,b\,c^4\,d^{17}\,f^4+1792\,B\,a\,b\,c^6\,d^{15}\,f^4+6272\,B\,a\,b\,c^8\,d^{13}\,f^4+9856\,B\,a\,b\,c^{10}\,d^{11}\,f^4+8960\,B\,a\,b\,c^{12}\,d^9\,f^4+4864\,B\,a\,b\,c^{14}\,d^7\,f^4+1472\,B\,a\,b\,c^{16}\,d^5\,f^4+192\,B\,a\,b\,c^{18}\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^{16}\,d^2\,f^3+320\,B^2\,a^4\,c^{12}\,d^6\,f^3+1024\,B^2\,a^4\,c^{10}\,d^8\,f^3+1440\,B^2\,a^4\,c^8\,d^{10}\,f^3+1024\,B^2\,a^4\,c^6\,d^{12}\,f^3+320\,B^2\,a^4\,c^4\,d^{14}\,f^3-16\,B^2\,a^4\,d^{18}\,f^3-256\,B^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,B^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,B^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,B^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,B^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,B^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,B^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,B^2\,a^3\,b\,c\,d^{17}\,f^3+96\,B^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,B^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,B^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,B^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,B^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,B^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,B^2\,a^2\,b^2\,d^{18}\,f^3+256\,B^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,B^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,B^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,B^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,B^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,B^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,B^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,B^2\,a\,b^3\,c\,d^{17}\,f^3-16\,B^2\,b^4\,c^{16}\,d^2\,f^3+320\,B^2\,b^4\,c^{12}\,d^6\,f^3+1024\,B^2\,b^4\,c^{10}\,d^8\,f^3+1440\,B^2\,b^4\,c^8\,d^{10}\,f^3+1024\,B^2\,b^4\,c^6\,d^{12}\,f^3+320\,B^2\,b^4\,c^4\,d^{14}\,f^3-16\,B^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}+16\,B^3\,a^2\,b^4\,d^{16}\,f^2-16\,B^3\,a^4\,b^2\,d^{16}\,f^2-80\,B^3\,a^6\,c^2\,d^{14}\,f^2-144\,B^3\,a^6\,c^4\,d^{12}\,f^2-80\,B^3\,a^6\,c^6\,d^{10}\,f^2+80\,B^3\,a^6\,c^8\,d^8\,f^2+144\,B^3\,a^6\,c^{10}\,d^6\,f^2+80\,B^3\,a^6\,c^{12}\,d^4\,f^2+16\,B^3\,a^6\,c^{14}\,d^2\,f^2+80\,B^3\,b^6\,c^2\,d^{14}\,f^2+144\,B^3\,b^6\,c^4\,d^{12}\,f^2+80\,B^3\,b^6\,c^6\,d^{10}\,f^2-80\,B^3\,b^6\,c^8\,d^8\,f^2-144\,B^3\,b^6\,c^{10}\,d^6\,f^2-80\,B^3\,b^6\,c^{12}\,d^4\,f^2-16\,B^3\,b^6\,c^{14}\,d^2\,f^2+64\,B^3\,a\,b^5\,c\,d^{15}\,f^2+64\,B^3\,a^5\,b\,c\,d^{15}\,f^2+384\,B^3\,a\,b^5\,c^3\,d^{13}\,f^2+960\,B^3\,a\,b^5\,c^5\,d^{11}\,f^2+1280\,B^3\,a\,b^5\,c^7\,d^9\,f^2+960\,B^3\,a\,b^5\,c^9\,d^7\,f^2+384\,B^3\,a\,b^5\,c^{11}\,d^5\,f^2+64\,B^3\,a\,b^5\,c^{13}\,d^3\,f^2+128\,B^3\,a^3\,b^3\,c\,d^{15}\,f^2+384\,B^3\,a^5\,b\,c^3\,d^{13}\,f^2+960\,B^3\,a^5\,b\,c^5\,d^{11}\,f^2+1280\,B^3\,a^5\,b\,c^7\,d^9\,f^2+960\,B^3\,a^5\,b\,c^9\,d^7\,f^2+384\,B^3\,a^5\,b\,c^{11}\,d^5\,f^2+64\,B^3\,a^5\,b\,c^{13}\,d^3\,f^2+80\,B^3\,a^2\,b^4\,c^2\,d^{14}\,f^2+144\,B^3\,a^2\,b^4\,c^4\,d^{12}\,f^2+80\,B^3\,a^2\,b^4\,c^6\,d^{10}\,f^2-80\,B^3\,a^2\,b^4\,c^8\,d^8\,f^2-144\,B^3\,a^2\,b^4\,c^{10}\,d^6\,f^2-80\,B^3\,a^2\,b^4\,c^{12}\,d^4\,f^2-16\,B^3\,a^2\,b^4\,c^{14}\,d^2\,f^2+768\,B^3\,a^3\,b^3\,c^3\,d^{13}\,f^2+1920\,B^3\,a^3\,b^3\,c^5\,d^{11}\,f^2+2560\,B^3\,a^3\,b^3\,c^7\,d^9\,f^2+1920\,B^3\,a^3\,b^3\,c^9\,d^7\,f^2+768\,B^3\,a^3\,b^3\,c^{11}\,d^5\,f^2+128\,B^3\,a^3\,b^3\,c^{13}\,d^3\,f^2-80\,B^3\,a^4\,b^2\,c^2\,d^{14}\,f^2-144\,B^3\,a^4\,b^2\,c^4\,d^{12}\,f^2-80\,B^3\,a^4\,b^2\,c^6\,d^{10}\,f^2+80\,B^3\,a^4\,b^2\,c^8\,d^8\,f^2+144\,B^3\,a^4\,b^2\,c^{10}\,d^6\,f^2+80\,B^3\,a^4\,b^2\,c^{12}\,d^4\,f^2+16\,B^3\,a^4\,b^2\,c^{14}\,d^2\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}-4\,B^2\,a^4\,c^5\,f^2-4\,B^2\,b^4\,c^5\,f^2+24\,B^2\,a^2\,b^2\,c^5\,f^2+40\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c^3\,d^2\,f^2+16\,B^2\,a\,b^3\,d^5\,f^2-16\,B^2\,a^3\,b\,d^5\,f^2-20\,B^2\,a^4\,c\,d^4\,f^2-20\,B^2\,b^4\,c\,d^4\,f^2+80\,B^2\,a\,b^3\,c^4\,d\,f^2-80\,B^2\,a^3\,b\,c^4\,d\,f^2-160\,B^2\,a\,b^3\,c^2\,d^3\,f^2+120\,B^2\,a^2\,b^2\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^2\,d^3\,f^2-240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-96\,B\,a^2\,c\,d^{20}\,f^4+96\,B\,b^2\,c\,d^{20}\,f^4-736\,B\,a^2\,c^3\,d^{18}\,f^4-2432\,B\,a^2\,c^5\,d^{16}\,f^4-4480\,B\,a^2\,c^7\,d^{14}\,f^4-4928\,B\,a^2\,c^9\,d^{12}\,f^4-3136\,B\,a^2\,c^{11}\,d^{10}\,f^4-896\,B\,a^2\,c^{13}\,d^8\,f^4+128\,B\,a^2\,c^{15}\,d^6\,f^4+160\,B\,a^2\,c^{17}\,d^4\,f^4+32\,B\,a^2\,c^{19}\,d^2\,f^4+736\,B\,b^2\,c^3\,d^{18}\,f^4+2432\,B\,b^2\,c^5\,d^{16}\,f^4+4480\,B\,b^2\,c^7\,d^{14}\,f^4+4928\,B\,b^2\,c^9\,d^{12}\,f^4+3136\,B\,b^2\,c^{11}\,d^{10}\,f^4+896\,B\,b^2\,c^{13}\,d^8\,f^4-128\,B\,b^2\,c^{15}\,d^6\,f^4-160\,B\,b^2\,c^{17}\,d^4\,f^4-32\,B\,b^2\,c^{19}\,d^2\,f^4-64\,B\,a\,b\,d^{21}\,f^4-320\,B\,a\,b\,c^2\,d^{19}\,f^4-256\,B\,a\,b\,c^4\,d^{17}\,f^4+1792\,B\,a\,b\,c^6\,d^{15}\,f^4+6272\,B\,a\,b\,c^8\,d^{13}\,f^4+9856\,B\,a\,b\,c^{10}\,d^{11}\,f^4+8960\,B\,a\,b\,c^{12}\,d^9\,f^4+4864\,B\,a\,b\,c^{14}\,d^7\,f^4+1472\,B\,a\,b\,c^{16}\,d^5\,f^4+192\,B\,a\,b\,c^{18}\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^{16}\,d^2\,f^3+320\,B^2\,a^4\,c^{12}\,d^6\,f^3+1024\,B^2\,a^4\,c^{10}\,d^8\,f^3+1440\,B^2\,a^4\,c^8\,d^{10}\,f^3+1024\,B^2\,a^4\,c^6\,d^{12}\,f^3+320\,B^2\,a^4\,c^4\,d^{14}\,f^3-16\,B^2\,a^4\,d^{18}\,f^3-256\,B^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,B^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,B^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,B^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,B^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,B^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,B^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,B^2\,a^3\,b\,c\,d^{17}\,f^3+96\,B^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,B^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,B^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,B^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,B^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,B^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,B^2\,a^2\,b^2\,d^{18}\,f^3+256\,B^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,B^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,B^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,B^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,B^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,B^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,B^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,B^2\,a\,b^3\,c\,d^{17}\,f^3-16\,B^2\,b^4\,c^{16}\,d^2\,f^3+320\,B^2\,b^4\,c^{12}\,d^6\,f^3+1024\,B^2\,b^4\,c^{10}\,d^8\,f^3+1440\,B^2\,b^4\,c^8\,d^{10}\,f^3+1024\,B^2\,b^4\,c^6\,d^{12}\,f^3+320\,B^2\,b^4\,c^4\,d^{14}\,f^3-16\,B^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(96\,B\,b^2\,c\,d^{20}\,f^4-96\,B\,a^2\,c\,d^{20}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-736\,B\,a^2\,c^3\,d^{18}\,f^4-2432\,B\,a^2\,c^5\,d^{16}\,f^4-4480\,B\,a^2\,c^7\,d^{14}\,f^4-4928\,B\,a^2\,c^9\,d^{12}\,f^4-3136\,B\,a^2\,c^{11}\,d^{10}\,f^4-896\,B\,a^2\,c^{13}\,d^8\,f^4+128\,B\,a^2\,c^{15}\,d^6\,f^4+160\,B\,a^2\,c^{17}\,d^4\,f^4+32\,B\,a^2\,c^{19}\,d^2\,f^4+736\,B\,b^2\,c^3\,d^{18}\,f^4+2432\,B\,b^2\,c^5\,d^{16}\,f^4+4480\,B\,b^2\,c^7\,d^{14}\,f^4+4928\,B\,b^2\,c^9\,d^{12}\,f^4+3136\,B\,b^2\,c^{11}\,d^{10}\,f^4+896\,B\,b^2\,c^{13}\,d^8\,f^4-128\,B\,b^2\,c^{15}\,d^6\,f^4-160\,B\,b^2\,c^{17}\,d^4\,f^4-32\,B\,b^2\,c^{19}\,d^2\,f^4-64\,B\,a\,b\,d^{21}\,f^4-320\,B\,a\,b\,c^2\,d^{19}\,f^4-256\,B\,a\,b\,c^4\,d^{17}\,f^4+1792\,B\,a\,b\,c^6\,d^{15}\,f^4+6272\,B\,a\,b\,c^8\,d^{13}\,f^4+9856\,B\,a\,b\,c^{10}\,d^{11}\,f^4+8960\,B\,a\,b\,c^{12}\,d^9\,f^4+4864\,B\,a\,b\,c^{14}\,d^7\,f^4+1472\,B\,a\,b\,c^{16}\,d^5\,f^4+192\,B\,a\,b\,c^{18}\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^{16}\,d^2\,f^3+320\,B^2\,a^4\,c^{12}\,d^6\,f^3+1024\,B^2\,a^4\,c^{10}\,d^8\,f^3+1440\,B^2\,a^4\,c^8\,d^{10}\,f^3+1024\,B^2\,a^4\,c^6\,d^{12}\,f^3+320\,B^2\,a^4\,c^4\,d^{14}\,f^3-16\,B^2\,a^4\,d^{18}\,f^3-256\,B^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,B^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,B^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,B^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,B^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,B^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,B^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,B^2\,a^3\,b\,c\,d^{17}\,f^3+96\,B^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,B^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,B^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,B^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,B^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,B^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,B^2\,a^2\,b^2\,d^{18}\,f^3+256\,B^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,B^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,B^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,B^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,B^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,B^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,B^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,B^2\,a\,b^3\,c\,d^{17}\,f^3-16\,B^2\,b^4\,c^{16}\,d^2\,f^3+320\,B^2\,b^4\,c^{12}\,d^6\,f^3+1024\,B^2\,b^4\,c^{10}\,d^8\,f^3+1440\,B^2\,b^4\,c^8\,d^{10}\,f^3+1024\,B^2\,b^4\,c^6\,d^{12}\,f^3+320\,B^2\,b^4\,c^4\,d^{14}\,f^3-16\,B^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}}{16\,B^3\,b^6\,d^{16}\,f^2-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(96\,B\,b^2\,c\,d^{20}\,f^4-96\,B\,a^2\,c\,d^{20}\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-736\,B\,a^2\,c^3\,d^{18}\,f^4-2432\,B\,a^2\,c^5\,d^{16}\,f^4-4480\,B\,a^2\,c^7\,d^{14}\,f^4-4928\,B\,a^2\,c^9\,d^{12}\,f^4-3136\,B\,a^2\,c^{11}\,d^{10}\,f^4-896\,B\,a^2\,c^{13}\,d^8\,f^4+128\,B\,a^2\,c^{15}\,d^6\,f^4+160\,B\,a^2\,c^{17}\,d^4\,f^4+32\,B\,a^2\,c^{19}\,d^2\,f^4+736\,B\,b^2\,c^3\,d^{18}\,f^4+2432\,B\,b^2\,c^5\,d^{16}\,f^4+4480\,B\,b^2\,c^7\,d^{14}\,f^4+4928\,B\,b^2\,c^9\,d^{12}\,f^4+3136\,B\,b^2\,c^{11}\,d^{10}\,f^4+896\,B\,b^2\,c^{13}\,d^8\,f^4-128\,B\,b^2\,c^{15}\,d^6\,f^4-160\,B\,b^2\,c^{17}\,d^4\,f^4-32\,B\,b^2\,c^{19}\,d^2\,f^4-64\,B\,a\,b\,d^{21}\,f^4-320\,B\,a\,b\,c^2\,d^{19}\,f^4-256\,B\,a\,b\,c^4\,d^{17}\,f^4+1792\,B\,a\,b\,c^6\,d^{15}\,f^4+6272\,B\,a\,b\,c^8\,d^{13}\,f^4+9856\,B\,a\,b\,c^{10}\,d^{11}\,f^4+8960\,B\,a\,b\,c^{12}\,d^9\,f^4+4864\,B\,a\,b\,c^{14}\,d^7\,f^4+1472\,B\,a\,b\,c^{16}\,d^5\,f^4+192\,B\,a\,b\,c^{18}\,d^3\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^{16}\,d^2\,f^3+320\,B^2\,a^4\,c^{12}\,d^6\,f^3+1024\,B^2\,a^4\,c^{10}\,d^8\,f^3+1440\,B^2\,a^4\,c^8\,d^{10}\,f^3+1024\,B^2\,a^4\,c^6\,d^{12}\,f^3+320\,B^2\,a^4\,c^4\,d^{14}\,f^3-16\,B^2\,a^4\,d^{18}\,f^3-256\,B^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,B^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,B^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,B^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,B^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,B^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,B^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,B^2\,a^3\,b\,c\,d^{17}\,f^3+96\,B^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,B^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,B^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,B^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,B^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,B^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,B^2\,a^2\,b^2\,d^{18}\,f^3+256\,B^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,B^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,B^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,B^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,B^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,B^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,B^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,B^2\,a\,b^3\,c\,d^{17}\,f^3-16\,B^2\,b^4\,c^{16}\,d^2\,f^3+320\,B^2\,b^4\,c^{12}\,d^6\,f^3+1024\,B^2\,b^4\,c^{10}\,d^8\,f^3+1440\,B^2\,b^4\,c^8\,d^{10}\,f^3+1024\,B^2\,b^4\,c^6\,d^{12}\,f^3+320\,B^2\,b^4\,c^4\,d^{14}\,f^3-16\,B^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-16\,B^3\,a^6\,d^{16}\,f^2-\left(\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-96\,B\,a^2\,c\,d^{20}\,f^4+96\,B\,b^2\,c\,d^{20}\,f^4-736\,B\,a^2\,c^3\,d^{18}\,f^4-2432\,B\,a^2\,c^5\,d^{16}\,f^4-4480\,B\,a^2\,c^7\,d^{14}\,f^4-4928\,B\,a^2\,c^9\,d^{12}\,f^4-3136\,B\,a^2\,c^{11}\,d^{10}\,f^4-896\,B\,a^2\,c^{13}\,d^8\,f^4+128\,B\,a^2\,c^{15}\,d^6\,f^4+160\,B\,a^2\,c^{17}\,d^4\,f^4+32\,B\,a^2\,c^{19}\,d^2\,f^4+736\,B\,b^2\,c^3\,d^{18}\,f^4+2432\,B\,b^2\,c^5\,d^{16}\,f^4+4480\,B\,b^2\,c^7\,d^{14}\,f^4+4928\,B\,b^2\,c^9\,d^{12}\,f^4+3136\,B\,b^2\,c^{11}\,d^{10}\,f^4+896\,B\,b^2\,c^{13}\,d^8\,f^4-128\,B\,b^2\,c^{15}\,d^6\,f^4-160\,B\,b^2\,c^{17}\,d^4\,f^4-32\,B\,b^2\,c^{19}\,d^2\,f^4-64\,B\,a\,b\,d^{21}\,f^4-320\,B\,a\,b\,c^2\,d^{19}\,f^4-256\,B\,a\,b\,c^4\,d^{17}\,f^4+1792\,B\,a\,b\,c^6\,d^{15}\,f^4+6272\,B\,a\,b\,c^8\,d^{13}\,f^4+9856\,B\,a\,b\,c^{10}\,d^{11}\,f^4+8960\,B\,a\,b\,c^{12}\,d^9\,f^4+4864\,B\,a\,b\,c^{14}\,d^7\,f^4+1472\,B\,a\,b\,c^{16}\,d^5\,f^4+192\,B\,a\,b\,c^{18}\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,a^4\,c^{16}\,d^2\,f^3+320\,B^2\,a^4\,c^{12}\,d^6\,f^3+1024\,B^2\,a^4\,c^{10}\,d^8\,f^3+1440\,B^2\,a^4\,c^8\,d^{10}\,f^3+1024\,B^2\,a^4\,c^6\,d^{12}\,f^3+320\,B^2\,a^4\,c^4\,d^{14}\,f^3-16\,B^2\,a^4\,d^{18}\,f^3-256\,B^2\,a^3\,b\,c^{15}\,d^3\,f^3-1280\,B^2\,a^3\,b\,c^{13}\,d^5\,f^3-2304\,B^2\,a^3\,b\,c^{11}\,d^7\,f^3-1280\,B^2\,a^3\,b\,c^9\,d^9\,f^3+1280\,B^2\,a^3\,b\,c^7\,d^{11}\,f^3+2304\,B^2\,a^3\,b\,c^5\,d^{13}\,f^3+1280\,B^2\,a^3\,b\,c^3\,d^{15}\,f^3+256\,B^2\,a^3\,b\,c\,d^{17}\,f^3+96\,B^2\,a^2\,b^2\,c^{16}\,d^2\,f^3-1920\,B^2\,a^2\,b^2\,c^{12}\,d^6\,f^3-6144\,B^2\,a^2\,b^2\,c^{10}\,d^8\,f^3-8640\,B^2\,a^2\,b^2\,c^8\,d^{10}\,f^3-6144\,B^2\,a^2\,b^2\,c^6\,d^{12}\,f^3-1920\,B^2\,a^2\,b^2\,c^4\,d^{14}\,f^3+96\,B^2\,a^2\,b^2\,d^{18}\,f^3+256\,B^2\,a\,b^3\,c^{15}\,d^3\,f^3+1280\,B^2\,a\,b^3\,c^{13}\,d^5\,f^3+2304\,B^2\,a\,b^3\,c^{11}\,d^7\,f^3+1280\,B^2\,a\,b^3\,c^9\,d^9\,f^3-1280\,B^2\,a\,b^3\,c^7\,d^{11}\,f^3-2304\,B^2\,a\,b^3\,c^5\,d^{13}\,f^3-1280\,B^2\,a\,b^3\,c^3\,d^{15}\,f^3-256\,B^2\,a\,b^3\,c\,d^{17}\,f^3-16\,B^2\,b^4\,c^{16}\,d^2\,f^3+320\,B^2\,b^4\,c^{12}\,d^6\,f^3+1024\,B^2\,b^4\,c^{10}\,d^8\,f^3+1440\,B^2\,b^4\,c^8\,d^{10}\,f^3+1024\,B^2\,b^4\,c^6\,d^{12}\,f^3+320\,B^2\,b^4\,c^4\,d^{14}\,f^3-16\,B^2\,b^4\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}+16\,B^3\,a^2\,b^4\,d^{16}\,f^2-16\,B^3\,a^4\,b^2\,d^{16}\,f^2-80\,B^3\,a^6\,c^2\,d^{14}\,f^2-144\,B^3\,a^6\,c^4\,d^{12}\,f^2-80\,B^3\,a^6\,c^6\,d^{10}\,f^2+80\,B^3\,a^6\,c^8\,d^8\,f^2+144\,B^3\,a^6\,c^{10}\,d^6\,f^2+80\,B^3\,a^6\,c^{12}\,d^4\,f^2+16\,B^3\,a^6\,c^{14}\,d^2\,f^2+80\,B^3\,b^6\,c^2\,d^{14}\,f^2+144\,B^3\,b^6\,c^4\,d^{12}\,f^2+80\,B^3\,b^6\,c^6\,d^{10}\,f^2-80\,B^3\,b^6\,c^8\,d^8\,f^2-144\,B^3\,b^6\,c^{10}\,d^6\,f^2-80\,B^3\,b^6\,c^{12}\,d^4\,f^2-16\,B^3\,b^6\,c^{14}\,d^2\,f^2+64\,B^3\,a\,b^5\,c\,d^{15}\,f^2+64\,B^3\,a^5\,b\,c\,d^{15}\,f^2+384\,B^3\,a\,b^5\,c^3\,d^{13}\,f^2+960\,B^3\,a\,b^5\,c^5\,d^{11}\,f^2+1280\,B^3\,a\,b^5\,c^7\,d^9\,f^2+960\,B^3\,a\,b^5\,c^9\,d^7\,f^2+384\,B^3\,a\,b^5\,c^{11}\,d^5\,f^2+64\,B^3\,a\,b^5\,c^{13}\,d^3\,f^2+128\,B^3\,a^3\,b^3\,c\,d^{15}\,f^2+384\,B^3\,a^5\,b\,c^3\,d^{13}\,f^2+960\,B^3\,a^5\,b\,c^5\,d^{11}\,f^2+1280\,B^3\,a^5\,b\,c^7\,d^9\,f^2+960\,B^3\,a^5\,b\,c^9\,d^7\,f^2+384\,B^3\,a^5\,b\,c^{11}\,d^5\,f^2+64\,B^3\,a^5\,b\,c^{13}\,d^3\,f^2+80\,B^3\,a^2\,b^4\,c^2\,d^{14}\,f^2+144\,B^3\,a^2\,b^4\,c^4\,d^{12}\,f^2+80\,B^3\,a^2\,b^4\,c^6\,d^{10}\,f^2-80\,B^3\,a^2\,b^4\,c^8\,d^8\,f^2-144\,B^3\,a^2\,b^4\,c^{10}\,d^6\,f^2-80\,B^3\,a^2\,b^4\,c^{12}\,d^4\,f^2-16\,B^3\,a^2\,b^4\,c^{14}\,d^2\,f^2+768\,B^3\,a^3\,b^3\,c^3\,d^{13}\,f^2+1920\,B^3\,a^3\,b^3\,c^5\,d^{11}\,f^2+2560\,B^3\,a^3\,b^3\,c^7\,d^9\,f^2+1920\,B^3\,a^3\,b^3\,c^9\,d^7\,f^2+768\,B^3\,a^3\,b^3\,c^{11}\,d^5\,f^2+128\,B^3\,a^3\,b^3\,c^{13}\,d^3\,f^2-80\,B^3\,a^4\,b^2\,c^2\,d^{14}\,f^2-144\,B^3\,a^4\,b^2\,c^4\,d^{12}\,f^2-80\,B^3\,a^4\,b^2\,c^6\,d^{10}\,f^2+80\,B^3\,a^4\,b^2\,c^8\,d^8\,f^2+144\,B^3\,a^4\,b^2\,c^{10}\,d^6\,f^2+80\,B^3\,a^4\,b^2\,c^{12}\,d^4\,f^2+16\,B^3\,a^4\,b^2\,c^{14}\,d^2\,f^2}\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,B^2\,a^4\,c^5\,f^2-80\,B^2\,a^4\,c^3\,d^2\,f^2+40\,B^2\,a^4\,c\,d^4\,f^2+160\,B^2\,a^3\,b\,c^4\,d\,f^2-320\,B^2\,a^3\,b\,c^2\,d^3\,f^2+32\,B^2\,a^3\,b\,d^5\,f^2-48\,B^2\,a^2\,b^2\,c^5\,f^2+480\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2-240\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a\,b^3\,c^4\,d\,f^2+320\,B^2\,a\,b^3\,c^2\,d^3\,f^2-32\,B^2\,a\,b^3\,d^5\,f^2+8\,B^2\,b^4\,c^5\,f^2-80\,B^2\,b^4\,c^3\,d^2\,f^2+40\,B^2\,b^4\,c\,d^4\,f^2\right)}^2}{4}-\left(B^4\,a^8+4\,B^4\,a^6\,b^2+6\,B^4\,a^4\,b^4+4\,B^4\,a^2\,b^6+B^4\,b^8\right)\,\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)}+4\,B^2\,a^4\,c^5\,f^2+4\,B^2\,b^4\,c^5\,f^2-24\,B^2\,a^2\,b^2\,c^5\,f^2-40\,B^2\,a^4\,c^3\,d^2\,f^2-40\,B^2\,b^4\,c^3\,d^2\,f^2-16\,B^2\,a\,b^3\,d^5\,f^2+16\,B^2\,a^3\,b\,d^5\,f^2+20\,B^2\,a^4\,c\,d^4\,f^2+20\,B^2\,b^4\,c\,d^4\,f^2-80\,B^2\,a\,b^3\,c^4\,d\,f^2+80\,B^2\,a^3\,b\,c^4\,d\,f^2+160\,B^2\,a\,b^3\,c^2\,d^3\,f^2-120\,B^2\,a^2\,b^2\,c\,d^4\,f^2-160\,B^2\,a^3\,b\,c^2\,d^3\,f^2+240\,B^2\,a^2\,b^2\,c^3\,d^2\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,2{}\mathrm{i}-\frac{\frac{2\,\left(A\,a^2\,d^2-2\,A\,a\,b\,c\,d+A\,b^2\,c^2\right)}{3\,\left(c^2+d^2\right)}-\frac{4\,d\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(-A\,a^2\,c\,d+A\,a\,b\,c^2-A\,a\,b\,d^2+A\,b^2\,c\,d\right)}{{\left(c^2+d^2\right)}^2}}{d\,f\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}-\frac{\frac{2\,\left(C\,a^2\,c^2\,d^2-2\,C\,a\,b\,c^3\,d+C\,b^2\,c^4\right)}{3\,\left(c^2+d^2\right)}-\frac{4\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(C\,a^2\,c\,d^4-C\,a\,b\,c^4\,d-3\,C\,a\,b\,c^2\,d^3+C\,b^2\,c^5+2\,C\,b^2\,c^3\,d^2\right)}{{\left(c^2+d^2\right)}^2}}{d^3\,f\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}+\frac{\frac{2\,\left(B\,a^2\,c\,d^2-2\,B\,a\,b\,c^2\,d+B\,b^2\,c^3\right)}{3\,\left(c^2+d^2\right)}-\frac{2\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(-B\,a^2\,c^2\,d^2+B\,a^2\,d^4-4\,B\,a\,b\,c\,d^3+B\,b^2\,c^4+3\,B\,b^2\,c^2\,d^2\right)}{{\left(c^2+d^2\right)}^2}}{d^2\,f\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}+\frac{2\,C\,b^2\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}}{d^3\,f}","Not used",1,"atan((((c + d*tan(e + f*x))^(1/2)*(96*A^2*a^2*b^2*d^18*f^3 - 16*A^2*b^4*d^18*f^3 - 16*A^2*a^4*d^18*f^3 + 320*A^2*a^4*c^4*d^14*f^3 + 1024*A^2*a^4*c^6*d^12*f^3 + 1440*A^2*a^4*c^8*d^10*f^3 + 1024*A^2*a^4*c^10*d^8*f^3 + 320*A^2*a^4*c^12*d^6*f^3 - 16*A^2*a^4*c^16*d^2*f^3 + 320*A^2*b^4*c^4*d^14*f^3 + 1024*A^2*b^4*c^6*d^12*f^3 + 1440*A^2*b^4*c^8*d^10*f^3 + 1024*A^2*b^4*c^10*d^8*f^3 + 320*A^2*b^4*c^12*d^6*f^3 - 16*A^2*b^4*c^16*d^2*f^3 - 256*A^2*a*b^3*c*d^17*f^3 + 256*A^2*a^3*b*c*d^17*f^3 - 1280*A^2*a*b^3*c^3*d^15*f^3 - 2304*A^2*a*b^3*c^5*d^13*f^3 - 1280*A^2*a*b^3*c^7*d^11*f^3 + 1280*A^2*a*b^3*c^9*d^9*f^3 + 2304*A^2*a*b^3*c^11*d^7*f^3 + 1280*A^2*a*b^3*c^13*d^5*f^3 + 256*A^2*a*b^3*c^15*d^3*f^3 + 1280*A^2*a^3*b*c^3*d^15*f^3 + 2304*A^2*a^3*b*c^5*d^13*f^3 + 1280*A^2*a^3*b*c^7*d^11*f^3 - 1280*A^2*a^3*b*c^9*d^9*f^3 - 2304*A^2*a^3*b*c^11*d^7*f^3 - 1280*A^2*a^3*b*c^13*d^5*f^3 - 256*A^2*a^3*b*c^15*d^3*f^3 - 1920*A^2*a^2*b^2*c^4*d^14*f^3 - 6144*A^2*a^2*b^2*c^6*d^12*f^3 - 8640*A^2*a^2*b^2*c^8*d^10*f^3 - 6144*A^2*a^2*b^2*c^10*d^8*f^3 - 1920*A^2*a^2*b^2*c^12*d^6*f^3 + 96*A^2*a^2*b^2*c^16*d^2*f^3) + ((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*A*b^2*d^21*f^4 - 32*A*a^2*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*a^2*c^2*d^19*f^4 - 128*A*a^2*c^4*d^17*f^4 + 896*A*a^2*c^6*d^15*f^4 + 3136*A*a^2*c^8*d^13*f^4 + 4928*A*a^2*c^10*d^11*f^4 + 4480*A*a^2*c^12*d^9*f^4 + 2432*A*a^2*c^14*d^7*f^4 + 736*A*a^2*c^16*d^5*f^4 + 96*A*a^2*c^18*d^3*f^4 + 160*A*b^2*c^2*d^19*f^4 + 128*A*b^2*c^4*d^17*f^4 - 896*A*b^2*c^6*d^15*f^4 - 3136*A*b^2*c^8*d^13*f^4 - 4928*A*b^2*c^10*d^11*f^4 - 4480*A*b^2*c^12*d^9*f^4 - 2432*A*b^2*c^14*d^7*f^4 - 736*A*b^2*c^16*d^5*f^4 - 96*A*b^2*c^18*d^3*f^4 + 192*A*a*b*c*d^20*f^4 + 1472*A*a*b*c^3*d^18*f^4 + 4864*A*a*b*c^5*d^16*f^4 + 8960*A*a*b*c^7*d^14*f^4 + 9856*A*a*b*c^9*d^12*f^4 + 6272*A*a*b*c^11*d^10*f^4 + 1792*A*a*b*c^13*d^8*f^4 - 256*A*a*b*c^15*d^6*f^4 - 320*A*a*b*c^17*d^4*f^4 - 64*A*a*b*c^19*d^2*f^4))*((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(96*A^2*a^2*b^2*d^18*f^3 - 16*A^2*b^4*d^18*f^3 - 16*A^2*a^4*d^18*f^3 + 320*A^2*a^4*c^4*d^14*f^3 + 1024*A^2*a^4*c^6*d^12*f^3 + 1440*A^2*a^4*c^8*d^10*f^3 + 1024*A^2*a^4*c^10*d^8*f^3 + 320*A^2*a^4*c^12*d^6*f^3 - 16*A^2*a^4*c^16*d^2*f^3 + 320*A^2*b^4*c^4*d^14*f^3 + 1024*A^2*b^4*c^6*d^12*f^3 + 1440*A^2*b^4*c^8*d^10*f^3 + 1024*A^2*b^4*c^10*d^8*f^3 + 320*A^2*b^4*c^12*d^6*f^3 - 16*A^2*b^4*c^16*d^2*f^3 - 256*A^2*a*b^3*c*d^17*f^3 + 256*A^2*a^3*b*c*d^17*f^3 - 1280*A^2*a*b^3*c^3*d^15*f^3 - 2304*A^2*a*b^3*c^5*d^13*f^3 - 1280*A^2*a*b^3*c^7*d^11*f^3 + 1280*A^2*a*b^3*c^9*d^9*f^3 + 2304*A^2*a*b^3*c^11*d^7*f^3 + 1280*A^2*a*b^3*c^13*d^5*f^3 + 256*A^2*a*b^3*c^15*d^3*f^3 + 1280*A^2*a^3*b*c^3*d^15*f^3 + 2304*A^2*a^3*b*c^5*d^13*f^3 + 1280*A^2*a^3*b*c^7*d^11*f^3 - 1280*A^2*a^3*b*c^9*d^9*f^3 - 2304*A^2*a^3*b*c^11*d^7*f^3 - 1280*A^2*a^3*b*c^13*d^5*f^3 - 256*A^2*a^3*b*c^15*d^3*f^3 - 1920*A^2*a^2*b^2*c^4*d^14*f^3 - 6144*A^2*a^2*b^2*c^6*d^12*f^3 - 8640*A^2*a^2*b^2*c^8*d^10*f^3 - 6144*A^2*a^2*b^2*c^10*d^8*f^3 - 1920*A^2*a^2*b^2*c^12*d^6*f^3 + 96*A^2*a^2*b^2*c^16*d^2*f^3) - ((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*A*a^2*d^21*f^4 + 32*A*b^2*d^21*f^4 - 160*A*a^2*c^2*d^19*f^4 - 128*A*a^2*c^4*d^17*f^4 + 896*A*a^2*c^6*d^15*f^4 + 3136*A*a^2*c^8*d^13*f^4 + 4928*A*a^2*c^10*d^11*f^4 + 4480*A*a^2*c^12*d^9*f^4 + 2432*A*a^2*c^14*d^7*f^4 + 736*A*a^2*c^16*d^5*f^4 + 96*A*a^2*c^18*d^3*f^4 + 160*A*b^2*c^2*d^19*f^4 + 128*A*b^2*c^4*d^17*f^4 - 896*A*b^2*c^6*d^15*f^4 - 3136*A*b^2*c^8*d^13*f^4 - 4928*A*b^2*c^10*d^11*f^4 - 4480*A*b^2*c^12*d^9*f^4 - 2432*A*b^2*c^14*d^7*f^4 - 736*A*b^2*c^16*d^5*f^4 - 96*A*b^2*c^18*d^3*f^4 + 192*A*a*b*c*d^20*f^4 + 1472*A*a*b*c^3*d^18*f^4 + 4864*A*a*b*c^5*d^16*f^4 + 8960*A*a*b*c^7*d^14*f^4 + 9856*A*a*b*c^9*d^12*f^4 + 6272*A*a*b*c^11*d^10*f^4 + 1792*A*a*b*c^13*d^8*f^4 - 256*A*a*b*c^15*d^6*f^4 - 320*A*a*b*c^17*d^4*f^4 - 64*A*a*b*c^19*d^2*f^4))*((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(96*A^2*a^2*b^2*d^18*f^3 - 16*A^2*b^4*d^18*f^3 - 16*A^2*a^4*d^18*f^3 + 320*A^2*a^4*c^4*d^14*f^3 + 1024*A^2*a^4*c^6*d^12*f^3 + 1440*A^2*a^4*c^8*d^10*f^3 + 1024*A^2*a^4*c^10*d^8*f^3 + 320*A^2*a^4*c^12*d^6*f^3 - 16*A^2*a^4*c^16*d^2*f^3 + 320*A^2*b^4*c^4*d^14*f^3 + 1024*A^2*b^4*c^6*d^12*f^3 + 1440*A^2*b^4*c^8*d^10*f^3 + 1024*A^2*b^4*c^10*d^8*f^3 + 320*A^2*b^4*c^12*d^6*f^3 - 16*A^2*b^4*c^16*d^2*f^3 - 256*A^2*a*b^3*c*d^17*f^3 + 256*A^2*a^3*b*c*d^17*f^3 - 1280*A^2*a*b^3*c^3*d^15*f^3 - 2304*A^2*a*b^3*c^5*d^13*f^3 - 1280*A^2*a*b^3*c^7*d^11*f^3 + 1280*A^2*a*b^3*c^9*d^9*f^3 + 2304*A^2*a*b^3*c^11*d^7*f^3 + 1280*A^2*a*b^3*c^13*d^5*f^3 + 256*A^2*a*b^3*c^15*d^3*f^3 + 1280*A^2*a^3*b*c^3*d^15*f^3 + 2304*A^2*a^3*b*c^5*d^13*f^3 + 1280*A^2*a^3*b*c^7*d^11*f^3 - 1280*A^2*a^3*b*c^9*d^9*f^3 - 2304*A^2*a^3*b*c^11*d^7*f^3 - 1280*A^2*a^3*b*c^13*d^5*f^3 - 256*A^2*a^3*b*c^15*d^3*f^3 - 1920*A^2*a^2*b^2*c^4*d^14*f^3 - 6144*A^2*a^2*b^2*c^6*d^12*f^3 - 8640*A^2*a^2*b^2*c^8*d^10*f^3 - 6144*A^2*a^2*b^2*c^10*d^8*f^3 - 1920*A^2*a^2*b^2*c^12*d^6*f^3 + 96*A^2*a^2*b^2*c^16*d^2*f^3) + ((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*A*b^2*d^21*f^4 - 32*A*a^2*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*a^2*c^2*d^19*f^4 - 128*A*a^2*c^4*d^17*f^4 + 896*A*a^2*c^6*d^15*f^4 + 3136*A*a^2*c^8*d^13*f^4 + 4928*A*a^2*c^10*d^11*f^4 + 4480*A*a^2*c^12*d^9*f^4 + 2432*A*a^2*c^14*d^7*f^4 + 736*A*a^2*c^16*d^5*f^4 + 96*A*a^2*c^18*d^3*f^4 + 160*A*b^2*c^2*d^19*f^4 + 128*A*b^2*c^4*d^17*f^4 - 896*A*b^2*c^6*d^15*f^4 - 3136*A*b^2*c^8*d^13*f^4 - 4928*A*b^2*c^10*d^11*f^4 - 4480*A*b^2*c^12*d^9*f^4 - 2432*A*b^2*c^14*d^7*f^4 - 736*A*b^2*c^16*d^5*f^4 - 96*A*b^2*c^18*d^3*f^4 + 192*A*a*b*c*d^20*f^4 + 1472*A*a*b*c^3*d^18*f^4 + 4864*A*a*b*c^5*d^16*f^4 + 8960*A*a*b*c^7*d^14*f^4 + 9856*A*a*b*c^9*d^12*f^4 + 6272*A*a*b*c^11*d^10*f^4 + 1792*A*a*b*c^13*d^8*f^4 - 256*A*a*b*c^15*d^6*f^4 - 320*A*a*b*c^17*d^4*f^4 - 64*A*a*b*c^19*d^2*f^4))*((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(96*A^2*a^2*b^2*d^18*f^3 - 16*A^2*b^4*d^18*f^3 - 16*A^2*a^4*d^18*f^3 + 320*A^2*a^4*c^4*d^14*f^3 + 1024*A^2*a^4*c^6*d^12*f^3 + 1440*A^2*a^4*c^8*d^10*f^3 + 1024*A^2*a^4*c^10*d^8*f^3 + 320*A^2*a^4*c^12*d^6*f^3 - 16*A^2*a^4*c^16*d^2*f^3 + 320*A^2*b^4*c^4*d^14*f^3 + 1024*A^2*b^4*c^6*d^12*f^3 + 1440*A^2*b^4*c^8*d^10*f^3 + 1024*A^2*b^4*c^10*d^8*f^3 + 320*A^2*b^4*c^12*d^6*f^3 - 16*A^2*b^4*c^16*d^2*f^3 - 256*A^2*a*b^3*c*d^17*f^3 + 256*A^2*a^3*b*c*d^17*f^3 - 1280*A^2*a*b^3*c^3*d^15*f^3 - 2304*A^2*a*b^3*c^5*d^13*f^3 - 1280*A^2*a*b^3*c^7*d^11*f^3 + 1280*A^2*a*b^3*c^9*d^9*f^3 + 2304*A^2*a*b^3*c^11*d^7*f^3 + 1280*A^2*a*b^3*c^13*d^5*f^3 + 256*A^2*a*b^3*c^15*d^3*f^3 + 1280*A^2*a^3*b*c^3*d^15*f^3 + 2304*A^2*a^3*b*c^5*d^13*f^3 + 1280*A^2*a^3*b*c^7*d^11*f^3 - 1280*A^2*a^3*b*c^9*d^9*f^3 - 2304*A^2*a^3*b*c^11*d^7*f^3 - 1280*A^2*a^3*b*c^13*d^5*f^3 - 256*A^2*a^3*b*c^15*d^3*f^3 - 1920*A^2*a^2*b^2*c^4*d^14*f^3 - 6144*A^2*a^2*b^2*c^6*d^12*f^3 - 8640*A^2*a^2*b^2*c^8*d^10*f^3 - 6144*A^2*a^2*b^2*c^10*d^8*f^3 - 1920*A^2*a^2*b^2*c^12*d^6*f^3 + 96*A^2*a^2*b^2*c^16*d^2*f^3) - ((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*A*a^2*d^21*f^4 + 32*A*b^2*d^21*f^4 - 160*A*a^2*c^2*d^19*f^4 - 128*A*a^2*c^4*d^17*f^4 + 896*A*a^2*c^6*d^15*f^4 + 3136*A*a^2*c^8*d^13*f^4 + 4928*A*a^2*c^10*d^11*f^4 + 4480*A*a^2*c^12*d^9*f^4 + 2432*A*a^2*c^14*d^7*f^4 + 736*A*a^2*c^16*d^5*f^4 + 96*A*a^2*c^18*d^3*f^4 + 160*A*b^2*c^2*d^19*f^4 + 128*A*b^2*c^4*d^17*f^4 - 896*A*b^2*c^6*d^15*f^4 - 3136*A*b^2*c^8*d^13*f^4 - 4928*A*b^2*c^10*d^11*f^4 - 4480*A*b^2*c^12*d^9*f^4 - 2432*A*b^2*c^14*d^7*f^4 - 736*A*b^2*c^16*d^5*f^4 - 96*A*b^2*c^18*d^3*f^4 + 192*A*a*b*c*d^20*f^4 + 1472*A*a*b*c^3*d^18*f^4 + 4864*A*a*b*c^5*d^16*f^4 + 8960*A*a*b*c^7*d^14*f^4 + 9856*A*a*b*c^9*d^12*f^4 + 6272*A*a*b*c^11*d^10*f^4 + 1792*A*a*b*c^13*d^8*f^4 - 256*A*a*b*c^15*d^6*f^4 - 320*A*a*b*c^17*d^4*f^4 - 64*A*a*b*c^19*d^2*f^4))*((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 64*A^3*a^3*b^3*d^16*f^2 - 192*A^3*a^6*c^3*d^13*f^2 - 480*A^3*a^6*c^5*d^11*f^2 - 640*A^3*a^6*c^7*d^9*f^2 - 480*A^3*a^6*c^9*d^7*f^2 - 192*A^3*a^6*c^11*d^5*f^2 - 32*A^3*a^6*c^13*d^3*f^2 + 192*A^3*b^6*c^3*d^13*f^2 + 480*A^3*b^6*c^5*d^11*f^2 + 640*A^3*b^6*c^7*d^9*f^2 + 480*A^3*b^6*c^9*d^7*f^2 + 192*A^3*b^6*c^11*d^5*f^2 + 32*A^3*b^6*c^13*d^3*f^2 - 32*A^3*a*b^5*d^16*f^2 - 32*A^3*a^5*b*d^16*f^2 - 32*A^3*a^6*c*d^15*f^2 + 32*A^3*b^6*c*d^15*f^2 - 160*A^3*a*b^5*c^2*d^14*f^2 - 288*A^3*a*b^5*c^4*d^12*f^2 - 160*A^3*a*b^5*c^6*d^10*f^2 + 160*A^3*a*b^5*c^8*d^8*f^2 + 288*A^3*a*b^5*c^10*d^6*f^2 + 160*A^3*a*b^5*c^12*d^4*f^2 + 32*A^3*a*b^5*c^14*d^2*f^2 + 32*A^3*a^2*b^4*c*d^15*f^2 - 32*A^3*a^4*b^2*c*d^15*f^2 - 160*A^3*a^5*b*c^2*d^14*f^2 - 288*A^3*a^5*b*c^4*d^12*f^2 - 160*A^3*a^5*b*c^6*d^10*f^2 + 160*A^3*a^5*b*c^8*d^8*f^2 + 288*A^3*a^5*b*c^10*d^6*f^2 + 160*A^3*a^5*b*c^12*d^4*f^2 + 32*A^3*a^5*b*c^14*d^2*f^2 + 192*A^3*a^2*b^4*c^3*d^13*f^2 + 480*A^3*a^2*b^4*c^5*d^11*f^2 + 640*A^3*a^2*b^4*c^7*d^9*f^2 + 480*A^3*a^2*b^4*c^9*d^7*f^2 + 192*A^3*a^2*b^4*c^11*d^5*f^2 + 32*A^3*a^2*b^4*c^13*d^3*f^2 - 320*A^3*a^3*b^3*c^2*d^14*f^2 - 576*A^3*a^3*b^3*c^4*d^12*f^2 - 320*A^3*a^3*b^3*c^6*d^10*f^2 + 320*A^3*a^3*b^3*c^8*d^8*f^2 + 576*A^3*a^3*b^3*c^10*d^6*f^2 + 320*A^3*a^3*b^3*c^12*d^4*f^2 + 64*A^3*a^3*b^3*c^14*d^2*f^2 - 192*A^3*a^4*b^2*c^3*d^13*f^2 - 480*A^3*a^4*b^2*c^5*d^11*f^2 - 640*A^3*a^4*b^2*c^7*d^9*f^2 - 480*A^3*a^4*b^2*c^9*d^7*f^2 - 192*A^3*a^4*b^2*c^11*d^5*f^2 - 32*A^3*a^4*b^2*c^13*d^3*f^2))*((((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*A^2*a^4*c^5*f^2 - 4*A^2*b^4*c^5*f^2 + 24*A^2*a^2*b^2*c^5*f^2 + 40*A^2*a^4*c^3*d^2*f^2 + 40*A^2*b^4*c^3*d^2*f^2 + 16*A^2*a*b^3*d^5*f^2 - 16*A^2*a^3*b*d^5*f^2 - 20*A^2*a^4*c*d^4*f^2 - 20*A^2*b^4*c*d^4*f^2 + 80*A^2*a*b^3*c^4*d*f^2 - 80*A^2*a^3*b*c^4*d*f^2 - 160*A^2*a*b^3*c^2*d^3*f^2 + 120*A^2*a^2*b^2*c*d^4*f^2 + 160*A^2*a^3*b*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i + atan((((c + d*tan(e + f*x))^(1/2)*(96*A^2*a^2*b^2*d^18*f^3 - 16*A^2*b^4*d^18*f^3 - 16*A^2*a^4*d^18*f^3 + 320*A^2*a^4*c^4*d^14*f^3 + 1024*A^2*a^4*c^6*d^12*f^3 + 1440*A^2*a^4*c^8*d^10*f^3 + 1024*A^2*a^4*c^10*d^8*f^3 + 320*A^2*a^4*c^12*d^6*f^3 - 16*A^2*a^4*c^16*d^2*f^3 + 320*A^2*b^4*c^4*d^14*f^3 + 1024*A^2*b^4*c^6*d^12*f^3 + 1440*A^2*b^4*c^8*d^10*f^3 + 1024*A^2*b^4*c^10*d^8*f^3 + 320*A^2*b^4*c^12*d^6*f^3 - 16*A^2*b^4*c^16*d^2*f^3 - 256*A^2*a*b^3*c*d^17*f^3 + 256*A^2*a^3*b*c*d^17*f^3 - 1280*A^2*a*b^3*c^3*d^15*f^3 - 2304*A^2*a*b^3*c^5*d^13*f^3 - 1280*A^2*a*b^3*c^7*d^11*f^3 + 1280*A^2*a*b^3*c^9*d^9*f^3 + 2304*A^2*a*b^3*c^11*d^7*f^3 + 1280*A^2*a*b^3*c^13*d^5*f^3 + 256*A^2*a*b^3*c^15*d^3*f^3 + 1280*A^2*a^3*b*c^3*d^15*f^3 + 2304*A^2*a^3*b*c^5*d^13*f^3 + 1280*A^2*a^3*b*c^7*d^11*f^3 - 1280*A^2*a^3*b*c^9*d^9*f^3 - 2304*A^2*a^3*b*c^11*d^7*f^3 - 1280*A^2*a^3*b*c^13*d^5*f^3 - 256*A^2*a^3*b*c^15*d^3*f^3 - 1920*A^2*a^2*b^2*c^4*d^14*f^3 - 6144*A^2*a^2*b^2*c^6*d^12*f^3 - 8640*A^2*a^2*b^2*c^8*d^10*f^3 - 6144*A^2*a^2*b^2*c^10*d^8*f^3 - 1920*A^2*a^2*b^2*c^12*d^6*f^3 + 96*A^2*a^2*b^2*c^16*d^2*f^3) + (-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*A*b^2*d^21*f^4 - 32*A*a^2*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*a^2*c^2*d^19*f^4 - 128*A*a^2*c^4*d^17*f^4 + 896*A*a^2*c^6*d^15*f^4 + 3136*A*a^2*c^8*d^13*f^4 + 4928*A*a^2*c^10*d^11*f^4 + 4480*A*a^2*c^12*d^9*f^4 + 2432*A*a^2*c^14*d^7*f^4 + 736*A*a^2*c^16*d^5*f^4 + 96*A*a^2*c^18*d^3*f^4 + 160*A*b^2*c^2*d^19*f^4 + 128*A*b^2*c^4*d^17*f^4 - 896*A*b^2*c^6*d^15*f^4 - 3136*A*b^2*c^8*d^13*f^4 - 4928*A*b^2*c^10*d^11*f^4 - 4480*A*b^2*c^12*d^9*f^4 - 2432*A*b^2*c^14*d^7*f^4 - 736*A*b^2*c^16*d^5*f^4 - 96*A*b^2*c^18*d^3*f^4 + 192*A*a*b*c*d^20*f^4 + 1472*A*a*b*c^3*d^18*f^4 + 4864*A*a*b*c^5*d^16*f^4 + 8960*A*a*b*c^7*d^14*f^4 + 9856*A*a*b*c^9*d^12*f^4 + 6272*A*a*b*c^11*d^10*f^4 + 1792*A*a*b*c^13*d^8*f^4 - 256*A*a*b*c^15*d^6*f^4 - 320*A*a*b*c^17*d^4*f^4 - 64*A*a*b*c^19*d^2*f^4))*(-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(96*A^2*a^2*b^2*d^18*f^3 - 16*A^2*b^4*d^18*f^3 - 16*A^2*a^4*d^18*f^3 + 320*A^2*a^4*c^4*d^14*f^3 + 1024*A^2*a^4*c^6*d^12*f^3 + 1440*A^2*a^4*c^8*d^10*f^3 + 1024*A^2*a^4*c^10*d^8*f^3 + 320*A^2*a^4*c^12*d^6*f^3 - 16*A^2*a^4*c^16*d^2*f^3 + 320*A^2*b^4*c^4*d^14*f^3 + 1024*A^2*b^4*c^6*d^12*f^3 + 1440*A^2*b^4*c^8*d^10*f^3 + 1024*A^2*b^4*c^10*d^8*f^3 + 320*A^2*b^4*c^12*d^6*f^3 - 16*A^2*b^4*c^16*d^2*f^3 - 256*A^2*a*b^3*c*d^17*f^3 + 256*A^2*a^3*b*c*d^17*f^3 - 1280*A^2*a*b^3*c^3*d^15*f^3 - 2304*A^2*a*b^3*c^5*d^13*f^3 - 1280*A^2*a*b^3*c^7*d^11*f^3 + 1280*A^2*a*b^3*c^9*d^9*f^3 + 2304*A^2*a*b^3*c^11*d^7*f^3 + 1280*A^2*a*b^3*c^13*d^5*f^3 + 256*A^2*a*b^3*c^15*d^3*f^3 + 1280*A^2*a^3*b*c^3*d^15*f^3 + 2304*A^2*a^3*b*c^5*d^13*f^3 + 1280*A^2*a^3*b*c^7*d^11*f^3 - 1280*A^2*a^3*b*c^9*d^9*f^3 - 2304*A^2*a^3*b*c^11*d^7*f^3 - 1280*A^2*a^3*b*c^13*d^5*f^3 - 256*A^2*a^3*b*c^15*d^3*f^3 - 1920*A^2*a^2*b^2*c^4*d^14*f^3 - 6144*A^2*a^2*b^2*c^6*d^12*f^3 - 8640*A^2*a^2*b^2*c^8*d^10*f^3 - 6144*A^2*a^2*b^2*c^10*d^8*f^3 - 1920*A^2*a^2*b^2*c^12*d^6*f^3 + 96*A^2*a^2*b^2*c^16*d^2*f^3) - (-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*A*a^2*d^21*f^4 + 32*A*b^2*d^21*f^4 - 160*A*a^2*c^2*d^19*f^4 - 128*A*a^2*c^4*d^17*f^4 + 896*A*a^2*c^6*d^15*f^4 + 3136*A*a^2*c^8*d^13*f^4 + 4928*A*a^2*c^10*d^11*f^4 + 4480*A*a^2*c^12*d^9*f^4 + 2432*A*a^2*c^14*d^7*f^4 + 736*A*a^2*c^16*d^5*f^4 + 96*A*a^2*c^18*d^3*f^4 + 160*A*b^2*c^2*d^19*f^4 + 128*A*b^2*c^4*d^17*f^4 - 896*A*b^2*c^6*d^15*f^4 - 3136*A*b^2*c^8*d^13*f^4 - 4928*A*b^2*c^10*d^11*f^4 - 4480*A*b^2*c^12*d^9*f^4 - 2432*A*b^2*c^14*d^7*f^4 - 736*A*b^2*c^16*d^5*f^4 - 96*A*b^2*c^18*d^3*f^4 + 192*A*a*b*c*d^20*f^4 + 1472*A*a*b*c^3*d^18*f^4 + 4864*A*a*b*c^5*d^16*f^4 + 8960*A*a*b*c^7*d^14*f^4 + 9856*A*a*b*c^9*d^12*f^4 + 6272*A*a*b*c^11*d^10*f^4 + 1792*A*a*b*c^13*d^8*f^4 - 256*A*a*b*c^15*d^6*f^4 - 320*A*a*b*c^17*d^4*f^4 - 64*A*a*b*c^19*d^2*f^4))*(-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(96*A^2*a^2*b^2*d^18*f^3 - 16*A^2*b^4*d^18*f^3 - 16*A^2*a^4*d^18*f^3 + 320*A^2*a^4*c^4*d^14*f^3 + 1024*A^2*a^4*c^6*d^12*f^3 + 1440*A^2*a^4*c^8*d^10*f^3 + 1024*A^2*a^4*c^10*d^8*f^3 + 320*A^2*a^4*c^12*d^6*f^3 - 16*A^2*a^4*c^16*d^2*f^3 + 320*A^2*b^4*c^4*d^14*f^3 + 1024*A^2*b^4*c^6*d^12*f^3 + 1440*A^2*b^4*c^8*d^10*f^3 + 1024*A^2*b^4*c^10*d^8*f^3 + 320*A^2*b^4*c^12*d^6*f^3 - 16*A^2*b^4*c^16*d^2*f^3 - 256*A^2*a*b^3*c*d^17*f^3 + 256*A^2*a^3*b*c*d^17*f^3 - 1280*A^2*a*b^3*c^3*d^15*f^3 - 2304*A^2*a*b^3*c^5*d^13*f^3 - 1280*A^2*a*b^3*c^7*d^11*f^3 + 1280*A^2*a*b^3*c^9*d^9*f^3 + 2304*A^2*a*b^3*c^11*d^7*f^3 + 1280*A^2*a*b^3*c^13*d^5*f^3 + 256*A^2*a*b^3*c^15*d^3*f^3 + 1280*A^2*a^3*b*c^3*d^15*f^3 + 2304*A^2*a^3*b*c^5*d^13*f^3 + 1280*A^2*a^3*b*c^7*d^11*f^3 - 1280*A^2*a^3*b*c^9*d^9*f^3 - 2304*A^2*a^3*b*c^11*d^7*f^3 - 1280*A^2*a^3*b*c^13*d^5*f^3 - 256*A^2*a^3*b*c^15*d^3*f^3 - 1920*A^2*a^2*b^2*c^4*d^14*f^3 - 6144*A^2*a^2*b^2*c^6*d^12*f^3 - 8640*A^2*a^2*b^2*c^8*d^10*f^3 - 6144*A^2*a^2*b^2*c^10*d^8*f^3 - 1920*A^2*a^2*b^2*c^12*d^6*f^3 + 96*A^2*a^2*b^2*c^16*d^2*f^3) + (-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*A*b^2*d^21*f^4 - 32*A*a^2*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*a^2*c^2*d^19*f^4 - 128*A*a^2*c^4*d^17*f^4 + 896*A*a^2*c^6*d^15*f^4 + 3136*A*a^2*c^8*d^13*f^4 + 4928*A*a^2*c^10*d^11*f^4 + 4480*A*a^2*c^12*d^9*f^4 + 2432*A*a^2*c^14*d^7*f^4 + 736*A*a^2*c^16*d^5*f^4 + 96*A*a^2*c^18*d^3*f^4 + 160*A*b^2*c^2*d^19*f^4 + 128*A*b^2*c^4*d^17*f^4 - 896*A*b^2*c^6*d^15*f^4 - 3136*A*b^2*c^8*d^13*f^4 - 4928*A*b^2*c^10*d^11*f^4 - 4480*A*b^2*c^12*d^9*f^4 - 2432*A*b^2*c^14*d^7*f^4 - 736*A*b^2*c^16*d^5*f^4 - 96*A*b^2*c^18*d^3*f^4 + 192*A*a*b*c*d^20*f^4 + 1472*A*a*b*c^3*d^18*f^4 + 4864*A*a*b*c^5*d^16*f^4 + 8960*A*a*b*c^7*d^14*f^4 + 9856*A*a*b*c^9*d^12*f^4 + 6272*A*a*b*c^11*d^10*f^4 + 1792*A*a*b*c^13*d^8*f^4 - 256*A*a*b*c^15*d^6*f^4 - 320*A*a*b*c^17*d^4*f^4 - 64*A*a*b*c^19*d^2*f^4))*(-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(96*A^2*a^2*b^2*d^18*f^3 - 16*A^2*b^4*d^18*f^3 - 16*A^2*a^4*d^18*f^3 + 320*A^2*a^4*c^4*d^14*f^3 + 1024*A^2*a^4*c^6*d^12*f^3 + 1440*A^2*a^4*c^8*d^10*f^3 + 1024*A^2*a^4*c^10*d^8*f^3 + 320*A^2*a^4*c^12*d^6*f^3 - 16*A^2*a^4*c^16*d^2*f^3 + 320*A^2*b^4*c^4*d^14*f^3 + 1024*A^2*b^4*c^6*d^12*f^3 + 1440*A^2*b^4*c^8*d^10*f^3 + 1024*A^2*b^4*c^10*d^8*f^3 + 320*A^2*b^4*c^12*d^6*f^3 - 16*A^2*b^4*c^16*d^2*f^3 - 256*A^2*a*b^3*c*d^17*f^3 + 256*A^2*a^3*b*c*d^17*f^3 - 1280*A^2*a*b^3*c^3*d^15*f^3 - 2304*A^2*a*b^3*c^5*d^13*f^3 - 1280*A^2*a*b^3*c^7*d^11*f^3 + 1280*A^2*a*b^3*c^9*d^9*f^3 + 2304*A^2*a*b^3*c^11*d^7*f^3 + 1280*A^2*a*b^3*c^13*d^5*f^3 + 256*A^2*a*b^3*c^15*d^3*f^3 + 1280*A^2*a^3*b*c^3*d^15*f^3 + 2304*A^2*a^3*b*c^5*d^13*f^3 + 1280*A^2*a^3*b*c^7*d^11*f^3 - 1280*A^2*a^3*b*c^9*d^9*f^3 - 2304*A^2*a^3*b*c^11*d^7*f^3 - 1280*A^2*a^3*b*c^13*d^5*f^3 - 256*A^2*a^3*b*c^15*d^3*f^3 - 1920*A^2*a^2*b^2*c^4*d^14*f^3 - 6144*A^2*a^2*b^2*c^6*d^12*f^3 - 8640*A^2*a^2*b^2*c^8*d^10*f^3 - 6144*A^2*a^2*b^2*c^10*d^8*f^3 - 1920*A^2*a^2*b^2*c^12*d^6*f^3 + 96*A^2*a^2*b^2*c^16*d^2*f^3) - (-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*A*a^2*d^21*f^4 + 32*A*b^2*d^21*f^4 - 160*A*a^2*c^2*d^19*f^4 - 128*A*a^2*c^4*d^17*f^4 + 896*A*a^2*c^6*d^15*f^4 + 3136*A*a^2*c^8*d^13*f^4 + 4928*A*a^2*c^10*d^11*f^4 + 4480*A*a^2*c^12*d^9*f^4 + 2432*A*a^2*c^14*d^7*f^4 + 736*A*a^2*c^16*d^5*f^4 + 96*A*a^2*c^18*d^3*f^4 + 160*A*b^2*c^2*d^19*f^4 + 128*A*b^2*c^4*d^17*f^4 - 896*A*b^2*c^6*d^15*f^4 - 3136*A*b^2*c^8*d^13*f^4 - 4928*A*b^2*c^10*d^11*f^4 - 4480*A*b^2*c^12*d^9*f^4 - 2432*A*b^2*c^14*d^7*f^4 - 736*A*b^2*c^16*d^5*f^4 - 96*A*b^2*c^18*d^3*f^4 + 192*A*a*b*c*d^20*f^4 + 1472*A*a*b*c^3*d^18*f^4 + 4864*A*a*b*c^5*d^16*f^4 + 8960*A*a*b*c^7*d^14*f^4 + 9856*A*a*b*c^9*d^12*f^4 + 6272*A*a*b*c^11*d^10*f^4 + 1792*A*a*b*c^13*d^8*f^4 - 256*A*a*b*c^15*d^6*f^4 - 320*A*a*b*c^17*d^4*f^4 - 64*A*a*b*c^19*d^2*f^4))*(-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 64*A^3*a^3*b^3*d^16*f^2 - 192*A^3*a^6*c^3*d^13*f^2 - 480*A^3*a^6*c^5*d^11*f^2 - 640*A^3*a^6*c^7*d^9*f^2 - 480*A^3*a^6*c^9*d^7*f^2 - 192*A^3*a^6*c^11*d^5*f^2 - 32*A^3*a^6*c^13*d^3*f^2 + 192*A^3*b^6*c^3*d^13*f^2 + 480*A^3*b^6*c^5*d^11*f^2 + 640*A^3*b^6*c^7*d^9*f^2 + 480*A^3*b^6*c^9*d^7*f^2 + 192*A^3*b^6*c^11*d^5*f^2 + 32*A^3*b^6*c^13*d^3*f^2 - 32*A^3*a*b^5*d^16*f^2 - 32*A^3*a^5*b*d^16*f^2 - 32*A^3*a^6*c*d^15*f^2 + 32*A^3*b^6*c*d^15*f^2 - 160*A^3*a*b^5*c^2*d^14*f^2 - 288*A^3*a*b^5*c^4*d^12*f^2 - 160*A^3*a*b^5*c^6*d^10*f^2 + 160*A^3*a*b^5*c^8*d^8*f^2 + 288*A^3*a*b^5*c^10*d^6*f^2 + 160*A^3*a*b^5*c^12*d^4*f^2 + 32*A^3*a*b^5*c^14*d^2*f^2 + 32*A^3*a^2*b^4*c*d^15*f^2 - 32*A^3*a^4*b^2*c*d^15*f^2 - 160*A^3*a^5*b*c^2*d^14*f^2 - 288*A^3*a^5*b*c^4*d^12*f^2 - 160*A^3*a^5*b*c^6*d^10*f^2 + 160*A^3*a^5*b*c^8*d^8*f^2 + 288*A^3*a^5*b*c^10*d^6*f^2 + 160*A^3*a^5*b*c^12*d^4*f^2 + 32*A^3*a^5*b*c^14*d^2*f^2 + 192*A^3*a^2*b^4*c^3*d^13*f^2 + 480*A^3*a^2*b^4*c^5*d^11*f^2 + 640*A^3*a^2*b^4*c^7*d^9*f^2 + 480*A^3*a^2*b^4*c^9*d^7*f^2 + 192*A^3*a^2*b^4*c^11*d^5*f^2 + 32*A^3*a^2*b^4*c^13*d^3*f^2 - 320*A^3*a^3*b^3*c^2*d^14*f^2 - 576*A^3*a^3*b^3*c^4*d^12*f^2 - 320*A^3*a^3*b^3*c^6*d^10*f^2 + 320*A^3*a^3*b^3*c^8*d^8*f^2 + 576*A^3*a^3*b^3*c^10*d^6*f^2 + 320*A^3*a^3*b^3*c^12*d^4*f^2 + 64*A^3*a^3*b^3*c^14*d^2*f^2 - 192*A^3*a^4*b^2*c^3*d^13*f^2 - 480*A^3*a^4*b^2*c^5*d^11*f^2 - 640*A^3*a^4*b^2*c^7*d^9*f^2 - 480*A^3*a^4*b^2*c^9*d^7*f^2 - 192*A^3*a^4*b^2*c^11*d^5*f^2 - 32*A^3*a^4*b^2*c^13*d^3*f^2))*(-(((8*A^2*a^4*c^5*f^2 + 8*A^2*b^4*c^5*f^2 - 48*A^2*a^2*b^2*c^5*f^2 - 80*A^2*a^4*c^3*d^2*f^2 - 80*A^2*b^4*c^3*d^2*f^2 - 32*A^2*a*b^3*d^5*f^2 + 32*A^2*a^3*b*d^5*f^2 + 40*A^2*a^4*c*d^4*f^2 + 40*A^2*b^4*c*d^4*f^2 - 160*A^2*a*b^3*c^4*d*f^2 + 160*A^2*a^3*b*c^4*d*f^2 + 320*A^2*a*b^3*c^2*d^3*f^2 - 240*A^2*a^2*b^2*c*d^4*f^2 - 320*A^2*a^3*b*c^2*d^3*f^2 + 480*A^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (A^4*a^8 + A^4*b^8 + 4*A^4*a^2*b^6 + 6*A^4*a^4*b^4 + 4*A^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*A^2*a^4*c^5*f^2 + 4*A^2*b^4*c^5*f^2 - 24*A^2*a^2*b^2*c^5*f^2 - 40*A^2*a^4*c^3*d^2*f^2 - 40*A^2*b^4*c^3*d^2*f^2 - 16*A^2*a*b^3*d^5*f^2 + 16*A^2*a^3*b*d^5*f^2 + 20*A^2*a^4*c*d^4*f^2 + 20*A^2*b^4*c*d^4*f^2 - 80*A^2*a*b^3*c^4*d*f^2 + 80*A^2*a^3*b*c^4*d*f^2 + 160*A^2*a*b^3*c^2*d^3*f^2 - 120*A^2*a^2*b^2*c*d^4*f^2 - 160*A^2*a^3*b*c^2*d^3*f^2 + 240*A^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i - atan(-((((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*C*a^2*d^21*f^4 + 32*C*b^2*d^21*f^4 - 160*C*a^2*c^2*d^19*f^4 - 128*C*a^2*c^4*d^17*f^4 + 896*C*a^2*c^6*d^15*f^4 + 3136*C*a^2*c^8*d^13*f^4 + 4928*C*a^2*c^10*d^11*f^4 + 4480*C*a^2*c^12*d^9*f^4 + 2432*C*a^2*c^14*d^7*f^4 + 736*C*a^2*c^16*d^5*f^4 + 96*C*a^2*c^18*d^3*f^4 + 160*C*b^2*c^2*d^19*f^4 + 128*C*b^2*c^4*d^17*f^4 - 896*C*b^2*c^6*d^15*f^4 - 3136*C*b^2*c^8*d^13*f^4 - 4928*C*b^2*c^10*d^11*f^4 - 4480*C*b^2*c^12*d^9*f^4 - 2432*C*b^2*c^14*d^7*f^4 - 736*C*b^2*c^16*d^5*f^4 - 96*C*b^2*c^18*d^3*f^4 + 192*C*a*b*c*d^20*f^4 + 1472*C*a*b*c^3*d^18*f^4 + 4864*C*a*b*c^5*d^16*f^4 + 8960*C*a*b*c^7*d^14*f^4 + 9856*C*a*b*c^9*d^12*f^4 + 6272*C*a*b*c^11*d^10*f^4 + 1792*C*a*b*c^13*d^8*f^4 - 256*C*a*b*c^15*d^6*f^4 - 320*C*a*b*c^17*d^4*f^4 - 64*C*a*b*c^19*d^2*f^4) - (c + d*tan(e + f*x))^(1/2)*(96*C^2*a^2*b^2*d^18*f^3 - 16*C^2*b^4*d^18*f^3 - 16*C^2*a^4*d^18*f^3 + 320*C^2*a^4*c^4*d^14*f^3 + 1024*C^2*a^4*c^6*d^12*f^3 + 1440*C^2*a^4*c^8*d^10*f^3 + 1024*C^2*a^4*c^10*d^8*f^3 + 320*C^2*a^4*c^12*d^6*f^3 - 16*C^2*a^4*c^16*d^2*f^3 + 320*C^2*b^4*c^4*d^14*f^3 + 1024*C^2*b^4*c^6*d^12*f^3 + 1440*C^2*b^4*c^8*d^10*f^3 + 1024*C^2*b^4*c^10*d^8*f^3 + 320*C^2*b^4*c^12*d^6*f^3 - 16*C^2*b^4*c^16*d^2*f^3 - 256*C^2*a*b^3*c*d^17*f^3 + 256*C^2*a^3*b*c*d^17*f^3 - 1280*C^2*a*b^3*c^3*d^15*f^3 - 2304*C^2*a*b^3*c^5*d^13*f^3 - 1280*C^2*a*b^3*c^7*d^11*f^3 + 1280*C^2*a*b^3*c^9*d^9*f^3 + 2304*C^2*a*b^3*c^11*d^7*f^3 + 1280*C^2*a*b^3*c^13*d^5*f^3 + 256*C^2*a*b^3*c^15*d^3*f^3 + 1280*C^2*a^3*b*c^3*d^15*f^3 + 2304*C^2*a^3*b*c^5*d^13*f^3 + 1280*C^2*a^3*b*c^7*d^11*f^3 - 1280*C^2*a^3*b*c^9*d^9*f^3 - 2304*C^2*a^3*b*c^11*d^7*f^3 - 1280*C^2*a^3*b*c^13*d^5*f^3 - 256*C^2*a^3*b*c^15*d^3*f^3 - 1920*C^2*a^2*b^2*c^4*d^14*f^3 - 6144*C^2*a^2*b^2*c^6*d^12*f^3 - 8640*C^2*a^2*b^2*c^8*d^10*f^3 - 6144*C^2*a^2*b^2*c^10*d^8*f^3 - 1920*C^2*a^2*b^2*c^12*d^6*f^3 + 96*C^2*a^2*b^2*c^16*d^2*f^3))*((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i - (((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*C*b^2*d^21*f^4 - 32*C*a^2*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*C*a^2*c^2*d^19*f^4 - 128*C*a^2*c^4*d^17*f^4 + 896*C*a^2*c^6*d^15*f^4 + 3136*C*a^2*c^8*d^13*f^4 + 4928*C*a^2*c^10*d^11*f^4 + 4480*C*a^2*c^12*d^9*f^4 + 2432*C*a^2*c^14*d^7*f^4 + 736*C*a^2*c^16*d^5*f^4 + 96*C*a^2*c^18*d^3*f^4 + 160*C*b^2*c^2*d^19*f^4 + 128*C*b^2*c^4*d^17*f^4 - 896*C*b^2*c^6*d^15*f^4 - 3136*C*b^2*c^8*d^13*f^4 - 4928*C*b^2*c^10*d^11*f^4 - 4480*C*b^2*c^12*d^9*f^4 - 2432*C*b^2*c^14*d^7*f^4 - 736*C*b^2*c^16*d^5*f^4 - 96*C*b^2*c^18*d^3*f^4 + 192*C*a*b*c*d^20*f^4 + 1472*C*a*b*c^3*d^18*f^4 + 4864*C*a*b*c^5*d^16*f^4 + 8960*C*a*b*c^7*d^14*f^4 + 9856*C*a*b*c^9*d^12*f^4 + 6272*C*a*b*c^11*d^10*f^4 + 1792*C*a*b*c^13*d^8*f^4 - 256*C*a*b*c^15*d^6*f^4 - 320*C*a*b*c^17*d^4*f^4 - 64*C*a*b*c^19*d^2*f^4) + (c + d*tan(e + f*x))^(1/2)*(96*C^2*a^2*b^2*d^18*f^3 - 16*C^2*b^4*d^18*f^3 - 16*C^2*a^4*d^18*f^3 + 320*C^2*a^4*c^4*d^14*f^3 + 1024*C^2*a^4*c^6*d^12*f^3 + 1440*C^2*a^4*c^8*d^10*f^3 + 1024*C^2*a^4*c^10*d^8*f^3 + 320*C^2*a^4*c^12*d^6*f^3 - 16*C^2*a^4*c^16*d^2*f^3 + 320*C^2*b^4*c^4*d^14*f^3 + 1024*C^2*b^4*c^6*d^12*f^3 + 1440*C^2*b^4*c^8*d^10*f^3 + 1024*C^2*b^4*c^10*d^8*f^3 + 320*C^2*b^4*c^12*d^6*f^3 - 16*C^2*b^4*c^16*d^2*f^3 - 256*C^2*a*b^3*c*d^17*f^3 + 256*C^2*a^3*b*c*d^17*f^3 - 1280*C^2*a*b^3*c^3*d^15*f^3 - 2304*C^2*a*b^3*c^5*d^13*f^3 - 1280*C^2*a*b^3*c^7*d^11*f^3 + 1280*C^2*a*b^3*c^9*d^9*f^3 + 2304*C^2*a*b^3*c^11*d^7*f^3 + 1280*C^2*a*b^3*c^13*d^5*f^3 + 256*C^2*a*b^3*c^15*d^3*f^3 + 1280*C^2*a^3*b*c^3*d^15*f^3 + 2304*C^2*a^3*b*c^5*d^13*f^3 + 1280*C^2*a^3*b*c^7*d^11*f^3 - 1280*C^2*a^3*b*c^9*d^9*f^3 - 2304*C^2*a^3*b*c^11*d^7*f^3 - 1280*C^2*a^3*b*c^13*d^5*f^3 - 256*C^2*a^3*b*c^15*d^3*f^3 - 1920*C^2*a^2*b^2*c^4*d^14*f^3 - 6144*C^2*a^2*b^2*c^6*d^12*f^3 - 8640*C^2*a^2*b^2*c^8*d^10*f^3 - 6144*C^2*a^2*b^2*c^10*d^8*f^3 - 1920*C^2*a^2*b^2*c^12*d^6*f^3 + 96*C^2*a^2*b^2*c^16*d^2*f^3))*((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/((((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*C*a^2*d^21*f^4 + 32*C*b^2*d^21*f^4 - 160*C*a^2*c^2*d^19*f^4 - 128*C*a^2*c^4*d^17*f^4 + 896*C*a^2*c^6*d^15*f^4 + 3136*C*a^2*c^8*d^13*f^4 + 4928*C*a^2*c^10*d^11*f^4 + 4480*C*a^2*c^12*d^9*f^4 + 2432*C*a^2*c^14*d^7*f^4 + 736*C*a^2*c^16*d^5*f^4 + 96*C*a^2*c^18*d^3*f^4 + 160*C*b^2*c^2*d^19*f^4 + 128*C*b^2*c^4*d^17*f^4 - 896*C*b^2*c^6*d^15*f^4 - 3136*C*b^2*c^8*d^13*f^4 - 4928*C*b^2*c^10*d^11*f^4 - 4480*C*b^2*c^12*d^9*f^4 - 2432*C*b^2*c^14*d^7*f^4 - 736*C*b^2*c^16*d^5*f^4 - 96*C*b^2*c^18*d^3*f^4 + 192*C*a*b*c*d^20*f^4 + 1472*C*a*b*c^3*d^18*f^4 + 4864*C*a*b*c^5*d^16*f^4 + 8960*C*a*b*c^7*d^14*f^4 + 9856*C*a*b*c^9*d^12*f^4 + 6272*C*a*b*c^11*d^10*f^4 + 1792*C*a*b*c^13*d^8*f^4 - 256*C*a*b*c^15*d^6*f^4 - 320*C*a*b*c^17*d^4*f^4 - 64*C*a*b*c^19*d^2*f^4) - (c + d*tan(e + f*x))^(1/2)*(96*C^2*a^2*b^2*d^18*f^3 - 16*C^2*b^4*d^18*f^3 - 16*C^2*a^4*d^18*f^3 + 320*C^2*a^4*c^4*d^14*f^3 + 1024*C^2*a^4*c^6*d^12*f^3 + 1440*C^2*a^4*c^8*d^10*f^3 + 1024*C^2*a^4*c^10*d^8*f^3 + 320*C^2*a^4*c^12*d^6*f^3 - 16*C^2*a^4*c^16*d^2*f^3 + 320*C^2*b^4*c^4*d^14*f^3 + 1024*C^2*b^4*c^6*d^12*f^3 + 1440*C^2*b^4*c^8*d^10*f^3 + 1024*C^2*b^4*c^10*d^8*f^3 + 320*C^2*b^4*c^12*d^6*f^3 - 16*C^2*b^4*c^16*d^2*f^3 - 256*C^2*a*b^3*c*d^17*f^3 + 256*C^2*a^3*b*c*d^17*f^3 - 1280*C^2*a*b^3*c^3*d^15*f^3 - 2304*C^2*a*b^3*c^5*d^13*f^3 - 1280*C^2*a*b^3*c^7*d^11*f^3 + 1280*C^2*a*b^3*c^9*d^9*f^3 + 2304*C^2*a*b^3*c^11*d^7*f^3 + 1280*C^2*a*b^3*c^13*d^5*f^3 + 256*C^2*a*b^3*c^15*d^3*f^3 + 1280*C^2*a^3*b*c^3*d^15*f^3 + 2304*C^2*a^3*b*c^5*d^13*f^3 + 1280*C^2*a^3*b*c^7*d^11*f^3 - 1280*C^2*a^3*b*c^9*d^9*f^3 - 2304*C^2*a^3*b*c^11*d^7*f^3 - 1280*C^2*a^3*b*c^13*d^5*f^3 - 256*C^2*a^3*b*c^15*d^3*f^3 - 1920*C^2*a^2*b^2*c^4*d^14*f^3 - 6144*C^2*a^2*b^2*c^6*d^12*f^3 - 8640*C^2*a^2*b^2*c^8*d^10*f^3 - 6144*C^2*a^2*b^2*c^10*d^8*f^3 - 1920*C^2*a^2*b^2*c^12*d^6*f^3 + 96*C^2*a^2*b^2*c^16*d^2*f^3))*((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) + (((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*C*b^2*d^21*f^4 - 32*C*a^2*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*C*a^2*c^2*d^19*f^4 - 128*C*a^2*c^4*d^17*f^4 + 896*C*a^2*c^6*d^15*f^4 + 3136*C*a^2*c^8*d^13*f^4 + 4928*C*a^2*c^10*d^11*f^4 + 4480*C*a^2*c^12*d^9*f^4 + 2432*C*a^2*c^14*d^7*f^4 + 736*C*a^2*c^16*d^5*f^4 + 96*C*a^2*c^18*d^3*f^4 + 160*C*b^2*c^2*d^19*f^4 + 128*C*b^2*c^4*d^17*f^4 - 896*C*b^2*c^6*d^15*f^4 - 3136*C*b^2*c^8*d^13*f^4 - 4928*C*b^2*c^10*d^11*f^4 - 4480*C*b^2*c^12*d^9*f^4 - 2432*C*b^2*c^14*d^7*f^4 - 736*C*b^2*c^16*d^5*f^4 - 96*C*b^2*c^18*d^3*f^4 + 192*C*a*b*c*d^20*f^4 + 1472*C*a*b*c^3*d^18*f^4 + 4864*C*a*b*c^5*d^16*f^4 + 8960*C*a*b*c^7*d^14*f^4 + 9856*C*a*b*c^9*d^12*f^4 + 6272*C*a*b*c^11*d^10*f^4 + 1792*C*a*b*c^13*d^8*f^4 - 256*C*a*b*c^15*d^6*f^4 - 320*C*a*b*c^17*d^4*f^4 - 64*C*a*b*c^19*d^2*f^4) + (c + d*tan(e + f*x))^(1/2)*(96*C^2*a^2*b^2*d^18*f^3 - 16*C^2*b^4*d^18*f^3 - 16*C^2*a^4*d^18*f^3 + 320*C^2*a^4*c^4*d^14*f^3 + 1024*C^2*a^4*c^6*d^12*f^3 + 1440*C^2*a^4*c^8*d^10*f^3 + 1024*C^2*a^4*c^10*d^8*f^3 + 320*C^2*a^4*c^12*d^6*f^3 - 16*C^2*a^4*c^16*d^2*f^3 + 320*C^2*b^4*c^4*d^14*f^3 + 1024*C^2*b^4*c^6*d^12*f^3 + 1440*C^2*b^4*c^8*d^10*f^3 + 1024*C^2*b^4*c^10*d^8*f^3 + 320*C^2*b^4*c^12*d^6*f^3 - 16*C^2*b^4*c^16*d^2*f^3 - 256*C^2*a*b^3*c*d^17*f^3 + 256*C^2*a^3*b*c*d^17*f^3 - 1280*C^2*a*b^3*c^3*d^15*f^3 - 2304*C^2*a*b^3*c^5*d^13*f^3 - 1280*C^2*a*b^3*c^7*d^11*f^3 + 1280*C^2*a*b^3*c^9*d^9*f^3 + 2304*C^2*a*b^3*c^11*d^7*f^3 + 1280*C^2*a*b^3*c^13*d^5*f^3 + 256*C^2*a*b^3*c^15*d^3*f^3 + 1280*C^2*a^3*b*c^3*d^15*f^3 + 2304*C^2*a^3*b*c^5*d^13*f^3 + 1280*C^2*a^3*b*c^7*d^11*f^3 - 1280*C^2*a^3*b*c^9*d^9*f^3 - 2304*C^2*a^3*b*c^11*d^7*f^3 - 1280*C^2*a^3*b*c^13*d^5*f^3 - 256*C^2*a^3*b*c^15*d^3*f^3 - 1920*C^2*a^2*b^2*c^4*d^14*f^3 - 6144*C^2*a^2*b^2*c^6*d^12*f^3 - 8640*C^2*a^2*b^2*c^8*d^10*f^3 - 6144*C^2*a^2*b^2*c^10*d^8*f^3 - 1920*C^2*a^2*b^2*c^12*d^6*f^3 + 96*C^2*a^2*b^2*c^16*d^2*f^3))*((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 64*C^3*a^3*b^3*d^16*f^2 - 192*C^3*a^6*c^3*d^13*f^2 - 480*C^3*a^6*c^5*d^11*f^2 - 640*C^3*a^6*c^7*d^9*f^2 - 480*C^3*a^6*c^9*d^7*f^2 - 192*C^3*a^6*c^11*d^5*f^2 - 32*C^3*a^6*c^13*d^3*f^2 + 192*C^3*b^6*c^3*d^13*f^2 + 480*C^3*b^6*c^5*d^11*f^2 + 640*C^3*b^6*c^7*d^9*f^2 + 480*C^3*b^6*c^9*d^7*f^2 + 192*C^3*b^6*c^11*d^5*f^2 + 32*C^3*b^6*c^13*d^3*f^2 - 32*C^3*a*b^5*d^16*f^2 - 32*C^3*a^5*b*d^16*f^2 - 32*C^3*a^6*c*d^15*f^2 + 32*C^3*b^6*c*d^15*f^2 - 160*C^3*a*b^5*c^2*d^14*f^2 - 288*C^3*a*b^5*c^4*d^12*f^2 - 160*C^3*a*b^5*c^6*d^10*f^2 + 160*C^3*a*b^5*c^8*d^8*f^2 + 288*C^3*a*b^5*c^10*d^6*f^2 + 160*C^3*a*b^5*c^12*d^4*f^2 + 32*C^3*a*b^5*c^14*d^2*f^2 + 32*C^3*a^2*b^4*c*d^15*f^2 - 32*C^3*a^4*b^2*c*d^15*f^2 - 160*C^3*a^5*b*c^2*d^14*f^2 - 288*C^3*a^5*b*c^4*d^12*f^2 - 160*C^3*a^5*b*c^6*d^10*f^2 + 160*C^3*a^5*b*c^8*d^8*f^2 + 288*C^3*a^5*b*c^10*d^6*f^2 + 160*C^3*a^5*b*c^12*d^4*f^2 + 32*C^3*a^5*b*c^14*d^2*f^2 + 192*C^3*a^2*b^4*c^3*d^13*f^2 + 480*C^3*a^2*b^4*c^5*d^11*f^2 + 640*C^3*a^2*b^4*c^7*d^9*f^2 + 480*C^3*a^2*b^4*c^9*d^7*f^2 + 192*C^3*a^2*b^4*c^11*d^5*f^2 + 32*C^3*a^2*b^4*c^13*d^3*f^2 - 320*C^3*a^3*b^3*c^2*d^14*f^2 - 576*C^3*a^3*b^3*c^4*d^12*f^2 - 320*C^3*a^3*b^3*c^6*d^10*f^2 + 320*C^3*a^3*b^3*c^8*d^8*f^2 + 576*C^3*a^3*b^3*c^10*d^6*f^2 + 320*C^3*a^3*b^3*c^12*d^4*f^2 + 64*C^3*a^3*b^3*c^14*d^2*f^2 - 192*C^3*a^4*b^2*c^3*d^13*f^2 - 480*C^3*a^4*b^2*c^5*d^11*f^2 - 640*C^3*a^4*b^2*c^7*d^9*f^2 - 480*C^3*a^4*b^2*c^9*d^7*f^2 - 192*C^3*a^4*b^2*c^11*d^5*f^2 - 32*C^3*a^4*b^2*c^13*d^3*f^2))*((((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*C^2*a^4*c^5*f^2 - 4*C^2*b^4*c^5*f^2 + 24*C^2*a^2*b^2*c^5*f^2 + 40*C^2*a^4*c^3*d^2*f^2 + 40*C^2*b^4*c^3*d^2*f^2 + 16*C^2*a*b^3*d^5*f^2 - 16*C^2*a^3*b*d^5*f^2 - 20*C^2*a^4*c*d^4*f^2 - 20*C^2*b^4*c*d^4*f^2 + 80*C^2*a*b^3*c^4*d*f^2 - 80*C^2*a^3*b*c^4*d*f^2 - 160*C^2*a*b^3*c^2*d^3*f^2 + 120*C^2*a^2*b^2*c*d^4*f^2 + 160*C^2*a^3*b*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i - atan(-(((-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*C*a^2*d^21*f^4 + 32*C*b^2*d^21*f^4 - 160*C*a^2*c^2*d^19*f^4 - 128*C*a^2*c^4*d^17*f^4 + 896*C*a^2*c^6*d^15*f^4 + 3136*C*a^2*c^8*d^13*f^4 + 4928*C*a^2*c^10*d^11*f^4 + 4480*C*a^2*c^12*d^9*f^4 + 2432*C*a^2*c^14*d^7*f^4 + 736*C*a^2*c^16*d^5*f^4 + 96*C*a^2*c^18*d^3*f^4 + 160*C*b^2*c^2*d^19*f^4 + 128*C*b^2*c^4*d^17*f^4 - 896*C*b^2*c^6*d^15*f^4 - 3136*C*b^2*c^8*d^13*f^4 - 4928*C*b^2*c^10*d^11*f^4 - 4480*C*b^2*c^12*d^9*f^4 - 2432*C*b^2*c^14*d^7*f^4 - 736*C*b^2*c^16*d^5*f^4 - 96*C*b^2*c^18*d^3*f^4 + 192*C*a*b*c*d^20*f^4 + 1472*C*a*b*c^3*d^18*f^4 + 4864*C*a*b*c^5*d^16*f^4 + 8960*C*a*b*c^7*d^14*f^4 + 9856*C*a*b*c^9*d^12*f^4 + 6272*C*a*b*c^11*d^10*f^4 + 1792*C*a*b*c^13*d^8*f^4 - 256*C*a*b*c^15*d^6*f^4 - 320*C*a*b*c^17*d^4*f^4 - 64*C*a*b*c^19*d^2*f^4) - (c + d*tan(e + f*x))^(1/2)*(96*C^2*a^2*b^2*d^18*f^3 - 16*C^2*b^4*d^18*f^3 - 16*C^2*a^4*d^18*f^3 + 320*C^2*a^4*c^4*d^14*f^3 + 1024*C^2*a^4*c^6*d^12*f^3 + 1440*C^2*a^4*c^8*d^10*f^3 + 1024*C^2*a^4*c^10*d^8*f^3 + 320*C^2*a^4*c^12*d^6*f^3 - 16*C^2*a^4*c^16*d^2*f^3 + 320*C^2*b^4*c^4*d^14*f^3 + 1024*C^2*b^4*c^6*d^12*f^3 + 1440*C^2*b^4*c^8*d^10*f^3 + 1024*C^2*b^4*c^10*d^8*f^3 + 320*C^2*b^4*c^12*d^6*f^3 - 16*C^2*b^4*c^16*d^2*f^3 - 256*C^2*a*b^3*c*d^17*f^3 + 256*C^2*a^3*b*c*d^17*f^3 - 1280*C^2*a*b^3*c^3*d^15*f^3 - 2304*C^2*a*b^3*c^5*d^13*f^3 - 1280*C^2*a*b^3*c^7*d^11*f^3 + 1280*C^2*a*b^3*c^9*d^9*f^3 + 2304*C^2*a*b^3*c^11*d^7*f^3 + 1280*C^2*a*b^3*c^13*d^5*f^3 + 256*C^2*a*b^3*c^15*d^3*f^3 + 1280*C^2*a^3*b*c^3*d^15*f^3 + 2304*C^2*a^3*b*c^5*d^13*f^3 + 1280*C^2*a^3*b*c^7*d^11*f^3 - 1280*C^2*a^3*b*c^9*d^9*f^3 - 2304*C^2*a^3*b*c^11*d^7*f^3 - 1280*C^2*a^3*b*c^13*d^5*f^3 - 256*C^2*a^3*b*c^15*d^3*f^3 - 1920*C^2*a^2*b^2*c^4*d^14*f^3 - 6144*C^2*a^2*b^2*c^6*d^12*f^3 - 8640*C^2*a^2*b^2*c^8*d^10*f^3 - 6144*C^2*a^2*b^2*c^10*d^8*f^3 - 1920*C^2*a^2*b^2*c^12*d^6*f^3 + 96*C^2*a^2*b^2*c^16*d^2*f^3))*(-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i - ((-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*C*b^2*d^21*f^4 - 32*C*a^2*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*C*a^2*c^2*d^19*f^4 - 128*C*a^2*c^4*d^17*f^4 + 896*C*a^2*c^6*d^15*f^4 + 3136*C*a^2*c^8*d^13*f^4 + 4928*C*a^2*c^10*d^11*f^4 + 4480*C*a^2*c^12*d^9*f^4 + 2432*C*a^2*c^14*d^7*f^4 + 736*C*a^2*c^16*d^5*f^4 + 96*C*a^2*c^18*d^3*f^4 + 160*C*b^2*c^2*d^19*f^4 + 128*C*b^2*c^4*d^17*f^4 - 896*C*b^2*c^6*d^15*f^4 - 3136*C*b^2*c^8*d^13*f^4 - 4928*C*b^2*c^10*d^11*f^4 - 4480*C*b^2*c^12*d^9*f^4 - 2432*C*b^2*c^14*d^7*f^4 - 736*C*b^2*c^16*d^5*f^4 - 96*C*b^2*c^18*d^3*f^4 + 192*C*a*b*c*d^20*f^4 + 1472*C*a*b*c^3*d^18*f^4 + 4864*C*a*b*c^5*d^16*f^4 + 8960*C*a*b*c^7*d^14*f^4 + 9856*C*a*b*c^9*d^12*f^4 + 6272*C*a*b*c^11*d^10*f^4 + 1792*C*a*b*c^13*d^8*f^4 - 256*C*a*b*c^15*d^6*f^4 - 320*C*a*b*c^17*d^4*f^4 - 64*C*a*b*c^19*d^2*f^4) + (c + d*tan(e + f*x))^(1/2)*(96*C^2*a^2*b^2*d^18*f^3 - 16*C^2*b^4*d^18*f^3 - 16*C^2*a^4*d^18*f^3 + 320*C^2*a^4*c^4*d^14*f^3 + 1024*C^2*a^4*c^6*d^12*f^3 + 1440*C^2*a^4*c^8*d^10*f^3 + 1024*C^2*a^4*c^10*d^8*f^3 + 320*C^2*a^4*c^12*d^6*f^3 - 16*C^2*a^4*c^16*d^2*f^3 + 320*C^2*b^4*c^4*d^14*f^3 + 1024*C^2*b^4*c^6*d^12*f^3 + 1440*C^2*b^4*c^8*d^10*f^3 + 1024*C^2*b^4*c^10*d^8*f^3 + 320*C^2*b^4*c^12*d^6*f^3 - 16*C^2*b^4*c^16*d^2*f^3 - 256*C^2*a*b^3*c*d^17*f^3 + 256*C^2*a^3*b*c*d^17*f^3 - 1280*C^2*a*b^3*c^3*d^15*f^3 - 2304*C^2*a*b^3*c^5*d^13*f^3 - 1280*C^2*a*b^3*c^7*d^11*f^3 + 1280*C^2*a*b^3*c^9*d^9*f^3 + 2304*C^2*a*b^3*c^11*d^7*f^3 + 1280*C^2*a*b^3*c^13*d^5*f^3 + 256*C^2*a*b^3*c^15*d^3*f^3 + 1280*C^2*a^3*b*c^3*d^15*f^3 + 2304*C^2*a^3*b*c^5*d^13*f^3 + 1280*C^2*a^3*b*c^7*d^11*f^3 - 1280*C^2*a^3*b*c^9*d^9*f^3 - 2304*C^2*a^3*b*c^11*d^7*f^3 - 1280*C^2*a^3*b*c^13*d^5*f^3 - 256*C^2*a^3*b*c^15*d^3*f^3 - 1920*C^2*a^2*b^2*c^4*d^14*f^3 - 6144*C^2*a^2*b^2*c^6*d^12*f^3 - 8640*C^2*a^2*b^2*c^8*d^10*f^3 - 6144*C^2*a^2*b^2*c^10*d^8*f^3 - 1920*C^2*a^2*b^2*c^12*d^6*f^3 + 