1,1,158,163,1.598588,"\text{Not used}","int((d + e*x^3)^5*(a + b*x^3 + c*x^6),x)","x^4\,\left(\frac{b\,d^5}{4}+\frac{5\,a\,e\,d^4}{4}\right)+x^{19}\,\left(\frac{b\,e^5}{19}+\frac{5\,c\,d\,e^4}{19}\right)+x^7\,\left(\frac{c\,d^5}{7}+\frac{5\,b\,d^4\,e}{7}+\frac{10\,a\,d^3\,e^2}{7}\right)+x^{16}\,\left(\frac{5\,c\,d^2\,e^3}{8}+\frac{5\,b\,d\,e^4}{16}+\frac{a\,e^5}{16}\right)+\frac{c\,e^5\,x^{22}}{22}+a\,d^5\,x+\frac{d^2\,e\,x^{10}\,\left(c\,d^2+2\,b\,d\,e+2\,a\,e^2\right)}{2}+\frac{5\,d\,e^2\,x^{13}\,\left(2\,c\,d^2+2\,b\,d\,e+a\,e^2\right)}{13}","Not used",1,"x^4*((b*d^5)/4 + (5*a*d^4*e)/4) + x^19*((b*e^5)/19 + (5*c*d*e^4)/19) + x^7*((c*d^5)/7 + (10*a*d^3*e^2)/7 + (5*b*d^4*e)/7) + x^16*((a*e^5)/16 + (5*c*d^2*e^3)/8 + (5*b*d*e^4)/16) + (c*e^5*x^22)/22 + a*d^5*x + (d^2*e*x^10*(2*a*e^2 + c*d^2 + 2*b*d*e))/2 + (5*d*e^2*x^13*(a*e^2 + 2*c*d^2 + 2*b*d*e))/13","B"
2,1,130,135,0.056110,"\text{Not used}","int((d + e*x^3)^4*(a + b*x^3 + c*x^6),x)","x^4\,\left(\frac{b\,d^4}{4}+a\,e\,d^3\right)+x^{16}\,\left(\frac{b\,e^4}{16}+\frac{c\,d\,e^3}{4}\right)+x^7\,\left(\frac{c\,d^4}{7}+\frac{4\,b\,d^3\,e}{7}+\frac{6\,a\,d^2\,e^2}{7}\right)+x^{13}\,\left(\frac{6\,c\,d^2\,e^2}{13}+\frac{4\,b\,d\,e^3}{13}+\frac{a\,e^4}{13}\right)+\frac{c\,e^4\,x^{19}}{19}+a\,d^4\,x+\frac{d\,e\,x^{10}\,\left(2\,c\,d^2+3\,b\,d\,e+2\,a\,e^2\right)}{5}","Not used",1,"x^4*((b*d^4)/4 + a*d^3*e) + x^16*((b*e^4)/16 + (c*d*e^3)/4) + x^7*((c*d^4)/7 + (6*a*d^2*e^2)/7 + (4*b*d^3*e)/7) + x^13*((a*e^4)/13 + (6*c*d^2*e^2)/13 + (4*b*d*e^3)/13) + (c*e^4*x^19)/19 + a*d^4*x + (d*e*x^10*(2*a*e^2 + 2*c*d^2 + 3*b*d*e))/5","B"
3,1,102,103,0.043470,"\text{Not used}","int((d + e*x^3)^3*(a + b*x^3 + c*x^6),x)","x^4\,\left(\frac{b\,d^3}{4}+\frac{3\,a\,e\,d^2}{4}\right)+x^{13}\,\left(\frac{b\,e^3}{13}+\frac{3\,c\,d\,e^2}{13}\right)+x^7\,\left(\frac{c\,d^3}{7}+\frac{3\,b\,d^2\,e}{7}+\frac{3\,a\,d\,e^2}{7}\right)+x^{10}\,\left(\frac{3\,c\,d^2\,e}{10}+\frac{3\,b\,d\,e^2}{10}+\frac{a\,e^3}{10}\right)+\frac{c\,e^3\,x^{16}}{16}+a\,d^3\,x","Not used",1,"x^4*((b*d^3)/4 + (3*a*d^2*e)/4) + x^13*((b*e^3)/13 + (3*c*d*e^2)/13) + x^7*((c*d^3)/7 + (3*a*d*e^2)/7 + (3*b*d^2*e)/7) + x^10*((a*e^3)/10 + (3*b*d*e^2)/10 + (3*c*d^2*e)/10) + (c*e^3*x^16)/16 + a*d^3*x","B"
4,1,70,73,0.035185,"\text{Not used}","int((d + e*x^3)^2*(a + b*x^3 + c*x^6),x)","x^7\,\left(\frac{c\,d^2}{7}+\frac{2\,b\,d\,e}{7}+\frac{a\,e^2}{7}\right)+x^4\,\left(\frac{b\,d^2}{4}+\frac{a\,e\,d}{2}\right)+x^{10}\,\left(\frac{b\,e^2}{10}+\frac{c\,d\,e}{5}\right)+\frac{c\,e^2\,x^{13}}{13}+a\,d^2\,x","Not used",1,"x^7*((a*e^2)/7 + (c*d^2)/7 + (2*b*d*e)/7) + x^4*((b*d^2)/4 + (a*d*e)/2) + x^10*((b*e^2)/10 + (c*d*e)/5) + (c*e^2*x^13)/13 + a*d^2*x","B"
5,1,38,42,0.042815,"\text{Not used}","int((d + e*x^3)*(a + b*x^3 + c*x^6),x)","\frac{c\,e\,x^{10}}{10}+\left(\frac{b\,e}{7}+\frac{c\,d}{7}\right)\,x^7+\left(\frac{a\,e}{4}+\frac{b\,d}{4}\right)\,x^4+a\,d\,x","Not used",1,"x^4*((a*e)/4 + (b*d)/4) + x^7*((b*e)/7 + (c*d)/7) + a*d*x + (c*e*x^10)/10","B"
6,1,165,188,0.269462,"\text{Not used}","int((a + b*x^3 + c*x^6)/(d + e*x^3),x)","x\,\left(\frac{b}{e}-\frac{c\,d}{e^2}\right)+\frac{c\,x^4}{4\,e}+\frac{\ln\left(e^{1/3}\,x+d^{1/3}\right)\,\left(c\,d^2-b\,d\,e+a\,e^2\right)}{3\,d^{2/3}\,e^{7/3}}+\frac{\ln\left(2\,e^{1/3}\,x-d^{1/3}+\sqrt{3}\,d^{1/3}\,1{}\mathrm{i}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,\left(c\,d^2-b\,d\,e+a\,e^2\right)}{3\,d^{2/3}\,e^{7/3}}-\frac{\ln\left(d^{1/3}-2\,e^{1/3}\,x+\sqrt{3}\,d^{1/3}\,1{}\mathrm{i}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,\left(c\,d^2-b\,d\,e+a\,e^2\right)}{3\,d^{2/3}\,e^{7/3}}","Not used",1,"x*(b/e - (c*d)/e^2) + (c*x^4)/(4*e) + (log(e^(1/3)*x + d^(1/3))*(a*e^2 + c*d^2 - b*d*e))/(3*d^(2/3)*e^(7/3)) + (log(3^(1/2)*d^(1/3)*1i + 2*e^(1/3)*x - d^(1/3))*((3^(1/2)*1i)/2 - 1/2)*(a*e^2 + c*d^2 - b*d*e))/(3*d^(2/3)*e^(7/3)) - (log(3^(1/2)*d^(1/3)*1i - 2*e^(1/3)*x + d^(1/3))*((3^(1/2)*1i)/2 + 1/2)*(a*e^2 + c*d^2 - b*d*e))/(3*d^(2/3)*e^(7/3))","B"
7,1,187,213,1.800531,"\text{Not used}","int((a + b*x^3 + c*x^6)/(d + e*x^3)^2,x)","\frac{c\,x}{e^2}+\frac{\ln\left(e^{1/3}\,x+d^{1/3}\right)\,\left(-4\,c\,d^2+b\,d\,e+2\,a\,e^2\right)}{9\,d^{5/3}\,e^{7/3}}+\frac{x\,\left(c\,d^2-b\,d\,e+a\,e^2\right)}{3\,d\,\left(e^3\,x^3+d\,e^2\right)}+\frac{\ln\left(2\,e^{1/3}\,x-d^{1/3}+\sqrt{3}\,d^{1/3}\,1{}\mathrm{i}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,\left(-4\,c\,d^2+b\,d\,e+2\,a\,e^2\right)}{9\,d^{5/3}\,e^{7/3}}-\frac{\ln\left(d^{1/3}-2\,e^{1/3}\,x+\sqrt{3}\,d^{1/3}\,1{}\mathrm{i}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,\left(-4\,c\,d^2+b\,d\,e+2\,a\,e^2\right)}{9\,d^{5/3}\,e^{7/3}}","Not used",1,"(c*x)/e^2 + (log(e^(1/3)*x + d^(1/3))*(2*a*e^2 - 4*c*d^2 + b*d*e))/(9*d^(5/3)*e^(7/3)) + (x*(a*e^2 + c*d^2 - b*d*e))/(3*d*(d*e^2 + e^3*x^3)) + (log(3^(1/2)*d^(1/3)*1i + 2*e^(1/3)*x - d^(1/3))*((3^(1/2)*1i)/2 - 1/2)*(2*a*e^2 - 4*c*d^2 + b*d*e))/(9*d^(5/3)*e^(7/3)) - (log(3^(1/2)*d^(1/3)*1i - 2*e^(1/3)*x + d^(1/3))*((3^(1/2)*1i)/2 + 1/2)*(2*a*e^2 - 4*c*d^2 + b*d*e))/(9*d^(5/3)*e^(7/3))","B"
8,1,221,242,0.288026,"\text{Not used}","int((a + b*x^3 + c*x^6)/(d + e*x^3)^3,x)","\frac{\ln\left(e^{1/3}\,x+d^{1/3}\right)\,\left(2\,c\,d^2+b\,d\,e+5\,a\,e^2\right)}{27\,d^{8/3}\,e^{7/3}}-\frac{\frac{x\,\left(2\,c\,d^2+b\,d\,e-4\,a\,e^2\right)}{9\,d\,e^2}-\frac{x^4\,\left(-7\,c\,d^2+b\,d\,e+5\,a\,e^2\right)}{18\,d^2\,e}}{d^2+2\,d\,e\,x^3+e^2\,x^6}+\frac{\ln\left(2\,e^{1/3}\,x-d^{1/3}+\sqrt{3}\,d^{1/3}\,1{}\mathrm{i}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,\left(2\,c\,d^2+b\,d\,e+5\,a\,e^2\right)}{27\,d^{8/3}\,e^{7/3}}-\frac{\ln\left(d^{1/3}-2\,e^{1/3}\,x+\sqrt{3}\,d^{1/3}\,1{}\mathrm{i}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,\left(2\,c\,d^2+b\,d\,e+5\,a\,e^2\right)}{27\,d^{8/3}\,e^{7/3}}","Not used",1,"(log(e^(1/3)*x + d^(1/3))*(5*a*e^2 + 2*c*d^2 + b*d*e))/(27*d^(8/3)*e^(7/3)) - ((x*(2*c*d^2 - 4*a*e^2 + b*d*e))/(9*d*e^2) - (x^4*(5*a*e^2 - 7*c*d^2 + b*d*e))/(18*d^2*e))/(d^2 + e^2*x^6 + 2*d*e*x^3) + (log(3^(1/2)*d^(1/3)*1i + 2*e^(1/3)*x - d^(1/3))*((3^(1/2)*1i)/2 - 1/2)*(5*a*e^2 + 2*c*d^2 + b*d*e))/(27*d^(8/3)*e^(7/3)) - (log(3^(1/2)*d^(1/3)*1i - 2*e^(1/3)*x + d^(1/3))*((3^(1/2)*1i)/2 + 1/2)*(5*a*e^2 + 2*c*d^2 + b*d*e))/(27*d^(8/3)*e^(7/3))","B"
9,1,3586,132,2.404120,"\text{Not used}","int((x^8*(d + e*x^3))/(a + b*x^3 + c*x^6),x)","x^3\,\left(\frac{d}{3\,c}-\frac{b\,e}{3\,c^2}\right)+\frac{e\,x^6}{6\,c}-\frac{\ln\left(c\,x^6+b\,x^3+a\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}-\frac{\mathrm{atan}\left(\frac{4\,c^6\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(x^3\,\left(\frac{b\,\left(\frac{4\,a^3\,b^2\,c^3\,e^3-4\,a^3\,b\,c^4\,d\,e^2+a^3\,c^5\,d^2\,e-8\,a^2\,b^4\,c^2\,e^3+14\,a^2\,b^3\,c^3\,d\,e^2-7\,a^2\,b^2\,c^4\,d^2\,e+a^2\,b\,c^5\,d^3+5\,a\,b^6\,c\,e^3-12\,a\,b^5\,c^2\,d\,e^2+9\,a\,b^4\,c^3\,d^2\,e-2\,a\,b^3\,c^4\,d^3-b^8\,e^3+3\,b^7\,c\,d\,e^2-3\,b^6\,c^2\,d^2\,e+b^5\,c^3\,d^3}{c^6}-\frac{\left(\frac{36\,a^2\,b^2\,c^5\,e^2-30\,a^2\,b\,c^6\,d\,e+6\,a^2\,c^7\,d^2-42\,a\,b^4\,c^4\,e^2+60\,a\,b^3\,c^5\,d\,e-18\,a\,b^2\,c^6\,d^2+12\,b^6\,c^3\,e^2-24\,b^5\,c^4\,d\,e+12\,b^4\,c^5\,d^2}{c^6}-\frac{\left(\frac{-45\,e\,b^4\,c^6+45\,d\,b^3\,c^7+81\,a\,e\,b^2\,c^7-36\,a\,d\,b\,c^8}{c^6}-\frac{27\,b^2\,c^3\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{36\,a\,c^4-9\,b^2\,c^3}\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}-\frac{\left(\frac{\left(\frac{-45\,e\,b^4\,c^6+45\,d\,b^3\,c^7+81\,a\,e\,b^2\,c^7-36\,a\,d\,b\,c^8}{c^6}-\frac{27\,b^2\,c^3\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{36\,a\,c^4-9\,b^2\,c^3}\right)\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}{6\,c^3\,\sqrt{4\,a\,c-b^2}}-\frac{9\,b^2\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\sqrt{4\,a\,c-b^2}\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}{6\,c^3\,\sqrt{4\,a\,c-b^2}}+\frac{3\,b^2\,{\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}^2\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{4\,c^3\,\left(4\,a\,c-b^2\right)\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)}{4\,a^2\,c}-\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{\left(\frac{\left(\frac{-45\,e\,b^4\,c^6+45\,d\,b^3\,c^7+81\,a\,e\,b^2\,c^7-36\,a\,d\,b\,c^8}{c^6}-\frac{27\,b^2\,c^3\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{36\,a\,c^4-9\,b^2\,c^3}\right)\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}{6\,c^3\,\sqrt{4\,a\,c-b^2}}-\frac{9\,b^2\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\sqrt{4\,a\,c-b^2}\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}-\frac{\left(\frac{36\,a^2\,b^2\,c^5\,e^2-30\,a^2\,b\,c^6\,d\,e+6\,a^2\,c^7\,d^2-42\,a\,b^4\,c^4\,e^2+60\,a\,b^3\,c^5\,d\,e-18\,a\,b^2\,c^6\,d^2+12\,b^6\,c^3\,e^2-24\,b^5\,c^4\,d\,e+12\,b^4\,c^5\,d^2}{c^6}-\frac{\left(\frac{-45\,e\,b^4\,c^6+45\,d\,b^3\,c^7+81\,a\,e\,b^2\,c^7-36\,a\,d\,b\,c^8}{c^6}-\frac{27\,b^2\,c^3\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{36\,a\,c^4-9\,b^2\,c^3}\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}{6\,c^3\,\sqrt{4\,a\,c-b^2}}+\frac{b^2\,{\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}^3}{4\,c^6\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{4\,a^2\,c\,\sqrt{4\,a\,c-b^2}}\right)-\frac{b\,\left(\frac{-2\,a^4\,b\,c^3\,e^3+a^4\,c^4\,d\,e^2+5\,a^3\,b^3\,c^2\,e^3-7\,a^3\,b^2\,c^3\,d\,e^2+2\,a^3\,b\,c^4\,d^2\,e-4\,a^2\,b^5\,c\,e^3+9\,a^2\,b^4\,c^2\,d\,e^2-6\,a^2\,b^3\,c^3\,d^2\,e+a^2\,b^2\,c^4\,d^3+a\,b^7\,e^3-3\,a\,b^6\,c\,d\,e^2+3\,a\,b^5\,c^2\,d^2\,e-a\,b^4\,c^3\,d^3}{c^6}+\frac{\left(\frac{27\,a^3\,b\,c^5\,e^2-12\,a^3\,c^6\,d\,e-42\,a^2\,b^3\,c^4\,e^2+54\,a^2\,b^2\,c^5\,d\,e-12\,a^2\,b\,c^6\,d^2+15\,a\,b^5\,c^3\,e^2-30\,a\,b^4\,c^4\,d\,e+15\,a\,b^3\,c^5\,d^2}{c^6}+\frac{\left(\frac{-108\,e\,a^2\,b\,c^7+36\,d\,a^2\,c^8+72\,e\,a\,b^3\,c^6-72\,d\,a\,b^2\,c^7}{c^6}+\frac{54\,a\,b\,c^3\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{36\,a\,c^4-9\,b^2\,c^3}\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}-\frac{\left(\frac{\left(\frac{-108\,e\,a^2\,b\,c^7+36\,d\,a^2\,c^8+72\,e\,a\,b^3\,c^6-72\,d\,a\,b^2\,c^7}{c^6}+\frac{54\,a\,b\,c^3\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{36\,a\,c^4-9\,b^2\,c^3}\right)\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}{6\,c^3\,\sqrt{4\,a\,c-b^2}}+\frac{9\,a\,b\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{\sqrt{4\,a\,c-b^2}\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}{6\,c^3\,\sqrt{4\,a\,c-b^2}}-\frac{3\,a\,b\,{\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}^2\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)}{4\,a^2\,c}+\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{\left(\frac{\left(\frac{-108\,e\,a^2\,b\,c^7+36\,d\,a^2\,c^8+72\,e\,a\,b^3\,c^6-72\,d\,a\,b^2\,c^7}{c^6}+\frac{54\,a\,b\,c^3\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{36\,a\,c^4-9\,b^2\,c^3}\right)\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}{6\,c^3\,\sqrt{4\,a\,c-b^2}}+\frac{9\,a\,b\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{\sqrt{4\,a\,c-b^2}\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}+\frac{\left(\frac{27\,a^3\,b\,c^5\,e^2-12\,a^3\,c^6\,d\,e-42\,a^2\,b^3\,c^4\,e^2+54\,a^2\,b^2\,c^5\,d\,e-12\,a^2\,b\,c^6\,d^2+15\,a\,b^5\,c^3\,e^2-30\,a\,b^4\,c^4\,d\,e+15\,a\,b^3\,c^5\,d^2}{c^6}+\frac{\left(\frac{-108\,e\,a^2\,b\,c^7+36\,d\,a^2\,c^8+72\,e\,a\,b^3\,c^6-72\,d\,a\,b^2\,c^7}{c^6}+\frac{54\,a\,b\,c^3\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{36\,a\,c^4-9\,b^2\,c^3}\right)\,\left(12\,e\,a^2\,c^2-15\,e\,a\,b^2\,c+12\,d\,a\,b\,c^2+3\,e\,b^4-3\,d\,b^3\,c\right)}{2\,\left(36\,a\,c^4-9\,b^2\,c^3\right)}\right)\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}{6\,c^3\,\sqrt{4\,a\,c-b^2}}-\frac{a\,b\,{\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}^3}{2\,c^6\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{4\,a^2\,c\,\sqrt{4\,a\,c-b^2}}\right)}{-27\,a^3\,b^3\,c^3\,e^3+54\,a^3\,b^2\,c^4\,d\,e^2-36\,a^3\,b\,c^5\,d^2\,e+8\,a^3\,c^6\,d^3+27\,a^2\,b^5\,c^2\,e^3-63\,a^2\,b^4\,c^3\,d\,e^2+48\,a^2\,b^3\,c^4\,d^2\,e-12\,a^2\,b^2\,c^5\,d^3-9\,a\,b^7\,c\,e^3+24\,a\,b^6\,c^2\,d\,e^2-21\,a\,b^5\,c^3\,d^2\,e+6\,a\,b^4\,c^4\,d^3+b^9\,e^3-3\,b^8\,c\,d\,e^2+3\,b^7\,c^2\,d^2\,e-b^6\,c^3\,d^3}\right)\,\left(e\,b^3-d\,b^2\,c-3\,a\,e\,b\,c+2\,a\,d\,c^2\right)}{3\,c^3\,\sqrt{4\,a\,c-b^2}}","Not used",1,"x^3*(d/(3*c) - (b*e)/(3*c^2)) + (e*x^6)/(6*c) - (log(a + b*x^3 + c*x^6)*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(36*a*c^4 - 9*b^2*c^3)) - (atan((4*c^6*(4*a*c - b^2)^(3/2)*(x^3*((b*((b^5*c^3*d^3 - b^8*e^3 - 2*a*b^3*c^4*d^3 + a^2*b*c^5*d^3 + a^3*c^5*d^2*e - 3*b^6*c^2*d^2*e - 8*a^2*b^4*c^2*e^3 + 4*a^3*b^2*c^3*e^3 + 5*a*b^6*c*e^3 + 3*b^7*c*d*e^2 + 9*a*b^4*c^3*d^2*e - 12*a*b^5*c^2*d*e^2 - 4*a^3*b*c^4*d*e^2 - 7*a^2*b^2*c^4*d^2*e + 14*a^2*b^3*c^3*d*e^2)/c^6 - (((6*a^2*c^7*d^2 + 12*b^4*c^5*d^2 + 12*b^6*c^3*e^2 - 18*a*b^2*c^6*d^2 - 42*a*b^4*c^4*e^2 + 36*a^2*b^2*c^5*e^2 - 24*b^5*c^4*d*e + 60*a*b^3*c^5*d*e - 30*a^2*b*c^6*d*e)/c^6 - (((45*b^3*c^7*d - 45*b^4*c^6*e - 36*a*b*c^8*d + 81*a*b^2*c^7*e)/c^6 - (27*b^2*c^3*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(36*a*c^4 - 9*b^2*c^3))*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(36*a*c^4 - 9*b^2*c^3)))*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(36*a*c^4 - 9*b^2*c^3)) - (((((45*b^3*c^7*d - 45*b^4*c^6*e - 36*a*b*c^8*d + 81*a*b^2*c^7*e)/c^6 - (27*b^2*c^3*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(36*a*c^4 - 9*b^2*c^3))*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e))/(6*c^3*(4*a*c - b^2)^(1/2)) - (9*b^2*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e)*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(4*a*c - b^2)^(1/2)*(36*a*c^4 - 9*b^2*c^3)))*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e))/(6*c^3*(4*a*c - b^2)^(1/2)) + (3*b^2*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e)^2*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(4*c^3*(4*a*c - b^2)*(36*a*c^4 - 9*b^2*c^3))))/(4*a^2*c) - ((2*a*c - b^2)*((((((45*b^3*c^7*d - 45*b^4*c^6*e - 36*a*b*c^8*d + 81*a*b^2*c^7*e)/c^6 - (27*b^2*c^3*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(36*a*c^4 - 9*b^2*c^3))*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e))/(6*c^3*(4*a*c - b^2)^(1/2)) - (9*b^2*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e)*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(4*a*c - b^2)^(1/2)*(36*a*c^4 - 9*b^2*c^3)))*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(36*a*c^4 - 9*b^2*c^3)) - (((6*a^2*c^7*d^2 + 12*b^4*c^5*d^2 + 12*b^6*c^3*e^2 - 18*a*b^2*c^6*d^2 - 42*a*b^4*c^4*e^2 + 36*a^2*b^2*c^5*e^2 - 24*b^5*c^4*d*e + 60*a*b^3*c^5*d*e - 30*a^2*b*c^6*d*e)/c^6 - (((45*b^3*c^7*d - 45*b^4*c^6*e - 36*a*b*c^8*d + 81*a*b^2*c^7*e)/c^6 - (27*b^2*c^3*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(36*a*c^4 - 9*b^2*c^3))*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(36*a*c^4 - 9*b^2*c^3)))*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e))/(6*c^3*(4*a*c - b^2)^(1/2)) + (b^2*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e)^3)/(4*c^6*(4*a*c - b^2)^(3/2))))/(4*a^2*c*(4*a*c - b^2)^(1/2))) - (b*((a*b^7*e^3 - a*b^4*c^3*d^3 - 4*a^2*b^5*c*e^3 - 2*a^4*b*c^3*e^3 + a^4*c^4*d*e^2 + a^2*b^2*c^4*d^3 + 5*a^3*b^3*c^2*e^3 - 3*a*b^6*c*d*e^2 + 3*a*b^5*c^2*d^2*e + 2*a^3*b*c^4*d^2*e - 6*a^2*b^3*c^3*d^2*e + 9*a^2*b^4*c^2*d*e^2 - 7*a^3*b^2*c^3*d*e^2)/c^6 + (((15*a*b^3*c^5*d^2 - 12*a^2*b*c^6*d^2 + 15*a*b^5*c^3*e^2 + 27*a^3*b*c^5*e^2 - 42*a^2*b^3*c^4*e^2 - 12*a^3*c^6*d*e - 30*a*b^4*c^4*d*e + 54*a^2*b^2*c^5*d*e)/c^6 + (((36*a^2*c^8*d - 72*a*b^2*c^7*d + 72*a*b^3*c^6*e - 108*a^2*b*c^7*e)/c^6 + (54*a*b*c^3*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(36*a*c^4 - 9*b^2*c^3))*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(36*a*c^4 - 9*b^2*c^3)))*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(36*a*c^4 - 9*b^2*c^3)) - (((((36*a^2*c^8*d - 72*a*b^2*c^7*d + 72*a*b^3*c^6*e - 108*a^2*b*c^7*e)/c^6 + (54*a*b*c^3*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(36*a*c^4 - 9*b^2*c^3))*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e))/(6*c^3*(4*a*c - b^2)^(1/2)) + (9*a*b*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e)*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/((4*a*c - b^2)^(1/2)*(36*a*c^4 - 9*b^2*c^3)))*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e))/(6*c^3*(4*a*c - b^2)^(1/2)) - (3*a*b*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e)^2*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*c^3*(4*a*c - b^2)*(36*a*c^4 - 9*b^2*c^3))))/(4*a^2*c) + ((2*a*c - b^2)*((((((36*a^2*c^8*d - 72*a*b^2*c^7*d + 72*a*b^3*c^6*e - 108*a^2*b*c^7*e)/c^6 + (54*a*b*c^3*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(36*a*c^4 - 9*b^2*c^3))*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e))/(6*c^3*(4*a*c - b^2)^(1/2)) + (9*a*b*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e)*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/((4*a*c - b^2)^(1/2)*(36*a*c^4 - 9*b^2*c^3)))*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(36*a*c^4 - 9*b^2*c^3)) + (((15*a*b^3*c^5*d^2 - 12*a^2*b*c^6*d^2 + 15*a*b^5*c^3*e^2 + 27*a^3*b*c^5*e^2 - 42*a^2*b^3*c^4*e^2 - 12*a^3*c^6*d*e - 30*a*b^4*c^4*d*e + 54*a^2*b^2*c^5*d*e)/c^6 + (((36*a^2*c^8*d - 72*a*b^2*c^7*d + 72*a*b^3*c^6*e - 108*a^2*b*c^7*e)/c^6 + (54*a*b*c^3*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(36*a*c^4 - 9*b^2*c^3))*(3*b^4*e + 12*a^2*c^2*e - 3*b^3*c*d + 12*a*b*c^2*d - 15*a*b^2*c*e))/(2*(36*a*c^4 - 9*b^2*c^3)))*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e))/(6*c^3*(4*a*c - b^2)^(1/2)) - (a*b*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e)^3)/(2*c^6*(4*a*c - b^2)^(3/2))))/(4*a^2*c*(4*a*c - b^2)^(1/2))))/(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + 6*a*b^4*c^4*d^3 + 3*b^7*c^2*d^2*e - 12*a^2*b^2*c^5*d^3 + 27*a^2*b^5*c^2*e^3 - 27*a^3*b^3*c^3*e^3 - 9*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 21*a*b^5*c^3*d^2*e + 24*a*b^6*c^2*d*e^2 - 36*a^3*b*c^5*d^2*e + 48*a^2*b^3*c^4*d^2*e - 63*a^2*b^4*c^3*d*e^2 + 54*a^3*b^2*c^4*d*e^2))*(b^3*e + 2*a*c^2*d - b^2*c*d - 3*a*b*c*e))/(3*c^3*(4*a*c - b^2)^(1/2))","B"
10,1,2624,97,2.950392,"\text{Not used}","int((x^5*(d + e*x^3))/(a + b*x^3 + c*x^6),x)","\frac{e\,x^3}{3\,c}+\frac{\ln\left(c\,x^6+b\,x^3+a\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}+\frac{\mathrm{atan}\left(\frac{4\,c^3\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(x^3\,\left(\frac{b\,\left(\frac{-a^2\,b\,c^2\,e^3+a^2\,c^3\,d\,e^2+2\,a\,b^3\,c\,e^3-4\,a\,b^2\,c^2\,d\,e^2+2\,a\,b\,c^3\,d^2\,e-b^5\,e^3+3\,b^4\,c\,d\,e^2-3\,b^3\,c^2\,d^2\,e+b^2\,c^3\,d^3}{c^3}-\frac{\left(\frac{6\,a^2\,c^4\,e^2-18\,a\,b^2\,c^3\,e^2+18\,a\,b\,c^4\,d\,e+12\,b^4\,c^2\,e^2-24\,b^3\,c^3\,d\,e+12\,b^2\,c^4\,d^2}{c^3}-\frac{\left(\frac{-45\,e\,b^3\,c^4+45\,d\,b^2\,c^5+36\,a\,e\,b\,c^5}{c^3}-\frac{27\,b^2\,c^3\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{36\,a\,c^3-9\,b^2\,c^2}\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}-\frac{\left(\frac{\left(\frac{-45\,e\,b^3\,c^4+45\,d\,b^2\,c^5+36\,a\,e\,b\,c^5}{c^3}-\frac{27\,b^2\,c^3\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{36\,a\,c^3-9\,b^2\,c^2}\right)\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}{6\,c^2\,\sqrt{4\,a\,c-b^2}}-\frac{9\,b^2\,c\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\sqrt{4\,a\,c-b^2}\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}{6\,c^2\,\sqrt{4\,a\,c-b^2}}+\frac{3\,b^2\,{\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}^2\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{4\,c\,\left(4\,a\,c-b^2\right)\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)}{4\,a^2\,c}+\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{\left(\frac{\left(\frac{-45\,e\,b^3\,c^4+45\,d\,b^2\,c^5+36\,a\,e\,b\,c^5}{c^3}-\frac{27\,b^2\,c^3\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{36\,a\,c^3-9\,b^2\,c^2}\right)\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}{6\,c^2\,\sqrt{4\,a\,c-b^2}}-\frac{9\,b^2\,c\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\sqrt{4\,a\,c-b^2}\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}+\frac{b^2\,{\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}^3}{4\,c^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}-\frac{\left(\frac{6\,a^2\,c^4\,e^2-18\,a\,b^2\,c^3\,e^2+18\,a\,b\,c^4\,d\,e+12\,b^4\,c^2\,e^2-24\,b^3\,c^3\,d\,e+12\,b^2\,c^4\,d^2}{c^3}-\frac{\left(\frac{-45\,e\,b^3\,c^4+45\,d\,b^2\,c^5+36\,a\,e\,b\,c^5}{c^3}-\frac{27\,b^2\,c^3\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{36\,a\,c^3-9\,b^2\,c^2}\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}{6\,c^2\,\sqrt{4\,a\,c-b^2}}\right)}{4\,a^2\,c\,\sqrt{4\,a\,c-b^2}}\right)+\frac{b\,\left(\frac{a^2\,b^2\,c\,e^3-2\,a^2\,b\,c^2\,d\,e^2+a^2\,c^3\,d^2\,e-a\,b^4\,e^3+3\,a\,b^3\,c\,d\,e^2-3\,a\,b^2\,c^2\,d^2\,e+a\,b\,c^3\,d^3}{c^3}-\frac{\left(\frac{-12\,a^2\,b\,c^3\,e^2+12\,a^2\,c^4\,d\,e+15\,a\,b^3\,c^2\,e^2-30\,a\,b^2\,c^3\,d\,e+15\,a\,b\,c^4\,d^2}{c^3}-\frac{\left(\frac{36\,e\,a^2\,c^5-72\,e\,a\,b^2\,c^4+72\,d\,a\,b\,c^5}{c^3}-\frac{54\,a\,b\,c^3\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{36\,a\,c^3-9\,b^2\,c^2}\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}-\frac{\left(\frac{\left(\frac{36\,e\,a^2\,c^5-72\,e\,a\,b^2\,c^4+72\,d\,a\,b\,c^5}{c^3}-\frac{54\,a\,b\,c^3\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{36\,a\,c^3-9\,b^2\,c^2}\right)\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}{6\,c^2\,\sqrt{4\,a\,c-b^2}}-\frac{9\,a\,b\,c\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{\sqrt{4\,a\,c-b^2}\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}{6\,c^2\,\sqrt{4\,a\,c-b^2}}+\frac{3\,a\,b\,{\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}^2\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,c\,\left(4\,a\,c-b^2\right)\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)}{4\,a^2\,c}+\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{\left(\frac{\left(\frac{36\,e\,a^2\,c^5-72\,e\,a\,b^2\,c^4+72\,d\,a\,b\,c^5}{c^3}-\frac{54\,a\,b\,c^3\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{36\,a\,c^3-9\,b^2\,c^2}\right)\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}{6\,c^2\,\sqrt{4\,a\,c-b^2}}-\frac{9\,a\,b\,c\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{\sqrt{4\,a\,c-b^2}\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}-\frac{\left(\frac{-12\,a^2\,b\,c^3\,e^2+12\,a^2\,c^4\,d\,e+15\,a\,b^3\,c^2\,e^2-30\,a\,b^2\,c^3\,d\,e+15\,a\,b\,c^4\,d^2}{c^3}-\frac{\left(\frac{36\,e\,a^2\,c^5-72\,e\,a\,b^2\,c^4+72\,d\,a\,b\,c^5}{c^3}-\frac{54\,a\,b\,c^3\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{36\,a\,c^3-9\,b^2\,c^2}\right)\,\left(3\,e\,b^3-3\,d\,b^2\,c-12\,a\,e\,b\,c+12\,a\,d\,c^2\right)}{2\,\left(36\,a\,c^3-9\,b^2\,c^2\right)}\right)\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}{6\,c^2\,\sqrt{4\,a\,c-b^2}}+\frac{a\,b\,{\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}^3}{2\,c^3\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{4\,a^2\,c\,\sqrt{4\,a\,c-b^2}}\right)}{8\,a^3\,c^3\,e^3-12\,a^2\,b^2\,c^2\,e^3+12\,a^2\,b\,c^3\,d\,e^2+6\,a\,b^4\,c\,e^3-12\,a\,b^3\,c^2\,d\,e^2+6\,a\,b^2\,c^3\,d^2\,e-b^6\,e^3+3\,b^5\,c\,d\,e^2-3\,b^4\,c^2\,d^2\,e+b^3\,c^3\,d^3}\right)\,\left(-e\,b^2+c\,d\,b+2\,a\,c\,e\right)}{3\,c^2\,\sqrt{4\,a\,c-b^2}}","Not used",1,"(e*x^3)/(3*c) + (log(a + b*x^3 + c*x^6)*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(36*a*c^3 - 9*b^2*c^2)) + (atan((4*c^3*(4*a*c - b^2)^(3/2)*(x^3*((b*((b^2*c^3*d^3 - b^5*e^3 - a^2*b*c^2*e^3 + a^2*c^3*d*e^2 - 3*b^3*c^2*d^2*e + 2*a*b^3*c*e^3 + 3*b^4*c*d*e^2 + 2*a*b*c^3*d^2*e - 4*a*b^2*c^2*d*e^2)/c^3 - (((6*a^2*c^4*e^2 + 12*b^2*c^4*d^2 + 12*b^4*c^2*e^2 - 18*a*b^2*c^3*e^2 - 24*b^3*c^3*d*e + 18*a*b*c^4*d*e)/c^3 - (((45*b^2*c^5*d - 45*b^3*c^4*e + 36*a*b*c^5*e)/c^3 - (27*b^2*c^3*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(36*a*c^3 - 9*b^2*c^2))*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(36*a*c^3 - 9*b^2*c^2)))*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(36*a*c^3 - 9*b^2*c^2)) - (((((45*b^2*c^5*d - 45*b^3*c^4*e + 36*a*b*c^5*e)/c^3 - (27*b^2*c^3*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(36*a*c^3 - 9*b^2*c^2))*(2*a*c*e - b^2*e + b*c*d))/(6*c^2*(4*a*c - b^2)^(1/2)) - (9*b^2*c*(2*a*c*e - b^2*e + b*c*d)*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(4*a*c - b^2)^(1/2)*(36*a*c^3 - 9*b^2*c^2)))*(2*a*c*e - b^2*e + b*c*d))/(6*c^2*(4*a*c - b^2)^(1/2)) + (3*b^2*(2*a*c*e - b^2*e + b*c*d)^2*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(4*c*(4*a*c - b^2)*(36*a*c^3 - 9*b^2*c^2))))/(4*a^2*c) + ((2*a*c - b^2)*((((((45*b^2*c^5*d - 45*b^3*c^4*e + 36*a*b*c^5*e)/c^3 - (27*b^2*c^3*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(36*a*c^3 - 9*b^2*c^2))*(2*a*c*e - b^2*e + b*c*d))/(6*c^2*(4*a*c - b^2)^(1/2)) - (9*b^2*c*(2*a*c*e - b^2*e + b*c*d)*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(4*a*c - b^2)^(1/2)*(36*a*c^3 - 9*b^2*c^2)))*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(36*a*c^3 - 9*b^2*c^2)) + (b^2*(2*a*c*e - b^2*e + b*c*d)^3)/(4*c^3*(4*a*c - b^2)^(3/2)) - (((6*a^2*c^4*e^2 + 12*b^2*c^4*d^2 + 12*b^4*c^2*e^2 - 18*a*b^2*c^3*e^2 - 24*b^3*c^3*d*e + 18*a*b*c^4*d*e)/c^3 - (((45*b^2*c^5*d - 45*b^3*c^4*e + 36*a*b*c^5*e)/c^3 - (27*b^2*c^3*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(36*a*c^3 - 9*b^2*c^2))*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(36*a*c^3 - 9*b^2*c^2)))*(2*a*c*e - b^2*e + b*c*d))/(6*c^2*(4*a*c - b^2)^(1/2))))/(4*a^2*c*(4*a*c - b^2)^(1/2))) + (b*((a^2*b^2*c*e^3 - a*b^4*e^3 + a^2*c^3*d^2*e + a*b*c^3*d^3 + 3*a*b^3*c*d*e^2 - 3*a*b^2*c^2*d^2*e - 2*a^2*b*c^2*d*e^2)/c^3 - (((15*a*b^3*c^2*e^2 - 12*a^2*b*c^3*e^2 + 15*a*b*c^4*d^2 + 12*a^2*c^4*d*e - 30*a*b^2*c^3*d*e)/c^3 - (((36*a^2*c^5*e + 72*a*b*c^5*d - 72*a*b^2*c^4*e)/c^3 - (54*a*b*c^3*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(36*a*c^3 - 9*b^2*c^2))*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(36*a*c^3 - 9*b^2*c^2)))*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(36*a*c^3 - 9*b^2*c^2)) - (((((36*a^2*c^5*e + 72*a*b*c^5*d - 72*a*b^2*c^4*e)/c^3 - (54*a*b*c^3*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(36*a*c^3 - 9*b^2*c^2))*(2*a*c*e - b^2*e + b*c*d))/(6*c^2*(4*a*c - b^2)^(1/2)) - (9*a*b*c*(2*a*c*e - b^2*e + b*c*d)*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/((4*a*c - b^2)^(1/2)*(36*a*c^3 - 9*b^2*c^2)))*(2*a*c*e - b^2*e + b*c*d))/(6*c^2*(4*a*c - b^2)^(1/2)) + (3*a*b*(2*a*c*e - b^2*e + b*c*d)^2*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*c*(4*a*c - b^2)*(36*a*c^3 - 9*b^2*c^2))))/(4*a^2*c) + ((2*a*c - b^2)*((((((36*a^2*c^5*e + 72*a*b*c^5*d - 72*a*b^2*c^4*e)/c^3 - (54*a*b*c^3*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(36*a*c^3 - 9*b^2*c^2))*(2*a*c*e - b^2*e + b*c*d))/(6*c^2*(4*a*c - b^2)^(1/2)) - (9*a*b*c*(2*a*c*e - b^2*e + b*c*d)*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/((4*a*c - b^2)^(1/2)*(36*a*c^3 - 9*b^2*c^2)))*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(36*a*c^3 - 9*b^2*c^2)) - (((15*a*b^3*c^2*e^2 - 12*a^2*b*c^3*e^2 + 15*a*b*c^4*d^2 + 12*a^2*c^4*d*e - 30*a*b^2*c^3*d*e)/c^3 - (((36*a^2*c^5*e + 72*a*b*c^5*d - 72*a*b^2*c^4*e)/c^3 - (54*a*b*c^3*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(36*a*c^3 - 9*b^2*c^2))*(3*b^3*e + 12*a*c^2*d - 3*b^2*c*d - 12*a*b*c*e))/(2*(36*a*c^3 - 9*b^2*c^2)))*(2*a*c*e - b^2*e + b*c*d))/(6*c^2*(4*a*c - b^2)^(1/2)) + (a*b*(2*a*c*e - b^2*e + b*c*d)^3)/(2*c^3*(4*a*c - b^2)^(3/2))))/(4*a^2*c*(4*a*c - b^2)^(1/2))))/(8*a^3*c^3*e^3 - b^6*e^3 + b^3*c^3*d^3 - 3*b^4*c^2*d^2*e - 12*a^2*b^2*c^2*e^3 + 6*a*b^4*c*e^3 + 3*b^5*c*d*e^2 + 6*a*b^2*c^3*d^2*e - 12*a*b^3*c^2*d*e^2 + 12*a^2*b*c^3*d*e^2))*(2*a*c*e - b^2*e + b*c*d))/(3*c^2*(4*a*c - b^2)^(1/2))","B"
11,1,1632,72,2.626875,"\text{Not used}","int((x^2*(d + e*x^3))/(a + b*x^3 + c*x^6),x)","-\frac{\ln\left(c\,x^6+b\,x^3+a\right)\,\left(3\,b^2\,e-12\,a\,c\,e\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)}-\frac{\mathrm{atan}\left(\frac{b\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(a\,c\,d\,e^2-a\,b\,e^3-\frac{\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(\frac{\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(72\,a\,b\,c^2\,e-36\,a\,c^3\,d+\frac{54\,a\,b\,c^3\,\left(3\,b^2\,e-12\,a\,c\,e\right)}{36\,a\,c^2-9\,b^2\,c}\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)}+15\,a\,b\,c\,e^2-12\,a\,c^2\,d\,e\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)}+\frac{\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(72\,a\,b\,c^2\,e-36\,a\,c^3\,d+\frac{54\,a\,b\,c^3\,\left(3\,b^2\,e-12\,a\,c\,e\right)}{36\,a\,c^2-9\,b^2\,c}\right)}{6\,c\,\sqrt{4\,a\,c-b^2}}+\frac{9\,a\,b\,c^2\,\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(36\,a\,c^2-9\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(b\,e-2\,c\,d\right)}{6\,c\,\sqrt{4\,a\,c-b^2}}+\frac{3\,a\,b\,c\,\left(3\,b^2\,e-12\,a\,c\,e\right)\,{\left(b\,e-2\,c\,d\right)}^2}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{a^2\,c\,\left(b^3\,e^3-6\,b^2\,c\,d\,e^2+12\,b\,c^2\,d^2\,e-8\,c^3\,d^3\right)}-\frac{4\,x^3\,\left(\frac{b\,\left(b^2\,e^3+c^2\,d^2\,e+\frac{\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(6\,c^3\,d^2+\frac{\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(45\,b^2\,c^2\,e-36\,b\,c^3\,d+\frac{27\,b^2\,c^3\,\left(3\,b^2\,e-12\,a\,c\,e\right)}{36\,a\,c^2-9\,b^2\,c}\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)}+12\,b^2\,c\,e^2-18\,b\,c^2\,d\,e\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)}-2\,b\,c\,d\,e^2-\frac{\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(45\,b^2\,c^2\,e-36\,b\,c^3\,d+\frac{27\,b^2\,c^3\,\left(3\,b^2\,e-12\,a\,c\,e\right)}{36\,a\,c^2-9\,b^2\,c}\right)}{6\,c\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^2\,c^2\,\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(b\,e-2\,c\,d\right)}{6\,c\,\sqrt{4\,a\,c-b^2}}-\frac{3\,b^2\,c\,\left(3\,b^2\,e-12\,a\,c\,e\right)\,{\left(b\,e-2\,c\,d\right)}^2}{4\,\left(36\,a\,c^2-9\,b^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{4\,a^2\,c}-\frac{\left(2\,a\,c-b^2\right)\,\left(\frac{\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(45\,b^2\,c^2\,e-36\,b\,c^3\,d+\frac{27\,b^2\,c^3\,\left(3\,b^2\,e-12\,a\,c\,e\right)}{36\,a\,c^2-9\,b^2\,c}\right)}{6\,c\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^2\,c^2\,\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)}-\frac{b^2\,{\left(b\,e-2\,c\,d\right)}^3}{4\,{\left(4\,a\,c-b^2\right)}^{3/2}}+\frac{\left(b\,e-2\,c\,d\right)\,\left(6\,c^3\,d^2+\frac{\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(45\,b^2\,c^2\,e-36\,b\,c^3\,d+\frac{27\,b^2\,c^3\,\left(3\,b^2\,e-12\,a\,c\,e\right)}{36\,a\,c^2-9\,b^2\,c}\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)}+12\,b^2\,c\,e^2-18\,b\,c^2\,d\,e\right)}{6\,c\,\sqrt{4\,a\,c-b^2}}\right)}{4\,a^2\,c\,\sqrt{4\,a\,c-b^2}}\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}{b^3\,e^3-6\,b^2\,c\,d\,e^2+12\,b\,c^2\,d^2\,e-8\,c^3\,d^3}+\frac{\left(2\,a\,c-b^2\right)\,\left(4\,a\,c-b^2\right)\,\left(\frac{\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(72\,a\,b\,c^2\,e-36\,a\,c^3\,d+\frac{54\,a\,b\,c^3\,\left(3\,b^2\,e-12\,a\,c\,e\right)}{36\,a\,c^2-9\,b^2\,c}\right)}{6\,c\,\sqrt{4\,a\,c-b^2}}+\frac{9\,a\,b\,c^2\,\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(36\,a\,c^2-9\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)}+\frac{\left(b\,e-2\,c\,d\right)\,\left(\frac{\left(3\,b^2\,e-12\,a\,c\,e\right)\,\left(72\,a\,b\,c^2\,e-36\,a\,c^3\,d+\frac{54\,a\,b\,c^3\,\left(3\,b^2\,e-12\,a\,c\,e\right)}{36\,a\,c^2-9\,b^2\,c}\right)}{2\,\left(36\,a\,c^2-9\,b^2\,c\right)}+15\,a\,b\,c\,e^2-12\,a\,c^2\,d\,e\right)}{6\,c\,\sqrt{4\,a\,c-b^2}}-\frac{a\,b\,{\left(b\,e-2\,c\,d\right)}^3}{2\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{a^2\,c\,\left(b^3\,e^3-6\,b^2\,c\,d\,e^2+12\,b\,c^2\,d^2\,e-8\,c^3\,d^3\right)}\right)\,\left(b\,e-2\,c\,d\right)}{3\,c\,\sqrt{4\,a\,c-b^2}}","Not used",1,"- (log(a + b*x^3 + c*x^6)*(3*b^2*e - 12*a*c*e))/(2*(36*a*c^2 - 9*b^2*c)) - (atan((b*(4*a*c - b^2)^(3/2)*(a*c*d*e^2 - a*b*e^3 - ((3*b^2*e - 12*a*c*e)*(((3*b^2*e - 12*a*c*e)*(72*a*b*c^2*e - 36*a*c^3*d + (54*a*b*c^3*(3*b^2*e - 12*a*c*e))/(36*a*c^2 - 9*b^2*c)))/(2*(36*a*c^2 - 9*b^2*c)) + 15*a*b*c*e^2 - 12*a*c^2*d*e))/(2*(36*a*c^2 - 9*b^2*c)) + ((((b*e - 2*c*d)*(72*a*b*c^2*e - 36*a*c^3*d + (54*a*b*c^3*(3*b^2*e - 12*a*c*e))/(36*a*c^2 - 9*b^2*c)))/(6*c*(4*a*c - b^2)^(1/2)) + (9*a*b*c^2*(3*b^2*e - 12*a*c*e)*(b*e - 2*c*d))/((36*a*c^2 - 9*b^2*c)*(4*a*c - b^2)^(1/2)))*(b*e - 2*c*d))/(6*c*(4*a*c - b^2)^(1/2)) + (3*a*b*c*(3*b^2*e - 12*a*c*e)*(b*e - 2*c*d)^2)/(2*(36*a*c^2 - 9*b^2*c)*(4*a*c - b^2))))/(a^2*c*(b^3*e^3 - 8*c^3*d^3 + 12*b*c^2*d^2*e - 6*b^2*c*d*e^2)) - (4*x^3*((b*(b^2*e^3 + c^2*d^2*e + ((3*b^2*e - 12*a*c*e)*(6*c^3*d^2 + ((3*b^2*e - 12*a*c*e)*(45*b^2*c^2*e - 36*b*c^3*d + (27*b^2*c^3*(3*b^2*e - 12*a*c*e))/(36*a*c^2 - 9*b^2*c)))/(2*(36*a*c^2 - 9*b^2*c)) + 12*b^2*c*e^2 - 18*b*c^2*d*e))/(2*(36*a*c^2 - 9*b^2*c)) - 2*b*c*d*e^2 - ((((b*e - 2*c*d)*(45*b^2*c^2*e - 36*b*c^3*d + (27*b^2*c^3*(3*b^2*e - 12*a*c*e))/(36*a*c^2 - 9*b^2*c)))/(6*c*(4*a*c - b^2)^(1/2)) + (9*b^2*c^2*(3*b^2*e - 12*a*c*e)*(b*e - 2*c*d))/(2*(36*a*c^2 - 9*b^2*c)*(4*a*c - b^2)^(1/2)))*(b*e - 2*c*d))/(6*c*(4*a*c - b^2)^(1/2)) - (3*b^2*c*(3*b^2*e - 12*a*c*e)*(b*e - 2*c*d)^2)/(4*(36*a*c^2 - 9*b^2*c)*(4*a*c - b^2))))/(4*a^2*c) - ((2*a*c - b^2)*(((3*b^2*e - 12*a*c*e)*(((b*e - 2*c*d)*(45*b^2*c^2*e - 36*b*c^3*d + (27*b^2*c^3*(3*b^2*e - 12*a*c*e))/(36*a*c^2 - 9*b^2*c)))/(6*c*(4*a*c - b^2)^(1/2)) + (9*b^2*c^2*(3*b^2*e - 12*a*c*e)*(b*e - 2*c*d))/(2*(36*a*c^2 - 9*b^2*c)*(4*a*c - b^2)^(1/2))))/(2*(36*a*c^2 - 9*b^2*c)) - (b^2*(b*e - 2*c*d)^3)/(4*(4*a*c - b^2)^(3/2)) + ((b*e - 2*c*d)*(6*c^3*d^2 + ((3*b^2*e - 12*a*c*e)*(45*b^2*c^2*e - 36*b*c^3*d + (27*b^2*c^3*(3*b^2*e - 12*a*c*e))/(36*a*c^2 - 9*b^2*c)))/(2*(36*a*c^2 - 9*b^2*c)) + 12*b^2*c*e^2 - 18*b*c^2*d*e))/(6*c*(4*a*c - b^2)^(1/2))))/(4*a^2*c*(4*a*c - b^2)^(1/2)))*(4*a*c - b^2)^(3/2))/(b^3*e^3 - 8*c^3*d^3 + 12*b*c^2*d^2*e - 6*b^2*c*d*e^2) + ((2*a*c - b^2)*(4*a*c - b^2)*(((3*b^2*e - 12*a*c*e)*(((b*e - 2*c*d)*(72*a*b*c^2*e - 36*a*c^3*d + (54*a*b*c^3*(3*b^2*e - 12*a*c*e))/(36*a*c^2 - 9*b^2*c)))/(6*c*(4*a*c - b^2)^(1/2)) + (9*a*b*c^2*(3*b^2*e - 12*a*c*e)*(b*e - 2*c*d))/((36*a*c^2 - 9*b^2*c)*(4*a*c - b^2)^(1/2))))/(2*(36*a*c^2 - 9*b^2*c)) + ((b*e - 2*c*d)*(((3*b^2*e - 12*a*c*e)*(72*a*b*c^2*e - 36*a*c^3*d + (54*a*b*c^3*(3*b^2*e - 12*a*c*e))/(36*a*c^2 - 9*b^2*c)))/(2*(36*a*c^2 - 9*b^2*c)) + 15*a*b*c*e^2 - 12*a*c^2*d*e))/(6*c*(4*a*c - b^2)^(1/2)) - (a*b*(b*e - 2*c*d)^3)/(2*(4*a*c - b^2)^(3/2))))/(a^2*c*(b^3*e^3 - 8*c^3*d^3 + 12*b*c^2*d^2*e - 6*b^2*c*d*e^2)))*(b*e - 2*c*d))/(3*c*(4*a*c - b^2)^(1/2))","B"
12,1,4149,78,6.764971,"\text{Not used}","int((d + e*x^3)/(x*(a + b*x^3 + c*x^6)),x)","\frac{d\,\ln\left(x\right)}{a}-\frac{\ln\left(c\,x^6+b\,x^3+a\right)\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}-\frac{\mathrm{atan}\left(\frac{48\,a^4\,x^3\,{\left(4\,a\,c-b^2\right)}^2\,\left(\frac{\left(\frac{\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+63\,b^2\,c^4\,d-81\,b^3\,c^3\,e+252\,a\,b\,c^4\,e\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)\,\left(2\,a\,e-b\,d\right)}{12\,a\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}-\frac{\left(2\,a\,e-b\,d\right)\,\left(42\,a\,c^4\,e^2-9\,b^2\,c^3\,e^2-\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+63\,b^2\,c^4\,d-81\,b^3\,c^3\,e+252\,a\,b\,c^4\,e\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+42\,b\,c^4\,d\,e\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}\right)\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(5\,b\,c^3\,e^3-\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(42\,a\,c^4\,e^2-9\,b^2\,c^3\,e^2-\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+63\,b^2\,c^4\,d-81\,b^3\,c^3\,e+252\,a\,b\,c^4\,e\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+42\,b\,c^4\,d\,e\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+7\,c^4\,d\,e^2\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}-\frac{\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+63\,b^2\,c^4\,d-81\,b^3\,c^3\,e+252\,a\,b\,c^4\,e\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)\,\left(2\,a\,e-b\,d\right)}{12\,a\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)\,{\left(2\,a\,e-b\,d\right)}^2}{72\,a^2\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)\,\left(2\,a\,e-b\,d\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}-\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)\,{\left(2\,a\,e-b\,d\right)}^3}{432\,a^3\,\left(9\,a\,b^2-36\,a^2\,c\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)\,\left(2\,e\,a^2\,b\,c+7\,d\,a^2\,c^2-e\,a\,b^3-15\,d\,a\,b^2\,c+4\,d\,b^4\right)}{16\,a^4\,c^3\,\left(a^2\,e^2-a\,b\,d\,e+49\,c\,a\,d^2-12\,b^2\,d^2\right)}-\frac{\left(c^3\,e^4-\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(5\,b\,c^3\,e^3-\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(42\,a\,c^4\,e^2-9\,b^2\,c^3\,e^2-\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+63\,b^2\,c^4\,d-81\,b^3\,c^3\,e+252\,a\,b\,c^4\,e\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+42\,b\,c^4\,d\,e\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+7\,c^4\,d\,e^2\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+\frac{\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+63\,b^2\,c^4\,d-81\,b^3\,c^3\,e+252\,a\,b\,c^4\,e\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)\,\left(2\,a\,e-b\,d\right)}{12\,a\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)\,{\left(2\,a\,e-b\,d\right)}^2}{72\,a^2\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+\frac{\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+63\,b^2\,c^4\,d-81\,b^3\,c^3\,e+252\,a\,b\,c^4\,e\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)\,\left(2\,a\,e-b\,d\right)}{12\,a\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}-\frac{\left(2\,a\,e-b\,d\right)\,\left(42\,a\,c^4\,e^2-9\,b^2\,c^3\,e^2-\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+63\,b^2\,c^4\,d-81\,b^3\,c^3\,e+252\,a\,b\,c^4\,e\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+42\,b\,c^4\,d\,e\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}\right)\,\left(2\,a\,e-b\,d\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}-\frac{\left(108\,b^4\,c^3-378\,a\,b^2\,c^4\right)\,{\left(2\,a\,e-b\,d\right)}^4}{1296\,a^4\,{\left(4\,a\,c-b^2\right)}^2}\right)\,\left(-2\,e\,a^3\,c^2+4\,e\,a^2\,b^2\,c+29\,d\,a^2\,b\,c^2-e\,a\,b^4-23\,d\,a\,b^3\,c+4\,d\,b^5\right)}{16\,a^4\,c^3\,\sqrt{4\,a\,c-b^2}\,\left(a^2\,e^2-a\,b\,d\,e+49\,c\,a\,d^2-12\,b^2\,d^2\right)}\right)}{8\,a^3\,c^3\,e^3-12\,a^2\,b\,c^3\,d\,e^2+6\,a\,b^2\,c^3\,d^2\,e-b^3\,c^3\,d^3}-\frac{3\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(c^3\,d\,e^3+\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(27\,b^3\,c^3\,d-27\,a\,b^2\,c^3\,e+\frac{27\,a\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(2\,a\,e-b\,d\right)}{4\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{3\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)\,{\left(2\,a\,e-b\,d\right)}^2}{8\,a\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}-\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(27\,b^3\,c^3\,d-27\,a\,b^2\,c^3\,e+\frac{27\,a\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+9\,a\,b\,c^3\,e^2-27\,b^2\,c^3\,d\,e\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}-a\,c^3\,e^3+9\,b\,c^3\,d\,e^2\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+\frac{\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(27\,b^3\,c^3\,d-27\,a\,b^2\,c^3\,e+\frac{27\,a\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(2\,a\,e-b\,d\right)}{4\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(27\,b^3\,c^3\,d-27\,a\,b^2\,c^3\,e+\frac{27\,a\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+9\,a\,b\,c^3\,e^2-27\,b^2\,c^3\,d\,e\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}\right)\,\left(2\,a\,e-b\,d\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}-\frac{b^3\,c^3\,{\left(2\,a\,e-b\,d\right)}^4}{48\,a^3\,{\left(4\,a\,c-b^2\right)}^2}\right)\,\left(-2\,e\,a^3\,c^2+4\,e\,a^2\,b^2\,c+29\,d\,a^2\,b\,c^2-e\,a\,b^4-23\,d\,a\,b^3\,c+4\,d\,b^5\right)}{c^3\,\left(8\,a^3\,c^3\,e^3-12\,a^2\,b\,c^3\,d\,e^2+6\,a\,b^2\,c^3\,d^2\,e-b^3\,c^3\,d^3\right)\,\left(a^2\,e^2-a\,b\,d\,e+49\,c\,a\,d^2-12\,b^2\,d^2\right)}+\frac{3\,{\left(4\,a\,c-b^2\right)}^2\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(27\,b^3\,c^3\,d-27\,a\,b^2\,c^3\,e+\frac{27\,a\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(2\,a\,e-b\,d\right)}{4\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(27\,b^3\,c^3\,d-27\,a\,b^2\,c^3\,e+\frac{27\,a\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+9\,a\,b\,c^3\,e^2-27\,b^2\,c^3\,d\,e\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}-\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(27\,b^3\,c^3\,d-27\,a\,b^2\,c^3\,e+\frac{27\,a\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(2\,a\,e-b\,d\right)}{4\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{3\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)\,{\left(2\,a\,e-b\,d\right)}^2}{8\,a\,\left(9\,a\,b^2-36\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(\frac{\left(3\,b^2\,d-12\,a\,c\,d\right)\,\left(27\,b^3\,c^3\,d-27\,a\,b^2\,c^3\,e+\frac{27\,a\,b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}+9\,a\,b\,c^3\,e^2-27\,b^2\,c^3\,d\,e\right)}{2\,\left(9\,a\,b^2-36\,a^2\,c\right)}-a\,c^3\,e^3+9\,b\,c^3\,d\,e^2\right)}{6\,a\,\sqrt{4\,a\,c-b^2}}-\frac{b^3\,c^3\,\left(3\,b^2\,d-12\,a\,c\,d\right)\,{\left(2\,a\,e-b\,d\right)}^3}{16\,a^2\,\left(9\,a\,b^2-36\,a^2\,c\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)\,\left(2\,e\,a^2\,b\,c+7\,d\,a^2\,c^2-e\,a\,b^3-15\,d\,a\,b^2\,c+4\,d\,b^4\right)}{c^3\,\left(8\,a^3\,c^3\,e^3-12\,a^2\,b\,c^3\,d\,e^2+6\,a\,b^2\,c^3\,d^2\,e-b^3\,c^3\,d^3\right)\,\left(a^2\,e^2-a\,b\,d\,e+49\,c\,a\,d^2-12\,b^2\,d^2\right)}\right)\,\left(2\,a\,e-b\,d\right)}{3\,a\,\sqrt{4\,a\,c-b^2}}","Not used",1,"(d*log(x))/a - (log(a + b*x^3 + c*x^6)*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c)) - (atan((48*a^4*x^3*(4*a*c - b^2)^2*(((((((3*b^2*d - 12*a*c*d)*(((2*a*e - b*d)*(((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4))/(2*(9*a*b^2 - 36*a^2*c)) + 63*b^2*c^4*d - 81*b^3*c^3*e + 252*a*b*c^4*e))/(6*a*(4*a*c - b^2)^(1/2)) + ((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4)*(2*a*e - b*d))/(12*a*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(1/2))))/(2*(9*a*b^2 - 36*a^2*c)) - ((2*a*e - b*d)*(42*a*c^4*e^2 - 9*b^2*c^3*e^2 - ((3*b^2*d - 12*a*c*d)*(((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4))/(2*(9*a*b^2 - 36*a^2*c)) + 63*b^2*c^4*d - 81*b^3*c^3*e + 252*a*b*c^4*e))/(2*(9*a*b^2 - 36*a^2*c)) + 42*b*c^4*d*e))/(6*a*(4*a*c - b^2)^(1/2)))*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c)) + ((2*a*e - b*d)*(5*b*c^3*e^3 - ((3*b^2*d - 12*a*c*d)*(42*a*c^4*e^2 - 9*b^2*c^3*e^2 - ((3*b^2*d - 12*a*c*d)*(((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4))/(2*(9*a*b^2 - 36*a^2*c)) + 63*b^2*c^4*d - 81*b^3*c^3*e + 252*a*b*c^4*e))/(2*(9*a*b^2 - 36*a^2*c)) + 42*b*c^4*d*e))/(2*(9*a*b^2 - 36*a^2*c)) + 7*c^4*d*e^2))/(6*a*(4*a*c - b^2)^(1/2)) - ((((2*a*e - b*d)*(((2*a*e - b*d)*(((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4))/(2*(9*a*b^2 - 36*a^2*c)) + 63*b^2*c^4*d - 81*b^3*c^3*e + 252*a*b*c^4*e))/(6*a*(4*a*c - b^2)^(1/2)) + ((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4)*(2*a*e - b*d))/(12*a*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(1/2))))/(6*a*(4*a*c - b^2)^(1/2)) + ((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4)*(2*a*e - b*d)^2)/(72*a^2*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)))*(2*a*e - b*d))/(6*a*(4*a*c - b^2)^(1/2)) - ((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4)*(2*a*e - b*d)^3)/(432*a^3*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(3/2)))*(4*b^4*d + 7*a^2*c^2*d - a*b^3*e - 15*a*b^2*c*d + 2*a^2*b*c*e))/(16*a^4*c^3*(a^2*e^2 - 12*b^2*d^2 + 49*a*c*d^2 - a*b*d*e)) - ((c^3*e^4 - ((3*b^2*d - 12*a*c*d)*(5*b*c^3*e^3 - ((3*b^2*d - 12*a*c*d)*(42*a*c^4*e^2 - 9*b^2*c^3*e^2 - ((3*b^2*d - 12*a*c*d)*(((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4))/(2*(9*a*b^2 - 36*a^2*c)) + 63*b^2*c^4*d - 81*b^3*c^3*e + 252*a*b*c^4*e))/(2*(9*a*b^2 - 36*a^2*c)) + 42*b*c^4*d*e))/(2*(9*a*b^2 - 36*a^2*c)) + 7*c^4*d*e^2))/(2*(9*a*b^2 - 36*a^2*c)) + ((((2*a*e - b*d)*(((2*a*e - b*d)*(((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4))/(2*(9*a*b^2 - 36*a^2*c)) + 63*b^2*c^4*d - 81*b^3*c^3*e + 252*a*b*c^4*e))/(6*a*(4*a*c - b^2)^(1/2)) + ((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4)*(2*a*e - b*d))/(12*a*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(1/2))))/(6*a*(4*a*c - b^2)^(1/2)) + ((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4)*(2*a*e - b*d)^2)/(72*a^2*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)))*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c)) + ((((3*b^2*d - 12*a*c*d)*(((2*a*e - b*d)*(((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4))/(2*(9*a*b^2 - 36*a^2*c)) + 63*b^2*c^4*d - 81*b^3*c^3*e + 252*a*b*c^4*e))/(6*a*(4*a*c - b^2)^(1/2)) + ((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4)*(2*a*e - b*d))/(12*a*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(1/2))))/(2*(9*a*b^2 - 36*a^2*c)) - ((2*a*e - b*d)*(42*a*c^4*e^2 - 9*b^2*c^3*e^2 - ((3*b^2*d - 12*a*c*d)*(((3*b^2*d - 12*a*c*d)*(108*b^4*c^3 - 378*a*b^2*c^4))/(2*(9*a*b^2 - 36*a^2*c)) + 63*b^2*c^4*d - 81*b^3*c^3*e + 252*a*b*c^4*e))/(2*(9*a*b^2 - 36*a^2*c)) + 42*b*c^4*d*e))/(6*a*(4*a*c - b^2)^(1/2)))*(2*a*e - b*d))/(6*a*(4*a*c - b^2)^(1/2)) - ((108*b^4*c^3 - 378*a*b^2*c^4)*(2*a*e - b*d)^4)/(1296*a^4*(4*a*c - b^2)^2))*(4*b^5*d - 2*a^3*c^2*e - a*b^4*e - 23*a*b^3*c*d + 29*a^2*b*c^2*d + 4*a^2*b^2*c*e))/(16*a^4*c^3*(4*a*c - b^2)^(1/2)*(a^2*e^2 - 12*b^2*d^2 + 49*a*c*d^2 - a*b*d*e))))/(8*a^3*c^3*e^3 - b^3*c^3*d^3 + 6*a*b^2*c^3*d^2*e - 12*a^2*b*c^3*d*e^2) - (3*(4*a*c - b^2)^(3/2)*(c^3*d*e^3 + ((3*b^2*d - 12*a*c*d)*(((2*a*e - b*d)*(((2*a*e - b*d)*(27*b^3*c^3*d - 27*a*b^2*c^3*e + (27*a*b^3*c^3*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c))))/(6*a*(4*a*c - b^2)^(1/2)) + (9*b^3*c^3*(3*b^2*d - 12*a*c*d)*(2*a*e - b*d))/(4*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(1/2))))/(6*a*(4*a*c - b^2)^(1/2)) + (3*b^3*c^3*(3*b^2*d - 12*a*c*d)*(2*a*e - b*d)^2)/(8*a*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2))))/(2*(9*a*b^2 - 36*a^2*c)) - ((3*b^2*d - 12*a*c*d)*(((3*b^2*d - 12*a*c*d)*(((3*b^2*d - 12*a*c*d)*(27*b^3*c^3*d - 27*a*b^2*c^3*e + (27*a*b^3*c^3*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c))))/(2*(9*a*b^2 - 36*a^2*c)) + 9*a*b*c^3*e^2 - 27*b^2*c^3*d*e))/(2*(9*a*b^2 - 36*a^2*c)) - a*c^3*e^3 + 9*b*c^3*d*e^2))/(2*(9*a*b^2 - 36*a^2*c)) + ((((3*b^2*d - 12*a*c*d)*(((2*a*e - b*d)*(27*b^3*c^3*d - 27*a*b^2*c^3*e + (27*a*b^3*c^3*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c))))/(6*a*(4*a*c - b^2)^(1/2)) + (9*b^3*c^3*(3*b^2*d - 12*a*c*d)*(2*a*e - b*d))/(4*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(1/2))))/(2*(9*a*b^2 - 36*a^2*c)) + ((2*a*e - b*d)*(((3*b^2*d - 12*a*c*d)*(27*b^3*c^3*d - 27*a*b^2*c^3*e + (27*a*b^3*c^3*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c))))/(2*(9*a*b^2 - 36*a^2*c)) + 9*a*b*c^3*e^2 - 27*b^2*c^3*d*e))/(6*a*(4*a*c - b^2)^(1/2)))*(2*a*e - b*d))/(6*a*(4*a*c - b^2)^(1/2)) - (b^3*c^3*(2*a*e - b*d)^4)/(48*a^3*(4*a*c - b^2)^2))*(4*b^5*d - 2*a^3*c^2*e - a*b^4*e - 23*a*b^3*c*d + 29*a^2*b*c^2*d + 4*a^2*b^2*c*e))/(c^3*(8*a^3*c^3*e^3 - b^3*c^3*d^3 + 6*a*b^2*c^3*d^2*e - 12*a^2*b*c^3*d*e^2)*(a^2*e^2 - 12*b^2*d^2 + 49*a*c*d^2 - a*b*d*e)) + (3*(4*a*c - b^2)^2*(((3*b^2*d - 12*a*c*d)*(((3*b^2*d - 12*a*c*d)*(((2*a*e - b*d)*(27*b^3*c^3*d - 27*a*b^2*c^3*e + (27*a*b^3*c^3*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c))))/(6*a*(4*a*c - b^2)^(1/2)) + (9*b^3*c^3*(3*b^2*d - 12*a*c*d)*(2*a*e - b*d))/(4*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(1/2))))/(2*(9*a*b^2 - 36*a^2*c)) + ((2*a*e - b*d)*(((3*b^2*d - 12*a*c*d)*(27*b^3*c^3*d - 27*a*b^2*c^3*e + (27*a*b^3*c^3*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c))))/(2*(9*a*b^2 - 36*a^2*c)) + 9*a*b*c^3*e^2 - 27*b^2*c^3*d*e))/(6*a*(4*a*c - b^2)^(1/2))))/(2*(9*a*b^2 - 36*a^2*c)) - ((2*a*e - b*d)*(((2*a*e - b*d)*(((2*a*e - b*d)*(27*b^3*c^3*d - 27*a*b^2*c^3*e + (27*a*b^3*c^3*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c))))/(6*a*(4*a*c - b^2)^(1/2)) + (9*b^3*c^3*(3*b^2*d - 12*a*c*d)*(2*a*e - b*d))/(4*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(1/2))))/(6*a*(4*a*c - b^2)^(1/2)) + (3*b^3*c^3*(3*b^2*d - 12*a*c*d)*(2*a*e - b*d)^2)/(8*a*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2))))/(6*a*(4*a*c - b^2)^(1/2)) + ((2*a*e - b*d)*(((3*b^2*d - 12*a*c*d)*(((3*b^2*d - 12*a*c*d)*(27*b^3*c^3*d - 27*a*b^2*c^3*e + (27*a*b^3*c^3*(3*b^2*d - 12*a*c*d))/(2*(9*a*b^2 - 36*a^2*c))))/(2*(9*a*b^2 - 36*a^2*c)) + 9*a*b*c^3*e^2 - 27*b^2*c^3*d*e))/(2*(9*a*b^2 - 36*a^2*c)) - a*c^3*e^3 + 9*b*c^3*d*e^2))/(6*a*(4*a*c - b^2)^(1/2)) - (b^3*c^3*(3*b^2*d - 12*a*c*d)*(2*a*e - b*d)^3)/(16*a^2*(9*a*b^2 - 36*a^2*c)*(4*a*c - b^2)^(3/2)))*(4*b^4*d + 7*a^2*c^2*d - a*b^3*e - 15*a*b^2*c*d + 2*a^2*b*c*e))/(c^3*(8*a^3*c^3*e^3 - b^3*c^3*d^3 + 6*a*b^2*c^3*d^2*e - 12*a^2*b*c^3*d*e^2)*(a^2*e^2 - 12*b^2*d^2 + 49*a*c*d^2 - a*b*d*e)))*(2*a*e - b*d))/(3*a*(4*a*c - b^2)^(1/2))","B"
13,1,7282,112,9.569245,"\text{Not used}","int((d + e*x^3)/(x^4*(a + b*x^3 + c*x^6)),x)","\frac{\ln\left(x\right)\,\left(a\,e-b\,d\right)}{a^2}-\frac{\ln\left(\left(\frac{\left(\frac{\left(\frac{\left(a\,e-b\,d+a^2\,\sqrt{-\frac{{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2}{a^4\,\left(4\,a\,c-b^2\right)}}\right)\,\left(\frac{27\,b^2\,c^3\,\left(-d\,b^2+a\,e\,b+a\,c\,d\right)}{a}+\frac{9\,b\,c^4\,x^3\,\left(2\,d\,b^2+7\,a\,e\,b-28\,a\,c\,d\right)}{a}+\frac{9\,b^2\,c^3\,\left(4\,b^2\,x^3+a\,b-14\,a\,c\,x^3\right)\,\left(a\,e-b\,d+a^2\,\sqrt{-\frac{{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2}{a^4\,\left(4\,a\,c-b^2\right)}}\right)}{2\,a^2}\right)}{6\,a^2}-\frac{3\,c^5\,d\,x^3\,\left(11\,d\,b^2-14\,a\,e\,b+14\,a\,c\,d\right)}{a^2}+\frac{9\,b\,c^4\,d\,\left(-3\,d\,b^2+3\,a\,e\,b+a\,c\,d\right)}{a^2}\right)\,\left(a\,e-b\,d+a^2\,\sqrt{-\frac{{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2}{a^4\,\left(4\,a\,c-b^2\right)}}\right)}{6\,a^2}+\frac{c^5\,d^2\,\left(-9\,d\,b^2+9\,a\,e\,b+a\,c\,d\right)}{a^3}+\frac{c^6\,d^2\,x^3\,\left(7\,a\,e-12\,b\,d\right)}{a^3}\right)\,\left(a\,e-b\,d+a^2\,\sqrt{-\frac{{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2}{a^4\,\left(4\,a\,c-b^2\right)}}\right)}{6\,a^2}+\frac{c^6\,d^3\,\left(a\,e-b\,d\right)}{a^4}-\frac{c^7\,d^4\,x^3}{a^4}\right)\,\left(\frac{\left(\frac{\left(\frac{\left(b\,d-a\,e+a^2\,\sqrt{-\frac{{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2}{a^4\,\left(4\,a\,c-b^2\right)}}\right)\,\left(\frac{27\,b^2\,c^3\,\left(-d\,b^2+a\,e\,b+a\,c\,d\right)}{a}+\frac{9\,b\,c^4\,x^3\,\left(2\,d\,b^2+7\,a\,e\,b-28\,a\,c\,d\right)}{a}-\frac{9\,b^2\,c^3\,\left(4\,b^2\,x^3+a\,b-14\,a\,c\,x^3\right)\,\left(b\,d-a\,e+a^2\,\sqrt{-\frac{{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2}{a^4\,\left(4\,a\,c-b^2\right)}}\right)}{2\,a^2}\right)}{6\,a^2}+\frac{3\,c^5\,d\,x^3\,\left(11\,d\,b^2-14\,a\,e\,b+14\,a\,c\,d\right)}{a^2}-\frac{9\,b\,c^4\,d\,\left(-3\,d\,b^2+3\,a\,e\,b+a\,c\,d\right)}{a^2}\right)\,\left(b\,d-a\,e+a^2\,\sqrt{-\frac{{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2}{a^4\,\left(4\,a\,c-b^2\right)}}\right)}{6\,a^2}+\frac{c^5\,d^2\,\left(-9\,d\,b^2+9\,a\,e\,b+a\,c\,d\right)}{a^3}+\frac{c^6\,d^2\,x^3\,\left(7\,a\,e-12\,b\,d\right)}{a^3}\right)\,\left(b\,d-a\,e+a^2\,\sqrt{-\frac{{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2}{a^4\,\left(4\,a\,c-b^2\right)}}\right)}{6\,a^2}-\frac{c^6\,d^3\,\left(a\,e-b\,d\right)}{a^4}+\frac{c^7\,d^4\,x^3}{a^4}\right)\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}-\frac{d}{3\,a\,x^3}-\frac{\mathrm{atan}\left(\frac{48\,a^8\,x^3\,\left(\frac{\left(\frac{\left(\frac{\left(\frac{\left(\frac{63\,e\,a^4\,b^2\,c^4-252\,d\,a^4\,b\,c^5+18\,d\,a^3\,b^3\,c^4}{a^4}+\frac{\left(108\,a^4\,b^4\,c^3-378\,a^5\,b^2\,c^4\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,a^4\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{\left(108\,a^4\,b^4\,c^3-378\,a^5\,b^2\,c^4\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{12\,a^6\,\sqrt{4\,a\,c-b^2}\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}-\frac{\left(\frac{-42\,e\,a^3\,b\,c^5\,d+42\,a^3\,c^6\,d^2+33\,a^2\,b^2\,c^5\,d^2}{a^4}-\frac{\left(\frac{63\,e\,a^4\,b^2\,c^4-252\,d\,a^4\,b\,c^5+18\,d\,a^3\,b^3\,c^4}{a^4}+\frac{\left(108\,a^4\,b^4\,c^3-378\,a^5\,b^2\,c^4\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,a^4\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}-\frac{\left(\frac{\left(\frac{\left(\frac{63\,e\,a^4\,b^2\,c^4-252\,d\,a^4\,b\,c^5+18\,d\,a^3\,b^3\,c^4}{a^4}+\frac{\left(108\,a^4\,b^4\,c^3-378\,a^5\,b^2\,c^4\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,a^4\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{\left(108\,a^4\,b^4\,c^3-378\,a^5\,b^2\,c^4\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{12\,a^6\,\sqrt{4\,a\,c-b^2}\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{\left(108\,a^4\,b^4\,c^3-378\,a^5\,b^2\,c^4\right)\,{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{72\,a^8\,\left(4\,a\,c-b^2\right)\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{\left(\frac{7\,a^2\,c^6\,d^2\,e-12\,a\,b\,c^6\,d^3}{a^4}-\frac{\left(\frac{-42\,e\,a^3\,b\,c^5\,d+42\,a^3\,c^6\,d^2+33\,a^2\,b^2\,c^5\,d^2}{a^4}-\frac{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7\,d\,a^4\,b^2\,c^4-27\,d\,a^3\,b^4\,c^3}{a^4}+\frac{27\,a\,b^3\,c^3\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^3\,c^3\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{4\,a\,\sqrt{4\,a\,c-b^2}\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}+\frac{\left(\frac{27\,e\,a^3\,b^2\,c^4\,d+9\,a^3\,b\,c^5\,d^2-27\,a^2\,b^3\,c^4\,d^2}{a^4}+\frac{\left(\frac{27\,e\,a^4\,b^3\,c^3+27\,d\,a^4\,b^2\,c^4-27\,d\,a^3\,b^4\,c^3}{a^4}+\frac{27\,a\,b^3\,c^3\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}+\frac{\left(\frac{9\,e\,a^2\,b\,c^5\,d^2+a^2\,c^6\,d^3-9\,a\,b^2\,c^5\,d^3}{a^4}+\frac{\left(\frac{27\,e\,a^3\,b^2\,c^4\,d+9\,a^3\,b\,c^5\,d^2-27\,a^2\,b^3\,c^4\,d^2}{a^4}+\frac{\left(\frac{27\,e\,a^4\,b^3\,c^3+27\,d\,a^4\,b^2\,c^4-27\,d\,a^3\,b^4\,c^3}{a^4}+\frac{27\,a\,b^3\,c^3\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}-\frac{\left(\frac{\left(\frac{\left(\frac{27\,e\,a^4\,b^3\,c^3+27\,d\,a^4\,b^2\,c^4-27\,d\,a^3\,b^4\,c^3}{a^4}+\frac{27\,a\,b^3\,c^3\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^3\,c^3\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{4\,a\,\sqrt{4\,a\,c-b^2}\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{3\,b^3\,c^3\,{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{8\,a^3\,\left(4\,a\,c-b^2\right)\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}-\frac{b^3\,c^3\,{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^3\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{16\,a^5\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-7\,e\,a^3\,c^2+15\,e\,a^2\,b^2\,c+9\,d\,a^2\,b\,c^2-4\,e\,a\,b^4-16\,d\,a\,b^3\,c+4\,d\,b^5\right)}{c^3\,\left(49\,a^3\,c\,e^2-12\,a^2\,b^2\,e^2-97\,a^2\,b\,c\,d\,e+a^2\,c^2\,d^2+24\,a\,b^3\,d\,e+48\,a\,b^2\,c\,d^2-12\,b^4\,d^2\right)\,\left(a^3\,b^3\,c^3\,e^3+6\,a^3\,b^2\,c^4\,d\,e^2+12\,a^3\,b\,c^5\,d^2\,e+8\,a^3\,c^6\,d^3-3\,a^2\,b^4\,c^3\,d\,e^2-12\,a^2\,b^3\,c^4\,d^2\,e-12\,a^2\,b^2\,c^5\,d^3+3\,a\,b^5\,c^3\,d^2\,e+6\,a\,b^4\,c^4\,d^3-b^6\,c^3\,d^3\right)}-\frac{3\,a^4\,{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(\frac{b\,c^6\,d^4-a\,c^6\,d^3\,e}{a^4}-\frac{\left(\frac{9\,e\,a^2\,b\,c^5\,d^2+a^2\,c^6\,d^3-9\,a\,b^2\,c^5\,d^3}{a^4}+\frac{\left(\frac{27\,e\,a^3\,b^2\,c^4\,d+9\,a^3\,b\,c^5\,d^2-27\,a^2\,b^3\,c^4\,d^2}{a^4}+\frac{\left(\frac{27\,e\,a^4\,b^3\,c^3+27\,d\,a^4\,b^2\,c^4-27\,d\,a^3\,b^4\,c^3}{a^4}+\frac{27\,a\,b^3\,c^3\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}+\frac{\left(\frac{\left(\frac{\left(\frac{27\,e\,a^4\,b^3\,c^3+27\,d\,a^4\,b^2\,c^4-27\,d\,a^3\,b^4\,c^3}{a^4}+\frac{27\,a\,b^3\,c^3\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^3\,c^3\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{4\,a\,\sqrt{4\,a\,c-b^2}\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{3\,b^3\,c^3\,{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^2\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{8\,a^3\,\left(4\,a\,c-b^2\right)\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}+\frac{\left(\frac{\left(\frac{\left(\frac{27\,e\,a^4\,b^3\,c^3+27\,d\,a^4\,b^2\,c^4-27\,d\,a^3\,b^4\,c^3}{a^4}+\frac{27\,a\,b^3\,c^3\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}+\frac{9\,b^3\,c^3\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{4\,a\,\sqrt{4\,a\,c-b^2}\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}+\frac{\left(\frac{27\,e\,a^3\,b^2\,c^4\,d+9\,a^3\,b\,c^5\,d^2-27\,a^2\,b^3\,c^4\,d^2}{a^4}+\frac{\left(\frac{27\,e\,a^4\,b^3\,c^3+27\,d\,a^4\,b^2\,c^4-27\,d\,a^3\,b^4\,c^3}{a^4}+\frac{27\,a\,b^3\,c^3\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(12\,c\,e\,a^2-3\,e\,a\,b^2-12\,c\,d\,a\,b+3\,d\,b^3\right)}{2\,\left(36\,a^3\,c-9\,a^2\,b^2\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{6\,a^2\,\sqrt{4\,a\,c-b^2}}-\frac{b^3\,c^3\,{\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}^4}{48\,a^7\,{\left(4\,a\,c-b^2\right)}^2}\right)\,\left(116\,e\,a^3\,b\,c^2+8\,d\,a^3\,c^3-92\,e\,a^2\,b^3\,c-132\,d\,a^2\,b^2\,c^2+16\,e\,a\,b^5+96\,d\,a\,b^4\,c-16\,d\,b^6\right)}{4\,c^3\,\left(49\,a^3\,c\,e^2-12\,a^2\,b^2\,e^2-97\,a^2\,b\,c\,d\,e+a^2\,c^2\,d^2+24\,a\,b^3\,d\,e+48\,a\,b^2\,c\,d^2-12\,b^4\,d^2\right)\,\left(a^3\,b^3\,c^3\,e^3+6\,a^3\,b^2\,c^4\,d\,e^2+12\,a^3\,b\,c^5\,d^2\,e+8\,a^3\,c^6\,d^3-3\,a^2\,b^4\,c^3\,d\,e^2-12\,a^2\,b^3\,c^4\,d^2\,e-12\,a^2\,b^2\,c^5\,d^3+3\,a\,b^5\,c^3\,d^2\,e+6\,a\,b^4\,c^4\,d^3-b^6\,c^3\,d^3\right)}\right)\,\left(-d\,b^2+a\,e\,b+2\,a\,c\,d\right)}{3\,a^2\,\sqrt{4\,a\,c-b^2}}","Not used",1,"(log(x)*(a*e - b*d))/a^2 - (log((((((((a*e - b*d + a^2*(-(a*b*e - b^2*d + 2*a*c*d)^2/(a^4*(4*a*c - b^2)))^(1/2))*((27*b^2*c^3*(a*b*e - b^2*d + a*c*d))/a + (9*b*c^4*x^3*(2*b^2*d + 7*a*b*e - 28*a*c*d))/a + (9*b^2*c^3*(a*b + 4*b^2*x^3 - 14*a*c*x^3)*(a*e - b*d + a^2*(-(a*b*e - b^2*d + 2*a*c*d)^2/(a^4*(4*a*c - b^2)))^(1/2)))/(2*a^2)))/(6*a^2) - (3*c^5*d*x^3*(11*b^2*d - 14*a*b*e + 14*a*c*d))/a^2 + (9*b*c^4*d*(3*a*b*e - 3*b^2*d + a*c*d))/a^2)*(a*e - b*d + a^2*(-(a*b*e - b^2*d + 2*a*c*d)^2/(a^4*(4*a*c - b^2)))^(1/2)))/(6*a^2) + (c^5*d^2*(9*a*b*e - 9*b^2*d + a*c*d))/a^3 + (c^6*d^2*x^3*(7*a*e - 12*b*d))/a^3)*(a*e - b*d + a^2*(-(a*b*e - b^2*d + 2*a*c*d)^2/(a^4*(4*a*c - b^2)))^(1/2)))/(6*a^2) + (c^6*d^3*(a*e - b*d))/a^4 - (c^7*d^4*x^3)/a^4)*(((((((b*d - a*e + a^2*(-(a*b*e - b^2*d + 2*a*c*d)^2/(a^4*(4*a*c - b^2)))^(1/2))*((27*b^2*c^3*(a*b*e - b^2*d + a*c*d))/a + (9*b*c^4*x^3*(2*b^2*d + 7*a*b*e - 28*a*c*d))/a - (9*b^2*c^3*(a*b + 4*b^2*x^3 - 14*a*c*x^3)*(b*d - a*e + a^2*(-(a*b*e - b^2*d + 2*a*c*d)^2/(a^4*(4*a*c - b^2)))^(1/2)))/(2*a^2)))/(6*a^2) + (3*c^5*d*x^3*(11*b^2*d - 14*a*b*e + 14*a*c*d))/a^2 - (9*b*c^4*d*(3*a*b*e - 3*b^2*d + a*c*d))/a^2)*(b*d - a*e + a^2*(-(a*b*e - b^2*d + 2*a*c*d)^2/(a^4*(4*a*c - b^2)))^(1/2)))/(6*a^2) + (c^5*d^2*(9*a*b*e - 9*b^2*d + a*c*d))/a^3 + (c^6*d^2*x^3*(7*a*e - 12*b*d))/a^3)*(b*d - a*e + a^2*(-(a*b*e - b^2*d + 2*a*c*d)^2/(a^4*(4*a*c - b^2)))^(1/2)))/(6*a^2) - (c^6*d^3*(a*e - b*d))/a^4 + (c^7*d^4*x^3)/a^4))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) - d/(3*a*x^3) - (atan((48*a^8*x^3*((((((((((18*a^3*b^3*c^4*d + 63*a^4*b^2*c^4*e - 252*a^4*b*c^5*d)/a^4 + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*a^4*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(a*b*e - b^2*d + 2*a*c*d)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(12*a^6*(4*a*c - b^2)^(1/2)*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) - (((42*a^3*c^6*d^2 + 33*a^2*b^2*c^5*d^2 - 42*a^3*b*c^5*d*e)/a^4 - (((18*a^3*b^3*c^4*d + 63*a^4*b^2*c^4*e - 252*a^4*b*c^5*d)/a^4 + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*a^4*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) - (((((((18*a^3*b^3*c^4*d + 63*a^4*b^2*c^4*e - 252*a^4*b*c^5*d)/a^4 + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*a^4*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(a*b*e - b^2*d + 2*a*c*d)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(12*a^6*(4*a*c - b^2)^(1/2)*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(a*b*e - b^2*d + 2*a*c*d)^2*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(72*a^8*(4*a*c - b^2)*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + (((7*a^2*c^6*d^2*e - 12*a*b*c^6*d^3)/a^4 - (((42*a^3*c^6*d^2 + 33*a^2*b^2*c^5*d^2 - 42*a^3*b*c^5*d*e)/a^4 - (((18*a^3*b^3*c^4*d + 63*a^4*b^2*c^4*e - 252*a^4*b*c^5*d)/a^4 + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*a^4*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) - ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(a*b*e - b^2*d + 2*a*c*d)^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(432*a^10*(4*a*c - b^2)^(3/2)*(36*a^3*c - 9*a^2*b^2)))*(4*b^5*d - 7*a^3*c^2*e - 4*a*b^4*e - 16*a*b^3*c*d + 9*a^2*b*c^2*d + 15*a^2*b^2*c*e))/(16*a^4*c^3*(49*a^3*c*e^2 - 12*b^4*d^2 - 12*a^2*b^2*e^2 + a^2*c^2*d^2 + 24*a*b^3*d*e + 48*a*b^2*c*d^2 - 97*a^2*b*c*d*e)) - (((((((((18*a^3*b^3*c^4*d + 63*a^4*b^2*c^4*e - 252*a^4*b*c^5*d)/a^4 + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*a^4*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(a*b*e - b^2*d + 2*a*c*d)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(12*a^6*(4*a*c - b^2)^(1/2)*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(a*b*e - b^2*d + 2*a*c*d)^2*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(72*a^8*(4*a*c - b^2)*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) - (((7*a^2*c^6*d^2*e - 12*a*b*c^6*d^3)/a^4 - (((42*a^3*c^6*d^2 + 33*a^2*b^2*c^5*d^2 - 42*a^3*b*c^5*d*e)/a^4 - (((18*a^3*b^3*c^4*d + 63*a^4*b^2*c^4*e - 252*a^4*b*c^5*d)/a^4 + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*a^4*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) + (c^7*d^4)/a^4 - ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(a*b*e - b^2*d + 2*a*c*d)^4)/(1296*a^12*(4*a*c - b^2)^2) + (((((((18*a^3*b^3*c^4*d + 63*a^4*b^2*c^4*e - 252*a^4*b*c^5*d)/a^4 + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*a^4*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(a*b*e - b^2*d + 2*a*c*d)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(12*a^6*(4*a*c - b^2)^(1/2)*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) - (((42*a^3*c^6*d^2 + 33*a^2*b^2*c^5*d^2 - 42*a^3*b*c^5*d*e)/a^4 - (((18*a^3*b^3*c^4*d + 63*a^4*b^2*c^4*e - 252*a^4*b*c^5*d)/a^4 + ((108*a^4*b^4*c^3 - 378*a^5*b^2*c^4)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*a^4*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)))*(8*a^3*c^3*d - 16*b^6*d + 16*a*b^5*e - 132*a^2*b^2*c^2*d + 96*a*b^4*c*d - 92*a^2*b^3*c*e + 116*a^3*b*c^2*e))/(64*a^4*c^3*(4*a*c - b^2)^(1/2)*(49*a^3*c*e^2 - 12*b^4*d^2 - 12*a^2*b^2*e^2 + a^2*c^2*d^2 + 24*a*b^3*d*e + 48*a*b^2*c*d^2 - 97*a^2*b*c*d*e)))*(4*a*c - b^2)^2)/(8*a^3*c^6*d^3 - b^6*c^3*d^3 + 6*a*b^4*c^4*d^3 - 12*a^2*b^2*c^5*d^3 + a^3*b^3*c^3*e^3 + 3*a*b^5*c^3*d^2*e + 12*a^3*b*c^5*d^2*e - 12*a^2*b^3*c^4*d^2*e - 3*a^2*b^4*c^3*d*e^2 + 6*a^3*b^2*c^4*d*e^2) + (3*a^4*(4*a*c - b^2)^2*((((((((27*a^4*b^2*c^4*d - 27*a^3*b^4*c^3*d + 27*a^4*b^3*c^3*e)/a^4 + (27*a*b^3*c^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + (9*b^3*c^3*(a*b*e - b^2*d + 2*a*c*d)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(4*a*(4*a*c - b^2)^(1/2)*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) + (((9*a^3*b*c^5*d^2 - 27*a^2*b^3*c^4*d^2 + 27*a^3*b^2*c^4*d*e)/a^4 + (((27*a^4*b^2*c^4*d - 27*a^3*b^4*c^3*d + 27*a^4*b^3*c^3*e)/a^4 + (27*a*b^3*c^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) + (((a^2*c^6*d^3 - 9*a*b^2*c^5*d^3 + 9*a^2*b*c^5*d^2*e)/a^4 + (((9*a^3*b*c^5*d^2 - 27*a^2*b^3*c^4*d^2 + 27*a^3*b^2*c^4*d*e)/a^4 + (((27*a^4*b^2*c^4*d - 27*a^3*b^4*c^3*d + 27*a^4*b^3*c^3*e)/a^4 + (27*a*b^3*c^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) - (((((((27*a^4*b^2*c^4*d - 27*a^3*b^4*c^3*d + 27*a^4*b^3*c^3*e)/a^4 + (27*a*b^3*c^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + (9*b^3*c^3*(a*b*e - b^2*d + 2*a*c*d)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(4*a*(4*a*c - b^2)^(1/2)*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + (3*b^3*c^3*(a*b*e - b^2*d + 2*a*c*d)^2*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(8*a^3*(4*a*c - b^2)*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) - (b^3*c^3*(a*b*e - b^2*d + 2*a*c*d)^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(16*a^5*(4*a*c - b^2)^(3/2)*(36*a^3*c - 9*a^2*b^2)))*(4*b^5*d - 7*a^3*c^2*e - 4*a*b^4*e - 16*a*b^3*c*d + 9*a^2*b*c^2*d + 15*a^2*b^2*c*e))/(c^3*(49*a^3*c*e^2 - 12*b^4*d^2 - 12*a^2*b^2*e^2 + a^2*c^2*d^2 + 24*a*b^3*d*e + 48*a*b^2*c*d^2 - 97*a^2*b*c*d*e)*(8*a^3*c^6*d^3 - b^6*c^3*d^3 + 6*a*b^4*c^4*d^3 - 12*a^2*b^2*c^5*d^3 + a^3*b^3*c^3*e^3 + 3*a*b^5*c^3*d^2*e + 12*a^3*b*c^5*d^2*e - 12*a^2*b^3*c^4*d^2*e - 3*a^2*b^4*c^3*d*e^2 + 6*a^3*b^2*c^4*d*e^2)) - (3*a^4*(4*a*c - b^2)^(3/2)*((b*c^6*d^4 - a*c^6*d^3*e)/a^4 - (((a^2*c^6*d^3 - 9*a*b^2*c^5*d^3 + 9*a^2*b*c^5*d^2*e)/a^4 + (((9*a^3*b*c^5*d^2 - 27*a^2*b^3*c^4*d^2 + 27*a^3*b^2*c^4*d*e)/a^4 + (((27*a^4*b^2*c^4*d - 27*a^3*b^4*c^3*d + 27*a^4*b^3*c^3*e)/a^4 + (27*a*b^3*c^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) + (((((((27*a^4*b^2*c^4*d - 27*a^3*b^4*c^3*d + 27*a^4*b^3*c^3*e)/a^4 + (27*a*b^3*c^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + (9*b^3*c^3*(a*b*e - b^2*d + 2*a*c*d)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(4*a*(4*a*c - b^2)^(1/2)*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + (3*b^3*c^3*(a*b*e - b^2*d + 2*a*c*d)^2*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(8*a^3*(4*a*c - b^2)*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) + (((((((27*a^4*b^2*c^4*d - 27*a^3*b^4*c^3*d + 27*a^4*b^3*c^3*e)/a^4 + (27*a*b^3*c^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) + (9*b^3*c^3*(a*b*e - b^2*d + 2*a*c*d)*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(4*a*(4*a*c - b^2)^(1/2)*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)) + (((9*a^3*b*c^5*d^2 - 27*a^2*b^3*c^4*d^2 + 27*a^3*b^2*c^4*d*e)/a^4 + (((27*a^4*b^2*c^4*d - 27*a^3*b^4*c^3*d + 27*a^4*b^3*c^3*e)/a^4 + (27*a*b^3*c^3*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(3*b^3*d - 3*a*b^2*e + 12*a^2*c*e - 12*a*b*c*d))/(2*(36*a^3*c - 9*a^2*b^2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)))*(a*b*e - b^2*d + 2*a*c*d))/(6*a^2*(4*a*c - b^2)^(1/2)) - (b^3*c^3*(a*b*e - b^2*d + 2*a*c*d)^4)/(48*a^7*(4*a*c - b^2)^2))*(8*a^3*c^3*d - 16*b^6*d + 16*a*b^5*e - 132*a^2*b^2*c^2*d + 96*a*b^4*c*d - 92*a^2*b^3*c*e + 116*a^3*b*c^2*e))/(4*c^3*(49*a^3*c*e^2 - 12*b^4*d^2 - 12*a^2*b^2*e^2 + a^2*c^2*d^2 + 24*a*b^3*d*e + 48*a*b^2*c*d^2 - 97*a^2*b*c*d*e)*(8*a^3*c^6*d^3 - b^6*c^3*d^3 + 6*a*b^4*c^4*d^3 - 12*a^2*b^2*c^5*d^3 + a^3*b^3*c^3*e^3 + 3*a*b^5*c^3*d^2*e + 12*a^3*b*c^5*d^2*e - 12*a^2*b^3*c^4*d^2*e - 3*a^2*b^4*c^3*d*e^2 + 6*a^3*b^2*c^4*d*e^2)))*(a*b*e - b^2*d + 2*a*c*d))/(3*a^2*(4*a*c - b^2)^(1/2))","B"
14,1,13112,723,42.006708,"\text{Not used}","int((x^4*(d + e*x^3))/(a + b*x^3 + c*x^6),x)","\ln\left(\frac{2^{1/3}\,\left(\frac{2^{2/3}\,\left(27\,a^2\,c\,x\,\left(4\,a\,c-b^2\right)\,\left(b^2\,e^2-2\,b\,c\,d\,e+2\,c^2\,d^2-2\,a\,c\,e^2\right)-\frac{27\,2^{1/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}-\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(b\,e-c\,d\right)\,\left(3\,a^2\,c^2\,e^2-4\,a\,b^2\,c\,e^2+5\,a\,b\,c^2\,d\,e-a\,c^3\,d^2+b^4\,e^2-2\,b^3\,c\,d\,e+b^2\,c^2\,d^2\right)}{c^2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}-\frac{a^2\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\,\left(-e\,b^2+c\,d\,b+a\,c\,e\right)}{c^2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^8-48\,a^2\,b^2\,c^7+12\,a\,b^4\,c^6-b^6\,c^5\right)}\right)}^{1/3}+\ln\left(\frac{2^{1/3}\,\left(\frac{2^{2/3}\,\left(27\,a^2\,c\,x\,\left(4\,a\,c-b^2\right)\,\left(b^2\,e^2-2\,b\,c\,d\,e+2\,c^2\,d^2-2\,a\,c\,e^2\right)-\frac{27\,2^{1/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}-\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(b\,e-c\,d\right)\,\left(3\,a^2\,c^2\,e^2-4\,a\,b^2\,c\,e^2+5\,a\,b\,c^2\,d\,e-a\,c^3\,d^2+b^4\,e^2-2\,b^3\,c\,d\,e+b^2\,c^2\,d^2\right)}{c^2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}-\frac{a^2\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\,\left(-e\,b^2+c\,d\,b+a\,c\,e\right)}{c^2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^8-48\,a^2\,b^2\,c^7+12\,a\,b^4\,c^6-b^6\,c^5\right)}\right)}^{1/3}+\frac{e\,x^2}{2\,c}+\ln\left(-\frac{2^{1/3}\,\left(\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,a^2\,c\,x\,\left(4\,a\,c-b^2\right)\,\left(b^2\,e^2-2\,b\,c\,d\,e+2\,c^2\,d^2-2\,a\,c\,e^2\right)+\frac{27\,2^{1/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(b\,e-c\,d\right)\,\left(3\,a^2\,c^2\,e^2-4\,a\,b^2\,c\,e^2+5\,a\,b\,c^2\,d\,e-a\,c^3\,d^2+b^4\,e^2-2\,b^3\,c\,d\,e+b^2\,c^2\,d^2\right)}{c^2}\right)\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-\frac{a^2\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\,\left(-e\,b^2+c\,d\,b+a\,c\,e\right)}{c^2}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^8-48\,a^2\,b^2\,c^7+12\,a\,b^4\,c^6-b^6\,c^5\right)}\right)}^{1/3}+\ln\left(-\frac{2^{1/3}\,\left(\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,a^2\,c\,x\,\left(4\,a\,c-b^2\right)\,\left(b^2\,e^2-2\,b\,c\,d\,e+2\,c^2\,d^2-2\,a\,c\,e^2\right)+\frac{27\,2^{1/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(b\,e-c\,d\right)\,\left(3\,a^2\,c^2\,e^2-4\,a\,b^2\,c\,e^2+5\,a\,b\,c^2\,d\,e-a\,c^3\,d^2+b^4\,e^2-2\,b^3\,c\,d\,e+b^2\,c^2\,d^2\right)}{c^2}\right)\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-\frac{a^2\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\,\left(-e\,b^2+c\,d\,b+a\,c\,e\right)}{c^2}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^8-48\,a^2\,b^2\,c^7+12\,a\,b^4\,c^6-b^6\,c^5\right)}\right)}^{1/3}-\ln\left(-\frac{2^{1/3}\,\left(\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,a^2\,c\,x\,\left(4\,a\,c-b^2\right)\,\left(b^2\,e^2-2\,b\,c\,d\,e+2\,c^2\,d^2-2\,a\,c\,e^2\right)-\frac{27\,2^{1/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(b\,e-c\,d\right)\,\left(3\,a^2\,c^2\,e^2-4\,a\,b^2\,c\,e^2+5\,a\,b\,c^2\,d\,e-a\,c^3\,d^2+b^4\,e^2-2\,b^3\,c\,d\,e+b^2\,c^2\,d^2\right)}{c^2}\right)\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-\frac{a^2\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\,\left(-e\,b^2+c\,d\,b+a\,c\,e\right)}{c^2}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3+b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3+2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3-b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2-5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2-3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2-6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^8-48\,a^2\,b^2\,c^7+12\,a\,b^4\,c^6-b^6\,c^5\right)}\right)}^{1/3}-\ln\left(-\frac{2^{1/3}\,\left(\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,a^2\,c\,x\,\left(4\,a\,c-b^2\right)\,\left(b^2\,e^2-2\,b\,c\,d\,e+2\,c^2\,d^2-2\,a\,c\,e^2\right)-\frac{27\,2^{1/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(b\,e-c\,d\right)\,\left(3\,a^2\,c^2\,e^2-4\,a\,b^2\,c\,e^2+5\,a\,b\,c^2\,d\,e-a\,c^3\,d^2+b^4\,e^2-2\,b^3\,c\,d\,e+b^2\,c^2\,d^2\right)}{c^2}\right)\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-\frac{a^2\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\,\left(-e\,b^2+c\,d\,b+a\,c\,e\right)}{c^2}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^8\,e^3+16\,a^4\,c^4\,e^3-b^5\,c^3\,d^3-b^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^3\,c^4\,d^3-16\,a^2\,b\,c^5\,d^3-2\,a\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^5\,d^2\,e+3\,b^6\,c^2\,d^2\,e+41\,a^2\,b^4\,c^2\,e^3-56\,a^3\,b^2\,c^3\,e^3+b^2\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,e^3-3\,b^7\,c\,d\,e^2+5\,a\,b^3\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^4\,c^3\,d^2\,e+30\,a\,b^5\,c^2\,d\,e^2+96\,a^3\,b\,c^4\,d\,e^2+3\,b^4\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a^2\,b\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+72\,a^2\,b^2\,c^4\,d^2\,e-96\,a^2\,b^3\,c^3\,d\,e^2+6\,a^2\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^2\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^8-48\,a^2\,b^2\,c^7+12\,a\,b^4\,c^6-b^6\,c^5\right)}\right)}^{1/3}","Not used",1,"log((2^(1/3)*((2^(2/3)*(27*a^2*c*x*(4*a*c - b^2)*(b^2*e^2 + 2*c^2*d^2 - 2*a*c*e^2 - 2*b*c*d*e) - (27*2^(1/3)*a*b*c^3*(4*a*c - b^2)^2*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(1/3))/6 - (9*a*(4*a*c - b^2)*(b*e - c*d)*(b^4*e^2 - a*c^3*d^2 + 3*a^2*c^2*e^2 + b^2*c^2*d^2 - 2*b^3*c*d*e - 4*a*b^2*c*e^2 + 5*a*b*c^2*d*e))/c^2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/18 - (a^2*x*(a*e^2 + c*d^2 - b*d*e)^2*(a*c*e - b^2*e + b*c*d))/c^2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^8 - b^6*c^5 + 12*a*b^4*c^6 - 48*a^2*b^2*c^7)))^(1/3) + log((2^(1/3)*((2^(2/3)*(27*a^2*c*x*(4*a*c - b^2)*(b^2*e^2 + 2*c^2*d^2 - 2*a*c*e^2 - 2*b*c*d*e) - (27*2^(1/3)*a*b*c^3*(4*a*c - b^2)^2*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(1/3))/6 - (9*a*(4*a*c - b^2)*(b*e - c*d)*(b^4*e^2 - a*c^3*d^2 + 3*a^2*c^2*e^2 + b^2*c^2*d^2 - 2*b^3*c*d*e - 4*a*b^2*c*e^2 + 5*a*b*c^2*d*e))/c^2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/18 - (a^2*x*(a*e^2 + c*d^2 - b*d*e)^2*(a*c*e - b^2*e + b*c*d))/c^2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^8 - b^6*c^5 + 12*a*b^4*c^6 - 48*a^2*b^2*c^7)))^(1/3) + (e*x^2)/(2*c) + log(- (2^(1/3)*((2^(2/3)*(3^(1/2)*1i - 1)*(27*a^2*c*x*(4*a*c - b^2)*(b^2*e^2 + 2*c^2*d^2 - 2*a*c*e^2 - 2*b*c*d*e) + (27*2^(1/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/4)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(1/3))/12 - (9*a*(4*a*c - b^2)*(b*e - c*d)*(b^4*e^2 - a*c^3*d^2 + 3*a^2*c^2*e^2 + b^2*c^2*d^2 - 2*b^3*c*d*e - 4*a*b^2*c*e^2 + 5*a*b*c^2*d*e))/c^2)*(3^(1/2)*1i + 1)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/36 - (a^2*x*(a*e^2 + c*d^2 - b*d*e)^2*(a*c*e - b^2*e + b*c*d))/c^2)*((3^(1/2)*1i)/2 - 1/2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^8 - b^6*c^5 + 12*a*b^4*c^6 - 48*a^2*b^2*c^7)))^(1/3) + log(- (2^(1/3)*((2^(2/3)*(3^(1/2)*1i - 1)*(27*a^2*c*x*(4*a*c - b^2)*(b^2*e^2 + 2*c^2*d^2 - 2*a*c*e^2 - 2*b*c*d*e) + (27*2^(1/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/4)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(1/3))/12 - (9*a*(4*a*c - b^2)*(b*e - c*d)*(b^4*e^2 - a*c^3*d^2 + 3*a^2*c^2*e^2 + b^2*c^2*d^2 - 2*b^3*c*d*e - 4*a*b^2*c*e^2 + 5*a*b*c^2*d*e))/c^2)*(3^(1/2)*1i + 1)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/36 - (a^2*x*(a*e^2 + c*d^2 - b*d*e)^2*(a*c*e - b^2*e + b*c*d))/c^2)*((3^(1/2)*1i)/2 - 1/2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^8 - b^6*c^5 + 12*a*b^4*c^6 - 48*a^2*b^2*c^7)))^(1/3) - log(- (2^(1/3)*((2^(2/3)*(3^(1/2)*1i + 1)*(27*a^2*c*x*(4*a*c - b^2)*(b^2*e^2 + 2*c^2*d^2 - 2*a*c*e^2 - 2*b*c*d*e) - (27*2^(1/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/4)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(1/3))/12 + (9*a*(4*a*c - b^2)*(b*e - c*d)*(b^4*e^2 - a*c^3*d^2 + 3*a^2*c^2*e^2 + b^2*c^2*d^2 - 2*b^3*c*d*e - 4*a*b^2*c*e^2 + 5*a*b*c^2*d*e))/c^2)*(3^(1/2)*1i - 1)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/36 - (a^2*x*(a*e^2 + c*d^2 - b*d*e)^2*(a*c*e - b^2*e + b*c*d))/c^2)*((3^(1/2)*1i)/2 + 1/2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 + b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 + 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 - b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 - 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 - 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 - 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^8 - b^6*c^5 + 12*a*b^4*c^6 - 48*a^2*b^2*c^7)))^(1/3) - log(- (2^(1/3)*((2^(2/3)*(3^(1/2)*1i + 1)*(27*a^2*c*x*(4*a*c - b^2)*(b^2*e^2 + 2*c^2*d^2 - 2*a*c*e^2 - 2*b*c*d*e) - (27*2^(1/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/4)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(1/3))/12 + (9*a*(4*a*c - b^2)*(b*e - c*d)*(b^4*e^2 - a*c^3*d^2 + 3*a^2*c^2*e^2 + b^2*c^2*d^2 - 2*b^3*c*d*e - 4*a*b^2*c*e^2 + 5*a*b*c^2*d*e))/c^2)*(3^(1/2)*1i - 1)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(c^5*(4*a*c - b^2)^3))^(2/3))/36 - (a^2*x*(a*e^2 + c*d^2 - b*d*e)^2*(a*c*e - b^2*e + b*c*d))/c^2)*((3^(1/2)*1i)/2 + 1/2)*(-(b^8*e^3 + 16*a^4*c^4*e^3 - b^5*c^3*d^3 - b^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^3*c^4*d^3 - 16*a^2*b*c^5*d^3 - 2*a*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^5*d^2*e + 3*b^6*c^2*d^2*e + 41*a^2*b^4*c^2*e^3 - 56*a^3*b^2*c^3*e^3 + b^2*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*e^3 - 3*b^7*c*d*e^2 + 5*a*b^3*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^4*c^3*d^2*e + 30*a*b^5*c^2*d*e^2 + 96*a^3*b*c^4*d*e^2 + 3*b^4*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 5*a^2*b*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 72*a^2*b^2*c^4*d^2*e - 96*a^2*b^3*c^3*d*e^2 + 6*a^2*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^2*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^8 - b^6*c^5 + 12*a*b^4*c^6 - 48*a^2*b^2*c^7)))^(1/3)","B"