96*C^2*a^2*b^2*c^16*d^2*f^3))*(-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/(((-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*C*a^2*d^21*f^4 + 32*C*b^2*d^21*f^4 - 160*C*a^2*c^2*d^19*f^4 - 128*C*a^2*c^4*d^17*f^4 + 896*C*a^2*c^6*d^15*f^4 + 3136*C*a^2*c^8*d^13*f^4 + 4928*C*a^2*c^10*d^11*f^4 + 4480*C*a^2*c^12*d^9*f^4 + 2432*C*a^2*c^14*d^7*f^4 + 736*C*a^2*c^16*d^5*f^4 + 96*C*a^2*c^18*d^3*f^4 + 160*C*b^2*c^2*d^19*f^4 + 128*C*b^2*c^4*d^17*f^4 - 896*C*b^2*c^6*d^15*f^4 - 3136*C*b^2*c^8*d^13*f^4 - 4928*C*b^2*c^10*d^11*f^4 - 4480*C*b^2*c^12*d^9*f^4 - 2432*C*b^2*c^14*d^7*f^4 - 736*C*b^2*c^16*d^5*f^4 - 96*C*b^2*c^18*d^3*f^4 + 192*C*a*b*c*d^20*f^4 + 1472*C*a*b*c^3*d^18*f^4 + 4864*C*a*b*c^5*d^16*f^4 + 8960*C*a*b*c^7*d^14*f^4 + 9856*C*a*b*c^9*d^12*f^4 + 6272*C*a*b*c^11*d^10*f^4 + 1792*C*a*b*c^13*d^8*f^4 - 256*C*a*b*c^15*d^6*f^4 - 320*C*a*b*c^17*d^4*f^4 - 64*C*a*b*c^19*d^2*f^4) - (c + d*tan(e + f*x))^(1/2)*(96*C^2*a^2*b^2*d^18*f^3 - 16*C^2*b^4*d^18*f^3 - 16*C^2*a^4*d^18*f^3 + 320*C^2*a^4*c^4*d^14*f^3 + 1024*C^2*a^4*c^6*d^12*f^3 + 1440*C^2*a^4*c^8*d^10*f^3 + 1024*C^2*a^4*c^10*d^8*f^3 + 320*C^2*a^4*c^12*d^6*f^3 - 16*C^2*a^4*c^16*d^2*f^3 + 320*C^2*b^4*c^4*d^14*f^3 + 1024*C^2*b^4*c^6*d^12*f^3 + 1440*C^2*b^4*c^8*d^10*f^3 + 1024*C^2*b^4*c^10*d^8*f^3 + 320*C^2*b^4*c^12*d^6*f^3 - 16*C^2*b^4*c^16*d^2*f^3 - 256*C^2*a*b^3*c*d^17*f^3 + 256*C^2*a^3*b*c*d^17*f^3 - 1280*C^2*a*b^3*c^3*d^15*f^3 - 2304*C^2*a*b^3*c^5*d^13*f^3 - 1280*C^2*a*b^3*c^7*d^11*f^3 + 1280*C^2*a*b^3*c^9*d^9*f^3 + 2304*C^2*a*b^3*c^11*d^7*f^3 + 1280*C^2*a*b^3*c^13*d^5*f^3 + 256*C^2*a*b^3*c^15*d^3*f^3 + 1280*C^2*a^3*b*c^3*d^15*f^3 + 2304*C^2*a^3*b*c^5*d^13*f^3 + 1280*C^2*a^3*b*c^7*d^11*f^3 - 1280*C^2*a^3*b*c^9*d^9*f^3 - 2304*C^2*a^3*b*c^11*d^7*f^3 - 1280*C^2*a^3*b*c^13*d^5*f^3 - 256*C^2*a^3*b*c^15*d^3*f^3 - 1920*C^2*a^2*b^2*c^4*d^14*f^3 - 6144*C^2*a^2*b^2*c^6*d^12*f^3 - 8640*C^2*a^2*b^2*c^8*d^10*f^3 - 6144*C^2*a^2*b^2*c^10*d^8*f^3 - 1920*C^2*a^2*b^2*c^12*d^6*f^3 + 96*C^2*a^2*b^2*c^16*d^2*f^3))*(-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) + ((-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*C*b^2*d^21*f^4 - 32*C*a^2*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*C*a^2*c^2*d^19*f^4 - 128*C*a^2*c^4*d^17*f^4 + 896*C*a^2*c^6*d^15*f^4 + 3136*C*a^2*c^8*d^13*f^4 + 4928*C*a^2*c^10*d^11*f^4 + 4480*C*a^2*c^12*d^9*f^4 + 2432*C*a^2*c^14*d^7*f^4 + 736*C*a^2*c^16*d^5*f^4 + 96*C*a^2*c^18*d^3*f^4 + 160*C*b^2*c^2*d^19*f^4 + 128*C*b^2*c^4*d^17*f^4 - 896*C*b^2*c^6*d^15*f^4 - 3136*C*b^2*c^8*d^13*f^4 - 4928*C*b^2*c^10*d^11*f^4 - 4480*C*b^2*c^12*d^9*f^4 - 2432*C*b^2*c^14*d^7*f^4 - 736*C*b^2*c^16*d^5*f^4 - 96*C*b^2*c^18*d^3*f^4 + 192*C*a*b*c*d^20*f^4 + 1472*C*a*b*c^3*d^18*f^4 + 4864*C*a*b*c^5*d^16*f^4 + 8960*C*a*b*c^7*d^14*f^4 + 9856*C*a*b*c^9*d^12*f^4 + 6272*C*a*b*c^11*d^10*f^4 + 1792*C*a*b*c^13*d^8*f^4 - 256*C*a*b*c^15*d^6*f^4 - 320*C*a*b*c^17*d^4*f^4 - 64*C*a*b*c^19*d^2*f^4) + (c + d*tan(e + f*x))^(1/2)*(96*C^2*a^2*b^2*d^18*f^3 - 16*C^2*b^4*d^18*f^3 - 16*C^2*a^4*d^18*f^3 + 320*C^2*a^4*c^4*d^14*f^3 + 1024*C^2*a^4*c^6*d^12*f^3 + 1440*C^2*a^4*c^8*d^10*f^3 + 1024*C^2*a^4*c^10*d^8*f^3 + 320*C^2*a^4*c^12*d^6*f^3 - 16*C^2*a^4*c^16*d^2*f^3 + 320*C^2*b^4*c^4*d^14*f^3 + 1024*C^2*b^4*c^6*d^12*f^3 + 1440*C^2*b^4*c^8*d^10*f^3 + 1024*C^2*b^4*c^10*d^8*f^3 + 320*C^2*b^4*c^12*d^6*f^3 - 16*C^2*b^4*c^16*d^2*f^3 - 256*C^2*a*b^3*c*d^17*f^3 + 256*C^2*a^3*b*c*d^17*f^3 - 1280*C^2*a*b^3*c^3*d^15*f^3 - 2304*C^2*a*b^3*c^5*d^13*f^3 - 1280*C^2*a*b^3*c^7*d^11*f^3 + 1280*C^2*a*b^3*c^9*d^9*f^3 + 2304*C^2*a*b^3*c^11*d^7*f^3 + 1280*C^2*a*b^3*c^13*d^5*f^3 + 256*C^2*a*b^3*c^15*d^3*f^3 + 1280*C^2*a^3*b*c^3*d^15*f^3 + 2304*C^2*a^3*b*c^5*d^13*f^3 + 1280*C^2*a^3*b*c^7*d^11*f^3 - 1280*C^2*a^3*b*c^9*d^9*f^3 - 2304*C^2*a^3*b*c^11*d^7*f^3 - 1280*C^2*a^3*b*c^13*d^5*f^3 - 256*C^2*a^3*b*c^15*d^3*f^3 - 1920*C^2*a^2*b^2*c^4*d^14*f^3 - 6144*C^2*a^2*b^2*c^6*d^12*f^3 - 8640*C^2*a^2*b^2*c^8*d^10*f^3 - 6144*C^2*a^2*b^2*c^10*d^8*f^3 - 1920*C^2*a^2*b^2*c^12*d^6*f^3 + 96*C^2*a^2*b^2*c^16*d^2*f^3))*(-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 64*C^3*a^3*b^3*d^16*f^2 - 192*C^3*a^6*c^3*d^13*f^2 - 480*C^3*a^6*c^5*d^11*f^2 - 640*C^3*a^6*c^7*d^9*f^2 - 480*C^3*a^6*c^9*d^7*f^2 - 192*C^3*a^6*c^11*d^5*f^2 - 32*C^3*a^6*c^13*d^3*f^2 + 192*C^3*b^6*c^3*d^13*f^2 + 480*C^3*b^6*c^5*d^11*f^2 + 640*C^3*b^6*c^7*d^9*f^2 + 480*C^3*b^6*c^9*d^7*f^2 + 192*C^3*b^6*c^11*d^5*f^2 + 32*C^3*b^6*c^13*d^3*f^2 - 32*C^3*a*b^5*d^16*f^2 - 32*C^3*a^5*b*d^16*f^2 - 32*C^3*a^6*c*d^15*f^2 + 32*C^3*b^6*c*d^15*f^2 - 160*C^3*a*b^5*c^2*d^14*f^2 - 288*C^3*a*b^5*c^4*d^12*f^2 - 160*C^3*a*b^5*c^6*d^10*f^2 + 160*C^3*a*b^5*c^8*d^8*f^2 + 288*C^3*a*b^5*c^10*d^6*f^2 + 160*C^3*a*b^5*c^12*d^4*f^2 + 32*C^3*a*b^5*c^14*d^2*f^2 + 32*C^3*a^2*b^4*c*d^15*f^2 - 32*C^3*a^4*b^2*c*d^15*f^2 - 160*C^3*a^5*b*c^2*d^14*f^2 - 288*C^3*a^5*b*c^4*d^12*f^2 - 160*C^3*a^5*b*c^6*d^10*f^2 + 160*C^3*a^5*b*c^8*d^8*f^2 + 288*C^3*a^5*b*c^10*d^6*f^2 + 160*C^3*a^5*b*c^12*d^4*f^2 + 32*C^3*a^5*b*c^14*d^2*f^2 + 192*C^3*a^2*b^4*c^3*d^13*f^2 + 480*C^3*a^2*b^4*c^5*d^11*f^2 + 640*C^3*a^2*b^4*c^7*d^9*f^2 + 480*C^3*a^2*b^4*c^9*d^7*f^2 + 192*C^3*a^2*b^4*c^11*d^5*f^2 + 32*C^3*a^2*b^4*c^13*d^3*f^2 - 320*C^3*a^3*b^3*c^2*d^14*f^2 - 576*C^3*a^3*b^3*c^4*d^12*f^2 - 320*C^3*a^3*b^3*c^6*d^10*f^2 + 320*C^3*a^3*b^3*c^8*d^8*f^2 + 576*C^3*a^3*b^3*c^10*d^6*f^2 + 320*C^3*a^3*b^3*c^12*d^4*f^2 + 64*C^3*a^3*b^3*c^14*d^2*f^2 - 192*C^3*a^4*b^2*c^3*d^13*f^2 - 480*C^3*a^4*b^2*c^5*d^11*f^2 - 640*C^3*a^4*b^2*c^7*d^9*f^2 - 480*C^3*a^4*b^2*c^9*d^7*f^2 - 192*C^3*a^4*b^2*c^11*d^5*f^2 - 32*C^3*a^4*b^2*c^13*d^3*f^2))*(-(((8*C^2*a^4*c^5*f^2 + 8*C^2*b^4*c^5*f^2 - 48*C^2*a^2*b^2*c^5*f^2 - 80*C^2*a^4*c^3*d^2*f^2 - 80*C^2*b^4*c^3*d^2*f^2 - 32*C^2*a*b^3*d^5*f^2 + 32*C^2*a^3*b*d^5*f^2 + 40*C^2*a^4*c*d^4*f^2 + 40*C^2*b^4*c*d^4*f^2 - 160*C^2*a*b^3*c^4*d*f^2 + 160*C^2*a^3*b*c^4*d*f^2 + 320*C^2*a*b^3*c^2*d^3*f^2 - 240*C^2*a^2*b^2*c*d^4*f^2 - 320*C^2*a^3*b*c^2*d^3*f^2 + 480*C^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (C^4*a^8 + C^4*b^8 + 4*C^4*a^2*b^6 + 6*C^4*a^4*b^4 + 4*C^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*C^2*a^4*c^5*f^2 + 4*C^2*b^4*c^5*f^2 - 24*C^2*a^2*b^2*c^5*f^2 - 40*C^2*a^4*c^3*d^2*f^2 - 40*C^2*b^4*c^3*d^2*f^2 - 16*C^2*a*b^3*d^5*f^2 + 16*C^2*a^3*b*d^5*f^2 + 20*C^2*a^4*c*d^4*f^2 + 20*C^2*b^4*c*d^4*f^2 - 80*C^2*a*b^3*c^4*d*f^2 + 80*C^2*a^3*b*c^4*d*f^2 + 160*C^2*a*b^3*c^2*d^3*f^2 - 120*C^2*a^2*b^2*c*d^4*f^2 - 160*C^2*a^3*b*c^2*d^3*f^2 + 240*C^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i - atan((((-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 96*B*a^2*c*d^20*f^4 + 96*B*b^2*c*d^20*f^4 - 736*B*a^2*c^3*d^18*f^4 - 2432*B*a^2*c^5*d^16*f^4 - 4480*B*a^2*c^7*d^14*f^4 - 4928*B*a^2*c^9*d^12*f^4 - 3136*B*a^2*c^11*d^10*f^4 - 896*B*a^2*c^13*d^8*f^4 + 128*B*a^2*c^15*d^6*f^4 + 160*B*a^2*c^17*d^4*f^4 + 32*B*a^2*c^19*d^2*f^4 + 736*B*b^2*c^3*d^18*f^4 + 2432*B*b^2*c^5*d^16*f^4 + 4480*B*b^2*c^7*d^14*f^4 + 4928*B*b^2*c^9*d^12*f^4 + 3136*B*b^2*c^11*d^10*f^4 + 896*B*b^2*c^13*d^8*f^4 - 128*B*b^2*c^15*d^6*f^4 - 160*B*b^2*c^17*d^4*f^4 - 32*B*b^2*c^19*d^2*f^4 - 64*B*a*b*d^21*f^4 - 320*B*a*b*c^2*d^19*f^4 - 256*B*a*b*c^4*d^17*f^4 + 1792*B*a*b*c^6*d^15*f^4 + 6272*B*a*b*c^8*d^13*f^4 + 9856*B*a*b*c^10*d^11*f^4 + 8960*B*a*b*c^12*d^9*f^4 + 4864*B*a*b*c^14*d^7*f^4 + 1472*B*a*b*c^16*d^5*f^4 + 192*B*a*b*c^18*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(96*B^2*a^2*b^2*d^18*f^3 - 16*B^2*b^4*d^18*f^3 - 16*B^2*a^4*d^18*f^3 + 320*B^2*a^4*c^4*d^14*f^3 + 1024*B^2*a^4*c^6*d^12*f^3 + 1440*B^2*a^4*c^8*d^10*f^3 + 1024*B^2*a^4*c^10*d^8*f^3 + 320*B^2*a^4*c^12*d^6*f^3 - 16*B^2*a^4*c^16*d^2*f^3 + 320*B^2*b^4*c^4*d^14*f^3 + 1024*B^2*b^4*c^6*d^12*f^3 + 1440*B^2*b^4*c^8*d^10*f^3 + 1024*B^2*b^4*c^10*d^8*f^3 + 320*B^2*b^4*c^12*d^6*f^3 - 16*B^2*b^4*c^16*d^2*f^3 - 256*B^2*a*b^3*c*d^17*f^3 + 256*B^2*a^3*b*c*d^17*f^3 - 1280*B^2*a*b^3*c^3*d^15*f^3 - 2304*B^2*a*b^3*c^5*d^13*f^3 - 1280*B^2*a*b^3*c^7*d^11*f^3 + 1280*B^2*a*b^3*c^9*d^9*f^3 + 2304*B^2*a*b^3*c^11*d^7*f^3 + 1280*B^2*a*b^3*c^13*d^5*f^3 + 256*B^2*a*b^3*c^15*d^3*f^3 + 1280*B^2*a^3*b*c^3*d^15*f^3 + 2304*B^2*a^3*b*c^5*d^13*f^3 + 1280*B^2*a^3*b*c^7*d^11*f^3 - 1280*B^2*a^3*b*c^9*d^9*f^3 - 2304*B^2*a^3*b*c^11*d^7*f^3 - 1280*B^2*a^3*b*c^13*d^5*f^3 - 256*B^2*a^3*b*c^15*d^3*f^3 - 1920*B^2*a^2*b^2*c^4*d^14*f^3 - 6144*B^2*a^2*b^2*c^6*d^12*f^3 - 8640*B^2*a^2*b^2*c^8*d^10*f^3 - 6144*B^2*a^2*b^2*c^10*d^8*f^3 - 1920*B^2*a^2*b^2*c^12*d^6*f^3 + 96*B^2*a^2*b^2*c^16*d^2*f^3))*(-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i - ((-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(96*B*b^2*c*d^20*f^4 - 96*B*a^2*c*d^20*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 736*B*a^2*c^3*d^18*f^4 - 2432*B*a^2*c^5*d^16*f^4 - 4480*B*a^2*c^7*d^14*f^4 - 4928*B*a^2*c^9*d^12*f^4 - 3136*B*a^2*c^11*d^10*f^4 - 896*B*a^2*c^13*d^8*f^4 + 128*B*a^2*c^15*d^6*f^4 + 160*B*a^2*c^17*d^4*f^4 + 32*B*a^2*c^19*d^2*f^4 + 736*B*b^2*c^3*d^18*f^4 + 2432*B*b^2*c^5*d^16*f^4 + 4480*B*b^2*c^7*d^14*f^4 + 4928*B*b^2*c^9*d^12*f^4 + 3136*B*b^2*c^11*d^10*f^4 + 896*B*b^2*c^13*d^8*f^4 - 128*B*b^2*c^15*d^6*f^4 - 160*B*b^2*c^17*d^4*f^4 - 32*B*b^2*c^19*d^2*f^4 - 64*B*a*b*d^21*f^4 - 320*B*a*b*c^2*d^19*f^4 - 256*B*a*b*c^4*d^17*f^4 + 1792*B*a*b*c^6*d^15*f^4 + 6272*B*a*b*c^8*d^13*f^4 + 9856*B*a*b*c^10*d^11*f^4 + 8960*B*a*b*c^12*d^9*f^4 + 4864*B*a*b*c^14*d^7*f^4 + 1472*B*a*b*c^16*d^5*f^4 + 192*B*a*b*c^18*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(96*B^2*a^2*b^2*d^18*f^3 - 16*B^2*b^4*d^18*f^3 - 16*B^2*a^4*d^18*f^3 + 320*B^2*a^4*c^4*d^14*f^3 + 1024*B^2*a^4*c^6*d^12*f^3 + 1440*B^2*a^4*c^8*d^10*f^3 + 1024*B^2*a^4*c^10*d^8*f^3 + 320*B^2*a^4*c^12*d^6*f^3 - 16*B^2*a^4*c^16*d^2*f^3 + 320*B^2*b^4*c^4*d^14*f^3 + 1024*B^2*b^4*c^6*d^12*f^3 + 1440*B^2*b^4*c^8*d^10*f^3 + 1024*B^2*b^4*c^10*d^8*f^3 + 320*B^2*b^4*c^12*d^6*f^3 - 16*B^2*b^4*c^16*d^2*f^3 - 256*B^2*a*b^3*c*d^17*f^3 + 256*B^2*a^3*b*c*d^17*f^3 - 1280*B^2*a*b^3*c^3*d^15*f^3 - 2304*B^2*a*b^3*c^5*d^13*f^3 - 1280*B^2*a*b^3*c^7*d^11*f^3 + 1280*B^2*a*b^3*c^9*d^9*f^3 + 2304*B^2*a*b^3*c^11*d^7*f^3 + 1280*B^2*a*b^3*c^13*d^5*f^3 + 256*B^2*a*b^3*c^15*d^3*f^3 + 1280*B^2*a^3*b*c^3*d^15*f^3 + 2304*B^2*a^3*b*c^5*d^13*f^3 + 1280*B^2*a^3*b*c^7*d^11*f^3 - 1280*B^2*a^3*b*c^9*d^9*f^3 - 2304*B^2*a^3*b*c^11*d^7*f^3 - 1280*B^2*a^3*b*c^13*d^5*f^3 - 256*B^2*a^3*b*c^15*d^3*f^3 - 1920*B^2*a^2*b^2*c^4*d^14*f^3 - 6144*B^2*a^2*b^2*c^6*d^12*f^3 - 8640*B^2*a^2*b^2*c^8*d^10*f^3 - 6144*B^2*a^2*b^2*c^10*d^8*f^3 - 1920*B^2*a^2*b^2*c^12*d^6*f^3 + 96*B^2*a^2*b^2*c^16*d^2*f^3))*(-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/(16*B^3*b^6*d^16*f^2 - ((-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(96*B*b^2*c*d^20*f^4 - 96*B*a^2*c*d^20*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 736*B*a^2*c^3*d^18*f^4 - 2432*B*a^2*c^5*d^16*f^4 - 4480*B*a^2*c^7*d^14*f^4 - 4928*B*a^2*c^9*d^12*f^4 - 3136*B*a^2*c^11*d^10*f^4 - 896*B*a^2*c^13*d^8*f^4 + 128*B*a^2*c^15*d^6*f^4 + 160*B*a^2*c^17*d^4*f^4 + 32*B*a^2*c^19*d^2*f^4 + 736*B*b^2*c^3*d^18*f^4 + 2432*B*b^2*c^5*d^16*f^4 + 4480*B*b^2*c^7*d^14*f^4 + 4928*B*b^2*c^9*d^12*f^4 + 3136*B*b^2*c^11*d^10*f^4 + 896*B*b^2*c^13*d^8*f^4 - 128*B*b^2*c^15*d^6*f^4 - 160*B*b^2*c^17*d^4*f^4 - 32*B*b^2*c^19*d^2*f^4 - 64*B*a*b*d^21*f^4 - 320*B*a*b*c^2*d^19*f^4 - 256*B*a*b*c^4*d^17*f^4 + 1792*B*a*b*c^6*d^15*f^4 + 6272*B*a*b*c^8*d^13*f^4 + 9856*B*a*b*c^10*d^11*f^4 + 8960*B*a*b*c^12*d^9*f^4 + 4864*B*a*b*c^14*d^7*f^4 + 1472*B*a*b*c^16*d^5*f^4 + 192*B*a*b*c^18*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(96*B^2*a^2*b^2*d^18*f^3 - 16*B^2*b^4*d^18*f^3 - 16*B^2*a^4*d^18*f^3 + 320*B^2*a^4*c^4*d^14*f^3 + 1024*B^2*a^4*c^6*d^12*f^3 + 1440*B^2*a^4*c^8*d^10*f^3 + 1024*B^2*a^4*c^10*d^8*f^3 + 320*B^2*a^4*c^12*d^6*f^3 - 16*B^2*a^4*c^16*d^2*f^3 + 320*B^2*b^4*c^4*d^14*f^3 + 1024*B^2*b^4*c^6*d^12*f^3 + 1440*B^2*b^4*c^8*d^10*f^3 + 1024*B^2*b^4*c^10*d^8*f^3 + 320*B^2*b^4*c^12*d^6*f^3 - 16*B^2*b^4*c^16*d^2*f^3 - 256*B^2*a*b^3*c*d^17*f^3 + 256*B^2*a^3*b*c*d^17*f^3 - 1280*B^2*a*b^3*c^3*d^15*f^3 - 2304*B^2*a*b^3*c^5*d^13*f^3 - 1280*B^2*a*b^3*c^7*d^11*f^3 + 1280*B^2*a*b^3*c^9*d^9*f^3 + 2304*B^2*a*b^3*c^11*d^7*f^3 + 1280*B^2*a*b^3*c^13*d^5*f^3 + 256*B^2*a*b^3*c^15*d^3*f^3 + 1280*B^2*a^3*b*c^3*d^15*f^3 + 2304*B^2*a^3*b*c^5*d^13*f^3 + 1280*B^2*a^3*b*c^7*d^11*f^3 - 1280*B^2*a^3*b*c^9*d^9*f^3 - 2304*B^2*a^3*b*c^11*d^7*f^3 - 1280*B^2*a^3*b*c^13*d^5*f^3 - 256*B^2*a^3*b*c^15*d^3*f^3 - 1920*B^2*a^2*b^2*c^4*d^14*f^3 - 6144*B^2*a^2*b^2*c^6*d^12*f^3 - 8640*B^2*a^2*b^2*c^8*d^10*f^3 - 6144*B^2*a^2*b^2*c^10*d^8*f^3 - 1920*B^2*a^2*b^2*c^12*d^6*f^3 + 96*B^2*a^2*b^2*c^16*d^2*f^3))*(-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 16*B^3*a^6*d^16*f^2 - ((-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 96*B*a^2*c*d^20*f^4 + 96*B*b^2*c*d^20*f^4 - 736*B*a^2*c^3*d^18*f^4 - 2432*B*a^2*c^5*d^16*f^4 - 4480*B*a^2*c^7*d^14*f^4 - 4928*B*a^2*c^9*d^12*f^4 - 3136*B*a^2*c^11*d^10*f^4 - 896*B*a^2*c^13*d^8*f^4 + 128*B*a^2*c^15*d^6*f^4 + 160*B*a^2*c^17*d^4*f^4 + 32*B*a^2*c^19*d^2*f^4 + 736*B*b^2*c^3*d^18*f^4 + 2432*B*b^2*c^5*d^16*f^4 + 4480*B*b^2*c^7*d^14*f^4 + 4928*B*b^2*c^9*d^12*f^4 + 3136*B*b^2*c^11*d^10*f^4 + 896*B*b^2*c^13*d^8*f^4 - 128*B*b^2*c^15*d^6*f^4 - 160*B*b^2*c^17*d^4*f^4 - 32*B*b^2*c^19*d^2*f^4 - 64*B*a*b*d^21*f^4 - 320*B*a*b*c^2*d^19*f^4 - 256*B*a*b*c^4*d^17*f^4 + 1792*B*a*b*c^6*d^15*f^4 + 6272*B*a*b*c^8*d^13*f^4 + 9856*B*a*b*c^10*d^11*f^4 + 8960*B*a*b*c^12*d^9*f^4 + 4864*B*a*b*c^14*d^7*f^4 + 1472*B*a*b*c^16*d^5*f^4 + 192*B*a*b*c^18*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(96*B^2*a^2*b^2*d^18*f^3 - 16*B^2*b^4*d^18*f^3 - 16*B^2*a^4*d^18*f^3 + 320*B^2*a^4*c^4*d^14*f^3 + 1024*B^2*a^4*c^6*d^12*f^3 + 1440*B^2*a^4*c^8*d^10*f^3 + 1024*B^2*a^4*c^10*d^8*f^3 + 320*B^2*a^4*c^12*d^6*f^3 - 16*B^2*a^4*c^16*d^2*f^3 + 320*B^2*b^4*c^4*d^14*f^3 + 1024*B^2*b^4*c^6*d^12*f^3 + 1440*B^2*b^4*c^8*d^10*f^3 + 1024*B^2*b^4*c^10*d^8*f^3 + 320*B^2*b^4*c^12*d^6*f^3 - 16*B^2*b^4*c^16*d^2*f^3 - 256*B^2*a*b^3*c*d^17*f^3 + 256*B^2*a^3*b*c*d^17*f^3 - 1280*B^2*a*b^3*c^3*d^15*f^3 - 2304*B^2*a*b^3*c^5*d^13*f^3 - 1280*B^2*a*b^3*c^7*d^11*f^3 + 1280*B^2*a*b^3*c^9*d^9*f^3 + 2304*B^2*a*b^3*c^11*d^7*f^3 + 1280*B^2*a*b^3*c^13*d^5*f^3 + 256*B^2*a*b^3*c^15*d^3*f^3 + 1280*B^2*a^3*b*c^3*d^15*f^3 + 2304*B^2*a^3*b*c^5*d^13*f^3 + 1280*B^2*a^3*b*c^7*d^11*f^3 - 1280*B^2*a^3*b*c^9*d^9*f^3 - 2304*B^2*a^3*b*c^11*d^7*f^3 - 1280*B^2*a^3*b*c^13*d^5*f^3 - 256*B^2*a^3*b*c^15*d^3*f^3 - 1920*B^2*a^2*b^2*c^4*d^14*f^3 - 6144*B^2*a^2*b^2*c^6*d^12*f^3 - 8640*B^2*a^2*b^2*c^8*d^10*f^3 - 6144*B^2*a^2*b^2*c^10*d^8*f^3 - 1920*B^2*a^2*b^2*c^12*d^6*f^3 + 96*B^2*a^2*b^2*c^16*d^2*f^3))*(-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) + 16*B^3*a^2*b^4*d^16*f^2 - 16*B^3*a^4*b^2*d^16*f^2 - 80*B^3*a^6*c^2*d^14*f^2 - 144*B^3*a^6*c^4*d^12*f^2 - 80*B^3*a^6*c^6*d^10*f^2 + 80*B^3*a^6*c^8*d^8*f^2 + 144*B^3*a^6*c^10*d^6*f^2 + 80*B^3*a^6*c^12*d^4*f^2 + 16*B^3*a^6*c^14*d^2*f^2 + 80*B^3*b^6*c^2*d^14*f^2 + 144*B^3*b^6*c^4*d^12*f^2 + 80*B^3*b^6*c^6*d^10*f^2 - 80*B^3*b^6*c^8*d^8*f^2 - 144*B^3*b^6*c^10*d^6*f^2 - 80*B^3*b^6*c^12*d^4*f^2 - 16*B^3*b^6*c^14*d^2*f^2 + 64*B^3*a*b^5*c*d^15*f^2 + 64*B^3*a^5*b*c*d^15*f^2 + 384*B^3*a*b^5*c^3*d^13*f^2 + 960*B^3*a*b^5*c^5*d^11*f^2 + 1280*B^3*a*b^5*c^7*d^9*f^2 + 960*B^3*a*b^5*c^9*d^7*f^2 + 384*B^3*a*b^5*c^11*d^5*f^2 + 64*B^3*a*b^5*c^13*d^3*f^2 + 128*B^3*a^3*b^3*c*d^15*f^2 + 384*B^3*a^5*b*c^3*d^13*f^2 + 960*B^3*a^5*b*c^5*d^11*f^2 + 1280*B^3*a^5*b*c^7*d^9*f^2 + 960*B^3*a^5*b*c^9*d^7*f^2 + 384*B^3*a^5*b*c^11*d^5*f^2 + 64*B^3*a^5*b*c^13*d^3*f^2 + 80*B^3*a^2*b^4*c^2*d^14*f^2 + 144*B^3*a^2*b^4*c^4*d^12*f^2 + 80*B^3*a^2*b^4*c^6*d^10*f^2 - 80*B^3*a^2*b^4*c^8*d^8*f^2 - 144*B^3*a^2*b^4*c^10*d^6*f^2 - 80*B^3*a^2*b^4*c^12*d^4*f^2 - 16*B^3*a^2*b^4*c^14*d^2*f^2 + 768*B^3*a^3*b^3*c^3*d^13*f^2 + 1920*B^3*a^3*b^3*c^5*d^11*f^2 + 2560*B^3*a^3*b^3*c^7*d^9*f^2 + 1920*B^3*a^3*b^3*c^9*d^7*f^2 + 768*B^3*a^3*b^3*c^11*d^5*f^2 + 128*B^3*a^3*b^3*c^13*d^3*f^2 - 80*B^3*a^4*b^2*c^2*d^14*f^2 - 144*B^3*a^4*b^2*c^4*d^12*f^2 - 80*B^3*a^4*b^2*c^6*d^10*f^2 + 80*B^3*a^4*b^2*c^8*d^8*f^2 + 144*B^3*a^4*b^2*c^10*d^6*f^2 + 80*B^3*a^4*b^2*c^12*d^4*f^2 + 16*B^3*a^4*b^2*c^14*d^2*f^2))*(-(((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - 4*B^2*a^4*c^5*f^2 - 4*B^2*b^4*c^5*f^2 + 24*B^2*a^2*b^2*c^5*f^2 + 40*B^2*a^4*c^3*d^2*f^2 + 40*B^2*b^4*c^3*d^2*f^2 + 16*B^2*a*b^3*d^5*f^2 - 16*B^2*a^3*b*d^5*f^2 - 20*B^2*a^4*c*d^4*f^2 - 20*B^2*b^4*c*d^4*f^2 + 80*B^2*a*b^3*c^4*d*f^2 - 80*B^2*a^3*b*c^4*d*f^2 - 160*B^2*a*b^3*c^2*d^3*f^2 + 120*B^2*a^2*b^2*c*d^4*f^2 + 160*B^2*a^3*b*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i - atan(((((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 96*B*a^2*c*d^20*f^4 + 96*B*b^2*c*d^20*f^4 - 736*B*a^2*c^3*d^18*f^4 - 2432*B*a^2*c^5*d^16*f^4 - 4480*B*a^2*c^7*d^14*f^4 - 4928*B*a^2*c^9*d^12*f^4 - 3136*B*a^2*c^11*d^10*f^4 - 896*B*a^2*c^13*d^8*f^4 + 128*B*a^2*c^15*d^6*f^4 + 160*B*a^2*c^17*d^4*f^4 + 32*B*a^2*c^19*d^2*f^4 + 736*B*b^2*c^3*d^18*f^4 + 2432*B*b^2*c^5*d^16*f^4 + 4480*B*b^2*c^7*d^14*f^4 + 4928*B*b^2*c^9*d^12*f^4 + 3136*B*b^2*c^11*d^10*f^4 + 896*B*b^2*c^13*d^8*f^4 - 128*B*b^2*c^15*d^6*f^4 - 160*B*b^2*c^17*d^4*f^4 - 32*B*b^2*c^19*d^2*f^4 - 64*B*a*b*d^21*f^4 - 320*B*a*b*c^2*d^19*f^4 - 256*B*a*b*c^4*d^17*f^4 + 1792*B*a*b*c^6*d^15*f^4 + 6272*B*a*b*c^8*d^13*f^4 + 9856*B*a*b*c^10*d^11*f^4 + 8960*B*a*b*c^12*d^9*f^4 + 4864*B*a*b*c^14*d^7*f^4 + 1472*B*a*b*c^16*d^5*f^4 + 192*B*a*b*c^18*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(96*B^2*a^2*b^2*d^18*f^3 - 16*B^2*b^4*d^18*f^3 - 16*B^2*a^4*d^18*f^3 + 320*B^2*a^4*c^4*d^14*f^3 + 1024*B^2*a^4*c^6*d^12*f^3 + 1440*B^2*a^4*c^8*d^10*f^3 + 1024*B^2*a^4*c^10*d^8*f^3 + 320*B^2*a^4*c^12*d^6*f^3 - 16*B^2*a^4*c^16*d^2*f^3 + 320*B^2*b^4*c^4*d^14*f^3 + 1024*B^2*b^4*c^6*d^12*f^3 + 1440*B^2*b^4*c^8*d^10*f^3 + 1024*B^2*b^4*c^10*d^8*f^3 + 320*B^2*b^4*c^12*d^6*f^3 - 16*B^2*b^4*c^16*d^2*f^3 - 256*B^2*a*b^3*c*d^17*f^3 + 256*B^2*a^3*b*c*d^17*f^3 - 1280*B^2*a*b^3*c^3*d^15*f^3 - 2304*B^2*a*b^3*c^5*d^13*f^3 - 1280*B^2*a*b^3*c^7*d^11*f^3 + 1280*B^2*a*b^3*c^9*d^9*f^3 + 2304*B^2*a*b^3*c^11*d^7*f^3 + 1280*B^2*a*b^3*c^13*d^5*f^3 + 256*B^2*a*b^3*c^15*d^3*f^3 + 1280*B^2*a^3*b*c^3*d^15*f^3 + 2304*B^2*a^3*b*c^5*d^13*f^3 + 1280*B^2*a^3*b*c^7*d^11*f^3 - 1280*B^2*a^3*b*c^9*d^9*f^3 - 2304*B^2*a^3*b*c^11*d^7*f^3 - 1280*B^2*a^3*b*c^13*d^5*f^3 - 256*B^2*a^3*b*c^15*d^3*f^3 - 1920*B^2*a^2*b^2*c^4*d^14*f^3 - 6144*B^2*a^2*b^2*c^6*d^12*f^3 - 8640*B^2*a^2*b^2*c^8*d^10*f^3 - 6144*B^2*a^2*b^2*c^10*d^8*f^3 - 1920*B^2*a^2*b^2*c^12*d^6*f^3 + 96*B^2*a^2*b^2*c^16*d^2*f^3))*((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i - (((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(96*B*b^2*c*d^20*f^4 - 96*B*a^2*c*d^20*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 736*B*a^2*c^3*d^18*f^4 - 2432*B*a^2*c^5*d^16*f^4 - 4480*B*a^2*c^7*d^14*f^4 - 4928*B*a^2*c^9*d^12*f^4 - 3136*B*a^2*c^11*d^10*f^4 - 896*B*a^2*c^13*d^8*f^4 + 128*B*a^2*c^15*d^6*f^4 + 160*B*a^2*c^17*d^4*f^4 + 32*B*a^2*c^19*d^2*f^4 + 736*B*b^2*c^3*d^18*f^4 + 2432*B*b^2*c^5*d^16*f^4 + 4480*B*b^2*c^7*d^14*f^4 + 4928*B*b^2*c^9*d^12*f^4 + 3136*B*b^2*c^11*d^10*f^4 + 896*B*b^2*c^13*d^8*f^4 - 128*B*b^2*c^15*d^6*f^4 - 160*B*b^2*c^17*d^4*f^4 - 32*B*b^2*c^19*d^2*f^4 - 64*B*a*b*d^21*f^4 - 320*B*a*b*c^2*d^19*f^4 - 256*B*a*b*c^4*d^17*f^4 + 1792*B*a*b*c^6*d^15*f^4 + 6272*B*a*b*c^8*d^13*f^4 + 9856*B*a*b*c^10*d^11*f^4 + 8960*B*a*b*c^12*d^9*f^4 + 4864*B*a*b*c^14*d^7*f^4 + 1472*B*a*b*c^16*d^5*f^4 + 192*B*a*b*c^18*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(96*B^2*a^2*b^2*d^18*f^3 - 16*B^2*b^4*d^18*f^3 - 16*B^2*a^4*d^18*f^3 + 320*B^2*a^4*c^4*d^14*f^3 + 1024*B^2*a^4*c^6*d^12*f^3 + 1440*B^2*a^4*c^8*d^10*f^3 + 1024*B^2*a^4*c^10*d^8*f^3 + 320*B^2*a^4*c^12*d^6*f^3 - 16*B^2*a^4*c^16*d^2*f^3 + 320*B^2*b^4*c^4*d^14*f^3 + 1024*B^2*b^4*c^6*d^12*f^3 + 1440*B^2*b^4*c^8*d^10*f^3 + 1024*B^2*b^4*c^10*d^8*f^3 + 320*B^2*b^4*c^12*d^6*f^3 - 16*B^2*b^4*c^16*d^2*f^3 - 256*B^2*a*b^3*c*d^17*f^3 + 256*B^2*a^3*b*c*d^17*f^3 - 1280*B^2*a*b^3*c^3*d^15*f^3 - 2304*B^2*a*b^3*c^5*d^13*f^3 - 1280*B^2*a*b^3*c^7*d^11*f^3 + 1280*B^2*a*b^3*c^9*d^9*f^3 + 2304*B^2*a*b^3*c^11*d^7*f^3 + 1280*B^2*a*b^3*c^13*d^5*f^3 + 256*B^2*a*b^3*c^15*d^3*f^3 + 1280*B^2*a^3*b*c^3*d^15*f^3 + 2304*B^2*a^3*b*c^5*d^13*f^3 + 1280*B^2*a^3*b*c^7*d^11*f^3 - 1280*B^2*a^3*b*c^9*d^9*f^3 - 2304*B^2*a^3*b*c^11*d^7*f^3 - 1280*B^2*a^3*b*c^13*d^5*f^3 - 256*B^2*a^3*b*c^15*d^3*f^3 - 1920*B^2*a^2*b^2*c^4*d^14*f^3 - 6144*B^2*a^2*b^2*c^6*d^12*f^3 - 8640*B^2*a^2*b^2*c^8*d^10*f^3 - 6144*B^2*a^2*b^2*c^10*d^8*f^3 - 1920*B^2*a^2*b^2*c^12*d^6*f^3 + 96*B^2*a^2*b^2*c^16*d^2*f^3))*((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/(16*B^3*b^6*d^16*f^2 - (((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(96*B*b^2*c*d^20*f^4 - 96*B*a^2*c*d^20*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 736*B*a^2*c^3*d^18*f^4 - 2432*B*a^2*c^5*d^16*f^4 - 4480*B*a^2*c^7*d^14*f^4 - 4928*B*a^2*c^9*d^12*f^4 - 3136*B*a^2*c^11*d^10*f^4 - 896*B*a^2*c^13*d^8*f^4 + 128*B*a^2*c^15*d^6*f^4 + 160*B*a^2*c^17*d^4*f^4 + 32*B*a^2*c^19*d^2*f^4 + 736*B*b^2*c^3*d^18*f^4 + 2432*B*b^2*c^5*d^16*f^4 + 4480*B*b^2*c^7*d^14*f^4 + 4928*B*b^2*c^9*d^12*f^4 + 3136*B*b^2*c^11*d^10*f^4 + 896*B*b^2*c^13*d^8*f^4 - 128*B*b^2*c^15*d^6*f^4 - 160*B*b^2*c^17*d^4*f^4 - 32*B*b^2*c^19*d^2*f^4 - 64*B*a*b*d^21*f^4 - 320*B*a*b*c^2*d^19*f^4 - 256*B*a*b*c^4*d^17*f^4 + 1792*B*a*b*c^6*d^15*f^4 + 6272*B*a*b*c^8*d^13*f^4 + 9856*B*a*b*c^10*d^11*f^4 + 8960*B*a*b*c^12*d^9*f^4 + 4864*B*a*b*c^14*d^7*f^4 + 1472*B*a*b*c^16*d^5*f^4 + 192*B*a*b*c^18*d^3*f^4) - (c + d*tan(e + f*x))^(1/2)*(96*B^2*a^2*b^2*d^18*f^3 - 16*B^2*b^4*d^18*f^3 - 16*B^2*a^4*d^18*f^3 + 320*B^2*a^4*c^4*d^14*f^3 + 1024*B^2*a^4*c^6*d^12*f^3 + 1440*B^2*a^4*c^8*d^10*f^3 + 1024*B^2*a^4*c^10*d^8*f^3 + 320*B^2*a^4*c^12*d^6*f^3 - 16*B^2*a^4*c^16*d^2*f^3 + 320*B^2*b^4*c^4*d^14*f^3 + 1024*B^2*b^4*c^6*d^12*f^3 + 1440*B^2*b^4*c^8*d^10*f^3 + 1024*B^2*b^4*c^10*d^8*f^3 + 320*B^2*b^4*c^12*d^6*f^3 - 16*B^2*b^4*c^16*d^2*f^3 - 256*B^2*a*b^3*c*d^17*f^3 + 256*B^2*a^3*b*c*d^17*f^3 - 1280*B^2*a*b^3*c^3*d^15*f^3 - 2304*B^2*a*b^3*c^5*d^13*f^3 - 1280*B^2*a*b^3*c^7*d^11*f^3 + 1280*B^2*a*b^3*c^9*d^9*f^3 + 2304*B^2*a*b^3*c^11*d^7*f^3 + 1280*B^2*a*b^3*c^13*d^5*f^3 + 256*B^2*a*b^3*c^15*d^3*f^3 + 1280*B^2*a^3*b*c^3*d^15*f^3 + 2304*B^2*a^3*b*c^5*d^13*f^3 + 1280*B^2*a^3*b*c^7*d^11*f^3 - 1280*B^2*a^3*b*c^9*d^9*f^3 - 2304*B^2*a^3*b*c^11*d^7*f^3 - 1280*B^2*a^3*b*c^13*d^5*f^3 - 256*B^2*a^3*b*c^15*d^3*f^3 - 1920*B^2*a^2*b^2*c^4*d^14*f^3 - 6144*B^2*a^2*b^2*c^6*d^12*f^3 - 8640*B^2*a^2*b^2*c^8*d^10*f^3 - 6144*B^2*a^2*b^2*c^10*d^8*f^3 - 1920*B^2*a^2*b^2*c^12*d^6*f^3 + 96*B^2*a^2*b^2*c^16*d^2*f^3))*((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 16*B^3*a^6*d^16*f^2 - (((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 96*B*a^2*c*d^20*f^4 + 96*B*b^2*c*d^20*f^4 - 736*B*a^2*c^3*d^18*f^4 - 2432*B*a^2*c^5*d^16*f^4 - 4480*B*a^2*c^7*d^14*f^4 - 4928*B*a^2*c^9*d^12*f^4 - 3136*B*a^2*c^11*d^10*f^4 - 896*B*a^2*c^13*d^8*f^4 + 128*B*a^2*c^15*d^6*f^4 + 160*B*a^2*c^17*d^4*f^4 + 32*B*a^2*c^19*d^2*f^4 + 736*B*b^2*c^3*d^18*f^4 + 2432*B*b^2*c^5*d^16*f^4 + 4480*B*b^2*c^7*d^14*f^4 + 4928*B*b^2*c^9*d^12*f^4 + 3136*B*b^2*c^11*d^10*f^4 + 896*B*b^2*c^13*d^8*f^4 - 128*B*b^2*c^15*d^6*f^4 - 160*B*b^2*c^17*d^4*f^4 - 32*B*b^2*c^19*d^2*f^4 - 64*B*a*b*d^21*f^4 - 320*B*a*b*c^2*d^19*f^4 - 256*B*a*b*c^4*d^17*f^4 + 1792*B*a*b*c^6*d^15*f^4 + 6272*B*a*b*c^8*d^13*f^4 + 9856*B*a*b*c^10*d^11*f^4 + 8960*B*a*b*c^12*d^9*f^4 + 4864*B*a*b*c^14*d^7*f^4 + 1472*B*a*b*c^16*d^5*f^4 + 192*B*a*b*c^18*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(96*B^2*a^2*b^2*d^18*f^3 - 16*B^2*b^4*d^18*f^3 - 16*B^2*a^4*d^18*f^3 + 320*B^2*a^4*c^4*d^14*f^3 + 1024*B^2*a^4*c^6*d^12*f^3 + 1440*B^2*a^4*c^8*d^10*f^3 + 1024*B^2*a^4*c^10*d^8*f^3 + 320*B^2*a^4*c^12*d^6*f^3 - 16*B^2*a^4*c^16*d^2*f^3 + 320*B^2*b^4*c^4*d^14*f^3 + 1024*B^2*b^4*c^6*d^12*f^3 + 1440*B^2*b^4*c^8*d^10*f^3 + 1024*B^2*b^4*c^10*d^8*f^3 + 320*B^2*b^4*c^12*d^6*f^3 - 16*B^2*b^4*c^16*d^2*f^3 - 256*B^2*a*b^3*c*d^17*f^3 + 256*B^2*a^3*b*c*d^17*f^3 - 1280*B^2*a*b^3*c^3*d^15*f^3 - 2304*B^2*a*b^3*c^5*d^13*f^3 - 1280*B^2*a*b^3*c^7*d^11*f^3 + 1280*B^2*a*b^3*c^9*d^9*f^3 + 2304*B^2*a*b^3*c^11*d^7*f^3 + 1280*B^2*a*b^3*c^13*d^5*f^3 + 256*B^2*a*b^3*c^15*d^3*f^3 + 1280*B^2*a^3*b*c^3*d^15*f^3 + 2304*B^2*a^3*b*c^5*d^13*f^3 + 1280*B^2*a^3*b*c^7*d^11*f^3 - 1280*B^2*a^3*b*c^9*d^9*f^3 - 2304*B^2*a^3*b*c^11*d^7*f^3 - 1280*B^2*a^3*b*c^13*d^5*f^3 - 256*B^2*a^3*b*c^15*d^3*f^3 - 1920*B^2*a^2*b^2*c^4*d^14*f^3 - 6144*B^2*a^2*b^2*c^6*d^12*f^3 - 8640*B^2*a^2*b^2*c^8*d^10*f^3 - 6144*B^2*a^2*b^2*c^10*d^8*f^3 - 1920*B^2*a^2*b^2*c^12*d^6*f^3 + 96*B^2*a^2*b^2*c^16*d^2*f^3))*((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) + 16*B^3*a^2*b^4*d^16*f^2 - 16*B^3*a^4*b^2*d^16*f^2 - 80*B^3*a^6*c^2*d^14*f^2 - 144*B^3*a^6*c^4*d^12*f^2 - 80*B^3*a^6*c^6*d^10*f^2 + 80*B^3*a^6*c^8*d^8*f^2 + 144*B^3*a^6*c^10*d^6*f^2 + 80*B^3*a^6*c^12*d^4*f^2 + 16*B^3*a^6*c^14*d^2*f^2 + 80*B^3*b^6*c^2*d^14*f^2 + 144*B^3*b^6*c^4*d^12*f^2 + 80*B^3*b^6*c^6*d^10*f^2 - 80*B^3*b^6*c^8*d^8*f^2 - 144*B^3*b^6*c^10*d^6*f^2 - 80*B^3*b^6*c^12*d^4*f^2 - 16*B^3*b^6*c^14*d^2*f^2 + 64*B^3*a*b^5*c*d^15*f^2 + 64*B^3*a^5*b*c*d^15*f^2 + 384*B^3*a*b^5*c^3*d^13*f^2 + 960*B^3*a*b^5*c^5*d^11*f^2 + 1280*B^3*a*b^5*c^7*d^9*f^2 + 960*B^3*a*b^5*c^9*d^7*f^2 + 384*B^3*a*b^5*c^11*d^5*f^2 + 64*B^3*a*b^5*c^13*d^3*f^2 + 128*B^3*a^3*b^3*c*d^15*f^2 + 384*B^3*a^5*b*c^3*d^13*f^2 + 960*B^3*a^5*b*c^5*d^11*f^2 + 1280*B^3*a^5*b*c^7*d^9*f^2 + 960*B^3*a^5*b*c^9*d^7*f^2 + 384*B^3*a^5*b*c^11*d^5*f^2 + 64*B^3*a^5*b*c^13*d^3*f^2 + 80*B^3*a^2*b^4*c^2*d^14*f^2 + 144*B^3*a^2*b^4*c^4*d^12*f^2 + 80*B^3*a^2*b^4*c^6*d^10*f^2 - 80*B^3*a^2*b^4*c^8*d^8*f^2 - 144*B^3*a^2*b^4*c^10*d^6*f^2 - 80*B^3*a^2*b^4*c^12*d^4*f^2 - 16*B^3*a^2*b^4*c^14*d^2*f^2 + 768*B^3*a^3*b^3*c^3*d^13*f^2 + 1920*B^3*a^3*b^3*c^5*d^11*f^2 + 2560*B^3*a^3*b^3*c^7*d^9*f^2 + 1920*B^3*a^3*b^3*c^9*d^7*f^2 + 768*B^3*a^3*b^3*c^11*d^5*f^2 + 128*B^3*a^3*b^3*c^13*d^3*f^2 - 80*B^3*a^4*b^2*c^2*d^14*f^2 - 144*B^3*a^4*b^2*c^4*d^12*f^2 - 80*B^3*a^4*b^2*c^6*d^10*f^2 + 80*B^3*a^4*b^2*c^8*d^8*f^2 + 144*B^3*a^4*b^2*c^10*d^6*f^2 + 80*B^3*a^4*b^2*c^12*d^4*f^2 + 16*B^3*a^4*b^2*c^14*d^2*f^2))*((((8*B^2*a^4*c^5*f^2 + 8*B^2*b^4*c^5*f^2 - 48*B^2*a^2*b^2*c^5*f^2 - 80*B^2*a^4*c^3*d^2*f^2 - 80*B^2*b^4*c^3*d^2*f^2 - 32*B^2*a*b^3*d^5*f^2 + 32*B^2*a^3*b*d^5*f^2 + 40*B^2*a^4*c*d^4*f^2 + 40*B^2*b^4*c*d^4*f^2 - 160*B^2*a*b^3*c^4*d*f^2 + 160*B^2*a^3*b*c^4*d*f^2 + 320*B^2*a*b^3*c^2*d^3*f^2 - 240*B^2*a^2*b^2*c*d^4*f^2 - 320*B^2*a^3*b*c^2*d^3*f^2 + 480*B^2*a^2*b^2*c^3*d^2*f^2)^2/4 - (B^4*a^8 + B^4*b^8 + 4*B^4*a^2*b^6 + 6*B^4*a^4*b^4 + 4*B^4*a^6*b^2)*(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 4*B^2*a^4*c^5*f^2 + 4*B^2*b^4*c^5*f^2 - 24*B^2*a^2*b^2*c^5*f^2 - 40*B^2*a^4*c^3*d^2*f^2 - 40*B^2*b^4*c^3*d^2*f^2 - 16*B^2*a*b^3*d^5*f^2 + 16*B^2*a^3*b*d^5*f^2 + 20*B^2*a^4*c*d^4*f^2 + 20*B^2*b^4*c*d^4*f^2 - 80*B^2*a*b^3*c^4*d*f^2 + 80*B^2*a^3*b*c^4*d*f^2 + 160*B^2*a*b^3*c^2*d^3*f^2 - 120*B^2*a^2*b^2*c*d^4*f^2 - 160*B^2*a^3*b*c^2*d^3*f^2 + 240*B^2*a^2*b^2*c^3*d^2*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i - ((2*(A*a^2*d^2 + A*b^2*c^2 - 2*A*a*b*c*d))/(3*(c^2 + d^2)) - (4*d*(c + d*tan(e + f*x))*(A*a*b*c^2 - A*a*b*d^2 - A*a^2*c*d + A*b^2*c*d))/(c^2 + d^2)^2)/(d*f*(c + d*tan(e + f*x))^(3/2)) - ((2*(C*b^2*c^4 + C*a^2*c^2*d^2 - 2*C*a*b*c^3*d))/(3*(c^2 + d^2)) - (4*(c + d*tan(e + f*x))*(C*b^2*c^5 + C*a^2*c*d^4 + 2*C*b^2*c^3*d^2 - C*a*b*c^4*d - 3*C*a*b*c^2*d^3))/(c^2 + d^2)^2)/(d^3*f*(c + d*tan(e + f*x))^(3/2)) + ((2*(B*b^2*c^3 + B*a^2*c*d^2 - 2*B*a*b*c^2*d))/(3*(c^2 + d^2)) - (2*(c + d*tan(e + f*x))*(B*a^2*d^4 + B*b^2*c^4 - B*a^2*c^2*d^2 + 3*B*b^2*c^2*d^2 - 4*B*a*b*c*d^3))/(c^2 + d^2)^2)/(d^2*f*(c + d*tan(e + f*x))^(3/2)) + (2*C*b^2*(c + d*tan(e + f*x))^(1/2))/(d^3*f)","B"