15,1,11453,718,30.151516,"\text{Not used}","int((x^3*(d + e*x^3))/(a + b*x^3 + c*x^6),x)","\ln\left(\frac{3\,a\,x\,\left(2\,a^3\,c^2\,e^4-4\,a^2\,b^2\,c\,e^4+4\,a^2\,b\,c^2\,d\,e^3+a\,b^4\,e^4+2\,a\,b^3\,c\,d\,e^3-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d^3\,e-2\,a\,c^4\,d^4-b^5\,d\,e^3+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d^3\,e+b^2\,c^3\,d^4\right)}{c}-\frac{2^{2/3}\,\left(\frac{2^{1/3}\,\left(81\,a\,c^3\,d\,x\,{\left(4\,a\,c-b^2\right)}^2-\frac{81\,2^{2/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{2}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,e^3-3\,a\,b^2\,c\,e^3+6\,a\,b\,c^2\,d\,e^2-3\,a\,c^3\,d^2\,e+b^4\,e^3-3\,b^3\,c\,d\,e^2+3\,b^2\,c^2\,d^2\,e-b\,c^3\,d^3\right)}{c}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}+\ln\left(\frac{3\,a\,x\,\left(2\,a^3\,c^2\,e^4-4\,a^2\,b^2\,c\,e^4+4\,a^2\,b\,c^2\,d\,e^3+a\,b^4\,e^4+2\,a\,b^3\,c\,d\,e^3-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d^3\,e-2\,a\,c^4\,d^4-b^5\,d\,e^3+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d^3\,e+b^2\,c^3\,d^4\right)}{c}-\frac{2^{2/3}\,\left(\frac{2^{1/3}\,\left(81\,a\,c^3\,d\,x\,{\left(4\,a\,c-b^2\right)}^2-\frac{81\,2^{2/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{2}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,e^3-3\,a\,b^2\,c\,e^3+6\,a\,b\,c^2\,d\,e^2-3\,a\,c^3\,d^2\,e+b^4\,e^3-3\,b^3\,c\,d\,e^2+3\,b^2\,c^2\,d^2\,e-b\,c^3\,d^3\right)}{c}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}+\ln\left(\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a\,c^3\,d\,x\,{\left(4\,a\,c-b^2\right)}^2-\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,e^3-3\,a\,b^2\,c\,e^3+6\,a\,b\,c^2\,d\,e^2-3\,a\,c^3\,d^2\,e+b^4\,e^3-3\,b^3\,c\,d\,e^2+3\,b^2\,c^2\,d^2\,e-b\,c^3\,d^3\right)}{c}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+\frac{3\,a\,x\,\left(2\,a^3\,c^2\,e^4-4\,a^2\,b^2\,c\,e^4+4\,a^2\,b\,c^2\,d\,e^3+a\,b^4\,e^4+2\,a\,b^3\,c\,d\,e^3-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d^3\,e-2\,a\,c^4\,d^4-b^5\,d\,e^3+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d^3\,e+b^2\,c^3\,d^4\right)}{c}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}+\ln\left(\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a\,c^3\,d\,x\,{\left(4\,a\,c-b^2\right)}^2-\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,e^3-3\,a\,b^2\,c\,e^3+6\,a\,b\,c^2\,d\,e^2-3\,a\,c^3\,d^2\,e+b^4\,e^3-3\,b^3\,c\,d\,e^2+3\,b^2\,c^2\,d^2\,e-b\,c^3\,d^3\right)}{c}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+\frac{3\,a\,x\,\left(2\,a^3\,c^2\,e^4-4\,a^2\,b^2\,c\,e^4+4\,a^2\,b\,c^2\,d\,e^3+a\,b^4\,e^4+2\,a\,b^3\,c\,d\,e^3-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d^3\,e-2\,a\,c^4\,d^4-b^5\,d\,e^3+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d^3\,e+b^2\,c^3\,d^4\right)}{c}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}-\ln\left(-\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a\,c^3\,d\,x\,{\left(4\,a\,c-b^2\right)}^2+\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,e^3-3\,a\,b^2\,c\,e^3+6\,a\,b\,c^2\,d\,e^2-3\,a\,c^3\,d^2\,e+b^4\,e^3-3\,b^3\,c\,d\,e^2+3\,b^2\,c^2\,d^2\,e-b\,c^3\,d^3\right)}{c}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-\frac{3\,a\,x\,\left(2\,a^3\,c^2\,e^4-4\,a^2\,b^2\,c\,e^4+4\,a^2\,b\,c^2\,d\,e^3+a\,b^4\,e^4+2\,a\,b^3\,c\,d\,e^3-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d^3\,e-2\,a\,c^4\,d^4-b^5\,d\,e^3+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d^3\,e+b^2\,c^3\,d^4\right)}{c}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3+b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3+2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e-6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2+3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}-\ln\left(-\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a\,c^3\,d\,x\,{\left(4\,a\,c-b^2\right)}^2+\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}+\frac{9\,a\,\left(4\,a\,c-b^2\right)\,\left(a^2\,c^2\,e^3-3\,a\,b^2\,c\,e^3+6\,a\,b\,c^2\,d\,e^2-3\,a\,c^3\,d^2\,e+b^4\,e^3-3\,b^3\,c\,d\,e^2+3\,b^2\,c^2\,d^2\,e-b\,c^3\,d^3\right)}{c}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{c^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-\frac{3\,a\,x\,\left(2\,a^3\,c^2\,e^4-4\,a^2\,b^2\,c\,e^4+4\,a^2\,b\,c^2\,d\,e^3+a\,b^4\,e^4+2\,a\,b^3\,c\,d\,e^3-9\,a\,b^2\,c^2\,d^2\,e^2+8\,a\,b\,c^3\,d^3\,e-2\,a\,c^4\,d^4-b^5\,d\,e^3+3\,b^4\,c\,d^2\,e^2-3\,b^3\,c^2\,d^3\,e+b^2\,c^3\,d^4\right)}{c}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,e^3-16\,a^2\,c^5\,d^3-b^4\,c^3\,d^3-b^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^2\,c^4\,d^3-32\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+48\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+32\,a^2\,b^3\,c^2\,e^3-2\,a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+4\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^3\,c^3\,d^2\,e+27\,a\,b^4\,c^2\,d\,e^2+48\,a^2\,b\,c^4\,d^2\,e+6\,a\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^2\,b^2\,c^3\,d\,e^2-3\,b^2\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^3\,c^7-48\,a^2\,b^2\,c^6+12\,a\,b^4\,c^5-b^6\,c^4\right)}\right)}^{1/3}+\frac{e\,x}{c}","Not used",1,"log((3*a*x*(a*b^4*e^4 - 2*a*c^4*d^4 - b^5*d*e^3 + 2*a^3*c^2*e^4 + b^2*c^3*d^4 - 4*a^2*b^2*c*e^4 - 3*b^3*c^2*d^3*e + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d^3*e + 2*a*b^3*c*d*e^3 + 4*a^2*b*c^2*d*e^3 - 9*a*b^2*c^2*d^2*e^2))/c - (2^(2/3)*((2^(1/3)*(81*a*c^3*d*x*(4*a*c - b^2)^2 - (81*2^(2/3)*a*b*c^3*(4*a*c - b^2)^2*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/2)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/18 + (9*a*(4*a*c - b^2)*(b^4*e^3 - b*c^3*d^3 + a^2*c^2*e^3 + 3*b^2*c^2*d^2*e - 3*a*b^2*c*e^3 - 3*a*c^3*d^2*e - 3*b^3*c*d*e^2 + 6*a*b*c^2*d*e^2))/c)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/6)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) + log((3*a*x*(a*b^4*e^4 - 2*a*c^4*d^4 - b^5*d*e^3 + 2*a^3*c^2*e^4 + b^2*c^3*d^4 - 4*a^2*b^2*c*e^4 - 3*b^3*c^2*d^3*e + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d^3*e + 2*a*b^3*c*d*e^3 + 4*a^2*b*c^2*d*e^3 - 9*a*b^2*c^2*d^2*e^2))/c - (2^(2/3)*((2^(1/3)*(81*a*c^3*d*x*(4*a*c - b^2)^2 - (81*2^(2/3)*a*b*c^3*(4*a*c - b^2)^2*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/2)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/18 + (9*a*(4*a*c - b^2)*(b^4*e^3 - b*c^3*d^3 + a^2*c^2*e^3 + 3*b^2*c^2*d^2*e - 3*a*b^2*c*e^3 - 3*a*c^3*d^2*e - 3*b^3*c*d*e^2 + 6*a*b*c^2*d*e^2))/c)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/6)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) + log((2^(2/3)*(3^(1/2)*1i - 1)*((2^(1/3)*(3^(1/2)*1i + 1)*(81*a*c^3*d*x*(4*a*c - b^2)^2 - (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/4)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/36 - (9*a*(4*a*c - b^2)*(b^4*e^3 - b*c^3*d^3 + a^2*c^2*e^3 + 3*b^2*c^2*d^2*e - 3*a*b^2*c*e^3 - 3*a*c^3*d^2*e - 3*b^3*c*d*e^2 + 6*a*b*c^2*d*e^2))/c)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/12 + (3*a*x*(a*b^4*e^4 - 2*a*c^4*d^4 - b^5*d*e^3 + 2*a^3*c^2*e^4 + b^2*c^3*d^4 - 4*a^2*b^2*c*e^4 - 3*b^3*c^2*d^3*e + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d^3*e + 2*a*b^3*c*d*e^3 + 4*a^2*b*c^2*d*e^3 - 9*a*b^2*c^2*d^2*e^2))/c)*((3^(1/2)*1i)/2 - 1/2)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) + log((2^(2/3)*(3^(1/2)*1i - 1)*((2^(1/3)*(3^(1/2)*1i + 1)*(81*a*c^3*d*x*(4*a*c - b^2)^2 - (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/4)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/36 - (9*a*(4*a*c - b^2)*(b^4*e^3 - b*c^3*d^3 + a^2*c^2*e^3 + 3*b^2*c^2*d^2*e - 3*a*b^2*c*e^3 - 3*a*c^3*d^2*e - 3*b^3*c*d*e^2 + 6*a*b*c^2*d*e^2))/c)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/12 + (3*a*x*(a*b^4*e^4 - 2*a*c^4*d^4 - b^5*d*e^3 + 2*a^3*c^2*e^4 + b^2*c^3*d^4 - 4*a^2*b^2*c*e^4 - 3*b^3*c^2*d^3*e + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d^3*e + 2*a*b^3*c*d*e^3 + 4*a^2*b*c^2*d*e^3 - 9*a*b^2*c^2*d^2*e^2))/c)*((3^(1/2)*1i)/2 - 1/2)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) - log(- (2^(2/3)*(3^(1/2)*1i + 1)*((2^(1/3)*(3^(1/2)*1i - 1)*(81*a*c^3*d*x*(4*a*c - b^2)^2 + (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/4)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/36 + (9*a*(4*a*c - b^2)*(b^4*e^3 - b*c^3*d^3 + a^2*c^2*e^3 + 3*b^2*c^2*d^2*e - 3*a*b^2*c*e^3 - 3*a*c^3*d^2*e - 3*b^3*c*d*e^2 + 6*a*b*c^2*d*e^2))/c)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/12 - (3*a*x*(a*b^4*e^4 - 2*a*c^4*d^4 - b^5*d*e^3 + 2*a^3*c^2*e^4 + b^2*c^3*d^4 - 4*a^2*b^2*c*e^4 - 3*b^3*c^2*d^3*e + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d^3*e + 2*a*b^3*c*d*e^3 + 4*a^2*b*c^2*d*e^3 - 9*a*b^2*c^2*d^2*e^2))/c)*((3^(1/2)*1i)/2 + 1/2)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 + 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e - 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 + 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) - log(- (2^(2/3)*(3^(1/2)*1i + 1)*((2^(1/3)*(3^(1/2)*1i - 1)*(81*a*c^3*d*x*(4*a*c - b^2)^2 + (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/4)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(2/3))/36 + (9*a*(4*a*c - b^2)*(b^4*e^3 - b*c^3*d^3 + a^2*c^2*e^3 + 3*b^2*c^2*d^2*e - 3*a*b^2*c*e^3 - 3*a*c^3*d^2*e - 3*b^3*c*d*e^2 + 6*a*b*c^2*d*e^2))/c)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(c^4*(4*a*c - b^2)^3))^(1/3))/12 - (3*a*x*(a*b^4*e^4 - 2*a*c^4*d^4 - b^5*d*e^3 + 2*a^3*c^2*e^4 + b^2*c^3*d^4 - 4*a^2*b^2*c*e^4 - 3*b^3*c^2*d^3*e + 3*b^4*c*d^2*e^2 + 8*a*b*c^3*d^3*e + 2*a*b^3*c*d*e^3 + 4*a^2*b*c^2*d*e^3 - 9*a*b^2*c^2*d^2*e^2))/c)*((3^(1/2)*1i)/2 + 1/2)*((b^7*e^3 - 16*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^2*c^4*d^3 - 32*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 48*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 32*a^2*b^3*c^2*e^3 - 2*a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 4*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^3*c^3*d^2*e + 27*a*b^4*c^2*d*e^2 + 48*a^2*b*c^4*d^2*e + 6*a*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^2*b^2*c^3*d*e^2 - 3*b^2*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^3*c^7 - b^6*c^4 + 12*a*b^4*c^5 - 48*a^2*b^2*c^6)))^(1/3) + (e*x)/c","B"
16,1,7457,634,24.559158,"\text{Not used}","int((x*(d + e*x^3))/(a + b*x^3 + c*x^6),x)","\ln\left(\frac{2^{1/3}\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^3\,c^3\,e^3-\frac{2^{2/3}\,\left(27\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(2\,a^2\,e^2-2\,a\,b\,d\,e-2\,c\,a\,d^2+b^2\,d^2\right)-\frac{27\,2^{1/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{2}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}-108\,a^2\,c^4\,d^2\,e-45\,a^2\,b^2\,c^2\,e^3+9\,a\,b^4\,c\,e^3+27\,a\,b^2\,c^3\,d^2\,e-27\,a\,b^3\,c^2\,d\,e^2+108\,a^2\,b\,c^3\,d\,e^2\right)}{18}+c\,x\,\left(b\,e-c\,d\right)\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^4\,c^5-48\,a^3\,b^2\,c^4+12\,a^2\,b^4\,c^3-a\,b^6\,c^2\right)}\right)}^{1/3}+\ln\left(\frac{2^{1/3}\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^3\,c^3\,e^3-\frac{2^{2/3}\,\left(27\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(2\,a^2\,e^2-2\,a\,b\,d\,e-2\,c\,a\,d^2+b^2\,d^2\right)-\frac{27\,2^{1/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{2}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}-108\,a^2\,c^4\,d^2\,e-45\,a^2\,b^2\,c^2\,e^3+9\,a\,b^4\,c\,e^3+27\,a\,b^2\,c^3\,d^2\,e-27\,a\,b^3\,c^2\,d\,e^2+108\,a^2\,b\,c^3\,d\,e^2\right)}{18}+c\,x\,\left(b\,e-c\,d\right)\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^4\,c^5-48\,a^3\,b^2\,c^4+12\,a^2\,b^4\,c^3-a\,b^6\,c^2\right)}\right)}^{1/3}-\ln\left(c\,x\,\left(b\,e-c\,d\right)\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2+\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^3\,c^3\,e^3-108\,a^2\,c^4\,d^2\,e+\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(2\,a^2\,e^2-2\,a\,b\,d\,e-2\,c\,a\,d^2+b^2\,d^2\right)-\frac{27\,2^{1/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-45\,a^2\,b^2\,c^2\,e^3+9\,a\,b^4\,c\,e^3+27\,a\,b^2\,c^3\,d^2\,e-27\,a\,b^3\,c^2\,d\,e^2+108\,a^2\,b\,c^3\,d\,e^2\right)}{36}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^4\,c^5-48\,a^3\,b^2\,c^4+12\,a^2\,b^4\,c^3-a\,b^6\,c^2\right)}\right)}^{1/3}-\ln\left(c\,x\,\left(b\,e-c\,d\right)\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2+\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^3\,c^3\,e^3-108\,a^2\,c^4\,d^2\,e+\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(2\,a^2\,e^2-2\,a\,b\,d\,e-2\,c\,a\,d^2+b^2\,d^2\right)-\frac{27\,2^{1/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-45\,a^2\,b^2\,c^2\,e^3+9\,a\,b^4\,c\,e^3+27\,a\,b^2\,c^3\,d^2\,e-27\,a\,b^3\,c^2\,d\,e^2+108\,a^2\,b\,c^3\,d\,e^2\right)}{36}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^4\,c^5-48\,a^3\,b^2\,c^4+12\,a^2\,b^4\,c^3-a\,b^6\,c^2\right)}\right)}^{1/3}+\ln\left(c\,x\,\left(b\,e-c\,d\right)\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2-\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^3\,c^3\,e^3-108\,a^2\,c^4\,d^2\,e-\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(2\,a^2\,e^2-2\,a\,b\,d\,e-2\,c\,a\,d^2+b^2\,d^2\right)+\frac{27\,2^{1/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-45\,a^2\,b^2\,c^2\,e^3+9\,a\,b^4\,c\,e^3+27\,a\,b^2\,c^3\,d^2\,e-27\,a\,b^3\,c^2\,d\,e^2+108\,a^2\,b\,c^3\,d\,e^2\right)}{36}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3+a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3-b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2+6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2-3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^4\,c^5-48\,a^3\,b^2\,c^4+12\,a^2\,b^4\,c^3-a\,b^6\,c^2\right)}\right)}^{1/3}+\ln\left(c\,x\,\left(b\,e-c\,d\right)\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2-\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^3\,c^3\,e^3-108\,a^2\,c^4\,d^2\,e-\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(2\,a^2\,e^2-2\,a\,b\,d\,e-2\,c\,a\,d^2+b^2\,d^2\right)+\frac{27\,2^{1/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a\,c^2\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}-45\,a^2\,b^2\,c^2\,e^3+9\,a\,b^4\,c\,e^3+27\,a\,b^2\,c^3\,d^2\,e-27\,a\,b^3\,c^2\,d\,e^2+108\,a^2\,b\,c^3\,d\,e^2\right)}{36}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{a\,b^5\,e^3+16\,a^2\,c^4\,d^3+b^4\,c^2\,d^3-8\,a\,b^2\,c^3\,d^3-a\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^2\,b^3\,c\,e^3+16\,a^3\,b\,c^2\,e^3+b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d\,e^2-3\,a\,b^4\,c\,d\,e^2-6\,a\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d\,e^2+3\,a\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^4\,c^5-48\,a^3\,b^2\,c^4+12\,a^2\,b^4\,c^3-a\,b^6\,c^2\right)}\right)}^{1/3}","Not used",1,"log((2^(1/3)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3)*(36*a^3*c^3*e^3 - (2^(2/3)*(27*c^3*x*(4*a*c - b^2)*(2*a^2*e^2 + b^2*d^2 - 2*a*c*d^2 - 2*a*b*d*e) - (27*2^(1/3)*a*b*c^3*(4*a*c - b^2)^2*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3))/2)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(1/3))/6 - 108*a^2*c^4*d^2*e - 45*a^2*b^2*c^2*e^3 + 9*a*b^4*c*e^3 + 27*a*b^2*c^3*d^2*e - 27*a*b^3*c^2*d*e^2 + 108*a^2*b*c^3*d*e^2))/18 + c*x*(b*e - c*d)*(a*e^2 + c*d^2 - b*d*e)^2)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^4*c^5 - a*b^6*c^2 + 12*a^2*b^4*c^3 - 48*a^3*b^2*c^4)))^(1/3) + log((2^(1/3)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3)*(36*a^3*c^3*e^3 - (2^(2/3)*(27*c^3*x*(4*a*c - b^2)*(2*a^2*e^2 + b^2*d^2 - 2*a*c*d^2 - 2*a*b*d*e) - (27*2^(1/3)*a*b*c^3*(4*a*c - b^2)^2*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3))/2)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(1/3))/6 - 108*a^2*c^4*d^2*e - 45*a^2*b^2*c^2*e^3 + 9*a*b^4*c*e^3 + 27*a*b^2*c^3*d^2*e - 27*a*b^3*c^2*d*e^2 + 108*a^2*b*c^3*d*e^2))/18 + c*x*(b*e - c*d)*(a*e^2 + c*d^2 - b*d*e)^2)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^4*c^5 - a*b^6*c^2 + 12*a^2*b^4*c^3 - 48*a^3*b^2*c^4)))^(1/3) - log(c*x*(b*e - c*d)*(a*e^2 + c*d^2 - b*d*e)^2 + (2^(1/3)*(3^(1/2)*1i - 1)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3)*(36*a^3*c^3*e^3 - 108*a^2*c^4*d^2*e + (2^(2/3)*(3^(1/2)*1i + 1)*(27*c^3*x*(4*a*c - b^2)*(2*a^2*e^2 + b^2*d^2 - 2*a*c*d^2 - 2*a*b*d*e) - (27*2^(1/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3))/4)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(1/3))/12 - 45*a^2*b^2*c^2*e^3 + 9*a*b^4*c*e^3 + 27*a*b^2*c^3*d^2*e - 27*a*b^3*c^2*d*e^2 + 108*a^2*b*c^3*d*e^2))/36)*((3^(1/2)*1i)/2 + 1/2)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^4*c^5 - a*b^6*c^2 + 12*a^2*b^4*c^3 - 48*a^3*b^2*c^4)))^(1/3) - log(c*x*(b*e - c*d)*(a*e^2 + c*d^2 - b*d*e)^2 + (2^(1/3)*(3^(1/2)*1i - 1)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3)*(36*a^3*c^3*e^3 - 108*a^2*c^4*d^2*e + (2^(2/3)*(3^(1/2)*1i + 1)*(27*c^3*x*(4*a*c - b^2)*(2*a^2*e^2 + b^2*d^2 - 2*a*c*d^2 - 2*a*b*d*e) - (27*2^(1/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3))/4)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(1/3))/12 - 45*a^2*b^2*c^2*e^3 + 9*a*b^4*c*e^3 + 27*a*b^2*c^3*d^2*e - 27*a*b^3*c^2*d*e^2 + 108*a^2*b*c^3*d*e^2))/36)*((3^(1/2)*1i)/2 + 1/2)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^4*c^5 - a*b^6*c^2 + 12*a^2*b^4*c^3 - 48*a^3*b^2*c^4)))^(1/3) + log(c*x*(b*e - c*d)*(a*e^2 + c*d^2 - b*d*e)^2 - (2^(1/3)*(3^(1/2)*1i + 1)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3)*(36*a^3*c^3*e^3 - 108*a^2*c^4*d^2*e - (2^(2/3)*(3^(1/2)*1i - 1)*(27*c^3*x*(4*a*c - b^2)*(2*a^2*e^2 + b^2*d^2 - 2*a*c*d^2 - 2*a*b*d*e) + (27*2^(1/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3))/4)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(1/3))/12 - 45*a^2*b^2*c^2*e^3 + 9*a*b^4*c*e^3 + 27*a*b^2*c^3*d^2*e - 27*a*b^3*c^2*d*e^2 + 108*a^2*b*c^3*d*e^2))/36)*((3^(1/2)*1i)/2 - 1/2)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 + a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 - b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 + 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 - 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^4*c^5 - a*b^6*c^2 + 12*a^2*b^4*c^3 - 48*a^3*b^2*c^4)))^(1/3) + log(c*x*(b*e - c*d)*(a*e^2 + c*d^2 - b*d*e)^2 - (2^(1/3)*(3^(1/2)*1i + 1)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3)*(36*a^3*c^3*e^3 - 108*a^2*c^4*d^2*e - (2^(2/3)*(3^(1/2)*1i - 1)*(27*c^3*x*(4*a*c - b^2)*(2*a^2*e^2 + b^2*d^2 - 2*a*c*d^2 - 2*a*b*d*e) + (27*2^(1/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(2/3))/4)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a*c^2*(4*a*c - b^2)^3))^(1/3))/12 - 45*a^2*b^2*c^2*e^3 + 9*a*b^4*c*e^3 + 27*a*b^2*c^3*d^2*e - 27*a*b^3*c^2*d*e^2 + 108*a^2*b*c^3*d*e^2))/36)*((3^(1/2)*1i)/2 - 1/2)*((a*b^5*e^3 + 16*a^2*c^4*d^3 + b^4*c^2*d^3 - 8*a*b^2*c^3*d^3 - a*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^2*b^3*c*e^3 + 16*a^3*b*c^2*e^3 + b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d*e^2 - 3*a*b^4*c*d*e^2 - 6*a*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d*e^2 + 3*a*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^4*c^5 - a*b^6*c^2 + 12*a^2*b^4*c^3 - 48*a^3*b^2*c^4)))^(1/3)","B"
17,1,7469,634,18.961807,"\text{Not used}","int((d + e*x^3)/(a + b*x^3 + c*x^6),x)","\ln\left(3\,c^2\,x\,\left(-2\,a^2\,c\,e^4+a\,b^2\,e^4-b^3\,d\,e^3+3\,b^2\,c\,d^2\,e^2-4\,b\,c^2\,d^3\,e+2\,c^3\,d^4\right)-\frac{2^{2/3}\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(\frac{2^{1/3}\,\left(81\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(a\,e-b\,d\right)-\frac{81\,2^{2/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{2}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}-36\,a\,c^5\,d^3+9\,b^2\,c^4\,d^3+9\,a\,b^3\,c^2\,e^3-36\,a^2\,b\,c^3\,e^3+108\,a^2\,c^4\,d\,e^2-27\,a\,b^2\,c^3\,d\,e^2\right)}{6}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^5\,c^4-48\,a^4\,b^2\,c^3+12\,a^3\,b^4\,c^2-a^2\,b^6\,c\right)}\right)}^{1/3}+\ln\left(3\,c^2\,x\,\left(-2\,a^2\,c\,e^4+a\,b^2\,e^4-b^3\,d\,e^3+3\,b^2\,c\,d^2\,e^2-4\,b\,c^2\,d^3\,e+2\,c^3\,d^4\right)-\frac{2^{2/3}\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(\frac{2^{1/3}\,\left(81\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(a\,e-b\,d\right)-\frac{81\,2^{2/3}\,a\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{2}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}-36\,a\,c^5\,d^3+9\,b^2\,c^4\,d^3+9\,a\,b^3\,c^2\,e^3-36\,a^2\,b\,c^3\,e^3+108\,a^2\,c^4\,d\,e^2-27\,a\,b^2\,c^3\,d\,e^2\right)}{6}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^5\,c^4-48\,a^4\,b^2\,c^3+12\,a^3\,b^4\,c^2-a^2\,b^6\,c\right)}\right)}^{1/3}+\ln\left(3\,c^2\,x\,\left(-2\,a^2\,c\,e^4+a\,b^2\,e^4-b^3\,d\,e^3+3\,b^2\,c\,d^2\,e^2-4\,b\,c^2\,d^3\,e+2\,c^3\,d^4\right)+\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(36\,a\,c^5\,d^3-9\,b^2\,c^4\,d^3-9\,a\,b^3\,c^2\,e^3+36\,a^2\,b\,c^3\,e^3-108\,a^2\,c^4\,d\,e^2+\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(a\,e-b\,d\right)-\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}+27\,a\,b^2\,c^3\,d\,e^2\right)}{12}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^5\,c^4-48\,a^4\,b^2\,c^3+12\,a^3\,b^4\,c^2-a^2\,b^6\,c\right)}\right)}^{1/3}+\ln\left(3\,c^2\,x\,\left(-2\,a^2\,c\,e^4+a\,b^2\,e^4-b^3\,d\,e^3+3\,b^2\,c\,d^2\,e^2-4\,b\,c^2\,d^3\,e+2\,c^3\,d^4\right)+\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(36\,a\,c^5\,d^3-9\,b^2\,c^4\,d^3-9\,a\,b^3\,c^2\,e^3+36\,a^2\,b\,c^3\,e^3-108\,a^2\,c^4\,d\,e^2+\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(a\,e-b\,d\right)-\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}+27\,a\,b^2\,c^3\,d\,e^2\right)}{12}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^5\,c^4-48\,a^4\,b^2\,c^3+12\,a^3\,b^4\,c^2-a^2\,b^6\,c\right)}\right)}^{1/3}-\ln\left(3\,c^2\,x\,\left(-2\,a^2\,c\,e^4+a\,b^2\,e^4-b^3\,d\,e^3+3\,b^2\,c\,d^2\,e^2-4\,b\,c^2\,d^3\,e+2\,c^3\,d^4\right)+\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(9\,b^2\,c^4\,d^3-36\,a\,c^5\,d^3+9\,a\,b^3\,c^2\,e^3-36\,a^2\,b\,c^3\,e^3+108\,a^2\,c^4\,d\,e^2+\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(a\,e-b\,d\right)+\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-27\,a\,b^2\,c^3\,d\,e^2\right)}{12}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3-2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3+b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e+6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e-3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^5\,c^4-48\,a^4\,b^2\,c^3+12\,a^3\,b^4\,c^2-a^2\,b^6\,c\right)}\right)}^{1/3}-\ln\left(3\,c^2\,x\,\left(-2\,a^2\,c\,e^4+a\,b^2\,e^4-b^3\,d\,e^3+3\,b^2\,c\,d^2\,e^2-4\,b\,c^2\,d^3\,e+2\,c^3\,d^4\right)+\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(9\,b^2\,c^4\,d^3-36\,a\,c^5\,d^3+9\,a\,b^3\,c^2\,e^3-36\,a^2\,b\,c^3\,e^3+108\,a^2\,c^4\,d\,e^2+\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(a\,e-b\,d\right)+\frac{81\,2^{2/3}\,a\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^2\,c\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-27\,a\,b^2\,c^3\,d\,e^2\right)}{12}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^5\,c\,d^3+a^2\,b^4\,e^3+16\,a^4\,c^2\,e^3-8\,a\,b^3\,c^2\,d^3+16\,a^2\,b\,c^3\,d^3+2\,a\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a^2\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,b^2\,c\,e^3-b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-48\,a^3\,c^3\,d^2\,e-3\,a\,b^4\,c\,d^2\,e-6\,a^2\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^2\,b^2\,c^2\,d^2\,e+3\,a\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(64\,a^5\,c^4-48\,a^4\,b^2\,c^3+12\,a^3\,b^4\,c^2-a^2\,b^6\,c\right)}\right)}^{1/3}","Not used",1,"log(3*c^2*x*(2*c^3*d^4 + a*b^2*e^4 - 2*a^2*c*e^4 - b^3*d*e^3 + 3*b^2*c*d^2*e^2 - 4*b*c^2*d^3*e) - (2^(2/3)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3)*((2^(1/3)*(81*c^3*x*(4*a*c - b^2)^2*(a*e - b*d) - (81*2^(2/3)*a*b*c^3*(4*a*c - b^2)^2*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3))/2)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(2/3))/18 - 36*a*c^5*d^3 + 9*b^2*c^4*d^3 + 9*a*b^3*c^2*e^3 - 36*a^2*b*c^3*e^3 + 108*a^2*c^4*d*e^2 - 27*a*b^2*c^3*d*e^2))/6)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^5*c^4 - a^2*b^6*c + 12*a^3*b^4*c^2 - 48*a^4*b^2*c^3)))^(1/3) + log(3*c^2*x*(2*c^3*d^4 + a*b^2*e^4 - 2*a^2*c*e^4 - b^3*d*e^3 + 3*b^2*c*d^2*e^2 - 4*b*c^2*d^3*e) - (2^(2/3)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3)*((2^(1/3)*(81*c^3*x*(4*a*c - b^2)^2*(a*e - b*d) - (81*2^(2/3)*a*b*c^3*(4*a*c - b^2)^2*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3))/2)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(2/3))/18 - 36*a*c^5*d^3 + 9*b^2*c^4*d^3 + 9*a*b^3*c^2*e^3 - 36*a^2*b*c^3*e^3 + 108*a^2*c^4*d*e^2 - 27*a*b^2*c^3*d*e^2))/6)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^5*c^4 - a^2*b^6*c + 12*a^3*b^4*c^2 - 48*a^4*b^2*c^3)))^(1/3) + log(3*c^2*x*(2*c^3*d^4 + a*b^2*e^4 - 2*a^2*c*e^4 - b^3*d*e^3 + 3*b^2*c*d^2*e^2 - 4*b*c^2*d^3*e) + (2^(2/3)*(3^(1/2)*1i - 1)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3)*(36*a*c^5*d^3 - 9*b^2*c^4*d^3 - 9*a*b^3*c^2*e^3 + 36*a^2*b*c^3*e^3 - 108*a^2*c^4*d*e^2 + (2^(1/3)*(3^(1/2)*1i + 1)*(81*c^3*x*(4*a*c - b^2)^2*(a*e - b*d) - (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3))/4)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(2/3))/36 + 27*a*b^2*c^3*d*e^2))/12)*((3^(1/2)*1i)/2 - 1/2)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^5*c^4 - a^2*b^6*c + 12*a^3*b^4*c^2 - 48*a^4*b^2*c^3)))^(1/3) + log(3*c^2*x*(2*c^3*d^4 + a*b^2*e^4 - 2*a^2*c*e^4 - b^3*d*e^3 + 3*b^2*c*d^2*e^2 - 4*b*c^2*d^3*e) + (2^(2/3)*(3^(1/2)*1i - 1)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3)*(36*a*c^5*d^3 - 9*b^2*c^4*d^3 - 9*a*b^3*c^2*e^3 + 36*a^2*b*c^3*e^3 - 108*a^2*c^4*d*e^2 + (2^(1/3)*(3^(1/2)*1i + 1)*(81*c^3*x*(4*a*c - b^2)^2*(a*e - b*d) - (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3))/4)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(2/3))/36 + 27*a*b^2*c^3*d*e^2))/12)*((3^(1/2)*1i)/2 - 1/2)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^5*c^4 - a^2*b^6*c + 12*a^3*b^4*c^2 - 48*a^4*b^2*c^3)))^(1/3) - log(3*c^2*x*(2*c^3*d^4 + a*b^2*e^4 - 2*a^2*c*e^4 - b^3*d*e^3 + 3*b^2*c*d^2*e^2 - 4*b*c^2*d^3*e) + (2^(2/3)*(3^(1/2)*1i + 1)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3)*(9*b^2*c^4*d^3 - 36*a*c^5*d^3 + 9*a*b^3*c^2*e^3 - 36*a^2*b*c^3*e^3 + 108*a^2*c^4*d*e^2 + (2^(1/3)*(3^(1/2)*1i - 1)*(81*c^3*x*(4*a*c - b^2)^2*(a*e - b*d) + (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3))/4)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(2/3))/36 - 27*a*b^2*c^3*d*e^2))/12)*((3^(1/2)*1i)/2 + 1/2)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 - 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 + b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e + 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e - 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^5*c^4 - a^2*b^6*c + 12*a^3*b^4*c^2 - 48*a^4*b^2*c^3)))^(1/3) - log(3*c^2*x*(2*c^3*d^4 + a*b^2*e^4 - 2*a^2*c*e^4 - b^3*d*e^3 + 3*b^2*c*d^2*e^2 - 4*b*c^2*d^3*e) + (2^(2/3)*(3^(1/2)*1i + 1)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3)*(9*b^2*c^4*d^3 - 36*a*c^5*d^3 + 9*a*b^3*c^2*e^3 - 36*a^2*b*c^3*e^3 + 108*a^2*c^4*d*e^2 + (2^(1/3)*(3^(1/2)*1i - 1)*(81*c^3*x*(4*a*c - b^2)^2*(a*e - b*d) + (81*2^(2/3)*a*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(1/3))/4)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^2*c*(4*a*c - b^2)^3))^(2/3))/36 - 27*a*b^2*c^3*d*e^2))/12)*((3^(1/2)*1i)/2 + 1/2)*(-(b^5*c*d^3 + a^2*b^4*e^3 + 16*a^4*c^2*e^3 - 8*a*b^3*c^2*d^3 + 16*a^2*b*c^3*d^3 + 2*a*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + a^2*b*e^3*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*b^2*c*e^3 - b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 48*a^3*c^3*d^2*e - 3*a*b^4*c*d^2*e - 6*a^2*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 24*a^2*b^2*c^2*d^2*e + 3*a*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(64*a^5*c^4 - a^2*b^6*c + 12*a^3*b^4*c^2 - 48*a^4*b^2*c^3)))^(1/3)","B"
18,1,11174,653,38.020194,"\text{Not used}","int((d + e*x^3)/(x^2*(a + b*x^3 + c*x^6)),x)","\ln\left(\frac{2^{1/3}\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(\frac{2^{2/3}\,\left(27\,a^7\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(-2\,a^3\,c\,e^2+a^2\,b^2\,e^2+6\,a^2\,b\,c\,d\,e+2\,a^2\,c^2\,d^2-2\,a\,b^3\,d\,e-4\,a\,b^2\,c\,d^2+b^4\,d^2\right)-\frac{27\,2^{1/3}\,a^{10}\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{2}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}+36\,a^9\,c^6\,d^3-108\,a^{10}\,c^5\,d\,e^2+9\,a^7\,b^4\,c^4\,d^3-45\,a^8\,b^2\,c^5\,d^3+108\,a^9\,b\,c^5\,d^2\,e-27\,a^8\,b^3\,c^4\,d^2\,e+27\,a^9\,b^2\,c^4\,d\,e^2\right)}{18}+a^7\,c^4\,e\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\right)\,{\left(\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^7\,c^3+48\,a^6\,b^2\,c^2-12\,a^5\,b^4\,c+a^4\,b^6\right)}\right)}^{1/3}+\ln\left(\frac{2^{1/3}\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(\frac{2^{2/3}\,\left(27\,a^7\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(-2\,a^3\,c\,e^2+a^2\,b^2\,e^2+6\,a^2\,b\,c\,d\,e+2\,a^2\,c^2\,d^2-2\,a\,b^3\,d\,e-4\,a\,b^2\,c\,d^2+b^4\,d^2\right)-\frac{27\,2^{1/3}\,a^{10}\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{2}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{6}+36\,a^9\,c^6\,d^3-108\,a^{10}\,c^5\,d\,e^2+9\,a^7\,b^4\,c^4\,d^3-45\,a^8\,b^2\,c^5\,d^3+108\,a^9\,b\,c^5\,d^2\,e-27\,a^8\,b^3\,c^4\,d^2\,e+27\,a^9\,b^2\,c^4\,d\,e^2\right)}{18}+a^7\,c^4\,e\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\right)\,{\left(\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^7\,c^3+48\,a^6\,b^2\,c^2-12\,a^5\,b^4\,c+a^4\,b^6\right)}\right)}^{1/3}-\ln\left(\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^9\,c^6\,d^3-108\,a^{10}\,c^5\,d\,e^2+9\,a^7\,b^4\,c^4\,d^3-45\,a^8\,b^2\,c^5\,d^3-\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,a^7\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(-2\,a^3\,c\,e^2+a^2\,b^2\,e^2+6\,a^2\,b\,c\,d\,e+2\,a^2\,c^2\,d^2-2\,a\,b^3\,d\,e-4\,a\,b^2\,c\,d^2+b^4\,d^2\right)-\frac{27\,2^{1/3}\,a^{10}\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+108\,a^9\,b\,c^5\,d^2\,e-27\,a^8\,b^3\,c^4\,d^2\,e+27\,a^9\,b^2\,c^4\,d\,e^2\right)}{36}+a^7\,c^4\,e\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^7\,c^3+48\,a^6\,b^2\,c^2-12\,a^5\,b^4\,c+a^4\,b^6\right)}\right)}^{1/3}-\ln\left(\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^9\,c^6\,d^3-108\,a^{10}\,c^5\,d\,e^2+9\,a^7\,b^4\,c^4\,d^3-45\,a^8\,b^2\,c^5\,d^3-\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,a^7\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(-2\,a^3\,c\,e^2+a^2\,b^2\,e^2+6\,a^2\,b\,c\,d\,e+2\,a^2\,c^2\,d^2-2\,a\,b^3\,d\,e-4\,a\,b^2\,c\,d^2+b^4\,d^2\right)-\frac{27\,2^{1/3}\,a^{10}\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+108\,a^9\,b\,c^5\,d^2\,e-27\,a^8\,b^3\,c^4\,d^2\,e+27\,a^9\,b^2\,c^4\,d\,e^2\right)}{36}+a^7\,c^4\,e\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^7\,c^3+48\,a^6\,b^2\,c^2-12\,a^5\,b^4\,c+a^4\,b^6\right)}\right)}^{1/3}+\ln\left(a^7\,c^4\,e\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2-\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^9\,c^6\,d^3-108\,a^{10}\,c^5\,d\,e^2+9\,a^7\,b^4\,c^4\,d^3-45\,a^8\,b^2\,c^5\,d^3+\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,a^7\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(-2\,a^3\,c\,e^2+a^2\,b^2\,e^2+6\,a^2\,b\,c\,d\,e+2\,a^2\,c^2\,d^2-2\,a\,b^3\,d\,e-4\,a\,b^2\,c\,d^2+b^4\,d^2\right)+\frac{27\,2^{1/3}\,a^{10}\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+108\,a^9\,b\,c^5\,d^2\,e-27\,a^8\,b^3\,c^4\,d^2\,e+27\,a^9\,b^2\,c^4\,d\,e^2\right)}{36}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,d^3-a^3\,b^4\,e^3+b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3-a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3+2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e-4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2-6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e+9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^7\,c^3+48\,a^6\,b^2\,c^2-12\,a^5\,b^4\,c+a^4\,b^6\right)}\right)}^{1/3}+\ln\left(a^7\,c^4\,e\,x\,{\left(c\,d^2-b\,d\,e+a\,e^2\right)}^2-\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}\,\left(36\,a^9\,c^6\,d^3-108\,a^{10}\,c^5\,d\,e^2+9\,a^7\,b^4\,c^4\,d^3-45\,a^8\,b^2\,c^5\,d^3+\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(27\,a^7\,c^3\,x\,\left(4\,a\,c-b^2\right)\,\left(-2\,a^3\,c\,e^2+a^2\,b^2\,e^2+6\,a^2\,b\,c\,d\,e+2\,a^2\,c^2\,d^2-2\,a\,b^3\,d\,e-4\,a\,b^2\,c\,d^2+b^4\,d^2\right)+\frac{27\,2^{1/3}\,a^{10}\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{4}\right)\,{\left(-\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^4\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{12}+108\,a^9\,b\,c^5\,d^2\,e-27\,a^8\,b^3\,c^4\,d^2\,e+27\,a^9\,b^2\,c^4\,d\,e^2\right)}{36}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(\frac{b^7\,d^3-a^3\,b^4\,e^3-b^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-16\,a^5\,c^2\,e^3-32\,a^3\,b\,c^3\,d^3+a^3\,b\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^2\,c\,e^3+3\,a^2\,b^5\,d\,e^2+48\,a^4\,c^3\,d^2\,e+32\,a^2\,b^3\,c^2\,d^3-2\,a^2\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^5\,c\,d^3-3\,a\,b^6\,d^2\,e+4\,a\,b^2\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+27\,a^2\,b^4\,c\,d^2\,e-24\,a^3\,b^3\,c\,d\,e^2+48\,a^4\,b\,c^2\,d\,e^2+6\,a^3\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-72\,a^3\,b^2\,c^2\,d^2\,e-9\,a^2\,b\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^7\,c^3+48\,a^6\,b^2\,c^2-12\,a^5\,b^4\,c+a^4\,b^6\right)}\right)}^{1/3}-\frac{d}{a\,x}","Not used",1,"log((2^(1/3)*(-(b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3)*((2^(2/3)*(27*a^7*c^3*x*(4*a*c - b^2)*(b^4*d^2 - 2*a^3*c*e^2 + a^2*b^2*e^2 + 2*a^2*c^2*d^2 - 2*a*b^3*d*e - 4*a*b^2*c*d^2 + 6*a^2*b*c*d*e) - (27*2^(1/3)*a^10*b*c^3*(4*a*c - b^2)^2*(-(b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3))/2)*(-(b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(1/3))/6 + 36*a^9*c^6*d^3 - 108*a^10*c^5*d*e^2 + 9*a^7*b^4*c^4*d^3 - 45*a^8*b^2*c^5*d^3 + 108*a^9*b*c^5*d^2*e - 27*a^8*b^3*c^4*d^2*e + 27*a^9*b^2*c^4*d*e^2))/18 + a^7*c^4*e*x*(a*e^2 + c*d^2 - b*d*e)^2)*((b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^4*b^6 - 64*a^7*c^3 - 12*a^5*b^4*c + 48*a^6*b^2*c^2)))^(1/3) + log((2^(1/3)*(-(b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3)*((2^(2/3)*(27*a^7*c^3*x*(4*a*c - b^2)*(b^4*d^2 - 2*a^3*c*e^2 + a^2*b^2*e^2 + 2*a^2*c^2*d^2 - 2*a*b^3*d*e - 4*a*b^2*c*d^2 + 6*a^2*b*c*d*e) - (27*2^(1/3)*a^10*b*c^3*(4*a*c - b^2)^2*(-(b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3))/2)*(-(b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(1/3))/6 + 36*a^9*c^6*d^3 - 108*a^10*c^5*d*e^2 + 9*a^7*b^4*c^4*d^3 - 45*a^8*b^2*c^5*d^3 + 108*a^9*b*c^5*d^2*e - 27*a^8*b^3*c^4*d^2*e + 27*a^9*b^2*c^4*d*e^2))/18 + a^7*c^4*e*x*(a*e^2 + c*d^2 - b*d*e)^2)*((b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^4*b^6 - 64*a^7*c^3 - 12*a^5*b^4*c + 48*a^6*b^2*c^2)))^(1/3) - log((2^(1/3)*(3^(1/2)*1i - 1)*(-(b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3)*(36*a^9*c^6*d^3 - 108*a^10*c^5*d*e^2 + 9*a^7*b^4*c^4*d^3 - 45*a^8*b^2*c^5*d^3 - (2^(2/3)*(3^(1/2)*1i + 1)*(27*a^7*c^3*x*(4*a*c - b^2)*(b^4*d^2 - 2*a^3*c*e^2 + a^2*b^2*e^2 + 2*a^2*c^2*d^2 - 2*a*b^3*d*e - 4*a*b^2*c*d^2 + 6*a^2*b*c*d*e) - (27*2^(1/3)*a^10*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*(-(b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3))/4)*(-(b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(1/3))/12 + 108*a^9*b*c^5*d^2*e - 27*a^8*b^3*c^4*d^2*e + 27*a^9*b^2*c^4*d*e^2))/36 + a^7*c^4*e*x*(a*e^2 + c*d^2 - b*d*e)^2)*((3^(1/2)*1i)/2 + 1/2)*((b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^4*b^6 - 64*a^7*c^3 - 12*a^5*b^4*c + 48*a^6*b^2*c^2)))^(1/3) - log((2^(1/3)*(3^(1/2)*1i - 1)*(-(b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3)*(36*a^9*c^6*d^3 - 108*a^10*c^5*d*e^2 + 9*a^7*b^4*c^4*d^3 - 45*a^8*b^2*c^5*d^3 - (2^(2/3)*(3^(1/2)*1i + 1)*(27*a^7*c^3*x*(4*a*c - b^2)*(b^4*d^2 - 2*a^3*c*e^2 + a^2*b^2*e^2 + 2*a^2*c^2*d^2 - 2*a*b^3*d*e - 4*a*b^2*c*d^2 + 6*a^2*b*c*d*e) - (27*2^(1/3)*a^10*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*(-(b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3))/4)*(-(b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(1/3))/12 + 108*a^9*b*c^5*d^2*e - 27*a^8*b^3*c^4*d^2*e + 27*a^9*b^2*c^4*d*e^2))/36 + a^7*c^4*e*x*(a*e^2 + c*d^2 - b*d*e)^2)*((3^(1/2)*1i)/2 + 1/2)*((b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^4*b^6 - 64*a^7*c^3 - 12*a^5*b^4*c + 48*a^6*b^2*c^2)))^(1/3) + log(a^7*c^4*e*x*(a*e^2 + c*d^2 - b*d*e)^2 - (2^(1/3)*(3^(1/2)*1i + 1)*(-(b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3)*(36*a^9*c^6*d^3 - 108*a^10*c^5*d*e^2 + 9*a^7*b^4*c^4*d^3 - 45*a^8*b^2*c^5*d^3 + (2^(2/3)*(3^(1/2)*1i - 1)*(27*a^7*c^3*x*(4*a*c - b^2)*(b^4*d^2 - 2*a^3*c*e^2 + a^2*b^2*e^2 + 2*a^2*c^2*d^2 - 2*a*b^3*d*e - 4*a*b^2*c*d^2 + 6*a^2*b*c*d*e) + (27*2^(1/3)*a^10*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*(-(b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3))/4)*(-(b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(1/3))/12 + 108*a^9*b*c^5*d^2*e - 27*a^8*b^3*c^4*d^2*e + 27*a^9*b^2*c^4*d*e^2))/36)*((3^(1/2)*1i)/2 - 1/2)*((b^7*d^3 - a^3*b^4*e^3 + b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 - a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 + 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e - 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 - 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e + 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^4*b^6 - 64*a^7*c^3 - 12*a^5*b^4*c + 48*a^6*b^2*c^2)))^(1/3) + log(a^7*c^4*e*x*(a*e^2 + c*d^2 - b*d*e)^2 - (2^(1/3)*(3^(1/2)*1i + 1)*(-(b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3)*(36*a^9*c^6*d^3 - 108*a^10*c^5*d*e^2 + 9*a^7*b^4*c^4*d^3 - 45*a^8*b^2*c^5*d^3 + (2^(2/3)*(3^(1/2)*1i - 1)*(27*a^7*c^3*x*(4*a*c - b^2)*(b^4*d^2 - 2*a^3*c*e^2 + a^2*b^2*e^2 + 2*a^2*c^2*d^2 - 2*a*b^3*d*e - 4*a*b^2*c*d^2 + 6*a^2*b*c*d*e) + (27*2^(1/3)*a^10*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*(-(b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(2/3))/4)*(-(b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(a^4*(4*a*c - b^2)^3))^(1/3))/12 + 108*a^9*b*c^5*d^2*e - 27*a^8*b^3*c^4*d^2*e + 27*a^9*b^2*c^4*d*e^2))/36)*((3^(1/2)*1i)/2 - 1/2)*((b^7*d^3 - a^3*b^4*e^3 - b^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 16*a^5*c^2*e^3 - 32*a^3*b*c^3*d^3 + a^3*b*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^2*c*e^3 + 3*a^2*b^5*d*e^2 + 48*a^4*c^3*d^2*e + 32*a^2*b^3*c^2*d^3 - 2*a^2*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^5*c*d^3 - 3*a*b^6*d^2*e + 4*a*b^2*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 27*a^2*b^4*c*d^2*e - 24*a^3*b^3*c*d*e^2 + 48*a^4*b*c^2*d*e^2 + 6*a^3*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 72*a^3*b^2*c^2*d^2*e - 9*a^2*b*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^4*b^6 - 64*a^7*c^3 - 12*a^5*b^4*c + 48*a^6*b^2*c^2)))^(1/3) - d/(a*x)","B"
19,1,13466,655,37.903450,"\text{Not used}","int((d + e*x^3)/(x^3*(a + b*x^3 + c*x^6)),x)","\ln\left(-\frac{2^{2/3}\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(\frac{2^{1/3}\,\left(81\,a^8\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(-d\,b^2+a\,e\,b+a\,c\,d\right)+\frac{81\,2^{2/3}\,a^{10}\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{2}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}+36\,a^{10}\,c^5\,e^3+72\,a^8\,b\,c^6\,d^3-108\,a^9\,c^6\,d^2\,e+9\,a^6\,b^5\,c^4\,d^3-54\,a^7\,b^3\,c^5\,d^3-9\,a^9\,b^2\,c^4\,e^3-108\,a^9\,b\,c^5\,d\,e^2-27\,a^7\,b^4\,c^4\,d^2\,e+135\,a^8\,b^2\,c^5\,d^2\,e+27\,a^8\,b^3\,c^4\,d\,e^2\right)}{6}-3\,a^6\,c^5\,x\,\left(2\,a^3\,e^4-4\,a^2\,b\,d\,e^3+3\,a\,b^2\,d^2\,e^2-2\,a\,c^2\,d^4-b^3\,d^3\,e+b^2\,c\,d^4\right)\right)\,{\left(-\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^8\,c^3+48\,a^7\,b^2\,c^2-12\,a^6\,b^4\,c+a^5\,b^6\right)}\right)}^{1/3}+\ln\left(-\frac{2^{2/3}\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(\frac{2^{1/3}\,\left(81\,a^8\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(-d\,b^2+a\,e\,b+a\,c\,d\right)+\frac{81\,2^{2/3}\,a^{10}\,b\,c^3\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{2}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{18}+36\,a^{10}\,c^5\,e^3+72\,a^8\,b\,c^6\,d^3-108\,a^9\,c^6\,d^2\,e+9\,a^6\,b^5\,c^4\,d^3-54\,a^7\,b^3\,c^5\,d^3-9\,a^9\,b^2\,c^4\,e^3-108\,a^9\,b\,c^5\,d\,e^2-27\,a^7\,b^4\,c^4\,d^2\,e+135\,a^8\,b^2\,c^5\,d^2\,e+27\,a^8\,b^3\,c^4\,d\,e^2\right)}{6}-3\,a^6\,c^5\,x\,\left(2\,a^3\,e^4-4\,a^2\,b\,d\,e^3+3\,a\,b^2\,d^2\,e^2-2\,a\,c^2\,d^4-b^3\,d^3\,e+b^2\,c\,d^4\right)\right)\,{\left(-\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^8\,c^3+48\,a^7\,b^2\,c^2-12\,a^6\,b^4\,c+a^5\,b^6\right)}\right)}^{1/3}-\frac{d}{2\,a\,x^2}+\ln\left(-3\,a^6\,c^5\,x\,\left(2\,a^3\,e^4-4\,a^2\,b\,d\,e^3+3\,a\,b^2\,d^2\,e^2-2\,a\,c^2\,d^4-b^3\,d^3\,e+b^2\,c\,d^4\right)+\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(108\,a^9\,c^6\,d^2\,e-72\,a^8\,b\,c^6\,d^3-36\,a^{10}\,c^5\,e^3+\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a^8\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(-d\,b^2+a\,e\,b+a\,c\,d\right)+\frac{81\,2^{2/3}\,a^{10}\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-9\,a^6\,b^5\,c^4\,d^3+54\,a^7\,b^3\,c^5\,d^3+9\,a^9\,b^2\,c^4\,e^3+108\,a^9\,b\,c^5\,d\,e^2+27\,a^7\,b^4\,c^4\,d^2\,e-135\,a^8\,b^2\,c^5\,d^2\,e-27\,a^8\,b^3\,c^4\,d\,e^2\right)}{12}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^8\,c^3+48\,a^7\,b^2\,c^2-12\,a^6\,b^4\,c+a^5\,b^6\right)}\right)}^{1/3}+\ln\left(-3\,a^6\,c^5\,x\,\left(2\,a^3\,e^4-4\,a^2\,b\,d\,e^3+3\,a\,b^2\,d^2\,e^2-2\,a\,c^2\,d^4-b^3\,d^3\,e+b^2\,c\,d^4\right)+\frac{2^{2/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(108\,a^9\,c^6\,d^2\,e-72\,a^8\,b\,c^6\,d^3-36\,a^{10}\,c^5\,e^3+\frac{2^{1/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a^8\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(-d\,b^2+a\,e\,b+a\,c\,d\right)+\frac{81\,2^{2/3}\,a^{10}\,b\,c^3\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}-9\,a^6\,b^5\,c^4\,d^3+54\,a^7\,b^3\,c^5\,d^3+9\,a^9\,b^2\,c^4\,e^3+108\,a^9\,b\,c^5\,d\,e^2+27\,a^7\,b^4\,c^4\,d^2\,e-135\,a^8\,b^2\,c^5\,d^2\,e-27\,a^8\,b^3\,c^4\,d\,e^2\right)}{12}\right)\,\left(-\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^8\,c^3+48\,a^7\,b^2\,c^2-12\,a^6\,b^4\,c+a^5\,b^6\right)}\right)}^{1/3}-\ln\left(-3\,a^6\,c^5\,x\,\left(2\,a^3\,e^4-4\,a^2\,b\,d\,e^3+3\,a\,b^2\,d^2\,e^2-2\,a\,c^2\,d^4-b^3\,d^3\,e+b^2\,c\,d^4\right)+\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(36\,a^{10}\,c^5\,e^3+72\,a^8\,b\,c^6\,d^3-108\,a^9\,c^6\,d^2\,e+\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a^8\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(-d\,b^2+a\,e\,b+a\,c\,d\right)-\frac{81\,2^{2/3}\,a^{10}\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}+9\,a^6\,b^5\,c^4\,d^3-54\,a^7\,b^3\,c^5\,d^3-9\,a^9\,b^2\,c^4\,e^3-108\,a^9\,b\,c^5\,d\,e^2-27\,a^7\,b^4\,c^4\,d^2\,e+135\,a^8\,b^2\,c^5\,d^2\,e+27\,a^8\,b^3\,c^4\,d\,e^2\right)}{12}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3+2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e+5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2-6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^8\,c^3+48\,a^7\,b^2\,c^2-12\,a^6\,b^4\,c+a^5\,b^6\right)}\right)}^{1/3}-\ln\left(-3\,a^6\,c^5\,x\,\left(2\,a^3\,e^4-4\,a^2\,b\,d\,e^3+3\,a\,b^2\,d^2\,e^2-2\,a\,c^2\,d^4-b^3\,d^3\,e+b^2\,c\,d^4\right)+\frac{2^{2/3}\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}\,\left(36\,a^{10}\,c^5\,e^3+72\,a^8\,b\,c^6\,d^3-108\,a^9\,c^6\,d^2\,e+\frac{2^{1/3}\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)\,\left(81\,a^8\,c^3\,x\,{\left(4\,a\,c-b^2\right)}^2\,\left(-d\,b^2+a\,e\,b+a\,c\,d\right)-\frac{81\,2^{2/3}\,a^{10}\,b\,c^3\,\left(1+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(4\,a\,c-b^2\right)}^2\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{1/3}}{4}\right)\,{\left(\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{a^5\,{\left(4\,a\,c-b^2\right)}^3}\right)}^{2/3}}{36}+9\,a^6\,b^5\,c^4\,d^3-54\,a^7\,b^3\,c^5\,d^3-9\,a^9\,b^2\,c^4\,e^3-108\,a^9\,b\,c^5\,d\,e^2-27\,a^7\,b^4\,c^4\,d^2\,e+135\,a^8\,b^2\,c^5\,d^2\,e+27\,a^8\,b^3\,c^4\,d\,e^2\right)}{12}\right)\,\left(\frac{1}{2}+\frac{\sqrt{3}\,1{}\mathrm{i}}{2}\right)\,{\left(-\frac{b^8\,d^3-a^3\,b^5\,e^3+16\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^4\,b^3\,c\,e^3-16\,a^5\,b\,c^2\,e^3-2\,a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-48\,a^5\,c^3\,d\,e^2+41\,a^2\,b^4\,c^2\,d^3-56\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+5\,a\,b^3\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^5\,c\,d^2\,e-27\,a^3\,b^4\,c\,d\,e^2+96\,a^4\,b\,c^3\,d^2\,e-5\,a^2\,b\,c^2\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-96\,a^3\,b^3\,c^2\,d^2\,e+72\,a^4\,b^2\,c^2\,d\,e^2+6\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{54\,\left(-64\,a^8\,c^3+48\,a^7\,b^2\,c^2-12\,a^6\,b^4\,c+a^5\,b^6\right)}\right)}^{1/3}","Not used",1,"log(- (2^(2/3)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3)*((2^(1/3)*(81*a^8*c^3*x*(4*a*c - b^2)^2*(a*b*e - b^2*d + a*c*d) + (81*2^(2/3)*a^10*b*c^3*(4*a*c - b^2)^2*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3))/2)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(2/3))/18 + 36*a^10*c^5*e^3 + 72*a^8*b*c^6*d^3 - 108*a^9*c^6*d^2*e + 9*a^6*b^5*c^4*d^3 - 54*a^7*b^3*c^5*d^3 - 9*a^9*b^2*c^4*e^3 - 108*a^9*b*c^5*d*e^2 - 27*a^7*b^4*c^4*d^2*e + 135*a^8*b^2*c^5*d^2*e + 27*a^8*b^3*c^4*d*e^2))/6 - 3*a^6*c^5*x*(2*a^3*e^4 - 2*a*c^2*d^4 + b^2*c*d^4 - b^3*d^3*e + 3*a*b^2*d^2*e^2 - 4*a^2*b*d*e^3))*(-(b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^5*b^6 - 64*a^8*c^3 - 12*a^6*b^4*c + 48*a^7*b^2*c^2)))^(1/3) + log(- (2^(2/3)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3)*((2^(1/3)*(81*a^8*c^3*x*(4*a*c - b^2)^2*(a*b*e - b^2*d + a*c*d) + (81*2^(2/3)*a^10*b*c^3*(4*a*c - b^2)^2*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3))/2)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(2/3))/18 + 36*a^10*c^5*e^3 + 72*a^8*b*c^6*d^3 - 108*a^9*c^6*d^2*e + 9*a^6*b^5*c^4*d^3 - 54*a^7*b^3*c^5*d^3 - 9*a^9*b^2*c^4*e^3 - 108*a^9*b*c^5*d*e^2 - 27*a^7*b^4*c^4*d^2*e + 135*a^8*b^2*c^5*d^2*e + 27*a^8*b^3*c^4*d*e^2))/6 - 3*a^6*c^5*x*(2*a^3*e^4 - 2*a*c^2*d^4 + b^2*c*d^4 - b^3*d^3*e + 3*a*b^2*d^2*e^2 - 4*a^2*b*d*e^3))*(-(b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^5*b^6 - 64*a^8*c^3 - 12*a^6*b^4*c + 48*a^7*b^2*c^2)))^(1/3) - d/(2*a*x^2) + log((2^(2/3)*(3^(1/2)*1i - 1)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3)*(108*a^9*c^6*d^2*e - 72*a^8*b*c^6*d^3 - 36*a^10*c^5*e^3 + (2^(1/3)*(3^(1/2)*1i + 1)*(81*a^8*c^3*x*(4*a*c - b^2)^2*(a*b*e - b^2*d + a*c*d) + (81*2^(2/3)*a^10*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3))/4)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(2/3))/36 - 9*a^6*b^5*c^4*d^3 + 54*a^7*b^3*c^5*d^3 + 9*a^9*b^2*c^4*e^3 + 108*a^9*b*c^5*d*e^2 + 27*a^7*b^4*c^4*d^2*e - 135*a^8*b^2*c^5*d^2*e - 27*a^8*b^3*c^4*d*e^2))/12 - 3*a^6*c^5*x*(2*a^3*e^4 - 2*a*c^2*d^4 + b^2*c*d^4 - b^3*d^3*e + 3*a*b^2*d^2*e^2 - 4*a^2*b*d*e^3))*((3^(1/2)*1i)/2 - 1/2)*(-(b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^5*b^6 - 64*a^8*c^3 - 12*a^6*b^4*c + 48*a^7*b^2*c^2)))^(1/3) + log((2^(2/3)*(3^(1/2)*1i - 1)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3)*(108*a^9*c^6*d^2*e - 72*a^8*b*c^6*d^3 - 36*a^10*c^5*e^3 + (2^(1/3)*(3^(1/2)*1i + 1)*(81*a^8*c^3*x*(4*a*c - b^2)^2*(a*b*e - b^2*d + a*c*d) + (81*2^(2/3)*a^10*b*c^3*(3^(1/2)*1i - 1)*(4*a*c - b^2)^2*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3))/4)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(2/3))/36 - 9*a^6*b^5*c^4*d^3 + 54*a^7*b^3*c^5*d^3 + 9*a^9*b^2*c^4*e^3 + 108*a^9*b*c^5*d*e^2 + 27*a^7*b^4*c^4*d^2*e - 135*a^8*b^2*c^5*d^2*e - 27*a^8*b^3*c^4*d*e^2))/12 - 3*a^6*c^5*x*(2*a^3*e^4 - 2*a*c^2*d^4 + b^2*c*d^4 - b^3*d^3*e + 3*a*b^2*d^2*e^2 - 4*a^2*b*d*e^3))*((3^(1/2)*1i)/2 - 1/2)*(-(b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^5*b^6 - 64*a^8*c^3 - 12*a^6*b^4*c + 48*a^7*b^2*c^2)))^(1/3) - log((2^(2/3)*(3^(1/2)*1i + 1)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3)*(36*a^10*c^5*e^3 + 72*a^8*b*c^6*d^3 - 108*a^9*c^6*d^2*e + (2^(1/3)*(3^(1/2)*1i - 1)*(81*a^8*c^3*x*(4*a*c - b^2)^2*(a*b*e - b^2*d + a*c*d) - (81*2^(2/3)*a^10*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3))/4)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(2/3))/36 + 9*a^6*b^5*c^4*d^3 - 54*a^7*b^3*c^5*d^3 - 9*a^9*b^2*c^4*e^3 - 108*a^9*b*c^5*d*e^2 - 27*a^7*b^4*c^4*d^2*e + 135*a^8*b^2*c^5*d^2*e + 27*a^8*b^3*c^4*d*e^2))/12 - 3*a^6*c^5*x*(2*a^3*e^4 - 2*a*c^2*d^4 + b^2*c*d^4 - b^3*d^3*e + 3*a*b^2*d^2*e^2 - 4*a^2*b*d*e^3))*((3^(1/2)*1i)/2 + 1/2)*(-(b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 + 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e + 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 - 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^5*b^6 - 64*a^8*c^3 - 12*a^6*b^4*c + 48*a^7*b^2*c^2)))^(1/3) - log((2^(2/3)*(3^(1/2)*1i + 1)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3)*(36*a^10*c^5*e^3 + 72*a^8*b*c^6*d^3 - 108*a^9*c^6*d^2*e + (2^(1/3)*(3^(1/2)*1i - 1)*(81*a^8*c^3*x*(4*a*c - b^2)^2*(a*b*e - b^2*d + a*c*d) - (81*2^(2/3)*a^10*b*c^3*(3^(1/2)*1i + 1)*(4*a*c - b^2)^2*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(1/3))/4)*((b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(a^5*(4*a*c - b^2)^3))^(2/3))/36 + 9*a^6*b^5*c^4*d^3 - 54*a^7*b^3*c^5*d^3 - 9*a^9*b^2*c^4*e^3 - 108*a^9*b*c^5*d*e^2 - 27*a^7*b^4*c^4*d^2*e + 135*a^8*b^2*c^5*d^2*e + 27*a^8*b^3*c^4*d*e^2))/12 - 3*a^6*c^5*x*(2*a^3*e^4 - 2*a*c^2*d^4 + b^2*c*d^4 - b^3*d^3*e + 3*a*b^2*d^2*e^2 - 4*a^2*b*d*e^3))*((3^(1/2)*1i)/2 + 1/2)*(-(b^8*d^3 - a^3*b^5*e^3 + 16*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a^4*b^3*c*e^3 - 16*a^5*b*c^2*e^3 - 2*a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 48*a^5*c^3*d*e^2 + 41*a^2*b^4*c^2*d^3 - 56*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 5*a*b^3*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^5*c*d^2*e - 27*a^3*b^4*c*d*e^2 + 96*a^4*b*c^3*d^2*e - 5*a^2*b*c^2*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 96*a^3*b^3*c^2*d^2*e + 72*a^4*b^2*c^2*d*e^2 + 6*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(54*(a^5*b^6 - 64*a^8*c^3 - 12*a^6*b^4*c + 48*a^7*b^2*c^2)))^(1/3)","B"
20,1,39,46,0.055732,"\text{Not used}","int(-(x^8*(x^3 - 1))/(x^6 - x^3 + 1),x)","\frac{\ln\left(x^6-x^3+1\right)}{6}-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^3}{3}\right)}{9}-\frac{x^6}{6}","Not used",1,"log(x^6 - x^3 + 1)/6 - (3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^3)/3))/9 - x^6/6","B"
21,1,26,31,0.038320,"\text{Not used}","int(-(x^5*(x^3 - 1))/(x^6 - x^3 + 1),x)","-\frac{2\,\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^3}{3}\right)}{9}-\frac{x^3}{3}","Not used",1,"- (2*3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^3)/3))/9 - x^3/3","B"
22,1,34,39,0.046375,"\text{Not used}","int(-(x^2*(x^3 - 1))/(x^6 - x^3 + 1),x)","-\frac{\ln\left(x^6-x^3+1\right)}{6}-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^3}{3}\right)}{9}","Not used",1,"- log(x^6 - x^3 + 1)/6 - (3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^3)/3))/9","B"
23,1,36,41,1.858542,"\text{Not used}","int(-(x^3 - 1)/(x*(x^6 - x^3 + 1)),x)","\ln\left(x\right)-\frac{\ln\left(x^6-x^3+1\right)}{6}+\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^3}{3}\right)}{9}","Not used",1,"log(x) - log(x^6 - x^3 + 1)/6 + (3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^3)/3))/9","B"
24,1,26,31,0.044847,"\text{Not used}","int(-(x^3 - 1)/(x^4*(x^6 - x^3 + 1)),x)","\frac{2\,\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^3}{3}\right)}{9}-\frac{1}{3\,x^3}","Not used",1,"(2*3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^3)/3))/9 - 1/(3*x^3)","B"
25,1,332,418,0.651607,"\text{Not used}","int(-(x^6*(x^3 - 1))/(x^6 - x^3 + 1),x)","\frac{\ln\left(x+\frac{2^{2/3}\,3^{5/6}\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{6}\right)\,{\left(-36-\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}+\frac{\ln\left(x-\frac{2^{2/3}\,3^{5/6}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{6}\right)\,{\left(-36+\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}-\frac{x^4}{4}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{2/3}\,3^{1/3}\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{2}+\frac{2^{2/3}\,3^{1/3}\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{4/3}}{12}\right)\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{2/3}\,3^{1/3}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{2}+\frac{2^{2/3}\,3^{1/3}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{4/3}}{12}\right)\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{2/3}\,3^{1/3}\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{4}-\frac{2^{2/3}\,3^{5/6}\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{12}\right)\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{2/3}\,3^{1/3}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{4}+\frac{2^{2/3}\,3^{5/6}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{12}\right)\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}","Not used",1,"(log(x + (2^(2/3)*3^(5/6)*(- 3^(1/2)*1i - 3)^(1/3)*1i)/6)*(- 3^(1/2)*12i - 36)^(1/3))/18 + (log(x - (2^(2/3)*3^(5/6)*(3^(1/2)*1i - 3)^(1/3)*1i)/6)*(3^(1/2)*12i - 36)^(1/3))/18 - x^4/4 - (2^(2/3)*log(x + (2^(2/3)*3^(1/3)*(- 3^(1/2)*1i - 3)^(1/3))/2 + (2^(2/3)*3^(1/3)*(- 3^(1/2)*1i - 3)^(4/3))/12)*(- 3^(1/2)*1i - 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36 - (2^(2/3)*log(x + (2^(2/3)*3^(1/3)*(3^(1/2)*1i - 3)^(1/3))/2 + (2^(2/3)*3^(1/3)*(3^(1/2)*1i - 3)^(4/3))/12)*(3^(1/2)*1i - 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(2/3)*3^(1/3)*(- 3^(1/2)*1i - 3)^(1/3))/4 - (2^(2/3)*3^(5/6)*(- 3^(1/2)*1i - 3)^(1/3)*1i)/12)*(- 3^(1/2)*1i - 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(2/3)*3^(1/3)*(3^(1/2)*1i - 3)^(1/3))/4 + (2^(2/3)*3^(5/6)*(3^(1/2)*1i - 3)^(1/3)*1i)/12)*(3^(1/2)*1i - 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36","B"
26,1,309,382,2.278544,"\text{Not used}","int(-(x^4*(x^3 - 1))/(x^6 - x^3 + 1),x)","\frac{\ln\left(x+\left(81\,x-\frac{27\,{\left(36-\sqrt{3}\,12{}\mathrm{i}\right)}^{2/3}}{4}\right)\,\left(-\frac{1}{162}+\frac{\sqrt{3}\,1{}\mathrm{i}}{486}\right)\right)\,{\left(36-\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}+\frac{\ln\left(x-\left(81\,x-\frac{27\,{\left(36+\sqrt{3}\,12{}\mathrm{i}\right)}^{2/3}}{4}\right)\,\left(\frac{1}{162}+\frac{\sqrt{3}\,1{}\mathrm{i}}{486}\right)\right)\,{\left(36+\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}-\frac{x^2}{2}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{1/3}\,3^{2/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}}{12}+\frac{2^{1/3}\,3^{1/6}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}\,1{}\mathrm{i}}{4}\right)\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{1/3}\,3^{2/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}}{12}-\frac{2^{1/3}\,3^{1/6}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}\,1{}\mathrm{i}}{4}\right)\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{1/3}\,3^{2/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}}{6}\right)\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{1/3}\,3^{2/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}}{6}\right)\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}","Not used",1,"(log(x + (81*x - (27*(36 - 3^(1/2)*12i)^(2/3))/4)*((3^(1/2)*1i)/486 - 1/162))*(36 - 3^(1/2)*12i)^(1/3))/18 + (log(x - (81*x - (27*(3^(1/2)*12i + 36)^(2/3))/4)*((3^(1/2)*1i)/486 + 1/162))*(3^(1/2)*12i + 36)^(1/3))/18 - x^2/2 - (2^(2/3)*log(x + (2^(1/3)*3^(2/3)*(3 - 3^(1/2)*1i)^(2/3))/12 + (2^(1/3)*3^(1/6)*(3 - 3^(1/2)*1i)^(2/3)*1i)/4)*(3 - 3^(1/2)*1i)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36 - (2^(2/3)*log(x + (2^(1/3)*3^(2/3)*(3^(1/2)*1i + 3)^(2/3))/12 - (2^(1/3)*3^(1/6)*(3^(1/2)*1i + 3)^(2/3)*1i)/4)*(3^(1/2)*1i + 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(1/3)*3^(2/3)*(3 - 3^(1/2)*1i)^(2/3))/6)*(3 - 3^(1/2)*1i)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(1/3)*3^(2/3)*(3^(1/2)*1i + 3)^(2/3))/6)*(3^(1/2)*1i + 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36","B"
27,1,330,378,2.376184,"\text{Not used}","int(-(x^3*(x^3 - 1))/(x^6 - x^3 + 1),x)","-x+\frac{\ln\left(x+\frac{2^{2/3}\,3^{1/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{4}-\frac{2^{2/3}\,3^{5/6}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{12}\right)\,{\left(36-\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}+\frac{\ln\left(x+\frac{2^{2/3}\,3^{1/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{4}+\frac{2^{2/3}\,3^{5/6}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{12}\right)\,{\left(36+\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{2/3}\,3^{1/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{2}+\frac{2^{2/3}\,3^{1/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{4/3}}{12}\right)\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{2/3}\,3^{1/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{2}+\frac{2^{2/3}\,3^{1/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{4/3}}{12}\right)\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{2/3}\,3^{5/6}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{6}\right)\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{2/3}\,3^{5/6}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{6}\right)\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}","Not used",1,"(log(x + (2^(2/3)*3^(1/3)*(3 - 3^(1/2)*1i)^(1/3))/4 - (2^(2/3)*3^(5/6)*(3 - 3^(1/2)*1i)^(1/3)*1i)/12)*(36 - 3^(1/2)*12i)^(1/3))/18 - x + (log(x + (2^(2/3)*3^(1/3)*(3^(1/2)*1i + 3)^(1/3))/4 + (2^(2/3)*3^(5/6)*(3^(1/2)*1i + 3)^(1/3)*1i)/12)*(3^(1/2)*12i + 36)^(1/3))/18 - (2^(2/3)*log(x - (2^(2/3)*3^(1/3)*(3 - 3^(1/2)*1i)^(1/3))/2 + (2^(2/3)*3^(1/3)*(3 - 3^(1/2)*1i)^(4/3))/12)*(3 - 3^(1/2)*1i)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(2/3)*3^(1/3)*(3^(1/2)*1i + 3)^(1/3))/2 + (2^(2/3)*3^(1/3)*(3^(1/2)*1i + 3)^(4/3))/12)*(3^(1/2)*1i + 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x + (2^(2/3)*3^(5/6)*(3 - 3^(1/2)*1i)^(1/3)*1i)/6)*(3 - 3^(1/2)*1i)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(2/3)*3^(5/6)*(3^(1/2)*1i + 3)^(1/3)*1i)/6)*(3^(1/2)*1i + 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36","B"
28,1,281,411,2.263532,"\text{Not used}","int(-(x*(x^3 - 1))/(x^6 - x^3 + 1),x)","\frac{\ln\left(x-\frac{2^{1/3}\,3^{2/3}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}}{6}\right)\,{\left(-36+\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}+\frac{\ln\left(x-\frac{{\left(-36-\sqrt{3}\,12{}\mathrm{i}\right)}^{2/3}}{12}\right)\,{\left(-36-\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{1/3}\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}\,{\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}^2}{24}\right)\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{1/3}\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}\,{\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}^2}{24}\right)\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{1/3}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}\,{\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}^2}{24}\right)\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{1/3}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}\,{\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}^2}{24}\right)\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}","Not used",1,"(log(x - (2^(1/3)*3^(2/3)*(3^(1/2)*1i - 3)^(2/3))/6)*(3^(1/2)*12i - 36)^(1/3))/18 + (log(x - (- 3^(1/2)*12i - 36)^(2/3)/12)*(- 3^(1/2)*12i - 36)^(1/3))/18 - (2^(2/3)*log(x - (2^(1/3)*(- 3^(1/2)*1i - 3)^(2/3)*(3^(1/3) - 3^(5/6)*1i)^2)/24)*(- 3^(1/2)*1i - 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(1/3)*(- 3^(1/2)*1i - 3)^(2/3)*(3^(1/3) + 3^(5/6)*1i)^2)/24)*(- 3^(1/2)*1i - 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(1/3)*(3^(1/2)*1i - 3)^(2/3)*(3^(1/3) - 3^(5/6)*1i)^2)/24)*(3^(1/2)*1i - 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(1/3)*(3^(1/2)*1i - 3)^(2/3)*(3^(1/3) + 3^(5/6)*1i)^2)/24)*(3^(1/2)*1i - 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36","B"
29,1,319,411,2.298588,"\text{Not used}","int(-(x^3 - 1)/(x^6 - x^3 + 1),x)","\frac{\ln\left(x-\frac{\left(-\frac{27}{2}+\frac{\sqrt{3}\,9{}\mathrm{i}}{2}\right)\,{\left(-36-\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{54}\right)\,{\left(-36-\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}+\frac{\ln\left(x+\frac{\left(\frac{27}{2}+\frac{\sqrt{3}\,9{}\mathrm{i}}{2}\right)\,{\left(-36+\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{54}\right)\,{\left(-36+\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{2/3}\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)\,\left(\frac{3\,\left(3+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}^3}{16}+27\right)}{108}\right)\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{2/3}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)\,\left(\frac{3\,\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)\,{\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}^3}{16}-27\right)}{108}\right)\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{2/3}\,3^{5/6}\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{6}\right)\,{\left(-3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{2/3}\,3^{5/6}\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{6}\right)\,{\left(-3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}","Not used",1,"(log(x - (((3^(1/2)*9i)/2 - 27/2)*(- 3^(1/2)*12i - 36)^(1/3))/54)*(- 3^(1/2)*12i - 36)^(1/3))/18 + (log(x + (((3^(1/2)*9i)/2 + 27/2)*(3^(1/2)*12i - 36)^(1/3))/54)*(3^(1/2)*12i - 36)^(1/3))/18 - (2^(2/3)*log(x - (2^(2/3)*(- 3^(1/2)*1i - 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i)*((3*(3^(1/2)*1i + 3)*(3^(1/3) + 3^(5/6)*1i)^3)/16 + 27))/108)*(- 3^(1/2)*1i - 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36 - (2^(2/3)*log(x + (2^(2/3)*(3^(1/2)*1i - 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i)*((3*(3^(1/2)*1i - 3)*(3^(1/3) - 3^(5/6)*1i)^3)/16 - 27))/108)*(3^(1/2)*1i - 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x + (2^(2/3)*3^(5/6)*(- 3^(1/2)*1i - 3)^(1/3)*1i)/6)*(- 3^(1/2)*1i - 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(2/3)*3^(5/6)*(3^(1/2)*1i - 3)^(1/3)*1i)/6)*(3^(1/2)*1i - 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36","B"
30,1,313,416,0.398140,"\text{Not used}","int(-(x^3 - 1)/(x^2*(x^6 - x^3 + 1)),x)","\frac{\ln\left(-x+\left(162\,x+\frac{27\,{\left(36+\sqrt{3}\,12{}\mathrm{i}\right)}^{2/3}}{4}\right)\,\left(\frac{1}{162}+\frac{\sqrt{3}\,1{}\mathrm{i}}{486}\right)\right)\,{\left(36+\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}+\frac{\ln\left(-x-\left(162\,x+\frac{27\,{\left(36-\sqrt{3}\,12{}\mathrm{i}\right)}^{2/3}}{4}\right)\,\left(-\frac{1}{162}+\frac{\sqrt{3}\,1{}\mathrm{i}}{486}\right)\right)\,{\left(36-\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}-\frac{1}{x}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{1/3}\,3^{2/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}}{12}-\frac{2^{1/3}\,3^{1/6}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}\,1{}\mathrm{i}}{4}\right)\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{1/3}\,3^{2/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}}{12}+\frac{2^{1/3}\,3^{1/6}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}\,1{}\mathrm{i}}{4}\right)\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{1/3}\,3^{2/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}}{6}\right)\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{1/3}\,3^{2/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{2/3}}{6}\right)\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}","Not used",1,"(log((162*x + (27*(3^(1/2)*12i + 36)^(2/3))/4)*((3^(1/2)*1i)/486 + 1/162) - x)*(3^(1/2)*12i + 36)^(1/3))/18 + (log(- x - (162*x + (27*(36 - 3^(1/2)*12i)^(2/3))/4)*((3^(1/2)*1i)/486 - 1/162))*(36 - 3^(1/2)*12i)^(1/3))/18 - 1/x - (2^(2/3)*log(x + (2^(1/3)*3^(2/3)*(3 - 3^(1/2)*1i)^(2/3))/12 - (2^(1/3)*3^(1/6)*(3 - 3^(1/2)*1i)^(2/3)*1i)/4)*(3 - 3^(1/2)*1i)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x + (2^(1/3)*3^(2/3)*(3^(1/2)*1i + 3)^(2/3))/12 + (2^(1/3)*3^(1/6)*(3^(1/2)*1i + 3)^(2/3)*1i)/4)*(3^(1/2)*1i + 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(1/3)*3^(2/3)*(3 - 3^(1/2)*1i)^(2/3))/6)*(3 - 3^(1/2)*1i)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(1/3)*3^(2/3)*(3^(1/2)*1i + 3)^(2/3))/6)*(3^(1/2)*1i + 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36","B"
31,1,332,418,2.398722,"\text{Not used}","int(-(x^3 - 1)/(x^3*(x^6 - x^3 + 1)),x)","\frac{\ln\left(x+\frac{2^{2/3}\,3^{5/6}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{6}\right)\,{\left(36-\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}+\frac{\ln\left(x-\frac{2^{2/3}\,3^{5/6}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{6}\right)\,{\left(36+\sqrt{3}\,12{}\mathrm{i}\right)}^{1/3}}{18}-\frac{1}{2\,x^2}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{2/3}\,3^{1/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{2}+\frac{2^{2/3}\,3^{1/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{4/3}}{12}\right)\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x-\frac{2^{2/3}\,3^{1/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{2}+\frac{2^{2/3}\,3^{1/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{4/3}}{12}\right)\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{2/3}\,3^{1/3}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{4}-\frac{2^{2/3}\,3^{5/6}\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{12}\right)\,{\left(3-\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}+3^{5/6}\,1{}\mathrm{i}\right)}{36}-\frac{2^{2/3}\,\ln\left(x+\frac{2^{2/3}\,3^{1/3}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}}{4}+\frac{2^{2/3}\,3^{5/6}\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,1{}\mathrm{i}}{12}\right)\,{\left(3+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/3}\,\left(3^{1/3}-3^{5/6}\,1{}\mathrm{i}\right)}{36}","Not used",1,"(log(x + (2^(2/3)*3^(5/6)*(3 - 3^(1/2)*1i)^(1/3)*1i)/6)*(36 - 3^(1/2)*12i)^(1/3))/18 + (log(x - (2^(2/3)*3^(5/6)*(3^(1/2)*1i + 3)^(1/3)*1i)/6)*(3^(1/2)*12i + 36)^(1/3))/18 - 1/(2*x^2) - (2^(2/3)*log(x - (2^(2/3)*3^(1/3)*(3 - 3^(1/2)*1i)^(1/3))/2 + (2^(2/3)*3^(1/3)*(3 - 3^(1/2)*1i)^(4/3))/12)*(3 - 3^(1/2)*1i)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36 - (2^(2/3)*log(x - (2^(2/3)*3^(1/3)*(3^(1/2)*1i + 3)^(1/3))/2 + (2^(2/3)*3^(1/3)*(3^(1/2)*1i + 3)^(4/3))/12)*(3^(1/2)*1i + 3)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36 - (2^(2/3)*log(x + (2^(2/3)*3^(1/3)*(3 - 3^(1/2)*1i)^(1/3))/4 - (2^(2/3)*3^(5/6)*(3 - 3^(1/2)*1i)^(1/3)*1i)/12)*(3 - 3^(1/2)*1i)^(1/3)*(3^(1/3) + 3^(5/6)*1i))/36 - (2^(2/3)*log(x + (2^(2/3)*3^(1/3)*(3^(1/2)*1i + 3)^(1/3))/4 + (2^(2/3)*3^(5/6)*(3^(1/2)*1i + 3)^(1/3)*1i)/12)*(3^(1/2)*1i + 3)^(1/3)*(3^(1/3) - 3^(5/6)*1i))/36","B"
32,1,34,36,1.844852,"\text{Not used}","int((x^2*(x^3 - 2))/(x^6 - x^3 + 1),x)","\frac{\ln\left(x^6-x^3+1\right)}{6}+\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^3}{3}\right)}{3}","Not used",1,"log(x^6 - x^3 + 1)/6 + (3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^3)/3))/3","B"
33,1,36,39,1.847154,"\text{Not used}","int((x^3 + 1)/(x*(x^6 - x^3 + 1)),x)","\ln\left(x\right)-\frac{\ln\left(x^6-x^3+1\right)}{6}-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^3}{3}\right)}{3}","Not used",1,"log(x) - log(x^6 - x^3 + 1)/6 - (3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^3)/3))/3","B"
34,1,36,39,0.038953,"\text{Not used}","int((x^3 + 1)/(x - x^4 + x^7),x)","\ln\left(x\right)-\frac{\ln\left(x^6-x^3+1\right)}{6}-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^3}{3}\right)}{3}","Not used",1,"log(x) - log(x^6 - x^3 + 1)/6 - (3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^3)/3))/3","B"
35,0,-1,396,0.000000,"\text{Not used}","int((d + e*x^3)^(5/2)*(a + b*x^3 + c*x^6),x)","\int {\left(e\,x^3+d\right)}^{5/2}\,\left(c\,x^6+b\,x^3+a\right) \,d x","Not used",1,"int((d + e*x^3)^(5/2)*(a + b*x^3 + c*x^6), x)","F"
36,0,-1,356,0.000000,"\text{Not used}","int((d + e*x^3)^(3/2)*(a + b*x^3 + c*x^6),x)","\int {\left(e\,x^3+d\right)}^{3/2}\,\left(c\,x^6+b\,x^3+a\right) \,d x","Not used",1,"int((d + e*x^3)^(3/2)*(a + b*x^3 + c*x^6), x)","F"
37,0,-1,316,0.000000,"\text{Not used}","int((d + e*x^3)^(1/2)*(a + b*x^3 + c*x^6),x)","\int \sqrt{e\,x^3+d}\,\left(c\,x^6+b\,x^3+a\right) \,d x","Not used",1,"int((d + e*x^3)^(1/2)*(a + b*x^3 + c*x^6), x)","F"
38,0,-1,278,0.000000,"\text{Not used}","int((a + b*x^3 + c*x^6)/(d + e*x^3)^(1/2),x)","\int \frac{c\,x^6+b\,x^3+a}{\sqrt{e\,x^3+d}} \,d x","Not used",1,"int((a + b*x^3 + c*x^6)/(d + e*x^3)^(1/2), x)","F"
39,0,-1,289,0.000000,"\text{Not used}","int((a + b*x^3 + c*x^6)/(d + e*x^3)^(3/2),x)","\int \frac{c\,x^6+b\,x^3+a}{{\left(e\,x^3+d\right)}^{3/2}} \,d x","Not used",1,"int((a + b*x^3 + c*x^6)/(d + e*x^3)^(3/2), x)","F"
40,0,-1,309,0.000000,"\text{Not used}","int((a + b*x^3 + c*x^6)/(d + e*x^3)^(5/2),x)","\int \frac{c\,x^6+b\,x^3+a}{{\left(e\,x^3+d\right)}^{5/2}} \,d x","Not used",1,"int((a + b*x^3 + c*x^6)/(d + e*x^3)^(5/2), x)","F"
41,0,-1,349,0.000000,"\text{Not used}","int((a + b*x^3 + c*x^6)/(d + e*x^3)^(7/2),x)","\int \frac{c\,x^6+b\,x^3+a}{{\left(e\,x^3+d\right)}^{7/2}} \,d x","Not used",1,"int((a + b*x^3 + c*x^6)/(d + e*x^3)^(7/2), x)","F"
42,0,-1,389,0.000000,"\text{Not used}","int((a + b*x^3 + c*x^6)/(d + e*x^3)^(9/2),x)","\int \frac{c\,x^6+b\,x^3+a}{{\left(e\,x^3+d\right)}^{9/2}} \,d x","Not used",1,"int((a + b*x^3 + c*x^6)/(d + e*x^3)^(9/2), x)","F"
43,1,50213,433,9.631987,"\text{Not used}","int((x^4*(d + e*x^4))/(a + b*x^4 + c*x^8),x)","\mathrm{atan}\left(\frac{\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}-\frac{16\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}-\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}+\frac{16\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}+\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,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t)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}+\frac{16\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}+\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\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28\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}-\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}+\frac{16\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}+\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}-\frac{16\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}-\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}-\left(\left(\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}+\frac{16\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}+\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}+\left(\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}-\frac{{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}+\left(-\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}+\frac{{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}{\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}+\left(\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}-\frac{{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}+\left(-\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}+\frac{{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4+b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4+a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2+6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3-4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3-6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+2\,\mathrm{atan}\left(\frac{\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}+\left(\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}-\frac{{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}+\left(-\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}+\frac{{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}}{\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}+\left(\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}-\frac{{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(-\frac{4\,x\,\left(2\,a^6\,c^2\,e^6-4\,a^5\,b^2\,c\,e^6+2\,a^5\,b\,c^2\,d\,e^5+2\,a^5\,c^3\,d^2\,e^4+a^4\,b^4\,e^6+6\,a^4\,b^3\,c\,d\,e^5-17\,a^4\,b^2\,c^2\,d^2\,e^4+12\,a^4\,b\,c^3\,d^3\,e^3-2\,a^4\,c^4\,d^4\,e^2-2\,a^3\,b^5\,d\,e^5+2\,a^3\,b^4\,c\,d^2\,e^4+8\,a^3\,b^3\,c^2\,d^3\,e^3-16\,a^3\,b^2\,c^3\,d^4\,e^2+10\,a^3\,b\,c^4\,d^5\,e-2\,a^3\,c^5\,d^6+a^2\,b^6\,d^2\,e^4-4\,a^2\,b^5\,c\,d^3\,e^3+6\,a^2\,b^4\,c^2\,d^4\,e^2-4\,a^2\,b^3\,c^3\,d^5\,e+a^2\,b^2\,c^4\,d^6\right)}{c}+\left(-\frac{16\,\left(-4\,a^6\,c^3\,e^5+13\,a^5\,b^2\,c^2\,e^5-20\,a^5\,b\,c^3\,d\,e^4+8\,a^5\,c^4\,d^2\,e^3-7\,a^4\,b^4\,c\,e^5+5\,a^4\,b^3\,c^2\,d\,e^4+22\,a^4\,b^2\,c^3\,d^2\,e^3-32\,a^4\,b\,c^4\,d^3\,e^2+12\,a^4\,c^5\,d^4\,e+a^3\,b^6\,e^5+4\,a^3\,b^5\,c\,d\,e^4-22\,a^3\,b^4\,c^2\,d^2\,e^3+32\,a^3\,b^3\,c^3\,d^3\,e^2-19\,a^3\,b^2\,c^4\,d^4\,e+4\,a^3\,b\,c^5\,d^5-a^2\,b^7\,d\,e^4+4\,a^2\,b^6\,c\,d^2\,e^3-6\,a^2\,b^5\,c^2\,d^3\,e^2+4\,a^2\,b^4\,c^3\,d^4\,e-a^2\,b^3\,c^4\,d^5\right)}{c}+\left(\frac{4\,x\,\left(4096\,a^5\,b\,c^6\,e^2-16384\,a^5\,c^7\,d\,e-2048\,a^4\,b^3\,c^5\,e^2+8192\,a^4\,b^2\,c^6\,d\,e+4096\,a^4\,b\,c^7\,d^2+256\,a^3\,b^5\,c^4\,e^2-1024\,a^3\,b^4\,c^5\,d\,e-2048\,a^3\,b^3\,c^6\,d^2+256\,a^2\,b^5\,c^5\,d^2\right)}{c}+\frac{{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,\left(16384\,d\,a^5\,c^8-12288\,d\,a^4\,b^2\,c^7+3072\,d\,a^3\,b^4\,c^6-256\,d\,a^2\,b^6\,c^5\right)\,16{}\mathrm{i}}{c}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9\,e^4+b^5\,c^4\,d^4-b^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-c^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^5\,d^4+16\,a^2\,b\,c^6\,d^4+80\,a^4\,b\,c^4\,e^4+128\,a^3\,c^6\,d^3\,e-128\,a^4\,c^5\,d\,e^3-4\,b^6\,c^3\,d^3\,e+61\,a^2\,b^5\,c^2\,e^4-120\,a^3\,b^3\,c^3\,e^4-a^2\,c^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,b^7\,c^2\,d^2\,e^2-13\,a\,b^7\,c\,e^4-4\,b^8\,c\,d\,e^3+240\,a^2\,b^3\,c^4\,d^2\,e^2-6\,b^2\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+3\,a\,b^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a\,b^4\,c^4\,d^3\,e+48\,a\,b^6\,c^2\,d\,e^3+4\,b\,c^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,b^3\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-66\,a\,b^5\,c^3\,d^2\,e^2-128\,a^2\,b^2\,c^5\,d^3\,e-200\,a^2\,b^4\,c^3\,d\,e^3-288\,a^3\,b\,c^5\,d^2\,e^2+320\,a^3\,b^2\,c^4\,d\,e^3+6\,a\,c^3\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b\,c^2\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^4\,c^9-256\,a^3\,b^2\,c^8+96\,a^2\,b^4\,c^7-16\,a\,b^6\,c^6+b^8\,c^5\right)}\right)}^{1/4}+\frac{e\,x}{c}","Not used",1,"atan((((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - (16*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) - (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + ((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + (16*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) + (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i)/(((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - (16*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) - (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - ((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + (16*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) + (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)))*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*2i + atan((((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - (16*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) - (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i + ((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + (16*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) + (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i)/(((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - (16*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) - (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) - ((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + (16*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4) + (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)))*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*2i + 2*atan((((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - ((-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d)*16i)/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i + (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + ((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + ((-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d)*16i)/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i - (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4))/(((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - ((-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d)*16i)/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i + (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - ((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + ((-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d)*16i)/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i - (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i))*(-(b^9*e^4 + b^5*c^4*d^4 + b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 + a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 + 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 - 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 - 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + 2*atan((((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - ((-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d)*16i)/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i + (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + ((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + ((-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d)*16i)/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i - (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4))/(((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c - ((-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d)*16i)/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i + (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - ((((4*x*(4096*a^4*b*c^7*d^2 + 4096*a^5*b*c^6*e^2 + 256*a^2*b^5*c^5*d^2 - 2048*a^3*b^3*c^6*d^2 + 256*a^3*b^5*c^4*e^2 - 2048*a^4*b^3*c^5*e^2 - 16384*a^5*c^7*d*e - 1024*a^3*b^4*c^5*d*e + 8192*a^4*b^2*c^6*d*e))/c + ((-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*(16384*a^5*c^8*d - 256*a^2*b^6*c^5*d + 3072*a^3*b^4*c^6*d - 12288*a^4*b^2*c^7*d)*16i)/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(3/4)*1i - (16*(a^3*b^6*e^5 - 4*a^6*c^3*e^5 + 4*a^3*b*c^5*d^5 - 7*a^4*b^4*c*e^5 - a^2*b^7*d*e^4 + 12*a^4*c^5*d^4*e - a^2*b^3*c^4*d^5 + 13*a^5*b^2*c^2*e^5 + 8*a^5*c^4*d^2*e^3 - 6*a^2*b^5*c^2*d^3*e^2 + 32*a^3*b^3*c^3*d^3*e^2 - 22*a^3*b^4*c^2*d^2*e^3 + 22*a^4*b^2*c^3*d^2*e^3 + 4*a^3*b^5*c*d*e^4 - 20*a^5*b*c^3*d*e^4 + 4*a^2*b^4*c^3*d^4*e + 4*a^2*b^6*c*d^2*e^3 - 19*a^3*b^2*c^4*d^4*e - 32*a^4*b*c^4*d^3*e^2 + 5*a^4*b^3*c^2*d*e^4))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i - (4*x*(a^4*b^4*e^6 - 2*a^3*c^5*d^6 + 2*a^6*c^2*e^6 - 4*a^5*b^2*c*e^6 - 2*a^3*b^5*d*e^5 + a^2*b^2*c^4*d^6 + a^2*b^6*d^2*e^4 - 2*a^4*c^4*d^4*e^2 + 2*a^5*c^3*d^2*e^4 + 6*a^2*b^4*c^2*d^4*e^2 - 16*a^3*b^2*c^3*d^4*e^2 + 8*a^3*b^3*c^2*d^3*e^3 - 17*a^4*b^2*c^2*d^2*e^4 + 10*a^3*b*c^4*d^5*e + 6*a^4*b^3*c*d*e^5 + 2*a^5*b*c^2*d*e^5 - 4*a^2*b^3*c^3*d^5*e - 4*a^2*b^5*c*d^3*e^3 + 2*a^3*b^4*c*d^2*e^4 + 12*a^4*b*c^3*d^3*e^3))/c)*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4)*1i))*(-(b^9*e^4 + b^5*c^4*d^4 - b^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - c^4*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^5*d^4 + 16*a^2*b*c^6*d^4 + 80*a^4*b*c^4*e^4 + 128*a^3*c^6*d^3*e - 128*a^4*c^5*d*e^3 - 4*b^6*c^3*d^3*e + 61*a^2*b^5*c^2*e^4 - 120*a^3*b^3*c^3*e^4 - a^2*c^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 6*b^7*c^2*d^2*e^2 - 13*a*b^7*c*e^4 - 4*b^8*c*d*e^3 + 240*a^2*b^3*c^4*d^2*e^2 - 6*b^2*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 3*a*b^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a*b^4*c^4*d^3*e + 48*a*b^6*c^2*d*e^3 + 4*b*c^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*b^3*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 66*a*b^5*c^3*d^2*e^2 - 128*a^2*b^2*c^5*d^3*e - 200*a^2*b^4*c^3*d*e^3 - 288*a^3*b*c^5*d^2*e^2 + 320*a^3*b^2*c^4*d*e^3 + 6*a*c^3*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b*c^2*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^4*c^9 + b^8*c^5 - 16*a*b^6*c^6 + 96*a^2*b^4*c^7 - 256*a^3*b^2*c^8)))^(1/4) + (e*x)/c","B"