124,1,64641,273,88.469016,"\text{Not used}","int(((a + b*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(5/2),x)","-\mathrm{atan}\left(-\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,b^2\,c^{16}\,d^2\,f^3-320\,A^2\,b^2\,c^{12}\,d^6\,f^3-1024\,A^2\,b^2\,c^{10}\,d^8\,f^3-1440\,A^2\,b^2\,c^8\,d^{10}\,f^3-1024\,A^2\,b^2\,c^6\,d^{12}\,f^3-320\,A^2\,b^2\,c^4\,d^{14}\,f^3+16\,A^2\,b^2\,d^{18}\,f^3+128\,A\,B\,b^2\,c^{15}\,d^3\,f^3+640\,A\,B\,b^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,b^2\,c^{11}\,d^7\,f^3+640\,A\,B\,b^2\,c^9\,d^9\,f^3-640\,A\,B\,b^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,b^2\,c^5\,d^{13}\,f^3-640\,A\,B\,b^2\,c^3\,d^{15}\,f^3-128\,A\,B\,b^2\,c\,d^{17}\,f^3-32\,A\,C\,b^2\,c^{16}\,d^2\,f^3+640\,A\,C\,b^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,b^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,b^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,b^2\,c^6\,d^{12}\,f^3+640\,A\,C\,b^2\,c^4\,d^{14}\,f^3-32\,A\,C\,b^2\,d^{18}\,f^3-16\,B^2\,b^2\,c^{16}\,d^2\,f^3+320\,B^2\,b^2\,c^{12}\,d^6\,f^3+1024\,B^2\,b^2\,c^{10}\,d^8\,f^3+1440\,B^2\,b^2\,c^8\,d^{10}\,f^3+1024\,B^2\,b^2\,c^6\,d^{12}\,f^3+320\,B^2\,b^2\,c^4\,d^{14}\,f^3-16\,B^2\,b^2\,d^{18}\,f^3-128\,B\,C\,b^2\,c^{15}\,d^3\,f^3-640\,B\,C\,b^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,b^2\,c^{11}\,d^7\,f^3-640\,B\,C\,b^2\,c^9\,d^9\,f^3+640\,B\,C\,b^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,b^2\,c^5\,d^{13}\,f^3+640\,B\,C\,b^2\,c^3\,d^{15}\,f^3+128\,B\,C\,b^2\,c\,d^{17}\,f^3+16\,C^2\,b^2\,c^{16}\,d^2\,f^3-320\,C^2\,b^2\,c^{12}\,d^6\,f^3-1024\,C^2\,b^2\,c^{10}\,d^8\,f^3-1440\,C^2\,b^2\,c^8\,d^{10}\,f^3-1024\,C^2\,b^2\,c^6\,d^{12}\,f^3-320\,C^2\,b^2\,c^4\,d^{14}\,f^3+16\,C^2\,b^2\,d^{18}\,f^3\right)+\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(128\,A\,b\,c^{15}\,d^6\,f^4-32\,B\,b\,d^{21}\,f^4-736\,A\,b\,c^3\,d^{18}\,f^4-2432\,A\,b\,c^5\,d^{16}\,f^4-4480\,A\,b\,c^7\,d^{14}\,f^4-4928\,A\,b\,c^9\,d^{12}\,f^4-3136\,A\,b\,c^{11}\,d^{10}\,f^4-896\,A\,b\,c^{13}\,d^8\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)+160\,A\,b\,c^{17}\,d^4\,f^4+32\,A\,b\,c^{19}\,d^2\,f^4-160\,B\,b\,c^2\,d^{19}\,f^4-128\,B\,b\,c^4\,d^{17}\,f^4+896\,B\,b\,c^6\,d^{15}\,f^4+3136\,B\,b\,c^8\,d^{13}\,f^4+4928\,B\,b\,c^{10}\,d^{11}\,f^4+4480\,B\,b\,c^{12}\,d^9\,f^4+2432\,B\,b\,c^{14}\,d^7\,f^4+736\,B\,b\,c^{16}\,d^5\,f^4+96\,B\,b\,c^{18}\,d^3\,f^4+736\,C\,b\,c^3\,d^{18}\,f^4+2432\,C\,b\,c^5\,d^{16}\,f^4+4480\,C\,b\,c^7\,d^{14}\,f^4+4928\,C\,b\,c^9\,d^{12}\,f^4+3136\,C\,b\,c^{11}\,d^{10}\,f^4+896\,C\,b\,c^{13}\,d^8\,f^4-128\,C\,b\,c^{15}\,d^6\,f^4-160\,C\,b\,c^{17}\,d^4\,f^4-32\,C\,b\,c^{19}\,d^2\,f^4-96\,A\,b\,c\,d^{20}\,f^4+96\,C\,b\,c\,d^{20}\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}+\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,b^2\,c^{16}\,d^2\,f^3-320\,A^2\,b^2\,c^{12}\,d^6\,f^3-1024\,A^2\,b^2\,c^{10}\,d^8\,f^3-1440\,A^2\,b^2\,c^8\,d^{10}\,f^3-1024\,A^2\,b^2\,c^6\,d^{12}\,f^3-320\,A^2\,b^2\,c^4\,d^{14}\,f^3+16\,A^2\,b^2\,d^{18}\,f^3+128\,A\,B\,b^2\,c^{15}\,d^3\,f^3+640\,A\,B\,b^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,b^2\,c^{11}\,d^7\,f^3+640\,A\,B\,b^2\,c^9\,d^9\,f^3-640\,A\,B\,b^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,b^2\,c^5\,d^{13}\,f^3-640\,A\,B\,b^2\,c^3\,d^{15}\,f^3-128\,A\,B\,b^2\,c\,d^{17}\,f^3-32\,A\,C\,b^2\,c^{16}\,d^2\,f^3+640\,A\,C\,b^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,b^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,b^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,b^2\,c^6\,d^{12}\,f^3+640\,A\,C\,b^2\,c^4\,d^{14}\,f^3-32\,A\,C\,b^2\,d^{18}\,f^3-16\,B^2\,b^2\,c^{16}\,d^2\,f^3+320\,B^2\,b^2\,c^{12}\,d^6\,f^3+1024\,B^2\,b^2\,c^{10}\,d^8\,f^3+1440\,B^2\,b^2\,c^8\,d^{10}\,f^3+1024\,B^2\,b^2\,c^6\,d^{12}\,f^3+320\,B^2\,b^2\,c^4\,d^{14}\,f^3-16\,B^2\,b^2\,d^{18}\,f^3-128\,B\,C\,b^2\,c^{15}\,d^3\,f^3-640\,B\,C\,b^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,b^2\,c^{11}\,d^7\,f^3-640\,B\,C\,b^2\,c^9\,d^9\,f^3+640\,B\,C\,b^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,b^2\,c^5\,d^{13}\,f^3+640\,B\,C\,b^2\,c^3\,d^{15}\,f^3+128\,B\,C\,b^2\,c\,d^{17}\,f^3+16\,C^2\,b^2\,c^{16}\,d^2\,f^3-320\,C^2\,b^2\,c^{12}\,d^6\,f^3-1024\,C^2\,b^2\,c^{10}\,d^8\,f^3-1440\,C^2\,b^2\,c^8\,d^{10}\,f^3-1024\,C^2\,b^2\,c^6\,d^{12}\,f^3-320\,C^2\,b^2\,c^4\,d^{14}\,f^3+16\,C^2\,b^2\,d^{18}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,B\,b\,d^{21}\,f^4-736\,A\,b\,c^3\,d^{18}\,f^4-2432\,A\,b\,c^5\,d^{16}\,f^4-4480\,A\,b\,c^7\,d^{14}\,f^4-4928\,A\,b\,c^9\,d^{12}\,f^4-3136\,A\,b\,c^{11}\,d^{10}\,f^4-896\,A\,b\,c^{13}\,d^8\,f^4+128\,A\,b\,c^{15}\,d^6\,f^4+160\,A\,b\,c^{17}\,d^4\,f^4+32\,A\,b\,c^{19}\,d^2\,f^4-160\,B\,b\,c^2\,d^{19}\,f^4-128\,B\,b\,c^4\,d^{17}\,f^4+896\,B\,b\,c^6\,d^{15}\,f^4+3136\,B\,b\,c^8\,d^{13}\,f^4+4928\,B\,b\,c^{10}\,d^{11}\,f^4+4480\,B\,b\,c^{12}\,d^9\,f^4+2432\,B\,b\,c^{14}\,d^7\,f^4+736\,B\,b\,c^{16}\,d^5\,f^4+96\,B\,b\,c^{18}\,d^3\,f^4+736\,C\,b\,c^3\,d^{18}\,f^4+2432\,C\,b\,c^5\,d^{16}\,f^4+4480\,C\,b\,c^7\,d^{14}\,f^4+4928\,C\,b\,c^9\,d^{12}\,f^4+3136\,C\,b\,c^{11}\,d^{10}\,f^4+896\,C\,b\,c^{13}\,d^8\,f^4-128\,C\,b\,c^{15}\,d^6\,f^4-160\,C\,b\,c^{17}\,d^4\,f^4-32\,C\,b\,c^{19}\,d^2\,f^4-96\,A\,b\,c\,d^{20}\,f^4+96\,C\,b\,c\,d^{20}\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,b^2\,c^{16}\,d^2\,f^3-320\,A^2\,b^2\,c^{12}\,d^6\,f^3-1024\,A^2\,b^2\,c^{10}\,d^8\,f^3-1440\,A^2\,b^2\,c^8\,d^{10}\,f^3-1024\,A^2\,b^2\,c^6\,d^{12}\,f^3-320\,A^2\,b^2\,c^4\,d^{14}\,f^3+16\,A^2\,b^2\,d^{18}\,f^3+128\,A\,B\,b^2\,c^{15}\,d^3\,f^3+640\,A\,B\,b^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,b^2\,c^{11}\,d^7\,f^3+640\,A\,B\,b^2\,c^9\,d^9\,f^3-640\,A\,B\,b^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,b^2\,c^5\,d^{13}\,f^3-640\,A\,B\,b^2\,c^3\,d^{15}\,f^3-128\,A\,B\,b^2\,c\,d^{17}\,f^3-32\,A\,C\,b^2\,c^{16}\,d^2\,f^3+640\,A\,C\,b^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,b^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,b^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,b^2\,c^6\,d^{12}\,f^3+640\,A\,C\,b^2\,c^4\,d^{14}\,f^3-32\,A\,C\,b^2\,d^{18}\,f^3-16\,B^2\,b^2\,c^{16}\,d^2\,f^3+320\,B^2\,b^2\,c^{12}\,d^6\,f^3+1024\,B^2\,b^2\,c^{10}\,d^8\,f^3+1440\,B^2\,b^2\,c^8\,d^{10}\,f^3+1024\,B^2\,b^2\,c^6\,d^{12}\,f^3+320\,B^2\,b^2\,c^4\,d^{14}\,f^3-16\,B^2\,b^2\,d^{18}\,f^3-128\,B\,C\,b^2\,c^{15}\,d^3\,f^3-640\,B\,C\,b^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,b^2\,c^{11}\,d^7\,f^3-640\,B\,C\,b^2\,c^9\,d^9\,f^3+640\,B\,C\,b^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,b^2\,c^5\,d^{13}\,f^3+640\,B\,C\,b^2\,c^3\,d^{15}\,f^3+128\,B\,C\,b^2\,c\,d^{17}\,f^3+16\,C^2\,b^2\,c^{16}\,d^2\,f^3-320\,C^2\,b^2\,c^{12}\,d^6\,f^3-1024\,C^2\,b^2\,c^{10}\,d^8\,f^3-1440\,C^2\,b^2\,c^8\,d^{10}\,f^3-1024\,C^2\,b^2\,c^6\,d^{12}\,f^3-320\,C^2\,b^2\,c^4\,d^{14}\,f^3+16\,C^2\,b^2\,d^{18}\,f^3\right)-\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,B\,b\,d^{21}\,f^4-736\,A\,b\,c^3\,d^{18}\,f^4-2432\,A\,b\,c^5\,d^{16}\,f^4-4480\,A\,b\,c^7\,d^{14}\,f^4-4928\,A\,b\,c^9\,d^{12}\,f^4-3136\,A\,b\,c^{11}\,d^{10}\,f^4-896\,A\,b\,c^{13}\,d^8\,f^4+128\,A\,b\,c^{15}\,d^6\,f^4+160\,A\,b\,c^{17}\,d^4\,f^4+32\,A\,b\,c^{19}\,d^2\,f^4-160\,B\,b\,c^2\,d^{19}\,f^4-128\,B\,b\,c^4\,d^{17}\,f^4+896\,B\,b\,c^6\,d^{15}\,f^4+3136\,B\,b\,c^8\,d^{13}\,f^4+4928\,B\,b\,c^{10}\,d^{11}\,f^4+4480\,B\,b\,c^{12}\,d^9\,f^4+2432\,B\,b\,c^{14}\,d^7\,f^4+736\,B\,b\,c^{16}\,d^5\,f^4+96\,B\,b\,c^{18}\,d^3\,f^4+736\,C\,b\,c^3\,d^{18}\,f^4+2432\,C\,b\,c^5\,d^{16}\,f^4+4480\,C\,b\,c^7\,d^{14}\,f^4+4928\,C\,b\,c^9\,d^{12}\,f^4+3136\,C\,b\,c^{11}\,d^{10}\,f^4+896\,C\,b\,c^{13}\,d^8\,f^4-128\,C\,b\,c^{15}\,d^6\,f^4-160\,C\,b\,c^{17}\,d^4\,f^4-32\,C\,b\,c^{19}\,d^2\,f^4-96\,A\,b\,c\,d^{20}\,f^4+96\,C\,b\,c\,d^{20}\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,b^2\,c^{16}\,d^2\,f^3-320\,A^2\,b^2\,c^{12}\,d^6\,f^3-1024\,A^2\,b^2\,c^{10}\,d^8\,f^3-1440\,A^2\,b^2\,c^8\,d^{10}\,f^3-1024\,A^2\,b^2\,c^6\,d^{12}\,f^3-320\,A^2\,b^2\,c^4\,d^{14}\,f^3+16\,A^2\,b^2\,d^{18}\,f^3+128\,A\,B\,b^2\,c^{15}\,d^3\,f^3+640\,A\,B\,b^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,b^2\,c^{11}\,d^7\,f^3+640\,A\,B\,b^2\,c^9\,d^9\,f^3-640\,A\,B\,b^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,b^2\,c^5\,d^{13}\,f^3-640\,A\,B\,b^2\,c^3\,d^{15}\,f^3-128\,A\,B\,b^2\,c\,d^{17}\,f^3-32\,A\,C\,b^2\,c^{16}\,d^2\,f^3+640\,A\,C\,b^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,b^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,b^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,b^2\,c^6\,d^{12}\,f^3+640\,A\,C\,b^2\,c^4\,d^{14}\,f^3-32\,A\,C\,b^2\,d^{18}\,f^3-16\,B^2\,b^2\,c^{16}\,d^2\,f^3+320\,B^2\,b^2\,c^{12}\,d^6\,f^3+1024\,B^2\,b^2\,c^{10}\,d^8\,f^3+1440\,B^2\,b^2\,c^8\,d^{10}\,f^3+1024\,B^2\,b^2\,c^6\,d^{12}\,f^3+320\,B^2\,b^2\,c^4\,d^{14}\,f^3-16\,B^2\,b^2\,d^{18}\,f^3-128\,B\,C\,b^2\,c^{15}\,d^3\,f^3-640\,B\,C\,b^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,b^2\,c^{11}\,d^7\,f^3-640\,B\,C\,b^2\,c^9\,d^9\,f^3+640\,B\,C\,b^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,b^2\,c^5\,d^{13}\,f^3+640\,B\,C\,b^2\,c^3\,d^{15}\,f^3+128\,B\,C\,b^2\,c\,d^{17}\,f^3+16\,C^2\,b^2\,c^{16}\,d^2\,f^3-320\,C^2\,b^2\,c^{12}\,d^6\,f^3-1024\,C^2\,b^2\,c^{10}\,d^8\,f^3-1440\,C^2\,b^2\,c^8\,d^{10}\,f^3-1024\,C^2\,b^2\,c^6\,d^{12}\,f^3-320\,C^2\,b^2\,c^4\,d^{14}\,f^3+16\,C^2\,b^2\,d^{18}\,f^3\right)+\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(128\,A\,b\,c^{15}\,d^6\,f^4-32\,B\,b\,d^{21}\,f^4-736\,A\,b\,c^3\,d^{18}\,f^4-2432\,A\,b\,c^5\,d^{16}\,f^4-4480\,A\,b\,c^7\,d^{14}\,f^4-4928\,A\,b\,c^9\,d^{12}\,f^4-3136\,A\,b\,c^{11}\,d^{10}\,f^4-896\,A\,b\,c^{13}\,d^8\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)+160\,A\,b\,c^{17}\,d^4\,f^4+32\,A\,b\,c^{19}\,d^2\,f^4-160\,B\,b\,c^2\,d^{19}\,f^4-128\,B\,b\,c^4\,d^{17}\,f^4+896\,B\,b\,c^6\,d^{15}\,f^4+3136\,B\,b\,c^8\,d^{13}\,f^4+4928\,B\,b\,c^{10}\,d^{11}\,f^4+4480\,B\,b\,c^{12}\,d^9\,f^4+2432\,B\,b\,c^{14}\,d^7\,f^4+736\,B\,b\,c^{16}\,d^5\,f^4+96\,B\,b\,c^{18}\,d^3\,f^4+736\,C\,b\,c^3\,d^{18}\,f^4+2432\,C\,b\,c^5\,d^{16}\,f^4+4480\,C\,b\,c^7\,d^{14}\,f^4+4928\,C\,b\,c^9\,d^{12}\,f^4+3136\,C\,b\,c^{11}\,d^{10}\,f^4+896\,C\,b\,c^{13}\,d^8\,f^4-128\,C\,b\,c^{15}\,d^6\,f^4-160\,C\,b\,c^{17}\,d^4\,f^4-32\,C\,b\,c^{19}\,d^2\,f^4-96\,A\,b\,c\,d^{20}\,f^4+96\,C\,b\,c\,d^{20}\,f^4\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-16\,A^3\,b^3\,d^{16}\,f^2+16\,C^3\,b^3\,d^{16}\,f^2-80\,A^3\,b^3\,c^2\,d^{14}\,f^2-144\,A^3\,b^3\,c^4\,d^{12}\,f^2-80\,A^3\,b^3\,c^6\,d^{10}\,f^2+80\,A^3\,b^3\,c^8\,d^8\,f^2+144\,A^3\,b^3\,c^{10}\,d^6\,f^2+80\,A^3\,b^3\,c^{12}\,d^4\,f^2+16\,A^3\,b^3\,c^{14}\,d^2\,f^2+192\,B^3\,b^3\,c^3\,d^{13}\,f^2+480\,B^3\,b^3\,c^5\,d^{11}\,f^2+640\,B^3\,b^3\,c^7\,d^9\,f^2+480\,B^3\,b^3\,c^9\,d^7\,f^2+192\,B^3\,b^3\,c^{11}\,d^5\,f^2+32\,B^3\,b^3\,c^{13}\,d^3\,f^2+80\,C^3\,b^3\,c^2\,d^{14}\,f^2+144\,C^3\,b^3\,c^4\,d^{12}\,f^2+80\,C^3\,b^3\,c^6\,d^{10}\,f^2-80\,C^3\,b^3\,c^8\,d^8\,f^2-144\,C^3\,b^3\,c^{10}\,d^6\,f^2-80\,C^3\,b^3\,c^{12}\,d^4\,f^2-16\,C^3\,b^3\,c^{14}\,d^2\,f^2-16\,A\,B^2\,b^3\,d^{16}\,f^2-48\,A\,C^2\,b^3\,d^{16}\,f^2+48\,A^2\,C\,b^3\,d^{16}\,f^2+16\,B^2\,C\,b^3\,d^{16}\,f^2+32\,B^3\,b^3\,c\,d^{15}\,f^2-80\,A\,B^2\,b^3\,c^2\,d^{14}\,f^2-144\,A\,B^2\,b^3\,c^4\,d^{12}\,f^2-80\,A\,B^2\,b^3\,c^6\,d^{10}\,f^2+80\,A\,B^2\,b^3\,c^8\,d^8\,f^2+144\,A\,B^2\,b^3\,c^{10}\,d^6\,f^2+80\,A\,B^2\,b^3\,c^{12}\,d^4\,f^2+16\,A\,B^2\,b^3\,c^{14}\,d^2\,f^2+192\,A^2\,B\,b^3\,c^3\,d^{13}\,f^2+480\,A^2\,B\,b^3\,c^5\,d^{11}\,f^2+640\,A^2\,B\,b^3\,c^7\,d^9\,f^2+480\,A^2\,B\,b^3\,c^9\,d^7\,f^2+192\,A^2\,B\,b^3\,c^{11}\,d^5\,f^2+32\,A^2\,B\,b^3\,c^{13}\,d^3\,f^2-240\,A\,C^2\,b^3\,c^2\,d^{14}\,f^2-432\,A\,C^2\,b^3\,c^4\,d^{12}\,f^2-240\,A\,C^2\,b^3\,c^6\,d^{10}\,f^2+240\,A\,C^2\,b^3\,c^8\,d^8\,f^2+432\,A\,C^2\,b^3\,c^{10}\,d^6\,f^2+240\,A\,C^2\,b^3\,c^{12}\,d^4\,f^2+48\,A\,C^2\,b^3\,c^{14}\,d^2\,f^2+240\,A^2\,C\,b^3\,c^2\,d^{14}\,f^2+432\,A^2\,C\,b^3\,c^4\,d^{12}\,f^2+240\,A^2\,C\,b^3\,c^6\,d^{10}\,f^2-240\,A^2\,C\,b^3\,c^8\,d^8\,f^2-432\,A^2\,C\,b^3\,c^{10}\,d^6\,f^2-240\,A^2\,C\,b^3\,c^{12}\,d^4\,f^2-48\,A^2\,C\,b^3\,c^{14}\,d^2\,f^2+192\,B\,C^2\,b^3\,c^3\,d^{13}\,f^2+480\,B\,C^2\,b^3\,c^5\,d^{11}\,f^2+640\,B\,C^2\,b^3\,c^7\,d^9\,f^2+480\,B\,C^2\,b^3\,c^9\,d^7\,f^2+192\,B\,C^2\,b^3\,c^{11}\,d^5\,f^2+32\,B\,C^2\,b^3\,c^{13}\,d^3\,f^2+80\,B^2\,C\,b^3\,c^2\,d^{14}\,f^2+144\,B^2\,C\,b^3\,c^4\,d^{12}\,f^2+80\,B^2\,C\,b^3\,c^6\,d^{10}\,f^2-80\,B^2\,C\,b^3\,c^8\,d^8\,f^2-144\,B^2\,C\,b^3\,c^{10}\,d^6\,f^2-80\,B^2\,C\,b^3\,c^{12}\,d^4\,f^2-16\,B^2\,C\,b^3\,c^{14}\,d^2\,f^2+32\,A^2\,B\,b^3\,c\,d^{15}\,f^2+32\,B\,C^2\,b^3\,c\,d^{15}\,f^2-384\,A\,B\,C\,b^3\,c^3\,d^{13}\,f^2-960\,A\,B\,C\,b^3\,c^5\,d^{11}\,f^2-1280\,A\,B\,C\,b^3\,c^7\,d^9\,f^2-960\,A\,B\,C\,b^3\,c^9\,d^7\,f^2-384\,A\,B\,C\,b^3\,c^{11}\,d^5\,f^2-64\,A\,B\,C\,b^3\,c^{13}\,d^3\,f^2-64\,A\,B\,C\,b^3\,c\,d^{15}\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}-4\,A^2\,b^2\,c^5\,f^2+4\,B^2\,b^2\,c^5\,f^2-4\,C^2\,b^2\,c^5\,f^2+40\,A^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c^3\,d^2\,f^2-8\,A\,B\,b^2\,d^5\,f^2+8\,A\,C\,b^2\,c^5\,f^2+8\,B\,C\,b^2\,d^5\,f^2-20\,A^2\,b^2\,c\,d^4\,f^2+20\,B^2\,b^2\,c\,d^4\,f^2-20\,C^2\,b^2\,c\,d^4\,f^2-40\,A\,B\,b^2\,c^4\,d\,f^2+40\,A\,C\,b^2\,c\,d^4\,f^2+40\,B\,C\,b^2\,c^4\,d\,f^2+80\,A\,B\,b^2\,c^2\,d^3\,f^2-80\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(-\frac{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,b^2\,c^{16}\,d^2\,f^3-320\,A^2\,b^2\,c^{12}\,d^6\,f^3-1024\,A^2\,b^2\,c^{10}\,d^8\,f^3-1440\,A^2\,b^2\,c^8\,d^{10}\,f^3-1024\,A^2\,b^2\,c^6\,d^{12}\,f^3-320\,A^2\,b^2\,c^4\,d^{14}\,f^3+16\,A^2\,b^2\,d^{18}\,f^3+128\,A\,B\,b^2\,c^{15}\,d^3\,f^3+640\,A\,B\,b^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,b^2\,c^{11}\,d^7\,f^3+640\,A\,B\,b^2\,c^9\,d^9\,f^3-640\,A\,B\,b^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,b^2\,c^5\,d^{13}\,f^3-640\,A\,B\,b^2\,c^3\,d^{15}\,f^3-128\,A\,B\,b^2\,c\,d^{17}\,f^3-32\,A\,C\,b^2\,c^{16}\,d^2\,f^3+640\,A\,C\,b^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,b^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,b^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,b^2\,c^6\,d^{12}\,f^3+640\,A\,C\,b^2\,c^4\,d^{14}\,f^3-32\,A\,C\,b^2\,d^{18}\,f^3-16\,B^2\,b^2\,c^{16}\,d^2\,f^3+320\,B^2\,b^2\,c^{12}\,d^6\,f^3+1024\,B^2\,b^2\,c^{10}\,d^8\,f^3+1440\,B^2\,b^2\,c^8\,d^{10}\,f^3+1024\,B^2\,b^2\,c^6\,d^{12}\,f^3+320\,B^2\,b^2\,c^4\,d^{14}\,f^3-16\,B^2\,b^2\,d^{18}\,f^3-128\,B\,C\,b^2\,c^{15}\,d^3\,f^3-640\,B\,C\,b^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,b^2\,c^{11}\,d^7\,f^3-640\,B\,C\,b^2\,c^9\,d^9\,f^3+640\,B\,C\,b^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,b^2\,c^5\,d^{13}\,f^3+640\,B\,C\,b^2\,c^3\,d^{15}\,f^3+128\,B\,C\,b^2\,c\,d^{17}\,f^3+16\,C^2\,b^2\,c^{16}\,d^2\,f^3-320\,C^2\,b^2\,c^{12}\,d^6\,f^3-1024\,C^2\,b^2\,c^{10}\,d^8\,f^3-1440\,C^2\,b^2\,c^8\,d^{10}\,f^3-1024\,C^2\,b^2\,c^6\,d^{12}\,f^3-320\,C^2\,b^2\,c^4\,d^{14}\,f^3+16\,C^2\,b^2\,d^{18}\,f^3\right)+\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(128\,A\,b\,c^{15}\,d^6\,f^4-32\,B\,b\,d^{21}\,f^4-736\,A\,b\,c^3\,d^{18}\,f^4-2432\,A\,b\,c^5\,d^{16}\,f^4-4480\,A\,b\,c^7\,d^{14}\,f^4-4928\,A\,b\,c^9\,d^{12}\,f^4-3136\,A\,b\,c^{11}\,d^{10}\,f^4-896\,A\,b\,c^{13}\,d^8\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)+160\,A\,b\,c^{17}\,d^4\,f^4+32\,A\,b\,c^{19}\,d^2\,f^4-160\,B\,b\,c^2\,d^{19}\,f^4-128\,B\,b\,c^4\,d^{17}\,f^4+896\,B\,b\,c^6\,d^{15}\,f^4+3136\,B\,b\,c^8\,d^{13}\,f^4+4928\,B\,b\,c^{10}\,d^{11}\,f^4+4480\,B\,b\,c^{12}\,d^9\,f^4+2432\,B\,b\,c^{14}\,d^7\,f^4+736\,B\,b\,c^{16}\,d^5\,f^4+96\,B\,b\,c^{18}\,d^3\,f^4+736\,C\,b\,c^3\,d^{18}\,f^4+2432\,C\,b\,c^5\,d^{16}\,f^4+4480\,C\,b\,c^7\,d^{14}\,f^4+4928\,C\,b\,c^9\,d^{12}\,f^4+3136\,C\,b\,c^{11}\,d^{10}\,f^4+896\,C\,b\,c^{13}\,d^8\,f^4-128\,C\,b\,c^{15}\,d^6\,f^4-160\,C\,b\,c^{17}\,d^4\,f^4-32\,C\,b\,c^{19}\,d^2\,f^4-96\,A\,b\,c\,d^{20}\,f^4+96\,C\,b\,c\,d^{20}\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}+\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,b^2\,c^{16}\,d^2\,f^3-320\,A^2\,b^2\,c^{12}\,d^6\,f^3-1024\,A^2\,b^2\,c^{10}\,d^8\,f^3-1440\,A^2\,b^2\,c^8\,d^{10}\,f^3-1024\,A^2\,b^2\,c^6\,d^{12}\,f^3-320\,A^2\,b^2\,c^4\,d^{14}\,f^3+16\,A^2\,b^2\,d^{18}\,f^3+128\,A\,B\,b^2\,c^{15}\,d^3\,f^3+640\,A\,B\,b^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,b^2\,c^{11}\,d^7\,f^3+640\,A\,B\,b^2\,c^9\,d^9\,f^3-640\,A\,B\,b^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,b^2\,c^5\,d^{13}\,f^3-640\,A\,B\,b^2\,c^3\,d^{15}\,f^3-128\,A\,B\,b^2\,c\,d^{17}\,f^3-32\,A\,C\,b^2\,c^{16}\,d^2\,f^3+640\,A\,C\,b^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,b^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,b^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,b^2\,c^6\,d^{12}\,f^3+640\,A\,C\,b^2\,c^4\,d^{14}\,f^3-32\,A\,C\,b^2\,d^{18}\,f^3-16\,B^2\,b^2\,c^{16}\,d^2\,f^3+320\,B^2\,b^2\,c^{12}\,d^6\,f^3+1024\,B^2\,b^2\,c^{10}\,d^8\,f^3+1440\,B^2\,b^2\,c^8\,d^{10}\,f^3+1024\,B^2\,b^2\,c^6\,d^{12}\,f^3+320\,B^2\,b^2\,c^4\,d^{14}\,f^3-16\,B^2\,b^2\,d^{18}\,f^3-128\,B\,C\,b^2\,c^{15}\,d^3\,f^3-640\,B\,C\,b^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,b^2\,c^{11}\,d^7\,f^3-640\,B\,C\,b^2\,c^9\,d^9\,f^3+640\,B\,C\,b^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,b^2\,c^5\,d^{13}\,f^3+640\,B\,C\,b^2\,c^3\,d^{15}\,f^3+128\,B\,C\,b^2\,c\,d^{17}\,f^3+16\,C^2\,b^2\,c^{16}\,d^2\,f^3-320\,C^2\,b^2\,c^{12}\,d^6\,f^3-1024\,C^2\,b^2\,c^{10}\,d^8\,f^3-1440\,C^2\,b^2\,c^8\,d^{10}\,f^3-1024\,C^2\,b^2\,c^6\,d^{12}\,f^3-320\,C^2\,b^2\,c^4\,d^{14}\,f^3+16\,C^2\,b^2\,d^{18}\,f^3\right)-\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,B\,b\,d^{21}\,f^4-736\,A\,b\,c^3\,d^{18}\,f^4-2432\,A\,b\,c^5\,d^{16}\,f^4-4480\,A\,b\,c^7\,d^{14}\,f^4-4928\,A\,b\,c^9\,d^{12}\,f^4-3136\,A\,b\,c^{11}\,d^{10}\,f^4-896\,A\,b\,c^{13}\,d^8\,f^4+128\,A\,b\,c^{15}\,d^6\,f^4+160\,A\,b\,c^{17}\,d^4\,f^4+32\,A\,b\,c^{19}\,d^2\,f^4-160\,B\,b\,c^2\,d^{19}\,f^4-128\,B\,b\,c^4\,d^{17}\,f^4+896\,B\,b\,c^6\,d^{15}\,f^4+3136\,B\,b\,c^8\,d^{13}\,f^4+4928\,B\,b\,c^{10}\,d^{11}\,f^4+4480\,B\,b\,c^{12}\,d^9\,f^4+2432\,B\,b\,c^{14}\,d^7\,f^4+736\,B\,b\,c^{16}\,d^5\,f^4+96\,B\,b\,c^{18}\,d^3\,f^4+736\,C\,b\,c^3\,d^{18}\,f^4+2432\,C\,b\,c^5\,d^{16}\,f^4+4480\,C\,b\,c^7\,d^{14}\,f^4+4928\,C\,b\,c^9\,d^{12}\,f^4+3136\,C\,b\,c^{11}\,d^{10}\,f^4+896\,C\,b\,c^{13}\,d^8\,f^4-128\,C\,b\,c^{15}\,d^6\,f^4-160\,C\,b\,c^{17}\,d^4\,f^4-32\,C\,b\,c^{19}\,d^2\,f^4-96\,A\,b\,c\,d^{20}\,f^4+96\,C\,b\,c\,d^{20}\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,b^2\,c^{16}\,d^2\,f^3-320\,A^2\,b^2\,c^{12}\,d^6\,f^3-1024\,A^2\,b^2\,c^{10}\,d^8\,f^3-1440\,A^2\,b^2\,c^8\,d^{10}\,f^3-1024\,A^2\,b^2\,c^6\,d^{12}\,f^3-320\,A^2\,b^2\,c^4\,d^{14}\,f^3+16\,A^2\,b^2\,d^{18}\,f^3+128\,A\,B\,b^2\,c^{15}\,d^3\,f^3+640\,A\,B\,b^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,b^2\,c^{11}\,d^7\,f^3+640\,A\,B\,b^2\,c^9\,d^9\,f^3-640\,A\,B\,b^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,b^2\,c^5\,d^{13}\,f^3-640\,A\,B\,b^2\,c^3\,d^{15}\,f^3-128\,A\,B\,b^2\,c\,d^{17}\,f^3-32\,A\,C\,b^2\,c^{16}\,d^2\,f^3+640\,A\,C\,b^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,b^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,b^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,b^2\,c^6\,d^{12}\,f^3+640\,A\,C\,b^2\,c^4\,d^{14}\,f^3-32\,A\,C\,b^2\,d^{18}\,f^3-16\,B^2\,b^2\,c^{16}\,d^2\,f^3+320\,B^2\,b^2\,c^{12}\,d^6\,f^3+1024\,B^2\,b^2\,c^{10}\,d^8\,f^3+1440\,B^2\,b^2\,c^8\,d^{10}\,f^3+1024\,B^2\,b^2\,c^6\,d^{12}\,f^3+320\,B^2\,b^2\,c^4\,d^{14}\,f^3-16\,B^2\,b^2\,d^{18}\,f^3-128\,B\,C\,b^2\,c^{15}\,d^3\,f^3-640\,B\,C\,b^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,b^2\,c^{11}\,d^7\,f^3-640\,B\,C\,b^2\,c^9\,d^9\,f^3+640\,B\,C\,b^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,b^2\,c^5\,d^{13}\,f^3+640\,B\,C\,b^2\,c^3\,d^{15}\,f^3+128\,B\,C\,b^2\,c\,d^{17}\,f^3+16\,C^2\,b^2\,c^{16}\,d^2\,f^3-320\,C^2\,b^2\,c^{12}\,d^6\,f^3-1024\,C^2\,b^2\,c^{10}\,d^8\,f^3-1440\,C^2\,b^2\,c^8\,d^{10}\,f^3-1024\,C^2\,b^2\,c^6\,d^{12}\,f^3-320\,C^2\,b^2\,c^4\,d^{14}\,f^3+16\,C^2\,b^2\,d^{18}\,f^3\right)-\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,B\,b\,d^{21}\,f^4-736\,A\,b\,c^3\,d^{18}\,f^4-2432\,A\,b\,c^5\,d^{16}\,f^4-4480\,A\,b\,c^7\,d^{14}\,f^4-4928\,A\,b\,c^9\,d^{12}\,f^4-3136\,A\,b\,c^{11}\,d^{10}\,f^4-896\,A\,b\,c^{13}\,d^8\,f^4+128\,A\,b\,c^{15}\,d^6\,f^4+160\,A\,b\,c^{17}\,d^4\,f^4+32\,A\,b\,c^{19}\,d^2\,f^4-160\,B\,b\,c^2\,d^{19}\,f^4-128\,B\,b\,c^4\,d^{17}\,f^4+896\,B\,b\,c^6\,d^{15}\,f^4+3136\,B\,b\,c^8\,d^{13}\,f^4+4928\,B\,b\,c^{10}\,d^{11}\,f^4+4480\,B\,b\,c^{12}\,d^9\,f^4+2432\,B\,b\,c^{14}\,d^7\,f^4+736\,B\,b\,c^{16}\,d^5\,f^4+96\,B\,b\,c^{18}\,d^3\,f^4+736\,C\,b\,c^3\,d^{18}\,f^4+2432\,C\,b\,c^5\,d^{16}\,f^4+4480\,C\,b\,c^7\,d^{14}\,f^4+4928\,C\,b\,c^9\,d^{12}\,f^4+3136\,C\,b\,c^{11}\,d^{10}\,f^4+896\,C\,b\,c^{13}\,d^8\,f^4-128\,C\,b\,c^{15}\,d^6\,f^4-160\,C\,b\,c^{17}\,d^4\,f^4-32\,C\,b\,c^{19}\,d^2\,f^4-96\,A\,b\,c\,d^{20}\,f^4+96\,C\,b\,c\,d^{20}\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,b^2\,c^{16}\,d^2\,f^3-320\,A^2\,b^2\,c^{12}\,d^6\,f^3-1024\,A^2\,b^2\,c^{10}\,d^8\,f^3-1440\,A^2\,b^2\,c^8\,d^{10}\,f^3-1024\,A^2\,b^2\,c^6\,d^{12}\,f^3-320\,A^2\,b^2\,c^4\,d^{14}\,f^3+16\,A^2\,b^2\,d^{18}\,f^3+128\,A\,B\,b^2\,c^{15}\,d^3\,f^3+640\,A\,B\,b^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,b^2\,c^{11}\,d^7\,f^3+640\,A\,B\,b^2\,c^9\,d^9\,f^3-640\,A\,B\,b^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,b^2\,c^5\,d^{13}\,f^3-640\,A\,B\,b^2\,c^3\,d^{15}\,f^3-128\,A\,B\,b^2\,c\,d^{17}\,f^3-32\,A\,C\,b^2\,c^{16}\,d^2\,f^3+640\,A\,C\,b^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,b^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,b^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,b^2\,c^6\,d^{12}\,f^3+640\,A\,C\,b^2\,c^4\,d^{14}\,f^3-32\,A\,C\,b^2\,d^{18}\,f^3-16\,B^2\,b^2\,c^{16}\,d^2\,f^3+320\,B^2\,b^2\,c^{12}\,d^6\,f^3+1024\,B^2\,b^2\,c^{10}\,d^8\,f^3+1440\,B^2\,b^2\,c^8\,d^{10}\,f^3+1024\,B^2\,b^2\,c^6\,d^{12}\,f^3+320\,B^2\,b^2\,c^4\,d^{14}\,f^3-16\,B^2\,b^2\,d^{18}\,f^3-128\,B\,C\,b^2\,c^{15}\,d^3\,f^3-640\,B\,C\,b^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,b^2\,c^{11}\,d^7\,f^3-640\,B\,C\,b^2\,c^9\,d^9\,f^3+640\,B\,C\,b^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,b^2\,c^5\,d^{13}\,f^3+640\,B\,C\,b^2\,c^3\,d^{15}\,f^3+128\,B\,C\,b^2\,c\,d^{17}\,f^3+16\,C^2\,b^2\,c^{16}\,d^2\,f^3-320\,C^2\,b^2\,c^{12}\,d^6\,f^3-1024\,C^2\,b^2\,c^{10}\,d^8\,f^3-1440\,C^2\,b^2\,c^8\,d^{10}\,f^3-1024\,C^2\,b^2\,c^6\,d^{12}\,f^3-320\,C^2\,b^2\,c^4\,d^{14}\,f^3+16\,C^2\,b^2\,d^{18}\,f^3\right)+\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(128\,A\,b\,c^{15}\,d^6\,f^4-32\,B\,b\,d^{21}\,f^4-736\,A\,b\,c^3\,d^{18}\,f^4-2432\,A\,b\,c^5\,d^{16}\,f^4-4480\,A\,b\,c^7\,d^{14}\,f^4-4928\,A\,b\,c^9\,d^{12}\,f^4-3136\,A\,b\,c^{11}\,d^{10}\,f^4-896\,A\,b\,c^{13}\,d^8\,f^4-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)+160\,A\,b\,c^{17}\,d^4\,f^4+32\,A\,b\,c^{19}\,d^2\,f^4-160\,B\,b\,c^2\,d^{19}\,f^4-128\,B\,b\,c^4\,d^{17}\,f^4+896\,B\,b\,c^6\,d^{15}\,f^4+3136\,B\,b\,c^8\,d^{13}\,f^4+4928\,B\,b\,c^{10}\,d^{11}\,f^4+4480\,B\,b\,c^{12}\,d^9\,f^4+2432\,B\,b\,c^{14}\,d^7\,f^4+736\,B\,b\,c^{16}\,d^5\,f^4+96\,B\,b\,c^{18}\,d^3\,f^4+736\,C\,b\,c^3\,d^{18}\,f^4+2432\,C\,b\,c^5\,d^{16}\,f^4+4480\,C\,b\,c^7\,d^{14}\,f^4+4928\,C\,b\,c^9\,d^{12}\,f^4+3136\,C\,b\,c^{11}\,d^{10}\,f^4+896\,C\,b\,c^{13}\,d^8\,f^4-128\,C\,b\,c^{15}\,d^6\,f^4-160\,C\,b\,c^{17}\,d^4\,f^4-32\,C\,b\,c^{19}\,d^2\,f^4-96\,A\,b\,c\,d^{20}\,f^4+96\,C\,b\,c\,d^{20}\,f^4\right)\right)\,\sqrt{\frac{\sqrt{\frac{{\left(8\,A^2\,b^2\,c^5\,f^2-80\,A^2\,b^2\,c^3\,d^2\,f^2+40\,A^2\,b^2\,c\,d^4\,f^2+80\,A\,B\,b^2\,c^4\,d\,f^2-160\,A\,B\,b^2\,c^2\,d^3\,f^2+16\,A\,B\,b^2\,d^5\,f^2-16\,A\,C\,b^2\,c^5\,f^2+160\,A\,C\,b^2\,c^3\,d^2\,f^2-80\,A\,C\,b^2\,c\,d^4\,f^2-8\,B^2\,b^2\,c^5\,f^2+80\,B^2\,b^2\,c^3\,d^2\,f^2-40\,B^2\,b^2\,c\,d^4\,f^2-80\,B\,C\,b^2\,c^4\,d\,f^2+160\,B\,C\,b^2\,c^2\,d^3\,f^2-16\,B\,C\,b^2\,d^5\,f^2+8\,C^2\,b^2\,c^5\,f^2-80\,C^2\,b^2\,c^3\,d^2\,f^2+40\,C^2\,b^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,b^4-4\,A^3\,C\,b^4+2\,A^2\,B^2\,b^4+6\,A^2\,C^2\,b^4-4\,A\,B^2\,C\,b^4-4\,A\,C^3\,b^4+B^4\,b^4+2\,B^2\,C^2\,b^4+C^4\,b^4\right)}+4\,A^2\,b^2\,c^5\,f^2-4\,B^2\,b^2\,c^5\,f^2+4\,C^2\,b^2\,c^5\,f^2-40\,A^2\,b^2\,c^3\,d^2\,f^2+40\,B^2\,b^2\,c^3\,d^2\,f^2-40\,C^2\,b^2\,c^3\,d^2\,f^2+8\,A\,B\,b^2\,d^5\,f^2-8\,A\,C\,b^2\,c^5\,f^2-8\,B\,C\,b^2\,d^5\,f^2+20\,A^2\,b^2\,c\,d^4\,f^2-20\,B^2\,b^2\,c\,d^4\,f^2+20\,C^2\,b^2\,c\,d^4\,f^2+40\,A\,B\,b^2\,c^4\,d\,f^2-40\,A\,C\,b^2\,c\,d^4\,f^2-40\,B\,C\,b^2\,c^4\,d\,f^2-80\,A\,B\,b^2\,c^2\,d^3\,f^2+80\,A\,C\,b^2\,c^3\,d^2\,f^2+80\,B\,C\,b^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-16\,A^3\,