44,1,3704,72,4.205889,"\text{Not used}","int((x^3*(d + e*x^4))/(a + b*x^4 + c*x^8),x)","-\frac{\ln\left(c\,x^8+b\,x^4+a\right)\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}-\frac{\mathrm{atan}\left(\frac{8\,x^4\,\left(\frac{\left(a\,c-b^2\right)\,\left(\frac{\left(\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(448\,b^3\,c^3\,e-384\,b^2\,c^4\,d+\frac{256\,b^3\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{32\,b^3\,c^3\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+\frac{\left(b\,e-2\,c\,d\right)\,\left(96\,b\,c^4\,d^2+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(448\,b^3\,c^3\,e-384\,b^2\,c^4\,d+\frac{256\,b^3\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+144\,b^3\,c^2\,e^2-240\,b^2\,c^3\,d\,e\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}\right)\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}-\frac{\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(448\,b^3\,c^3\,e-384\,b^2\,c^4\,d+\frac{256\,b^3\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{32\,b^3\,c^3\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{4\,b^3\,c^2\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,{\left(b\,e-2\,c\,d\right)}^2}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)\,\left(b\,e-2\,c\,d\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{\left(b\,e-2\,c\,d\right)\,\left(\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(96\,b\,c^4\,d^2+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(448\,b^3\,c^3\,e-384\,b^2\,c^4\,d+\frac{256\,b^3\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+144\,b^3\,c^2\,e^2-240\,b^2\,c^3\,d\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}-8\,c^4\,d^3+20\,b^3\,c\,e^3-48\,b^2\,c^2\,d\,e^2+36\,b\,c^3\,d^2\,e\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}-\frac{b^3\,c\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,{\left(b\,e-2\,c\,d\right)}^3}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{8\,a^3\,c^2}+\frac{\left(b^3-3\,a\,b\,c\right)\,\left(b^3\,e^4+\frac{b^3\,{\left(b\,e-2\,c\,d\right)}^4}{8\,{\left(4\,a\,c-b^2\right)}^2}-c^3\,d^3\,e-\frac{\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(448\,b^3\,c^3\,e-384\,b^2\,c^4\,d+\frac{256\,b^3\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{32\,b^3\,c^3\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{4\,b^3\,c^2\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,{\left(b\,e-2\,c\,d\right)}^2}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(96\,b\,c^4\,d^2+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(448\,b^3\,c^3\,e-384\,b^2\,c^4\,d+\frac{256\,b^3\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+144\,b^3\,c^2\,e^2-240\,b^2\,c^3\,d\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}-8\,c^4\,d^3+20\,b^3\,c\,e^3-48\,b^2\,c^2\,d\,e^2+36\,b\,c^3\,d^2\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+3\,b\,c^2\,d^2\,e^2-\frac{\left(\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(448\,b^3\,c^3\,e-384\,b^2\,c^4\,d+\frac{256\,b^3\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{32\,b^3\,c^3\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+\frac{\left(b\,e-2\,c\,d\right)\,\left(96\,b\,c^4\,d^2+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(448\,b^3\,c^3\,e-384\,b^2\,c^4\,d+\frac{256\,b^3\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+144\,b^3\,c^2\,e^2-240\,b^2\,c^3\,d\,e\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}\right)\,\left(b\,e-2\,c\,d\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}-3\,b^2\,c\,d\,e^3\right)}{8\,a^3\,c^2\,\sqrt{4\,a\,c-b^2}}\right)\,{\left(4\,a\,c-b^2\right)}^2}{b^4\,e^4-8\,b^3\,c\,d\,e^3+24\,b^2\,c^2\,d^2\,e^2-32\,b\,c^3\,d^3\,e+16\,c^4\,d^4}+\frac{\left(a\,c-b^2\right)\,{\left(4\,a\,c-b^2\right)}^2\,\left(\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(\frac{\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(768\,a\,b^2\,c^3\,e-512\,a\,b\,c^4\,d+\frac{512\,a\,b^2\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{64\,a\,b^2\,c^3\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+\frac{\left(b\,e-2\,c\,d\right)\,\left(64\,a\,c^4\,d^2+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(768\,a\,b^2\,c^3\,e-512\,a\,b\,c^4\,d+\frac{512\,a\,b^2\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+208\,a\,b^2\,c^2\,e^2-256\,a\,b\,c^3\,d\,e\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}-\frac{\left(b\,e-2\,c\,d\right)\,\left(\frac{\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(768\,a\,b^2\,c^3\,e-512\,a\,b\,c^4\,d+\frac{512\,a\,b^2\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{64\,a\,b^2\,c^3\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(b\,e-2\,c\,d\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{8\,a\,b^2\,c^2\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,{\left(b\,e-2\,c\,d\right)}^2}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{\left(b\,e-2\,c\,d\right)\,\left(\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(64\,a\,c^4\,d^2+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(768\,a\,b^2\,c^3\,e-512\,a\,b\,c^4\,d+\frac{512\,a\,b^2\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+208\,a\,b^2\,c^2\,e^2-256\,a\,b\,c^3\,d\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+24\,a\,b^2\,c\,e^3+16\,a\,c^3\,d^2\,e-40\,a\,b\,c^2\,d\,e^2\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}-\frac{a\,b^2\,c\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,{\left(b\,e-2\,c\,d\right)}^3}{\left(64\,a\,c^2-16\,b^2\,c\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{a^3\,c^2\,\left(b^4\,e^4-8\,b^3\,c\,d\,e^3+24\,b^2\,c^2\,d^2\,e^2-32\,b\,c^3\,d^3\,e+16\,c^4\,d^4\right)}+\frac{{\left(4\,a\,c-b^2\right)}^{3/2}\,\left(b^3-3\,a\,b\,c\right)\,\left(a\,b^2\,e^4-\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(\frac{\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(768\,a\,b^2\,c^3\,e-512\,a\,b\,c^4\,d+\frac{512\,a\,b^2\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{64\,a\,b^2\,c^3\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(b\,e-2\,c\,d\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{8\,a\,b^2\,c^2\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,{\left(b\,e-2\,c\,d\right)}^2}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(64\,a\,c^4\,d^2+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(768\,a\,b^2\,c^3\,e-512\,a\,b\,c^4\,d+\frac{512\,a\,b^2\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+208\,a\,b^2\,c^2\,e^2-256\,a\,b\,c^3\,d\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+24\,a\,b^2\,c\,e^3+16\,a\,c^3\,d^2\,e-40\,a\,b\,c^2\,d\,e^2\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+a\,c^2\,d^2\,e^2-\frac{\left(\frac{\left(\frac{\left(b\,e-2\,c\,d\right)\,\left(768\,a\,b^2\,c^3\,e-512\,a\,b\,c^4\,d+\frac{512\,a\,b^2\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{64\,a\,b^2\,c^3\,\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(b\,e-2\,c\,d\right)}{\left(64\,a\,c^2-16\,b^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+\frac{\left(b\,e-2\,c\,d\right)\,\left(64\,a\,c^4\,d^2+\frac{\left(4\,b^2\,e-16\,a\,c\,e\right)\,\left(768\,a\,b^2\,c^3\,e-512\,a\,b\,c^4\,d+\frac{512\,a\,b^2\,c^4\,\left(4\,b^2\,e-16\,a\,c\,e\right)}{64\,a\,c^2-16\,b^2\,c}\right)}{2\,\left(64\,a\,c^2-16\,b^2\,c\right)}+208\,a\,b^2\,c^2\,e^2-256\,a\,b\,c^3\,d\,e\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}\right)\,\left(b\,e-2\,c\,d\right)}{8\,c\,\sqrt{4\,a\,c-b^2}}+\frac{a\,b^2\,{\left(b\,e-2\,c\,d\right)}^4}{4\,{\left(4\,a\,c-b^2\right)}^2}-2\,a\,b\,c\,d\,e^3\right)}{a^3\,c^2\,\left(b^4\,e^4-8\,b^3\,c\,d\,e^3+24\,b^2\,c^2\,d^2\,e^2-32\,b\,c^3\,d^3\,e+16\,c^4\,d^4\right)}\right)\,\left(b\,e-2\,c\,d\right)}{4\,c\,\sqrt{4\,a\,c-b^2}}","Not used",1,"- (log(a + b*x^4 + c*x^8)*(4*b^2*e - 16*a*c*e))/(2*(64*a*c^2 - 16*b^2*c)) - (atan((8*x^4*(((a*c - b^2)*(((((4*b^2*e - 16*a*c*e)*(((b*e - 2*c*d)*(448*b^3*c^3*e - 384*b^2*c^4*d + (256*b^3*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(8*c*(4*a*c - b^2)^(1/2)) + (32*b^3*c^3*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d))/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(1/2))))/(2*(64*a*c^2 - 16*b^2*c)) + ((b*e - 2*c*d)*(96*b*c^4*d^2 + ((4*b^2*e - 16*a*c*e)*(448*b^3*c^3*e - 384*b^2*c^4*d + (256*b^3*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(2*(64*a*c^2 - 16*b^2*c)) + 144*b^3*c^2*e^2 - 240*b^2*c^3*d*e))/(8*c*(4*a*c - b^2)^(1/2)))*(4*b^2*e - 16*a*c*e))/(2*(64*a*c^2 - 16*b^2*c)) - ((((b*e - 2*c*d)*(((b*e - 2*c*d)*(448*b^3*c^3*e - 384*b^2*c^4*d + (256*b^3*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(8*c*(4*a*c - b^2)^(1/2)) + (32*b^3*c^3*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d))/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(1/2))))/(8*c*(4*a*c - b^2)^(1/2)) + (4*b^3*c^2*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d)^2)/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)))*(b*e - 2*c*d))/(8*c*(4*a*c - b^2)^(1/2)) + ((b*e - 2*c*d)*(((4*b^2*e - 16*a*c*e)*(96*b*c^4*d^2 + ((4*b^2*e - 16*a*c*e)*(448*b^3*c^3*e - 384*b^2*c^4*d + (256*b^3*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(2*(64*a*c^2 - 16*b^2*c)) + 144*b^3*c^2*e^2 - 240*b^2*c^3*d*e))/(2*(64*a*c^2 - 16*b^2*c)) - 8*c^4*d^3 + 20*b^3*c*e^3 - 48*b^2*c^2*d*e^2 + 36*b*c^3*d^2*e))/(8*c*(4*a*c - b^2)^(1/2)) - (b^3*c*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d)^3)/(2*(64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(3/2))))/(8*a^3*c^2) + ((b^3 - 3*a*b*c)*(b^3*e^4 + (b^3*(b*e - 2*c*d)^4)/(8*(4*a*c - b^2)^2) - c^3*d^3*e - ((((b*e - 2*c*d)*(((b*e - 2*c*d)*(448*b^3*c^3*e - 384*b^2*c^4*d + (256*b^3*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(8*c*(4*a*c - b^2)^(1/2)) + (32*b^3*c^3*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d))/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(1/2))))/(8*c*(4*a*c - b^2)^(1/2)) + (4*b^3*c^2*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d)^2)/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)))*(4*b^2*e - 16*a*c*e))/(2*(64*a*c^2 - 16*b^2*c)) + ((4*b^2*e - 16*a*c*e)*(((4*b^2*e - 16*a*c*e)*(96*b*c^4*d^2 + ((4*b^2*e - 16*a*c*e)*(448*b^3*c^3*e - 384*b^2*c^4*d + (256*b^3*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(2*(64*a*c^2 - 16*b^2*c)) + 144*b^3*c^2*e^2 - 240*b^2*c^3*d*e))/(2*(64*a*c^2 - 16*b^2*c)) - 8*c^4*d^3 + 20*b^3*c*e^3 - 48*b^2*c^2*d*e^2 + 36*b*c^3*d^2*e))/(2*(64*a*c^2 - 16*b^2*c)) + 3*b*c^2*d^2*e^2 - ((((4*b^2*e - 16*a*c*e)*(((b*e - 2*c*d)*(448*b^3*c^3*e - 384*b^2*c^4*d + (256*b^3*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(8*c*(4*a*c - b^2)^(1/2)) + (32*b^3*c^3*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d))/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(1/2))))/(2*(64*a*c^2 - 16*b^2*c)) + ((b*e - 2*c*d)*(96*b*c^4*d^2 + ((4*b^2*e - 16*a*c*e)*(448*b^3*c^3*e - 384*b^2*c^4*d + (256*b^3*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(2*(64*a*c^2 - 16*b^2*c)) + 144*b^3*c^2*e^2 - 240*b^2*c^3*d*e))/(8*c*(4*a*c - b^2)^(1/2)))*(b*e - 2*c*d))/(8*c*(4*a*c - b^2)^(1/2)) - 3*b^2*c*d*e^3))/(8*a^3*c^2*(4*a*c - b^2)^(1/2)))*(4*a*c - b^2)^2)/(b^4*e^4 + 16*c^4*d^4 + 24*b^2*c^2*d^2*e^2 - 32*b*c^3*d^3*e - 8*b^3*c*d*e^3) + ((a*c - b^2)*(4*a*c - b^2)^2*(((4*b^2*e - 16*a*c*e)*(((((b*e - 2*c*d)*(768*a*b^2*c^3*e - 512*a*b*c^4*d + (512*a*b^2*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(8*c*(4*a*c - b^2)^(1/2)) + (64*a*b^2*c^3*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d))/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(1/2)))*(4*b^2*e - 16*a*c*e))/(2*(64*a*c^2 - 16*b^2*c)) + ((b*e - 2*c*d)*(64*a*c^4*d^2 + ((4*b^2*e - 16*a*c*e)*(768*a*b^2*c^3*e - 512*a*b*c^4*d + (512*a*b^2*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(2*(64*a*c^2 - 16*b^2*c)) + 208*a*b^2*c^2*e^2 - 256*a*b*c^3*d*e))/(8*c*(4*a*c - b^2)^(1/2))))/(2*(64*a*c^2 - 16*b^2*c)) - ((b*e - 2*c*d)*(((((b*e - 2*c*d)*(768*a*b^2*c^3*e - 512*a*b*c^4*d + (512*a*b^2*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(8*c*(4*a*c - b^2)^(1/2)) + (64*a*b^2*c^3*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d))/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(1/2)))*(b*e - 2*c*d))/(8*c*(4*a*c - b^2)^(1/2)) + (8*a*b^2*c^2*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d)^2)/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2))))/(8*c*(4*a*c - b^2)^(1/2)) + ((b*e - 2*c*d)*(((4*b^2*e - 16*a*c*e)*(64*a*c^4*d^2 + ((4*b^2*e - 16*a*c*e)*(768*a*b^2*c^3*e - 512*a*b*c^4*d + (512*a*b^2*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(2*(64*a*c^2 - 16*b^2*c)) + 208*a*b^2*c^2*e^2 - 256*a*b*c^3*d*e))/(2*(64*a*c^2 - 16*b^2*c)) + 24*a*b^2*c*e^3 + 16*a*c^3*d^2*e - 40*a*b*c^2*d*e^2))/(8*c*(4*a*c - b^2)^(1/2)) - (a*b^2*c*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d)^3)/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(3/2))))/(a^3*c^2*(b^4*e^4 + 16*c^4*d^4 + 24*b^2*c^2*d^2*e^2 - 32*b*c^3*d^3*e - 8*b^3*c*d*e^3)) + ((4*a*c - b^2)^(3/2)*(b^3 - 3*a*b*c)*(a*b^2*e^4 - ((4*b^2*e - 16*a*c*e)*(((((b*e - 2*c*d)*(768*a*b^2*c^3*e - 512*a*b*c^4*d + (512*a*b^2*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(8*c*(4*a*c - b^2)^(1/2)) + (64*a*b^2*c^3*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d))/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(1/2)))*(b*e - 2*c*d))/(8*c*(4*a*c - b^2)^(1/2)) + (8*a*b^2*c^2*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d)^2)/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2))))/(2*(64*a*c^2 - 16*b^2*c)) + ((4*b^2*e - 16*a*c*e)*(((4*b^2*e - 16*a*c*e)*(64*a*c^4*d^2 + ((4*b^2*e - 16*a*c*e)*(768*a*b^2*c^3*e - 512*a*b*c^4*d + (512*a*b^2*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(2*(64*a*c^2 - 16*b^2*c)) + 208*a*b^2*c^2*e^2 - 256*a*b*c^3*d*e))/(2*(64*a*c^2 - 16*b^2*c)) + 24*a*b^2*c*e^3 + 16*a*c^3*d^2*e - 40*a*b*c^2*d*e^2))/(2*(64*a*c^2 - 16*b^2*c)) + a*c^2*d^2*e^2 - ((((((b*e - 2*c*d)*(768*a*b^2*c^3*e - 512*a*b*c^4*d + (512*a*b^2*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(8*c*(4*a*c - b^2)^(1/2)) + (64*a*b^2*c^3*(4*b^2*e - 16*a*c*e)*(b*e - 2*c*d))/((64*a*c^2 - 16*b^2*c)*(4*a*c - b^2)^(1/2)))*(4*b^2*e - 16*a*c*e))/(2*(64*a*c^2 - 16*b^2*c)) + ((b*e - 2*c*d)*(64*a*c^4*d^2 + ((4*b^2*e - 16*a*c*e)*(768*a*b^2*c^3*e - 512*a*b*c^4*d + (512*a*b^2*c^4*(4*b^2*e - 16*a*c*e))/(64*a*c^2 - 16*b^2*c)))/(2*(64*a*c^2 - 16*b^2*c)) + 208*a*b^2*c^2*e^2 - 256*a*b*c^3*d*e))/(8*c*(4*a*c - b^2)^(1/2)))*(b*e - 2*c*d))/(8*c*(4*a*c - b^2)^(1/2)) + (a*b^2*(b*e - 2*c*d)^4)/(4*(4*a*c - b^2)^2) - 2*a*b*c*d*e^3))/(a^3*c^2*(b^4*e^4 + 16*c^4*d^4 + 24*b^2*c^2*d^2*e^2 - 32*b*c^3*d^3*e - 8*b^3*c*d*e^3)))*(b*e - 2*c*d))/(4*c*(4*a*c - b^2)^(1/2))","B"
45,1,29445,375,9.569037,"\text{Not used}","int((x^2*(d + e*x^4))/(a + b*x^4 + c*x^8),x)","-\mathrm{atan}\left(-\frac{\left(x\,\left(-12\,a^4\,b\,c^2\,e^6+16\,a^4\,c^3\,d\,e^5+4\,a^3\,b^3\,c\,e^6+16\,a^3\,b^2\,c^2\,d\,e^5-52\,a^3\,b\,c^3\,d^2\,e^4+32\,a^3\,c^4\,d^3\,e^3-8\,a^2\,b^4\,c\,d\,e^5+12\,a^2\,b^3\,c^2\,d^2\,e^4+16\,a^2\,b^2\,c^3\,d^3\,e^3-36\,a^2\,b\,c^4\,d^4\,e^2+16\,a^2\,c^5\,d^5\,e+4\,a\,b^5\,c\,d^2\,e^4-16\,a\,b^4\,c^2\,d^3\,e^3+24\,a\,b^3\,c^3\,d^4\,e^2-16\,a\,b^2\,c^4\,d^5\,e+4\,a\,b\,c^5\,d^6\right)-{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,\left(-32768\,a^5\,c^6\,e^2+16384\,a^4\,b^2\,c^5\,e^2+32768\,a^4\,b\,c^6\,d\,e+32768\,a^4\,c^7\,d^2-2048\,a^3\,b^4\,c^4\,e^2-16384\,a^3\,b^3\,c^5\,d\,e-32768\,a^3\,b^2\,c^6\,d^2+2048\,a^2\,b^5\,c^4\,d\,e+10240\,a^2\,b^4\,c^5\,d^2-1024\,a\,b^6\,c^4\,d^2\right)-4096\,a^5\,c^5\,e^3-256\,a\,b^5\,c^4\,d^3-4096\,a^3\,b\,c^6\,d^3+12288\,a^4\,c^6\,d^2\,e+2048\,a^2\,b^3\,c^5\,d^3-256\,a^3\,b^4\,c^3\,e^3+2048\,a^4\,b^2\,c^4\,e^3+768\,a^2\,b^4\,c^4\,d^2\,e-6144\,a^3\,b^2\,c^5\,d^2\,e\right)\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(-12\,a^4\,b\,c^2\,e^6+16\,a^4\,c^3\,d\,e^5+4\,a^3\,b^3\,c\,e^6+16\,a^3\,b^2\,c^2\,d\,e^5-52\,a^3\,b\,c^3\,d^2\,e^4+32\,a^3\,c^4\,d^3\,e^3-8\,a^2\,b^4\,c\,d\,e^5+12\,a^2\,b^3\,c^2\,d^2\,e^4+16\,a^2\,b^2\,c^3\,d^3\,e^3-36\,a^2\,b\,c^4\,d^4\,e^2+16\,a^2\,c^5\,d^5\,e+4\,a\,b^5\,c\,d^2\,e^4-16\,a\,b^4\,c^2\,d^3\,e^3+24\,a\,b^3\,c^3\,d^4\,e^2-16\,a\,b^2\,c^4\,d^5\,e+4\,a\,b\,c^5\,d^6\right)-{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,\left(-32768\,a^5\,c^6\,e^2+16384\,a^4\,b^2\,c^5\,e^2+32768\,a^4\,b\,c^6\,d\,e+32768\,a^4\,c^7\,d^2-2048\,a^3\,b^4\,c^4\,e^2-16384\,a^3\,b^3\,c^5\,d\,e-32768\,a^3\,b^2\,c^6\,d^2+2048\,a^2\,b^5\,c^4\,d\,e+10240\,a^2\,b^4\,c^5\,d^2-1024\,a\,b^6\,c^4\,d^2\right)+4096\,a^5\,c^5\,e^3+256\,a\,b^5\,c^4\,d^3+4096\,a^3\,b\,c^6\,d^3-12288\,a^4\,c^6\,d^2\,e-2048\,a^2\,b^3\,c^5\,d^3+256\,a^3\,b^4\,c^3\,e^3-2048\,a^4\,b^2\,c^4\,e^3-768\,a^2\,b^4\,c^4\,d^2\,e+6144\,a^3\,b^2\,c^5\,d^2\,e\right)\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(x\,\left(-12\,a^4\,b\,c^2\,e^6+16\,a^4\,c^3\,d\,e^5+4\,a^3\,b^3\,c\,e^6+16\,a^3\,b^2\,c^2\,d\,e^5-52\,a^3\,b\,c^3\,d^2\,e^4+32\,a^3\,c^4\,d^3\,e^3-8\,a^2\,b^4\,c\,d\,e^5+12\,a^2\,b^3\,c^2\,d^2\,e^4+16\,a^2\,b^2\,c^3\,d^3\,e^3-36\,a^2\,b\,c^4\,d^4\,e^2+16\,a^2\,c^5\,d^5\,e+4\,a\,b^5\,c\,d^2\,e^4-16\,a\,b^4\,c^2\,d^3\,e^3+24\,a\,b^3\,c^3\,d^4\,e^2-16\,a\,b^2\,c^4\,d^5\,e+4\,a\,b\,c^5\,d^6\right)-{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,\left(-32768\,a^5\,c^6\,e^2+16384\,a^4\,b^2\,c^5\,e^2+32768\,a^4\,b\,c^6\,d\,e+32768\,a^4\,c^7\,d^2-2048\,a^3\,b^4\,c^4\,e^2-16384\,a^3\,b^3\,c^5\,d\,e-32768\,a^3\,b^2\,c^6\,d^2+2048\,a^2\,b^5\,c^4\,d\,e+10240\,a^2\,b^4\,c^5\,d^2-1024\,a\,b^6\,c^4\,d^2\right)-4096\,a^5\,c^5\,e^3-256\,a\,b^5\,c^4\,d^3-4096\,a^3\,b\,c^6\,d^3+12288\,a^4\,c^6\,d^2\,e+2048\,a^2\,b^3\,c^5\,d^3-256\,a^3\,b^4\,c^3\,e^3+2048\,a^4\,b^2\,c^4\,e^3+768\,a^2\,b^4\,c^4\,d^2\,e-6144\,a^3\,b^2\,c^5\,d^2\,e\right)\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}-\left(x\,\left(-12\,a^4\,b\,c^2\,e^6+16\,a^4\,c^3\,d\,e^5+4\,a^3\,b^3\,c\,e^6+16\,a^3\,b^2\,c^2\,d\,e^5-52\,a^3\,b\,c^3\,d^2\,e^4+32\,a^3\,c^4\,d^3\,e^3-8\,a^2\,b^4\,c\,d\,e^5+12\,a^2\,b^3\,c^2\,d^2\,e^4+16\,a^2\,b^2\,c^3\,d^3\,e^3-36\,a^2\,b\,c^4\,d^4\,e^2+16\,a^2\,c^5\,d^5\,e+4\,a\,b^5\,c\,d^2\,e^4-16\,a\,b^4\,c^2\,d^3\,e^3+24\,a\,b^3\,c^3\,d^4\,e^2-16\,a\,b^2\,c^4\,d^5\,e+4\,a\,b\,c^5\,d^6\right)-{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,\left(-32768\,a^5\,c^6\,e^2+16384\,a^4\,b^2\,c^5\,e^2+32768\,a^4\,b\,c^6\,d\,e+32768\,a^4\,c^7\,d^2-2048\,a^3\,b^4\,c^4\,e^2-16384\,a^3\,b^3\,c^5\,d\,e-32768\,a^3\,b^2\,c^6\,d^2+2048\,a^2\,b^5\,c^4\,d\,e+10240\,a^2\,b^4\,c^5\,d^2-1024\,a\,b^6\,c^4\,d^2\right)+4096\,a^5\,c^5\,e^3+256\,a\,b^5\,c^4\,d^3+4096\,a^3\,b\,c^6\,d^3-12288\,a^4\,c^6\,d^2\,e-2048\,a^2\,b^3\,c^5\,d^3+256\,a^3\,b^4\,c^3\,e^3-2048\,a^4\,b^2\,c^4\,e^3-768\,a^2\,b^4\,c^4\,d^2\,e+6144\,a^3\,b^2\,c^5\,d^2\,e\right)\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}+2\,a\,c^5\,d^7+2\,a^4\,c^2\,d\,e^6+6\,a^2\,c^4\,d^5\,e^2+6\,a^3\,c^3\,d^3\,e^4-2\,a^4\,b\,c\,e^7-8\,a\,b\,c^4\,d^6\,e+18\,a^2\,b^2\,c^2\,d^3\,e^4+2\,a\,b^4\,c\,d^3\,e^4+6\,a^3\,b^2\,c\,d\,e^6+12\,a\,b^2\,c^3\,d^5\,e^2-8\,a\,b^3\,c^2\,d^4\,e^3-18\,a^2\,b\,c^3\,d^4\,e^3-6\,a^2\,b^3\,c\,d^2\,e^5-12\,a^3\,b\,c^2\,d^2\,e^5}\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,2{}\mathrm{i}-\mathrm{atan}\left(-\frac{\left(x\,\left(-12\,a^4\,b\,c^2\,e^6+16\,a^4\,c^3\,d\,e^5+4\,a^3\,b^3\,c\,e^6+16\,a^3\,b^2\,c^2\,d\,e^5-52\,a^3\,b\,c^3\,d^2\,e^4+32\,a^3\,c^4\,d^3\,e^3-8\,a^2\,b^4\,c\,d\,e^5+12\,a^2\,b^3\,c^2\,d^2\,e^4+16\,a^2\,b^2\,c^3\,d^3\,e^3-36\,a^2\,b\,c^4\,d^4\,e^2+16\,a^2\,c^5\,d^5\,e+4\,a\,b^5\,c\,d^2\,e^4-16\,a\,b^4\,c^2\,d^3\,e^3+24\,a\,b^3\,c^3\,d^4\,e^2-16\,a\,b^2\,c^4\,d^5\,e+4\,a\,b\,c^5\,d^6\right)-{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,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ght)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left(x\,\left(-12\,a^4\,b\,c^2\,e^6+16\,a^4\,c^3\,d\,e^5+4\,a^3\,b^3\,c\,e^6+16\,a^3\,b^2\,c^2\,d\,e^5-52\,a^3\,b\,c^3\,d^2\,e^4+32\,a^3\,c^4\,d^3\,e^3-8\,a^2\,b^4\,c\,d\,e^5+12\,a^2\,b^3\,c^2\,d^2\,e^4+16\,a^2\,b^2\,c^3\,d^3\,e^3-36\,a^2\,b\,c^4\,d^4\,e^2+16\,a^2\,c^5\,d^5\,e+4\,a\,b^5\,c\,d^2\,e^4-16\,a\,b^4\,c^2\,d^3\,e^3+24\,a\,b^3\,c^3\,d^4\,e^2-16\,a\,b^2\,c^4\,d^5\,e+4\,a\,b\,c^5\,d^6\right)-{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,\left(-32768\,a^5\,c^6\,e^2+16384\,a^4\,b^2\,c^5\,e^2+32768\,a^4\,b\,c^6\,d\,e+32768\,a^4\,c^7\,d^2-2048\,a^3\,b^4\,c^4\,e^2-16384\,a^3\,b^3\,c^5\,d\,e-32768\,a^3\,b^2\,c^6\,d^2+2048\,a^2\,b^5\,c^4\,d\,e+10240\,a^2\,b^4\,c^5\,d^2-1024\,a\,b^6\,c^4\,d^2\right)-4096\,a^5\,c^5\,e^3-256\,a\,b^5\,c^4\,d^3-4096\,a^3\,b\,c^6\,d^3+12288\,a^4\,c^6\,d^2\,e+2048\,a^2\,b^3\,c^5\,d^3-256\,a^3\,b^4\,c^3\,e^3+2048\,a^4\,b^2\,c^4\,e^3+768\,a^2\,b^4\,c^4\,d^2\,e-6144\,a^3\,b^2\,c^5\,d^2\,e\right)\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}-\left(x\,\left(-12\,a^4\,b\,c^2\,e^6+16\,a^4\,c^3\,d\,e^5+4\,a^3\,b^3\,c\,e^6+16\,a^3\,b^2\,c^2\,d\,e^5-52\,a^3\,b\,c^3\,d^2\,e^4+32\,a^3\,c^4\,d^3\,e^3-8\,a^2\,b^4\,c\,d\,e^5+12\,a^2\,b^3\,c^2\,d^2\,e^4+16\,a^2\,b^2\,c^3\,d^3\,e^3-36\,a^2\,b\,c^4\,d^4\,e^2+16\,a^2\,c^5\,d^5\,e+4\,a\,b^5\,c\,d^2\,e^4-16\,a\,b^4\,c^2\,d^3\,e^3+24\,a\,b^3\,c^3\,d^4\,e^2-16\,a\,b^2\,c^4\,d^5\,e+4\,a\,b\,c^5\,d^6\right)-{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,\left(-32768\,a^5\,c^6\,e^2+16384\,a^4\,b^2\,c^5\,e^2+32768\,a^4\,b\,c^6\,d\,e+32768\,a^4\,c^7\,d^2-2048\,a^3\,b^4\,c^4\,e^2-16384\,a^3\,b^3\,c^5\,d\,e-32768\,a^3\,b^2\,c^6\,d^2+2048\,a^2\,b^5\,c^4\,d\,e+10240\,a^2\,b^4\,c^5\,d^2-1024\,a\,b^6\,c^4\,d^2\right)+4096\,a^5\,c^5\,e^3+256\,a\,b^5\,c^4\,d^3+4096\,a^3\,b\,c^6\,d^3-12288\,a^4\,c^6\,d^2\,e-2048\,a^2\,b^3\,c^5\,d^3+256\,a^3\,b^4\,c^3\,e^3-2048\,a^4\,b^2\,c^4\,e^3-768\,a^2\,b^4\,c^4\,d^2\,e+6144\,a^3\,b^2\,c^5\,d^2\,e\right)\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}+2\,a\,c^5\,d^7+2\,a^4\,c^2\,d\,e^6+6\,a^2\,c^4\,d^5\,e^2+6\,a^3\,c^3\,d^3\,e^4-2\,a^4\,b\,c\,e^7-8\,a\,b\,c^4\,d^6\,e+18\,a^2\,b^2\,c^2\,d^3\,e^4+2\,a\,b^4\,c\,d^3\,e^4+6\,a^3\,b^2\,c\,d\,e^6+12\,a\,b^2\,c^3\,d^5\,e^2-8\,a\,b^3\,c^2\,d^4\,e^3-18\,a^2\,b\,c^3\,d^4\,e^3-6\,a^2\,b^3\,c\,d^2\,e^5-12\,a^3\,b\,c^2\,d^2\,e^5}\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(x\,\left(-12\,a^4\,b\,c^2\,e^6+16\,a^4\,c^3\,d\,e^5+4\,a^3\,b^3\,c\,e^6+16\,a^3\,b^2\,c^2\,d\,e^5-52\,a^3\,b\,c^3\,d^2\,e^4+32\,a^3\,c^4\,d^3\,e^3-8\,a^2\,b^4\,c\,d\,e^5+12\,a^2\,b^3\,c^2\,d^2\,e^4+16\,a^2\,b^2\,c^3\,d^3\,e^3-36\,a^2\,b\,c^4\,d^4\,e^2+16\,a^2\,c^5\,d^5\,e+4\,a\,b^5\,c\,d^2\,e^4-16\,a\,b^4\,c^2\,d^3\,e^3+24\,a\,b^3\,c^3\,d^4\,e^2-16\,a\,b^2\,c^4\,d^5\,e+4\,a\,b\,c^5\,d^6\right)+{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3-6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{3/4}\,\left(12288\,a^4\,c^6\,d^2\,e-256\,a\,b^5\,c^4\,d^3-4096\,a^3\,b\,c^6\,d^3-4096\,a^5\,c^5\,e^3+2048\,a^2\,b^3\,c^5\,d^3-256\,a^3\,b^4\,c^3\,e^3+2048\,a^4\,b^2\,c^4\,e^3+768\,a^2\,b^4\,c^4\,d^2\,e-6144\,a^3\,b^2\,c^5\,d^2\,e+x\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4+c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4-a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4+a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\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qrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{3/4}\,\left(12288\,a^4\,c^6\,d^2\,e-256\,a\,b^5\,c^4\,d^3-4096\,a^3\,b\,c^6\,d^3-4096\,a^5\,c^5\,e^3+2048\,a^2\,b^3\,c^5\,d^3-256\,a^3\,b^4\,c^3\,e^3+2048\,a^4\,b^2\,c^4\,e^3+768\,a^2\,b^4\,c^4\,d^2\,e-6144\,a^3\,b^2\,c^5\,d^2\,e+x\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,\left(-32768\,a^5\,c^6\,e^2+16384\,a^4\,b^2\,c^5\,e^2+32768\,a^4\,b\,c^6\,d\,e+32768\,a^4\,c^7\,d^2-2048\,a^3\,b^4\,c^4\,e^2-16384\,a^3\,b^3\,c^5\,d\,e-32768\,a^3\,b^2\,c^6\,d^2+2048\,a^2\,b^5\,c^4\,d\,e+10240\,a^2\,b^4\,c^5\,d^2-1024\,a\,b^6\,c^4\,d^2\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left(x\,\left(-12\,a^4\,b\,c^2\,e^6+16\,a^4\,c^3\,d\,e^5+4\,a^3\,b^3\,c\,e^6+16\,a^3\,b^2\,c^2\,d\,e^5-52\,a^3\,b\,c^3\,d^2\,e^4+32\,a^3\,c^4\,d^3\,e^3-8\,a^2\,b^4\,c\,d\,e^5+12\,a^2\,b^3\,c^2\,d^2\,e^4+16\,a^2\,b^2\,c^3\,d^3\,e^3-36\,a^2\,b\,c^4\,d^4\,e^2+16\,a^2\,c^5\,d^5\,e+4\,a\,b^5\,c\,d^2\,e^4-16\,a\,b^4\,c^2\,d^3\,e^3+24\,a\,b^3\,c^3\,d^4\,e^2-16\,a\,b^2\,c^4\,d^5\,e+4\,a\,b\,c^5\,d^6\right)+{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{3/4}\,\left(4096\,a^5\,c^5\,e^3+256\,a\,b^5\,c^4\,d^3+4096\,a^3\,b\,c^6\,d^3-12288\,a^4\,c^6\,d^2\,e-2048\,a^2\,b^3\,c^5\,d^3+256\,a^3\,b^4\,c^3\,e^3-2048\,a^4\,b^2\,c^4\,e^3-768\,a^2\,b^4\,c^4\,d^2\,e+6144\,a^3\,b^2\,c^5\,d^2\,e+x\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,\left(-32768\,a^5\,c^6\,e^2+16384\,a^4\,b^2\,c^5\,e^2+32768\,a^4\,b\,c^6\,d\,e+32768\,a^4\,c^7\,d^2-2048\,a^3\,b^4\,c^4\,e^2-16384\,a^3\,b^3\,c^5\,d\,e-32768\,a^3\,b^2\,c^6\,d^2+2048\,a^2\,b^5\,c^4\,d\,e+10240\,a^2\,b^4\,c^5\,d^2-1024\,a\,b^6\,c^4\,d^2\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{a\,b^7\,e^4+b^5\,c^3\,d^4-c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a\,b^3\,c^4\,d^4+16\,a^2\,b\,c^5\,d^4+a\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a^2\,b^5\,c\,e^4-48\,a^4\,b\,c^3\,e^4-a^2\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-128\,a^3\,c^5\,d^3\,e+128\,a^4\,c^4\,d\,e^3+40\,a^3\,b^3\,c^2\,e^4-4\,a\,b^6\,c\,d\,e^3-48\,a^2\,b^3\,c^3\,d^2\,e^2-8\,a\,b^4\,c^3\,d^3\,e+6\,a\,b^5\,c^2\,d^2\,e^2+64\,a^2\,b^2\,c^4\,d^3\,e+40\,a^2\,b^4\,c^2\,d\,e^3+96\,a^3\,b\,c^4\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d\,e^3+6\,a\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^5\,c^7-256\,a^4\,b^2\,c^6+96\,a^3\,b^4\,c^5-16\,a^2\,b^6\,c^4+a\,b^8\,c^3\right)}\right)}^{1/4}","Not used",1,"2*atan(((x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) + (-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e)*1i - 4096*a^5*c^5*e^3 - 256*a*b^5*c^4*d^3 - 4096*a^3*b*c^6*d^3 + 12288*a^4*c^6*d^2*e + 2048*a^2*b^3*c^5*d^3 - 256*a^3*b^4*c^3*e^3 + 2048*a^4*b^2*c^4*e^3 + 768*a^2*b^4*c^4*d^2*e - 6144*a^3*b^2*c^5*d^2*e)*1i)*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4) + (x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) + (-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e)*1i + 4096*a^5*c^5*e^3 + 256*a*b^5*c^4*d^3 + 4096*a^3*b*c^6*d^3 - 12288*a^4*c^6*d^2*e - 2048*a^2*b^3*c^5*d^3 + 256*a^3*b^4*c^3*e^3 - 2048*a^4*b^2*c^4*e^3 - 768*a^2*b^4*c^4*d^2*e + 6144*a^3*b^2*c^5*d^2*e)*1i)*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4))/((x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) + (-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e)*1i - 4096*a^5*c^5*e^3 - 256*a*b^5*c^4*d^3 - 4096*a^3*b*c^6*d^3 + 12288*a^4*c^6*d^2*e + 2048*a^2*b^3*c^5*d^3 - 256*a^3*b^4*c^3*e^3 + 2048*a^4*b^2*c^4*e^3 + 768*a^2*b^4*c^4*d^2*e - 6144*a^3*b^2*c^5*d^2*e)*1i)*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*1i - (x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) + (-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e)*1i + 4096*a^5*c^5*e^3 + 256*a*b^5*c^4*d^3 + 4096*a^3*b*c^6*d^3 - 12288*a^4*c^6*d^2*e - 2048*a^2*b^3*c^5*d^3 + 256*a^3*b^4*c^3*e^3 - 2048*a^4*b^2*c^4*e^3 - 768*a^2*b^4*c^4*d^2*e + 6144*a^3*b^2*c^5*d^2*e)*1i)*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*1i + 2*a*c^5*d^7 + 2*a^4*c^2*d*e^6 + 6*a^2*c^4*d^5*e^2 + 6*a^3*c^3*d^3*e^4 - 2*a^4*b*c*e^7 - 8*a*b*c^4*d^6*e + 18*a^2*b^2*c^2*d^3*e^4 + 2*a*b^4*c*d^3*e^4 + 6*a^3*b^2*c*d*e^6 + 12*a*b^2*c^3*d^5*e^2 - 8*a*b^3*c^2*d^4*e^3 - 18*a^2*b*c^3*d^4*e^3 - 6*a^2*b^3*c*d^2*e^5 - 12*a^3*b*c^2*d^2*e^5))*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4) - atan(-((x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) - (-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e) - 4096*a^5*c^5*e^3 - 256*a*b^5*c^4*d^3 - 4096*a^3*b*c^6*d^3 + 12288*a^4*c^6*d^2*e + 2048*a^2*b^3*c^5*d^3 - 256*a^3*b^4*c^3*e^3 + 2048*a^4*b^2*c^4*e^3 + 768*a^2*b^4*c^4*d^2*e - 6144*a^3*b^2*c^5*d^2*e))*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*1i + (x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) - (-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e) + 4096*a^5*c^5*e^3 + 256*a*b^5*c^4*d^3 + 4096*a^3*b*c^6*d^3 - 12288*a^4*c^6*d^2*e - 2048*a^2*b^3*c^5*d^3 + 256*a^3*b^4*c^3*e^3 - 2048*a^4*b^2*c^4*e^3 - 768*a^2*b^4*c^4*d^2*e + 6144*a^3*b^2*c^5*d^2*e))*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*1i)/((x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) - (-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e) - 4096*a^5*c^5*e^3 - 256*a*b^5*c^4*d^3 - 4096*a^3*b*c^6*d^3 + 12288*a^4*c^6*d^2*e + 2048*a^2*b^3*c^5*d^3 - 256*a^3*b^4*c^3*e^3 + 2048*a^4*b^2*c^4*e^3 + 768*a^2*b^4*c^4*d^2*e - 6144*a^3*b^2*c^5*d^2*e))*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4) - (x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) - (-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e) + 4096*a^5*c^5*e^3 + 256*a*b^5*c^4*d^3 + 4096*a^3*b*c^6*d^3 - 12288*a^4*c^6*d^2*e - 2048*a^2*b^3*c^5*d^3 + 256*a^3*b^4*c^3*e^3 - 2048*a^4*b^2*c^4*e^3 - 768*a^2*b^4*c^4*d^2*e + 6144*a^3*b^2*c^5*d^2*e))*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4) + 2*a*c^5*d^7 + 2*a^4*c^2*d*e^6 + 6*a^2*c^4*d^5*e^2 + 6*a^3*c^3*d^3*e^4 - 2*a^4*b*c*e^7 - 8*a*b*c^4*d^6*e + 18*a^2*b^2*c^2*d^3*e^4 + 2*a*b^4*c*d^3*e^4 + 6*a^3*b^2*c*d*e^6 + 12*a*b^2*c^3*d^5*e^2 - 8*a*b^3*c^2*d^4*e^3 - 18*a^2*b*c^3*d^4*e^3 - 6*a^2*b^3*c*d^2*e^5 - 12*a^3*b*c^2*d^2*e^5))*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*2i - atan(-((x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) - (-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e) - 4096*a^5*c^5*e^3 - 256*a*b^5*c^4*d^3 - 4096*a^3*b*c^6*d^3 + 12288*a^4*c^6*d^2*e + 2048*a^2*b^3*c^5*d^3 - 256*a^3*b^4*c^3*e^3 + 2048*a^4*b^2*c^4*e^3 + 768*a^2*b^4*c^4*d^2*e - 6144*a^3*b^2*c^5*d^2*e))*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*1i + (x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) - (-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e) + 4096*a^5*c^5*e^3 + 256*a*b^5*c^4*d^3 + 4096*a^3*b*c^6*d^3 - 12288*a^4*c^6*d^2*e - 2048*a^2*b^3*c^5*d^3 + 256*a^3*b^4*c^3*e^3 - 2048*a^4*b^2*c^4*e^3 - 768*a^2*b^4*c^4*d^2*e + 6144*a^3*b^2*c^5*d^2*e))*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*1i)/((x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) - (-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e) - 4096*a^5*c^5*e^3 - 256*a*b^5*c^4*d^3 - 4096*a^3*b*c^6*d^3 + 12288*a^4*c^6*d^2*e + 2048*a^2*b^3*c^5*d^3 - 256*a^3*b^4*c^3*e^3 + 2048*a^4*b^2*c^4*e^3 + 768*a^2*b^4*c^4*d^2*e - 6144*a^3*b^2*c^5*d^2*e))*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4) - (x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) - (-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e) + 4096*a^5*c^5*e^3 + 256*a*b^5*c^4*d^3 + 4096*a^3*b*c^6*d^3 - 12288*a^4*c^6*d^2*e - 2048*a^2*b^3*c^5*d^3 + 256*a^3*b^4*c^3*e^3 - 2048*a^4*b^2*c^4*e^3 - 768*a^2*b^4*c^4*d^2*e + 6144*a^3*b^2*c^5*d^2*e))*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4) + 2*a*c^5*d^7 + 2*a^4*c^2*d*e^6 + 6*a^2*c^4*d^5*e^2 + 6*a^3*c^3*d^3*e^4 - 2*a^4*b*c*e^7 - 8*a*b*c^4*d^6*e + 18*a^2*b^2*c^2*d^3*e^4 + 2*a*b^4*c*d^3*e^4 + 6*a^3*b^2*c*d*e^6 + 12*a*b^2*c^3*d^5*e^2 - 8*a*b^3*c^2*d^4*e^3 - 18*a^2*b*c^3*d^4*e^3 - 6*a^2*b^3*c*d^2*e^5 - 12*a^3*b*c^2*d^2*e^5))*(-(a*b^7*e^4 + b^5*c^3*d^4 + c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 - a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 + a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 - 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*2i + 2*atan(((x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) + (-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e)*1i - 4096*a^5*c^5*e^3 - 256*a*b^5*c^4*d^3 - 4096*a^3*b*c^6*d^3 + 12288*a^4*c^6*d^2*e + 2048*a^2*b^3*c^5*d^3 - 256*a^3*b^4*c^3*e^3 + 2048*a^4*b^2*c^4*e^3 + 768*a^2*b^4*c^4*d^2*e - 6144*a^3*b^2*c^5*d^2*e)*1i)*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4) + (x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) + (-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e)*1i + 4096*a^5*c^5*e^3 + 256*a*b^5*c^4*d^3 + 4096*a^3*b*c^6*d^3 - 12288*a^4*c^6*d^2*e - 2048*a^2*b^3*c^5*d^3 + 256*a^3*b^4*c^3*e^3 - 2048*a^4*b^2*c^4*e^3 - 768*a^2*b^4*c^4*d^2*e + 6144*a^3*b^2*c^5*d^2*e)*1i)*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4))/((x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) + (-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e)*1i - 4096*a^5*c^5*e^3 - 256*a*b^5*c^4*d^3 - 4096*a^3*b*c^6*d^3 + 12288*a^4*c^6*d^2*e + 2048*a^2*b^3*c^5*d^3 - 256*a^3*b^4*c^3*e^3 + 2048*a^4*b^2*c^4*e^3 + 768*a^2*b^4*c^4*d^2*e - 6144*a^3*b^2*c^5*d^2*e)*1i)*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*1i - (x*(4*a^3*b^3*c*e^6 - 12*a^4*b*c^2*e^6 + 16*a^2*c^5*d^5*e + 16*a^4*c^3*d*e^5 + 32*a^3*c^4*d^3*e^3 + 4*a*b*c^5*d^6 + 16*a^2*b^2*c^3*d^3*e^3 + 12*a^2*b^3*c^2*d^2*e^4 - 16*a*b^2*c^4*d^5*e + 4*a*b^5*c*d^2*e^4 - 8*a^2*b^4*c*d*e^5 + 24*a*b^3*c^3*d^4*e^2 - 16*a*b^4*c^2*d^3*e^3 - 36*a^2*b*c^4*d^4*e^2 - 52*a^3*b*c^3*d^2*e^4 + 16*a^3*b^2*c^2*d*e^5) + (-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(3/4)*(x*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*(32768*a^4*c^7*d^2 - 32768*a^5*c^6*e^2 - 1024*a*b^6*c^4*d^2 + 10240*a^2*b^4*c^5*d^2 - 32768*a^3*b^2*c^6*d^2 - 2048*a^3*b^4*c^4*e^2 + 16384*a^4*b^2*c^5*e^2 + 32768*a^4*b*c^6*d*e + 2048*a^2*b^5*c^4*d*e - 16384*a^3*b^3*c^5*d*e)*1i + 4096*a^5*c^5*e^3 + 256*a*b^5*c^4*d^3 + 4096*a^3*b*c^6*d^3 - 12288*a^4*c^6*d^2*e - 2048*a^2*b^3*c^5*d^3 + 256*a^3*b^4*c^3*e^3 - 2048*a^4*b^2*c^4*e^3 - 768*a^2*b^4*c^4*d^2*e + 6144*a^3*b^2*c^5*d^2*e)*1i)*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)*1i + 2*a*c^5*d^7 + 2*a^4*c^2*d*e^6 + 6*a^2*c^4*d^5*e^2 + 6*a^3*c^3*d^3*e^4 - 2*a^4*b*c*e^7 - 8*a*b*c^4*d^6*e + 18*a^2*b^2*c^2*d^3*e^4 + 2*a*b^4*c*d^3*e^4 + 6*a^3*b^2*c*d*e^6 + 12*a*b^2*c^3*d^5*e^2 - 8*a*b^3*c^2*d^4*e^3 - 18*a^2*b*c^3*d^4*e^3 - 6*a^2*b^3*c*d^2*e^5 - 12*a^3*b*c^2*d^2*e^5))*(-(a*b^7*e^4 + b^5*c^3*d^4 - c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a*b^3*c^4*d^4 + 16*a^2*b*c^5*d^4 + a*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a^2*b^5*c*e^4 - 48*a^4*b*c^3*e^4 - a^2*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 128*a^3*c^5*d^3*e + 128*a^4*c^4*d*e^3 + 40*a^3*b^3*c^2*e^4 - 4*a*b^6*c*d*e^3 - 48*a^2*b^3*c^3*d^2*e^2 - 8*a*b^4*c^3*d^3*e + 6*a*b^5*c^2*d^2*e^2 + 64*a^2*b^2*c^4*d^3*e + 40*a^2*b^4*c^2*d*e^3 + 96*a^3*b*c^4*d^2*e^2 - 128*a^3*b^2*c^3*d*e^3 + 6*a*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^5*c^7 + a*b^8*c^3 - 16*a^2*b^6*c^4 + 96*a^3*b^4*c^5 - 256*a^4*b^2*c^6)))^(1/4)","B"
46,1,4501,184,7.052859,"\text{Not used}","int((x*(d + e*x^4))/(a + b*x^4 + c*x^8),x)","\mathrm{atan}\left(\frac{b^4\,c\,d^3\,x^2\,1{}\mathrm{i}+a^2\,b^3\,e^3\,x^2\,1{}\mathrm{i}+a^2\,c^3\,d^3\,x^2\,8{}\mathrm{i}-a^2\,e^3\,x^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}-a^3\,b\,c\,e^3\,x^2\,4{}\mathrm{i}-a\,b^4\,d\,e^2\,x^2\,1{}\mathrm{i}-b\,c\,d^3\,x^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}-a\,b^2\,c^2\,d^3\,x^2\,6{}\mathrm{i}-a^3\,c^2\,d\,e^2\,x^2\,8{}\mathrm{i}+a\,b\,d\,e^2\,x^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}+a\,c\,d^2\,e\,x^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}+a^2\,b\,c^2\,d^2\,e\,x^2\,4{}\mathrm{i}+a^2\,b^2\,c\,d\,e^2\,x^2\,6{}\mathrm{i}-a\,b^3\,c\,d^2\,e\,x^2\,1{}\mathrm{i}}{8\,a^2\,b^4\,e^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}-1024\,a^3\,b^3\,c^2\,{\left(-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}\right)}^{3/2}-64\,a^3\,c^3\,d^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}+64\,a^4\,c^2\,e^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}+128\,a^2\,b^5\,c\,{\left(-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}\right)}^{3/2}+2048\,a^4\,b\,c^3\,{\left(-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}\right)}^{3/2}-48\,a^3\,b^2\,c\,e^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}+16\,a^2\,b^2\,c^2\,d^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}-16\,a^2\,b^3\,c\,d\,e\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}+64\,a^3\,b\,c^2\,d\,e\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}}\right)\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2+a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{b^4\,c\,d^3\,x^2\,1{}\mathrm{i}+a^2\,b^3\,e^3\,x^2\,1{}\mathrm{i}+a^2\,c^3\,d^3\,x^2\,8{}\mathrm{i}+a^2\,e^3\,x^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}-a^3\,b\,c\,e^3\,x^2\,4{}\mathrm{i}-a\,b^4\,d\,e^2\,x^2\,1{}\mathrm{i}+b\,c\,d^3\,x^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}-a\,b^2\,c^2\,d^3\,x^2\,6{}\mathrm{i}-a^3\,c^2\,d\,e^2\,x^2\,8{}\mathrm{i}-a\,b\,d\,e^2\,x^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}-a\,c\,d^2\,e\,x^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}\,1{}\mathrm{i}+a^2\,b\,c^2\,d^2\,e\,x^2\,4{}\mathrm{i}+a^2\,b^2\,c\,d\,e^2\,x^2\,6{}\mathrm{i}-a\,b^3\,c\,d^2\,e\,x^2\,1{}\mathrm{i}}{8\,a^2\,b^4\,e^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}-1024\,a^3\,b^3\,c^2\,{\left(-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}\right)}^{3/2}-64\,a^3\,c^3\,d^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}+64\,a^4\,c^2\,e^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}+128\,a^2\,b^5\,c\,{\left(-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}\right)}^{3/2}+2048\,a^4\,b\,c^3\,{\left(-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}\right)}^{3/2}-48\,a^3\,b^2\,c\,e^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}+16\,a^2\,b^2\,c^2\,d^2\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}-16\,a^2\,b^3\,c\,d\,e\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}+64\,a^3\,b\,c^2\,d\,e\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}}\right)\,\sqrt{-\frac{a\,b^3\,e^2+b^3\,c\,d^2-a\,e^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}+c\,d^2\,\sqrt{-64\,a^3\,c^3+48\,a^2\,b^2\,c^2-12\,a\,b^4\,c+b^6}-4\,a\,b\,c^2\,d^2-4\,a^2\,b\,c\,e^2+16\,a^2\,c^2\,d\,e-4\,a\,b^2\,c\,d\,e}{512\,a^3\,c^3-256\,a^2\,b^2\,c^2+32\,a\,b^4\,c}}\,2{}\mathrm{i}","Not used",1,"atan((b^4*c*d^3*x^2*1i + a^2*b^3*e^3*x^2*1i + a^2*c^3*d^3*x^2*8i - a^2*e^3*x^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i - a^3*b*c*e^3*x^2*4i - a*b^4*d*e^2*x^2*1i - b*c*d^3*x^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i - a*b^2*c^2*d^3*x^2*6i - a^3*c^2*d*e^2*x^2*8i + a*b*d*e^2*x^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i + a*c*d^2*e*x^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i + a^2*b*c^2*d^2*e*x^2*4i + a^2*b^2*c*d*e^2*x^2*6i - a*b^3*c*d^2*e*x^2*1i)/(8*a^2*b^4*e^2*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) - 1024*a^3*b^3*c^2*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(3/2) - 64*a^3*c^3*d^2*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) + 64*a^4*c^2*e^2*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) + 128*a^2*b^5*c*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(3/2) + 2048*a^4*b*c^3*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(3/2) - 48*a^3*b^2*c*e^2*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) + 16*a^2*b^2*c^2*d^2*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) - 16*a^2*b^3*c*d*e*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) + 64*a^3*b*c^2*d*e*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2)))*(-(a*b^3*e^2 + b^3*c*d^2 + a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2)*2i + atan((b^4*c*d^3*x^2*1i + a^2*b^3*e^3*x^2*1i + a^2*c^3*d^3*x^2*8i + a^2*e^3*x^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i - a^3*b*c*e^3*x^2*4i - a*b^4*d*e^2*x^2*1i + b*c*d^3*x^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i - a*b^2*c^2*d^3*x^2*6i - a^3*c^2*d*e^2*x^2*8i - a*b*d*e^2*x^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i - a*c*d^2*e*x^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2)*1i + a^2*b*c^2*d^2*e*x^2*4i + a^2*b^2*c*d*e^2*x^2*6i - a*b^3*c*d^2*e*x^2*1i)/(8*a^2*b^4*e^2*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) - 1024*a^3*b^3*c^2*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(3/2) - 64*a^3*c^3*d^2*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) + 64*a^4*c^2*e^2*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) + 128*a^2*b^5*c*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(3/2) + 2048*a^4*b*c^3*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(3/2) - 48*a^3*b^2*c*e^2*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) + 16*a^2*b^2*c^2*d^2*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) - 16*a^2*b^3*c*d*e*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2) + 64*a^3*b*c^2*d*e*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2)))*(-(a*b^3*e^2 + b^3*c*d^2 - a*e^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) + c*d^2*(b^6 - 64*a^3*c^3 + 48*a^2*b^2*c^2 - 12*a*b^4*c)^(1/2) - 4*a*b*c^2*d^2 - 4*a^2*b*c*e^2 + 16*a^2*c^2*d*e - 4*a*b^2*c*d*e)/(512*a^3*c^3 - 256*a^2*b^2*c^2 + 32*a*b^4*c))^(1/2)*2i","B"
47,1,36707,375,8.745857,"\text{Not used}","int((d + e*x^4)/(a + b*x^4 + c*x^8),x)","-\mathrm{atan}\left(\frac{\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)+x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}+64\,a\,c^7\,d^5-16\,b^2\,c^6\,d^5+64\,a^3\,b\,c^4\,e^5-192\,a^3\,c^5\,d\,e^4+16\,b^3\,c^5\,d^4\,e-16\,a^2\,b^3\,c^3\,e^5-128\,a^2\,c^6\,d^3\,e^2-64\,a\,b\,c^6\,d^4\,e+16\,a\,b^4\,c^3\,d\,e^4+32\,a\,b^2\,c^5\,d^3\,e^2-64\,a\,b^3\,c^4\,d^2\,e^3+256\,a^2\,b\,c^5\,d^2\,e^3-16\,a^2\,b^2\,c^4\,d\,e^4\right)+x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)-x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}+64\,a\,c^7\,d^5-16\,b^2\,c^6\,d^5+64\,a^3\,b\,c^4\,e^5-192\,a^3\,c^5\,d\,e^4+16\,b^3\,c^5\,d^4\,e-16\,a^2\,b^3\,c^3\,e^5-128\,a^2\,c^6\,d^3\,e^2-64\,a\,b\,c^6\,d^4\,e+16\,a\,b^4\,c^3\,d\,e^4+32\,a\,b^2\,c^5\,d^3\,e^2-64\,a\,b^3\,c^4\,d^2\,e^3+256\,a^2\,b\,c^5\,d^2\,e^3-16\,a^2\,b^2\,c^4\,d\,e^4\right)-x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)+x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}+64\,a\,c^7\,d^5-16\,b^2\,c^6\,d^5+64\,a^3\,b\,c^4\,e^5-192\,a^3\,c^5\,d\,e^4+16\,b^3\,c^5\,d^4\,e-16\,a^2\,b^3\,c^3\,e^5-128\,a^2\,c^6\,d^3\,e^2-64\,a\,b\,c^6\,d^4\,e+16\,a\,b^4\,c^3\,d\,e^4+32\,a\,b^2\,c^5\,d^3\,e^2-64\,a\,b^3\,c^4\,d^2\,e^3+256\,a^2\,b\,c^5\,d^2\,e^3-16\,a^2\,b^2\,c^4\,d\,e^4\right)+x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}+\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)-x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}+64\,a\,c^7\,d^5-16\,b^2\,c^6\,d^5+64\,a^3\,b\,c^4\,e^5-192\,a^3\,c^5\,d\,e^4+16\,b^3\,c^5\,d^4\,e-16\,a^2\,b^3\,c^3\,e^5-128\,a^2\,c^6\,d^3\,e^2-64\,a\,b\,c^6\,d^4\,e+16\,a\,b^4\,c^3\,d\,e^4+32\,a\,b^2\,c^5\,d^3\,e^2-64\,a\,b^3\,c^4\,d^2\,e^3+256\,a^2\,b\,c^5\,d^2\,e^3-16\,a^2\,b^2\,c^4\,d\,e^4\right)-x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)+x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}+64\,a\,c^7\,d^5-16\,b^2\,c^6\,d^5+64\,a^3\,b\,c^4\,e^5-192\,a^3\,c^5\,d\,e^4+16\,b^3\,c^5\,d^4\,e-16\,a^2\,b^3\,c^3\,e^5-128\,a^2\,c^6\,d^3\,e^2-64\,a\,b\,c^6\,d^4\,e+16\,a\,b^4\,c^3\,d\,e^4+32\,a\,b^2\,c^5\,d^3\,e^2-64\,a\,b^3\,c^4\,d^2\,e^3+256\,a^2\,b\,c^5\,d^2\,e^3-16\,a^2\,b^2\,c^4\,d\,e^4\right)+x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)-x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}+64\,a\,c^7\,d^5-16\,b^2\,c^6\,d^5+64\,a^3\,b\,c^4\,e^5-192\,a^3\,c^5\,d\,e^4+16\,b^3\,c^5\,d^4\,e-16\,a^2\,b^3\,c^3\,e^5-128\,a^2\,c^6\,d^3\,e^2-64\,a\,b\,c^6\,d^4\,e+16\,a\,b^4\,c^3\,d\,e^4+32\,a\,b^2\,c^5\,d^3\,e^2-64\,a\,b^3\,c^4\,d^2\,e^3+256\,a^2\,b\,c^5\,d^2\,e^3-16\,a^2\,b^2\,c^4\,d\,e^4\right)-x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)+x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}+64\,a\,c^7\,d^5-16\,b^2\,c^6\,d^5+64\,a^3\,b\,c^4\,e^5-192\,a^3\,c^5\,d\,e^4+16\,b^3\,c^5\,d^4\,e-16\,a^2\,b^3\,c^3\,e^5-128\,a^2\,c^6\,d^3\,e^2-64\,a\,b\,c^6\,d^4\,e+16\,a\,b^4\,c^3\,d\,e^4+32\,a\,b^2\,c^5\,d^3\,e^2-64\,a\,b^3\,c^4\,d^2\,e^3+256\,a^2\,b\,c^5\,d^2\,e^3-16\,a^2\,b^2\,c^4\,d\,e^4\right)+x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}+\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)-x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}+64\,a\,c^7\,d^5-16\,b^2\,c^6\,d^5+64\,a^3\,b\,c^4\,e^5-192\,a^3\,c^5\,d\,e^4+16\,b^3\,c^5\,d^4\,e-16\,a^2\,b^3\,c^3\,e^5-128\,a^2\,c^6\,d^3\,e^2-64\,a\,b\,c^6\,d^4\,e+16\,a\,b^4\,c^3\,d\,e^4+32\,a\,b^2\,c^5\,d^3\,e^2-64\,a\,b^3\,c^4\,d^2\,e^3+256\,a^2\,b\,c^5\,d^2\,e^3-16\,a^2\,b^2\,c^4\,d\,e^4\right)-x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(-x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)+{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(16\,b^2\,c^6\,d^5-64\,a\,c^7\,d^5-64\,a^3\,b\,c^4\,e^5+192\,a^3\,c^5\,d\,e^4-16\,b^3\,c^5\,d^4\,e+16\,a^2\,b^3\,c^3\,e^5+128\,a^2\,c^6\,d^3\,e^2+64\,a\,b\,c^6\,d^4\,e-16\,a\,b^4\,c^3\,d\,e^4-32\,a\,b^2\,c^5\,d^3\,e^2+64\,a\,b^3\,c^4\,d^2\,e^3-256\,a^2\,b\,c^5\,d^2\,e^3+16\,a^2\,b^2\,c^4\,d\,e^4+\left(x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)+{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4-b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3-6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}-\left(x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)+{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4+a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4+a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5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-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}}{\left(-x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)+{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(16\,b^2\,c^6\,d^5-64\,a\,c^7\,d^5-64\,a^3\,b\,c^4\,e^5+192\,a^3\,c^5\,d\,e^4-16\,b^3\,c^5\,d^4\,e+16\,a^2\,b^3\,c^3\,e^5+128\,a^2\,c^6\,d^3\,e^2+64\,a\,b\,c^6\,d^4\,e-16\,a\,b^4\,c^3\,d\,e^4-32\,a\,b^2\,c^5\,d^3\,e^2+64\,a\,b^3\,c^4\,d^2\,e^3-256\,a^2\,b\,c^5\,d^2\,e^3+16\,a^2\,b^2\,c^4\,d\,e^4+\left(x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)+{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(-8\,a^3\,c^4\,e^6+4\,a^2\,b^2\,c^3\,e^6+8\,a^2\,b\,c^4\,d\,e^5-8\,a^2\,c^5\,d^2\,e^4-8\,a\,b^3\,c^3\,d\,e^5+16\,a\,b^2\,c^4\,d^2\,e^4-16\,a\,b\,c^5\,d^3\,e^3+8\,a\,c^6\,d^4\,e^2+4\,b^4\,c^3\,d^2\,e^4-16\,b^3\,c^4\,d^3\,e^3+28\,b^2\,c^5\,d^4\,e^2-24\,b\,c^6\,d^5\,e+8\,c^7\,d^6\right)+{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(16\,b^2\,c^6\,d^5-64\,a\,c^7\,d^5-64\,a^3\,b\,c^4\,e^5+192\,a^3\,c^5\,d\,e^4-16\,b^3\,c^5\,d^4\,e+16\,a^2\,b^3\,c^3\,e^5+128\,a^2\,c^6\,d^3\,e^2+64\,a\,b\,c^6\,d^4\,e-16\,a\,b^4\,c^3\,d\,e^4-32\,a\,b^2\,c^5\,d^3\,e^2+64\,a\,b^3\,c^4\,d^2\,e^3-256\,a^2\,b\,c^5\,d^2\,e^3+16\,a^2\,b^2\,c^4\,d\,e^4+\left(-x\,\left(16384\,a^4\,b\,c^6\,e^2+65536\,a^4\,c^7\,d\,e-8192\,a^3\,b^3\,c^5\,e^2-65536\,a^3\,b^2\,c^6\,d\,e-49152\,a^3\,b\,c^7\,d^2+1024\,a^2\,b^5\,c^4\,e^2+20480\,a^2\,b^4\,c^5\,d\,e+40960\,a^2\,b^3\,c^6\,d^2-2048\,a\,b^6\,c^4\,d\,e-11264\,a\,b^5\,c^5\,d^2+1024\,b^7\,c^4\,d^2\right)+{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,\left(262144\,e\,a^5\,c^7-196608\,e\,a^4\,b^2\,c^6-262144\,d\,a^4\,b\,c^7+49152\,e\,a^3\,b^4\,c^5+196608\,d\,a^3\,b^3\,c^6-4096\,e\,a^2\,b^6\,c^4-49152\,d\,a^2\,b^5\,c^5+4096\,d\,a\,b^7\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^7\,c\,d^4+a^3\,b^5\,e^4-a^3\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-11\,a\,b^5\,c^2\,d^4-48\,a^3\,b\,c^4\,d^4-a\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b^3\,c\,e^4+16\,a^5\,b\,c^2\,e^4+b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+128\,a^4\,c^4\,d^3\,e-128\,a^5\,c^3\,d\,e^3+40\,a^2\,b^3\,c^3\,d^4-4\,a\,b^6\,c\,d^3\,e-48\,a^3\,b^3\,c^2\,d^2\,e^2-8\,a^3\,b^4\,c\,d\,e^3+40\,a^2\,b^4\,c^2\,d^3\,e+6\,a^2\,b^5\,c\,d^2\,e^2-128\,a^3\,b^2\,c^3\,d^3\,e+96\,a^4\,b\,c^3\,d^2\,e^2+64\,a^4\,b^2\,c^2\,d\,e^3+6\,a^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^7\,c^5-256\,a^6\,b^2\,c^4+96\,a^5\,b^4\,c^3-16\,a^4\,b^6\,c^2+a^3\,b^8\,c\right)}\right)}^{1/4}","Not used",1,"- atan((((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d) + x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4) + 64*a*c^7*d^5 - 16*b^2*c^6*d^5 + 64*a^3*b*c^4*e^5 - 192*a^3*c^5*d*e^4 + 16*b^3*c^5*d^4*e - 16*a^2*b^3*c^3*e^5 - 128*a^2*c^6*d^3*e^2 - 64*a*b*c^6*d^4*e + 16*a*b^4*c^3*d*e^4 + 32*a*b^2*c^5*d^3*e^2 - 64*a*b^3*c^4*d^2*e^3 + 256*a^2*b*c^5*d^2*e^3 - 16*a^2*b^2*c^4*d*e^4) + x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*1i - ((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d) - x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4) + 64*a*c^7*d^5 - 16*b^2*c^6*d^5 + 64*a^3*b*c^4*e^5 - 192*a^3*c^5*d*e^4 + 16*b^3*c^5*d^4*e - 16*a^2*b^3*c^3*e^5 - 128*a^2*c^6*d^3*e^2 - 64*a*b*c^6*d^4*e + 16*a*b^4*c^3*d*e^4 + 32*a*b^2*c^5*d^3*e^2 - 64*a*b^3*c^4*d^2*e^3 + 256*a^2*b*c^5*d^2*e^3 - 16*a^2*b^2*c^4*d*e^4) - x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*1i)/(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d) + x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4) + 64*a*c^7*d^5 - 16*b^2*c^6*d^5 + 64*a^3*b*c^4*e^5 - 192*a^3*c^5*d*e^4 + 16*b^3*c^5*d^4*e - 16*a^2*b^3*c^3*e^5 - 128*a^2*c^6*d^3*e^2 - 64*a*b*c^6*d^4*e + 16*a*b^4*c^3*d*e^4 + 32*a*b^2*c^5*d^3*e^2 - 64*a*b^3*c^4*d^2*e^3 + 256*a^2*b*c^5*d^2*e^3 - 16*a^2*b^2*c^4*d*e^4) + x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4) + ((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d) - x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4) + 64*a*c^7*d^5 - 16*b^2*c^6*d^5 + 64*a^3*b*c^4*e^5 - 192*a^3*c^5*d*e^4 + 16*b^3*c^5*d^4*e - 16*a^2*b^3*c^3*e^5 - 128*a^2*c^6*d^3*e^2 - 64*a*b*c^6*d^4*e + 16*a*b^4*c^3*d*e^4 + 32*a*b^2*c^5*d^3*e^2 - 64*a*b^3*c^4*d^2*e^3 + 256*a^2*b*c^5*d^2*e^3 - 16*a^2*b^2*c^4*d*e^4) - x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*2i - atan((((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d) + x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4) + 64*a*c^7*d^5 - 16*b^2*c^6*d^5 + 64*a^3*b*c^4*e^5 - 192*a^3*c^5*d*e^4 + 16*b^3*c^5*d^4*e - 16*a^2*b^3*c^3*e^5 - 128*a^2*c^6*d^3*e^2 - 64*a*b*c^6*d^4*e + 16*a*b^4*c^3*d*e^4 + 32*a*b^2*c^5*d^3*e^2 - 64*a*b^3*c^4*d^2*e^3 + 256*a^2*b*c^5*d^2*e^3 - 16*a^2*b^2*c^4*d*e^4) + x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*1i - ((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d) - x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4) + 64*a*c^7*d^5 - 16*b^2*c^6*d^5 + 64*a^3*b*c^4*e^5 - 192*a^3*c^5*d*e^4 + 16*b^3*c^5*d^4*e - 16*a^2*b^3*c^3*e^5 - 128*a^2*c^6*d^3*e^2 - 64*a*b*c^6*d^4*e + 16*a*b^4*c^3*d*e^4 + 32*a*b^2*c^5*d^3*e^2 - 64*a*b^3*c^4*d^2*e^3 + 256*a^2*b*c^5*d^2*e^3 - 16*a^2*b^2*c^4*d*e^4) - x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*1i)/(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d) + x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4) + 64*a*c^7*d^5 - 16*b^2*c^6*d^5 + 64*a^3*b*c^4*e^5 - 192*a^3*c^5*d*e^4 + 16*b^3*c^5*d^4*e - 16*a^2*b^3*c^3*e^5 - 128*a^2*c^6*d^3*e^2 - 64*a*b*c^6*d^4*e + 16*a*b^4*c^3*d*e^4 + 32*a*b^2*c^5*d^3*e^2 - 64*a*b^3*c^4*d^2*e^3 + 256*a^2*b*c^5*d^2*e^3 - 16*a^2*b^2*c^4*d*e^4) + x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4) + ((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d) - x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4) + 64*a*c^7*d^5 - 16*b^2*c^6*d^5 + 64*a^3*b*c^4*e^5 - 192*a^3*c^5*d*e^4 + 16*b^3*c^5*d^4*e - 16*a^2*b^3*c^3*e^5 - 128*a^2*c^6*d^3*e^2 - 64*a*b*c^6*d^4*e + 16*a*b^4*c^3*d*e^4 + 32*a*b^2*c^5*d^3*e^2 - 64*a*b^3*c^4*d^2*e^3 + 256*a^2*b*c^5*d^2*e^3 - 16*a^2*b^2*c^4*d*e^4) - x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*2i - 2*atan((((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d)*1i + x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4)*1i - 64*a*c^7*d^5 + 16*b^2*c^6*d^5 - 64*a^3*b*c^4*e^5 + 192*a^3*c^5*d*e^4 - 16*b^3*c^5*d^4*e + 16*a^2*b^3*c^3*e^5 + 128*a^2*c^6*d^3*e^2 + 64*a*b*c^6*d^4*e - 16*a*b^4*c^3*d*e^4 - 32*a*b^2*c^5*d^3*e^2 + 64*a*b^3*c^4*d^2*e^3 - 256*a^2*b*c^5*d^2*e^3 + 16*a^2*b^2*c^4*d*e^4)*1i - x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4) - ((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d)*1i - x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4)*1i - 64*a*c^7*d^5 + 16*b^2*c^6*d^5 - 64*a^3*b*c^4*e^5 + 192*a^3*c^5*d*e^4 - 16*b^3*c^5*d^4*e + 16*a^2*b^3*c^3*e^5 + 128*a^2*c^6*d^3*e^2 + 64*a*b*c^6*d^4*e - 16*a*b^4*c^3*d*e^4 - 32*a*b^2*c^5*d^3*e^2 + 64*a*b^3*c^4*d^2*e^3 - 256*a^2*b*c^5*d^2*e^3 + 16*a^2*b^2*c^4*d*e^4)*1i + x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4))/(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d)*1i + x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4)*1i - 64*a*c^7*d^5 + 16*b^2*c^6*d^5 - 64*a^3*b*c^4*e^5 + 192*a^3*c^5*d*e^4 - 16*b^3*c^5*d^4*e + 16*a^2*b^3*c^3*e^5 + 128*a^2*c^6*d^3*e^2 + 64*a*b*c^6*d^4*e - 16*a*b^4*c^3*d*e^4 - 32*a*b^2*c^5*d^3*e^2 + 64*a*b^3*c^4*d^2*e^3 - 256*a^2*b*c^5*d^2*e^3 + 16*a^2*b^2*c^4*d*e^4)*1i - x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*1i + ((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d)*1i - x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4)*1i - 64*a*c^7*d^5 + 16*b^2*c^6*d^5 - 64*a^3*b*c^4*e^5 + 192*a^3*c^5*d*e^4 - 16*b^3*c^5*d^4*e + 16*a^2*b^3*c^3*e^5 + 128*a^2*c^6*d^3*e^2 + 64*a*b*c^6*d^4*e - 16*a*b^4*c^3*d*e^4 - 32*a*b^2*c^5*d^3*e^2 + 64*a*b^3*c^4*d^2*e^3 - 256*a^2*b*c^5*d^2*e^3 + 16*a^2*b^2*c^4*d*e^4)*1i + x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*1i))*(-(b^7*c*d^4 + a^3*b^5*e^4 + a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 + a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 - b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 - 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4) - 2*atan((((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d)*1i + x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4)*1i - 64*a*c^7*d^5 + 16*b^2*c^6*d^5 - 64*a^3*b*c^4*e^5 + 192*a^3*c^5*d*e^4 - 16*b^3*c^5*d^4*e + 16*a^2*b^3*c^3*e^5 + 128*a^2*c^6*d^3*e^2 + 64*a*b*c^6*d^4*e - 16*a*b^4*c^3*d*e^4 - 32*a*b^2*c^5*d^3*e^2 + 64*a*b^3*c^4*d^2*e^3 - 256*a^2*b*c^5*d^2*e^3 + 16*a^2*b^2*c^4*d*e^4)*1i - x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4) - ((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d)*1i - x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4)*1i - 64*a*c^7*d^5 + 16*b^2*c^6*d^5 - 64*a^3*b*c^4*e^5 + 192*a^3*c^5*d*e^4 - 16*b^3*c^5*d^4*e + 16*a^2*b^3*c^3*e^5 + 128*a^2*c^6*d^3*e^2 + 64*a*b*c^6*d^4*e - 16*a*b^4*c^3*d*e^4 - 32*a*b^2*c^5*d^3*e^2 + 64*a*b^3*c^4*d^2*e^3 - 256*a^2*b*c^5*d^2*e^3 + 16*a^2*b^2*c^4*d*e^4)*1i + x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4))/(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d)*1i + x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4)*1i - 64*a*c^7*d^5 + 16*b^2*c^6*d^5 - 64*a^3*b*c^4*e^5 + 192*a^3*c^5*d*e^4 - 16*b^3*c^5*d^4*e + 16*a^2*b^3*c^3*e^5 + 128*a^2*c^6*d^3*e^2 + 64*a*b*c^6*d^4*e - 16*a*b^4*c^3*d*e^4 - 32*a*b^2*c^5*d^3*e^2 + 64*a*b^3*c^4*d^2*e^3 - 256*a^2*b*c^5*d^2*e^3 + 16*a^2*b^2*c^4*d*e^4)*1i - x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*1i + ((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(((-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*(262144*a^5*c^7*e - 49152*a^2*b^5*c^5*d + 196608*a^3*b^3*c^6*d - 4096*a^2*b^6*c^4*e + 49152*a^3*b^4*c^5*e - 196608*a^4*b^2*c^6*e + 4096*a*b^7*c^4*d - 262144*a^4*b*c^7*d)*1i - x*(1024*b^7*c^4*d^2 - 11264*a*b^5*c^5*d^2 - 49152*a^3*b*c^7*d^2 + 16384*a^4*b*c^6*e^2 + 40960*a^2*b^3*c^6*d^2 + 1024*a^2*b^5*c^4*e^2 - 8192*a^3*b^3*c^5*e^2 + 65536*a^4*c^7*d*e - 2048*a*b^6*c^4*d*e + 20480*a^2*b^4*c^5*d*e - 65536*a^3*b^2*c^6*d*e))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(3/4)*1i - 64*a*c^7*d^5 + 16*b^2*c^6*d^5 - 64*a^3*b*c^4*e^5 + 192*a^3*c^5*d*e^4 - 16*b^3*c^5*d^4*e + 16*a^2*b^3*c^3*e^5 + 128*a^2*c^6*d^3*e^2 + 64*a*b*c^6*d^4*e - 16*a*b^4*c^3*d*e^4 - 32*a*b^2*c^5*d^3*e^2 + 64*a*b^3*c^4*d^2*e^3 - 256*a^2*b*c^5*d^2*e^3 + 16*a^2*b^2*c^4*d*e^4)*1i + x*(8*c^7*d^6 - 8*a^3*c^4*e^6 + 8*a*c^6*d^4*e^2 + 4*a^2*b^2*c^3*e^6 - 8*a^2*c^5*d^2*e^4 + 28*b^2*c^5*d^4*e^2 - 16*b^3*c^4*d^3*e^3 + 4*b^4*c^3*d^2*e^4 - 24*b*c^6*d^5*e - 16*a*b*c^5*d^3*e^3 - 8*a*b^3*c^3*d*e^5 + 8*a^2*b*c^4*d*e^5 + 16*a*b^2*c^4*d^2*e^4))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)*1i))*(-(b^7*c*d^4 + a^3*b^5*e^4 - a^3*e^4*(-(4*a*c - b^2)^5)^(1/2) - 11*a*b^5*c^2*d^4 - 48*a^3*b*c^4*d^4 - a*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b^3*c*e^4 + 16*a^5*b*c^2*e^4 + b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 128*a^4*c^4*d^3*e - 128*a^5*c^3*d*e^3 + 40*a^2*b^3*c^3*d^4 - 4*a*b^6*c*d^3*e - 48*a^3*b^3*c^2*d^2*e^2 - 8*a^3*b^4*c*d*e^3 + 40*a^2*b^4*c^2*d^3*e + 6*a^2*b^5*c*d^2*e^2 - 128*a^3*b^2*c^3*d^3*e + 96*a^4*b*c^3*d^2*e^2 + 64*a^4*b^2*c^2*d*e^3 + 6*a^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(256*a^7*c^5 + a^3*b^8*c - 16*a^4*b^6*c^2 + 96*a^5*b^4*c^3 - 256*a^6*b^2*c^4)))^(1/4)","B"
48,1,8454,78,5.271364,"\text{Not used}","int((d + e*x^4)/(x*(a + b*x^4 + c*x^8)),x)","\frac{d\,\ln\left(x\right)}{a}-\frac{\ln\left(c\,x^8+b\,x^4+a\right)\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\mathrm{atan}\left(\frac{128\,a^5\,x^4\,\left(\frac{\left(c^4\,e^5-\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(11\,b\,c^4\,e^4+9\,c^5\,d\,e^3-\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+576\,b^3\,c^5\,d-1024\,b^4\,c^4\,e+3456\,a\,b^2\,c^5\,e\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+224\,b^3\,c^4\,e^2-864\,a\,b\,c^5\,e^2-432\,b^2\,c^5\,d\,e\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+72\,a\,c^5\,e^3+16\,b^2\,c^4\,e^3+108\,b\,c^5\,d\,e^2\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}-\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+576\,b^3\,c^5\,d-1024\,b^4\,c^4\,e+3456\,a\,b^2\,c^5\,e\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)\,\left(2\,a\,e-b\,d\right)}{16\,a\,\left(16\,a\,b^2-64\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(2\,a\,e-b\,d\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)\,{\left(2\,a\,e-b\,d\right)}^2}{128\,a^2\,\left(16\,a\,b^2-64\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+576\,b^3\,c^5\,d-1024\,b^4\,c^4\,e+3456\,a\,b^2\,c^5\,e\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)\,\left(2\,a\,e-b\,d\right)}{16\,a\,\left(16\,a\,b^2-64\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+576\,b^3\,c^5\,d-1024\,b^4\,c^4\,e+3456\,a\,b^2\,c^5\,e\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+224\,b^3\,c^4\,e^2-864\,a\,b\,c^5\,e^2-432\,b^2\,c^5\,d\,e\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\left(\frac{\left(\frac{\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+576\,b^3\,c^5\,d-1024\,b^4\,c^4\,e+3456\,a\,b^2\,c^5\,e\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)\,\left(2\,a\,e-b\,d\right)}{16\,a\,\left(16\,a\,b^2-64\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(2\,a\,e-b\,d\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)\,{\left(2\,a\,e-b\,d\right)}^2}{128\,a^2\,\left(16\,a\,b^2-64\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)\,\left(2\,a\,e-b\,d\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)\,{\left(2\,a\,e-b\,d\right)}^3}{1024\,a^3\,\left(16\,a\,b^2-64\,a^2\,c\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)\,\left(2\,a\,e-b\,d\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}-\frac{\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+576\,b^3\,c^5\,d-1024\,b^4\,c^4\,e+3456\,a\,b^2\,c^5\,e\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)\,\left(2\,a\,e-b\,d\right)}{16\,a\,\left(16\,a\,b^2-64\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(1280\,b^5\,c^4-4608\,a\,b^3\,c^5\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+576\,b^3\,c^5\,d-1024\,b^4\,c^4\,e+3456\,a\,b^2\,c^5\,e\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+224\,b^3\,c^4\,e^2-864\,a\,b\,c^5\,e^2-432\,b^2\,c^5\,d\,e\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\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\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+96\,a\,b^2\,c^4\,e^2-256\,b^3\,c^4\,d\,e\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+96\,b^2\,c^4\,d\,e^2-16\,a\,b\,c^4\,e^3\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}\right)\,\left(2\,a\,e-b\,d\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{16\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(2\,a\,e-b\,d\right)}{\left(16\,a\,b^2-64\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{2\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,{\left(2\,a\,e-b\,d\right)}^2}{a\,\left(16\,a\,b^2-64\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,{\left(2\,a\,e-b\,d\right)}^3}{4\,a^2\,\left(16\,a\,b^2-64\,a^2\,c\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,{\left(2\,a\,e-b\,d\right)}^4}{32\,a^3\,\left(16\,a\,b^2-64\,a^2\,c\right)\,{\left(4\,a\,c-b^2\right)}^2}\right)}{c^4\,\left(a^2\,e^2-a\,b\,d\,e+81\,c\,a\,d^2-20\,b^2\,d^2\right)\,\left(16\,a^4\,c^4\,e^4-32\,a^3\,b\,c^4\,d\,e^3+24\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^3\,c^4\,d^3\,e+b^4\,c^4\,d^4\right)}+\frac{{\left(4\,a\,c-b^2\right)}^2\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{16\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(2\,a\,e-b\,d\right)}{\left(16\,a\,b^2-64\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+96\,a\,b^2\,c^4\,e^2-256\,b^3\,c^4\,d\,e\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+96\,a\,b^2\,c^4\,e^2-256\,b^3\,c^4\,d\,e\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+96\,b^2\,c^4\,d\,e^2-16\,a\,b\,c^4\,e^3\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}-\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{16\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(2\,a\,e-b\,d\right)}{\left(16\,a\,b^2-64\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{2\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,{\left(2\,a\,e-b\,d\right)}^2}{a\,\left(16\,a\,b^2-64\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,{\left(2\,a\,e-b\,d\right)}^3}{4\,a^2\,\left(16\,a\,b^2-64\,a^2\,c\right)\,{\left(4\,a\,c-b^2\right)}^{3/2}}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}-\frac{\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{16\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(2\,a\,e-b\,d\right)}{\left(16\,a\,b^2-64\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{2\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,{\left(2\,a\,e-b\,d\right)}^2}{a\,\left(16\,a\,b^2-64\,a^2\,c\right)\,\left(4\,a\,c-b^2\right)}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(2\,a\,e-b\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{16\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(2\,a\,e-b\,d\right)}{\left(16\,a\,b^2-64\,a^2\,c\right)\,\sqrt{4\,a\,c-b^2}}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+\frac{\left(2\,a\,e-b\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+96\,a\,b^2\,c^4\,e^2-256\,b^3\,c^4\,d\,e\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}\right)\,\left(2\,a\,e-b\,d\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{\left(2\,a\,e-b\,d\right)\,\left(a\,c^4\,e^4+\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(\frac{\left(4\,b^2\,d-16\,a\,c\,d\right)\,\left(256\,b^4\,c^4\,d-256\,a\,b^3\,c^4\,e+\frac{128\,a\,b^4\,c^4\,\left(4\,b^2\,d-16\,a\,c\,d\right)}{16\,a\,b^2-64\,a^2\,c}\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+96\,a\,b^2\,c^4\,e^2-256\,b^3\,c^4\,d\,e\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}+96\,b^2\,c^4\,d\,e^2-16\,a\,b\,c^4\,e^3\right)}{2\,\left(16\,a\,b^2-64\,a^2\,c\right)}-16\,b\,c^4\,d\,e^3\right)}{8\,a\,\sqrt{4\,a\,c-b^2}}+\frac{b^4\,c^4\,{\left(2\,a\,e-b\,d\right)}^5}{128\,a^4\,{\left(4\,a\,c-b^2\right)}^{5/2}}\right)\,\left(40\,e\,a^3\,b\,c^2+144\,d\,a^3\,c^3-40\,e\,a^2\,b^3\,c-488\,d\,a^2\,b^2\,c^2+8\,e\,a\,b^5+272\,d\,a\,b^4\,c-40\,d\,b^6\right)}{2\,c^4\,\left(a^2\,e^2-a\,b\,d\,e+81\,c\,a\,d^2-20\,b^2\,d^2\right)\,\left(16\,a^4\,c^4\,e^4-32\,a^3\,b\,c^4\,d\,e^3+24\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^3\,c^4\,d^3\,e+b^4\,c^4\,d^4\right)}\right)\,\left(2\,a\,e-b\,d\right)}{4\,a\,\sqrt{4\,a\,c-b^2}}","Not used",1,"(d*log(x))/a - (log(a + b*x^4 + c*x^8)*(4*b^2*d - 16*a*c*d))/(2*(16*a*b^2 - 64*a^2*c)) + (atan((128*a^5*x^4*(((c^4*e^5 - ((4*b^2*d - 16*a*c*d)*(11*b*c^4*e^4 + 9*c^5*d*e^3 - ((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(2*(16*a*b^2 - 64*a^2*c)) + 224*b^3*c^4*e^2 - 864*a*b*c^5*e^2 - 432*b^2*c^5*d*e))/(2*(16*a*b^2 - 64*a^2*c)) + 72*a*c^5*e^3 + 16*b^2*c^4*e^3 + 108*b*c^5*d*e^2))/(2*(16*a*b^2 - 64*a^2*c))))/(2*(16*a*b^2 - 64*a^2*c)) - ((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d))/(16*a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d)^2)/(128*a^2*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d))/(16*a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2)))*(4*b^2*d - 16*a*c*d))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(2*(16*a*b^2 - 64*a^2*c)) + 224*b^3*c^4*e^2 - 864*a*b*c^5*e^2 - 432*b^2*c^5*d*e))/(8*a*(4*a*c - b^2)^(1/2))))/(8*a*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((((((((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d))/(16*a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d)^2)/(128*a^2*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d)^3)/(1024*a^3*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(3/2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) - ((((4*b^2*d - 16*a*c*d)*(((((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d))/(16*a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2)))*(4*b^2*d - 16*a*c*d))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(2*(16*a*b^2 - 64*a^2*c)) + 224*b^3*c^4*e^2 - 864*a*b*c^5*e^2 - 432*b^2*c^5*d*e))/(8*a*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(2*(16*a*b^2 - 64*a^2*c)) + 224*b^3*c^4*e^2 - 864*a*b*c^5*e^2 - 432*b^2*c^5*d*e))/(2*(16*a*b^2 - 64*a^2*c)) + 72*a*c^5*e^3 + 16*b^2*c^4*e^3 + 108*b*c^5*d*e^2))/(8*a*(4*a*c - b^2)^(1/2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d)^4)/(8192*a^4*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^2))*(5*b^5*d - a^3*c^2*e - a*b^4*e - 24*a*b^3*c*d + 23*a^2*b*c^2*d + 3*a^2*b^2*c*e))/(32*a^5*c^4*(a^2*e^2 - 20*b^2*d^2 + 81*a*c*d^2 - a*b*d*e)) - ((((4*b^2*d - 16*a*c*d)*(((((((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d))/(16*a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d)^2)/(128*a^2*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d)^3)/(1024*a^3*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(3/2))))/(2*(16*a*b^2 - 64*a^2*c)) - ((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d))/(16*a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2)))*(4*b^2*d - 16*a*c*d))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(2*(16*a*b^2 - 64*a^2*c)) + 224*b^3*c^4*e^2 - 864*a*b*c^5*e^2 - 432*b^2*c^5*d*e))/(8*a*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(2*(16*a*b^2 - 64*a^2*c)) + 224*b^3*c^4*e^2 - 864*a*b*c^5*e^2 - 432*b^2*c^5*d*e))/(2*(16*a*b^2 - 64*a^2*c)) + 72*a*c^5*e^3 + 16*b^2*c^4*e^3 + 108*b*c^5*d*e^2))/(8*a*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(11*b*c^4*e^4 + 9*c^5*d*e^3 - ((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(2*(16*a*b^2 - 64*a^2*c)) + 224*b^3*c^4*e^2 - 864*a*b*c^5*e^2 - 432*b^2*c^5*d*e))/(2*(16*a*b^2 - 64*a^2*c)) + 72*a*c^5*e^3 + 16*b^2*c^4*e^3 + 108*b*c^5*d*e^2))/(2*(16*a*b^2 - 64*a^2*c))))/(8*a*(4*a*c - b^2)^(1/2)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d))/(16*a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d)^2)/(128*a^2*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(8*a*(4*a*c - b^2)^(1/2)) + ((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d))/(16*a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2)))*(4*b^2*d - 16*a*c*d))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(1280*b^5*c^4 - 4608*a*b^3*c^5))/(2*(16*a*b^2 - 64*a^2*c)) + 576*b^3*c^5*d - 1024*b^4*c^4*e + 3456*a*b^2*c^5*e))/(2*(16*a*b^2 - 64*a^2*c)) + 224*b^3*c^4*e^2 - 864*a*b*c^5*e^2 - 432*b^2*c^5*d*e))/(8*a*(4*a*c - b^2)^(1/2))))/(8*a*(4*a*c - b^2)^(1/2))))/(8*a*(4*a*c - b^2)^(1/2)) - ((1280*b^5*c^4 - 4608*a*b^3*c^5)*(2*a*e - b*d)^5)/(32768*a^5*(4*a*c - b^2)^(5/2)))*(144*a^3*c^3*d - 40*b^6*d + 8*a*b^5*e - 488*a^2*b^2*c^2*d + 272*a*b^4*c*d - 40*a^2*b^3*c*e + 40*a^3*b*c^2*e))/(256*a^5*c^4*(4*a*c - b^2)^(1/2)*(a^2*e^2 - 20*b^2*d^2 + 81*a*c*d^2 - a*b*d*e)))*(4*a*c - b^2)^(5/2))/(16*a^4*c^4*e^4 + b^4*c^4*d^4 + 24*a^2*b^2*c^4*d^2*e^2 - 8*a*b^3*c^4*d^3*e - 32*a^3*b*c^4*d*e^3) + (4*(4*a*c - b^2)^(5/2)*(5*b^5*d - a^3*c^2*e - a*b^4*e - 24*a*b^3*c*d + 23*a^2*b*c^2*d + 3*a^2*b^2*c*e)*(c^4*d*e^4 + ((4*b^2*d - 16*a*c*d)*(a*c^4*e^4 + ((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(2*(16*a*b^2 - 64*a^2*c)) + 96*a*b^2*c^4*e^2 - 256*b^3*c^4*d*e))/(2*(16*a*b^2 - 64*a^2*c)) + 96*b^2*c^4*d*e^2 - 16*a*b*c^4*e^3))/(2*(16*a*b^2 - 64*a^2*c)) - 16*b*c^4*d*e^3))/(2*(16*a*b^2 - 64*a^2*c)) - ((((4*b^2*d - 16*a*c*d)*(((2*a*e - b*d)*(((2*a*e - b*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(8*a*(4*a*c - b^2)^(1/2)) + (16*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d))/((16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2))))/(8*a*(4*a*c - b^2)^(1/2)) + (2*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d)^2)/(a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((2*a*e - b*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(8*a*(4*a*c - b^2)^(1/2)) + (16*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d))/((16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(2*(16*a*b^2 - 64*a^2*c)) + 96*a*b^2*c^4*e^2 - 256*b^3*c^4*d*e))/(8*a*(4*a*c - b^2)^(1/2))))/(8*a*(4*a*c - b^2)^(1/2)))*(4*b^2*d - 16*a*c*d))/(2*(16*a*b^2 - 64*a^2*c)) - ((((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((2*a*e - b*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(8*a*(4*a*c - b^2)^(1/2)) + (16*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d))/((16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(2*(16*a*b^2 - 64*a^2*c)) + 96*a*b^2*c^4*e^2 - 256*b^3*c^4*d*e))/(8*a*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(2*(16*a*b^2 - 64*a^2*c)) + 96*a*b^2*c^4*e^2 - 256*b^3*c^4*d*e))/(2*(16*a*b^2 - 64*a^2*c)) + 96*b^2*c^4*d*e^2 - 16*a*b*c^4*e^3))/(8*a*(4*a*c - b^2)^(1/2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) + ((2*a*e - b*d)*(((2*a*e - b*d)*(((2*a*e - b*d)*(((2*a*e - b*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(8*a*(4*a*c - b^2)^(1/2)) + (16*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d))/((16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2))))/(8*a*(4*a*c - b^2)^(1/2)) + (2*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d)^2)/(a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2))))/(8*a*(4*a*c - b^2)^(1/2)) + (b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d)^3)/(4*a^2*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(3/2))))/(8*a*(4*a*c - b^2)^(1/2)) + (b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d)^4)/(32*a^3*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^2)))/(c^4*(a^2*e^2 - 20*b^2*d^2 + 81*a*c*d^2 - a*b*d*e)*(16*a^4*c^4*e^4 + b^4*c^4*d^4 + 24*a^2*b^2*c^4*d^2*e^2 - 8*a*b^3*c^4*d^3*e - 32*a^3*b*c^4*d*e^3)) + ((4*a*c - b^2)^2*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((2*a*e - b*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(8*a*(4*a*c - b^2)^(1/2)) + (16*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d))/((16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(2*(16*a*b^2 - 64*a^2*c)) + 96*a*b^2*c^4*e^2 - 256*b^3*c^4*d*e))/(8*a*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(2*(16*a*b^2 - 64*a^2*c)) + 96*a*b^2*c^4*e^2 - 256*b^3*c^4*d*e))/(2*(16*a*b^2 - 64*a^2*c)) + 96*b^2*c^4*d*e^2 - 16*a*b*c^4*e^3))/(8*a*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) - ((4*b^2*d - 16*a*c*d)*(((2*a*e - b*d)*(((2*a*e - b*d)*(((2*a*e - b*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(8*a*(4*a*c - b^2)^(1/2)) + (16*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d))/((16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2))))/(8*a*(4*a*c - b^2)^(1/2)) + (2*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d)^2)/(a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2))))/(8*a*(4*a*c - b^2)^(1/2)) + (b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d)^3)/(4*a^2*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(3/2))))/(2*(16*a*b^2 - 64*a^2*c)) - ((((4*b^2*d - 16*a*c*d)*(((2*a*e - b*d)*(((2*a*e - b*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(8*a*(4*a*c - b^2)^(1/2)) + (16*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d))/((16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2))))/(8*a*(4*a*c - b^2)^(1/2)) + (2*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d)^2)/(a*(16*a*b^2 - 64*a^2*c)*(4*a*c - b^2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(((2*a*e - b*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(8*a*(4*a*c - b^2)^(1/2)) + (16*b^4*c^4*(4*b^2*d - 16*a*c*d)*(2*a*e - b*d))/((16*a*b^2 - 64*a^2*c)*(4*a*c - b^2)^(1/2))))/(2*(16*a*b^2 - 64*a^2*c)) + ((2*a*e - b*d)*(((4*b^2*d - 16*a*c*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(2*(16*a*b^2 - 64*a^2*c)) + 96*a*b^2*c^4*e^2 - 256*b^3*c^4*d*e))/(8*a*(4*a*c - b^2)^(1/2))))/(8*a*(4*a*c - b^2)^(1/2)))*(2*a*e - b*d))/(8*a*(4*a*c - b^2)^(1/2)) + ((2*a*e - b*d)*(a*c^4*e^4 + ((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(((4*b^2*d - 16*a*c*d)*(256*b^4*c^4*d - 256*a*b^3*c^4*e + (128*a*b^4*c^4*(4*b^2*d - 16*a*c*d))/(16*a*b^2 - 64*a^2*c)))/(2*(16*a*b^2 - 64*a^2*c)) + 96*a*b^2*c^4*e^2 - 256*b^3*c^4*d*e))/(2*(16*a*b^2 - 64*a^2*c)) + 96*b^2*c^4*d*e^2 - 16*a*b*c^4*e^3))/(2*(16*a*b^2 - 64*a^2*c)) - 16*b*c^4*d*e^3))/(8*a*(4*a*c - b^2)^(1/2)) + (b^4*c^4*(2*a*e - b*d)^5)/(128*a^4*(4*a*c - b^2)^(5/2)))*(144*a^3*c^3*d - 40*b^6*d + 8*a*b^5*e - 488*a^2*b^2*c^2*d + 272*a*b^4*c*d - 40*a^2*b^3*c*e + 40*a^3*b*c^2*e))/(2*c^4*(a^2*e^2 - 20*b^2*d^2 + 81*a*c*d^2 - a*b*d*e)*(16*a^4*c^4*e^4 + b^4*c^4*d^4 + 24*a^2*b^2*c^4*d^2*e^2 - 8*a*b^3*c^4*d^3*e - 32*a^3*b*c^4*d*e^3)))*(2*a*e - b*d))/(4*a*(4*a*c - b^2)^(1/2))","B"
49,1,39028,392,9.458665,"\text{Not used}","int((d + e*x^4)/(x^2*(a + b*x^4 + c*x^8)),x)","\mathrm{atan}\left(\frac{\left({\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)-4096\,a^{15}\,c^8\,d^3+4096\,a^{16}\,b\,c^6\,e^3+12288\,a^{16}\,c^7\,d\,e^2-256\,a^{11}\,b^8\,c^4\,d^3+2816\,a^{12}\,b^6\,c^5\,d^3-10496\,a^{13}\,b^4\,c^6\,d^3+14336\,a^{14}\,b^2\,c^7\,d^3+256\,a^{14}\,b^5\,c^4\,e^3-2048\,a^{15}\,b^3\,c^5\,e^3-24576\,a^{15}\,b\,c^7\,d^2\,e+768\,a^{12}\,b^7\,c^4\,d^2\,e-7680\,a^{13}\,b^5\,c^5\,d^2\,e-768\,a^{13}\,b^6\,c^4\,d\,e^2+24576\,a^{14}\,b^3\,c^6\,d^2\,e+6912\,a^{14}\,b^4\,c^5\,d\,e^2-18432\,a^{15}\,b^2\,c^6\,d\,e^2\right)+x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left({\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{15}\,c^8\,d^3+x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)-4096\,a^{16}\,b\,c^6\,e^3-12288\,a^{16}\,c^7\,d\,e^2+256\,a^{11}\,b^8\,c^4\,d^3-2816\,a^{12}\,b^6\,c^5\,d^3+10496\,a^{13}\,b^4\,c^6\,d^3-14336\,a^{14}\,b^2\,c^7\,d^3-256\,a^{14}\,b^5\,c^4\,e^3+2048\,a^{15}\,b^3\,c^5\,e^3+24576\,a^{15}\,b\,c^7\,d^2\,e-768\,a^{12}\,b^7\,c^4\,d^2\,e+7680\,a^{13}\,b^5\,c^5\,d^2\,e+768\,a^{13}\,b^6\,c^4\,d\,e^2-24576\,a^{14}\,b^3\,c^6\,d^2\,e-6912\,a^{14}\,b^4\,c^5\,d\,e^2+18432\,a^{15}\,b^2\,c^6\,d\,e^2\right)+x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)-4096\,a^{15}\,c^8\,d^3+4096\,a^{16}\,b\,c^6\,e^3+12288\,a^{16}\,c^7\,d\,e^2-256\,a^{11}\,b^8\,c^4\,d^3+2816\,a^{12}\,b^6\,c^5\,d^3-10496\,a^{13}\,b^4\,c^6\,d^3+14336\,a^{14}\,b^2\,c^7\,d^3+256\,a^{14}\,b^5\,c^4\,e^3-2048\,a^{15}\,b^3\,c^5\,e^3-24576\,a^{15}\,b\,c^7\,d^2\,e+768\,a^{12}\,b^7\,c^4\,d^2\,e-7680\,a^{13}\,b^5\,c^5\,d^2\,e-768\,a^{13}\,b^6\,c^4\,d\,e^2+24576\,a^{14}\,b^3\,c^6\,d^2\,e+6912\,a^{14}\,b^4\,c^5\,d\,e^2-18432\,a^{15}\,b^2\,c^6\,d\,e^2\right)+x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}-\left({\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{15}\,c^8\,d^3+x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)-4096\,a^{16}\,b\,c^6\,e^3-12288\,a^{16}\,c^7\,d\,e^2+256\,a^{11}\,b^8\,c^4\,d^3-2816\,a^{12}\,b^6\,c^5\,d^3+10496\,a^{13}\,b^4\,c^6\,d^3-14336\,a^{14}\,b^2\,c^7\,d^3-256\,a^{14}\,b^5\,c^4\,e^3+2048\,a^{15}\,b^3\,c^5\,e^3+24576\,a^{15}\,b\,c^7\,d^2\,e-768\,a^{12}\,b^7\,c^4\,d^2\,e+7680\,a^{13}\,b^5\,c^5\,d^2\,e+768\,a^{13}\,b^6\,c^4\,d\,e^2-24576\,a^{14}\,b^3\,c^6\,d^2\,e-6912\,a^{14}\,b^4\,c^5\,d\,e^2+18432\,a^{15}\,b^2\,c^6\,d\,e^2\right)+x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}+2\,a^{14}\,c^5\,e^7+2\,a^{11}\,c^8\,d^6\,e+6\,a^{12}\,c^7\,d^4\,e^3+6\,a^{13}\,c^6\,d^2\,e^5+6\,a^{11}\,b^2\,c^6\,d^4\,e^3-2\,a^{11}\,b^3\,c^5\,d^3\,e^4+6\,a^{12}\,b^2\,c^5\,d^2\,e^5-6\,a^{13}\,b\,c^5\,d\,e^6-6\,a^{11}\,b\,c^7\,d^5\,e^2-12\,a^{12}\,b\,c^6\,d^3\,e^4}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left({\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)-4096\,a^{15}\,c^8\,d^3+4096\,a^{16}\,b\,c^6\,e^3+12288\,a^{16}\,c^7\,d\,e^2-256\,a^{11}\,b^8\,c^4\,d^3+2816\,a^{12}\,b^6\,c^5\,d^3-10496\,a^{13}\,b^4\,c^6\,d^3+14336\,a^{14}\,b^2\,c^7\,d^3+256\,a^{14}\,b^5\,c^4\,e^3-2048\,a^{15}\,b^3\,c^5\,e^3-24576\,a^{15}\,b\,c^7\,d^2\,e+768\,a^{12}\,b^7\,c^4\,d^2\,e-7680\,a^{13}\,b^5\,c^5\,d^2\,e-768\,a^{13}\,b^6\,c^4\,d\,e^2+24576\,a^{14}\,b^3\,c^6\,d^2\,e+6912\,a^{14}\,b^4\,c^5\,d\,e^2-18432\,a^{15}\,b^2\,c^6\,d\,e^2\right)+x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left({\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{15}\,c^8\,d^3+x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)-4096\,a^{16}\,b\,c^6\,e^3-12288\,a^{16}\,c^7\,d\,e^2+256\,a^{11}\,b^8\,c^4\,d^3-2816\,a^{12}\,b^6\,c^5\,d^3+10496\,a^{13}\,b^4\,c^6\,d^3-14336\,a^{14}\,b^2\,c^7\,d^3-256\,a^{14}\,b^5\,c^4\,e^3+2048\,a^{15}\,b^3\,c^5\,e^3+24576\,a^{15}\,b\,c^7\,d^2\,e-768\,a^{12}\,b^7\,c^4\,d^2\,e+7680\,a^{13}\,b^5\,c^5\,d^2\,e+768\,a^{13}\,b^6\,c^4\,d\,e^2-24576\,a^{14}\,b^3\,c^6\,d^2\,e-6912\,a^{14}\,b^4\,c^5\,d\,e^2+18432\,a^{15}\,b^2\,c^6\,d\,e^2\right)+x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)-4096\,a^{15}\,c^8\,d^3+4096\,a^{16}\,b\,c^6\,e^3+12288\,a^{16}\,c^7\,d\,e^2-256\,a^{11}\,b^8\,c^4\,d^3+2816\,a^{12}\,b^6\,c^5\,d^3-10496\,a^{13}\,b^4\,c^6\,d^3+14336\,a^{14}\,b^2\,c^7\,d^3+256\,a^{14}\,b^5\,c^4\,e^3-2048\,a^{15}\,b^3\,c^5\,e^3-24576\,a^{15}\,b\,c^7\,d^2\,e+768\,a^{12}\,b^7\,c^4\,d^2\,e-7680\,a^{13}\,b^5\,c^5\,d^2\,e-768\,a^{13}\,b^6\,c^4\,d\,e^2+24576\,a^{14}\,b^3\,c^6\,d^2\,e+6912\,a^{14}\,b^4\,c^5\,d\,e^2-18432\,a^{15}\,b^2\,c^6\,d\,e^2\right)+x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}-\left({\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{15}\,c^8\,d^3+x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)-4096\,a^{16}\,b\,c^6\,e^3-12288\,a^{16}\,c^7\,d\,e^2+256\,a^{11}\,b^8\,c^4\,d^3-2816\,a^{12}\,b^6\,c^5\,d^3+10496\,a^{13}\,b^4\,c^6\,d^3-14336\,a^{14}\,b^2\,c^7\,d^3-256\,a^{14}\,b^5\,c^4\,e^3+2048\,a^{15}\,b^3\,c^5\,e^3+24576\,a^{15}\,b\,c^7\,d^2\,e-768\,a^{12}\,b^7\,c^4\,d^2\,e+7680\,a^{13}\,b^5\,c^5\,d^2\,e+768\,a^{13}\,b^6\,c^4\,d\,e^2-24576\,a^{14}\,b^3\,c^6\,d^2\,e-6912\,a^{14}\,b^4\,c^5\,d\,e^2+18432\,a^{15}\,b^2\,c^6\,d\,e^2\right)+x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}+2\,a^{14}\,c^5\,e^7+2\,a^{11}\,c^8\,d^6\,e+6\,a^{12}\,c^7\,d^4\,e^3+6\,a^{13}\,c^6\,d^2\,e^5+6\,a^{11}\,b^2\,c^6\,d^4\,e^3-2\,a^{11}\,b^3\,c^5\,d^3\,e^4+6\,a^{12}\,b^2\,c^5\,d^2\,e^5-6\,a^{13}\,b\,c^5\,d\,e^6-6\,a^{11}\,b\,c^7\,d^5\,e^2-12\,a^{12}\,b\,c^6\,d^3\,e^4}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}-2\,\mathrm{atan}\left(\frac{\left(-x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)+{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{16}\,b\,c^6\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2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}}{2\,a^{14}\,c^5\,e^7+2\,a^{11}\,c^8\,d^6\,e+6\,a^{12}\,c^7\,d^4\,e^3+6\,a^{13}\,c^6\,d^2\,e^5+6\,a^{11}\,b^2\,c^6\,d^4\,e^3-2\,a^{11}\,b^3\,c^5\,d^3\,e^4+6\,a^{12}\,b^2\,c^5\,d^2\,e^5-6\,a^{13}\,b\,c^5\,d\,e^6-6\,a^{11}\,b\,c^7\,d^5\,e^2-12\,a^{12}\,b\,c^6\,d^3\,e^4-\left(-x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)+{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{16}\,b\,c^6\,e^3-4096\,a^{15}\,c^8\,d^3+12288\,a^{16}\,c^7\,d\,e^2-256\,a^{11}\,b^8\,c^4\,d^3+2816\,a^{12}\,b^6\,c^5\,d^3-10496\,a^{13}\,b^4\,c^6\,d^3+14336\,a^{14}\,b^2\,c^7\,d^3+256\,a^{14}\,b^5\,c^4\,e^3-2048\,a^{15}\,b^3\,c^5\,e^3-24576\,a^{15}\,b\,c^7\,d^2\,e+768\,a^{12}\,b^7\,c^4\,d^2\,e-7680\,a^{13}\,b^5\,c^5\,d^2\,e-768\,a^{13}\,b^6\,c^4\,d\,e^2+24576\,a^{14}\,b^3\,c^6\,d^2\,e+6912\,a^{14}\,b^4\,c^5\,d\,e^2-18432\,a^{15}\,b^2\,c^6\,d\,e^2+x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)+{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{15}\,c^8\,d^3-4096\,a^{16}\,b\,c^6\,e^3-12288\,a^{16}\,c^7\,d\,e^2+256\,a^{11}\,b^8\,c^4\,d^3-2816\,a^{12}\,b^6\,c^5\,d^3+10496\,a^{13}\,b^4\,c^6\,d^3-14336\,a^{14}\,b^2\,c^7\,d^3-256\,a^{14}\,b^5\,c^4\,e^3+2048\,a^{15}\,b^3\,c^5\,e^3+24576\,a^{15}\,b\,c^7\,d^2\,e-768\,a^{12}\,b^7\,c^4\,d^2\,e+7680\,a^{13}\,b^5\,c^5\,d^2\,e+768\,a^{13}\,b^6\,c^4\,d\,e^2-24576\,a^{14}\,b^3\,c^6\,d^2\,e-6912\,a^{14}\,b^4\,c^5\,d\,e^2+18432\,a^{15}\,b^2\,c^6\,d\,e^2+x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4+a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4+a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e+6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2-3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3-6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}-2\,\mathrm{atan}\left(\frac{\left(-x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)+{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{16}\,b\,c^6\,e^3-4096\,a^{15}\,c^8\,d^3+12288\,a^{16}\,c^7\,d\,e^2-256\,a^{11}\,b^8\,c^4\,d^3+2816\,a^{12}\,b^6\,c^5\,d^3-10496\,a^{13}\,b^4\,c^6\,d^3+14336\,a^{14}\,b^2\,c^7\,d^3+256\,a^{14}\,b^5\,c^4\,e^3-2048\,a^{15}\,b^3\,c^5\,e^3-24576\,a^{15}\,b\,c^7\,d^2\,e+768\,a^{12}\,b^7\,c^4\,d^2\,e-7680\,a^{13}\,b^5\,c^5\,d^2\,e-768\,a^{13}\,b^6\,c^4\,d\,e^2+24576\,a^{14}\,b^3\,c^6\,d^2\,e+6912\,a^{14}\,b^4\,c^5\,d\,e^2-18432\,a^{15}\,b^2\,c^6\,d\,e^2+x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}+\left(-x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)+{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{15}\,c^8\,d^3-4096\,a^{16}\,b\,c^6\,e^3-12288\,a^{16}\,c^7\,d\,e^2+256\,a^{11}\,b^8\,c^4\,d^3-2816\,a^{12}\,b^6\,c^5\,d^3+10496\,a^{13}\,b^4\,c^6\,d^3-14336\,a^{14}\,b^2\,c^7\,d^3-256\,a^{14}\,b^5\,c^4\,e^3+2048\,a^{15}\,b^3\,c^5\,e^3+24576\,a^{15}\,b\,c^7\,d^2\,e-768\,a^{12}\,b^7\,c^4\,d^2\,e+7680\,a^{13}\,b^5\,c^5\,d^2\,e+768\,a^{13}\,b^6\,c^4\,d\,e^2-24576\,a^{14}\,b^3\,c^6\,d^2\,e-6912\,a^{14}\,b^4\,c^5\,d\,e^2+18432\,a^{15}\,b^2\,c^6\,d\,e^2+x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4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c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(-x\,\left(4\,a^{14}\,b\,c^5\,e^6-16\,a^{14}\,c^6\,d\,e^5-8\,a^{13}\,b^2\,c^5\,d\,e^5+44\,a^{13}\,b\,c^6\,d^2\,e^4-32\,a^{13}\,c^7\,d^3\,e^3+4\,a^{12}\,b^3\,c^5\,d^2\,e^4-32\,a^{12}\,b^2\,c^6\,d^3\,e^3+44\,a^{12}\,b\,c^7\,d^4\,e^2-16\,a^{12}\,c^8\,d^5\,e+4\,a^{11}\,b^3\,c^6\,d^4\,e^2-8\,a^{11}\,b^2\,c^7\,d^5\,e+4\,a^{11}\,b\,c^8\,d^6\right)+{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{3/4}\,\left(4096\,a^{15}\,c^8\,d^3-4096\,a^{16}\,b\,c^6\,e^3-12288\,a^{16}\,c^7\,d\,e^2+256\,a^{11}\,b^8\,c^4\,d^3-2816\,a^{12}\,b^6\,c^5\,d^3+10496\,a^{13}\,b^4\,c^6\,d^3-14336\,a^{14}\,b^2\,c^7\,d^3-256\,a^{14}\,b^5\,c^4\,e^3+2048\,a^{15}\,b^3\,c^5\,e^3+24576\,a^{15}\,b\,c^7\,d^2\,e-768\,a^{12}\,b^7\,c^4\,d^2\,e+7680\,a^{13}\,b^5\,c^5\,d^2\,e+768\,a^{13}\,b^6\,c^4\,d\,e^2-24576\,a^{14}\,b^3\,c^6\,d^2\,e-6912\,a^{14}\,b^4\,c^5\,d\,e^2+18432\,a^{15}\,b^2\,c^6\,d\,e^2+x\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,\left(-32768\,a^{17}\,c^7\,e^2+32768\,a^{16}\,b^2\,c^6\,e^2+98304\,a^{16}\,b\,c^7\,d\,e+32768\,a^{16}\,c^8\,d^2-10240\,a^{15}\,b^4\,c^5\,e^2-81920\,a^{15}\,b^3\,c^6\,d\,e-81920\,a^{15}\,b^2\,c^7\,d^2+1024\,a^{14}\,b^6\,c^4\,e^2+22528\,a^{14}\,b^5\,c^5\,d\,e+51200\,a^{14}\,b^4\,c^6\,d^2-2048\,a^{13}\,b^7\,c^4\,d\,e-12288\,a^{13}\,b^6\,c^5\,d^2+1024\,a^{12}\,b^8\,c^4\,d^2\right)\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^9\,d^4+a^4\,b^5\,e^4-a^4\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-b^4\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+80\,a^4\,b\,c^4\,d^4-8\,a^5\,b^3\,c\,e^4+16\,a^6\,b\,c^2\,e^4-4\,a^3\,b^6\,d\,e^3-128\,a^5\,c^4\,d^3\,e+128\,a^6\,c^3\,d\,e^3+61\,a^2\,b^5\,c^2\,d^4-120\,a^3\,b^3\,c^3\,d^4-a^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^7\,d^2\,e^2-13\,a\,b^7\,c\,d^4-4\,a\,b^8\,d^3\,e-6\,a^2\,b^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+240\,a^4\,b^3\,c^2\,d^2\,e^2+3\,a\,b^2\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^3\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a^3\,b\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+48\,a^2\,b^6\,c\,d^3\,e+40\,a^4\,b^4\,c\,d\,e^3-200\,a^3\,b^4\,c^2\,d^3\,e-66\,a^3\,b^5\,c\,d^2\,e^2+320\,a^4\,b^2\,c^3\,d^3\,e-288\,a^5\,b\,c^3\,d^2\,e^2-128\,a^5\,b^2\,c^2\,d\,e^3+6\,a^3\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^2\,b\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^9\,c^4-256\,a^8\,b^2\,c^3+96\,a^7\,b^4\,c^2-16\,a^6\,b^6\,c+a^5\,b^8\right)}\right)}^{1/4}-\frac{d}{a\,x}","Not