b^3\,d^{16}\,f^2+16\,C^3\,b^3\,d^{16}\,f^2-80\,A^3\,b^3\,c^2\,d^{14}\,f^2-144\,A^3\,b^3\,c^4\,d^{12}\,f^2-80\,A^3\,b^3\,c^6\,d^{10}\,f^2+80\,A^3\,b^3\,c^8\,d^8\,f^2+144\,A^3\,b^3\,c^{10}\,d^6\,f^2+80\,A^3\,b^3\,c^{12}\,d^4\,f^2+16\,A^3\,b^3\,c^{14}\,d^2\,f^2+192\,B^3\,b^3\,c^3\,d^{13}\,f^2+480\,B^3\,b^3\,c^5\,d^{11}\,f^2+640\,B^3\,b^3\,c^7\,d^9\,f^2+480\,B^3\,b^3\,c^9\,d^7\,f^2+192\,B^3\,b^3\,c^{11}\,d^5\,f^2+32\,B^3\,b^3\,c^{13}\,d^3\,f^2+80\,C^3\,b^3\,c^2\,d^{14}\,f^2+144\,C^3\,b^3\,c^4\,d^{12}\,f^2+80\,C^3\,b^3\,c^6\,d^{10}\,f^2-80\,C^3\,b^3\,c^8\,d^8\,f^2-144\,C^3\,b^3\,c^{10}\,d^6\,f^2-80\,C^3\,b^3\,c^{12}\,d^4\,f^2-16\,C^3\,b^3\,c^{14}\,d^2\,f^2-16\,A\,B^2\,b^3\,d^{16}\,f^2-48\,A\,C^2\,b^3\,d^{16}\,f^2+48\,A^2\,C\,b^3\,d^{16}\,f^2+16\,B^2\,C\,b^3\,d^{16}\,f^2+32\,B^3\,b^3\,c\,d^{15}\,f^2-80\,A\,B^2\,b^3\,c^2\,d^{14}\,f^2-144\,A\,B^2\,b^3\,c^4\,d^{12}\,f^2-80\,A\,B^2\,b^3\,c^6\,d^{10}\,f^2+80\,A\,B^2\,b^3\,c^8\,d^8\,f^2+144\,A\,B^2\,b^3\,c^{10}\,d^6\,f^2+80\,A\,B^2\,b^3\,c^{12}\,d^4\,f^2+16\,A\,B^2\,b^3\,c^{14}\,d^2\,f^2+192\,A^2\,B\,b^3\,c^3\,d^{13}\,f^2+480\,A^2\,B\,b^3\,c^5\,d^{11}\,f^2+640\,A^2\,B\,b^3\,c^7\,d^9\,f^2+480\,A^2\,B\,b^3\,c^9\,d^7\,f^2+192\,A^2\,B\,b^3\,c^{11}\,d^5\,f^2+32\,A^2\,B\,b^3\,c^{13}\,d^3\,f^2-240\,A\,C^2\,b^3\,c^2\,d^{14}\,f^2-432\,A\,C^2\,b^3\,c^4\,d^{12}\,f^2-240\,A\,C^2\,b^3\,c^6\,d^{10}\,f^2+240\,A\,C^2\,b^3\,c^8\,d^8\,f^2+432\,A\,C^2\,b^3\,c^{10}\,d^6\,f^2+240\,A\,C^2\,b^3\,c^{12}\,d^4\,f^2+48\,A\,C^2\,b^3\,c^{14}\,d^2\,f^2+240\,A^2\,C\,b^3\,c^2\,d^{14}\,f^2+432\,A^2\,C\,b^3\,c^4\,d^{12}\,f^2+240\,A^2\,C\,b^3\,c^6\,d^{10}\,f^2-240\,A^2\,C\,b^3\,c^8\,d^8\,f^2-432\,A^2\,C\,b^3\,c^{10}\,d^6\,f^2-240\,A^2\,C\,b^3\,c^{12}\,d^4\,f^2-48\,A^2\,C\,b^3\,c^{14}\,d^2\,f^2+192\,B\,C^2\,b^3\,c^3\,d^{13}\,f^2+480\,B\,C^2\,b^3\,c^5\,d^{11}\,f^2+640\,B\,C^2\,b^3\,c^7\,d^9\,f^2+480\,B\,C^2\,b^3\,c^9\,d^7\,f^2+192\,B\,C^2\,b^3\,c^{11}\,d^5\,f^2+32\,B\,C^2\,b^3\,c^{13}\,d^3\,f^2+80\,B^2\,C\,b^3\,c^2\,d^{14}\,f^2+144\,B^2\,C\,b^3\,c^4\,d^{12}\,f^2+80\,B^2\,C\,b^3\,c^6\,d^{10}\,f^2-80\,B^2\,C\,b^3\,c^8\,d^8\,f^2-144\,B^2\,C\,b^3\,c^{10}\,d^6\,f^2-80\,B^2\,C\,b^3\,c^{12}\,d^4\,f^2-16\,B^2\,C\,b^3\,c^{14}\,d^2\,f^2+32\,A^2\,B\,b^3\,c\,d^{15}\,f^2+32\,B\,C^2\,b^3\,c\,d^{15}\,f^2-3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\,B\,C\,a^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,A\,a\,d^{21}\,f^4+32\,C\,a\,d^{21}\,f^4-160\,A\,a\,c^2\,d^{19}\,f^4-128\,A\,a\,c^4\,d^{17}\,f^4+896\,A\,a\,c^6\,d^{15}\,f^4+3136\,A\,a\,c^8\,d^{13}\,f^4+4928\,A\,a\,c^{10}\,d^{11}\,f^4+4480\,A\,a\,c^{12}\,d^9\,f^4+2432\,A\,a\,c^{14}\,d^7\,f^4+736\,A\,a\,c^{16}\,d^5\,f^4+96\,A\,a\,c^{18}\,d^3\,f^4+736\,B\,a\,c^3\,d^{18}\,f^4+2432\,B\,a\,c^5\,d^{16}\,f^4+4480\,B\,a\,c^7\,d^{14}\,f^4+4928\,B\,a\,c^9\,d^{12}\,f^4+3136\,B\,a\,c^{11}\,d^{10}\,f^4+896\,B\,a\,c^{13}\,d^8\,f^4-128\,B\,a\,c^{15}\,d^6\,f^4-160\,B\,a\,c^{17}\,d^4\,f^4-32\,B\,a\,c^{19}\,d^2\,f^4+160\,C\,a\,c^2\,d^{19}\,f^4+128\,C\,a\,c^4\,d^{17}\,f^4-896\,C\,a\,c^6\,d^{15}\,f^4-3136\,C\,a\,c^8\,d^{13}\,f^4-4928\,C\,a\,c^{10}\,d^{11}\,f^4-4480\,C\,a\,c^{12}\,d^9\,f^4-2432\,C\,a\,c^{14}\,d^7\,f^4-736\,C\,a\,c^{16}\,d^5\,f^4-96\,C\,a\,c^{18}\,d^3\,f^4+96\,B\,a\,c\,d^{20}\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,a^2\,c^{16}\,d^2\,f^3-320\,A^2\,a^2\,c^{12}\,d^6\,f^3-1024\,A^2\,a^2\,c^{10}\,d^8\,f^3-1440\,A^2\,a^2\,c^8\,d^{10}\,f^3-1024\,A^2\,a^2\,c^6\,d^{12}\,f^3-320\,A^2\,a^2\,c^4\,d^{14}\,f^3+16\,A^2\,a^2\,d^{18}\,f^3+128\,A\,B\,a^2\,c^{15}\,d^3\,f^3+640\,A\,B\,a^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,a^2\,c^{11}\,d^7\,f^3+640\,A\,B\,a^2\,c^9\,d^9\,f^3-640\,A\,B\,a^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,a^2\,c^5\,d^{13}\,f^3-640\,A\,B\,a^2\,c^3\,d^{15}\,f^3-128\,A\,B\,a^2\,c\,d^{17}\,f^3-32\,A\,C\,a^2\,c^{16}\,d^2\,f^3+640\,A\,C\,a^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,a^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,a^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,a^2\,c^6\,d^{12}\,f^3+640\,A\,C\,a^2\,c^4\,d^{14}\,f^3-32\,A\,C\,a^2\,d^{18}\,f^3-16\,B^2\,a^2\,c^{16}\,d^2\,f^3+320\,B^2\,a^2\,c^{12}\,d^6\,f^3+1024\,B^2\,a^2\,c^{10}\,d^8\,f^3+1440\,B^2\,a^2\,c^8\,d^{10}\,f^3+1024\,B^2\,a^2\,c^6\,d^{12}\,f^3+320\,B^2\,a^2\,c^4\,d^{14}\,f^3-16\,B^2\,a^2\,d^{18}\,f^3-128\,B\,C\,a^2\,c^{15}\,d^3\,f^3-640\,B\,C\,a^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,a^2\,c^{11}\,d^7\,f^3-640\,B\,C\,a^2\,c^9\,d^9\,f^3+640\,B\,C\,a^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,a^2\,c^5\,d^{13}\,f^3+640\,B\,C\,a^2\,c^3\,d^{15}\,f^3+128\,B\,C\,a^2\,c\,d^{17}\,f^3+16\,C^2\,a^2\,c^{16}\,d^2\,f^3-320\,C^2\,a^2\,c^{12}\,d^6\,f^3-1024\,C^2\,a^2\,c^{10}\,d^8\,f^3-1440\,C^2\,a^2\,c^8\,d^{10}\,f^3-1024\,C^2\,a^2\,c^6\,d^{12}\,f^3-320\,C^2\,a^2\,c^4\,d^{14}\,f^3+16\,C^2\,a^2\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^5\,f^2-80\,A^2\,a^2\,c^3\,d^2\,f^2+40\,A^2\,a^2\,c\,d^4\,f^2+80\,A\,B\,a^2\,c^4\,d\,f^2-160\,A\,B\,a^2\,c^2\,d^3\,f^2+16\,A\,B\,a^2\,d^5\,f^2-16\,A\,C\,a^2\,c^5\,f^2+160\,A\,C\,a^2\,c^3\,d^2\,f^2-80\,A\,C\,a^2\,c\,d^4\,f^2-8\,B^2\,a^2\,c^5\,f^2+80\,B^2\,a^2\,c^3\,d^2\,f^2-40\,B^2\,a^2\,c\,d^4\,f^2-80\,B\,C\,a^2\,c^4\,d\,f^2+160\,B\,C\,a^2\,c^2\,d^3\,f^2-16\,B\,C\,a^2\,d^5\,f^2+8\,C^2\,a^2\,c^5\,f^2-80\,C^2\,a^2\,c^3\,d^2\,f^2+40\,C^2\,a^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^5\,f^2-4\,B^2\,a^2\,c^5\,f^2+4\,C^2\,a^2\,c^5\,f^2-40\,A^2\,a^2\,c^3\,d^2\,f^2+40\,B^2\,a^2\,c^3\,d^2\,f^2-40\,C^2\,a^2\,c^3\,d^2\,f^2+8\,A\,B\,a^2\,d^5\,f^2-8\,A\,C\,a^2\,c^5\,f^2-8\,B\,C\,a^2\,d^5\,f^2+20\,A^2\,a^2\,c\,d^4\,f^2-20\,B^2\,a^2\,c\,d^4\,f^2+20\,C^2\,a^2\,c\,d^4\,f^2+40\,A\,B\,a^2\,c^4\,d\,f^2-40\,A\,C\,a^2\,c\,d^4\,f^2-40\,B\,C\,a^2\,c^4\,d\,f^2-80\,A\,B\,a^2\,c^2\,d^3\,f^2+80\,A\,C\,a^2\,c^3\,d^2\,f^2+80\,B\,C\,a^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^5\,f^2-80\,A^2\,a^2\,c^3\,d^2\,f^2+40\,A^2\,a^2\,c\,d^4\,f^2+80\,A\,B\,a^2\,c^4\,d\,f^2-160\,A\,B\,a^2\,c^2\,d^3\,f^2+16\,A\,B\,a^2\,d^5\,f^2-16\,A\,C\,a^2\,c^5\,f^2+160\,A\,C\,a^2\,c^3\,d^2\,f^2-80\,A\,C\,a^2\,c\,d^4\,f^2-8\,B^2\,a^2\,c^5\,f^2+80\,B^2\,a^2\,c^3\,d^2\,f^2-40\,B^2\,a^2\,c\,d^4\,f^2-80\,B\,C\,a^2\,c^4\,d\,f^2+160\,B\,C\,a^2\,c^2\,d^3\,f^2-16\,B\,C\,a^2\,d^5\,f^2+8\,C^2\,a^2\,c^5\,f^2-80\,C^2\,a^2\,c^3\,d^2\,f^2+40\,C^2\,a^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^5\,f^2-4\,B^2\,a^2\,c^5\,f^2+4\,C^2\,a^2\,c^5\,f^2-40\,A^2\,a^2\,c^3\,d^2\,f^2+40\,B^2\,a^2\,c^3\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}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^5\,f^2-4\,B^2\,a^2\,c^5\,f^2+4\,C^2\,a^2\,c^5\,f^2-40\,A^2\,a^2\,c^3\,d^2\,f^2+40\,B^2\,a^2\,c^3\,d^2\,f^2-40\,C^2\,a^2\,c^3\,d^2\,f^2+8\,A\,B\,a^2\,d^5\,f^2-8\,A\,C\,a^2\,c^5\,f^2-8\,B\,C\,a^2\,d^5\,f^2+20\,A^2\,a^2\,c\,d^4\,f^2-20\,B^2\,a^2\,c\,d^4\,f^2+20\,C^2\,a^2\,c\,d^4\,f^2+40\,A\,B\,a^2\,c^4\,d\,f^2-40\,A\,C\,a^2\,c\,d^4\,f^2-40\,B\,C\,a^2\,c^4\,d\,f^2-80\,A\,B\,a^2\,c^2\,d^3\,f^2+80\,A\,C\,a^2\,c^3\,d^2\,f^2+80\,B\,C\,a^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^5\,f^2-80\,A^2\,a^2\,c^3\,d^2\,f^2+40\,A^2\,a^2\,c\,d^4\,f^2+80\,A\,B\,a^2\,c^4\,d\,f^2-160\,A\,B\,a^2\,c^2\,d^3\,f^2+16\,A\,B\,a^2\,d^5\,f^2-16\,A\,C\,a^2\,c^5\,f^2+160\,A\,C\,a^2\,c^3\,d^2\,f^2-80\,A\,C\,a^2\,c\,d^4\,f^2-8\,B^2\,a^2\,c^5\,f^2+80\,B^2\,a^2\,c^3\,d^2\,f^2-40\,B^2\,a^2\,c\,d^4\,f^2-80\,B\,C\,a^2\,c^4\,d\,f^2+160\,B\,C\,a^2\,c^2\,d^3\,f^2-16\,B\,C\,a^2\,d^5\,f^2+8\,C^2\,a^2\,c^5\,f^2-80\,C^2\,a^2\,c^3\,d^2\,f^2+40\,C^2\,a^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^5\,f^2-4\,B^2\,a^2\,c^5\,f^2+4\,C^2\,a^2\,c^5\,f^2-40\,A^2\,a^2\,c^3\,d^2\,f^2+40\,B^2\,a^2\,c^3\,d^2\,f^2-40\,C^2\,a^2\,c^3\,d^2\,f^2+8\,A\,B\,a^2\,d^5\,f^2-8\,A\,C\,a^2\,c^5\,f^2-8\,B\,C\,a^2\,d^5\,f^2+20\,A^2\,a^2\,c\,d^4\,f^2-20\,B^2\,a^2\,c\,d^4\,f^2+20\,C^2\,a^2\,c\,d^4\,f^2+40\,A\,B\,a^2\,c^4\,d\,f^2-40\,A\,C\,a^2\,c\,d^4\,f^2-40\,B\,C\,a^2\,c^4\,d\,f^2-80\,A\,B\,a^2\,c^2\,d^3\,f^2+80\,A\,C\,a^2\,c^3\,d^2\,f^2+80\,B\,C\,a^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^5\,f^2-80\,A^2\,a^2\,c^3\,d^2\,f^2+40\,A^2\,a^2\,c\,d^4\,f^2+80\,A\,B\,a^2\,c^4\,d\,f^2-160\,A\,B\,a^2\,c^2\,d^3\,f^2+16\,A\,B\,a^2\,d^5\,f^2-16\,A\,C\,a^2\,c^5\,f^2+160\,A\,C\,a^2\,c^3\,d^2\,f^2-80\,A\,C\,a^2\,c\,d^4\,f^2-8\,B^2\,a^2\,c^5\,f^2+80\,B^2\,a^2\,c^3\,d^2\,f^2-40\,B^2\,a^2\,c\,d^4\,f^2-80\,B\,C\,a^2\,c^4\,d\,f^2+160\,B\,C\,a^2\,c^2\,d^3\,f^2-16\,B\,C\,a^2\,d^5\,f^2+8\,C^2\,a^2\,c^5\,f^2-80\,C^2\,a^2\,c^3\,d^2\,f^2+40\,C^2\,a^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^5\,f^2-4\,B^2\,a^2\,c^5\,f^2+4\,C^2\,a^2\,c^5\,f^2-40\,A^2\,a^2\,c^3\,d^2\,f^2+40\,B^2\,a^2\,c^3\,d^2\,f^2-40\,C^2\,a^2\,c^3\,d^2\,f^2+8\,A\,B\,a^2\,d^5\,f^2-8\,A\,C\,a^2\,c^5\,f^2-8\,B\,C\,a^2\,d^5\,f^2+20\,A^2\,a^2\,c\,d^4\,f^2-20\,B^2\,a^2\,c\,d^4\,f^2+20\,C^2\,a^2\,c\,d^4\,f^2+40\,A\,B\,a^2\,c^4\,d\,f^2-40\,A\,C\,a^2\,c\,d^4\,f^2-40\,B\,C\,a^2\,c^4\,d\,f^2-80\,A\,B\,a^2\,c^2\,d^3\,f^2+80\,A\,C\,a^2\,c^3\,d^2\,f^2+80\,B\,C\,a^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,A\,a\,d^{21}\,f^4+32\,C\,a\,d^{21}\,f^4-160\,A\,a\,c^2\,d^{19}\,f^4-128\,A\,a\,c^4\,d^{17}\,f^4+896\,A\,a\,c^6\,d^{15}\,f^4+3136\,A\,a\,c^8\,d^{13}\,f^4+4928\,A\,a\,c^{10}\,d^{11}\,f^4+4480\,A\,a\,c^{12}\,d^9\,f^4+2432\,A\,a\,c^{14}\,d^7\,f^4+736\,A\,a\,c^{16}\,d^5\,f^4+96\,A\,a\,c^{18}\,d^3\,f^4+736\,B\,a\,c^3\,d^{18}\,f^4+2432\,B\,a\,c^5\,d^{16}\,f^4+4480\,B\,a\,c^7\,d^{14}\,f^4+4928\,B\,a\,c^9\,d^{12}\,f^4+3136\,B\,a\,c^{11}\,d^{10}\,f^4+896\,B\,a\,c^{13}\,d^8\,f^4-128\,B\,a\,c^{15}\,d^6\,f^4-160\,B\,a\,c^{17}\,d^4\,f^4-32\,B\,a\,c^{19}\,d^2\,f^4+160\,C\,a\,c^2\,d^{19}\,f^4+128\,C\,a\,c^4\,d^{17}\,f^4-896\,C\,a\,c^6\,d^{15}\,f^4-3136\,C\,a\,c^8\,d^{13}\,f^4-4928\,C\,a\,c^{10}\,d^{11}\,f^4-4480\,C\,a\,c^{12}\,d^9\,f^4-2432\,C\,a\,c^{14}\,d^7\,f^4-736\,C\,a\,c^{16}\,d^5\,f^4-96\,C\,a\,c^{18}\,d^3\,f^4+96\,B\,a\,c\,d^{20}\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,a^2\,c^{16}\,d^2\,f^3-320\,A^2\,a^2\,c^{12}\,d^6\,f^3-1024\,A^2\,a^2\,c^{10}\,d^8\,f^3-1440\,A^2\,a^2\,c^8\,d^{10}\,f^3-1024\,A^2\,a^2\,c^6\,d^{12}\,f^3-320\,A^2\,a^2\,c^4\,d^{14}\,f^3+16\,A^2\,a^2\,d^{18}\,f^3+1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^2\,d^5\,f^2+20\,A^2\,a^2\,c\,d^4\,f^2-20\,B^2\,a^2\,c\,d^4\,f^2+20\,C^2\,a^2\,c\,d^4\,f^2+40\,A\,B\,a^2\,c^4\,d\,f^2-40\,A\,C\,a^2\,c\,d^4\,f^2-40\,B\,C\,a^2\,c^4\,d\,f^2-80\,A\,B\,a^2\,c^2\,d^3\,f^2+80\,A\,C\,a^2\,c^3\,d^2\,f^2+80\,B\,C\,a^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,A\,a\,c^2\,d^{19}\,f^4-128\,A\,a\,c^4\,d^{17}\,f^4+896\,A\,a\,c^6\,d^{15}\,f^4+3136\,A\,a\,c^8\,d^{13}\,f^4+4928\,A\,a\,c^{10}\,d^{11}\,f^4+4480\,A\,a\,c^{12}\,d^9\,f^4+2432\,A\,a\,c^{14}\,d^7\,f^4+736\,A\,a\,c^{16}\,d^5\,f^4+96\,A\,a\,c^{18}\,d^3\,f^4+736\,B\,a\,c^3\,d^{18}\,f^4+2432\,B\,a\,c^5\,d^{16}\,f^4+4480\,B\,a\,c^7\,d^{14}\,f^4+4928\,B\,a\,c^9\,d^{12}\,f^4+3136\,B\,a\,c^{11}\,d^{10}\,f^4+896\,B\,a\,c^{13}\,d^8\,f^4-128\,B\,a\,c^{15}\,d^6\,f^4-160\,B\,a\,c^{17}\,d^4\,f^4-32\,B\,a\,c^{19}\,d^2\,f^4+160\,C\,a\,c^2\,d^{19}\,f^4+128\,C\,a\,c^4\,d^{17}\,f^4-896\,C\,a\,c^6\,d^{15}\,f^4-3136\,C\,a\,c^8\,d^{13}\,f^4-4928\,C\,a\,c^{10}\,d^{11}\,f^4-4480\,C\,a\,c^{12}\,d^9\,f^4-2432\,C\,a\,c^{14}\,d^7\,f^4-736\,C\,a\,c^{16}\,d^5\,f^4-96\,C\,a\,c^{18}\,d^3\,f^4+96\,B\,a\,c\,d^{20}\,f^4\right)-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(16\,A^2\,a^2\,c^{16}\,d^2\,f^3-320\,A^2\,a^2\,c^{12}\,d^6\,f^3-1024\,A^2\,a^2\,c^{10}\,d^8\,f^3-1440\,A^2\,a^2\,c^8\,d^{10}\,f^3-1024\,A^2\,a^2\,c^6\,d^{12}\,f^3-320\,A^2\,a^2\,c^4\,d^{14}\,f^3+16\,A^2\,a^2\,d^{18}\,f^3+128\,A\,B\,a^2\,c^{15}\,d^3\,f^3+640\,A\,B\,a^2\,c^{13}\,d^5\,f^3+1152\,A\,B\,a^2\,c^{11}\,d^7\,f^3+640\,A\,B\,a^2\,c^9\,d^9\,f^3-640\,A\,B\,a^2\,c^7\,d^{11}\,f^3-1152\,A\,B\,a^2\,c^5\,d^{13}\,f^3-640\,A\,B\,a^2\,c^3\,d^{15}\,f^3-128\,A\,B\,a^2\,c\,d^{17}\,f^3-32\,A\,C\,a^2\,c^{16}\,d^2\,f^3+640\,A\,C\,a^2\,c^{12}\,d^6\,f^3+2048\,A\,C\,a^2\,c^{10}\,d^8\,f^3+2880\,A\,C\,a^2\,c^8\,d^{10}\,f^3+2048\,A\,C\,a^2\,c^6\,d^{12}\,f^3+640\,A\,C\,a^2\,c^4\,d^{14}\,f^3-32\,A\,C\,a^2\,d^{18}\,f^3-16\,B^2\,a^2\,c^{16}\,d^2\,f^3+320\,B^2\,a^2\,c^{12}\,d^6\,f^3+1024\,B^2\,a^2\,c^{10}\,d^8\,f^3+1440\,B^2\,a^2\,c^8\,d^{10}\,f^3+1024\,B^2\,a^2\,c^6\,d^{12}\,f^3+320\,B^2\,a^2\,c^4\,d^{14}\,f^3-16\,B^2\,a^2\,d^{18}\,f^3-128\,B\,C\,a^2\,c^{15}\,d^3\,f^3-640\,B\,C\,a^2\,c^{13}\,d^5\,f^3-1152\,B\,C\,a^2\,c^{11}\,d^7\,f^3-640\,B\,C\,a^2\,c^9\,d^9\,f^3+640\,B\,C\,a^2\,c^7\,d^{11}\,f^3+1152\,B\,C\,a^2\,c^5\,d^{13}\,f^3+640\,B\,C\,a^2\,c^3\,d^{15}\,f^3+128\,B\,C\,a^2\,c\,d^{17}\,f^3+16\,C^2\,a^2\,c^{16}\,d^2\,f^3-320\,C^2\,a^2\,c^{12}\,d^6\,f^3-1024\,C^2\,a^2\,c^{10}\,d^8\,f^3-1440\,C^2\,a^2\,c^8\,d^{10}\,f^3-1024\,C^2\,a^2\,c^6\,d^{12}\,f^3-320\,C^2\,a^2\,c^4\,d^{14}\,f^3+16\,C^2\,a^2\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^5\,f^2-80\,A^2\,a^2\,c^3\,d^2\,f^2+40\,A^2\,a^2\,c\,d^4\,f^2+80\,A\,B\,a^2\,c^4\,d\,f^2-160\,A\,B\,a^2\,c^2\,d^3\,f^2+16\,A\,B\,a^2\,d^5\,f^2-16\,A\,C\,a^2\,c^5\,f^2+160\,A\,C\,a^2\,c^3\,d^2\,f^2-80\,A\,C\,a^2\,c\,d^4\,f^2-8\,B^2\,a^2\,c^5\,f^2+80\,B^2\,a^2\,c^3\,d^2\,f^2-40\,B^2\,a^2\,c\,d^4\,f^2-80\,B\,C\,a^2\,c^4\,d\,f^2+160\,B\,C\,a^2\,c^2\,d^3\,f^2-16\,B\,C\,a^2\,d^5\,f^2+8\,C^2\,a^2\,c^5\,f^2-80\,C^2\,a^2\,c^3\,d^2\,f^2+40\,C^2\,a^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^5\,f^2-4\,B^2\,a^2\,c^5\,f^2+4\,C^2\,a^2\,c^5\,f^2-40\,A^2\,a^2\,c^3\,d^2\,f^2+40\,B^2\,a^2\,c^3\,d^2\,f^2-40\,C^2\,a^2\,c^3\,d^2\,f^2+8\,A\,B\,a^2\,d^5\,f^2-8\,A\,C\,a^2\,c^5\,f^2-8\,B\,C\,a^2\,d^5\,f^2+20\,A^2\,a^2\,c\,d^4\,f^2-20\,B^2\,a^2\,c\,d^4\,f^2+20\,C^2\,a^2\,c\,d^4\,f^2+40\,A\,B\,a^2\,c^4\,d\,f^2-40\,A\,C\,a^2\,c\,d^4\,f^2-40\,B\,C\,a^2\,c^4\,d\,f^2-80\,A\,B\,a^2\,c^2\,d^3\,f^2+80\,A\,C\,a^2\,c^3\,d^2\,f^2+80\,B\,C\,a^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}-16\,B^3\,a^3\,d^{16}\,f^2-192\,A^3\,a^3\,c^3\,d^{13}\,f^2-480\,A^3\,a^3\,c^5\,d^{11}\,f^2-640\,A^3\,a^3\,c^7\,d^9\,f^2-480\,A^3\,a^3\,c^9\,d^7\,f^2-192\,A^3\,a^3\,c^{11}\,d^5\,f^2-32\,A^3\,a^3\,c^{13}\,d^3\,f^2-80\,B^3\,a^3\,c^2\,d^{14}\,f^2-144\,B^3\,a^3\,c^4\,d^{12}\,f^2-80\,B^3\,a^3\,c^6\,d^{10}\,f^2+80\,B^3\,a^3\,c^8\,d^8\,f^2+144\,B^3\,a^3\,c^{10}\,d^6\,f^2+80\,B^3\,a^3\,c^{12}\,d^4\,f^2+16\,B^3\,a^3\,c^{14}\,d^2\,f^2+192\,C^3\,a^3\,c^3\,d^{13}\,f^2+480\,C^3\,a^3\,c^5\,d^{11}\,f^2+640\,C^3\,a^3\,c^7\,d^9\,f^2+480\,C^3\,a^3\,c^9\,d^7\,f^2+192\,C^3\,a^3\,c^{11}\,d^5\,f^2+32\,C^3\,a^3\,c^{13}\,d^3\,f^2-16\,A^2\,B\,a^3\,d^{16}\,f^2-16\,B\,C^2\,a^3\,d^{16}\,f^2-32\,A^3\,a^3\,c\,d^{15}\,f^2+32\,C^3\,a^3\,c\,d^{15}\,f^2-192\,A\,B^2\,a^3\,c^3\,d^{13}\,f^2-480\,A\,B^2\,a^3\,c^5\,d^{11}\,f^2-640\,A\,B^2\,a^3\,c^7\,d^9\,f^2-480\,A\,B^2\,a^3\,c^9\,d^7\,f^2-192\,A\,B^2\,a^3\,c^{11}\,d^5\,f^2-32\,A\,B^2\,a^3\,c^{13}\,d^3\,f^2-80\,A^2\,B\,a^3\,c^2\,d^{14}\,f^2-144\,A^2\,B\,a^3\,c^4\,d^{12}\,f^2-80\,A^2\,B\,a^3\,c^6\,d^{10}\,f^2+80\,A^2\,B\,a^3\,c^8\,d^8\,f^2+144\,A^2\,B\,a^3\,c^{10}\,d^6\,f^2+80\,A^2\,B\,a^3\,c^{12}\,d^4\,f^2+16\,A^2\,B\,a^3\,c^{14}\,d^2\,f^2-576\,A\,C^2\,a^3\,c^3\,d^{13}\,f^2-1440\,A\,C^2\,a^3\,c^5\,d^{11}\,f^2-1920\,A\,C^2\,a^3\,c^7\,d^9\,f^2-1440\,A\,C^2\,a^3\,c^9\,d^7\,f^2-576\,A\,C^2\,a^3\,c^{11}\,d^5\,f^2-96\,A\,C^2\,a^3\,c^{13}\,d^3\,f^2+576\,A^2\,C\,a^3\,c^3\,d^{13}\,f^2+1440\,A^2\,C\,a^3\,c^5\,d^{11}\,f^2+1920\,A^2\,C\,a^3\,c^7\,d^9\,f^2+1440\,A^2\,C\,a^3\,c^9\,d^7\,f^2+576\,A^2\,C\,a^3\,c^{11}\,d^5\,f^2+96\,A^2\,C\,a^3\,c^{13}\,d^3\,f^2-80\,B\,C^2\,a^3\,c^2\,d^{14}\,f^2-144\,B\,C^2\,a^3\,c^4\,d^{12}\,f^2-80\,B\,C^2\,a^3\,c^6\,d^{10}\,f^2+80\,B\,C^2\,a^3\,c^8\,d^8\,f^2+144\,B\,C^2\,a^3\,c^{10}\,d^6\,f^2+80\,B\,C^2\,a^3\,c^{12}\,d^4\,f^2+16\,B\,C^2\,a^3\,c^{14}\,d^2\,f^2+192\,B^2\,C\,a^3\,c^3\,d^{13}\,f^2+480\,B^2\,C\,a^3\,c^5\,d^{11}\,f^2+640\,B^2\,C\,a^3\,c^7\,d^9\,f^2+480\,B^2\,C\,a^3\,c^9\,d^7\,f^2+192\,B^2\,C\,a^3\,c^{11}\,d^5\,f^2+32\,B^2\,C\,a^3\,c^{13}\,d^3\,f^2+32\,A\,B\,C\,a^3\,d^{16}\,f^2-32\,A\,B^2\,a^3\,c\,d^{15}\,f^2-96\,A\,C^2\,a^3\,c\,d^{15}\,f^2+96\,A^2\,C\,a^3\,c\,d^{15}\,f^2+32\,B^2\,C\,a^3\,c\,d^{15}\,f^2+160\,A\,B\,C\,a^3\,c^2\,d^{14}\,f^2+288\,A\,B\,C\,a^3\,c^4\,d^{12}\,f^2+160\,A\,B\,C\,a^3\,c^6\,d^{10}\,f^2-160\,A\,B\,C\,a^3\,c^8\,d^8\,f^2-288\,A\,B\,C\,a^3\,c^{10}\,d^6\,f^2-160\,A\,B\,C\,a^3\,c^{12}\,d^4\,f^2-32\,A\,B\,C\,a^3\,c^{14}\,d^2\,f^2}\right)\,\sqrt{-\frac{\sqrt{\frac{{\left(8\,A^2\,a^2\,c^5\,f^2-80\,A^2\,a^2\,c^3\,d^2\,f^2+40\,A^2\,a^2\,c\,d^4\,f^2+80\,A\,B\,a^2\,c^4\,d\,f^2-160\,A\,B\,a^2\,c^2\,d^3\,f^2+16\,A\,B\,a^2\,d^5\,f^2-16\,A\,C\,a^2\,c^5\,f^2+160\,A\,C\,a^2\,c^3\,d^2\,f^2-80\,A\,C\,a^2\,c\,d^4\,f^2-8\,B^2\,a^2\,c^5\,f^2+80\,B^2\,a^2\,c^3\,d^2\,f^2-40\,B^2\,a^2\,c\,d^4\,f^2-80\,B\,C\,a^2\,c^4\,d\,f^2+160\,B\,C\,a^2\,c^2\,d^3\,f^2-16\,B\,C\,a^2\,d^5\,f^2+8\,C^2\,a^2\,c^5\,f^2-80\,C^2\,a^2\,c^3\,d^2\,f^2+40\,C^2\,a^2\,c\,d^4\,f^2\right)}^2}{4}-\left(16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4\right)\,\left(A^4\,a^4-4\,A^3\,C\,a^4+2\,A^2\,B^2\,a^4+6\,A^2\,C^2\,a^4-4\,A\,B^2\,C\,a^4-4\,A\,C^3\,a^4+B^4\,a^4+2\,B^2\,C^2\,a^4+C^4\,a^4\right)}+4\,A^2\,a^2\,c^5\,f^2-4\,B^2\,a^2\,c^5\,f^2+4\,C^2\,a^2\,c^5\,f^2-40\,A^2\,a^2\,c^3\,d^2\,f^2+40\,B^2\,a^2\,c^3\,d^2\,f^2-40\,C^2\,a^2\,c^3\,d^2\,f^2+8\,A\,B\,a^2\,d^5\,f^2-8\,A\,C\,a^2\,c^5\,f^2-8\,B\,C\,a^2\,d^5\,f^2+20\,A^2\,a^2\,c\,d^4\,f^2-20\,B^2\,a^2\,c\,d^4\,f^2+20\,C^2\,a^2\,c\,d^4\,f^2+40\,A\,B\,a^2\,c^4\,d\,f^2-40\,A\,C\,a^2\,c\,d^4\,f^2-40\,B\,C\,a^2\,c^4\,d\,f^2-80\,A\,B\,a^2\,c^2\,d^3\,f^2+80\,A\,C\,a^2\,c^3\,d^2\,f^2+80\,B\,C\,a^2\,c^2\,d^3\,f^2}{16\,\left(c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4\right)}}\,2{}\mathrm{i}-\frac{\frac{2\,\left(C\,a\,c^2-B\,a\,c\,d+A\,a\,d^2\right)}{3\,\left(c^2+d^2\right)}-\frac{2\,d\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(B\,a\,c^2-B\,a\,d^2-2\,A\,a\,c\,d+2\,C\,a\,c\,d\right)}{{\left(c^2+d^2\right)}^2}}{d\,f\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}+\frac{\frac{2\,\left(C\,b\,c^3-B\,b\,c^2\,d+A\,b\,c\,d^2\right)}{3\,\left(c^2+d^2\right)}-\frac{2\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(A\,b\,d^4+C\,b\,c^4-2\,B\,b\,c\,d^3-A\,b\,c^2\,d^2+3\,C\,b\,c^2\,d^2\right)}{{\left(c^2+d^2\right)}^2}}{d^2\,f\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}","Not used",1,"((2*(C*b*c^3 + A*b*c*d^2 - B*b*c^2*d))/(3*(c^2 + d^2)) - (2*(c + d*tan(e + f*x))*(A*b*d^4 + C*b*c^4 - 2*B*b*c*d^3 - A*b*c^2*d^2 + 3*C*b*c^2*d^2))/(c^2 + d^2)^2)/(d^2*f*(c + d*tan(e + f*x))^(3/2)) - atan(-(((c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^18*f^3 - 16*B^2*b^2*d^18*f^3 + 16*C^2*b^2*d^18*f^3 - 320*A^2*b^2*c^4*d^14*f^3 - 1024*A^2*b^2*c^6*d^12*f^3 - 1440*A^2*b^2*c^8*d^10*f^3 - 1024*A^2*b^2*c^10*d^8*f^3 - 320*A^2*b^2*c^12*d^6*f^3 + 16*A^2*b^2*c^16*d^2*f^3 + 320*B^2*b^2*c^4*d^14*f^3 + 1024*B^2*b^2*c^6*d^12*f^3 + 1440*B^2*b^2*c^8*d^10*f^3 + 1024*B^2*b^2*c^10*d^8*f^3 + 320*B^2*b^2*c^12*d^6*f^3 - 16*B^2*b^2*c^16*d^2*f^3 - 320*C^2*b^2*c^4*d^14*f^3 - 1024*C^2*b^2*c^6*d^12*f^3 - 1440*C^2*b^2*c^8*d^10*f^3 - 1024*C^2*b^2*c^10*d^8*f^3 - 320*C^2*b^2*c^12*d^6*f^3 + 16*C^2*b^2*c^16*d^2*f^3 - 32*A*C*b^2*d^18*f^3 - 128*A*B*b^2*c*d^17*f^3 + 128*B*C*b^2*c*d^17*f^3 - 640*A*B*b^2*c^3*d^15*f^3 - 1152*A*B*b^2*c^5*d^13*f^3 - 640*A*B*b^2*c^7*d^11*f^3 + 640*A*B*b^2*c^9*d^9*f^3 + 1152*A*B*b^2*c^11*d^7*f^3 + 640*A*B*b^2*c^13*d^5*f^3 + 128*A*B*b^2*c^15*d^3*f^3 + 640*A*C*b^2*c^4*d^14*f^3 + 2048*A*C*b^2*c^6*d^12*f^3 + 2880*A*C*b^2*c^8*d^10*f^3 + 2048*A*C*b^2*c^10*d^8*f^3 + 640*A*C*b^2*c^12*d^6*f^3 - 32*A*C*b^2*c^16*d^2*f^3 + 640*B*C*b^2*c^3*d^15*f^3 + 1152*B*C*b^2*c^5*d^13*f^3 + 640*B*C*b^2*c^7*d^11*f^3 - 640*B*C*b^2*c^9*d^9*f^3 - 1152*B*C*b^2*c^11*d^7*f^3 - 640*B*C*b^2*c^13*d^5*f^3 - 128*B*C*b^2*c^15*d^3*f^3) + ((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(128*A*b*c^15*d^6*f^4 - 32*B*b*d^21*f^4 - 736*A*b*c^3*d^18*f^4 - 2432*A*b*c^5*d^16*f^4 - 4480*A*b*c^7*d^14*f^4 - 4928*A*b*c^9*d^12*f^4 - 3136*A*b*c^11*d^10*f^4 - 896*A*b*c^13*d^8*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) + 160*A*b*c^17*d^4*f^4 + 32*A*b*c^19*d^2*f^4 - 160*B*b*c^2*d^19*f^4 - 128*B*b*c^4*d^17*f^4 + 896*B*b*c^6*d^15*f^4 + 3136*B*b*c^8*d^13*f^4 + 4928*B*b*c^10*d^11*f^4 + 4480*B*b*c^12*d^9*f^4 + 2432*B*b*c^14*d^7*f^4 + 736*B*b*c^16*d^5*f^4 + 96*B*b*c^18*d^3*f^4 + 736*C*b*c^3*d^18*f^4 + 2432*C*b*c^5*d^16*f^4 + 4480*C*b*c^7*d^14*f^4 + 4928*C*b*c^9*d^12*f^4 + 3136*C*b*c^11*d^10*f^4 + 896*C*b*c^13*d^8*f^4 - 128*C*b*c^15*d^6*f^4 - 160*C*b*c^17*d^4*f^4 - 32*C*b*c^19*d^2*f^4 - 96*A*b*c*d^20*f^4 + 96*C*b*c*d^20*f^4))*((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^18*f^3 - 16*B^2*b^2*d^18*f^3 + 16*C^2*b^2*d^18*f^3 - 320*A^2*b^2*c^4*d^14*f^3 - 1024*A^2*b^2*c^6*d^12*f^3 - 1440*A^2*b^2*c^8*d^10*f^3 - 1024*A^2*b^2*c^10*d^8*f^3 - 320*A^2*b^2*c^12*d^6*f^3 + 16*A^2*b^2*c^16*d^2*f^3 + 320*B^2*b^2*c^4*d^14*f^3 + 1024*B^2*b^2*c^6*d^12*f^3 + 1440*B^2*b^2*c^8*d^10*f^3 + 1024*B^2*b^2*c^10*d^8*f^3 + 320*B^2*b^2*c^12*d^6*f^3 - 16*B^2*b^2*c^16*d^2*f^3 - 320*C^2*b^2*c^4*d^14*f^3 - 1024*C^2*b^2*c^6*d^12*f^3 - 1440*C^2*b^2*c^8*d^10*f^3 - 1024*C^2*b^2*c^10*d^8*f^3 - 320*C^2*b^2*c^12*d^6*f^3 + 16*C^2*b^2*c^16*d^2*f^3 - 32*A*C*b^2*d^18*f^3 - 128*A*B*b^2*c*d^17*f^3 + 128*B*C*b^2*c*d^17*f^3 - 640*A*B*b^2*c^3*d^15*f^3 - 1152*A*B*b^2*c^5*d^13*f^3 - 640*A*B*b^2*c^7*d^11*f^3 + 640*A*B*b^2*c^9*d^9*f^3 + 1152*A*B*b^2*c^11*d^7*f^3 + 640*A*B*b^2*c^13*d^5*f^3 + 128*A*B*b^2*c^15*d^3*f^3 + 640*A*C*b^2*c^4*d^14*f^3 + 2048*A*C*b^2*c^6*d^12*f^3 + 2880*A*C*b^2*c^8*d^10*f^3 + 2048*A*C*b^2*c^10*d^8*f^3 + 640*A*C*b^2*c^12*d^6*f^3 - 32*A*C*b^2*c^16*d^2*f^3 + 640*B*C*b^2*c^3*d^15*f^3 + 1152*B*C*b^2*c^5*d^13*f^3 + 640*B*C*b^2*c^7*d^11*f^3 - 640*B*C*b^2*c^9*d^9*f^3 - 1152*B*C*b^2*c^11*d^7*f^3 - 640*B*C*b^2*c^13*d^5*f^3 - 128*B*C*b^2*c^15*d^3*f^3) - ((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*B*b*d^21*f^4 - 736*A*b*c^3*d^18*f^4 - 2432*A*b*c^5*d^16*f^4 - 4480*A*b*c^7*d^14*f^4 - 4928*A*b*c^9*d^12*f^4 - 3136*A*b*c^11*d^10*f^4 - 896*A*b*c^13*d^8*f^4 + 128*A*b*c^15*d^6*f^4 + 160*A*b*c^17*d^4*f^4 + 32*A*b*c^19*d^2*f^4 - 160*B*b*c^2*d^19*f^4 - 128*B*b*c^4*d^17*f^4 + 896*B*b*c^6*d^15*f^4 + 3136*B*b*c^8*d^13*f^4 + 4928*B*b*c^10*d^11*f^4 + 4480*B*b*c^12*d^9*f^4 + 2432*B*b*c^14*d^7*f^4 + 736*B*b*c^16*d^5*f^4 + 96*B*b*c^18*d^3*f^4 + 736*C*b*c^3*d^18*f^4 + 2432*C*b*c^5*d^16*f^4 + 4480*C*b*c^7*d^14*f^4 + 4928*C*b*c^9*d^12*f^4 + 3136*C*b*c^11*d^10*f^4 + 896*C*b*c^13*d^8*f^4 - 128*C*b*c^15*d^6*f^4 - 160*C*b*c^17*d^4*f^4 - 32*C*b*c^19*d^2*f^4 - 96*A*b*c*d^20*f^4 + 96*C*b*c*d^20*f^4))*((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^18*f^3 - 16*B^2*b^2*d^18*f^3 + 16*C^2*b^2*d^18*f^3 - 320*A^2*b^2*c^4*d^14*f^3 - 1024*A^2*b^2*c^6*d^12*f^3 - 1440*A^2*b^2*c^8*d^10*f^3 - 1024*A^2*b^2*c^10*d^8*f^3 - 320*A^2*b^2*c^12*d^6*f^3 + 16*A^2*b^2*c^16*d^2*f^3 + 320*B^2*b^2*c^4*d^14*f^3 + 1024*B^2*b^2*c^6*d^12*f^3 + 1440*B^2*b^2*c^8*d^10*f^3 + 1024*B^2*b^2*c^10*d^8*f^3 + 320*B^2*b^2*c^12*d^6*f^3 - 16*B^2*b^2*c^16*d^2*f^3 - 320*C^2*b^2*c^4*d^14*f^3 - 1024*C^2*b^2*c^6*d^12*f^3 - 1440*C^2*b^2*c^8*d^10*f^3 - 1024*C^2*b^2*c^10*d^8*f^3 - 320*C^2*b^2*c^12*d^6*f^3 + 16*C^2*b^2*c^16*d^2*f^3 - 32*A*C*b^2*d^18*f^3 - 128*A*B*b^2*c*d^17*f^3 + 128*B*C*b^2*c*d^17*f^3 - 640*A*B*b^2*c^3*d^15*f^3 - 1152*A*B*b^2*c^5*d^13*f^3 - 640*A*B*b^2*c^7*d^11*f^3 + 640*A*B*b^2*c^9*d^9*f^3 + 1152*A*B*b^2*c^11*d^7*f^3 + 640*A*B*b^2*c^13*d^5*f^3 + 128*A*B*b^2*c^15*d^3*f^3 + 640*A*C*b^2*c^4*d^14*f^3 + 2048*A*C*b^2*c^6*d^12*f^3 + 2880*A*C*b^2*c^8*d^10*f^3 + 2048*A*C*b^2*c^10*d^8*f^3 + 640*A*C*b^2*c^12*d^6*f^3 - 32*A*C*b^2*c^16*d^2*f^3 + 640*B*C*b^2*c^3*d^15*f^3 + 1152*B*C*b^2*c^5*d^13*f^3 + 640*B*C*b^2*c^7*d^11*f^3 - 640*B*C*b^2*c^9*d^9*f^3 - 1152*B*C*b^2*c^11*d^7*f^3 - 640*B*C*b^2*c^13*d^5*f^3 - 128*B*C*b^2*c^15*d^3*f^3) - ((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*B*b*d^21*f^4 - 736*A*b*c^3*d^18*f^4 - 2432*A*b*c^5*d^16*f^4 - 4480*A*b*c^7*d^14*f^4 - 4928*A*b*c^9*d^12*f^4 - 3136*A*b*c^11*d^10*f^4 - 896*A*b*c^13*d^8*f^4 + 128*A*b*c^15*d^6*f^4 + 160*A*b*c^17*d^4*f^4 + 32*A*b*c^19*d^2*f^4 - 160*B*b*c^2*d^19*f^4 - 128*B*b*c^4*d^17*f^4 + 896*B*b*c^6*d^15*f^4 + 3136*B*b*c^8*d^13*f^4 + 4928*B*b*c^10*d^11*f^4 + 4480*B*b*c^12*d^9*f^4 + 2432*B*b*c^14*d^7*f^4 + 736*B*b*c^16*d^5*f^4 + 96*B*b*c^18*d^3*f^4 + 736*C*b*c^3*d^18*f^4 + 2432*C*b*c^5*d^16*f^4 + 4480*C*b*c^7*d^14*f^4 + 4928*C*b*c^9*d^12*f^4 + 3136*C*b*c^11*d^10*f^4 + 896*C*b*c^13*d^8*f^4 - 128*C*b*c^15*d^6*f^4 - 160*C*b*c^17*d^4*f^4 - 32*C*b*c^19*d^2*f^4 - 96*A*b*c*d^20*f^4 + 96*C*b*c*d^20*f^4))*((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^18*f^3 - 16*B^2*b^2*d^18*f^3 + 16*C^2*b^2*d^18*f^3 - 320*A^2*b^2*c^4*d^14*f^3 - 1024*A^2*b^2*c^6*d^12*f^3 - 1440*A^2*b^2*c^8*d^10*f^3 - 1024*A^2*b^2*c^10*d^8*f^3 - 320*A^2*b^2*c^12*d^6*f^3 + 16*A^2*b^2*c^16*d^2*f^3 + 320*B^2*b^2*c^4*d^14*f^3 + 1024*B^2*b^2*c^6*d^12*f^3 + 1440*B^2*b^2*c^8*d^10*f^3 + 1024*B^2*b^2*c^10*d^8*f^3 + 320*B^2*b^2*c^12*d^6*f^3 - 16*B^2*b^2*c^16*d^2*f^3 - 320*C^2*b^2*c^4*d^14*f^3 - 1024*C^2*b^2*c^6*d^12*f^3 - 1440*C^2*b^2*c^8*d^10*f^3 - 1024*C^2*b^2*c^10*d^8*f^3 - 320*C^2*b^2*c^12*d^6*f^3 + 16*C^2*b^2*c^16*d^2*f^3 - 32*A*C*b^2*d^18*f^3 - 128*A*B*b^2*c*d^17*f^3 + 128*B*C*b^2*c*d^17*f^3 - 640*A*B*b^2*c^3*d^15*f^3 - 1152*A*B*b^2*c^5*d^13*f^3 - 640*A*B*b^2*c^7*d^11*f^3 + 640*A*B*b^2*c^9*d^9*f^3 + 1152*A*B*b^2*c^11*d^7*f^3 + 640*A*B*b^2*c^13*d^5*f^3 + 128*A*B*b^2*c^15*d^3*f^3 + 640*A*C*b^2*c^4*d^14*f^3 + 2048*A*C*b^2*c^6*d^12*f^3 + 2880*A*C*b^2*c^8*d^10*f^3 + 2048*A*C*b^2*c^10*d^8*f^3 + 640*A*C*b^2*c^12*d^6*f^3 - 32*A*C*b^2*c^16*d^2*f^3 + 640*B*C*b^2*c^3*d^15*f^3 + 1152*B*C*b^2*c^5*d^13*f^3 + 640*B*C*b^2*c^7*d^11*f^3 - 640*B*C*b^2*c^9*d^9*f^3 - 1152*B*C*b^2*c^11*d^7*f^3 - 640*B*C*b^2*c^13*d^5*f^3 - 128*B*C*b^2*c^15*d^3*f^3) + ((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(128*A*b*c^15*d^6*f^4 - 32*B*b*d^21*f^4 - 736*A*b*c^3*d^18*f^4 - 2432*A*b*c^5*d^16*f^4 - 4480*A*b*c^7*d^14*f^4 - 4928*A*b*c^9*d^12*f^4 - 3136*A*b*c^11*d^10*f^4 - 896*A*b*c^13*d^8*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) + 160*A*b*c^17*d^4*f^4 + 32*A*b*c^19*d^2*f^4 - 160*B*b*c^2*d^19*f^4 - 128*B*b*c^4*d^17*f^4 + 896*B*b*c^6*d^15*f^4 + 3136*B*b*c^8*d^13*f^4 + 4928*B*b*c^10*d^11*f^4 + 4480*B*b*c^12*d^9*f^4 + 2432*B*b*c^14*d^7*f^4 + 736*B*b*c^16*d^5*f^4 + 96*B*b*c^18*d^3*f^4 + 736*C*b*c^3*d^18*f^4 + 2432*C*b*c^5*d^16*f^4 + 4480*C*b*c^7*d^14*f^4 + 4928*C*b*c^9*d^12*f^4 + 3136*C*b*c^11*d^10*f^4 + 896*C*b*c^13*d^8*f^4 - 128*C*b*c^15*d^6*f^4 - 160*C*b*c^17*d^4*f^4 - 32*C*b*c^19*d^2*f^4 - 96*A*b*c*d^20*f^4 + 96*C*b*c*d^20*f^4))*((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 16*A^3*b^3*d^16*f^2 + 16*C^3*b^3*d^16*f^2 - 80*A^3*b^3*c^2*d^14*f^2 - 144*A^3*b^3*c^4*d^12*f^2 - 80*A^3*b^3*c^6*d^10*f^2 + 80*A^3*b^3*c^8*d^8*f^2 + 144*A^3*b^3*c^10*d^6*f^2 + 80*A^3*b^3*c^12*d^4*f^2 + 16*A^3*b^3*c^14*d^2*f^2 + 192*B^3*b^3*c^3*d^13*f^2 + 480*B^3*b^3*c^5*d^11*f^2 + 640*B^3*b^3*c^7*d^9*f^2 + 480*B^3*b^3*c^9*d^7*f^2 + 192*B^3*b^3*c^11*d^5*f^2 + 32*B^3*b^3*c^13*d^3*f^2 + 80*C^3*b^3*c^2*d^14*f^2 + 144*C^3*b^3*c^4*d^12*f^2 + 80*C^3*b^3*c^6*d^10*f^2 - 80*C^3*b^3*c^8*d^8*f^2 - 144*C^3*b^3*c^10*d^6*f^2 - 80*C^3*b^3*c^12*d^4*f^2 - 16*C^3*b^3*c^14*d^2*f^2 - 16*A*B^2*b^3*d^16*f^2 - 48*A*C^2*b^3*d^16*f^2 + 48*A^2*C*b^3*d^16*f^2 + 16*B^2*C*b^3*d^16*f^2 + 32*B^3*b^3*c*d^15*f^2 - 80*A*B^2*b^3*c^2*d^14*f^2 - 144*A*B^2*b^3*c^4*d^12*f^2 - 80*A*B^2*b^3*c^6*d^10*f^2 + 80*A*B^2*b^3*c^8*d^8*f^2 + 144*A*B^2*b^3*c^10*d^6*f^2 + 80*A*B^2*b^3*c^12*d^4*f^2 + 16*A*B^2*b^3*c^14*d^2*f^2 + 192*A^2*B*b^3*c^3*d^13*f^2 + 480*A^2*B*b^3*c^5*d^11*f^2 + 640*A^2*B*b^3*c^7*d^9*f^2 + 480*A^2*B*b^3*c^9*d^7*f^2 + 192*A^2*B*b^3*c^11*d^5*f^2 + 32*A^2*B*b^3*c^13*d^3*f^2 - 240*A*C^2*b^3*c^2*d^14*f^2 - 432*A*C^2*b^3*c^4*d^12*f^2 - 240*A*C^2*b^3*c^6*d^10*f^2 + 240*A*C^2*b^3*c^8*d^8*f^2 + 432*A*C^2*b^3*c^10*d^6*f^2 + 240*A*C^2*b^3*c^12*d^4*f^2 + 48*A*C^2*b^3*c^14*d^2*f^2 + 240*A^2*C*b^3*c^2*d^14*f^2 + 432*A^2*C*b^3*c^4*d^12*f^2 + 240*A^2*C*b^3*c^6*d^10*f^2 - 240*A^2*C*b^3*c^8*d^8*f^2 - 432*A^2*C*b^3*c^10*d^6*f^2 - 240*A^2*C*b^3*c^12*d^4*f^2 - 48*A^2*C*b^3*c^14*d^2*f^2 + 192*B*C^2*b^3*c^3*d^13*f^2 + 480*B*C^2*b^3*c^5*d^11*f^2 + 640*B*C^2*b^3*c^7*d^9*f^2 + 480*B*C^2*b^3*c^9*d^7*f^2 + 192*B*C^2*b^3*c^11*d^5*f^2 + 32*B*C^2*b^3*c^13*d^3*f^2 + 80*B^2*C*b^3*c^2*d^14*f^2 + 144*B^2*C*b^3*c^4*d^12*f^2 + 80*B^2*C*b^3*c^6*d^10*f^2 - 80*B^2*C*b^3*c^8*d^8*f^2 - 144*B^2*C*b^3*c^10*d^6*f^2 - 80*B^2*C*b^3*c^12*d^4*f^2 - 16*B^2*C*b^3*c^14*d^2*f^2 + 32*A^2*B*b^3*c*d^15*f^2 + 32*B*C^2*b^3*c*d^15*f^2 - 384*A*B*C*b^3*c^3*d^13*f^2 - 960*A*B*C*b^3*c^5*d^11*f^2 - 1280*A*B*C*b^3*c^7*d^9*f^2 - 960*A*B*C*b^3*c^9*d^7*f^2 - 384*A*B*C*b^3*c^11*d^5*f^2 - 64*A*B*C*b^3*c^13*d^3*f^2 - 64*A*B*C*b^3*c*d^15*f^2))*((((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) + 4*A^2*b^2*c^5*f^2 - 4*B^2*b^2*c^5*f^2 + 4*C^2*b^2*c^5*f^2 - 40*A^2*b^2*c^3*d^2*f^2 + 40*B^2*b^2*c^3*d^2*f^2 - 40*C^2*b^2*c^3*d^2*f^2 + 8*A*B*b^2*d^5*f^2 - 8*A*C*b^2*c^5*f^2 - 8*B*C*b^2*d^5*f^2 + 20*A^2*b^2*c*d^4*f^2 - 20*B^2*b^2*c*d^4*f^2 + 20*C^2*b^2*c*d^4*f^2 + 40*A*B*b^2*c^4*d*f^2 - 40*A*C*b^2*c*d^4*f^2 - 40*B*C*b^2*c^4*d*f^2 - 80*A*B*b^2*c^2*d^3*f^2 + 80*A*C*b^2*c^3*d^2*f^2 + 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i - atan(((((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*A*a*d^21*f^4 + 32*C*a*d^21*f^4 - 160*A*a*c^2*d^19*f^4 - 128*A*a*c^4*d^17*f^4 + 896*A*a*c^6*d^15*f^4 + 3136*A*a*c^8*d^13*f^4 + 4928*A*a*c^10*d^11*f^4 + 4480*A*a*c^12*d^9*f^4 + 2432*A*a*c^14*d^7*f^4 + 736*A*a*c^16*d^5*f^4 + 96*A*a*c^18*d^3*f^4 + 736*B*a*c^3*d^18*f^4 + 2432*B*a*c^5*d^16*f^4 + 4480*B*a*c^7*d^14*f^4 + 4928*B*a*c^9*d^12*f^4 + 3136*B*a*c^11*d^10*f^4 + 896*B*a*c^13*d^8*f^4 - 128*B*a*c^15*d^6*f^4 - 160*B*a*c^17*d^4*f^4 - 32*B*a*c^19*d^2*f^4 + 160*C*a*c^2*d^19*f^4 + 128*C*a*c^4*d^17*f^4 - 896*C*a*c^6*d^15*f^4 - 3136*C*a*c^8*d^13*f^4 - 4928*C*a*c^10*d^11*f^4 - 4480*C*a*c^12*d^9*f^4 - 2432*C*a*c^14*d^7*f^4 - 736*C*a*c^16*d^5*f^4 - 96*C*a*c^18*d^3*f^4 + 96*B*a*c*d^20*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^18*f^3 - 16*B^2*a^2*d^18*f^3 + 16*C^2*a^2*d^18*f^3 - 320*A^2*a^2*c^4*d^14*f^3 - 1024*A^2*a^2*c^6*d^12*f^3 - 1440*A^2*a^2*c^8*d^10*f^3 - 1024*A^2*a^2*c^10*d^8*f^3 - 320*A^2*a^2*c^12*d^6*f^3 + 16*A^2*a^2*c^16*d^2*f^3 + 320*B^2*a^2*c^4*d^14*f^3 + 1024*B^2*a^2*c^6*d^12*f^3 + 1440*B^2*a^2*c^8*d^10*f^3 + 1024*B^2*a^2*c^10*d^8*f^3 + 320*B^2*a^2*c^12*d^6*f^3 - 16*B^2*a^2*c^16*d^2*f^3 - 320*C^2*a^2*c^4*d^14*f^3 - 1024*C^2*a^2*c^6*d^12*f^3 - 1440*C^2*a^2*c^8*d^10*f^3 - 1024*C^2*a^2*c^10*d^8*f^3 - 320*C^2*a^2*c^12*d^6*f^3 + 16*C^2*a^2*c^16*d^2*f^3 - 32*A*C*a^2*d^18*f^3 - 128*A*B*a^2*c*d^17*f^3 + 128*B*C*a^2*c*d^17*f^3 - 640*A*B*a^2*c^3*d^15*f^3 - 1152*A*B*a^2*c^5*d^13*f^3 - 640*A*B*a^2*c^7*d^11*f^3 + 640*A*B*a^2*c^9*d^9*f^3 + 1152*A*B*a^2*c^11*d^7*f^3 + 640*A*B*a^2*c^13*d^5*f^3 + 128*A*B*a^2*c^15*d^3*f^3 + 640*A*C*a^2*c^4*d^14*f^3 + 2048*A*C*a^2*c^6*d^12*f^3 + 2880*A*C*a^2*c^8*d^10*f^3 + 2048*A*C*a^2*c^10*d^8*f^3 + 640*A*C*a^2*c^12*d^6*f^3 - 32*A*C*a^2*c^16*d^2*f^3 + 640*B*C*a^2*c^3*d^15*f^3 + 1152*B*C*a^2*c^5*d^13*f^3 + 640*B*C*a^2*c^7*d^11*f^3 - 640*B*C*a^2*c^9*d^9*f^3 - 1152*B*C*a^2*c^11*d^7*f^3 - 640*B*C*a^2*c^13*d^5*f^3 - 128*B*C*a^2*c^15*d^3*f^3))*((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i - (((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*C*a*d^21*f^4 - 32*A*a*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*a*c^2*d^19*f^4 - 128*A*a*c^4*d^17*f^4 + 896*A*a*c^6*d^15*f^4 + 3136*A*a*c^8*d^13*f^4 + 4928*A*a*c^10*d^11*f^4 + 4480*A*a*c^12*d^9*f^4 + 2432*A*a*c^14*d^7*f^4 + 736*A*a*c^16*d^5*f^4 + 96*A*a*c^18*d^3*f^4 + 736*B*a*c^3*d^18*f^4 + 2432*B*a*c^5*d^16*f^4 + 4480*B*a*c^7*d^14*f^4 + 4928*B*a*c^9*d^12*f^4 + 3136*B*a*c^11*d^10*f^4 + 896*B*a*c^13*d^8*f^4 - 128*B*a*c^15*d^6*f^4 - 160*B*a*c^17*d^4*f^4 - 32*B*a*c^19*d^2*f^4 + 160*C*a*c^2*d^19*f^4 + 128*C*a*c^4*d^17*f^4 - 896*C*a*c^6*d^15*f^4 - 3136*C*a*c^8*d^13*f^4 - 4928*C*a*c^10*d^11*f^4 - 4480*C*a*c^12*d^9*f^4 - 2432*C*a*c^14*d^7*f^4 - 736*C*a*c^16*d^5*f^4 - 96*C*a*c^18*d^3*f^4 + 96*B*a*c*d^20*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^18*f^3 - 16*B^2*a^2*d^18*f^3 + 16*C^2*a^2*d^18*f^3 - 320*A^2*a^2*c^4*d^14*f^3 - 1024*A^2*a^2*c^6*d^12*f^3 - 1440*A^2*a^2*c^8*d^10*f^3 - 1024*A^2*a^2*c^10*d^8*f^3 - 320*A^2*a^2*c^12*d^6*f^3 + 16*A^2*a^2*c^16*d^2*f^3 + 320*B^2*a^2*c^4*d^14*f^3 + 1024*B^2*a^2*c^6*d^12*f^3 + 1440*B^2*a^2*c^8*d^10*f^3 + 1024*B^2*a^2*c^10*d^8*f^3 + 320*B^2*a^2*c^12*d^6*f^3 - 16*B^2*a^2*c^16*d^2*f^3 - 320*C^2*a^2*c^4*d^14*f^3 - 1024*C^2*a^2*c^6*d^12*f^3 - 1440*C^2*a^2*c^8*d^10*f^3 - 1024*C^2*a^2*c^10*d^8*f^3 - 320*C^2*a^2*c^12*d^6*f^3 + 16*C^2*a^2*c^16*d^2*f^3 - 32*A*C*a^2*d^18*f^3 - 128*A*B*a^2*c*d^17*f^3 + 128*B*C*a^2*c*d^17*f^3 - 640*A*B*a^2*c^3*d^15*f^3 - 1152*A*B*a^2*c^5*d^13*f^3 - 640*A*B*a^2*c^7*d^11*f^3 + 640*A*B*a^2*c^9*d^9*f^3 + 1152*A*B*a^2*c^11*d^7*f^3 + 640*A*B*a^2*c^13*d^5*f^3 + 128*A*B*a^2*c^15*d^3*f^3 + 640*A*C*a^2*c^4*d^14*f^3 + 2048*A*C*a^2*c^6*d^12*f^3 + 2880*A*C*a^2*c^8*d^10*f^3 + 2048*A*C*a^2*c^10*d^8*f^3 + 640*A*C*a^2*c^12*d^6*f^3 - 32*A*C*a^2*c^16*d^2*f^3 + 640*B*C*a^2*c^3*d^15*f^3 + 1152*B*C*a^2*c^5*d^13*f^3 + 640*B*C*a^2*c^7*d^11*f^3 - 640*B*C*a^2*c^9*d^9*f^3 - 1152*B*C*a^2*c^11*d^7*f^3 - 640*B*C*a^2*c^13*d^5*f^3 - 128*B*C*a^2*c^15*d^3*f^3))*((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/((((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*A*a*d^21*f^4 + 32*C*a*d^21*f^4 - 160*A*a*c^2*d^19*f^4 - 128*A*a*c^4*d^17*f^4 + 896*A*a*c^6*d^15*f^4 + 3136*A*a*c^8*d^13*f^4 + 4928*A*a*c^10*d^11*f^4 + 4480*A*a*c^12*d^9*f^4 + 2432*A*a*c^14*d^7*f^4 + 736*A*a*c^16*d^5*f^4 + 96*A*a*c^18*d^3*f^4 + 736*B*a*c^3*d^18*f^4 + 2432*B*a*c^5*d^16*f^4 + 4480*B*a*c^7*d^14*f^4 + 4928*B*a*c^9*d^12*f^4 + 3136*B*a*c^11*d^10*f^4 + 896*B*a*c^13*d^8*f^4 - 128*B*a*c^15*d^6*f^4 - 160*B*a*c^17*d^4*f^4 - 32*B*a*c^19*d^2*f^4 + 160*C*a*c^2*d^19*f^4 + 128*C*a*c^4*d^17*f^4 - 896*C*a*c^6*d^15*f^4 - 3136*C*a*c^8*d^13*f^4 - 4928*C*a*c^10*d^11*f^4 - 4480*C*a*c^12*d^9*f^4 - 2432*C*a*c^14*d^7*f^4 - 736*C*a*c^16*d^5*f^4 - 96*C*a*c^18*d^3*f^4 + 96*B*a*c*d^20*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^18*f^3 - 16*B^2*a^2*d^18*f^3 + 16*C^2*a^2*d^18*f^3 - 320*A^2*a^2*c^4*d^14*f^3 - 1024*A^2*a^2*c^6*d^12*f^3 - 1440*A^2*a^2*c^8*d^10*f^3 - 1024*A^2*a^2*c^10*d^8*f^3 - 320*A^2*a^2*c^12*d^6*f^3 + 16*A^2*a^2*c^16*d^2*f^3 + 320*B^2*a^2*c^4*d^14*f^3 + 1024*B^2*a^2*c^6*d^12*f^3 + 1440*B^2*a^2*c^8*d^10*f^3 + 1024*B^2*a^2*c^10*d^8*f^3 + 320*B^2*a^2*c^12*d^6*f^3 - 16*B^2*a^2*c^16*d^2*f^3 - 320*C^2*a^2*c^4*d^14*f^3 - 1024*C^2*a^2*c^6*d^12*f^3 - 1440*C^2*a^2*c^8*d^10*f^3 - 1024*C^2*a^2*c^10*d^8*f^3 - 320*C^2*a^2*c^12*d^6*f^3 + 16*C^2*a^2*c^16*d^2*f^3 - 32*A*C*a^2*d^18*f^3 - 128*A*B*a^2*c*d^17*f^3 + 128*B*C*a^2*c*d^17*f^3 - 640*A*B*a^2*c^3*d^15*f^3 - 1152*A*B*a^2*c^5*d^13*f^3 - 640*A*B*a^2*c^7*d^11*f^3 + 640*A*B*a^2*c^9*d^9*f^3 + 1152*A*B*a^2*c^11*d^7*f^3 + 640*A*B*a^2*c^13*d^5*f^3 + 128*A*B*a^2*c^15*d^3*f^3 + 640*A*C*a^2*c^4*d^14*f^3 + 2048*A*C*a^2*c^6*d^12*f^3 + 2880*A*C*a^2*c^8*d^10*f^3 + 2048*A*C*a^2*c^10*d^8*f^3 + 640*A*C*a^2*c^12*d^6*f^3 - 32*A*C*a^2*c^16*d^2*f^3 + 640*B*C*a^2*c^3*d^15*f^3 + 1152*B*C*a^2*c^5*d^13*f^3 + 640*B*C*a^2*c^7*d^11*f^3 - 640*B*C*a^2*c^9*d^9*f^3 - 1152*B*C*a^2*c^11*d^7*f^3 - 640*B*C*a^2*c^13*d^5*f^3 - 128*B*C*a^2*c^15*d^3*f^3))*((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) + (((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*C*a*d^21*f^4 - 32*A*a*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*a*c^2*d^19*f^4 - 128*A*a*c^4*d^17*f^4 + 896*A*a*c^6*d^15*f^4 + 3136*A*a*c^8*d^13*f^4 + 4928*A*a*c^10*d^11*f^4 + 4480*A*a*c^12*d^9*f^4 + 2432*A*a*c^14*d^7*f^4 + 736*A*a*c^16*d^5*f^4 + 96*A*a*c^18*d^3*f^4 + 736*B*a*c^3*d^18*f^4 + 2432*B*a*c^5*d^16*f^4 + 4480*B*a*c^7*d^14*f^4 + 4928*B*a*c^9*d^12*f^4 + 3136*B*a*c^11*d^10*f^4 + 896*B*a*c^13*d^8*f^4 - 128*B*a*c^15*d^6*f^4 - 160*B*a*c^17*d^4*f^4 - 32*B*a*c^19*d^2*f^4 + 160*C*a*c^2*d^19*f^4 + 128*C*a*c^4*d^17*f^4 - 896*C*a*c^6*d^15*f^4 - 3136*C*a*c^8*d^13*f^4 - 4928*C*a*c^10*d^11*f^4 - 4480*C*a*c^12*d^9*f^4 - 2432*C*a*c^14*d^7*f^4 - 736*C*a*c^16*d^5*f^4 - 96*C*a*c^18*d^3*f^4 + 96*B*a*c*d^20*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^18*f^3 - 16*B^2*a^2*d^18*f^3 + 16*C^2*a^2*d^18*f^3 - 320*A^2*a^2*c^4*d^14*f^3 - 1024*A^2*a^2*c^6*d^12*f^3 - 1440*A^2*a^2*c^8*d^10*f^3 - 1024*A^2*a^2*c^10*d^8*f^3 - 320*A^2*a^2*c^12*d^6*f^3 + 16*A^2*a^2*c^16*d^2*f^3 + 320*B^2*a^2*c^4*d^14*f^3 + 1024*B^2*a^2*c^6*d^12*f^3 + 1440*B^2*a^2*c^8*d^10*f^3 + 1024*B^2*a^2*c^10*d^8*f^3 + 320*B^2*a^2*c^12*d^6*f^3 - 16*B^2*a^2*c^16*d^2*f^3 - 320*C^2*a^2*c^4*d^14*f^3 - 1024*C^2*a^2*c^6*d^12*f^3 - 1440*C^2*a^2*c^8*d^10*f^3 - 1024*C^2*a^2*c^10*d^8*f^3 - 320*C^2*a^2*c^12*d^6*f^3 + 16*C^2*a^2*c^16*d^2*f^3 - 32*A*C*a^2*d^18*f^3 - 128*A*B*a^2*c*d^17*f^3 + 128*B*C*a^2*c*d^17*f^3 - 640*A*B*a^2*c^3*d^15*f^3 - 1152*A*B*a^2*c^5*d^13*f^3 - 640*A*B*a^2*c^7*d^11*f^3 + 640*A*B*a^2*c^9*d^9*f^3 + 1152*A*B*a^2*c^11*d^7*f^3 + 640*A*B*a^2*c^13*d^5*f^3 + 128*A*B*a^2*c^15*d^3*f^3 + 640*A*C*a^2*c^4*d^14*f^3 + 2048*A*C*a^2*c^6*d^12*f^3 + 2880*A*C*a^2*c^8*d^10*f^3 + 2048*A*C*a^2*c^10*d^8*f^3 + 640*A*C*a^2*c^12*d^6*f^3 - 32*A*C*a^2*c^16*d^2*f^3 + 640*B*C*a^2*c^3*d^15*f^3 + 1152*B*C*a^2*c^5*d^13*f^3 + 640*B*C*a^2*c^7*d^11*f^3 - 640*B*C*a^2*c^9*d^9*f^3 - 1152*B*C*a^2*c^11*d^7*f^3 - 640*B*C*a^2*c^13*d^5*f^3 - 128*B*C*a^2*c^15*d^3*f^3))*((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 16*B^3*a^3*d^16*f^2 - 192*A^3*a^3*c^3*d^13*f^2 - 480*A^3*a^3*c^5*d^11*f^2 - 640*A^3*a^3*c^7*d^9*f^2 - 480*A^3*a^3*c^9*d^7*f^2 - 192*A^3*a^3*c^11*d^5*f^2 - 32*A^3*a^3*c^13*d^3*f^2 - 80*B^3*a^3*c^2*d^14*f^2 - 144*B^3*a^3*c^4*d^12*f^2 - 80*B^3*a^3*c^6*d^10*f^2 + 80*B^3*a^3*c^8*d^8*f^2 + 144*B^3*a^3*c^10*d^6*f^2 + 80*B^3*a^3*c^12*d^4*f^2 + 16*B^3*a^3*c^14*d^2*f^2 + 192*C^3*a^3*c^3*d^13*f^2 + 480*C^3*a^3*c^5*d^11*f^2 + 640*C^3*a^3*c^7*d^9*f^2 + 480*C^3*a^3*c^9*d^7*f^2 + 192*C^3*a^3*c^11*d^5*f^2 + 32*C^3*a^3*c^13*d^3*f^2 - 16*A^2*B*a^3*d^16*f^2 - 16*B*C^2*a^3*d^16*f^2 - 32*A^3*a^3*c*d^15*f^2 + 32*C^3*a^3*c*d^15*f^2 - 192*A*B^2*a^3*c^3*d^13*f^2 - 480*A*B^2*a^3*c^5*d^11*f^2 - 640*A*B^2*a^3*c^7*d^9*f^2 - 480*A*B^2*a^3*c^9*d^7*f^2 - 192*A*B^2*a^3*c^11*d^5*f^2 - 32*A*B^2*a^3*c^13*d^3*f^2 - 80*A^2*B*a^3*c^2*d^14*f^2 - 144*A^2*B*a^3*c^4*d^12*f^2 - 80*A^2*B*a^3*c^6*d^10*f^2 + 80*A^2*B*a^3*c^8*d^8*f^2 + 144*A^2*B*a^3*c^10*d^6*f^2 + 80*A^2*B*a^3*c^12*d^4*f^2 + 16*A^2*B*a^3*c^14*d^2*f^2 - 576*A*C^2*a^3*c^3*d^13*f^2 - 1440*A*C^2*a^3*c^5*d^11*f^2 - 1920*A*C^2*a^3*c^7*d^9*f^2 - 1440*A*C^2*a^3*c^9*d^7*f^2 - 576*A*C^2*a^3*c^11*d^5*f^2 - 96*A*C^2*a^3*c^13*d^3*f^2 + 576*A^2*C*a^3*c^3*d^13*f^2 + 1440*A^2*C*a^3*c^5*d^11*f^2 + 1920*A^2*C*a^3*c^7*d^9*f^2 + 1440*A^2*C*a^3*c^9*d^7*f^2 + 576*A^2*C*a^3*c^11*d^5*f^2 + 96*A^2*C*a^3*c^13*d^3*f^2 - 80*B*C^2*a^3*c^2*d^14*f^2 - 144*B*C^2*a^3*c^4*d^12*f^2 - 80*B*C^2*a^3*c^6*d^10*f^2 + 80*B*C^2*a^3*c^8*d^8*f^2 + 144*B*C^2*a^3*c^10*d^6*f^2 + 80*B*C^2*a^3*c^12*d^4*f^2 + 16*B*C^2*a^3*c^14*d^2*f^2 + 192*B^2*C*a^3*c^3*d^13*f^2 + 480*B^2*C*a^3*c^5*d^11*f^2 + 640*B^2*C*a^3*c^7*d^9*f^2 + 480*B^2*C*a^3*c^9*d^7*f^2 + 192*B^2*C*a^3*c^11*d^5*f^2 + 32*B^2*C*a^3*c^13*d^3*f^2 + 32*A*B*C*a^3*d^16*f^2 - 32*A*B^2*a^3*c*d^15*f^2 - 96*A*C^2*a^3*c*d^15*f^2 + 96*A^2*C*a^3*c*d^15*f^2 + 32*B^2*C*a^3*c*d^15*f^2 + 160*A*B*C*a^3*c^2*d^14*f^2 + 288*A*B*C*a^3*c^4*d^12*f^2 + 160*A*B*C*a^3*c^6*d^10*f^2 - 160*A*B*C*a^3*c^8*d^8*f^2 - 288*A*B*C*a^3*c^10*d^6*f^2 - 160*A*B*C*a^3*c^12*d^4*f^2 - 32*A*B*C*a^3*c^14*d^2*f^2))*((((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) - 4*A^2*a^2*c^5*f^2 + 4*B^2*a^2*c^5*f^2 - 4*C^2*a^2*c^5*f^2 + 40*A^2*a^2*c^3*d^2*f^2 - 40*B^2*a^2*c^3*d^2*f^2 + 40*C^2*a^2*c^3*d^2*f^2 - 8*A*B*a^2*d^5*f^2 + 8*A*C*a^2*c^5*f^2 + 8*B*C*a^2*d^5*f^2 - 20*A^2*a^2*c*d^4*f^2 + 20*B^2*a^2*c*d^4*f^2 - 20*C^2*a^2*c*d^4*f^2 - 40*A*B*a^2*c^4*d*f^2 + 40*A*C*a^2*c*d^4*f^2 + 40*B*C*a^2*c^4*d*f^2 + 80*A*B*a^2*c^2*d^3*f^2 - 80*A*C*a^2*c^3*d^2*f^2 - 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i - atan((((-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*A*a*d^21*f^4 + 32*C*a*d^21*f^4 - 160*A*a*c^2*d^19*f^4 - 128*A*a*c^4*d^17*f^4 + 896*A*a*c^6*d^15*f^4 + 3136*A*a*c^8*d^13*f^4 + 4928*A*a*c^10*d^11*f^4 + 4480*A*a*c^12*d^9*f^4 + 2432*A*a*c^14*d^7*f^4 + 736*A*a*c^16*d^5*f^4 + 96*A*a*c^18*d^3*f^4 + 736*B*a*c^3*d^18*f^4 + 2432*B*a*c^5*d^16*f^4 + 4480*B*a*c^7*d^14*f^4 + 4928*B*a*c^9*d^12*f^4 + 3136*B*a*c^11*d^10*f^4 + 896*B*a*c^13*d^8*f^4 - 128*B*a*c^15*d^6*f^4 - 160*B*a*c^17*d^4*f^4 - 32*B*a*c^19*d^2*f^4 + 160*C*a*c^2*d^19*f^4 + 128*C*a*c^4*d^17*f^4 - 896*C*a*c^6*d^15*f^4 - 3136*C*a*c^8*d^13*f^4 - 4928*C*a*c^10*d^11*f^4 - 4480*C*a*c^12*d^9*f^4 - 2432*C*a*c^14*d^7*f^4 - 736*C*a*c^16*d^5*f^4 - 96*C*a*c^18*d^3*f^4 + 96*B*a*c*d^20*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^18*f^3 - 16*B^2*a^2*d^18*f^3 + 16*C^2*a^2*d^18*f^3 - 320*A^2*a^2*c^4*d^14*f^3 - 1024*A^2*a^2*c^6*d^12*f^3 - 1440*A^2*a^2*c^8*d^10*f^3 - 1024*A^2*a^2*c^10*d^8*f^3 - 320*A^2*a^2*c^12*d^6*f^3 + 16*A^2*a^2*c^16*d^2*f^3 + 320*B^2*a^2*c^4*d^14*f^3 + 1024*B^2*a^2*c^6*d^12*f^3 + 1440*B^2*a^2*c^8*d^10*f^3 + 1024*B^2*a^2*c^10*d^8*f^3 + 320*B^2*a^2*c^12*d^6*f^3 - 16*B^2*a^2*c^16*d^2*f^3 - 320*C^2*a^2*c^4*d^14*f^3 - 1024*C^2*a^2*c^6*d^12*f^3 - 1440*C^2*a^2*c^8*d^10*f^3 - 1024*C^2*a^2*c^10*d^8*f^3 - 320*C^2*a^2*c^12*d^6*f^3 + 16*C^2*a^2*c^16*d^2*f^3 - 32*A*C*a^2*d^18*f^3 - 128*A*B*a^2*c*d^17*f^3 + 128*B*C*a^2*c*d^17*f^3 - 640*A*B*a^2*c^3*d^15*f^3 - 1152*A*B*a^2*c^5*d^13*f^3 - 640*A*B*a^2*c^7*d^11*f^3 + 640*A*B*a^2*c^9*d^9*f^3 + 1152*A*B*a^2*c^11*d^7*f^3 + 640*A*B*a^2*c^13*d^5*f^3 + 128*A*B*a^2*c^15*d^3*f^3 + 640*A*C*a^2*c^4*d^14*f^3 + 2048*A*C*a^2*c^6*d^12*f^3 + 2880*A*C*a^2*c^8*d^10*f^3 + 2048*A*C*a^2*c^10*d^8*f^3 + 640*A*C*a^2*c^12*d^6*f^3 - 32*A*C*a^2*c^16*d^2*f^3 + 640*B*C*a^2*c^3*d^15*f^3 + 1152*B*C*a^2*c^5*d^13*f^3 + 640*B*C*a^2*c^7*d^11*f^3 - 640*B*C*a^2*c^9*d^9*f^3 - 1152*B*C*a^2*c^11*d^7*f^3 - 640*B*C*a^2*c^13*d^5*f^3 - 128*B*C*a^2*c^15*d^3*f^3))*(-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i - ((-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*C*a*d^21*f^4 - 32*A*a*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*a*c^2*d^19*f^4 - 128*A*a*c^4*d^17*f^4 + 896*A*a*c^6*d^15*f^4 + 3136*A*a*c^8*d^13*f^4 + 4928*A*a*c^10*d^11*f^4 + 4480*A*a*c^12*d^9*f^4 + 2432*A*a*c^14*d^7*f^4 + 736*A*a*c^16*d^5*f^4 + 96*A*a*c^18*d^3*f^4 + 736*B*a*c^3*d^18*f^4 + 2432*B*a*c^5*d^16*f^4 + 4480*B*a*c^7*d^14*f^4 + 4928*B*a*c^9*d^12*f^4 + 3136*B*a*c^11*d^10*f^4 + 896*B*a*c^13*d^8*f^4 - 128*B*a*c^15*d^6*f^4 - 160*B*a*c^17*d^4*f^4 - 32*B*a*c^19*d^2*f^4 + 160*C*a*c^2*d^19*f^4 + 128*C*a*c^4*d^17*f^4 - 896*C*a*c^6*d^15*f^4 - 3136*C*a*c^8*d^13*f^4 - 4928*C*a*c^10*d^11*f^4 - 4480*C*a*c^12*d^9*f^4 - 2432*C*a*c^14*d^7*f^4 - 736*C*a*c^16*d^5*f^4 - 96*C*a*c^18*d^3*f^4 + 96*B*a*c*d^20*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^18*f^3 - 16*B^2*a^2*d^18*f^3 + 16*C^2*a^2*d^18*f^3 - 320*A^2*a^2*c^4*d^14*f^3 - 1024*A^2*a^2*c^6*d^12*f^3 - 1440*A^2*a^2*c^8*d^10*f^3 - 1024*A^2*a^2*c^10*d^8*f^3 - 320*A^2*a^2*c^12*d^6*f^3 + 16*A^2*a^2*c^16*d^2*f^3 + 320*B^2*a^2*c^4*d^14*f^3 + 1024*B^2*a^2*c^6*d^12*f^3 + 1440*B^2*a^2*c^8*d^10*f^3 + 1024*B^2*a^2*c^10*d^8*f^3 + 320*B^2*a^2*c^12*d^6*f^3 - 16*B^2*a^2*c^16*d^2*f^3 - 320*C^2*a^2*c^4*d^14*f^3 - 1024*C^2*a^2*c^6*d^12*f^3 - 1440*C^2*a^2*c^8*d^10*f^3 - 1024*C^2*a^2*c^10*d^8*f^3 - 320*C^2*a^2*c^12*d^6*f^3 + 16*C^2*a^2*c^16*d^2*f^3 - 32*A*C*a^2*d^18*f^3 - 128*A*B*a^2*c*d^17*f^3 + 128*B*C*a^2*c*d^17*f^3 - 640*A*B*a^2*c^3*d^15*f^3 - 1152*A*B*a^2*c^5*d^13*f^3 - 640*A*B*a^2*c^7*d^11*f^3 + 640*A*B*a^2*c^9*d^9*f^3 + 1152*A*B*a^2*c^11*d^7*f^3 + 640*A*B*a^2*c^13*d^5*f^3 + 128*A*B*a^2*c^15*d^3*f^3 + 640*A*C*a^2*c^4*d^14*f^3 + 2048*A*C*a^2*c^6*d^12*f^3 + 2880*A*C*a^2*c^8*d^10*f^3 + 2048*A*C*a^2*c^10*d^8*f^3 + 640*A*C*a^2*c^12*d^6*f^3 - 32*A*C*a^2*c^16*d^2*f^3 + 640*B*C*a^2*c^3*d^15*f^3 + 1152*B*C*a^2*c^5*d^13*f^3 + 640*B*C*a^2*c^7*d^11*f^3 - 640*B*C*a^2*c^9*d^9*f^3 - 1152*B*C*a^2*c^11*d^7*f^3 - 640*B*C*a^2*c^13*d^5*f^3 - 128*B*C*a^2*c^15*d^3*f^3))*(-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/(((-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*A*a*d^21*f^4 + 32*C*a*d^21*f^4 - 160*A*a*c^2*d^19*f^4 - 128*A*a*c^4*d^17*f^4 + 896*A*a*c^6*d^15*f^4 + 3136*A*a*c^8*d^13*f^4 + 4928*A*a*c^10*d^11*f^4 + 4480*A*a*c^12*d^9*f^4 + 2432*A*a*c^14*d^7*f^4 + 736*A*a*c^16*d^5*f^4 + 96*A*a*c^18*d^3*f^4 + 736*B*a*c^3*d^18*f^4 + 2432*B*a*c^5*d^16*f^4 + 4480*B*a*c^7*d^14*f^4 + 4928*B*a*c^9*d^12*f^4 + 3136*B*a*c^11*d^10*f^4 + 896*B*a*c^13*d^8*f^4 - 128*B*a*c^15*d^6*f^4 - 160*B*a*c^17*d^4*f^4 - 32*B*a*c^19*d^2*f^4 + 160*C*a*c^2*d^19*f^4 + 128*C*a*c^4*d^17*f^4 - 896*C*a*c^6*d^15*f^4 - 3136*C*a*c^8*d^13*f^4 - 4928*C*a*c^10*d^11*f^4 - 4480*C*a*c^12*d^9*f^4 - 2432*C*a*c^14*d^7*f^4 - 736*C*a*c^16*d^5*f^4 - 96*C*a*c^18*d^3*f^4 + 96*B*a*c*d^20*f^4) + (c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^18*f^3 - 16*B^2*a^2*d^18*f^3 + 16*C^2*a^2*d^18*f^3 - 320*A^2*a^2*c^4*d^14*f^3 - 1024*A^2*a^2*c^6*d^12*f^3 - 1440*A^2*a^2*c^8*d^10*f^3 - 1024*A^2*a^2*c^10*d^8*f^3 - 320*A^2*a^2*c^12*d^6*f^3 + 16*A^2*a^2*c^16*d^2*f^3 + 320*B^2*a^2*c^4*d^14*f^3 + 1024*B^2*a^2*c^6*d^12*f^3 + 1440*B^2*a^2*c^8*d^10*f^3 + 1024*B^2*a^2*c^10*d^8*f^3 + 320*B^2*a^2*c^12*d^6*f^3 - 16*B^2*a^2*c^16*d^2*f^3 - 320*C^2*a^2*c^4*d^14*f^3 - 1024*C^2*a^2*c^6*d^12*f^3 - 1440*C^2*a^2*c^8*d^10*f^3 - 1024*C^2*a^2*c^10*d^8*f^3 - 320*C^2*a^2*c^12*d^6*f^3 + 16*C^2*a^2*c^16*d^2*f^3 - 32*A*C*a^2*d^18*f^3 - 128*A*B*a^2*c*d^17*f^3 + 128*B*C*a^2*c*d^17*f^3 - 640*A*B*a^2*c^3*d^15*f^3 - 1152*A*B*a^2*c^5*d^13*f^3 - 640*A*B*a^2*c^7*d^11*f^3 + 640*A*B*a^2*c^9*d^9*f^3 + 1152*A*B*a^2*c^11*d^7*f^3 + 640*A*B*a^2*c^13*d^5*f^3 + 128*A*B*a^2*c^15*d^3*f^3 + 640*A*C*a^2*c^4*d^14*f^3 + 2048*A*C*a^2*c^6*d^12*f^3 + 2880*A*C*a^2*c^8*d^10*f^3 + 2048*A*C*a^2*c^10*d^8*f^3 + 640*A*C*a^2*c^12*d^6*f^3 - 32*A*C*a^2*c^16*d^2*f^3 + 640*B*C*a^2*c^3*d^15*f^3 + 1152*B*C*a^2*c^5*d^13*f^3 + 640*B*C*a^2*c^7*d^11*f^3 - 640*B*C*a^2*c^9*d^9*f^3 - 1152*B*C*a^2*c^11*d^7*f^3 - 640*B*C*a^2*c^13*d^5*f^3 - 128*B*C*a^2*c^15*d^3*f^3))*(-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) + ((-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(32*C*a*d^21*f^4 - 32*A*a*d^21*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*a*c^2*d^19*f^4 - 128*A*a*c^4*d^17*f^4 + 896*A*a*c^6*d^15*f^4 + 3136*A*a*c^8*d^13*f^4 + 4928*A*a*c^10*d^11*f^4 + 4480*A*a*c^12*d^9*f^4 + 2432*A*a*c^14*d^7*f^4 + 736*A*a*c^16*d^5*f^4 + 96*A*a*c^18*d^3*f^4 + 736*B*a*c^3*d^18*f^4 + 2432*B*a*c^5*d^16*f^4 + 4480*B*a*c^7*d^14*f^4 + 4928*B*a*c^9*d^12*f^4 + 3136*B*a*c^11*d^10*f^4 + 896*B*a*c^13*d^8*f^4 - 128*B*a*c^15*d^6*f^4 - 160*B*a*c^17*d^4*f^4 - 32*B*a*c^19*d^2*f^4 + 160*C*a*c^2*d^19*f^4 + 128*C*a*c^4*d^17*f^4 - 896*C*a*c^6*d^15*f^4 - 3136*C*a*c^8*d^13*f^4 - 4928*C*a*c^10*d^11*f^4 - 4480*C*a*c^12*d^9*f^4 - 2432*C*a*c^14*d^7*f^4 - 736*C*a*c^16*d^5*f^4 - 96*C*a*c^18*d^3*f^4 + 96*B*a*c*d^20*f^4) - (c + d*tan(e + f*x))^(1/2)*(16*A^2*a^2*d^18*f^3 - 16*B^2*a^2*d^18*f^3 + 16*C^2*a^2*d^18*f^3 - 320*A^2*a^2*c^4*d^14*f^3 - 1024*A^2*a^2*c^6*d^12*f^3 - 1440*A^2*a^2*c^8*d^10*f^3 - 1024*A^2*a^2*c^10*d^8*f^3 - 320*A^2*a^2*c^12*d^6*f^3 + 16*A^2*a^2*c^16*d^2*f^3 + 320*B^2*a^2*c^4*d^14*f^3 + 1024*B^2*a^2*c^6*d^12*f^3 + 1440*B^2*a^2*c^8*d^10*f^3 + 1024*B^2*a^2*c^10*d^8*f^3 + 320*B^2*a^2*c^12*d^6*f^3 - 16*B^2*a^2*c^16*d^2*f^3 - 320*C^2*a^2*c^4*d^14*f^3 - 1024*C^2*a^2*c^6*d^12*f^3 - 1440*C^2*a^2*c^8*d^10*f^3 - 1024*C^2*a^2*c^10*d^8*f^3 - 320*C^2*a^2*c^12*d^6*f^3 + 16*C^2*a^2*c^16*d^2*f^3 - 32*A*C*a^2*d^18*f^3 - 128*A*B*a^2*c*d^17*f^3 + 128*B*C*a^2*c*d^17*f^3 - 640*A*B*a^2*c^3*d^15*f^3 - 1152*A*B*a^2*c^5*d^13*f^3 - 640*A*B*a^2*c^7*d^11*f^3 + 640*A*B*a^2*c^9*d^9*f^3 + 1152*A*B*a^2*c^11*d^7*f^3 + 640*A*B*a^2*c^13*d^5*f^3 + 128*A*B*a^2*c^15*d^3*f^3 + 640*A*C*a^2*c^4*d^14*f^3 + 2048*A*C*a^2*c^6*d^12*f^3 + 2880*A*C*a^2*c^8*d^10*f^3 + 2048*A*C*a^2*c^10*d^8*f^3 + 640*A*C*a^2*c^12*d^6*f^3 - 32*A*C*a^2*c^16*d^2*f^3 + 640*B*C*a^2*c^3*d^15*f^3 + 1152*B*C*a^2*c^5*d^13*f^3 + 640*B*C*a^2*c^7*d^11*f^3 - 640*B*C*a^2*c^9*d^9*f^3 - 1152*B*C*a^2*c^11*d^7*f^3 - 640*B*C*a^2*c^13*d^5*f^3 - 128*B*C*a^2*c^15*d^3*f^3))*(-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 16*B^3*a^3*d^16*f^2 - 192*A^3*a^3*c^3*d^13*f^2 - 480*A^3*a^3*c^5*d^11*f^2 - 640*A^3*a^3*c^7*d^9*f^2 - 480*A^3*a^3*c^9*d^7*f^2 - 192*A^3*a^3*c^11*d^5*f^2 - 32*A^3*a^3*c^13*d^3*f^2 - 80*B^3*a^3*c^2*d^14*f^2 - 144*B^3*a^3*c^4*d^12*f^2 - 80*B^3*a^3*c^6*d^10*f^2 + 80*B^3*a^3*c^8*d^8*f^2 + 144*B^3*a^3*c^10*d^6*f^2 + 80*B^3*a^3*c^12*d^4*f^2 + 16*B^3*a^3*c^14*d^2*f^2 + 192*C^3*a^3*c^3*d^13*f^2 + 480*C^3*a^3*c^5*d^11*f^2 + 640*C^3*a^3*c^7*d^9*f^2 + 480*C^3*a^3*c^9*d^7*f^2 + 192*C^3*a^3*c^11*d^5*f^2 + 32*C^3*a^3*c^13*d^3*f^2 - 16*A^2*B*a^3*d^16*f^2 - 16*B*C^2*a^3*d^16*f^2 - 32*A^3*a^3*c*d^15*f^2 + 32*C^3*a^3*c*d^15*f^2 - 192*A*B^2*a^3*c^3*d^13*f^2 - 480*A*B^2*a^3*c^5*d^11*f^2 - 640*A*B^2*a^3*c^7*d^9*f^2 - 480*A*B^2*a^3*c^9*d^7*f^2 - 192*A*B^2*a^3*c^11*d^5*f^2 - 32*A*B^2*a^3*c^13*d^3*f^2 - 80*A^2*B*a^3*c^2*d^14*f^2 - 144*A^2*B*a^3*c^4*d^12*f^2 - 80*A^2*B*a^3*c^6*d^10*f^2 + 80*A^2*B*a^3*c^8*d^8*f^2 + 144*A^2*B*a^3*c^10*d^6*f^2 + 80*A^2*B*a^3*c^12*d^4*f^2 + 16*A^2*B*a^3*c^14*d^2*f^2 - 576*A*C^2*a^3*c^3*d^13*f^2 - 1440*A*C^2*a^3*c^5*d^11*f^2 - 1920*A*C^2*a^3*c^7*d^9*f^2 - 1440*A*C^2*a^3*c^9*d^7*f^2 - 576*A*C^2*a^3*c^11*d^5*f^2 - 96*A*C^2*a^3*c^13*d^3*f^2 + 576*A^2*C*a^3*c^3*d^13*f^2 + 1440*A^2*C*a^3*c^5*d^11*f^2 + 1920*A^2*C*a^3*c^7*d^9*f^2 + 1440*A^2*C*a^3*c^9*d^7*f^2 + 576*A^2*C*a^3*c^11*d^5*f^2 + 96*A^2*C*a^3*c^13*d^3*f^2 - 80*B*C^2*a^3*c^2*d^14*f^2 - 144*B*C^2*a^3*c^4*d^12*f^2 - 80*B*C^2*a^3*c^6*d^10*f^2 + 80*B*C^2*a^3*c^8*d^8*f^2 + 144*B*C^2*a^3*c^10*d^6*f^2 + 80*B*C^2*a^3*c^12*d^4*f^2 + 16*B*C^2*a^3*c^14*d^2*f^2 + 192*B^2*C*a^3*c^3*d^13*f^2 + 480*B^2*C*a^3*c^5*d^11*f^2 + 640*B^2*C*a^3*c^7*d^9*f^2 + 480*B^2*C*a^3*c^9*d^7*f^2 + 192*B^2*C*a^3*c^11*d^5*f^2 + 32*B^2*C*a^3*c^13*d^3*f^2 + 32*A*B*C*a^3*d^16*f^2 - 32*A*B^2*a^3*c*d^15*f^2 - 96*A*C^2*a^3*c*d^15*f^2 + 96*A^2*C*a^3*c*d^15*f^2 + 32*B^2*C*a^3*c*d^15*f^2 + 160*A*B*C*a^3*c^2*d^14*f^2 + 288*A*B*C*a^3*c^4*d^12*f^2 + 160*A*B*C*a^3*c^6*d^10*f^2 - 160*A*B*C*a^3*c^8*d^8*f^2 - 288*A*B*C*a^3*c^10*d^6*f^2 - 160*A*B*C*a^3*c^12*d^4*f^2 - 32*A*B*C*a^3*c^14*d^2*f^2))*(-(((8*A^2*a^2*c^5*f^2 - 8*B^2*a^2*c^5*f^2 + 8*C^2*a^2*c^5*f^2 - 80*A^2*a^2*c^3*d^2*f^2 + 80*B^2*a^2*c^3*d^2*f^2 - 80*C^2*a^2*c^3*d^2*f^2 + 16*A*B*a^2*d^5*f^2 - 16*A*C*a^2*c^5*f^2 - 16*B*C*a^2*d^5*f^2 + 40*A^2*a^2*c*d^4*f^2 - 40*B^2*a^2*c*d^4*f^2 + 40*C^2*a^2*c*d^4*f^2 + 80*A*B*a^2*c^4*d*f^2 - 80*A*C*a^2*c*d^4*f^2 - 80*B*C*a^2*c^4*d*f^2 - 160*A*B*a^2*c^2*d^3*f^2 + 160*A*C*a^2*c^3*d^2*f^2 + 160*B*C*a^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*a^4 + B^4*a^4 + C^4*a^4 - 4*A*C^3*a^4 - 4*A^3*C*a^4 + 2*A^2*B^2*a^4 + 6*A^2*C^2*a^4 + 2*B^2*C^2*a^4 - 4*A*B^2*C*a^4))^(1/2) + 4*A^2*a^2*c^5*f^2 - 4*B^2*a^2*c^5*f^2 + 4*C^2*a^2*c^5*f^2 - 40*A^2*a^2*c^3*d^2*f^2 + 40*B^2*a^2*c^3*d^2*f^2 - 40*C^2*a^2*c^3*d^2*f^2 + 8*A*B*a^2*d^5*f^2 - 8*A*C*a^2*c^5*f^2 - 8*B*C*a^2*d^5*f^2 + 20*A^2*a^2*c*d^4*f^2 - 20*B^2*a^2*c*d^4*f^2 + 20*C^2*a^2*c*d^4*f^2 + 40*A*B*a^2*c^4*d*f^2 - 40*A*C*a^2*c*d^4*f^2 - 40*B*C*a^2*c^4*d*f^2 - 80*A*B*a^2*c^2*d^3*f^2 + 80*A*C*a^2*c^3*d^2*f^2 + 80*B*C*a^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i - ((2*(A*a*d^2 + C*a*c^2 - B*a*c*d))/(3*(c^2 + d^2)) - (2*d*(c + d*tan(e + f*x))*(B*a*c^2 - B*a*d^2 - 2*A*a*c*d + 2*C*a*c*d))/(c^2 + d^2)^2)/(d*f*(c + d*tan(e + f*x))^(3/2)) - atan(-(((c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^18*f^3 - 16*B^2*b^2*d^18*f^3 + 16*C^2*b^2*d^18*f^3 - 320*A^2*b^2*c^4*d^14*f^3 - 1024*A^2*b^2*c^6*d^12*f^3 - 1440*A^2*b^2*c^8*d^10*f^3 - 1024*A^2*b^2*c^10*d^8*f^3 - 320*A^2*b^2*c^12*d^6*f^3 + 16*A^2*b^2*c^16*d^2*f^3 + 320*B^2*b^2*c^4*d^14*f^3 + 1024*B^2*b^2*c^6*d^12*f^3 + 1440*B^2*b^2*c^8*d^10*f^3 + 1024*B^2*b^2*c^10*d^8*f^3 + 320*B^2*b^2*c^12*d^6*f^3 - 16*B^2*b^2*c^16*d^2*f^3 - 320*C^2*b^2*c^4*d^14*f^3 - 1024*C^2*b^2*c^6*d^12*f^3 - 1440*C^2*b^2*c^8*d^10*f^3 - 1024*C^2*b^2*c^10*d^8*f^3 - 320*C^2*b^2*c^12*d^6*f^3 + 16*C^2*b^2*c^16*d^2*f^3 - 32*A*C*b^2*d^18*f^3 - 128*A*B*b^2*c*d^17*f^3 + 128*B*C*b^2*c*d^17*f^3 - 640*A*B*b^2*c^3*d^15*f^3 - 1152*A*B*b^2*c^5*d^13*f^3 - 640*A*B*b^2*c^7*d^11*f^3 + 640*A*B*b^2*c^9*d^9*f^3 + 1152*A*B*b^2*c^11*d^7*f^3 + 640*A*B*b^2*c^13*d^5*f^3 + 128*A*B*b^2*c^15*d^3*f^3 + 640*A*C*b^2*c^4*d^14*f^3 + 2048*A*C*b^2*c^6*d^12*f^3 + 2880*A*C*b^2*c^8*d^10*f^3 + 2048*A*C*b^2*c^10*d^8*f^3 + 640*A*C*b^2*c^12*d^6*f^3 - 32*A*C*b^2*c^16*d^2*f^3 + 640*B*C*b^2*c^3*d^15*f^3 + 1152*B*C*b^2*c^5*d^13*f^3 + 640*B*C*b^2*c^7*d^11*f^3 - 640*B*C*b^2*c^9*d^9*f^3 - 1152*B*C*b^2*c^11*d^7*f^3 - 640*B*C*b^2*c^13*d^5*f^3 - 128*B*C*b^2*c^15*d^3*f^3) + (-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(128*A*b*c^15*d^6*f^4 - 32*B*b*d^21*f^4 - 736*A*b*c^3*d^18*f^4 - 2432*A*b*c^5*d^16*f^4 - 4480*A*b*c^7*d^14*f^4 - 4928*A*b*c^9*d^12*f^4 - 3136*A*b*c^11*d^10*f^4 - 896*A*b*c^13*d^8*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) + 160*A*b*c^17*d^4*f^4 + 32*A*b*c^19*d^2*f^4 - 160*B*b*c^2*d^19*f^4 - 128*B*b*c^4*d^17*f^4 + 896*B*b*c^6*d^15*f^4 + 3136*B*b*c^8*d^13*f^4 + 4928*B*b*c^10*d^11*f^4 + 4480*B*b*c^12*d^9*f^4 + 2432*B*b*c^14*d^7*f^4 + 736*B*b*c^16*d^5*f^4 + 96*B*b*c^18*d^3*f^4 + 736*C*b*c^3*d^18*f^4 + 2432*C*b*c^5*d^16*f^4 + 4480*C*b*c^7*d^14*f^4 + 4928*C*b*c^9*d^12*f^4 + 3136*C*b*c^11*d^10*f^4 + 896*C*b*c^13*d^8*f^4 - 128*C*b*c^15*d^6*f^4 - 160*C*b*c^17*d^4*f^4 - 32*C*b*c^19*d^2*f^4 - 96*A*b*c*d^20*f^4 + 96*C*b*c*d^20*f^4))*(-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i + ((c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^18*f^3 - 16*B^2*b^2*d^18*f^3 + 16*C^2*b^2*d^18*f^3 - 320*A^2*b^2*c^4*d^14*f^3 - 1024*A^2*b^2*c^6*d^12*f^3 - 1440*A^2*b^2*c^8*d^10*f^3 - 1024*A^2*b^2*c^10*d^8*f^3 - 320*A^2*b^2*c^12*d^6*f^3 + 16*A^2*b^2*c^16*d^2*f^3 + 320*B^2*b^2*c^4*d^14*f^3 + 1024*B^2*b^2*c^6*d^12*f^3 + 1440*B^2*b^2*c^8*d^10*f^3 + 1024*B^2*b^2*c^10*d^8*f^3 + 320*B^2*b^2*c^12*d^6*f^3 - 16*B^2*b^2*c^16*d^2*f^3 - 320*C^2*b^2*c^4*d^14*f^3 - 1024*C^2*b^2*c^6*d^12*f^3 - 1440*C^2*b^2*c^8*d^10*f^3 - 1024*C^2*b^2*c^10*d^8*f^3 - 320*C^2*b^2*c^12*d^6*f^3 + 16*C^2*b^2*c^16*d^2*f^3 - 32*A*C*b^2*d^18*f^3 - 128*A*B*b^2*c*d^17*f^3 + 128*B*C*b^2*c*d^17*f^3 - 640*A*B*b^2*c^3*d^15*f^3 - 1152*A*B*b^2*c^5*d^13*f^3 - 640*A*B*b^2*c^7*d^11*f^3 + 640*A*B*b^2*c^9*d^9*f^3 + 1152*A*B*b^2*c^11*d^7*f^3 + 640*A*B*b^2*c^13*d^5*f^3 + 128*A*B*b^2*c^15*d^3*f^3 + 640*A*C*b^2*c^4*d^14*f^3 + 2048*A*C*b^2*c^6*d^12*f^3 + 2880*A*C*b^2*c^8*d^10*f^3 + 2048*A*C*b^2*c^10*d^8*f^3 + 640*A*C*b^2*c^12*d^6*f^3 - 32*A*C*b^2*c^16*d^2*f^3 + 640*B*C*b^2*c^3*d^15*f^3 + 1152*B*C*b^2*c^5*d^13*f^3 + 640*B*C*b^2*c^7*d^11*f^3 - 640*B*C*b^2*c^9*d^9*f^3 - 1152*B*C*b^2*c^11*d^7*f^3 - 640*B*C*b^2*c^13*d^5*f^3 - 128*B*C*b^2*c^15*d^3*f^3) - (-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*B*b*d^21*f^4 - 736*A*b*c^3*d^18*f^4 - 2432*A*b*c^5*d^16*f^4 - 4480*A*b*c^7*d^14*f^4 - 4928*A*b*c^9*d^12*f^4 - 3136*A*b*c^11*d^10*f^4 - 896*A*b*c^13*d^8*f^4 + 128*A*b*c^15*d^6*f^4 + 160*A*b*c^17*d^4*f^4 + 32*A*b*c^19*d^2*f^4 - 160*B*b*c^2*d^19*f^4 - 128*B*b*c^4*d^17*f^4 + 896*B*b*c^6*d^15*f^4 + 3136*B*b*c^8*d^13*f^4 + 4928*B*b*c^10*d^11*f^4 + 4480*B*b*c^12*d^9*f^4 + 2432*B*b*c^14*d^7*f^4 + 736*B*b*c^16*d^5*f^4 + 96*B*b*c^18*d^3*f^4 + 736*C*b*c^3*d^18*f^4 + 2432*C*b*c^5*d^16*f^4 + 4480*C*b*c^7*d^14*f^4 + 4928*C*b*c^9*d^12*f^4 + 3136*C*b*c^11*d^10*f^4 + 896*C*b*c^13*d^8*f^4 - 128*C*b*c^15*d^6*f^4 - 160*C*b*c^17*d^4*f^4 - 32*C*b*c^19*d^2*f^4 - 96*A*b*c*d^20*f^4 + 96*C*b*c*d^20*f^4))*(-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*1i)/(((c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^18*f^3 - 16*B^2*b^2*d^18*f^3 + 16*C^2*b^2*d^18*f^3 - 320*A^2*b^2*c^4*d^14*f^3 - 1024*A^2*b^2*c^6*d^12*f^3 - 1440*A^2*b^2*c^8*d^10*f^3 - 1024*A^2*b^2*c^10*d^8*f^3 - 320*A^2*b^2*c^12*d^6*f^3 + 16*A^2*b^2*c^16*d^2*f^3 + 320*B^2*b^2*c^4*d^14*f^3 + 1024*B^2*b^2*c^6*d^12*f^3 + 1440*B^2*b^2*c^8*d^10*f^3 + 1024*B^2*b^2*c^10*d^8*f^3 + 320*B^2*b^2*c^12*d^6*f^3 - 16*B^2*b^2*c^16*d^2*f^3 - 320*C^2*b^2*c^4*d^14*f^3 - 1024*C^2*b^2*c^6*d^12*f^3 - 1440*C^2*b^2*c^8*d^10*f^3 - 1024*C^2*b^2*c^10*d^8*f^3 - 320*C^2*b^2*c^12*d^6*f^3 + 16*C^2*b^2*c^16*d^2*f^3 - 32*A*C*b^2*d^18*f^3 - 128*A*B*b^2*c*d^17*f^3 + 128*B*C*b^2*c*d^17*f^3 - 640*A*B*b^2*c^3*d^15*f^3 - 1152*A*B*b^2*c^5*d^13*f^3 - 640*A*B*b^2*c^7*d^11*f^3 + 640*A*B*b^2*c^9*d^9*f^3 + 1152*A*B*b^2*c^11*d^7*f^3 + 640*A*B*b^2*c^13*d^5*f^3 + 128*A*B*b^2*c^15*d^3*f^3 + 640*A*C*b^2*c^4*d^14*f^3 + 2048*A*C*b^2*c^6*d^12*f^3 + 2880*A*C*b^2*c^8*d^10*f^3 + 2048*A*C*b^2*c^10*d^8*f^3 + 640*A*C*b^2*c^12*d^6*f^3 - 32*A*C*b^2*c^16*d^2*f^3 + 640*B*C*b^2*c^3*d^15*f^3 + 1152*B*C*b^2*c^5*d^13*f^3 + 640*B*C*b^2*c^7*d^11*f^3 - 640*B*C*b^2*c^9*d^9*f^3 - 1152*B*C*b^2*c^11*d^7*f^3 - 640*B*C*b^2*c^13*d^5*f^3 - 128*B*C*b^2*c^15*d^3*f^3) - (-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*B*b*d^21*f^4 - 736*A*b*c^3*d^18*f^4 - 2432*A*b*c^5*d^16*f^4 - 4480*A*b*c^7*d^14*f^4 - 4928*A*b*c^9*d^12*f^4 - 3136*A*b*c^11*d^10*f^4 - 896*A*b*c^13*d^8*f^4 + 128*A*b*c^15*d^6*f^4 + 160*A*b*c^17*d^4*f^4 + 32*A*b*c^19*d^2*f^4 - 160*B*b*c^2*d^19*f^4 - 128*B*b*c^4*d^17*f^4 + 896*B*b*c^6*d^15*f^4 + 3136*B*b*c^8*d^13*f^4 + 4928*B*b*c^10*d^11*f^4 + 4480*B*b*c^12*d^9*f^4 + 2432*B*b*c^14*d^7*f^4 + 736*B*b*c^16*d^5*f^4 + 96*B*b*c^18*d^3*f^4 + 736*C*b*c^3*d^18*f^4 + 2432*C*b*c^5*d^16*f^4 + 4480*C*b*c^7*d^14*f^4 + 4928*C*b*c^9*d^12*f^4 + 3136*C*b*c^11*d^10*f^4 + 896*C*b*c^13*d^8*f^4 - 128*C*b*c^15*d^6*f^4 - 160*C*b*c^17*d^4*f^4 - 32*C*b*c^19*d^2*f^4 - 96*A*b*c*d^20*f^4 + 96*C*b*c*d^20*f^4))*(-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - ((c + d*tan(e + f*x))^(1/2)*(16*A^2*b^2*d^18*f^3 - 16*B^2*b^2*d^18*f^3 + 16*C^2*b^2*d^18*f^3 - 320*A^2*b^2*c^4*d^14*f^3 - 1024*A^2*b^2*c^6*d^12*f^3 - 1440*A^2*b^2*c^8*d^10*f^3 - 1024*A^2*b^2*c^10*d^8*f^3 - 320*A^2*b^2*c^12*d^6*f^3 + 16*A^2*b^2*c^16*d^2*f^3 + 320*B^2*b^2*c^4*d^14*f^3 + 1024*B^2*b^2*c^6*d^12*f^3 + 1440*B^2*b^2*c^8*d^10*f^3 + 1024*B^2*b^2*c^10*d^8*f^3 + 320*B^2*b^2*c^12*d^6*f^3 - 16*B^2*b^2*c^16*d^2*f^3 - 320*C^2*b^2*c^4*d^14*f^3 - 1024*C^2*b^2*c^6*d^12*f^3 - 1440*C^2*b^2*c^8*d^10*f^3 - 1024*C^2*b^2*c^10*d^8*f^3 - 320*C^2*b^2*c^12*d^6*f^3 + 16*C^2*b^2*c^16*d^2*f^3 - 32*A*C*b^2*d^18*f^3 - 128*A*B*b^2*c*d^17*f^3 + 128*B*C*b^2*c*d^17*f^3 - 640*A*B*b^2*c^3*d^15*f^3 - 1152*A*B*b^2*c^5*d^13*f^3 - 640*A*B*b^2*c^7*d^11*f^3 + 640*A*B*b^2*c^9*d^9*f^3 + 1152*A*B*b^2*c^11*d^7*f^3 + 640*A*B*b^2*c^13*d^5*f^3 + 128*A*B*b^2*c^15*d^3*f^3 + 640*A*C*b^2*c^4*d^14*f^3 + 2048*A*C*b^2*c^6*d^12*f^3 + 2880*A*C*b^2*c^8*d^10*f^3 + 2048*A*C*b^2*c^10*d^8*f^3 + 640*A*C*b^2*c^12*d^6*f^3 - 32*A*C*b^2*c^16*d^2*f^3 + 640*B*C*b^2*c^3*d^15*f^3 + 1152*B*C*b^2*c^5*d^13*f^3 + 640*B*C*b^2*c^7*d^11*f^3 - 640*B*C*b^2*c^9*d^9*f^3 - 1152*B*C*b^2*c^11*d^7*f^3 - 640*B*C*b^2*c^13*d^5*f^3 - 128*B*C*b^2*c^15*d^3*f^3) + (-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(128*A*b*c^15*d^6*f^4 - 32*B*b*d^21*f^4 - 736*A*b*c^3*d^18*f^4 - 2432*A*b*c^5*d^16*f^4 - 4480*A*b*c^7*d^14*f^4 - 4928*A*b*c^9*d^12*f^4 - 3136*A*b*c^11*d^10*f^4 - 896*A*b*c^13*d^8*f^4 - (c + d*tan(e + f*x))^(1/2)*(-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) + 160*A*b*c^17*d^4*f^4 + 32*A*b*c^19*d^2*f^4 - 160*B*b*c^2*d^19*f^4 - 128*B*b*c^4*d^17*f^4 + 896*B*b*c^6*d^15*f^4 + 3136*B*b*c^8*d^13*f^4 + 4928*B*b*c^10*d^11*f^4 + 4480*B*b*c^12*d^9*f^4 + 2432*B*b*c^14*d^7*f^4 + 736*B*b*c^16*d^5*f^4 + 96*B*b*c^18*d^3*f^4 + 736*C*b*c^3*d^18*f^4 + 2432*C*b*c^5*d^16*f^4 + 4480*C*b*c^7*d^14*f^4 + 4928*C*b*c^9*d^12*f^4 + 3136*C*b*c^11*d^10*f^4 + 896*C*b*c^13*d^8*f^4 - 128*C*b*c^15*d^6*f^4 - 160*C*b*c^17*d^4*f^4 - 32*C*b*c^19*d^2*f^4 - 96*A*b*c*d^20*f^4 + 96*C*b*c*d^20*f^4))*(-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2) - 16*A^3*b^3*d^16*f^2 + 16*C^3*b^3*d^16*f^2 - 80*A^3*b^3*c^2*d^14*f^2 - 144*A^3*b^3*c^4*d^12*f^2 - 80*A^3*b^3*c^6*d^10*f^2 + 80*A^3*b^3*c^8*d^8*f^2 + 144*A^3*b^3*c^10*d^6*f^2 + 80*A^3*b^3*c^12*d^4*f^2 + 16*A^3*b^3*c^14*d^2*f^2 + 192*B^3*b^3*c^3*d^13*f^2 + 480*B^3*b^3*c^5*d^11*f^2 + 640*B^3*b^3*c^7*d^9*f^2 + 480*B^3*b^3*c^9*d^7*f^2 + 192*B^3*b^3*c^11*d^5*f^2 + 32*B^3*b^3*c^13*d^3*f^2 + 80*C^3*b^3*c^2*d^14*f^2 + 144*C^3*b^3*c^4*d^12*f^2 + 80*C^3*b^3*c^6*d^10*f^2 - 80*C^3*b^3*c^8*d^8*f^2 - 144*C^3*b^3*c^10*d^6*f^2 - 80*C^3*b^3*c^12*d^4*f^2 - 16*C^3*b^3*c^14*d^2*f^2 - 16*A*B^2*b^3*d^16*f^2 - 48*A*C^2*b^3*d^16*f^2 + 48*A^2*C*b^3*d^16*f^2 + 16*B^2*C*b^3*d^16*f^2 + 32*B^3*b^3*c*d^15*f^2 - 80*A*B^2*b^3*c^2*d^14*f^2 - 144*A*B^2*b^3*c^4*d^12*f^2 - 80*A*B^2*b^3*c^6*d^10*f^2 + 80*A*B^2*b^3*c^8*d^8*f^2 + 144*A*B^2*b^3*c^10*d^6*f^2 + 80*A*B^2*b^3*c^12*d^4*f^2 + 16*A*B^2*b^3*c^14*d^2*f^2 + 192*A^2*B*b^3*c^3*d^13*f^2 + 480*A^2*B*b^3*c^5*d^11*f^2 + 640*A^2*B*b^3*c^7*d^9*f^2 + 480*A^2*B*b^3*c^9*d^7*f^2 + 192*A^2*B*b^3*c^11*d^5*f^2 + 32*A^2*B*b^3*c^13*d^3*f^2 - 240*A*C^2*b^3*c^2*d^14*f^2 - 432*A*C^2*b^3*c^4*d^12*f^2 - 240*A*C^2*b^3*c^6*d^10*f^2 + 240*A*C^2*b^3*c^8*d^8*f^2 + 432*A*C^2*b^3*c^10*d^6*f^2 + 240*A*C^2*b^3*c^12*d^4*f^2 + 48*A*C^2*b^3*c^14*d^2*f^2 + 240*A^2*C*b^3*c^2*d^14*f^2 + 432*A^2*C*b^3*c^4*d^12*f^2 + 240*A^2*C*b^3*c^6*d^10*f^2 - 240*A^2*C*b^3*c^8*d^8*f^2 - 432*A^2*C*b^3*c^10*d^6*f^2 - 240*A^2*C*b^3*c^12*d^4*f^2 - 48*A^2*C*b^3*c^14*d^2*f^2 + 192*B*C^2*b^3*c^3*d^13*f^2 + 480*B*C^2*b^3*c^5*d^11*f^2 + 640*B*C^2*b^3*c^7*d^9*f^2 + 480*B*C^2*b^3*c^9*d^7*f^2 + 192*B*C^2*b^3*c^11*d^5*f^2 + 32*B*C^2*b^3*c^13*d^3*f^2 + 80*B^2*C*b^3*c^2*d^14*f^2 + 144*B^2*C*b^3*c^4*d^12*f^2 + 80*B^2*C*b^3*c^6*d^10*f^2 - 80*B^2*C*b^3*c^8*d^8*f^2 - 144*B^2*C*b^3*c^10*d^6*f^2 - 80*B^2*C*b^3*c^12*d^4*f^2 - 16*B^2*C*b^3*c^14*d^2*f^2 + 32*A^2*B*b^3*c*d^15*f^2 + 32*B*C^2*b^3*c*d^15*f^2 - 384*A*B*C*b^3*c^3*d^13*f^2 - 960*A*B*C*b^3*c^5*d^11*f^2 - 1280*A*B*C*b^3*c^7*d^9*f^2 - 960*A*B*C*b^3*c^9*d^7*f^2 - 384*A*B*C*b^3*c^11*d^5*f^2 - 64*A*B*C*b^3*c^13*d^3*f^2 - 64*A*B*C*b^3*c*d^15*f^2))*(-(((8*A^2*b^2*c^5*f^2 - 8*B^2*b^2*c^5*f^2 + 8*C^2*b^2*c^5*f^2 - 80*A^2*b^2*c^3*d^2*f^2 + 80*B^2*b^2*c^3*d^2*f^2 - 80*C^2*b^2*c^3*d^2*f^2 + 16*A*B*b^2*d^5*f^2 - 16*A*C*b^2*c^5*f^2 - 16*B*C*b^2*d^5*f^2 + 40*A^2*b^2*c*d^4*f^2 - 40*B^2*b^2*c*d^4*f^2 + 40*C^2*b^2*c*d^4*f^2 + 80*A*B*b^2*c^4*d*f^2 - 80*A*C*b^2*c*d^4*f^2 - 80*B*C*b^2*c^4*d*f^2 - 160*A*B*b^2*c^2*d^3*f^2 + 160*A*C*b^2*c^3*d^2*f^2 + 160*B*C*b^2*c^2*d^3*f^2)^2/4 - (16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4)*(A^4*b^4 + B^4*b^4 + C^4*b^4 - 4*A*C^3*b^4 - 4*A^3*C*b^4 + 2*A^2*B^2*b^4 + 6*A^2*C^2*b^4 + 2*B^2*C^2*b^4 - 4*A*B^2*C*b^4))^(1/2) - 4*A^2*b^2*c^5*f^2 + 4*B^2*b^2*c^5*f^2 - 4*C^2*b^2*c^5*f^2 + 40*A^2*b^2*c^3*d^2*f^2 - 40*B^2*b^2*c^3*d^2*f^2 + 40*C^2*b^2*c^3*d^2*f^2 - 8*A*B*b^2*d^5*f^2 + 8*A*C*b^2*c^5*f^2 + 8*B*C*b^2*d^5*f^2 - 20*A^2*b^2*c*d^4*f^2 + 20*B^2*b^2*c*d^4*f^2 - 20*C^2*b^2*c*d^4*f^2 - 40*A*B*b^2*c^4*d*f^2 + 40*A*C*b^2*c*d^4*f^2 + 40*B*C*b^2*c^4*d*f^2 + 80*A*B*b^2*c^2*d^3*f^2 - 80*A*C*b^2*c^3*d^2*f^2 - 80*B*C*b^2*c^2*d^3*f^2)/(16*(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4)))^(1/2)*2i","B"
125,1,14163,209,37.590036,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/(c + d*tan(e + f*x))^(5/2),x)","\frac{\ln\left(96\,A^3\,c^3\,d^{13}\,f^2-\frac{\left(\frac{\sqrt{\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}-4\,A^2\,c^5\,f^2+40\,A^2\,c^3\,d^2\,f^2-20\,A^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(\frac{\sqrt{\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}-4\,A^2\,c^5\,f^2+40\,A^2\,c^3\,d^2\,f^2-20\,A^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)}{4}-32\,A\,d^{21}\,f^4-160\,A\,c^2\,d^{19}\,f^4-128\,A\,c^4\,d^{17}\,f^4+896\,A\,c^6\,d^{15}\,f^4+3136\,A\,c^8\,d^{13}\,f^4+4928\,A\,c^{10}\,d^{11}\,f^4+4480\,A\,c^{12}\,d^9\,f^4+2432\,A\,c^{14}\,d^7\,f^4+736\,A\,c^{16}\,d^5\,f^4+96\,A\,c^{18}\,d^3\,f^4\right)}{4}-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,c^{16}\,d^2\,f^3+320\,A^2\,c^{12}\,d^6\,f^3+1024\,A^2\,c^{10}\,d^8\,f^3+1440\,A^2\,c^8\,d^{10}\,f^3+1024\,A^2\,c^6\,d^{12}\,f^3+320\,A^2\,c^4\,d^{14}\,f^3-16\,A^2\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}-4\,A^2\,c^5\,f^2+40\,A^2\,c^3\,d^2\,f^2-20\,A^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}}{4}+240\,A^3\,c^5\,d^{11}\,f^2+320\,A^3\,c^7\,d^9\,f^2+240\,A^3\,c^9\,d^7\,f^2+96\,A^3\,c^{11}\,d^5\,f^2+16\,A^3\,c^{13}\,d^3\,f^2+16\,A^3\,c\,d^{15}\,f^2\right)\,\sqrt{\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}-4\,A^2\,c^5\,f^2+40\,A^2\,c^3\,d^2\,f^2-20\,A^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}}{4}+\frac{\ln\left(96\,A^3\,c^3\,d^{13}\,f^2-\frac{\left(\frac{\sqrt{-\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}+4\,A^2\,c^5\,f^2-40\,A^2\,c^3\,d^2\,f^2+20\,A^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(\frac{\sqrt{-\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}+4\,A^2\,c^5\,f^2-40\,A^2\,c^3\,d^2\,f^2+20\,A^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)}{4}-32\,A\,d^{21}\,f^4-160\,A\,c^2\,d^{19}\,f^4-128\,A\,c^4\,d^{17}\,f^4+896\,A\,c^6\,d^{15}\,f^4+3136\,A\,c^8\,d^{13}\,f^4+4928\,A\,c^{10}\,d^{11}\,f^4+4480\,A\,c^{12}\,d^9\,f^4+2432\,A\,c^{14}\,d^7\,f^4+736\,A\,c^{16}\,d^5\,f^4+96\,A\,c^{18}\,d^3\,f^4\right)}{4}-\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,c^{16}\,d^2\,f^3+320\,A^2\,c^{12}\,d^6\,f^3+1024\,A^2\,c^{10}\,d^8\,f^3+1440\,A^2\,c^8\,d^{10}\,f^3+1024\,A^2\,c^6\,d^{12}\,f^3+320\,A^2\,c^4\,d^{14}\,f^3-16\,A^2\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}+4\,A^2\,c^5\,f^2-40\,A^2\,c^3\,d^2\,f^2+20\,A^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}}{4}+240\,A^3\,c^5\,d^{11}\,f^2+320\,A^3\,c^7\,d^9\,f^2+240\,A^3\,c^9\,d^7\,f^2+96\,A^3\,c^{11}\,d^5\,f^2+16\,A^3\,c^{13}\,d^3\,f^2+16\,A^3\,c\,d^{15}\,f^2\right)\,\sqrt{-\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}+4\,A^2\,c^5\,f^2-40\,A^2\,c^3\,d^2\,f^2+20\,A^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}}{4}-\ln\left(96\,A^3\,c^3\,d^{13}\,f^2-\left(\sqrt{\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}-4\,A^2\,c^5\,f^2+40\,A^2\,c^3\,d^2\,f^2-20\,A^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(896\,A\,c^6\,d^{15}\,f^4-\sqrt{\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}-4\,A^2\,c^5\,f^2+40\,A^2\,c^3\,d^2\,f^2-20\,A^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,A\,c^2\,d^{19}\,f^4-128\,A\,c^4\,d^{17}\,f^4-32\,A\,d^{21}\,f^4+3136\,A\,c^8\,d^{13}\,f^4+4928\,A\,c^{10}\,d^{11}\,f^4+4480\,A\,c^{12}\,d^9\,f^4+2432\,A\,c^{14}\,d^7\,f^4+736\,A\,c^{16}\,d^5\,f^4+96\,A\,c^{18}\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,c^{16}\,d^2\,f^3+320\,A^2\,c^{12}\,d^6\,f^3+1024\,A^2\,c^{10}\,d^8\,f^3+1440\,A^2\,c^8\,d^{10}\,f^3+1024\,A^2\,c^6\,d^{12}\,f^3+320\,A^2\,c^4\,d^{14}\,f^3-16\,A^2\,d^{18}\,f^3\right)\right)\,\sqrt{\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}-4\,A^2\,c^5\,f^2+40\,A^2\,c^3\,d^2\,f^2-20\,A^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}+240\,A^3\,c^5\,d^{11}\,f^2+320\,A^3\,c^7\,d^9\,f^2+240\,A^3\,c^9\,d^7\,f^2+96\,A^3\,c^{11}\,d^5\,f^2+16\,A^3\,c^{13}\,d^3\,f^2+16\,A^3\,c\,d^{15}\,f^2\right)\,\sqrt{\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}-4\,A^2\,c^5\,f^2+40\,A^2\,c^3\,d^2\,f^2-20\,A^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}-\ln\left(96\,A^3\,c^3\,d^{13}\,f^2-\left(\sqrt{-\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}+4\,A^2\,c^5\,f^2-40\,A^2\,c^3\,d^2\,f^2+20\,A^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(896\,A\,c^6\,d^{15}\,f^4-\sqrt{-\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}+4\,A^2\,c^5\,f^2-40\,A^2\,c^3\,d^2\,f^2+20\,A^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-160\,A\,c^2\,d^{19}\,f^4-128\,A\,c^4\,d^{17}\,f^4-32\,A\,d^{21}\,f^4+3136\,A\,c^8\,d^{13}\,f^4+4928\,A\,c^{10}\,d^{11}\,f^4+4480\,A\,c^{12}\,d^9\,f^4+2432\,A\,c^{14}\,d^7\,f^4+736\,A\,c^{16}\,d^5\,f^4+96\,A\,c^{18}\,d^3\,f^4\right)+\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,A^2\,c^{16}\,d^2\,f^3+320\,A^2\,c^{12}\,d^6\,f^3+1024\,A^2\,c^{10}\,d^8\,f^3+1440\,A^2\,c^8\,d^{10}\,f^3+1024\,A^2\,c^6\,d^{12}\,f^3+320\,A^2\,c^4\,d^{14}\,f^3-16\,A^2\,d^{18}\,f^3\right)\right)\,\sqrt{-\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}+4\,A^2\,c^5\,f^2-40\,A^2\,c^3\,d^2\,f^2+20\,A^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}+240\,A^3\,c^5\,d^{11}\,f^2+320\,A^3\,c^7\,d^9\,f^2+240\,A^3\,c^9\,d^7\,f^2+96\,A^3\,c^{11}\,d^5\,f^2+16\,A^3\,c^{13}\,d^3\,f^2+16\,A^3\,c\,d^{15}\,f^2\right)\,\sqrt{-\frac{\sqrt{-400\,A^4\,c^8\,d^2\,f^4+1600\,A^4\,c^6\,d^4\,f^4-1760\,A^4\,c^4\,d^6\,f^4+320\,A^4\,c^2\,d^8\,f^4-16\,A^4\,d^{10}\,f^4}+4\,A^2\,c^5\,f^2-40\,A^2\,c^3\,d^2\,f^2+20\,A^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}+\frac{\ln\left(\frac{\sqrt{\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}-4\,C^2\,c^5\,f^2+40\,C^2\,c^3\,d^2\,f^2-20\,C^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,c^{16}\,d^2\,f^3+320\,C^2\,c^{12}\,d^6\,f^3+1024\,C^2\,c^{10}\,d^8\,f^3+1440\,C^2\,c^8\,d^{10}\,f^3+1024\,C^2\,c^6\,d^{12}\,f^3+320\,C^2\,c^4\,d^{14}\,f^3-16\,C^2\,d^{18}\,f^3\right)+\frac{\sqrt{\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}-4\,C^2\,c^5\,f^2+40\,C^2\,c^3\,d^2\,f^2-20\,C^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(896\,C\,c^6\,d^{15}\,f^4-\frac{\sqrt{\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}-4\,C^2\,c^5\,f^2+40\,C^2\,c^3\,d^2\,f^2-20\,C^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)}{4}-160\,C\,c^2\,d^{19}\,f^4-128\,C\,c^4\,d^{17}\,f^4-32\,C\,d^{21}\,f^4+3136\,C\,c^8\,d^{13}\,f^4+4928\,C\,c^{10}\,d^{11}\,f^4+4480\,C\,c^{12}\,d^9\,f^4+2432\,C\,c^{14}\,d^7\,f^4+736\,C\,c^{16}\,d^5\,f^4+96\,C\,c^{18}\,d^3\,f^4\right)}{4}\right)}{4}-96\,C^3\,c^3\,d^{13}\,f^2-240\,C^3\,c^5\,d^{11}\,f^2-320\,C^3\,c^7\,d^9\,f^2-240\,C^3\,c^9\,d^7\,f^2-96\,C^3\,c^{11}\,d^5\,f^2-16\,C^3\,c^{13}\,d^3\,f^2-16\,C^3\,c\,d^{15}\,f^2\right)\,\sqrt{\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}-4\,C^2\,c^5\,f^2+40\,C^2\,c^3\,d^2\,f^2-20\,C^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}}{4}+\frac{\ln\left(\frac{\sqrt{-\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}+4\,C^2\,c^5\,f^2-40\,C^2\,c^3\,d^2\,f^2+20\,C^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,c^{16}\,d^2\,f^3+320\,C^2\,c^{12}\,d^6\,f^3+1024\,C^2\,c^{10}\,d^8\,f^3+1440\,C^2\,c^8\,d^{10}\,f^3+1024\,C^2\,c^6\,d^{12}\,f^3+320\,C^2\,c^4\,d^{14}\,f^3-16\,C^2\,d^{18}\,f^3\right)+\frac{\sqrt{-\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}+4\,C^2\,c^5\,f^2-40\,C^2\,c^3\,d^2\,f^2+20\,C^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(896\,C\,c^6\,d^{15}\,f^4-\frac{\sqrt{-\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}+4\,C^2\,c^5\,f^2-40\,C^2\,c^3\,d^2\,f^2+20\,C^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)}{4}-160\,C\,c^2\,d^{19}\,f^4-128\,C\,c^4\,d^{17}\,f^4-32\,C\,d^{21}\,f^4+3136\,C\,c^8\,d^{13}\,f^4+4928\,C\,c^{10}\,d^{11}\,f^4+4480\,C\,c^{12}\,d^9\,f^4+2432\,C\,c^{14}\,d^7\,f^4+736\,C\,c^{16}\,d^5\,f^4+96\,C\,c^{18}\,d^3\,f^4\right)}{4}\right)}{4}-96\,C^3\,c^3\,d^{13}\,f^2-240\,C^3\,c^5\,d^{11}\,f^2-320\,C^3\,c^7\,d^9\,f^2-240\,C^3\,c^9\,d^7\,f^2-96\,C^3\,c^{11}\,d^5\,f^2-16\,C^3\,c^{13}\,d^3\,f^2-16\,C^3\,c\,d^{15}\,f^2\right)\,\sqrt{-\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}+4\,C^2\,c^5\,f^2-40\,C^2\,c^3\,d^2\,f^2+20\,C^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}}{4}-\ln\left(-\sqrt{\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}-4\,C^2\,c^5\,f^2+40\,C^2\,c^3\,d^2\,f^2-20\,C^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,c^{16}\,d^2\,f^3+320\,C^2\,c^{12}\,d^6\,f^3+1024\,C^2\,c^{10}\,d^8\,f^3+1440\,C^2\,c^8\,d^{10}\,f^3+1024\,C^2\,c^6\,d^{12}\,f^3+320\,C^2\,c^4\,d^{14}\,f^3-16\,C^2\,d^{18}\,f^3\right)-\sqrt{\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}-4\,C^2\,c^5\,f^2+40\,C^2\,c^3\,d^2\,f^2-20\,C^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(\sqrt{\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}-4\,C^2\,c^5\,f^2+40\,C^2\,c^3\,d^2\,f^2-20\,C^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,C\,d^{21}\,f^4-160\,C\,c^2\,d^{19}\,f^4-128\,C\,c^4\,d^{17}\,f^4+896\,C\,c^6\,d^{15}\,f^4+3136\,C\,c^8\,d^{13}\,f^4+4928\,C\,c^{10}\,d^{11}\,f^4+4480\,C\,c^{12}\,d^9\,f^4+2432\,C\,c^{14}\,d^7\,f^4+736\,C\,c^{16}\,d^5\,f^4+96\,C\,c^{18}\,d^3\,f^4\right)\right)-96\,C^3\,c^3\,d^{13}\,f^2-240\,C^3\,c^5\,d^{11}\,f^2-320\,C^3\,c^7\,d^9\,f^2-240\,C^3\,c^9\,d^7\,f^2-96\,C^3\,c^{11}\,d^5\,f^2-16\,C^3\,c^{13}\,d^3\,f^2-16\,C^3\,c\,d^{15}\,f^2\right)\,\sqrt{\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}-4\,C^2\,c^5\,f^2+40\,C^2\,c^3\,d^2\,f^2-20\,C^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}-\ln\left(-\sqrt{-\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}+4\,C^2\,c^5\,f^2-40\,C^2\,c^3\,d^2\,f^2+20\,C^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,C^2\,c^{16}\,d^2\,f^3+320\,C^2\,c^{12}\,d^6\,f^3+1024\,C^2\,c^{10}\,d^8\,f^3+1440\,C^2\,c^8\,d^{10}\,f^3+1024\,C^2\,c^6\,d^{12}\,f^3+320\,C^2\,c^4\,d^{14}\,f^3-16\,C^2\,d^{18}\,f^3\right)-\sqrt{-\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}+4\,C^2\,c^5\,f^2-40\,C^2\,c^3\,d^2\,f^2+20\,C^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(\sqrt{-\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}+4\,C^2\,c^5\,f^2-40\,C^2\,c^3\,d^2\,f^2+20\,C^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)-32\,C\,d^{21}\,f^4-160\,C\,c^2\,d^{19}\,f^4-128\,C\,c^4\,d^{17}\,f^4+896\,C\,c^6\,d^{15}\,f^4+3136\,C\,c^8\,d^{13}\,f^4+4928\,C\,c^{10}\,d^{11}\,f^4+4480\,C\,c^{12}\,d^9\,f^4+2432\,C\,c^{14}\,d^7\,f^4+736\,C\,c^{16}\,d^5\,f^4+96\,C\,c^{18}\,d^3\,f^4\right)\right)-96\,C^3\,c^3\,d^{13}\,f^2-240\,C^3\,c^5\,d^{11}\,f^2-320\,C^3\,c^7\,d^9\,f^2-240\,C^3\,c^9\,d^7\,f^2-96\,C^3\,c^{11}\,d^5\,f^2-16\,C^3\,c^{13}\,d^3\,f^2-16\,C^3\,c\,d^{15}\,f^2\right)\,\sqrt{-\frac{\sqrt{-400\,C^4\,c^8\,d^2\,f^4+1600\,C^4\,c^6\,d^4\,f^4-1760\,C^4\,c^4\,d^6\,f^4+320\,C^4\,c^2\,d^8\,f^4-16\,C^4\,d^{10}\,f^4}+4\,C^2\,c^5\,f^2-40\,C^2\,c^3\,d^2\,f^2+20\,C^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}+\frac{\ln\left(8\,B^3\,d^{16}\,f^2-\frac{\sqrt{\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}+4\,B^2\,c^5\,f^2-40\,B^2\,c^3\,d^2\,f^2+20\,B^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,c^{16}\,d^2\,f^3+320\,B^2\,c^{12}\,d^6\,f^3+1024\,B^2\,c^{10}\,d^8\,f^3+1440\,B^2\,c^8\,d^{10}\,f^3+1024\,B^2\,c^6\,d^{12}\,f^3+320\,B^2\,c^4\,d^{14}\,f^3-16\,B^2\,d^{18}\,f^3\right)+\frac{\sqrt{\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}+4\,B^2\,c^5\,f^2-40\,B^2\,c^3\,d^2\,f^2+20\,B^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(\frac{\sqrt{\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}+4\,B^2\,c^5\,f^2-40\,B^2\,c^3\,d^2\,f^2+20\,B^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)}{4}+96\,B\,c\,d^{20}\,f^4+736\,B\,c^3\,d^{18}\,f^4+2432\,B\,c^5\,d^{16}\,f^4+4480\,B\,c^7\,d^{14}\,f^4+4928\,B\,c^9\,d^{12}\,f^4+3136\,B\,c^{11}\,d^{10}\,f^4+896\,B\,c^{13}\,d^8\,f^4-128\,B\,c^{15}\,d^6\,f^4-160\,B\,c^{17}\,d^4\,f^4-32\,B\,c^{19}\,d^2\,f^4\right)}{4}\right)}{4}+40\,B^3\,c^2\,d^{14}\,f^2+72\,B^3\,c^4\,d^{12}\,f^2+40\,B^3\,c^6\,d^{10}\,f^2-40\,B^3\,c^8\,d^8\,f^2-72\,B^3\,c^{10}\,d^6\,f^2-40\,B^3\,c^{12}\,d^4\,f^2-8\,B^3\,c^{14}\,d^2\,f^2\right)\,\sqrt{\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}+4\,B^2\,c^5\,f^2-40\,B^2\,c^3\,d^2\,f^2+20\,B^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}}{4}+\frac{\ln\left(8\,B^3\,d^{16}\,f^2-\frac{\sqrt{-\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}-4\,B^2\,c^5\,f^2+40\,B^2\,c^3\,d^2\,f^2-20\,B^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,c^{16}\,d^2\,f^3+320\,B^2\,c^{12}\,d^6\,f^3+1024\,B^2\,c^{10}\,d^8\,f^3+1440\,B^2\,c^8\,d^{10}\,f^3+1024\,B^2\,c^6\,d^{12}\,f^3+320\,B^2\,c^4\,d^{14}\,f^3-16\,B^2\,d^{18}\,f^3\right)+\frac{\sqrt{-\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}-4\,B^2\,c^5\,f^2+40\,B^2\,c^3\,d^2\,f^2-20\,B^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\left(\frac{\sqrt{-\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}-4\,B^2\,c^5\,f^2+40\,B^2\,c^3\,d^2\,f^2-20\,B^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)}{4}+96\,B\,c\,d^{20}\,f^4+736\,B\,c^3\,d^{18}\,f^4+2432\,B\,c^5\,d^{16}\,f^4+4480\,B\,c^7\,d^{14}\,f^4+4928\,B\,c^9\,d^{12}\,f^4+3136\,B\,c^{11}\,d^{10}\,f^4+896\,B\,c^{13}\,d^8\,f^4-128\,B\,c^{15}\,d^6\,f^4-160\,B\,c^{17}\,d^4\,f^4-32\,B\,c^{19}\,d^2\,f^4\right)}{4}\right)}{4}+40\,B^3\,c^2\,d^{14}\,f^2+72\,B^3\,c^4\,d^{12}\,f^2+40\,B^3\,c^6\,d^{10}\,f^2-40\,B^3\,c^8\,d^8\,f^2-72\,B^3\,c^{10}\,d^6\,f^2-40\,B^3\,c^{12}\,d^4\,f^2-8\,B^3\,c^{14}\,d^2\,f^2\right)\,\sqrt{-\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}-4\,B^2\,c^5\,f^2+40\,B^2\,c^3\,d^2\,f^2-20\,B^2\,c\,d^4\,f^2}{c^{10}\,f^4+5\,c^8\,d^2\,f^4+10\,c^6\,d^4\,f^4+10\,c^4\,d^6\,f^4+5\,c^2\,d^8\,f^4+d^{10}\,f^4}}}{4}-\ln\left(\sqrt{\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}+4\,B^2\,c^5\,f^2-40\,B^2\,c^3\,d^2\,f^2+20\,B^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,c^{16}\,d^2\,f^3+320\,B^2\,c^{12}\,d^6\,f^3+1024\,B^2\,c^{10}\,d^8\,f^3+1440\,B^2\,c^8\,d^{10}\,f^3+1024\,B^2\,c^6\,d^{12}\,f^3+320\,B^2\,c^4\,d^{14}\,f^3-16\,B^2\,d^{18}\,f^3\right)-\sqrt{\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}+4\,B^2\,c^5\,f^2-40\,B^2\,c^3\,d^2\,f^2+20\,B^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(96\,B\,c\,d^{20}\,f^4-\sqrt{\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}+4\,B^2\,c^5\,f^2-40\,B^2\,c^3\,d^2\,f^2+20\,B^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)+736\,B\,c^3\,d^{18}\,f^4+2432\,B\,c^5\,d^{16}\,f^4+4480\,B\,c^7\,d^{14}\,f^4+4928\,B\,c^9\,d^{12}\,f^4+3136\,B\,c^{11}\,d^{10}\,f^4+896\,B\,c^{13}\,d^8\,f^4-128\,B\,c^{15}\,d^6\,f^4-160\,B\,c^{17}\,d^4\,f^4-32\,B\,c^{19}\,d^2\,f^4\right)\right)+8\,B^3\,d^{16}\,f^2+40\,B^3\,c^2\,d^{14}\,f^2+72\,B^3\,c^4\,d^{12}\,f^2+40\,B^3\,c^6\,d^{10}\,f^2-40\,B^3\,c^8\,d^8\,f^2-72\,B^3\,c^{10}\,d^6\,f^2-40\,B^3\,c^{12}\,d^4\,f^2-8\,B^3\,c^{14}\,d^2\,f^2\right)\,\sqrt{\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}+4\,B^2\,c^5\,f^2-40\,B^2\,c^3\,d^2\,f^2+20\,B^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}-\ln\left(\sqrt{-\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}-4\,B^2\,c^5\,f^2+40\,B^2\,c^3\,d^2\,f^2-20\,B^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(-16\,B^2\,c^{16}\,d^2\,f^3+320\,B^2\,c^{12}\,d^6\,f^3+1024\,B^2\,c^{10}\,d^8\,f^3+1440\,B^2\,c^8\,d^{10}\,f^3+1024\,B^2\,c^6\,d^{12}\,f^3+320\,B^2\,c^4\,d^{14}\,f^3-16\,B^2\,d^{18}\,f^3\right)-\sqrt{-\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}-4\,B^2\,c^5\,f^2+40\,B^2\,c^3\,d^2\,f^2-20\,B^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\left(96\,B\,c\,d^{20}\,f^4-\sqrt{-\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}-4\,B^2\,c^5\,f^2+40\,B^2\,c^3\,d^2\,f^2-20\,B^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(64\,c^{21}\,d^2\,f^5+640\,c^{19}\,d^4\,f^5+2880\,c^{17}\,d^6\,f^5+7680\,c^{15}\,d^8\,f^5+13440\,c^{13}\,d^{10}\,f^5+16128\,c^{11}\,d^{12}\,f^5+13440\,c^9\,d^{14}\,f^5+7680\,c^7\,d^{16}\,f^5+2880\,c^5\,d^{18}\,f^5+640\,c^3\,d^{20}\,f^5+64\,c\,d^{22}\,f^5\right)+736\,B\,c^3\,d^{18}\,f^4+2432\,B\,c^5\,d^{16}\,f^4+4480\,B\,c^7\,d^{14}\,f^4+4928\,B\,c^9\,d^{12}\,f^4+3136\,B\,c^{11}\,d^{10}\,f^4+896\,B\,c^{13}\,d^8\,f^4-128\,B\,c^{15}\,d^6\,f^4-160\,B\,c^{17}\,d^4\,f^4-32\,B\,c^{19}\,d^2\,f^4\right)\right)+8\,B^3\,d^{16}\,f^2+40\,B^3\,c^2\,d^{14}\,f^2+72\,B^3\,c^4\,d^{12}\,f^2+40\,B^3\,c^6\,d^{10}\,f^2-40\,B^3\,c^8\,d^8\,f^2-72\,B^3\,c^{10}\,d^6\,f^2-40\,B^3\,c^{12}\,d^4\,f^2-8\,B^3\,c^{14}\,d^2\,f^2\right)\,\sqrt{-\frac{\sqrt{-400\,B^4\,c^8\,d^2\,f^4+1600\,B^4\,c^6\,d^4\,f^4-1760\,B^4\,c^4\,d^6\,f^4+320\,B^4\,c^2\,d^8\,f^4-16\,B^4\,d^{10}\,f^4}-4\,B^2\,c^5\,f^2+40\,B^2\,c^3\,d^2\,f^2-20\,B^2\,c\,d^4\,f^2}{16\,c^{10}\,f^4+80\,c^8\,d^2\,f^4+160\,c^6\,d^4\,f^4+160\,c^4\,d^6\,f^4+80\,c^2\,d^8\,f^4+16\,d^{10}\,f^4}}+\frac{\frac{2\,B\,c}{3\,\left(c^2+d^2\right)}+\frac{2\,B\,\left(c^2-d^2\right)\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}{{\left(c^2+d^2\right)}^2}}{f\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}-\frac{\frac{2\,A\,d}{3\,\left(c^2+d^2\right)}+\frac{4\,A\,c\,d\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}{{\left(c^2+d^2\right)}^2}}{f\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}-\frac{\frac{2\,C\,c^2}{3\,\left(c^2+d^2\right)}-\frac{4\,C\,c\,d^2\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}{{\left(c^2+d^2\right)}^2}}{d\,f\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}}","Not