used",1,"atan((((-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(x*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e) - 4096*a^15*c^8*d^3 + 4096*a^16*b*c^6*e^3 + 12288*a^16*c^7*d*e^2 - 256*a^11*b^8*c^4*d^3 + 2816*a^12*b^6*c^5*d^3 - 10496*a^13*b^4*c^6*d^3 + 14336*a^14*b^2*c^7*d^3 + 256*a^14*b^5*c^4*e^3 - 2048*a^15*b^3*c^5*e^3 - 24576*a^15*b*c^7*d^2*e + 768*a^12*b^7*c^4*d^2*e - 7680*a^13*b^5*c^5*d^2*e - 768*a^13*b^6*c^4*d*e^2 + 24576*a^14*b^3*c^6*d^2*e + 6912*a^14*b^4*c^5*d*e^2 - 18432*a^15*b^2*c^6*d*e^2) + x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i + ((-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(4096*a^15*c^8*d^3 + x*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e) - 4096*a^16*b*c^6*e^3 - 12288*a^16*c^7*d*e^2 + 256*a^11*b^8*c^4*d^3 - 2816*a^12*b^6*c^5*d^3 + 10496*a^13*b^4*c^6*d^3 - 14336*a^14*b^2*c^7*d^3 - 256*a^14*b^5*c^4*e^3 + 2048*a^15*b^3*c^5*e^3 + 24576*a^15*b*c^7*d^2*e - 768*a^12*b^7*c^4*d^2*e + 7680*a^13*b^5*c^5*d^2*e + 768*a^13*b^6*c^4*d*e^2 - 24576*a^14*b^3*c^6*d^2*e - 6912*a^14*b^4*c^5*d*e^2 + 18432*a^15*b^2*c^6*d*e^2) + x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i)/(((-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(x*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e) - 4096*a^15*c^8*d^3 + 4096*a^16*b*c^6*e^3 + 12288*a^16*c^7*d*e^2 - 256*a^11*b^8*c^4*d^3 + 2816*a^12*b^6*c^5*d^3 - 10496*a^13*b^4*c^6*d^3 + 14336*a^14*b^2*c^7*d^3 + 256*a^14*b^5*c^4*e^3 - 2048*a^15*b^3*c^5*e^3 - 24576*a^15*b*c^7*d^2*e + 768*a^12*b^7*c^4*d^2*e - 7680*a^13*b^5*c^5*d^2*e - 768*a^13*b^6*c^4*d*e^2 + 24576*a^14*b^3*c^6*d^2*e + 6912*a^14*b^4*c^5*d*e^2 - 18432*a^15*b^2*c^6*d*e^2) + x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) - ((-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(4096*a^15*c^8*d^3 + x*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e) - 4096*a^16*b*c^6*e^3 - 12288*a^16*c^7*d*e^2 + 256*a^11*b^8*c^4*d^3 - 2816*a^12*b^6*c^5*d^3 + 10496*a^13*b^4*c^6*d^3 - 14336*a^14*b^2*c^7*d^3 - 256*a^14*b^5*c^4*e^3 + 2048*a^15*b^3*c^5*e^3 + 24576*a^15*b*c^7*d^2*e - 768*a^12*b^7*c^4*d^2*e + 7680*a^13*b^5*c^5*d^2*e + 768*a^13*b^6*c^4*d*e^2 - 24576*a^14*b^3*c^6*d^2*e - 6912*a^14*b^4*c^5*d*e^2 + 18432*a^15*b^2*c^6*d*e^2) + x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) + 2*a^14*c^5*e^7 + 2*a^11*c^8*d^6*e + 6*a^12*c^7*d^4*e^3 + 6*a^13*c^6*d^2*e^5 + 6*a^11*b^2*c^6*d^4*e^3 - 2*a^11*b^3*c^5*d^3*e^4 + 6*a^12*b^2*c^5*d^2*e^5 - 6*a^13*b*c^5*d*e^6 - 6*a^11*b*c^7*d^5*e^2 - 12*a^12*b*c^6*d^3*e^4))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*2i + atan((((-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(x*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e) - 4096*a^15*c^8*d^3 + 4096*a^16*b*c^6*e^3 + 12288*a^16*c^7*d*e^2 - 256*a^11*b^8*c^4*d^3 + 2816*a^12*b^6*c^5*d^3 - 10496*a^13*b^4*c^6*d^3 + 14336*a^14*b^2*c^7*d^3 + 256*a^14*b^5*c^4*e^3 - 2048*a^15*b^3*c^5*e^3 - 24576*a^15*b*c^7*d^2*e + 768*a^12*b^7*c^4*d^2*e - 7680*a^13*b^5*c^5*d^2*e - 768*a^13*b^6*c^4*d*e^2 + 24576*a^14*b^3*c^6*d^2*e + 6912*a^14*b^4*c^5*d*e^2 - 18432*a^15*b^2*c^6*d*e^2) + x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i + ((-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(4096*a^15*c^8*d^3 + x*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e) - 4096*a^16*b*c^6*e^3 - 12288*a^16*c^7*d*e^2 + 256*a^11*b^8*c^4*d^3 - 2816*a^12*b^6*c^5*d^3 + 10496*a^13*b^4*c^6*d^3 - 14336*a^14*b^2*c^7*d^3 - 256*a^14*b^5*c^4*e^3 + 2048*a^15*b^3*c^5*e^3 + 24576*a^15*b*c^7*d^2*e - 768*a^12*b^7*c^4*d^2*e + 7680*a^13*b^5*c^5*d^2*e + 768*a^13*b^6*c^4*d*e^2 - 24576*a^14*b^3*c^6*d^2*e - 6912*a^14*b^4*c^5*d*e^2 + 18432*a^15*b^2*c^6*d*e^2) + x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i)/(((-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(x*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e) - 4096*a^15*c^8*d^3 + 4096*a^16*b*c^6*e^3 + 12288*a^16*c^7*d*e^2 - 256*a^11*b^8*c^4*d^3 + 2816*a^12*b^6*c^5*d^3 - 10496*a^13*b^4*c^6*d^3 + 14336*a^14*b^2*c^7*d^3 + 256*a^14*b^5*c^4*e^3 - 2048*a^15*b^3*c^5*e^3 - 24576*a^15*b*c^7*d^2*e + 768*a^12*b^7*c^4*d^2*e - 7680*a^13*b^5*c^5*d^2*e - 768*a^13*b^6*c^4*d*e^2 + 24576*a^14*b^3*c^6*d^2*e + 6912*a^14*b^4*c^5*d*e^2 - 18432*a^15*b^2*c^6*d*e^2) + x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) - ((-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(4096*a^15*c^8*d^3 + x*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e) - 4096*a^16*b*c^6*e^3 - 12288*a^16*c^7*d*e^2 + 256*a^11*b^8*c^4*d^3 - 2816*a^12*b^6*c^5*d^3 + 10496*a^13*b^4*c^6*d^3 - 14336*a^14*b^2*c^7*d^3 - 256*a^14*b^5*c^4*e^3 + 2048*a^15*b^3*c^5*e^3 + 24576*a^15*b*c^7*d^2*e - 768*a^12*b^7*c^4*d^2*e + 7680*a^13*b^5*c^5*d^2*e + 768*a^13*b^6*c^4*d*e^2 - 24576*a^14*b^3*c^6*d^2*e - 6912*a^14*b^4*c^5*d*e^2 + 18432*a^15*b^2*c^6*d*e^2) + x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) + 2*a^14*c^5*e^7 + 2*a^11*c^8*d^6*e + 6*a^12*c^7*d^4*e^3 + 6*a^13*c^6*d^2*e^5 + 6*a^11*b^2*c^6*d^4*e^3 - 2*a^11*b^3*c^5*d^3*e^4 + 6*a^12*b^2*c^5*d^2*e^5 - 6*a^13*b*c^5*d*e^6 - 6*a^11*b*c^7*d^5*e^2 - 12*a^12*b*c^6*d^3*e^4))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*2i - 2*atan((((-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(x*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e)*1i - 4096*a^15*c^8*d^3 + 4096*a^16*b*c^6*e^3 + 12288*a^16*c^7*d*e^2 - 256*a^11*b^8*c^4*d^3 + 2816*a^12*b^6*c^5*d^3 - 10496*a^13*b^4*c^6*d^3 + 14336*a^14*b^2*c^7*d^3 + 256*a^14*b^5*c^4*e^3 - 2048*a^15*b^3*c^5*e^3 - 24576*a^15*b*c^7*d^2*e + 768*a^12*b^7*c^4*d^2*e - 7680*a^13*b^5*c^5*d^2*e - 768*a^13*b^6*c^4*d*e^2 + 24576*a^14*b^3*c^6*d^2*e + 6912*a^14*b^4*c^5*d*e^2 - 18432*a^15*b^2*c^6*d*e^2)*1i - x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) + ((-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(4096*a^15*c^8*d^3 + x*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e)*1i - 4096*a^16*b*c^6*e^3 - 12288*a^16*c^7*d*e^2 + 256*a^11*b^8*c^4*d^3 - 2816*a^12*b^6*c^5*d^3 + 10496*a^13*b^4*c^6*d^3 - 14336*a^14*b^2*c^7*d^3 - 256*a^14*b^5*c^4*e^3 + 2048*a^15*b^3*c^5*e^3 + 24576*a^15*b*c^7*d^2*e - 768*a^12*b^7*c^4*d^2*e + 7680*a^13*b^5*c^5*d^2*e + 768*a^13*b^6*c^4*d*e^2 - 24576*a^14*b^3*c^6*d^2*e - 6912*a^14*b^4*c^5*d*e^2 + 18432*a^15*b^2*c^6*d*e^2)*1i - x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4))/(((-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(4096*a^15*c^8*d^3 + x*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e)*1i - 4096*a^16*b*c^6*e^3 - 12288*a^16*c^7*d*e^2 + 256*a^11*b^8*c^4*d^3 - 2816*a^12*b^6*c^5*d^3 + 10496*a^13*b^4*c^6*d^3 - 14336*a^14*b^2*c^7*d^3 - 256*a^14*b^5*c^4*e^3 + 2048*a^15*b^3*c^5*e^3 + 24576*a^15*b*c^7*d^2*e - 768*a^12*b^7*c^4*d^2*e + 7680*a^13*b^5*c^5*d^2*e + 768*a^13*b^6*c^4*d*e^2 - 24576*a^14*b^3*c^6*d^2*e - 6912*a^14*b^4*c^5*d*e^2 + 18432*a^15*b^2*c^6*d*e^2)*1i - x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i - ((-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(x*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e)*1i - 4096*a^15*c^8*d^3 + 4096*a^16*b*c^6*e^3 + 12288*a^16*c^7*d*e^2 - 256*a^11*b^8*c^4*d^3 + 2816*a^12*b^6*c^5*d^3 - 10496*a^13*b^4*c^6*d^3 + 14336*a^14*b^2*c^7*d^3 + 256*a^14*b^5*c^4*e^3 - 2048*a^15*b^3*c^5*e^3 - 24576*a^15*b*c^7*d^2*e + 768*a^12*b^7*c^4*d^2*e - 7680*a^13*b^5*c^5*d^2*e - 768*a^13*b^6*c^4*d*e^2 + 24576*a^14*b^3*c^6*d^2*e + 6912*a^14*b^4*c^5*d*e^2 - 18432*a^15*b^2*c^6*d*e^2)*1i - x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i + 2*a^14*c^5*e^7 + 2*a^11*c^8*d^6*e + 6*a^12*c^7*d^4*e^3 + 6*a^13*c^6*d^2*e^5 + 6*a^11*b^2*c^6*d^4*e^3 - 2*a^11*b^3*c^5*d^3*e^4 + 6*a^12*b^2*c^5*d^2*e^5 - 6*a^13*b*c^5*d*e^6 - 6*a^11*b*c^7*d^5*e^2 - 12*a^12*b*c^6*d^3*e^4))*(-(b^9*d^4 + a^4*b^5*e^4 + a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) + b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 + a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e + 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 - 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 - 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) - 2*atan((((-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(x*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e)*1i - 4096*a^15*c^8*d^3 + 4096*a^16*b*c^6*e^3 + 12288*a^16*c^7*d*e^2 - 256*a^11*b^8*c^4*d^3 + 2816*a^12*b^6*c^5*d^3 - 10496*a^13*b^4*c^6*d^3 + 14336*a^14*b^2*c^7*d^3 + 256*a^14*b^5*c^4*e^3 - 2048*a^15*b^3*c^5*e^3 - 24576*a^15*b*c^7*d^2*e + 768*a^12*b^7*c^4*d^2*e - 7680*a^13*b^5*c^5*d^2*e - 768*a^13*b^6*c^4*d*e^2 + 24576*a^14*b^3*c^6*d^2*e + 6912*a^14*b^4*c^5*d*e^2 - 18432*a^15*b^2*c^6*d*e^2)*1i - x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) + ((-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(4096*a^15*c^8*d^3 + x*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e)*1i - 4096*a^16*b*c^6*e^3 - 12288*a^16*c^7*d*e^2 + 256*a^11*b^8*c^4*d^3 - 2816*a^12*b^6*c^5*d^3 + 10496*a^13*b^4*c^6*d^3 - 14336*a^14*b^2*c^7*d^3 - 256*a^14*b^5*c^4*e^3 + 2048*a^15*b^3*c^5*e^3 + 24576*a^15*b*c^7*d^2*e - 768*a^12*b^7*c^4*d^2*e + 7680*a^13*b^5*c^5*d^2*e + 768*a^13*b^6*c^4*d*e^2 - 24576*a^14*b^3*c^6*d^2*e - 6912*a^14*b^4*c^5*d*e^2 + 18432*a^15*b^2*c^6*d*e^2)*1i - x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4))/(((-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(4096*a^15*c^8*d^3 + x*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e)*1i - 4096*a^16*b*c^6*e^3 - 12288*a^16*c^7*d*e^2 + 256*a^11*b^8*c^4*d^3 - 2816*a^12*b^6*c^5*d^3 + 10496*a^13*b^4*c^6*d^3 - 14336*a^14*b^2*c^7*d^3 - 256*a^14*b^5*c^4*e^3 + 2048*a^15*b^3*c^5*e^3 + 24576*a^15*b*c^7*d^2*e - 768*a^12*b^7*c^4*d^2*e + 7680*a^13*b^5*c^5*d^2*e + 768*a^13*b^6*c^4*d*e^2 - 24576*a^14*b^3*c^6*d^2*e - 6912*a^14*b^4*c^5*d*e^2 + 18432*a^15*b^2*c^6*d*e^2)*1i - x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i - ((-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(3/4)*(x*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*(32768*a^16*c^8*d^2 - 32768*a^17*c^7*e^2 + 1024*a^12*b^8*c^4*d^2 - 12288*a^13*b^6*c^5*d^2 + 51200*a^14*b^4*c^6*d^2 - 81920*a^15*b^2*c^7*d^2 + 1024*a^14*b^6*c^4*e^2 - 10240*a^15*b^4*c^5*e^2 + 32768*a^16*b^2*c^6*e^2 + 98304*a^16*b*c^7*d*e - 2048*a^13*b^7*c^4*d*e + 22528*a^14*b^5*c^5*d*e - 81920*a^15*b^3*c^6*d*e)*1i - 4096*a^15*c^8*d^3 + 4096*a^16*b*c^6*e^3 + 12288*a^16*c^7*d*e^2 - 256*a^11*b^8*c^4*d^3 + 2816*a^12*b^6*c^5*d^3 - 10496*a^13*b^4*c^6*d^3 + 14336*a^14*b^2*c^7*d^3 + 256*a^14*b^5*c^4*e^3 - 2048*a^15*b^3*c^5*e^3 - 24576*a^15*b*c^7*d^2*e + 768*a^12*b^7*c^4*d^2*e - 7680*a^13*b^5*c^5*d^2*e - 768*a^13*b^6*c^4*d*e^2 + 24576*a^14*b^3*c^6*d^2*e + 6912*a^14*b^4*c^5*d*e^2 - 18432*a^15*b^2*c^6*d*e^2)*1i - x*(4*a^11*b*c^8*d^6 + 4*a^14*b*c^5*e^6 - 16*a^12*c^8*d^5*e - 16*a^14*c^6*d*e^5 - 32*a^13*c^7*d^3*e^3 + 4*a^11*b^3*c^6*d^4*e^2 - 32*a^12*b^2*c^6*d^3*e^3 + 4*a^12*b^3*c^5*d^2*e^4 - 8*a^11*b^2*c^7*d^5*e + 44*a^12*b*c^7*d^4*e^2 + 44*a^13*b*c^6*d^2*e^4 - 8*a^13*b^2*c^5*d*e^5))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4)*1i + 2*a^14*c^5*e^7 + 2*a^11*c^8*d^6*e + 6*a^12*c^7*d^4*e^3 + 6*a^13*c^6*d^2*e^5 + 6*a^11*b^2*c^6*d^4*e^3 - 2*a^11*b^3*c^5*d^3*e^4 + 6*a^12*b^2*c^5*d^2*e^5 - 6*a^13*b*c^5*d*e^6 - 6*a^11*b*c^7*d^5*e^2 - 12*a^12*b*c^6*d^3*e^4))*(-(b^9*d^4 + a^4*b^5*e^4 - a^4*e^4*(-(4*a*c - b^2)^5)^(1/2) - b^4*d^4*(-(4*a*c - b^2)^5)^(1/2) + 80*a^4*b*c^4*d^4 - 8*a^5*b^3*c*e^4 + 16*a^6*b*c^2*e^4 - 4*a^3*b^6*d*e^3 - 128*a^5*c^4*d^3*e + 128*a^6*c^3*d*e^3 + 61*a^2*b^5*c^2*d^4 - 120*a^3*b^3*c^3*d^4 - a^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^7*d^2*e^2 - 13*a*b^7*c*d^4 - 4*a*b^8*d^3*e - 6*a^2*b^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 240*a^4*b^3*c^2*d^2*e^2 + 3*a*b^2*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^3*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 4*a^3*b*d*e^3*(-(4*a*c - b^2)^5)^(1/2) + 48*a^2*b^6*c*d^3*e + 40*a^4*b^4*c*d*e^3 - 200*a^3*b^4*c^2*d^3*e - 66*a^3*b^5*c*d^2*e^2 + 320*a^4*b^2*c^3*d^3*e - 288*a^5*b*c^3*d^2*e^2 - 128*a^5*b^2*c^2*d*e^3 + 6*a^3*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^2*b*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^5*b^8 + 256*a^9*c^4 - 16*a^6*b^6*c + 96*a^7*b^4*c^2 - 256*a^8*b^2*c^3)))^(1/4) - d/(a*x)","B"
50,1,15013,199,7.620172,"\text{Not used}","int((d + e*x^4)/(x^3*(a + b*x^4 + c*x^8)),x)","-\frac{d}{2\,a\,x^2}-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(65536\,a^{14}\,b^2\,c^6-32768\,a^{13}\,b^4\,c^5+4096\,a^{12}\,b^6\,c^4\right)+x^2\,\left(16384\,e\,a^{13}\,b^2\,c^6+16384\,d\,a^{13}\,b\,c^7-8192\,e\,a^{12}\,b^4\,c^5-24576\,d\,a^{12}\,b^3\,c^6+1024\,e\,a^{11}\,b^6\,c^4+9216\,d\,a^{11}\,b^5\,c^5-1024\,d\,a^{10}\,b^7\,c^4\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+4096\,a^{12}\,b\,c^7\,d^2-4096\,a^{13}\,b\,c^6\,e^2+512\,a^{10}\,b^5\,c^5\,d^2-3072\,a^{11}\,b^3\,c^6\,d^2+1024\,a^{12}\,b^3\,c^5\,e^2-1024\,a^{11}\,b^4\,c^5\,d\,e+4096\,a^{12}\,b^2\,c^6\,d\,e\right)+x^2\,\left(-768\,a^{12}\,b\,c^6\,e^3-512\,a^{12}\,c^7\,d\,e^2+192\,a^{11}\,b^3\,c^5\,e^3+1408\,a^{11}\,b^2\,c^6\,d\,e^2+768\,a^{11}\,b\,c^7\,d^2\,e+512\,a^{11}\,c^8\,d^3-320\,a^{10}\,b^4\,c^5\,d\,e^2-960\,a^{10}\,b^3\,c^6\,d^2\,e-896\,a^{10}\,b^2\,c^7\,d^3+192\,a^9\,b^5\,c^5\,d^2\,e+448\,a^9\,b^4\,c^6\,d^3-64\,a^8\,b^6\,c^5\,d^3\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+64\,a^{10}\,c^8\,d^4+64\,a^{12}\,c^6\,e^4+16\,a^8\,b^4\,c^6\,d^4-64\,a^9\,b^2\,c^7\,d^4-128\,a^{11}\,c^7\,d^2\,e^2+128\,a^{10}\,b^2\,c^6\,d^2\,e^2+128\,a^{10}\,b\,c^7\,d^3\,e-128\,a^{11}\,b\,c^6\,d\,e^3-64\,a^9\,b^3\,c^6\,d^3\,e\right)+x^2\,\left(8\,a^{11}\,c^6\,e^5-16\,a^{10}\,b\,c^6\,d\,e^4+12\,a^9\,b^2\,c^6\,d^2\,e^3-8\,a^9\,c^8\,d^4\,e-4\,a^8\,b^3\,c^6\,d^3\,e^2+4\,a^8\,b^2\,c^7\,d^4\,e\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(65536\,a^{14}\,b^2\,c^6-32768\,a^{13}\,b^4\,c^5+4096\,a^{12}\,b^6\,c^4\right)-x^2\,\left(16384\,e\,a^{13}\,b^2\,c^6+16384\,d\,a^{13}\,b\,c^7-8192\,e\,a^{12}\,b^4\,c^5-24576\,d\,a^{12}\,b^3\,c^6+1024\,e\,a^{11}\,b^6\,c^4+9216\,d\,a^{11}\,b^5\,c^5-1024\,d\,a^{10}\,b^7\,c^4\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+4096\,a^{12}\,b\,c^7\,d^2-4096\,a^{13}\,b\,c^6\,e^2+512\,a^{10}\,b^5\,c^5\,d^2-3072\,a^{11}\,b^3\,c^6\,d^2+1024\,a^{12}\,b^3\,c^5\,e^2-1024\,a^{11}\,b^4\,c^5\,d\,e+4096\,a^{12}\,b^2\,c^6\,d\,e\right)-x^2\,\left(-768\,a^{12}\,b\,c^6\,e^3-512\,a^{12}\,c^7\,d\,e^2+192\,a^{11}\,b^3\,c^5\,e^3+1408\,a^{11}\,b^2\,c^6\,d\,e^2+768\,a^{11}\,b\,c^7\,d^2\,e+512\,a^{11}\,c^8\,d^3-320\,a^{10}\,b^4\,c^5\,d\,e^2-960\,a^{10}\,b^3\,c^6\,d^2\,e-896\,a^{10}\,b^2\,c^7\,d^3+192\,a^9\,b^5\,c^5\,d^2\,e+448\,a^9\,b^4\,c^6\,d^3-64\,a^8\,b^6\,c^5\,d^3\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+64\,a^{10}\,c^8\,d^4+64\,a^{12}\,c^6\,e^4+16\,a^8\,b^4\,c^6\,d^4-64\,a^9\,b^2\,c^7\,d^4-128\,a^{11}\,c^7\,d^2\,e^2+128\,a^{10}\,b^2\,c^6\,d^2\,e^2+128\,a^{10}\,b\,c^7\,d^3\,e-128\,a^{11}\,b\,c^6\,d\,e^3-64\,a^9\,b^3\,c^6\,d^3\,e\right)-x^2\,\left(8\,a^{11}\,c^6\,e^5-16\,a^{10}\,b\,c^6\,d\,e^4+12\,a^9\,b^2\,c^6\,d^2\,e^3-8\,a^9\,c^8\,d^4\,e-4\,a^8\,b^3\,c^6\,d^3\,e^2+4\,a^8\,b^2\,c^7\,d^4\,e\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(65536\,a^{14}\,b^2\,c^6-32768\,a^{13}\,b^4\,c^5+4096\,a^{12}\,b^6\,c^4\right)+x^2\,\left(16384\,e\,a^{13}\,b^2\,c^6+16384\,d\,a^{13}\,b\,c^7-8192\,e\,a^{12}\,b^4\,c^5-24576\,d\,a^{12}\,b^3\,c^6+1024\,e\,a^{11}\,b^6\,c^4+9216\,d\,a^{11}\,b^5\,c^5-1024\,d\,a^{10}\,b^7\,c^4\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+4096\,a^{12}\,b\,c^7\,d^2-4096\,a^{13}\,b\,c^6\,e^2+512\,a^{10}\,b^5\,c^5\,d^2-3072\,a^{11}\,b^3\,c^6\,d^2+1024\,a^{12}\,b^3\,c^5\,e^2-1024\,a^{11}\,b^4\,c^5\,d\,e+4096\,a^{12}\,b^2\,c^6\,d\,e\right)+x^2\,\left(-768\,a^{12}\,b\,c^6\,e^3-512\,a^{12}\,c^7\,d\,e^2+192\,a^{11}\,b^3\,c^5\,e^3+1408\,a^{11}\,b^2\,c^6\,d\,e^2+768\,a^{11}\,b\,c^7\,d^2\,e+512\,a^{11}\,c^8\,d^3-320\,a^{10}\,b^4\,c^5\,d\,e^2-960\,a^{10}\,b^3\,c^6\,d^2\,e-896\,a^{10}\,b^2\,c^7\,d^3+192\,a^9\,b^5\,c^5\,d^2\,e+448\,a^9\,b^4\,c^6\,d^3-64\,a^8\,b^6\,c^5\,d^3\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+64\,a^{10}\,c^8\,d^4+64\,a^{12}\,c^6\,e^4+16\,a^8\,b^4\,c^6\,d^4-64\,a^9\,b^2\,c^7\,d^4-128\,a^{11}\,c^7\,d^2\,e^2+128\,a^{10}\,b^2\,c^6\,d^2\,e^2+128\,a^{10}\,b\,c^7\,d^3\,e-128\,a^{11}\,b\,c^6\,d\,e^3-64\,a^9\,b^3\,c^6\,d^3\,e\right)+x^2\,\left(8\,a^{11}\,c^6\,e^5-16\,a^{10}\,b\,c^6\,d\,e^4+12\,a^9\,b^2\,c^6\,d^2\,e^3-8\,a^9\,c^8\,d^4\,e-4\,a^8\,b^3\,c^6\,d^3\,e^2+4\,a^8\,b^2\,c^7\,d^4\,e\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(65536\,a^{14}\,b^2\,c^6-32768\,a^{13}\,b^4\,c^5+4096\,a^{12}\,b^6\,c^4\right)-x^2\,\left(16384\,e\,a^{13}\,b^2\,c^6+16384\,d\,a^{13}\,b\,c^7-8192\,e\,a^{12}\,b^4\,c^5-24576\,d\,a^{12}\,b^3\,c^6+1024\,e\,a^{11}\,b^6\,c^4+9216\,d\,a^{11}\,b^5\,c^5-1024\,d\,a^{10}\,b^7\,c^4\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+4096\,a^{12}\,b\,c^7\,d^2-4096\,a^{13}\,b\,c^6\,e^2+512\,a^{10}\,b^5\,c^5\,d^2-3072\,a^{11}\,b^3\,c^6\,d^2+1024\,a^{12}\,b^3\,c^5\,e^2-1024\,a^{11}\,b^4\,c^5\,d\,e+4096\,a^{12}\,b^2\,c^6\,d\,e\right)-x^2\,\left(-768\,a^{12}\,b\,c^6\,e^3-512\,a^{12}\,c^7\,d\,e^2+192\,a^{11}\,b^3\,c^5\,e^3+1408\,a^{11}\,b^2\,c^6\,d\,e^2+768\,a^{11}\,b\,c^7\,d^2\,e+512\,a^{11}\,c^8\,d^3-320\,a^{10}\,b^4\,c^5\,d\,e^2-960\,a^{10}\,b^3\,c^6\,d^2\,e-896\,a^{10}\,b^2\,c^7\,d^3+192\,a^9\,b^5\,c^5\,d^2\,e+448\,a^9\,b^4\,c^6\,d^3-64\,a^8\,b^6\,c^5\,d^3\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+64\,a^{10}\,c^8\,d^4+64\,a^{12}\,c^6\,e^4+16\,a^8\,b^4\,c^6\,d^4-64\,a^9\,b^2\,c^7\,d^4-128\,a^{11}\,c^7\,d^2\,e^2+128\,a^{10}\,b^2\,c^6\,d^2\,e^2+128\,a^{10}\,b\,c^7\,d^3\,e-128\,a^{11}\,b\,c^6\,d\,e^3-64\,a^9\,b^3\,c^6\,d^3\,e\right)-x^2\,\left(8\,a^{11}\,c^6\,e^5-16\,a^{10}\,b\,c^6\,d\,e^4+12\,a^9\,b^2\,c^6\,d^2\,e^3-8\,a^9\,c^8\,d^4\,e-4\,a^8\,b^3\,c^6\,d^3\,e^2+4\,a^8\,b^2\,c^7\,d^4\,e\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}}\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2+a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2-a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e-2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(65536\,a^{14}\,b^2\,c^6-32768\,a^{13}\,b^4\,c^5+4096\,a^{12}\,b^6\,c^4\right)+x^2\,\left(16384\,e\,a^{13}\,b^2\,c^6+16384\,d\,a^{13}\,b\,c^7-8192\,e\,a^{12}\,b^4\,c^5-24576\,d\,a^{12}\,b^3\,c^6+1024\,e\,a^{11}\,b^6\,c^4+9216\,d\,a^{11}\,b^5\,c^5-1024\,d\,a^{10}\,b^7\,c^4\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+4096\,a^{12}\,b\,c^7\,d^2-4096\,a^{13}\,b\,c^6\,e^2+512\,a^{10}\,b^5\,c^5\,d^2-3072\,a^{11}\,b^3\,c^6\,d^2+1024\,a^{12}\,b^3\,c^5\,e^2-1024\,a^{11}\,b^4\,c^5\,d\,e+4096\,a^{12}\,b^2\,c^6\,d\,e\right)+x^2\,\left(-768\,a^{12}\,b\,c^6\,e^3-512\,a^{12}\,c^7\,d\,e^2+192\,a^{11}\,b^3\,c^5\,e^3+1408\,a^{11}\,b^2\,c^6\,d\,e^2+768\,a^{11}\,b\,c^7\,d^2\,e+512\,a^{11}\,c^8\,d^3-320\,a^{10}\,b^4\,c^5\,d\,e^2-960\,a^{10}\,b^3\,c^6\,d^2\,e-896\,a^{10}\,b^2\,c^7\,d^3+192\,a^9\,b^5\,c^5\,d^2\,e+448\,a^9\,b^4\,c^6\,d^3-64\,a^8\,b^6\,c^5\,d^3\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+64\,a^{10}\,c^8\,d^4+64\,a^{12}\,c^6\,e^4+16\,a^8\,b^4\,c^6\,d^4-64\,a^9\,b^2\,c^7\,d^4-128\,a^{11}\,c^7\,d^2\,e^2+128\,a^{10}\,b^2\,c^6\,d^2\,e^2+128\,a^{10}\,b\,c^7\,d^3\,e-128\,a^{11}\,b\,c^6\,d\,e^3-64\,a^9\,b^3\,c^6\,d^3\,e\right)+x^2\,\left(8\,a^{11}\,c^6\,e^5-16\,a^{10}\,b\,c^6\,d\,e^4+12\,a^9\,b^2\,c^6\,d^2\,e^3-8\,a^9\,c^8\,d^4\,e-4\,a^8\,b^3\,c^6\,d^3\,e^2+4\,a^8\,b^2\,c^7\,d^4\,e\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(65536\,a^{14}\,b^2\,c^6-32768\,a^{13}\,b^4\,c^5+4096\,a^{12}\,b^6\,c^4\right)-x^2\,\left(16384\,e\,a^{13}\,b^2\,c^6+16384\,d\,a^{13}\,b\,c^7-8192\,e\,a^{12}\,b^4\,c^5-24576\,d\,a^{12}\,b^3\,c^6+1024\,e\,a^{11}\,b^6\,c^4+9216\,d\,a^{11}\,b^5\,c^5-1024\,d\,a^{10}\,b^7\,c^4\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+4096\,a^{12}\,b\,c^7\,d^2-4096\,a^{13}\,b\,c^6\,e^2+512\,a^{10}\,b^5\,c^5\,d^2-3072\,a^{11}\,b^3\,c^6\,d^2+1024\,a^{12}\,b^3\,c^5\,e^2-1024\,a^{11}\,b^4\,c^5\,d\,e+4096\,a^{12}\,b^2\,c^6\,d\,e\right)-x^2\,\left(-768\,a^{12}\,b\,c^6\,e^3-512\,a^{12}\,c^7\,d\,e^2+192\,a^{11}\,b^3\,c^5\,e^3+1408\,a^{11}\,b^2\,c^6\,d\,e^2+768\,a^{11}\,b\,c^7\,d^2\,e+512\,a^{11}\,c^8\,d^3-320\,a^{10}\,b^4\,c^5\,d\,e^2-960\,a^{10}\,b^3\,c^6\,d^2\,e-896\,a^{10}\,b^2\,c^7\,d^3+192\,a^9\,b^5\,c^5\,d^2\,e+448\,a^9\,b^4\,c^6\,d^3-64\,a^8\,b^6\,c^5\,d^3\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+64\,a^{10}\,c^8\,d^4+64\,a^{12}\,c^6\,e^4+16\,a^8\,b^4\,c^6\,d^4-64\,a^9\,b^2\,c^7\,d^4-128\,a^{11}\,c^7\,d^2\,e^2+128\,a^{10}\,b^2\,c^6\,d^2\,e^2+128\,a^{10}\,b\,c^7\,d^3\,e-128\,a^{11}\,b\,c^6\,d\,e^3-64\,a^9\,b^3\,c^6\,d^3\,e\right)-x^2\,\left(8\,a^{11}\,c^6\,e^5-16\,a^{10}\,b\,c^6\,d\,e^4+12\,a^9\,b^2\,c^6\,d^2\,e^3-8\,a^9\,c^8\,d^4\,e-4\,a^8\,b^3\,c^6\,d^3\,e^2+4\,a^8\,b^2\,c^7\,d^4\,e\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(65536\,a^{14}\,b^2\,c^6-32768\,a^{13}\,b^4\,c^5+4096\,a^{12}\,b^6\,c^4\right)+x^2\,\left(16384\,e\,a^{13}\,b^2\,c^6+16384\,d\,a^{13}\,b\,c^7-8192\,e\,a^{12}\,b^4\,c^5-24576\,d\,a^{12}\,b^3\,c^6+1024\,e\,a^{11}\,b^6\,c^4+9216\,d\,a^{11}\,b^5\,c^5-1024\,d\,a^{10}\,b^7\,c^4\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+4096\,a^{12}\,b\,c^7\,d^2-4096\,a^{13}\,b\,c^6\,e^2+512\,a^{10}\,b^5\,c^5\,d^2-3072\,a^{11}\,b^3\,c^6\,d^2+1024\,a^{12}\,b^3\,c^5\,e^2-1024\,a^{11}\,b^4\,c^5\,d\,e+4096\,a^{12}\,b^2\,c^6\,d\,e\right)+x^2\,\left(-768\,a^{12}\,b\,c^6\,e^3-512\,a^{12}\,c^7\,d\,e^2+192\,a^{11}\,b^3\,c^5\,e^3+1408\,a^{11}\,b^2\,c^6\,d\,e^2+768\,a^{11}\,b\,c^7\,d^2\,e+512\,a^{11}\,c^8\,d^3-320\,a^{10}\,b^4\,c^5\,d\,e^2-960\,a^{10}\,b^3\,c^6\,d^2\,e-896\,a^{10}\,b^2\,c^7\,d^3+192\,a^9\,b^5\,c^5\,d^2\,e+448\,a^9\,b^4\,c^6\,d^3-64\,a^8\,b^6\,c^5\,d^3\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+64\,a^{10}\,c^8\,d^4+64\,a^{12}\,c^6\,e^4+16\,a^8\,b^4\,c^6\,d^4-64\,a^9\,b^2\,c^7\,d^4-128\,a^{11}\,c^7\,d^2\,e^2+128\,a^{10}\,b^2\,c^6\,d^2\,e^2+128\,a^{10}\,b\,c^7\,d^3\,e-128\,a^{11}\,b\,c^6\,d\,e^3-64\,a^9\,b^3\,c^6\,d^3\,e\right)+x^2\,\left(8\,a^{11}\,c^6\,e^5-16\,a^{10}\,b\,c^6\,d\,e^4+12\,a^9\,b^2\,c^6\,d^2\,e^3-8\,a^9\,c^8\,d^4\,e-4\,a^8\,b^3\,c^6\,d^3\,e^2+4\,a^8\,b^2\,c^7\,d^4\,e\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(\left(\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,\left(65536\,a^{14}\,b^2\,c^6-32768\,a^{13}\,b^4\,c^5+4096\,a^{12}\,b^6\,c^4\right)-x^2\,\left(16384\,e\,a^{13}\,b^2\,c^6+16384\,d\,a^{13}\,b\,c^7-8192\,e\,a^{12}\,b^4\,c^5-24576\,d\,a^{12}\,b^3\,c^6+1024\,e\,a^{11}\,b^6\,c^4+9216\,d\,a^{11}\,b^5\,c^5-1024\,d\,a^{10}\,b^7\,c^4\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+4096\,a^{12}\,b\,c^7\,d^2-4096\,a^{13}\,b\,c^6\,e^2+512\,a^{10}\,b^5\,c^5\,d^2-3072\,a^{11}\,b^3\,c^6\,d^2+1024\,a^{12}\,b^3\,c^5\,e^2-1024\,a^{11}\,b^4\,c^5\,d\,e+4096\,a^{12}\,b^2\,c^6\,d\,e\right)-x^2\,\left(-768\,a^{12}\,b\,c^6\,e^3-512\,a^{12}\,c^7\,d\,e^2+192\,a^{11}\,b^3\,c^5\,e^3+1408\,a^{11}\,b^2\,c^6\,d\,e^2+768\,a^{11}\,b\,c^7\,d^2\,e+512\,a^{11}\,c^8\,d^3-320\,a^{10}\,b^4\,c^5\,d\,e^2-960\,a^{10}\,b^3\,c^6\,d^2\,e-896\,a^{10}\,b^2\,c^7\,d^3+192\,a^9\,b^5\,c^5\,d^2\,e+448\,a^9\,b^4\,c^6\,d^3-64\,a^8\,b^6\,c^5\,d^3\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}+64\,a^{10}\,c^8\,d^4+64\,a^{12}\,c^6\,e^4+16\,a^8\,b^4\,c^6\,d^4-64\,a^9\,b^2\,c^7\,d^4-128\,a^{11}\,c^7\,d^2\,e^2+128\,a^{10}\,b^2\,c^6\,d^2\,e^2+128\,a^{10}\,b\,c^7\,d^3\,e-128\,a^{11}\,b\,c^6\,d\,e^3-64\,a^9\,b^3\,c^6\,d^3\,e\right)-x^2\,\left(8\,a^{11}\,c^6\,e^5-16\,a^{10}\,b\,c^6\,d\,e^4+12\,a^9\,b^2\,c^6\,d^2\,e^3-8\,a^9\,c^8\,d^4\,e-4\,a^8\,b^3\,c^6\,d^3\,e^2+4\,a^8\,b^2\,c^7\,d^4\,e\right)\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}}\right)\,\sqrt{-\frac{b^5\,d^2+a^2\,b^3\,e^2-a^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^2\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2-2\,a\,b^4\,d\,e-7\,a\,b^3\,c\,d^2+a\,c\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c\,e^2-16\,a^3\,c^2\,d\,e+12\,a^2\,b^2\,c\,d\,e+2\,a\,b\,d\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{32\,\left(16\,a^5\,c^2-8\,a^4\,b^2\,c+a^3\,b^4\right)}}\,2{}\mathrm{i}","Not used",1,"- atan((((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4096*a^12*b^6*c^4 - 32768*a^13*b^4*c^5 + 65536*a^14*b^2*c^6) + x^2*(9216*a^11*b^5*c^5*d - 1024*a^10*b^7*c^4*d - 24576*a^12*b^3*c^6*d + 1024*a^11*b^6*c^4*e - 8192*a^12*b^4*c^5*e + 16384*a^13*b^2*c^6*e + 16384*a^13*b*c^7*d))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 4096*a^12*b*c^7*d^2 - 4096*a^13*b*c^6*e^2 + 512*a^10*b^5*c^5*d^2 - 3072*a^11*b^3*c^6*d^2 + 1024*a^12*b^3*c^5*e^2 - 1024*a^11*b^4*c^5*d*e + 4096*a^12*b^2*c^6*d*e) + x^2*(512*a^11*c^8*d^3 - 768*a^12*b*c^6*e^3 - 512*a^12*c^7*d*e^2 - 64*a^8*b^6*c^5*d^3 + 448*a^9*b^4*c^6*d^3 - 896*a^10*b^2*c^7*d^3 + 192*a^11*b^3*c^5*e^3 + 768*a^11*b*c^7*d^2*e + 192*a^9*b^5*c^5*d^2*e - 960*a^10*b^3*c^6*d^2*e - 320*a^10*b^4*c^5*d*e^2 + 1408*a^11*b^2*c^6*d*e^2))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 64*a^10*c^8*d^4 + 64*a^12*c^6*e^4 + 16*a^8*b^4*c^6*d^4 - 64*a^9*b^2*c^7*d^4 - 128*a^11*c^7*d^2*e^2 + 128*a^10*b^2*c^6*d^2*e^2 + 128*a^10*b*c^7*d^3*e - 128*a^11*b*c^6*d*e^3 - 64*a^9*b^3*c^6*d^3*e) + x^2*(8*a^11*c^6*e^5 - 8*a^9*c^8*d^4*e - 4*a^8*b^3*c^6*d^3*e^2 + 12*a^9*b^2*c^6*d^2*e^3 - 16*a^10*b*c^6*d*e^4 + 4*a^8*b^2*c^7*d^4*e))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i - ((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4096*a^12*b^6*c^4 - 32768*a^13*b^4*c^5 + 65536*a^14*b^2*c^6) - x^2*(9216*a^11*b^5*c^5*d - 1024*a^10*b^7*c^4*d - 24576*a^12*b^3*c^6*d + 1024*a^11*b^6*c^4*e - 8192*a^12*b^4*c^5*e + 16384*a^13*b^2*c^6*e + 16384*a^13*b*c^7*d))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 4096*a^12*b*c^7*d^2 - 4096*a^13*b*c^6*e^2 + 512*a^10*b^5*c^5*d^2 - 3072*a^11*b^3*c^6*d^2 + 1024*a^12*b^3*c^5*e^2 - 1024*a^11*b^4*c^5*d*e + 4096*a^12*b^2*c^6*d*e) - x^2*(512*a^11*c^8*d^3 - 768*a^12*b*c^6*e^3 - 512*a^12*c^7*d*e^2 - 64*a^8*b^6*c^5*d^3 + 448*a^9*b^4*c^6*d^3 - 896*a^10*b^2*c^7*d^3 + 192*a^11*b^3*c^5*e^3 + 768*a^11*b*c^7*d^2*e + 192*a^9*b^5*c^5*d^2*e - 960*a^10*b^3*c^6*d^2*e - 320*a^10*b^4*c^5*d*e^2 + 1408*a^11*b^2*c^6*d*e^2))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 64*a^10*c^8*d^4 + 64*a^12*c^6*e^4 + 16*a^8*b^4*c^6*d^4 - 64*a^9*b^2*c^7*d^4 - 128*a^11*c^7*d^2*e^2 + 128*a^10*b^2*c^6*d^2*e^2 + 128*a^10*b*c^7*d^3*e - 128*a^11*b*c^6*d*e^3 - 64*a^9*b^3*c^6*d^3*e) - x^2*(8*a^11*c^6*e^5 - 8*a^9*c^8*d^4*e - 4*a^8*b^3*c^6*d^3*e^2 + 12*a^9*b^2*c^6*d^2*e^3 - 16*a^10*b*c^6*d*e^4 + 4*a^8*b^2*c^7*d^4*e))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i)/(((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4096*a^12*b^6*c^4 - 32768*a^13*b^4*c^5 + 65536*a^14*b^2*c^6) + x^2*(9216*a^11*b^5*c^5*d - 1024*a^10*b^7*c^4*d - 24576*a^12*b^3*c^6*d + 1024*a^11*b^6*c^4*e - 8192*a^12*b^4*c^5*e + 16384*a^13*b^2*c^6*e + 16384*a^13*b*c^7*d))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 4096*a^12*b*c^7*d^2 - 4096*a^13*b*c^6*e^2 + 512*a^10*b^5*c^5*d^2 - 3072*a^11*b^3*c^6*d^2 + 1024*a^12*b^3*c^5*e^2 - 1024*a^11*b^4*c^5*d*e + 4096*a^12*b^2*c^6*d*e) + x^2*(512*a^11*c^8*d^3 - 768*a^12*b*c^6*e^3 - 512*a^12*c^7*d*e^2 - 64*a^8*b^6*c^5*d^3 + 448*a^9*b^4*c^6*d^3 - 896*a^10*b^2*c^7*d^3 + 192*a^11*b^3*c^5*e^3 + 768*a^11*b*c^7*d^2*e + 192*a^9*b^5*c^5*d^2*e - 960*a^10*b^3*c^6*d^2*e - 320*a^10*b^4*c^5*d*e^2 + 1408*a^11*b^2*c^6*d*e^2))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 64*a^10*c^8*d^4 + 64*a^12*c^6*e^4 + 16*a^8*b^4*c^6*d^4 - 64*a^9*b^2*c^7*d^4 - 128*a^11*c^7*d^2*e^2 + 128*a^10*b^2*c^6*d^2*e^2 + 128*a^10*b*c^7*d^3*e - 128*a^11*b*c^6*d*e^3 - 64*a^9*b^3*c^6*d^3*e) + x^2*(8*a^11*c^6*e^5 - 8*a^9*c^8*d^4*e - 4*a^8*b^3*c^6*d^3*e^2 + 12*a^9*b^2*c^6*d^2*e^3 - 16*a^10*b*c^6*d*e^4 + 4*a^8*b^2*c^7*d^4*e))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + ((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4096*a^12*b^6*c^4 - 32768*a^13*b^4*c^5 + 65536*a^14*b^2*c^6) - x^2*(9216*a^11*b^5*c^5*d - 1024*a^10*b^7*c^4*d - 24576*a^12*b^3*c^6*d + 1024*a^11*b^6*c^4*e - 8192*a^12*b^4*c^5*e + 16384*a^13*b^2*c^6*e + 16384*a^13*b*c^7*d))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 4096*a^12*b*c^7*d^2 - 4096*a^13*b*c^6*e^2 + 512*a^10*b^5*c^5*d^2 - 3072*a^11*b^3*c^6*d^2 + 1024*a^12*b^3*c^5*e^2 - 1024*a^11*b^4*c^5*d*e + 4096*a^12*b^2*c^6*d*e) - x^2*(512*a^11*c^8*d^3 - 768*a^12*b*c^6*e^3 - 512*a^12*c^7*d*e^2 - 64*a^8*b^6*c^5*d^3 + 448*a^9*b^4*c^6*d^3 - 896*a^10*b^2*c^7*d^3 + 192*a^11*b^3*c^5*e^3 + 768*a^11*b*c^7*d^2*e + 192*a^9*b^5*c^5*d^2*e - 960*a^10*b^3*c^6*d^2*e - 320*a^10*b^4*c^5*d*e^2 + 1408*a^11*b^2*c^6*d*e^2))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 64*a^10*c^8*d^4 + 64*a^12*c^6*e^4 + 16*a^8*b^4*c^6*d^4 - 64*a^9*b^2*c^7*d^4 - 128*a^11*c^7*d^2*e^2 + 128*a^10*b^2*c^6*d^2*e^2 + 128*a^10*b*c^7*d^3*e - 128*a^11*b*c^6*d*e^3 - 64*a^9*b^3*c^6*d^3*e) - x^2*(8*a^11*c^6*e^5 - 8*a^9*c^8*d^4*e - 4*a^8*b^3*c^6*d^3*e^2 + 12*a^9*b^2*c^6*d^2*e^3 - 16*a^10*b*c^6*d*e^4 + 4*a^8*b^2*c^7*d^4*e))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5*d^2 + a^2*b^3*e^2 + a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) + b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 - a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e - 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*2i - atan((((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4096*a^12*b^6*c^4 - 32768*a^13*b^4*c^5 + 65536*a^14*b^2*c^6) + x^2*(9216*a^11*b^5*c^5*d - 1024*a^10*b^7*c^4*d - 24576*a^12*b^3*c^6*d + 1024*a^11*b^6*c^4*e - 8192*a^12*b^4*c^5*e + 16384*a^13*b^2*c^6*e + 16384*a^13*b*c^7*d))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 4096*a^12*b*c^7*d^2 - 4096*a^13*b*c^6*e^2 + 512*a^10*b^5*c^5*d^2 - 3072*a^11*b^3*c^6*d^2 + 1024*a^12*b^3*c^5*e^2 - 1024*a^11*b^4*c^5*d*e + 4096*a^12*b^2*c^6*d*e) + x^2*(512*a^11*c^8*d^3 - 768*a^12*b*c^6*e^3 - 512*a^12*c^7*d*e^2 - 64*a^8*b^6*c^5*d^3 + 448*a^9*b^4*c^6*d^3 - 896*a^10*b^2*c^7*d^3 + 192*a^11*b^3*c^5*e^3 + 768*a^11*b*c^7*d^2*e + 192*a^9*b^5*c^5*d^2*e - 960*a^10*b^3*c^6*d^2*e - 320*a^10*b^4*c^5*d*e^2 + 1408*a^11*b^2*c^6*d*e^2))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 64*a^10*c^8*d^4 + 64*a^12*c^6*e^4 + 16*a^8*b^4*c^6*d^4 - 64*a^9*b^2*c^7*d^4 - 128*a^11*c^7*d^2*e^2 + 128*a^10*b^2*c^6*d^2*e^2 + 128*a^10*b*c^7*d^3*e - 128*a^11*b*c^6*d*e^3 - 64*a^9*b^3*c^6*d^3*e) + x^2*(8*a^11*c^6*e^5 - 8*a^9*c^8*d^4*e - 4*a^8*b^3*c^6*d^3*e^2 + 12*a^9*b^2*c^6*d^2*e^3 - 16*a^10*b*c^6*d*e^4 + 4*a^8*b^2*c^7*d^4*e))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i - ((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4096*a^12*b^6*c^4 - 32768*a^13*b^4*c^5 + 65536*a^14*b^2*c^6) - x^2*(9216*a^11*b^5*c^5*d - 1024*a^10*b^7*c^4*d - 24576*a^12*b^3*c^6*d + 1024*a^11*b^6*c^4*e - 8192*a^12*b^4*c^5*e + 16384*a^13*b^2*c^6*e + 16384*a^13*b*c^7*d))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 4096*a^12*b*c^7*d^2 - 4096*a^13*b*c^6*e^2 + 512*a^10*b^5*c^5*d^2 - 3072*a^11*b^3*c^6*d^2 + 1024*a^12*b^3*c^5*e^2 - 1024*a^11*b^4*c^5*d*e + 4096*a^12*b^2*c^6*d*e) - x^2*(512*a^11*c^8*d^3 - 768*a^12*b*c^6*e^3 - 512*a^12*c^7*d*e^2 - 64*a^8*b^6*c^5*d^3 + 448*a^9*b^4*c^6*d^3 - 896*a^10*b^2*c^7*d^3 + 192*a^11*b^3*c^5*e^3 + 768*a^11*b*c^7*d^2*e + 192*a^9*b^5*c^5*d^2*e - 960*a^10*b^3*c^6*d^2*e - 320*a^10*b^4*c^5*d*e^2 + 1408*a^11*b^2*c^6*d*e^2))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 64*a^10*c^8*d^4 + 64*a^12*c^6*e^4 + 16*a^8*b^4*c^6*d^4 - 64*a^9*b^2*c^7*d^4 - 128*a^11*c^7*d^2*e^2 + 128*a^10*b^2*c^6*d^2*e^2 + 128*a^10*b*c^7*d^3*e - 128*a^11*b*c^6*d*e^3 - 64*a^9*b^3*c^6*d^3*e) - x^2*(8*a^11*c^6*e^5 - 8*a^9*c^8*d^4*e - 4*a^8*b^3*c^6*d^3*e^2 + 12*a^9*b^2*c^6*d^2*e^3 - 16*a^10*b*c^6*d*e^4 + 4*a^8*b^2*c^7*d^4*e))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*1i)/(((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4096*a^12*b^6*c^4 - 32768*a^13*b^4*c^5 + 65536*a^14*b^2*c^6) + x^2*(9216*a^11*b^5*c^5*d - 1024*a^10*b^7*c^4*d - 24576*a^12*b^3*c^6*d + 1024*a^11*b^6*c^4*e - 8192*a^12*b^4*c^5*e + 16384*a^13*b^2*c^6*e + 16384*a^13*b*c^7*d))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 4096*a^12*b*c^7*d^2 - 4096*a^13*b*c^6*e^2 + 512*a^10*b^5*c^5*d^2 - 3072*a^11*b^3*c^6*d^2 + 1024*a^12*b^3*c^5*e^2 - 1024*a^11*b^4*c^5*d*e + 4096*a^12*b^2*c^6*d*e) + x^2*(512*a^11*c^8*d^3 - 768*a^12*b*c^6*e^3 - 512*a^12*c^7*d*e^2 - 64*a^8*b^6*c^5*d^3 + 448*a^9*b^4*c^6*d^3 - 896*a^10*b^2*c^7*d^3 + 192*a^11*b^3*c^5*e^3 + 768*a^11*b*c^7*d^2*e + 192*a^9*b^5*c^5*d^2*e - 960*a^10*b^3*c^6*d^2*e - 320*a^10*b^4*c^5*d*e^2 + 1408*a^11*b^2*c^6*d*e^2))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 64*a^10*c^8*d^4 + 64*a^12*c^6*e^4 + 16*a^8*b^4*c^6*d^4 - 64*a^9*b^2*c^7*d^4 - 128*a^11*c^7*d^2*e^2 + 128*a^10*b^2*c^6*d^2*e^2 + 128*a^10*b*c^7*d^3*e - 128*a^11*b*c^6*d*e^3 - 64*a^9*b^3*c^6*d^3*e) + x^2*(8*a^11*c^6*e^5 - 8*a^9*c^8*d^4*e - 4*a^8*b^3*c^6*d^3*e^2 + 12*a^9*b^2*c^6*d^2*e^3 - 16*a^10*b*c^6*d*e^4 + 4*a^8*b^2*c^7*d^4*e))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + ((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(((-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*(4096*a^12*b^6*c^4 - 32768*a^13*b^4*c^5 + 65536*a^14*b^2*c^6) - x^2*(9216*a^11*b^5*c^5*d - 1024*a^10*b^7*c^4*d - 24576*a^12*b^3*c^6*d + 1024*a^11*b^6*c^4*e - 8192*a^12*b^4*c^5*e + 16384*a^13*b^2*c^6*e + 16384*a^13*b*c^7*d))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 4096*a^12*b*c^7*d^2 - 4096*a^13*b*c^6*e^2 + 512*a^10*b^5*c^5*d^2 - 3072*a^11*b^3*c^6*d^2 + 1024*a^12*b^3*c^5*e^2 - 1024*a^11*b^4*c^5*d*e + 4096*a^12*b^2*c^6*d*e) - x^2*(512*a^11*c^8*d^3 - 768*a^12*b*c^6*e^3 - 512*a^12*c^7*d*e^2 - 64*a^8*b^6*c^5*d^3 + 448*a^9*b^4*c^6*d^3 - 896*a^10*b^2*c^7*d^3 + 192*a^11*b^3*c^5*e^3 + 768*a^11*b*c^7*d^2*e + 192*a^9*b^5*c^5*d^2*e - 960*a^10*b^3*c^6*d^2*e - 320*a^10*b^4*c^5*d*e^2 + 1408*a^11*b^2*c^6*d*e^2))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2) + 64*a^10*c^8*d^4 + 64*a^12*c^6*e^4 + 16*a^8*b^4*c^6*d^4 - 64*a^9*b^2*c^7*d^4 - 128*a^11*c^7*d^2*e^2 + 128*a^10*b^2*c^6*d^2*e^2 + 128*a^10*b*c^7*d^3*e - 128*a^11*b*c^6*d*e^3 - 64*a^9*b^3*c^6*d^3*e) - x^2*(8*a^11*c^6*e^5 - 8*a^9*c^8*d^4*e - 4*a^8*b^3*c^6*d^3*e^2 + 12*a^9*b^2*c^6*d^2*e^3 - 16*a^10*b*c^6*d*e^4 + 4*a^8*b^2*c^7*d^4*e))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)))*(-(b^5*d^2 + a^2*b^3*e^2 - a^2*e^2*(-(4*a*c - b^2)^3)^(1/2) - b^2*d^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2 - 2*a*b^4*d*e - 7*a*b^3*c*d^2 + a*c*d^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c*e^2 - 16*a^3*c^2*d*e + 12*a^2*b^2*c*d*e + 2*a*b*d*e*(-(4*a*c - b^2)^3)^(1/2))/(32*(a^3*b^4 + 16*a^5*c^2 - 8*a^4*b^2*c)))^(1/2)*2i - d/(2*a*x^2)","B"