used",1,"(log(96*A^3*c^3*d^13*f^2 - ((((((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) - 4*A^2*c^5*f^2 + 40*A^2*c^3*d^2*f^2 - 20*A^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(((((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) - 4*A^2*c^5*f^2 + 40*A^2*c^3*d^2*f^2 - 20*A^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5))/4 - 32*A*d^21*f^4 - 160*A*c^2*d^19*f^4 - 128*A*c^4*d^17*f^4 + 896*A*c^6*d^15*f^4 + 3136*A*c^8*d^13*f^4 + 4928*A*c^10*d^11*f^4 + 4480*A*c^12*d^9*f^4 + 2432*A*c^14*d^7*f^4 + 736*A*c^16*d^5*f^4 + 96*A*c^18*d^3*f^4))/4 - (c + d*tan(e + f*x))^(1/2)*(320*A^2*c^4*d^14*f^3 - 16*A^2*d^18*f^3 + 1024*A^2*c^6*d^12*f^3 + 1440*A^2*c^8*d^10*f^3 + 1024*A^2*c^10*d^8*f^3 + 320*A^2*c^12*d^6*f^3 - 16*A^2*c^16*d^2*f^3))*(((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) - 4*A^2*c^5*f^2 + 40*A^2*c^3*d^2*f^2 - 20*A^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2))/4 + 240*A^3*c^5*d^11*f^2 + 320*A^3*c^7*d^9*f^2 + 240*A^3*c^9*d^7*f^2 + 96*A^3*c^11*d^5*f^2 + 16*A^3*c^13*d^3*f^2 + 16*A^3*c*d^15*f^2)*(((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) - 4*A^2*c^5*f^2 + 40*A^2*c^3*d^2*f^2 - 20*A^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2))/4 + (log(96*A^3*c^3*d^13*f^2 - ((((-((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) + 4*A^2*c^5*f^2 - 40*A^2*c^3*d^2*f^2 + 20*A^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(((-((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) + 4*A^2*c^5*f^2 - 40*A^2*c^3*d^2*f^2 + 20*A^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5))/4 - 32*A*d^21*f^4 - 160*A*c^2*d^19*f^4 - 128*A*c^4*d^17*f^4 + 896*A*c^6*d^15*f^4 + 3136*A*c^8*d^13*f^4 + 4928*A*c^10*d^11*f^4 + 4480*A*c^12*d^9*f^4 + 2432*A*c^14*d^7*f^4 + 736*A*c^16*d^5*f^4 + 96*A*c^18*d^3*f^4))/4 - (c + d*tan(e + f*x))^(1/2)*(320*A^2*c^4*d^14*f^3 - 16*A^2*d^18*f^3 + 1024*A^2*c^6*d^12*f^3 + 1440*A^2*c^8*d^10*f^3 + 1024*A^2*c^10*d^8*f^3 + 320*A^2*c^12*d^6*f^3 - 16*A^2*c^16*d^2*f^3))*(-((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) + 4*A^2*c^5*f^2 - 40*A^2*c^3*d^2*f^2 + 20*A^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2))/4 + 240*A^3*c^5*d^11*f^2 + 320*A^3*c^7*d^9*f^2 + 240*A^3*c^9*d^7*f^2 + 96*A^3*c^11*d^5*f^2 + 16*A^3*c^13*d^3*f^2 + 16*A^3*c*d^15*f^2)*(-((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) + 4*A^2*c^5*f^2 - 40*A^2*c^3*d^2*f^2 + 20*A^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2))/4 - log(96*A^3*c^3*d^13*f^2 - ((((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) - 4*A^2*c^5*f^2 + 40*A^2*c^3*d^2*f^2 - 20*A^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(896*A*c^6*d^15*f^4 - (((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) - 4*A^2*c^5*f^2 + 40*A^2*c^3*d^2*f^2 - 20*A^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*c^2*d^19*f^4 - 128*A*c^4*d^17*f^4 - 32*A*d^21*f^4 + 3136*A*c^8*d^13*f^4 + 4928*A*c^10*d^11*f^4 + 4480*A*c^12*d^9*f^4 + 2432*A*c^14*d^7*f^4 + 736*A*c^16*d^5*f^4 + 96*A*c^18*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(320*A^2*c^4*d^14*f^3 - 16*A^2*d^18*f^3 + 1024*A^2*c^6*d^12*f^3 + 1440*A^2*c^8*d^10*f^3 + 1024*A^2*c^10*d^8*f^3 + 320*A^2*c^12*d^6*f^3 - 16*A^2*c^16*d^2*f^3))*(((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) - 4*A^2*c^5*f^2 + 40*A^2*c^3*d^2*f^2 - 20*A^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 240*A^3*c^5*d^11*f^2 + 320*A^3*c^7*d^9*f^2 + 240*A^3*c^9*d^7*f^2 + 96*A^3*c^11*d^5*f^2 + 16*A^3*c^13*d^3*f^2 + 16*A^3*c*d^15*f^2)*(((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) - 4*A^2*c^5*f^2 + 40*A^2*c^3*d^2*f^2 - 20*A^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - log(96*A^3*c^3*d^13*f^2 - ((-((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) + 4*A^2*c^5*f^2 - 40*A^2*c^3*d^2*f^2 + 20*A^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(896*A*c^6*d^15*f^4 - (-((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) + 4*A^2*c^5*f^2 - 40*A^2*c^3*d^2*f^2 + 20*A^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 160*A*c^2*d^19*f^4 - 128*A*c^4*d^17*f^4 - 32*A*d^21*f^4 + 3136*A*c^8*d^13*f^4 + 4928*A*c^10*d^11*f^4 + 4480*A*c^12*d^9*f^4 + 2432*A*c^14*d^7*f^4 + 736*A*c^16*d^5*f^4 + 96*A*c^18*d^3*f^4) + (c + d*tan(e + f*x))^(1/2)*(320*A^2*c^4*d^14*f^3 - 16*A^2*d^18*f^3 + 1024*A^2*c^6*d^12*f^3 + 1440*A^2*c^8*d^10*f^3 + 1024*A^2*c^10*d^8*f^3 + 320*A^2*c^12*d^6*f^3 - 16*A^2*c^16*d^2*f^3))*(-((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) + 4*A^2*c^5*f^2 - 40*A^2*c^3*d^2*f^2 + 20*A^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + 240*A^3*c^5*d^11*f^2 + 320*A^3*c^7*d^9*f^2 + 240*A^3*c^9*d^7*f^2 + 96*A^3*c^11*d^5*f^2 + 16*A^3*c^13*d^3*f^2 + 16*A^3*c*d^15*f^2)*(-((320*A^4*c^2*d^8*f^4 - 16*A^4*d^10*f^4 - 1760*A^4*c^4*d^6*f^4 + 1600*A^4*c^6*d^4*f^4 - 400*A^4*c^8*d^2*f^4)^(1/2) + 4*A^2*c^5*f^2 - 40*A^2*c^3*d^2*f^2 + 20*A^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + (log(((((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) - 4*C^2*c^5*f^2 + 40*C^2*c^3*d^2*f^2 - 20*C^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(320*C^2*c^4*d^14*f^3 - 16*C^2*d^18*f^3 + 1024*C^2*c^6*d^12*f^3 + 1440*C^2*c^8*d^10*f^3 + 1024*C^2*c^10*d^8*f^3 + 320*C^2*c^12*d^6*f^3 - 16*C^2*c^16*d^2*f^3) + ((((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) - 4*C^2*c^5*f^2 + 40*C^2*c^3*d^2*f^2 - 20*C^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(896*C*c^6*d^15*f^4 - ((((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) - 4*C^2*c^5*f^2 + 40*C^2*c^3*d^2*f^2 - 20*C^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5))/4 - 160*C*c^2*d^19*f^4 - 128*C*c^4*d^17*f^4 - 32*C*d^21*f^4 + 3136*C*c^8*d^13*f^4 + 4928*C*c^10*d^11*f^4 + 4480*C*c^12*d^9*f^4 + 2432*C*c^14*d^7*f^4 + 736*C*c^16*d^5*f^4 + 96*C*c^18*d^3*f^4))/4))/4 - 96*C^3*c^3*d^13*f^2 - 240*C^3*c^5*d^11*f^2 - 320*C^3*c^7*d^9*f^2 - 240*C^3*c^9*d^7*f^2 - 96*C^3*c^11*d^5*f^2 - 16*C^3*c^13*d^3*f^2 - 16*C^3*c*d^15*f^2)*(((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) - 4*C^2*c^5*f^2 + 40*C^2*c^3*d^2*f^2 - 20*C^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2))/4 + (log(((-((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) + 4*C^2*c^5*f^2 - 40*C^2*c^3*d^2*f^2 + 20*C^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(320*C^2*c^4*d^14*f^3 - 16*C^2*d^18*f^3 + 1024*C^2*c^6*d^12*f^3 + 1440*C^2*c^8*d^10*f^3 + 1024*C^2*c^10*d^8*f^3 + 320*C^2*c^12*d^6*f^3 - 16*C^2*c^16*d^2*f^3) + ((-((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) + 4*C^2*c^5*f^2 - 40*C^2*c^3*d^2*f^2 + 20*C^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(896*C*c^6*d^15*f^4 - ((-((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) + 4*C^2*c^5*f^2 - 40*C^2*c^3*d^2*f^2 + 20*C^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5))/4 - 160*C*c^2*d^19*f^4 - 128*C*c^4*d^17*f^4 - 32*C*d^21*f^4 + 3136*C*c^8*d^13*f^4 + 4928*C*c^10*d^11*f^4 + 4480*C*c^12*d^9*f^4 + 2432*C*c^14*d^7*f^4 + 736*C*c^16*d^5*f^4 + 96*C*c^18*d^3*f^4))/4))/4 - 96*C^3*c^3*d^13*f^2 - 240*C^3*c^5*d^11*f^2 - 320*C^3*c^7*d^9*f^2 - 240*C^3*c^9*d^7*f^2 - 96*C^3*c^11*d^5*f^2 - 16*C^3*c^13*d^3*f^2 - 16*C^3*c*d^15*f^2)*(-((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) + 4*C^2*c^5*f^2 - 40*C^2*c^3*d^2*f^2 + 20*C^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2))/4 - log(- (((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) - 4*C^2*c^5*f^2 + 40*C^2*c^3*d^2*f^2 - 20*C^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(320*C^2*c^4*d^14*f^3 - 16*C^2*d^18*f^3 + 1024*C^2*c^6*d^12*f^3 + 1440*C^2*c^8*d^10*f^3 + 1024*C^2*c^10*d^8*f^3 + 320*C^2*c^12*d^6*f^3 - 16*C^2*c^16*d^2*f^3) - (((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) - 4*C^2*c^5*f^2 + 40*C^2*c^3*d^2*f^2 - 20*C^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*((((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) - 4*C^2*c^5*f^2 + 40*C^2*c^3*d^2*f^2 - 20*C^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*C*d^21*f^4 - 160*C*c^2*d^19*f^4 - 128*C*c^4*d^17*f^4 + 896*C*c^6*d^15*f^4 + 3136*C*c^8*d^13*f^4 + 4928*C*c^10*d^11*f^4 + 4480*C*c^12*d^9*f^4 + 2432*C*c^14*d^7*f^4 + 736*C*c^16*d^5*f^4 + 96*C*c^18*d^3*f^4)) - 96*C^3*c^3*d^13*f^2 - 240*C^3*c^5*d^11*f^2 - 320*C^3*c^7*d^9*f^2 - 240*C^3*c^9*d^7*f^2 - 96*C^3*c^11*d^5*f^2 - 16*C^3*c^13*d^3*f^2 - 16*C^3*c*d^15*f^2)*(((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) - 4*C^2*c^5*f^2 + 40*C^2*c^3*d^2*f^2 - 20*C^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - log(- (-((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) + 4*C^2*c^5*f^2 - 40*C^2*c^3*d^2*f^2 + 20*C^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(320*C^2*c^4*d^14*f^3 - 16*C^2*d^18*f^3 + 1024*C^2*c^6*d^12*f^3 + 1440*C^2*c^8*d^10*f^3 + 1024*C^2*c^10*d^8*f^3 + 320*C^2*c^12*d^6*f^3 - 16*C^2*c^16*d^2*f^3) - (-((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) + 4*C^2*c^5*f^2 - 40*C^2*c^3*d^2*f^2 + 20*C^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*((-((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) + 4*C^2*c^5*f^2 - 40*C^2*c^3*d^2*f^2 + 20*C^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) - 32*C*d^21*f^4 - 160*C*c^2*d^19*f^4 - 128*C*c^4*d^17*f^4 + 896*C*c^6*d^15*f^4 + 3136*C*c^8*d^13*f^4 + 4928*C*c^10*d^11*f^4 + 4480*C*c^12*d^9*f^4 + 2432*C*c^14*d^7*f^4 + 736*C*c^16*d^5*f^4 + 96*C*c^18*d^3*f^4)) - 96*C^3*c^3*d^13*f^2 - 240*C^3*c^5*d^11*f^2 - 320*C^3*c^7*d^9*f^2 - 240*C^3*c^9*d^7*f^2 - 96*C^3*c^11*d^5*f^2 - 16*C^3*c^13*d^3*f^2 - 16*C^3*c*d^15*f^2)*(-((320*C^4*c^2*d^8*f^4 - 16*C^4*d^10*f^4 - 1760*C^4*c^4*d^6*f^4 + 1600*C^4*c^6*d^4*f^4 - 400*C^4*c^8*d^2*f^4)^(1/2) + 4*C^2*c^5*f^2 - 40*C^2*c^3*d^2*f^2 + 20*C^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + (log(8*B^3*d^16*f^2 - ((((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) + 4*B^2*c^5*f^2 - 40*B^2*c^3*d^2*f^2 + 20*B^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(320*B^2*c^4*d^14*f^3 - 16*B^2*d^18*f^3 + 1024*B^2*c^6*d^12*f^3 + 1440*B^2*c^8*d^10*f^3 + 1024*B^2*c^10*d^8*f^3 + 320*B^2*c^12*d^6*f^3 - 16*B^2*c^16*d^2*f^3) + ((((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) + 4*B^2*c^5*f^2 - 40*B^2*c^3*d^2*f^2 + 20*B^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(((((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) + 4*B^2*c^5*f^2 - 40*B^2*c^3*d^2*f^2 + 20*B^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5))/4 + 96*B*c*d^20*f^4 + 736*B*c^3*d^18*f^4 + 2432*B*c^5*d^16*f^4 + 4480*B*c^7*d^14*f^4 + 4928*B*c^9*d^12*f^4 + 3136*B*c^11*d^10*f^4 + 896*B*c^13*d^8*f^4 - 128*B*c^15*d^6*f^4 - 160*B*c^17*d^4*f^4 - 32*B*c^19*d^2*f^4))/4))/4 + 40*B^3*c^2*d^14*f^2 + 72*B^3*c^4*d^12*f^2 + 40*B^3*c^6*d^10*f^2 - 40*B^3*c^8*d^8*f^2 - 72*B^3*c^10*d^6*f^2 - 40*B^3*c^12*d^4*f^2 - 8*B^3*c^14*d^2*f^2)*(((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) + 4*B^2*c^5*f^2 - 40*B^2*c^3*d^2*f^2 + 20*B^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2))/4 + (log(8*B^3*d^16*f^2 - ((-((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) - 4*B^2*c^5*f^2 + 40*B^2*c^3*d^2*f^2 - 20*B^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(320*B^2*c^4*d^14*f^3 - 16*B^2*d^18*f^3 + 1024*B^2*c^6*d^12*f^3 + 1440*B^2*c^8*d^10*f^3 + 1024*B^2*c^10*d^8*f^3 + 320*B^2*c^12*d^6*f^3 - 16*B^2*c^16*d^2*f^3) + ((-((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) - 4*B^2*c^5*f^2 + 40*B^2*c^3*d^2*f^2 - 20*B^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(((-((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) - 4*B^2*c^5*f^2 + 40*B^2*c^3*d^2*f^2 - 20*B^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5))/4 + 96*B*c*d^20*f^4 + 736*B*c^3*d^18*f^4 + 2432*B*c^5*d^16*f^4 + 4480*B*c^7*d^14*f^4 + 4928*B*c^9*d^12*f^4 + 3136*B*c^11*d^10*f^4 + 896*B*c^13*d^8*f^4 - 128*B*c^15*d^6*f^4 - 160*B*c^17*d^4*f^4 - 32*B*c^19*d^2*f^4))/4))/4 + 40*B^3*c^2*d^14*f^2 + 72*B^3*c^4*d^12*f^2 + 40*B^3*c^6*d^10*f^2 - 40*B^3*c^8*d^8*f^2 - 72*B^3*c^10*d^6*f^2 - 40*B^3*c^12*d^4*f^2 - 8*B^3*c^14*d^2*f^2)*(-((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) - 4*B^2*c^5*f^2 + 40*B^2*c^3*d^2*f^2 - 20*B^2*c*d^4*f^2)/(c^10*f^4 + d^10*f^4 + 5*c^2*d^8*f^4 + 10*c^4*d^6*f^4 + 10*c^6*d^4*f^4 + 5*c^8*d^2*f^4))^(1/2))/4 - log((((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) + 4*B^2*c^5*f^2 - 40*B^2*c^3*d^2*f^2 + 20*B^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(320*B^2*c^4*d^14*f^3 - 16*B^2*d^18*f^3 + 1024*B^2*c^6*d^12*f^3 + 1440*B^2*c^8*d^10*f^3 + 1024*B^2*c^10*d^8*f^3 + 320*B^2*c^12*d^6*f^3 - 16*B^2*c^16*d^2*f^3) - (((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) + 4*B^2*c^5*f^2 - 40*B^2*c^3*d^2*f^2 + 20*B^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(96*B*c*d^20*f^4 - (((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) + 4*B^2*c^5*f^2 - 40*B^2*c^3*d^2*f^2 + 20*B^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) + 736*B*c^3*d^18*f^4 + 2432*B*c^5*d^16*f^4 + 4480*B*c^7*d^14*f^4 + 4928*B*c^9*d^12*f^4 + 3136*B*c^11*d^10*f^4 + 896*B*c^13*d^8*f^4 - 128*B*c^15*d^6*f^4 - 160*B*c^17*d^4*f^4 - 32*B*c^19*d^2*f^4)) + 8*B^3*d^16*f^2 + 40*B^3*c^2*d^14*f^2 + 72*B^3*c^4*d^12*f^2 + 40*B^3*c^6*d^10*f^2 - 40*B^3*c^8*d^8*f^2 - 72*B^3*c^10*d^6*f^2 - 40*B^3*c^12*d^4*f^2 - 8*B^3*c^14*d^2*f^2)*(((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) + 4*B^2*c^5*f^2 - 40*B^2*c^3*d^2*f^2 + 20*B^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) - log((-((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) - 4*B^2*c^5*f^2 + 40*B^2*c^3*d^2*f^2 - 20*B^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*((c + d*tan(e + f*x))^(1/2)*(320*B^2*c^4*d^14*f^3 - 16*B^2*d^18*f^3 + 1024*B^2*c^6*d^12*f^3 + 1440*B^2*c^8*d^10*f^3 + 1024*B^2*c^10*d^8*f^3 + 320*B^2*c^12*d^6*f^3 - 16*B^2*c^16*d^2*f^3) - (-((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) - 4*B^2*c^5*f^2 + 40*B^2*c^3*d^2*f^2 - 20*B^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(96*B*c*d^20*f^4 - (-((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) - 4*B^2*c^5*f^2 + 40*B^2*c^3*d^2*f^2 - 20*B^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(64*c*d^22*f^5 + 640*c^3*d^20*f^5 + 2880*c^5*d^18*f^5 + 7680*c^7*d^16*f^5 + 13440*c^9*d^14*f^5 + 16128*c^11*d^12*f^5 + 13440*c^13*d^10*f^5 + 7680*c^15*d^8*f^5 + 2880*c^17*d^6*f^5 + 640*c^19*d^4*f^5 + 64*c^21*d^2*f^5) + 736*B*c^3*d^18*f^4 + 2432*B*c^5*d^16*f^4 + 4480*B*c^7*d^14*f^4 + 4928*B*c^9*d^12*f^4 + 3136*B*c^11*d^10*f^4 + 896*B*c^13*d^8*f^4 - 128*B*c^15*d^6*f^4 - 160*B*c^17*d^4*f^4 - 32*B*c^19*d^2*f^4)) + 8*B^3*d^16*f^2 + 40*B^3*c^2*d^14*f^2 + 72*B^3*c^4*d^12*f^2 + 40*B^3*c^6*d^10*f^2 - 40*B^3*c^8*d^8*f^2 - 72*B^3*c^10*d^6*f^2 - 40*B^3*c^12*d^4*f^2 - 8*B^3*c^14*d^2*f^2)*(-((320*B^4*c^2*d^8*f^4 - 16*B^4*d^10*f^4 - 1760*B^4*c^4*d^6*f^4 + 1600*B^4*c^6*d^4*f^4 - 400*B^4*c^8*d^2*f^4)^(1/2) - 4*B^2*c^5*f^2 + 40*B^2*c^3*d^2*f^2 - 20*B^2*c*d^4*f^2)/(16*c^10*f^4 + 16*d^10*f^4 + 80*c^2*d^8*f^4 + 160*c^4*d^6*f^4 + 160*c^6*d^4*f^4 + 80*c^8*d^2*f^4))^(1/2) + ((2*B*c)/(3*(c^2 + d^2)) + (2*B*(c^2 - d^2)*(c + d*tan(e + f*x)))/(c^2 + d^2)^2)/(f*(c + d*tan(e + f*x))^(3/2)) - ((2*A*d)/(3*(c^2 + d^2)) + (4*A*c*d*(c + d*tan(e + f*x)))/(c^2 + d^2)^2)/(f*(c + d*tan(e + f*x))^(3/2)) - ((2*C*c^2)/(3*(c^2 + d^2)) - (4*C*c*d^2*(c + d*tan(e + f*x)))/(c^2 + d^2)^2)/(d*f*(c + d*tan(e + f*x))^(3/2))","B"
126,-1,-1,365,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))*(c + d*tan(e + f*x))^(5/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
127,-1,-1,679,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^2*(c + d*tan(e + f*x))^(5/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
128,0,-1,679,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^(5/2)*(c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int {\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^(5/2)*(c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
129,0,-1,505,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^(3/2)*(c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int {\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}\,\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^(3/2)*(c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
130,-1,-1,381,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^(1/2)*(c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
131,-1,-1,287,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(1/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
132,-1,-1,300,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(3/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
133,-1,-1,370,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(5/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
134,-1,-1,597,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(7/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
135,0,-1,682,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^(3/2)*(c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int {\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^(3/2)*(c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
136,0,-1,508,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^(1/2)*(c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int \sqrt{a+b\,\mathrm{tan}\left(e+f\,x\right)}\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^(1/2)*(c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
137,-1,-1,384,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(1/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
138,-1,-1,382,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(3/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
139,-1,-1,402,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(5/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
140,-1,-1,586,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(7/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
141,0,-1,697,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^(1/2)*(c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int \sqrt{a+b\,\mathrm{tan}\left(e+f\,x\right)}\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^(1/2)*(c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
142,-1,-1,505,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(1/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
143,-1,-1,535,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(3/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
144,-1,-1,545,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(5/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
145,-1,-1,590,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(7/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
146,-1,-1,946,0.000000,"\text{Not used}","int(((c + d*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(a + b*tan(e + f*x))^(9/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
147,0,-1,505,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(1/2),x)","\int \frac{{\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(1/2), x)","F"
148,0,-1,383,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(1/2),x)","\int \frac{{\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{\sqrt{c+d\,\mathrm{tan}\left(e+f\,x\right)}} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(1/2), x)","F"
149,-1,-1,290,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(1/2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
150,-1,-1,239,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^(1/2)*(c + d*tan(e + f*x))^(1/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
151,-1,-1,251,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^(3/2)*(c + d*tan(e + f*x))^(1/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
152,-1,-1,375,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^(5/2)*(c + d*tan(e + f*x))^(1/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
153,0,-1,528,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(3/2),x)","\int \frac{{\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(3/2), x)","F"
154,0,-1,380,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(3/2),x)","\int \frac{{\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(3/2), x)","F"
155,0,-1,299,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(3/2),x)","\int \frac{\sqrt{a+b\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(3/2), x)","F"
156,-1,-1,251,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^(1/2)*(c + d*tan(e + f*x))^(3/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
157,-1,-1,383,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^(3/2)*(c + d*tan(e + f*x))^(3/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
158,-1,-1,598,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^(5/2)*(c + d*tan(e + f*x))^(3/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
159,0,-1,549,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(5/2),x)","\int \frac{{\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^(5/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(5/2), x)","F"
160,0,-1,407,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(5/2),x)","\int \frac{{\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^{3/2}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^(3/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(5/2), x)","F"
161,0,-1,373,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(5/2),x)","\int \frac{\sqrt{a+b\,\mathrm{tan}\left(e+f\,x\right)}\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^{5/2}} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^(1/2)*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^(5/2), x)","F"
162,-1,-1,379,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^(1/2)*(c + d*tan(e + f*x))^(5/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
163,-1,-1,651,0.000000,"\text{Not used}","int((A + B*tan(e + f*x) + C*tan(e + f*x)^2)/((a + b*tan(e + f*x))^(3/2)*(c + d*tan(e + f*x))^(5/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
164,0,-1,376,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^m*(c + d*tan(e + f*x))^n*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int {\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^m\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^n\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^m*(c + d*tan(e + f*x))^n*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
165,0,-1,560,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^m*(c + d*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int {\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^m\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^3\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^m*(c + d*tan(e + f*x))^3*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
166,0,-1,363,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^m*(c + d*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int {\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^m\,{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^2\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^m*(c + d*tan(e + f*x))^2*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
167,0,-1,247,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^m*(c + d*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int {\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^m\,\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^m*(c + d*tan(e + f*x))*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
168,0,-1,178,0.000000,"\text{Not used}","int((a + b*tan(e + f*x))^m*(A + B*tan(e + f*x) + C*tan(e + f*x)^2),x)","\int {\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^m\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right) \,d x","Not used",1,"int((a + b*tan(e + f*x))^m*(A + B*tan(e + f*x) + C*tan(e + f*x)^2), x)","F"
169,0,-1,258,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^m*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x)),x)","\int \frac{{\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^m\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{c+d\,\mathrm{tan}\left(e+f\,x\right)} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^m*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x)), x)","F"
170,0,-1,403,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^m*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^2,x)","\int \frac{{\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^m\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^2} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^m*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^2, x)","F"
171,0,-1,702,0.000000,"\text{Not used}","int(((a + b*tan(e + f*x))^m*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^3,x)","\int \frac{{\left(a+b\,\mathrm{tan}\left(e+f\,x\right)\right)}^m\,\left(C\,{\mathrm{tan}\left(e+f\,x\right)}^2+B\,\mathrm{tan}\left(e+f\,x\right)+A\right)}{{\left(c+d\,\mathrm{tan}\left(e+f\,x\right)\right)}^3} \,d x","Not used",1,"int(((a + b*tan(e + f*x))^m*(A + B*tan(e + f*x) + C*tan(e + f*x)^2))/(c + d*tan(e + f*x))^3, x)","F"