51,1,65350,394,10.223880,"\text{Not used}","int((d + e*x^4)/(x^4*(a + b*x^4 + c*x^8)),x)","\mathrm{atan}\left(\frac{\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)+x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-64\,a^{14}\,c^7\,e^5-128\,a^{11}\,b\,c^9\,d^5+192\,a^{12}\,c^9\,d^4\,e-16\,a^9\,b^5\,c^7\,d^5+96\,a^{10}\,b^3\,c^8\,d^5+16\,a^{13}\,b^2\,c^6\,e^5+128\,a^{13}\,c^8\,d^2\,e^3-64\,a^{10}\,b^5\,c^6\,d^3\,e^2+288\,a^{11}\,b^3\,c^7\,d^3\,e^2+96\,a^{11}\,b^4\,c^6\,d^2\,e^3-416\,a^{12}\,b^2\,c^7\,d^2\,e^3+256\,a^{13}\,b\,c^7\,d\,e^4+16\,a^9\,b^6\,c^6\,d^4\,e-48\,a^{10}\,b^4\,c^7\,d^4\,e-112\,a^{11}\,b^2\,c^8\,d^4\,e-128\,a^{12}\,b\,c^8\,d^3\,e^2-64\,a^{12}\,b^3\,c^6\,d\,e^4\right)+x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)-x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-64\,a^{14}\,c^7\,e^5-128\,a^{11}\,b\,c^9\,d^5+192\,a^{12}\,c^9\,d^4\,e-16\,a^9\,b^5\,c^7\,d^5+96\,a^{10}\,b^3\,c^8\,d^5+16\,a^{13}\,b^2\,c^6\,e^5+128\,a^{13}\,c^8\,d^2\,e^3-64\,a^{10}\,b^5\,c^6\,d^3\,e^2+288\,a^{11}\,b^3\,c^7\,d^3\,e^2+96\,a^{11}\,b^4\,c^6\,d^2\,e^3-416\,a^{12}\,b^2\,c^7\,d^2\,e^3+256\,a^{13}\,b\,c^7\,d\,e^4+16\,a^9\,b^6\,c^6\,d^4\,e-48\,a^{10}\,b^4\,c^7\,d^4\,e-112\,a^{11}\,b^2\,c^8\,d^4\,e-128\,a^{12}\,b\,c^8\,d^3\,e^2-64\,a^{12}\,b^3\,c^6\,d\,e^4\right)-x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)+x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-64\,a^{14}\,c^7\,e^5-128\,a^{11}\,b\,c^9\,d^5+192\,a^{12}\,c^9\,d^4\,e-16\,a^9\,b^5\,c^7\,d^5+96\,a^{10}\,b^3\,c^8\,d^5+16\,a^{13}\,b^2\,c^6\,e^5+128\,a^{13}\,c^8\,d^2\,e^3-64\,a^{10}\,b^5\,c^6\,d^3\,e^2+288\,a^{11}\,b^3\,c^7\,d^3\,e^2+96\,a^{11}\,b^4\,c^6\,d^2\,e^3-416\,a^{12}\,b^2\,c^7\,d^2\,e^3+256\,a^{13}\,b\,c^7\,d\,e^4+16\,a^9\,b^6\,c^6\,d^4\,e-48\,a^{10}\,b^4\,c^7\,d^4\,e-112\,a^{11}\,b^2\,c^8\,d^4\,e-128\,a^{12}\,b\,c^8\,d^3\,e^2-64\,a^{12}\,b^3\,c^6\,d\,e^4\right)+x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)-x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-64\,a^{14}\,c^7\,e^5-128\,a^{11}\,b\,c^9\,d^5+192\,a^{12}\,c^9\,d^4\,e-16\,a^9\,b^5\,c^7\,d^5+96\,a^{10}\,b^3\,c^8\,d^5+16\,a^{13}\,b^2\,c^6\,e^5+128\,a^{13}\,c^8\,d^2\,e^3-64\,a^{10}\,b^5\,c^6\,d^3\,e^2+288\,a^{11}\,b^3\,c^7\,d^3\,e^2+96\,a^{11}\,b^4\,c^6\,d^2\,e^3-416\,a^{12}\,b^2\,c^7\,d^2\,e^3+256\,a^{13}\,b\,c^7\,d\,e^4+16\,a^9\,b^6\,c^6\,d^4\,e-48\,a^{10}\,b^4\,c^7\,d^4\,e-112\,a^{11}\,b^2\,c^8\,d^4\,e-128\,a^{12}\,b\,c^8\,d^3\,e^2-64\,a^{12}\,b^3\,c^6\,d\,e^4\right)-x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)+x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-64\,a^{14}\,c^7\,e^5-128\,a^{11}\,b\,c^9\,d^5+192\,a^{12}\,c^9\,d^4\,e-16\,a^9\,b^5\,c^7\,d^5+96\,a^{10}\,b^3\,c^8\,d^5+16\,a^{13}\,b^2\,c^6\,e^5+128\,a^{13}\,c^8\,d^2\,e^3-64\,a^{10}\,b^5\,c^6\,d^3\,e^2+288\,a^{11}\,b^3\,c^7\,d^3\,e^2+96\,a^{11}\,b^4\,c^6\,d^2\,e^3-416\,a^{12}\,b^2\,c^7\,d^2\,e^3+256\,a^{13}\,b\,c^7\,d\,e^4+16\,a^9\,b^6\,c^6\,d^4\,e-48\,a^{10}\,b^4\,c^7\,d^4\,e-112\,a^{11}\,b^2\,c^8\,d^4\,e-128\,a^{12}\,b\,c^8\,d^3\,e^2-64\,a^{12}\,b^3\,c^6\,d\,e^4\right)+x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}-\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)-x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-64\,a^{14}\,c^7\,e^5-128\,a^{11}\,b\,c^9\,d^5+192\,a^{12}\,c^9\,d^4\,e-16\,a^9\,b^5\,c^7\,d^5+96\,a^{10}\,b^3\,c^8\,d^5+16\,a^{13}\,b^2\,c^6\,e^5+128\,a^{13}\,c^8\,d^2\,e^3-64\,a^{10}\,b^5\,c^6\,d^3\,e^2+288\,a^{11}\,b^3\,c^7\,d^3\,e^2+96\,a^{11}\,b^4\,c^6\,d^2\,e^3-416\,a^{12}\,b^2\,c^7\,d^2\,e^3+256\,a^{13}\,b\,c^7\,d\,e^4+16\,a^9\,b^6\,c^6\,d^4\,e-48\,a^{10}\,b^4\,c^7\,d^4\,e-112\,a^{11}\,b^2\,c^8\,d^4\,e-128\,a^{12}\,b\,c^8\,d^3\,e^2-64\,a^{12}\,b^3\,c^6\,d\,e^4\right)-x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}{\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)+x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-64\,a^{14}\,c^7\,e^5-128\,a^{11}\,b\,c^9\,d^5+192\,a^{12}\,c^9\,d^4\,e-16\,a^9\,b^5\,c^7\,d^5+96\,a^{10}\,b^3\,c^8\,d^5+16\,a^{13}\,b^2\,c^6\,e^5+128\,a^{13}\,c^8\,d^2\,e^3-64\,a^{10}\,b^5\,c^6\,d^3\,e^2+288\,a^{11}\,b^3\,c^7\,d^3\,e^2+96\,a^{11}\,b^4\,c^6\,d^2\,e^3-416\,a^{12}\,b^2\,c^7\,d^2\,e^3+256\,a^{13}\,b\,c^7\,d\,e^4+16\,a^9\,b^6\,c^6\,d^4\,e-48\,a^{10}\,b^4\,c^7\,d^4\,e-112\,a^{11}\,b^2\,c^8\,d^4\,e-128\,a^{12}\,b\,c^8\,d^3\,e^2-64\,a^{12}\,b^3\,c^6\,d\,e^4\right)+x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}+\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(\left({\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)-x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}-64\,a^{14}\,c^7\,e^5-128\,a^{11}\,b\,c^9\,d^5+192\,a^{12}\,c^9\,d^4\,e-16\,a^9\,b^5\,c^7\,d^5+96\,a^{10}\,b^3\,c^8\,d^5+16\,a^{13}\,b^2\,c^6\,e^5+128\,a^{13}\,c^8\,d^2\,e^3-64\,a^{10}\,b^5\,c^6\,d^3\,e^2+288\,a^{11}\,b^3\,c^7\,d^3\,e^2+96\,a^{11}\,b^4\,c^6\,d^2\,e^3-416\,a^{12}\,b^2\,c^7\,d^2\,e^3+256\,a^{13}\,b\,c^7\,d\,e^4+16\,a^9\,b^6\,c^6\,d^4\,e-48\,a^{10}\,b^4\,c^7\,d^4\,e-112\,a^{11}\,b^2\,c^8\,d^4\,e-128\,a^{12}\,b\,c^8\,d^3\,e^2-64\,a^{12}\,b^3\,c^6\,d\,e^4\right)-x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,2{}\mathrm{i}+2\,\mathrm{atan}\left(\frac{\left(-x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(64\,a^{14}\,c^7\,e^5+128\,a^{11}\,b\,c^9\,d^5-192\,a^{12}\,c^9\,d^4\,e+16\,a^9\,b^5\,c^7\,d^5-96\,a^{10}\,b^3\,c^8\,d^5-16\,a^{13}\,b^2\,c^6\,e^5-128\,a^{13}\,c^8\,d^2\,e^3+64\,a^{10}\,b^5\,c^6\,d^3\,e^2-288\,a^{11}\,b^3\,c^7\,d^3\,e^2-96\,a^{11}\,b^4\,c^6\,d^2\,e^3+416\,a^{12}\,b^2\,c^7\,d^2\,e^3-256\,a^{13}\,b\,c^7\,d\,e^4-16\,a^9\,b^6\,c^6\,d^4\,e+48\,a^{10}\,b^4\,c^7\,d^4\,e+112\,a^{11}\,b^2\,c^8\,d^4\,e+128\,a^{12}\,b\,c^8\,d^3\,e^2+64\,a^{12}\,b^3\,c^6\,d\,e^4+\left(x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}-\left(x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(64\,a^{14}\,c^7\,e^5+128\,a^{11}\,b\,c^9\,d^5-192\,a^{12}\,c^9\,d^4\,e+16\,a^9\,b^5\,c^7\,d^5-96\,a^{10}\,b^3\,c^8\,d^5-16\,a^{13}\,b^2\,c^6\,e^5-128\,a^{13}\,c^8\,d^2\,e^3+64\,a^{10}\,b^5\,c^6\,d^3\,e^2-288\,a^{11}\,b^3\,c^7\,d^3\,e^2-96\,a^{11}\,b^4\,c^6\,d^2\,e^3+416\,a^{12}\,b^2\,c^7\,d^2\,e^3-256\,a^{13}\,b\,c^7\,d\,e^4-16\,a^9\,b^6\,c^6\,d^4\,e+48\,a^{10}\,b^4\,c^7\,d^4\,e+112\,a^{11}\,b^2\,c^8\,d^4\,e+128\,a^{12}\,b\,c^8\,d^3\,e^2+64\,a^{12}\,b^3\,c^6\,d\,e^4+\left(-x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}}{\left(-x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(64\,a^{14}\,c^7\,e^5+128\,a^{11}\,b\,c^9\,d^5-192\,a^{12}\,c^9\,d^4\,e+16\,a^9\,b^5\,c^7\,d^5-96\,a^{10}\,b^3\,c^8\,d^5-16\,a^{13}\,b^2\,c^6\,e^5-128\,a^{13}\,c^8\,d^2\,e^3+64\,a^{10}\,b^5\,c^6\,d^3\,e^2-288\,a^{11}\,b^3\,c^7\,d^3\,e^2-96\,a^{11}\,b^4\,c^6\,d^2\,e^3+416\,a^{12}\,b^2\,c^7\,d^2\,e^3-256\,a^{13}\,b\,c^7\,d\,e^4-16\,a^9\,b^6\,c^6\,d^4\,e+48\,a^{10}\,b^4\,c^7\,d^4\,e+112\,a^{11}\,b^2\,c^8\,d^4\,e+128\,a^{12}\,b\,c^8\,d^3\,e^2+64\,a^{12}\,b^3\,c^6\,d\,e^4+\left(x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(64\,a^{14}\,c^7\,e^5+128\,a^{11}\,b\,c^9\,d^5-192\,a^{12}\,c^9\,d^4\,e+16\,a^9\,b^5\,c^7\,d^5-96\,a^{10}\,b^3\,c^8\,d^5-16\,a^{13}\,b^2\,c^6\,e^5-128\,a^{13}\,c^8\,d^2\,e^3+64\,a^{10}\,b^5\,c^6\,d^3\,e^2-288\,a^{11}\,b^3\,c^7\,d^3\,e^2-96\,a^{11}\,b^4\,c^6\,d^2\,e^3+416\,a^{12}\,b^2\,c^7\,d^2\,e^3-256\,a^{13}\,b\,c^7\,d\,e^4-16\,a^9\,b^6\,c^6\,d^4\,e+48\,a^{10}\,b^4\,c^7\,d^4\,e+112\,a^{11}\,b^2\,c^8\,d^4\,e+128\,a^{12}\,b\,c^8\,d^3\,e^2+64\,a^{12}\,b^3\,c^6\,d\,e^4+\left(-x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4+b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4-a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4-a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e+6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2+6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3-4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}+2\,\mathrm{atan}\left(\frac{\left(-x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(64\,a^{14}\,c^7\,e^5+128\,a^{11}\,b\,c^9\,d^5-192\,a^{12}\,c^9\,d^4\,e+16\,a^9\,b^5\,c^7\,d^5-96\,a^{10}\,b^3\,c^8\,d^5-16\,a^{13}\,b^2\,c^6\,e^5-128\,a^{13}\,c^8\,d^2\,e^3+64\,a^{10}\,b^5\,c^6\,d^3\,e^2-288\,a^{11}\,b^3\,c^7\,d^3\,e^2-96\,a^{11}\,b^4\,c^6\,d^2\,e^3+416\,a^{12}\,b^2\,c^7\,d^2\,e^3-256\,a^{13}\,b\,c^7\,d\,e^4-16\,a^9\,b^6\,c^6\,d^4\,e+48\,a^{10}\,b^4\,c^7\,d^4\,e+112\,a^{11}\,b^2\,c^8\,d^4\,e+128\,a^{12}\,b\,c^8\,d^3\,e^2+64\,a^{12}\,b^3\,c^6\,d\,e^4+\left(x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}-\left(x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(64\,a^{14}\,c^7\,e^5+128\,a^{11}\,b\,c^9\,d^5-192\,a^{12}\,c^9\,d^4\,e+16\,a^9\,b^5\,c^7\,d^5-96\,a^{10}\,b^3\,c^8\,d^5-16\,a^{13}\,b^2\,c^6\,e^5-128\,a^{13}\,c^8\,d^2\,e^3+64\,a^{10}\,b^5\,c^6\,d^3\,e^2-288\,a^{11}\,b^3\,c^7\,d^3\,e^2-96\,a^{11}\,b^4\,c^6\,d^2\,e^3+416\,a^{12}\,b^2\,c^7\,d^2\,e^3-256\,a^{13}\,b\,c^7\,d\,e^4-16\,a^9\,b^6\,c^6\,d^4\,e+48\,a^{10}\,b^4\,c^7\,d^4\,e+112\,a^{11}\,b^2\,c^8\,d^4\,e+128\,a^{12}\,b\,c^8\,d^3\,e^2+64\,a^{12}\,b^3\,c^6\,d\,e^4+\left(-x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}}{\left(-x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(64\,a^{14}\,c^7\,e^5+128\,a^{11}\,b\,c^9\,d^5-192\,a^{12}\,c^9\,d^4\,e+16\,a^9\,b^5\,c^7\,d^5-96\,a^{10}\,b^3\,c^8\,d^5-16\,a^{13}\,b^2\,c^6\,e^5-128\,a^{13}\,c^8\,d^2\,e^3+64\,a^{10}\,b^5\,c^6\,d^3\,e^2-288\,a^{11}\,b^3\,c^7\,d^3\,e^2-96\,a^{11}\,b^4\,c^6\,d^2\,e^3+416\,a^{12}\,b^2\,c^7\,d^2\,e^3-256\,a^{13}\,b\,c^7\,d\,e^4-16\,a^9\,b^6\,c^6\,d^4\,e+48\,a^{10}\,b^4\,c^7\,d^4\,e+112\,a^{11}\,b^2\,c^8\,d^4\,e+128\,a^{12}\,b\,c^8\,d^3\,e^2+64\,a^{12}\,b^3\,c^6\,d\,e^4+\left(x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}+\left(x\,\left(8\,a^{13}\,c^7\,e^6-24\,a^{12}\,b\,c^7\,d\,e^5+8\,a^{12}\,c^8\,d^2\,e^4+28\,a^{11}\,b^2\,c^7\,d^2\,e^4-16\,a^{11}\,b\,c^8\,d^3\,e^3-8\,a^{11}\,c^9\,d^4\,e^2-16\,a^{10}\,b^3\,c^7\,d^3\,e^3+16\,a^{10}\,b^2\,c^8\,d^4\,e^2+8\,a^{10}\,b\,c^9\,d^5\,e-8\,a^{10}\,c^{10}\,d^6+4\,a^9\,b^4\,c^7\,d^4\,e^2-8\,a^9\,b^3\,c^8\,d^5\,e+4\,a^9\,b^2\,c^9\,d^6\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(64\,a^{14}\,c^7\,e^5+128\,a^{11}\,b\,c^9\,d^5-192\,a^{12}\,c^9\,d^4\,e+16\,a^9\,b^5\,c^7\,d^5-96\,a^{10}\,b^3\,c^8\,d^5-16\,a^{13}\,b^2\,c^6\,e^5-128\,a^{13}\,c^8\,d^2\,e^3+64\,a^{10}\,b^5\,c^6\,d^3\,e^2-288\,a^{11}\,b^3\,c^7\,d^3\,e^2-96\,a^{11}\,b^4\,c^6\,d^2\,e^3+416\,a^{12}\,b^2\,c^7\,d^2\,e^3-256\,a^{13}\,b\,c^7\,d\,e^4-16\,a^9\,b^6\,c^6\,d^4\,e+48\,a^{10}\,b^4\,c^7\,d^4\,e+112\,a^{11}\,b^2\,c^8\,d^4\,e+128\,a^{12}\,b\,c^8\,d^3\,e^2+64\,a^{12}\,b^3\,c^6\,d\,e^4+\left(-x\,\left(-49152\,a^{16}\,b\,c^7\,e^2-65536\,a^{16}\,c^8\,d\,e+40960\,a^{15}\,b^3\,c^6\,e^2+163840\,a^{15}\,b^2\,c^7\,d\,e+81920\,a^{15}\,b\,c^8\,d^2-11264\,a^{14}\,b^5\,c^5\,e^2-102400\,a^{14}\,b^4\,c^6\,d\,e-122880\,a^{14}\,b^3\,c^7\,d^2+1024\,a^{13}\,b^7\,c^4\,e^2+24576\,a^{13}\,b^6\,c^5\,d\,e+62464\,a^{13}\,b^5\,c^6\,d^2-2048\,a^{12}\,b^8\,c^4\,d\,e-13312\,a^{12}\,b^7\,c^5\,d^2+1024\,a^{11}\,b^9\,c^4\,d^2\right)+{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,\left(262144\,e\,a^{17}\,b\,c^7+262144\,d\,a^{17}\,c^8-196608\,e\,a^{16}\,b^3\,c^6-458752\,d\,a^{16}\,b^2\,c^7+49152\,e\,a^{15}\,b^5\,c^5+245760\,d\,a^{15}\,b^4\,c^6-4096\,e\,a^{14}\,b^7\,c^4-53248\,d\,a^{14}\,b^6\,c^5+4096\,d\,a^{13}\,b^8\,c^4\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{3/4}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}\,1{}\mathrm{i}}\right)\,{\left(-\frac{b^{11}\,d^4+a^4\,b^7\,e^4-b^6\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-112\,a^5\,b\,c^5\,d^4-11\,a^5\,b^5\,c\,e^4-48\,a^7\,b\,c^3\,e^4+a^5\,c\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-4\,a^3\,b^8\,d\,e^3+128\,a^6\,c^5\,d^3\,e-128\,a^7\,c^4\,d\,e^3+86\,a^2\,b^7\,c^2\,d^4-231\,a^3\,b^5\,c^3\,d^4+280\,a^4\,b^3\,c^4\,d^4+a^3\,c^3\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-a^4\,b^2\,e^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+40\,a^6\,b^3\,c^2\,e^4+6\,a^2\,b^9\,d^2\,e^2-15\,a\,b^9\,c\,d^4-4\,a\,b^{10}\,d^3\,e-6\,a^2\,b^2\,c^2\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-6\,a^2\,b^4\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+366\,a^4\,b^5\,c^2\,d^2\,e^2-720\,a^5\,b^3\,c^3\,d^2\,e^2-6\,a^4\,c^2\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+5\,a\,b^4\,c\,d^4\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+4\,a\,b^5\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+56\,a^2\,b^8\,c\,d^3\,e+48\,a^4\,b^6\,c\,d\,e^3+4\,a^3\,b^3\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-292\,a^3\,b^6\,c^2\,d^3\,e-78\,a^3\,b^7\,c\,d^2\,e^2+680\,a^4\,b^4\,c^3\,d^3\,e-640\,a^5\,b^2\,c^4\,d^3\,e-200\,a^5\,b^4\,c^2\,d\,e^3+480\,a^6\,b\,c^4\,d^2\,e^2+320\,a^6\,b^2\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+12\,a^3\,b\,c^2\,d^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}+18\,a^3\,b^2\,c\,d^2\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}-8\,a^4\,b\,c\,d\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^5}}{512\,\left(256\,a^{11}\,c^4-256\,a^{10}\,b^2\,c^3+96\,a^9\,b^4\,c^2-16\,a^8\,b^6\,c+a^7\,b^8\right)}\right)}^{1/4}-\frac{d}{3\,a\,x^3}","Not used",1,"atan((((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e) + x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 64*a^14*c^7*e^5 - 128*a^11*b*c^9*d^5 + 192*a^12*c^9*d^4*e - 16*a^9*b^5*c^7*d^5 + 96*a^10*b^3*c^8*d^5 + 16*a^13*b^2*c^6*e^5 + 128*a^13*c^8*d^2*e^3 - 64*a^10*b^5*c^6*d^3*e^2 + 288*a^11*b^3*c^7*d^3*e^2 + 96*a^11*b^4*c^6*d^2*e^3 - 416*a^12*b^2*c^7*d^2*e^3 + 256*a^13*b*c^7*d*e^4 + 16*a^9*b^6*c^6*d^4*e - 48*a^10*b^4*c^7*d^4*e - 112*a^11*b^2*c^8*d^4*e - 128*a^12*b*c^8*d^3*e^2 - 64*a^12*b^3*c^6*d*e^4) + x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i - ((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e) - x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 64*a^14*c^7*e^5 - 128*a^11*b*c^9*d^5 + 192*a^12*c^9*d^4*e - 16*a^9*b^5*c^7*d^5 + 96*a^10*b^3*c^8*d^5 + 16*a^13*b^2*c^6*e^5 + 128*a^13*c^8*d^2*e^3 - 64*a^10*b^5*c^6*d^3*e^2 + 288*a^11*b^3*c^7*d^3*e^2 + 96*a^11*b^4*c^6*d^2*e^3 - 416*a^12*b^2*c^7*d^2*e^3 + 256*a^13*b*c^7*d*e^4 + 16*a^9*b^6*c^6*d^4*e - 48*a^10*b^4*c^7*d^4*e - 112*a^11*b^2*c^8*d^4*e - 128*a^12*b*c^8*d^3*e^2 - 64*a^12*b^3*c^6*d*e^4) - x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i)/(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e) + x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 64*a^14*c^7*e^5 - 128*a^11*b*c^9*d^5 + 192*a^12*c^9*d^4*e - 16*a^9*b^5*c^7*d^5 + 96*a^10*b^3*c^8*d^5 + 16*a^13*b^2*c^6*e^5 + 128*a^13*c^8*d^2*e^3 - 64*a^10*b^5*c^6*d^3*e^2 + 288*a^11*b^3*c^7*d^3*e^2 + 96*a^11*b^4*c^6*d^2*e^3 - 416*a^12*b^2*c^7*d^2*e^3 + 256*a^13*b*c^7*d*e^4 + 16*a^9*b^6*c^6*d^4*e - 48*a^10*b^4*c^7*d^4*e - 112*a^11*b^2*c^8*d^4*e - 128*a^12*b*c^8*d^3*e^2 - 64*a^12*b^3*c^6*d*e^4) + x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) + ((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e) - x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 64*a^14*c^7*e^5 - 128*a^11*b*c^9*d^5 + 192*a^12*c^9*d^4*e - 16*a^9*b^5*c^7*d^5 + 96*a^10*b^3*c^8*d^5 + 16*a^13*b^2*c^6*e^5 + 128*a^13*c^8*d^2*e^3 - 64*a^10*b^5*c^6*d^3*e^2 + 288*a^11*b^3*c^7*d^3*e^2 + 96*a^11*b^4*c^6*d^2*e^3 - 416*a^12*b^2*c^7*d^2*e^3 + 256*a^13*b*c^7*d*e^4 + 16*a^9*b^6*c^6*d^4*e - 48*a^10*b^4*c^7*d^4*e - 112*a^11*b^2*c^8*d^4*e - 128*a^12*b*c^8*d^3*e^2 - 64*a^12*b^3*c^6*d*e^4) - x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*2i + atan((((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e) + x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 64*a^14*c^7*e^5 - 128*a^11*b*c^9*d^5 + 192*a^12*c^9*d^4*e - 16*a^9*b^5*c^7*d^5 + 96*a^10*b^3*c^8*d^5 + 16*a^13*b^2*c^6*e^5 + 128*a^13*c^8*d^2*e^3 - 64*a^10*b^5*c^6*d^3*e^2 + 288*a^11*b^3*c^7*d^3*e^2 + 96*a^11*b^4*c^6*d^2*e^3 - 416*a^12*b^2*c^7*d^2*e^3 + 256*a^13*b*c^7*d*e^4 + 16*a^9*b^6*c^6*d^4*e - 48*a^10*b^4*c^7*d^4*e - 112*a^11*b^2*c^8*d^4*e - 128*a^12*b*c^8*d^3*e^2 - 64*a^12*b^3*c^6*d*e^4) + x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i - ((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e) - x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 64*a^14*c^7*e^5 - 128*a^11*b*c^9*d^5 + 192*a^12*c^9*d^4*e - 16*a^9*b^5*c^7*d^5 + 96*a^10*b^3*c^8*d^5 + 16*a^13*b^2*c^6*e^5 + 128*a^13*c^8*d^2*e^3 - 64*a^10*b^5*c^6*d^3*e^2 + 288*a^11*b^3*c^7*d^3*e^2 + 96*a^11*b^4*c^6*d^2*e^3 - 416*a^12*b^2*c^7*d^2*e^3 + 256*a^13*b*c^7*d*e^4 + 16*a^9*b^6*c^6*d^4*e - 48*a^10*b^4*c^7*d^4*e - 112*a^11*b^2*c^8*d^4*e - 128*a^12*b*c^8*d^3*e^2 - 64*a^12*b^3*c^6*d*e^4) - x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i)/(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e) + x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 64*a^14*c^7*e^5 - 128*a^11*b*c^9*d^5 + 192*a^12*c^9*d^4*e - 16*a^9*b^5*c^7*d^5 + 96*a^10*b^3*c^8*d^5 + 16*a^13*b^2*c^6*e^5 + 128*a^13*c^8*d^2*e^3 - 64*a^10*b^5*c^6*d^3*e^2 + 288*a^11*b^3*c^7*d^3*e^2 + 96*a^11*b^4*c^6*d^2*e^3 - 416*a^12*b^2*c^7*d^2*e^3 + 256*a^13*b*c^7*d*e^4 + 16*a^9*b^6*c^6*d^4*e - 48*a^10*b^4*c^7*d^4*e - 112*a^11*b^2*c^8*d^4*e - 128*a^12*b*c^8*d^3*e^2 - 64*a^12*b^3*c^6*d*e^4) + x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) + ((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e) - x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4) - 64*a^14*c^7*e^5 - 128*a^11*b*c^9*d^5 + 192*a^12*c^9*d^4*e - 16*a^9*b^5*c^7*d^5 + 96*a^10*b^3*c^8*d^5 + 16*a^13*b^2*c^6*e^5 + 128*a^13*c^8*d^2*e^3 - 64*a^10*b^5*c^6*d^3*e^2 + 288*a^11*b^3*c^7*d^3*e^2 + 96*a^11*b^4*c^6*d^2*e^3 - 416*a^12*b^2*c^7*d^2*e^3 + 256*a^13*b*c^7*d*e^4 + 16*a^9*b^6*c^6*d^4*e - 48*a^10*b^4*c^7*d^4*e - 112*a^11*b^2*c^8*d^4*e - 128*a^12*b*c^8*d^3*e^2 - 64*a^12*b^3*c^6*d*e^4) - x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*2i + 2*atan((((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e)*1i + x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 64*a^14*c^7*e^5 + 128*a^11*b*c^9*d^5 - 192*a^12*c^9*d^4*e + 16*a^9*b^5*c^7*d^5 - 96*a^10*b^3*c^8*d^5 - 16*a^13*b^2*c^6*e^5 - 128*a^13*c^8*d^2*e^3 + 64*a^10*b^5*c^6*d^3*e^2 - 288*a^11*b^3*c^7*d^3*e^2 - 96*a^11*b^4*c^6*d^2*e^3 + 416*a^12*b^2*c^7*d^2*e^3 - 256*a^13*b*c^7*d*e^4 - 16*a^9*b^6*c^6*d^4*e + 48*a^10*b^4*c^7*d^4*e + 112*a^11*b^2*c^8*d^4*e + 128*a^12*b*c^8*d^3*e^2 + 64*a^12*b^3*c^6*d*e^4)*1i - x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) - ((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e)*1i - x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 64*a^14*c^7*e^5 + 128*a^11*b*c^9*d^5 - 192*a^12*c^9*d^4*e + 16*a^9*b^5*c^7*d^5 - 96*a^10*b^3*c^8*d^5 - 16*a^13*b^2*c^6*e^5 - 128*a^13*c^8*d^2*e^3 + 64*a^10*b^5*c^6*d^3*e^2 - 288*a^11*b^3*c^7*d^3*e^2 - 96*a^11*b^4*c^6*d^2*e^3 + 416*a^12*b^2*c^7*d^2*e^3 - 256*a^13*b*c^7*d*e^4 - 16*a^9*b^6*c^6*d^4*e + 48*a^10*b^4*c^7*d^4*e + 112*a^11*b^2*c^8*d^4*e + 128*a^12*b*c^8*d^3*e^2 + 64*a^12*b^3*c^6*d*e^4)*1i + x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4))/(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e)*1i + x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 64*a^14*c^7*e^5 + 128*a^11*b*c^9*d^5 - 192*a^12*c^9*d^4*e + 16*a^9*b^5*c^7*d^5 - 96*a^10*b^3*c^8*d^5 - 16*a^13*b^2*c^6*e^5 - 128*a^13*c^8*d^2*e^3 + 64*a^10*b^5*c^6*d^3*e^2 - 288*a^11*b^3*c^7*d^3*e^2 - 96*a^11*b^4*c^6*d^2*e^3 + 416*a^12*b^2*c^7*d^2*e^3 - 256*a^13*b*c^7*d*e^4 - 16*a^9*b^6*c^6*d^4*e + 48*a^10*b^4*c^7*d^4*e + 112*a^11*b^2*c^8*d^4*e + 128*a^12*b*c^8*d^3*e^2 + 64*a^12*b^3*c^6*d*e^4)*1i - x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i + ((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e)*1i - x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 64*a^14*c^7*e^5 + 128*a^11*b*c^9*d^5 - 192*a^12*c^9*d^4*e + 16*a^9*b^5*c^7*d^5 - 96*a^10*b^3*c^8*d^5 - 16*a^13*b^2*c^6*e^5 - 128*a^13*c^8*d^2*e^3 + 64*a^10*b^5*c^6*d^3*e^2 - 288*a^11*b^3*c^7*d^3*e^2 - 96*a^11*b^4*c^6*d^2*e^3 + 416*a^12*b^2*c^7*d^2*e^3 - 256*a^13*b*c^7*d*e^4 - 16*a^9*b^6*c^6*d^4*e + 48*a^10*b^4*c^7*d^4*e + 112*a^11*b^2*c^8*d^4*e + 128*a^12*b*c^8*d^3*e^2 + 64*a^12*b^3*c^6*d*e^4)*1i + x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i))*(-(b^11*d^4 + a^4*b^7*e^4 + b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 - a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 - a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) + a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e + 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) + 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 + 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 - 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) - 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) + 2*atan((((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e)*1i + x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 64*a^14*c^7*e^5 + 128*a^11*b*c^9*d^5 - 192*a^12*c^9*d^4*e + 16*a^9*b^5*c^7*d^5 - 96*a^10*b^3*c^8*d^5 - 16*a^13*b^2*c^6*e^5 - 128*a^13*c^8*d^2*e^3 + 64*a^10*b^5*c^6*d^3*e^2 - 288*a^11*b^3*c^7*d^3*e^2 - 96*a^11*b^4*c^6*d^2*e^3 + 416*a^12*b^2*c^7*d^2*e^3 - 256*a^13*b*c^7*d*e^4 - 16*a^9*b^6*c^6*d^4*e + 48*a^10*b^4*c^7*d^4*e + 112*a^11*b^2*c^8*d^4*e + 128*a^12*b*c^8*d^3*e^2 + 64*a^12*b^3*c^6*d*e^4)*1i - x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) - ((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e)*1i - x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 64*a^14*c^7*e^5 + 128*a^11*b*c^9*d^5 - 192*a^12*c^9*d^4*e + 16*a^9*b^5*c^7*d^5 - 96*a^10*b^3*c^8*d^5 - 16*a^13*b^2*c^6*e^5 - 128*a^13*c^8*d^2*e^3 + 64*a^10*b^5*c^6*d^3*e^2 - 288*a^11*b^3*c^7*d^3*e^2 - 96*a^11*b^4*c^6*d^2*e^3 + 416*a^12*b^2*c^7*d^2*e^3 - 256*a^13*b*c^7*d*e^4 - 16*a^9*b^6*c^6*d^4*e + 48*a^10*b^4*c^7*d^4*e + 112*a^11*b^2*c^8*d^4*e + 128*a^12*b*c^8*d^3*e^2 + 64*a^12*b^3*c^6*d*e^4)*1i + x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4))/(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e)*1i + x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 64*a^14*c^7*e^5 + 128*a^11*b*c^9*d^5 - 192*a^12*c^9*d^4*e + 16*a^9*b^5*c^7*d^5 - 96*a^10*b^3*c^8*d^5 - 16*a^13*b^2*c^6*e^5 - 128*a^13*c^8*d^2*e^3 + 64*a^10*b^5*c^6*d^3*e^2 - 288*a^11*b^3*c^7*d^3*e^2 - 96*a^11*b^4*c^6*d^2*e^3 + 416*a^12*b^2*c^7*d^2*e^3 - 256*a^13*b*c^7*d*e^4 - 16*a^9*b^6*c^6*d^4*e + 48*a^10*b^4*c^7*d^4*e + 112*a^11*b^2*c^8*d^4*e + 128*a^12*b*c^8*d^3*e^2 + 64*a^12*b^3*c^6*d*e^4)*1i - x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i + ((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(((-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*(262144*a^17*c^8*d + 4096*a^13*b^8*c^4*d - 53248*a^14*b^6*c^5*d + 245760*a^15*b^4*c^6*d - 458752*a^16*b^2*c^7*d - 4096*a^14*b^7*c^4*e + 49152*a^15*b^5*c^5*e - 196608*a^16*b^3*c^6*e + 262144*a^17*b*c^7*e)*1i - x*(81920*a^15*b*c^8*d^2 - 49152*a^16*b*c^7*e^2 + 1024*a^11*b^9*c^4*d^2 - 13312*a^12*b^7*c^5*d^2 + 62464*a^13*b^5*c^6*d^2 - 122880*a^14*b^3*c^7*d^2 + 1024*a^13*b^7*c^4*e^2 - 11264*a^14*b^5*c^5*e^2 + 40960*a^15*b^3*c^6*e^2 - 65536*a^16*c^8*d*e - 2048*a^12*b^8*c^4*d*e + 24576*a^13*b^6*c^5*d*e - 102400*a^14*b^4*c^6*d*e + 163840*a^15*b^2*c^7*d*e))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(3/4)*1i + 64*a^14*c^7*e^5 + 128*a^11*b*c^9*d^5 - 192*a^12*c^9*d^4*e + 16*a^9*b^5*c^7*d^5 - 96*a^10*b^3*c^8*d^5 - 16*a^13*b^2*c^6*e^5 - 128*a^13*c^8*d^2*e^3 + 64*a^10*b^5*c^6*d^3*e^2 - 288*a^11*b^3*c^7*d^3*e^2 - 96*a^11*b^4*c^6*d^2*e^3 + 416*a^12*b^2*c^7*d^2*e^3 - 256*a^13*b*c^7*d*e^4 - 16*a^9*b^6*c^6*d^4*e + 48*a^10*b^4*c^7*d^4*e + 112*a^11*b^2*c^8*d^4*e + 128*a^12*b*c^8*d^3*e^2 + 64*a^12*b^3*c^6*d*e^4)*1i + x*(8*a^13*c^7*e^6 - 8*a^10*c^10*d^6 + 4*a^9*b^2*c^9*d^6 - 8*a^11*c^9*d^4*e^2 + 8*a^12*c^8*d^2*e^4 + 4*a^9*b^4*c^7*d^4*e^2 + 16*a^10*b^2*c^8*d^4*e^2 - 16*a^10*b^3*c^7*d^3*e^3 + 28*a^11*b^2*c^7*d^2*e^4 + 8*a^10*b*c^9*d^5*e - 24*a^12*b*c^7*d*e^5 - 8*a^9*b^3*c^8*d^5*e - 16*a^11*b*c^8*d^3*e^3))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4)*1i))*(-(b^11*d^4 + a^4*b^7*e^4 - b^6*d^4*(-(4*a*c - b^2)^5)^(1/2) - 112*a^5*b*c^5*d^4 - 11*a^5*b^5*c*e^4 - 48*a^7*b*c^3*e^4 + a^5*c*e^4*(-(4*a*c - b^2)^5)^(1/2) - 4*a^3*b^8*d*e^3 + 128*a^6*c^5*d^3*e - 128*a^7*c^4*d*e^3 + 86*a^2*b^7*c^2*d^4 - 231*a^3*b^5*c^3*d^4 + 280*a^4*b^3*c^4*d^4 + a^3*c^3*d^4*(-(4*a*c - b^2)^5)^(1/2) - a^4*b^2*e^4*(-(4*a*c - b^2)^5)^(1/2) + 40*a^6*b^3*c^2*e^4 + 6*a^2*b^9*d^2*e^2 - 15*a*b^9*c*d^4 - 4*a*b^10*d^3*e - 6*a^2*b^2*c^2*d^4*(-(4*a*c - b^2)^5)^(1/2) - 6*a^2*b^4*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 366*a^4*b^5*c^2*d^2*e^2 - 720*a^5*b^3*c^3*d^2*e^2 - 6*a^4*c^2*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) + 5*a*b^4*c*d^4*(-(4*a*c - b^2)^5)^(1/2) + 4*a*b^5*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 56*a^2*b^8*c*d^3*e + 48*a^4*b^6*c*d*e^3 + 4*a^3*b^3*d*e^3*(-(4*a*c - b^2)^5)^(1/2) - 292*a^3*b^6*c^2*d^3*e - 78*a^3*b^7*c*d^2*e^2 + 680*a^4*b^4*c^3*d^3*e - 640*a^5*b^2*c^4*d^3*e - 200*a^5*b^4*c^2*d*e^3 + 480*a^6*b*c^4*d^2*e^2 + 320*a^6*b^2*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 12*a^3*b*c^2*d^3*e*(-(4*a*c - b^2)^5)^(1/2) + 18*a^3*b^2*c*d^2*e^2*(-(4*a*c - b^2)^5)^(1/2) - 8*a^4*b*c*d*e^3*(-(4*a*c - b^2)^5)^(1/2))/(512*(a^7*b^8 + 256*a^11*c^4 - 16*a^8*b^6*c + 96*a^9*b^4*c^2 - 256*a^10*b^2*c^3)))^(1/4) - d/(3*a*x^3)","B"
52,1,56,278,1.919527,"\text{Not used}","int(-(x^4*(x^4 - 1))/(x^8 - x^4 + 1),x)","-x+\sqrt{6}\,\mathrm{atan}\left(\frac{\sqrt{6}\,x\,\left(\frac{1}{3}+\frac{1}{3}{}\mathrm{i}\right)}{\frac{2\,x^2}{3}-\frac{2}{3}{}\mathrm{i}}\right)\,\left(-\frac{1}{12}-\frac{1}{12}{}\mathrm{i}\right)+\sqrt{6}\,\mathrm{atan}\left(\frac{\sqrt{6}\,x\,\left(\frac{1}{3}-\frac{1}{3}{}\mathrm{i}\right)}{\frac{2\,x^2}{3}+\frac{2}{3}{}\mathrm{i}}\right)\,\left(-\frac{1}{12}+\frac{1}{12}{}\mathrm{i}\right)","Not used",1,"- x - 6^(1/2)*atan((6^(1/2)*x*(1/3 + 1i/3))/((2*x^2)/3 - 2i/3))*(1/12 + 1i/12) - 6^(1/2)*atan((6^(1/2)*x*(1/3 - 1i/3))/((2*x^2)/3 + 2i/3))*(1/12 - 1i/12)","B"
53,1,34,39,0.048619,"\text{Not used}","int(-(x^3*(x^4 - 1))/(x^8 - x^4 + 1),x)","-\frac{\ln\left(x^8-x^4+1\right)}{8}-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^4}{3}\right)}{12}","Not used",1,"- log(x^8 - x^4 + 1)/8 - (3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^4)/3))/12","B"
54,1,248,355,1.985251,"\text{Not used}","int(-(x^2*(x^4 - 1))/(x^8 - x^4 + 1),x)","\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{x\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}{2\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)}+\frac{\sqrt{3}\,x\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{2\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)}\right)\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{12}-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{x\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{2\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)}-\frac{\sqrt{3}\,x\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}{2\,\left(-1+\sqrt{3}\,1{}\mathrm{i}\right)}\right)\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}{12}+\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{3/4}\,x}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{3/4}}-\frac{2^{3/4}\,\sqrt{3}\,x\,1{}\mathrm{i}}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{3/4}}\right)\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{12}-\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{3/4}\,x\,1{}\mathrm{i}}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{3/4}}+\frac{2^{3/4}\,\sqrt{3}\,x}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{3/4}}\right)\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}{12}","Not used",1,"(3^(1/2)*atan((x*(8 - 3^(1/2)*8i)^(1/4))/(2*(3^(1/2)*1i - 1)) + (3^(1/2)*x*(8 - 3^(1/2)*8i)^(1/4)*1i)/(2*(3^(1/2)*1i - 1)))*(8 - 3^(1/2)*8i)^(1/4)*1i)/12 - (3^(1/2)*atan((x*(8 - 3^(1/2)*8i)^(1/4)*1i)/(2*(3^(1/2)*1i - 1)) - (3^(1/2)*x*(8 - 3^(1/2)*8i)^(1/4))/(2*(3^(1/2)*1i - 1)))*(8 - 3^(1/2)*8i)^(1/4))/12 + (2^(3/4)*3^(1/2)*atan((2^(3/4)*x)/(2*(3^(1/2)*1i + 1)^(3/4)) - (2^(3/4)*3^(1/2)*x*1i)/(2*(3^(1/2)*1i + 1)^(3/4)))*(3^(1/2)*1i + 1)^(1/4)*1i)/12 - (2^(3/4)*3^(1/2)*atan((2^(3/4)*x*1i)/(2*(3^(1/2)*1i + 1)^(3/4)) + (2^(3/4)*3^(1/2)*x)/(2*(3^(1/2)*1i + 1)^(3/4)))*(3^(1/2)*1i + 1)^(1/4))/12","B"
55,1,20,50,1.889478,"\text{Not used}","int(-(x*(x^4 - 1))/(x^8 - x^4 + 1),x)","\frac{\sqrt{3}\,\mathrm{atanh}\left(\frac{\sqrt{3}\,x^2}{x^4+1}\right)}{6}","Not used",1,"(3^(1/2)*atanh((3^(1/2)*x^2)/(x^4 + 1)))/6","B"
56,1,208,355,0.002168,"\text{Not used}","int(-(x^4 - 1)/(x^8 - x^4 + 1),x)","-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{x}{{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}+\frac{\sqrt{3}\,x\,1{}\mathrm{i}}{{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}\right)\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{12}-\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{x\,1{}\mathrm{i}}{{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}-\frac{\sqrt{3}\,x}{{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}\right)\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}{12}+\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{1/4}\,x}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}-\frac{2^{1/4}\,\sqrt{3}\,x\,1{}\mathrm{i}}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}\right)\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{12}+\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{1/4}\,x\,1{}\mathrm{i}}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}+\frac{2^{1/4}\,\sqrt{3}\,x}{2\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}\right)\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}{12}","Not used",1,"(2^(3/4)*3^(1/2)*atan((2^(1/4)*x)/(2*(3^(1/2)*1i + 1)^(1/4)) - (2^(1/4)*3^(1/2)*x*1i)/(2*(3^(1/2)*1i + 1)^(1/4)))*(3^(1/2)*1i + 1)^(1/4)*1i)/12 - (3^(1/2)*atan((x*1i)/(8 - 3^(1/2)*8i)^(1/4) - (3^(1/2)*x)/(8 - 3^(1/2)*8i)^(1/4))*(8 - 3^(1/2)*8i)^(1/4))/12 - (3^(1/2)*atan(x/(8 - 3^(1/2)*8i)^(1/4) + (3^(1/2)*x*1i)/(8 - 3^(1/2)*8i)^(1/4))*(8 - 3^(1/2)*8i)^(1/4)*1i)/12 + (2^(3/4)*3^(1/2)*atan((2^(1/4)*x*1i)/(2*(3^(1/2)*1i + 1)^(1/4)) + (2^(1/4)*3^(1/2)*x)/(2*(3^(1/2)*1i + 1)^(1/4)))*(3^(1/2)*1i + 1)^(1/4))/12","B"
57,1,36,41,1.885528,"\text{Not used}","int(-(x^4 - 1)/(x*(x^8 - x^4 + 1)),x)","\ln\left(x\right)-\frac{\ln\left(x^8-x^4+1\right)}{8}+\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{\sqrt{3}}{3}-\frac{2\,\sqrt{3}\,x^4}{3}\right)}{12}","Not used",1,"log(x) - log(x^8 - x^4 + 1)/8 + (3^(1/2)*atan(3^(1/2)/3 - (2*3^(1/2)*x^4)/3))/12","B"
58,1,58,280,1.860267,"\text{Not used}","int(-(x^4 - 1)/(x^2*(x^8 - x^4 + 1)),x)","-\frac{1}{x}+\sqrt{6}\,\mathrm{atan}\left(\frac{\sqrt{6}\,x\,\left(\frac{1}{3}+\frac{1}{3}{}\mathrm{i}\right)}{\frac{2\,x^2}{3}-\frac{2}{3}{}\mathrm{i}}\right)\,\left(\frac{1}{12}-\frac{1}{12}{}\mathrm{i}\right)+\sqrt{6}\,\mathrm{atan}\left(\frac{\sqrt{6}\,x\,\left(\frac{1}{3}-\frac{1}{3}{}\mathrm{i}\right)}{\frac{2\,x^2}{3}+\frac{2}{3}{}\mathrm{i}}\right)\,\left(\frac{1}{12}+\frac{1}{12}{}\mathrm{i}\right)","Not used",1,"6^(1/2)*atan((6^(1/2)*x*(1/3 + 1i/3))/((2*x^2)/3 - 2i/3))*(1/12 - 1i/12) + 6^(1/2)*atan((6^(1/2)*x*(1/3 - 1i/3))/((2*x^2)/3 + 2i/3))*(1/12 + 1i/12) - 1/x","B"
59,1,56,89,0.098809,"\text{Not used}","int(-(x^4 - 1)/(x^3*(x^8 - x^4 + 1)),x)","\mathrm{atan}\left(\frac{2\,x^2}{-1+\sqrt{3}\,1{}\mathrm{i}}\right)\,\left(\frac{1}{4}+\frac{\sqrt{3}\,1{}\mathrm{i}}{12}\right)+\mathrm{atan}\left(\frac{2\,x^2}{1+\sqrt{3}\,1{}\mathrm{i}}\right)\,\left(-\frac{1}{4}+\frac{\sqrt{3}\,1{}\mathrm{i}}{12}\right)-\frac{1}{2\,x^2}","Not used",1,"atan((2*x^2)/(3^(1/2)*1i - 1))*((3^(1/2)*1i)/12 + 1/4) + atan((2*x^2)/(3^(1/2)*1i + 1))*((3^(1/2)*1i)/12 - 1/4) - 1/(2*x^2)","B"
60,1,479,370,0.067826,"\text{Not used}","int(-(x^4 - 1)/(x^4*(x^8 - x^4 + 1)),x)","-\frac{1}{3\,x^3}+\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{x\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}{2\,\left(\frac{\sqrt{3}\,\sqrt{8-\sqrt{3}\,8{}\mathrm{i}}\,1{}\mathrm{i}}{4}+\frac{\sqrt{8-\sqrt{3}\,8{}\mathrm{i}}}{4}\right)}+\frac{\sqrt{3}\,x\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{2\,\left(\frac{\sqrt{3}\,\sqrt{8-\sqrt{3}\,8{}\mathrm{i}}\,1{}\mathrm{i}}{4}+\frac{\sqrt{8-\sqrt{3}\,8{}\mathrm{i}}}{4}\right)}\right)\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{12}+\frac{\sqrt{3}\,\mathrm{atan}\left(\frac{x\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{2\,\left(\frac{\sqrt{3}\,\sqrt{8-\sqrt{3}\,8{}\mathrm{i}}\,1{}\mathrm{i}}{4}+\frac{\sqrt{8-\sqrt{3}\,8{}\mathrm{i}}}{4}\right)}-\frac{\sqrt{3}\,x\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}{2\,\left(\frac{\sqrt{3}\,\sqrt{8-\sqrt{3}\,8{}\mathrm{i}}\,1{}\mathrm{i}}{4}+\frac{\sqrt{8-\sqrt{3}\,8{}\mathrm{i}}}{4}\right)}\right)\,{\left(8-\sqrt{3}\,8{}\mathrm{i}\right)}^{1/4}}{12}-\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{3/4}\,x\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}{2\,\left(\frac{\sqrt{2}\,\sqrt{1+\sqrt{3}\,1{}\mathrm{i}}}{2}-\frac{\sqrt{2}\,\sqrt{3}\,\sqrt{1+\sqrt{3}\,1{}\mathrm{i}}\,1{}\mathrm{i}}{2}\right)}-\frac{2^{3/4}\,\sqrt{3}\,x\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{2\,\left(\frac{\sqrt{2}\,\sqrt{1+\sqrt{3}\,1{}\mathrm{i}}}{2}-\frac{\sqrt{2}\,\sqrt{3}\,\sqrt{1+\sqrt{3}\,1{}\mathrm{i}}\,1{}\mathrm{i}}{2}\right)}\right)\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{12}-\frac{2^{3/4}\,\sqrt{3}\,\mathrm{atan}\left(\frac{2^{3/4}\,x\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}\,1{}\mathrm{i}}{2\,\left(\frac{\sqrt{2}\,\sqrt{1+\sqrt{3}\,1{}\mathrm{i}}}{2}-\frac{\sqrt{2}\,\sqrt{3}\,\sqrt{1+\sqrt{3}\,1{}\mathrm{i}}\,1{}\mathrm{i}}{2}\right)}+\frac{2^{3/4}\,\sqrt{3}\,x\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}{2\,\left(\frac{\sqrt{2}\,\sqrt{1+\sqrt{3}\,1{}\mathrm{i}}}{2}-\frac{\sqrt{2}\,\sqrt{3}\,\sqrt{1+\sqrt{3}\,1{}\mathrm{i}}\,1{}\mathrm{i}}{2}\right)}\right)\,{\left(1+\sqrt{3}\,1{}\mathrm{i}\right)}^{1/4}}{12}","Not used",1,"(3^(1/2)*atan((x*(8 - 3^(1/2)*8i)^(1/4))/(2*((3^(1/2)*(8 - 3^(1/2)*8i)^(1/2)*1i)/4 + (8 - 3^(1/2)*8i)^(1/2)/4)) + (3^(1/2)*x*(8 - 3^(1/2)*8i)^(1/4)*1i)/(2*((3^(1/2)*(8 - 3^(1/2)*8i)^(1/2)*1i)/4 + (8 - 3^(1/2)*8i)^(1/2)/4)))*(8 - 3^(1/2)*8i)^(1/4)*1i)/12 - 1/(3*x^3) + (3^(1/2)*atan((x*(8 - 3^(1/2)*8i)^(1/4)*1i)/(2*((3^(1/2)*(8 - 3^(1/2)*8i)^(1/2)*1i)/4 + (8 - 3^(1/2)*8i)^(1/2)/4)) - (3^(1/2)*x*(8 - 3^(1/2)*8i)^(1/4))/(2*((3^(1/2)*(8 - 3^(1/2)*8i)^(1/2)*1i)/4 + (8 - 3^(1/2)*8i)^(1/2)/4)))*(8 - 3^(1/2)*8i)^(1/4))/12 - (2^(3/4)*3^(1/2)*atan((2^(3/4)*x*(3^(1/2)*1i + 1)^(1/4))/(2*((2^(1/2)*(3^(1/2)*1i + 1)^(1/2))/2 - (2^(1/2)*3^(1/2)*(3^(1/2)*1i + 1)^(1/2)*1i)/2)) - (2^(3/4)*3^(1/2)*x*(3^(1/2)*1i + 1)^(1/4)*1i)/(2*((2^(1/2)*(3^(1/2)*1i + 1)^(1/2))/2 - (2^(1/2)*3^(1/2)*(3^(1/2)*1i + 1)^(1/2)*1i)/2)))*(3^(1/2)*1i + 1)^(1/4)*1i)/12 - (2^(3/4)*3^(1/2)*atan((2^(3/4)*x*(3^(1/2)*1i + 1)^(1/4)*1i)/(2*((2^(1/2)*(3^(1/2)*1i + 1)^(1/2))/2 - (2^(1/2)*3^(1/2)*(3^(1/2)*1i + 1)^(1/2)*1i)/2)) + (2^(3/4)*3^(1/2)*x*(3^(1/2)*1i + 1)^(1/4))/(2*((2^(1/2)*(3^(1/2)*1i + 1)^(1/2))/2 - (2^(1/2)*3^(1/2)*(3^(1/2)*1i + 1)^(1/2)*1i)/2)))*(3^(1/2)*1i + 1)^(1/4))/12","B"
61,1,2490,280,6.206299,"\text{Not used}","int(x^3/((d + e*x)*(a + b/x + c/x^2)),x)","\frac{\ln\left(4\,a^5\,c\,d^7-a^4\,b^2\,d^7+b^3\,c^3\,e^7-b^6\,d^3\,e^4-6\,a^2\,c^4\,d\,e^6-3\,b^4\,c^2\,d\,e^6+3\,b^5\,c\,d^2\,e^5-2\,a^2\,c^4\,e^7\,x-b^2\,c^3\,e^7\,\sqrt{b^2-4\,a\,c}+b^5\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}+2\,a^3\,c^3\,d^3\,e^4-4\,a^4\,c^2\,d^5\,e^2-3\,a\,b\,c^4\,e^7+a^4\,b\,d^7\,\sqrt{b^2-4\,a\,c}+a\,c^4\,e^7\,\sqrt{b^2-4\,a\,c}+2\,a^5\,d^7\,x\,\sqrt{b^2-4\,a\,c}-3\,a^2\,c^3\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}+8\,a^5\,c\,d^6\,e\,x-9\,a^2\,b^2\,c^2\,d^3\,e^4-4\,a^4\,c\,d^6\,e\,\sqrt{b^2-4\,a\,c}+12\,a\,b^2\,c^3\,d\,e^6+6\,a\,b^4\,c\,d^3\,e^4+a\,b^2\,c^3\,e^7\,x-a\,b^5\,d^3\,e^4\,x-2\,a^4\,b^2\,d^6\,e\,x+3\,b^3\,c^2\,d\,e^6\,\sqrt{b^2-4\,a\,c}-3\,b^4\,c\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}-15\,a\,b^3\,c^2\,d^2\,e^5+15\,a^2\,b\,c^3\,d^2\,e^5+a^3\,b^2\,c\,d^5\,e^2+a^3\,b^3\,d^5\,e^2\,x+6\,a^3\,c^3\,d^2\,e^5\,x-4\,a\,b^3\,c\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}+a^3\,b\,c\,d^5\,e^2\,\sqrt{b^2-4\,a\,c}+a\,b^4\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}-3\,a^2\,c^3\,d\,e^6\,x\,\sqrt{b^2-4\,a\,c}-2\,a^4\,c\,d^5\,e^2\,x\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b^3\,c\,d^3\,e^4\,x-5\,a^3\,b\,c^2\,d^3\,e^4\,x+9\,a\,b^2\,c^2\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c^2\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}+a^3\,b^2\,d^5\,e^2\,x\,\sqrt{b^2-4\,a\,c}+a^3\,c^2\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}-12\,a^2\,b^2\,c^2\,d^2\,e^5\,x-6\,a\,b\,c^3\,d\,e^6\,\sqrt{b^2-4\,a\,c}-a\,b\,c^3\,e^7\,x\,\sqrt{b^2-4\,a\,c}-2\,a^4\,b\,d^6\,e\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,b^3\,c^2\,d\,e^6\,x+3\,a\,b^4\,c\,d^2\,e^5\,x+9\,a^2\,b\,c^3\,d\,e^6\,x-4\,a^4\,b\,c\,d^5\,e^2\,x+3\,a\,b^2\,c^2\,d\,e^6\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,b^3\,c\,d^2\,e^5\,x\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c^2\,d^2\,e^5\,x\,\sqrt{b^2-4\,a\,c}-3\,a^2\,b^2\,c\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^5\,d\,\sqrt{b^2-4\,a\,c}-b^6\,d+4\,a^3\,c^3\,d+b^5\,c\,e-13\,a^2\,b^2\,c^2\,d+7\,a\,b^4\,c\,d-b^4\,c\,e\,\sqrt{b^2-4\,a\,c}-6\,a\,b^3\,c^2\,e+8\,a^2\,b\,c^3\,e-2\,a^2\,c^3\,e\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b\,c^2\,d\,\sqrt{b^2-4\,a\,c}+4\,a\,b^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}-5\,a\,b^3\,c\,d\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^6\,c\,d^2-a^5\,b^2\,d^2-4\,a^5\,b\,c\,d\,e+4\,a^5\,c^2\,e^2+a^4\,b^3\,d\,e-a^4\,b^2\,c\,e^2\right)}-\frac{d^5\,\ln\left(d+e\,x\right)}{a\,d^2\,e^4-b\,d\,e^5+c\,e^6}-x\,\left(\frac{b\,d+c\,e}{a^2\,e^2}-\frac{{\left(a\,d+b\,e\right)}^2}{a^3\,e^3}\right)+\frac{\ln\left(a^4\,b^2\,d^7-4\,a^5\,c\,d^7-b^3\,c^3\,e^7+b^6\,d^3\,e^4+6\,a^2\,c^4\,d\,e^6+3\,b^4\,c^2\,d\,e^6-3\,b^5\,c\,d^2\,e^5+2\,a^2\,c^4\,e^7\,x-b^2\,c^3\,e^7\,\sqrt{b^2-4\,a\,c}+b^5\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}-2\,a^3\,c^3\,d^3\,e^4+4\,a^4\,c^2\,d^5\,e^2+3\,a\,b\,c^4\,e^7+a^4\,b\,d^7\,\sqrt{b^2-4\,a\,c}+a\,c^4\,e^7\,\sqrt{b^2-4\,a\,c}+2\,a^5\,d^7\,x\,\sqrt{b^2-4\,a\,c}-3\,a^2\,c^3\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}-8\,a^5\,c\,d^6\,e\,x+9\,a^2\,b^2\,c^2\,d^3\,e^4-4\,a^4\,c\,d^6\,e\,\sqrt{b^2-4\,a\,c}-12\,a\,b^2\,c^3\,d\,e^6-6\,a\,b^4\,c\,d^3\,e^4-a\,b^2\,c^3\,e^7\,x+a\,b^5\,d^3\,e^4\,x+2\,a^4\,b^2\,d^6\,e\,x+3\,b^3\,c^2\,d\,e^6\,\sqrt{b^2-4\,a\,c}-3\,b^4\,c\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}+15\,a\,b^3\,c^2\,d^2\,e^5-15\,a^2\,b\,c^3\,d^2\,e^5-a^3\,b^2\,c\,d^5\,e^2-a^3\,b^3\,d^5\,e^2\,x-6\,a^3\,c^3\,d^2\,e^5\,x-4\,a\,b^3\,c\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}+a^3\,b\,c\,d^5\,e^2\,\sqrt{b^2-4\,a\,c}+a\,b^4\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}-3\,a^2\,c^3\,d\,e^6\,x\,\sqrt{b^2-4\,a\,c}-2\,a^4\,c\,d^5\,e^2\,x\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b^3\,c\,d^3\,e^4\,x+5\,a^3\,b\,c^2\,d^3\,e^4\,x+9\,a\,b^2\,c^2\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c^2\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}+a^3\,b^2\,d^5\,e^2\,x\,\sqrt{b^2-4\,a\,c}+a^3\,c^2\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}+12\,a^2\,b^2\,c^2\,d^2\,e^5\,x-6\,a\,b\,c^3\,d\,e^6\,\sqrt{b^2-4\,a\,c}-a\,b\,c^3\,e^7\,x\,\sqrt{b^2-4\,a\,c}-2\,a^4\,b\,d^6\,e\,x\,\sqrt{b^2-4\,a\,c}+3\,a\,b^3\,c^2\,d\,e^6\,x-3\,a\,b^4\,c\,d^2\,e^5\,x-9\,a^2\,b\,c^3\,d\,e^6\,x+4\,a^4\,b\,c\,d^5\,e^2\,x+3\,a\,b^2\,c^2\,d\,e^6\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,b^3\,c\,d^2\,e^5\,x\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c^2\,d^2\,e^5\,x\,\sqrt{b^2-4\,a\,c}-3\,a^2\,b^2\,c\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(4\,a^3\,c^3\,d-b^5\,d\,\sqrt{b^2-4\,a\,c}-b^6\,d+b^5\,c\,e-13\,a^2\,b^2\,c^2\,d+7\,a\,b^4\,c\,d+b^4\,c\,e\,\sqrt{b^2-4\,a\,c}-6\,a\,b^3\,c^2\,e+8\,a^2\,b\,c^3\,e+2\,a^2\,c^3\,e\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b\,c^2\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}+5\,a\,b^3\,c\,d\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^6\,c\,d^2-a^5\,b^2\,d^2-4\,a^5\,b\,c\,d\,e+4\,a^5\,c^2\,e^2+a^4\,b^3\,d\,e-a^4\,b^2\,c\,e^2\right)}+\frac{x^3}{3\,a\,e}-\frac{x^2\,\left(a\,d+b\,e\right)}{2\,a^2\,e^2}","Not used",1,"(log(4*a^5*c*d^7 - a^4*b^2*d^7 + b^3*c^3*e^7 - b^6*d^3*e^4 - 6*a^2*c^4*d*e^6 - 3*b^4*c^2*d*e^6 + 3*b^5*c*d^2*e^5 - 2*a^2*c^4*e^7*x - b^2*c^3*e^7*(b^2 - 4*a*c)^(1/2) + b^5*d^3*e^4*(b^2 - 4*a*c)^(1/2) + 2*a^3*c^3*d^3*e^4 - 4*a^4*c^2*d^5*e^2 - 3*a*b*c^4*e^7 + a^4*b*d^7*(b^2 - 4*a*c)^(1/2) + a*c^4*e^7*(b^2 - 4*a*c)^(1/2) + 2*a^5*d^7*x*(b^2 - 4*a*c)^(1/2) - 3*a^2*c^3*d^2*e^5*(b^2 - 4*a*c)^(1/2) + 8*a^5*c*d^6*e*x - 9*a^2*b^2*c^2*d^3*e^4 - 4*a^4*c*d^6*e*(b^2 - 4*a*c)^(1/2) + 12*a*b^2*c^3*d*e^6 + 6*a*b^4*c*d^3*e^4 + a*b^2*c^3*e^7*x - a*b^5*d^3*e^4*x - 2*a^4*b^2*d^6*e*x + 3*b^3*c^2*d*e^6*(b^2 - 4*a*c)^(1/2) - 3*b^4*c*d^2*e^5*(b^2 - 4*a*c)^(1/2) - 15*a*b^3*c^2*d^2*e^5 + 15*a^2*b*c^3*d^2*e^5 + a^3*b^2*c*d^5*e^2 + a^3*b^3*d^5*e^2*x + 6*a^3*c^3*d^2*e^5*x - 4*a*b^3*c*d^3*e^4*(b^2 - 4*a*c)^(1/2) + a^3*b*c*d^5*e^2*(b^2 - 4*a*c)^(1/2) + a*b^4*d^3*e^4*x*(b^2 - 4*a*c)^(1/2) - 3*a^2*c^3*d*e^6*x*(b^2 - 4*a*c)^(1/2) - 2*a^4*c*d^5*e^2*x*(b^2 - 4*a*c)^(1/2) + 5*a^2*b^3*c*d^3*e^4*x - 5*a^3*b*c^2*d^3*e^4*x + 9*a*b^2*c^2*d^2*e^5*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c^2*d^3*e^4*(b^2 - 4*a*c)^(1/2) + a^3*b^2*d^5*e^2*x*(b^2 - 4*a*c)^(1/2) + a^3*c^2*d^3*e^4*x*(b^2 - 4*a*c)^(1/2) - 12*a^2*b^2*c^2*d^2*e^5*x - 6*a*b*c^3*d*e^6*(b^2 - 4*a*c)^(1/2) - a*b*c^3*e^7*x*(b^2 - 4*a*c)^(1/2) - 2*a^4*b*d^6*e*x*(b^2 - 4*a*c)^(1/2) - 3*a*b^3*c^2*d*e^6*x + 3*a*b^4*c*d^2*e^5*x + 9*a^2*b*c^3*d*e^6*x - 4*a^4*b*c*d^5*e^2*x + 3*a*b^2*c^2*d*e^6*x*(b^2 - 4*a*c)^(1/2) - 3*a*b^3*c*d^2*e^5*x*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c^2*d^2*e^5*x*(b^2 - 4*a*c)^(1/2) - 3*a^2*b^2*c*d^3*e^4*x*(b^2 - 4*a*c)^(1/2))*(b^5*d*(b^2 - 4*a*c)^(1/2) - b^6*d + 4*a^3*c^3*d + b^5*c*e - 13*a^2*b^2*c^2*d + 7*a*b^4*c*d - b^4*c*e*(b^2 - 4*a*c)^(1/2) - 6*a*b^3*c^2*e + 8*a^2*b*c^3*e - 2*a^2*c^3*e*(b^2 - 4*a*c)^(1/2) + 5*a^2*b*c^2*d*(b^2 - 4*a*c)^(1/2) + 4*a*b^2*c^2*e*(b^2 - 4*a*c)^(1/2) - 5*a*b^3*c*d*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^6*c*d^2 - a^5*b^2*d^2 + 4*a^5*c^2*e^2 - a^4*b^2*c*e^2 + a^4*b^3*d*e - 4*a^5*b*c*d*e)) - (d^5*log(d + e*x))/(c*e^6 + a*d^2*e^4 - b*d*e^5) - x*((b*d + c*e)/(a^2*e^2) - (a*d + b*e)^2/(a^3*e^3)) + (log(a^4*b^2*d^7 - 4*a^5*c*d^7 - b^3*c^3*e^7 + b^6*d^3*e^4 + 6*a^2*c^4*d*e^6 + 3*b^4*c^2*d*e^6 - 3*b^5*c*d^2*e^5 + 2*a^2*c^4*e^7*x - b^2*c^3*e^7*(b^2 - 4*a*c)^(1/2) + b^5*d^3*e^4*(b^2 - 4*a*c)^(1/2) - 2*a^3*c^3*d^3*e^4 + 4*a^4*c^2*d^5*e^2 + 3*a*b*c^4*e^7 + a^4*b*d^7*(b^2 - 4*a*c)^(1/2) + a*c^4*e^7*(b^2 - 4*a*c)^(1/2) + 2*a^5*d^7*x*(b^2 - 4*a*c)^(1/2) - 3*a^2*c^3*d^2*e^5*(b^2 - 4*a*c)^(1/2) - 8*a^5*c*d^6*e*x + 9*a^2*b^2*c^2*d^3*e^4 - 4*a^4*c*d^6*e*(b^2 - 4*a*c)^(1/2) - 12*a*b^2*c^3*d*e^6 - 6*a*b^4*c*d^3*e^4 - a*b^2*c^3*e^7*x + a*b^5*d^3*e^4*x + 2*a^4*b^2*d^6*e*x + 3*b^3*c^2*d*e^6*(b^2 - 4*a*c)^(1/2) - 3*b^4*c*d^2*e^5*(b^2 - 4*a*c)^(1/2) + 15*a*b^3*c^2*d^2*e^5 - 15*a^2*b*c^3*d^2*e^5 - a^3*b^2*c*d^5*e^2 - a^3*b^3*d^5*e^2*x - 6*a^3*c^3*d^2*e^5*x - 4*a*b^3*c*d^3*e^4*(b^2 - 4*a*c)^(1/2) + a^3*b*c*d^5*e^2*(b^2 - 4*a*c)^(1/2) + a*b^4*d^3*e^4*x*(b^2 - 4*a*c)^(1/2) - 3*a^2*c^3*d*e^6*x*(b^2 - 4*a*c)^(1/2) - 2*a^4*c*d^5*e^2*x*(b^2 - 4*a*c)^(1/2) - 5*a^2*b^3*c*d^3*e^4*x + 5*a^3*b*c^2*d^3*e^4*x + 9*a*b^2*c^2*d^2*e^5*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c^2*d^3*e^4*(b^2 - 4*a*c)^(1/2) + a^3*b^2*d^5*e^2*x*(b^2 - 4*a*c)^(1/2) + a^3*c^2*d^3*e^4*x*(b^2 - 4*a*c)^(1/2) + 12*a^2*b^2*c^2*d^2*e^5*x - 6*a*b*c^3*d*e^6*(b^2 - 4*a*c)^(1/2) - a*b*c^3*e^7*x*(b^2 - 4*a*c)^(1/2) - 2*a^4*b*d^6*e*x*(b^2 - 4*a*c)^(1/2) + 3*a*b^3*c^2*d*e^6*x - 3*a*b^4*c*d^2*e^5*x - 9*a^2*b*c^3*d*e^6*x + 4*a^4*b*c*d^5*e^2*x + 3*a*b^2*c^2*d*e^6*x*(b^2 - 4*a*c)^(1/2) - 3*a*b^3*c*d^2*e^5*x*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c^2*d^2*e^5*x*(b^2 - 4*a*c)^(1/2) - 3*a^2*b^2*c*d^3*e^4*x*(b^2 - 4*a*c)^(1/2))*(4*a^3*c^3*d - b^5*d*(b^2 - 4*a*c)^(1/2) - b^6*d + b^5*c*e - 13*a^2*b^2*c^2*d + 7*a*b^4*c*d + b^4*c*e*(b^2 - 4*a*c)^(1/2) - 6*a*b^3*c^2*e + 8*a^2*b*c^3*e + 2*a^2*c^3*e*(b^2 - 4*a*c)^(1/2) - 5*a^2*b*c^2*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c^2*e*(b^2 - 4*a*c)^(1/2) + 5*a*b^3*c*d*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^6*c*d^2 - a^5*b^2*d^2 + 4*a^5*c^2*e^2 - a^4*b^2*c*e^2 + a^4*b^3*d*e - 4*a^5*b*c*d*e)) + x^3/(3*a*e) - (x^2*(a*d + b*e))/(2*a^2*e^2)","B"
62,1,2051,218,5.242136,"\text{Not used}","int(x^2/((d + e*x)*(a + b/x + c/x^2)),x)","\frac{d^4\,\ln\left(d+e\,x\right)}{a\,d^2\,e^3-b\,d\,e^4+c\,e^5}-\frac{\ln\left(4\,a^4\,c\,d^6-2\,a\,c^4\,e^6-a^3\,b^2\,d^6+b^2\,c^3\,e^6-b^5\,d^3\,e^3-3\,b^3\,c^2\,d\,e^5+3\,b^4\,c\,d^2\,e^4+b^4\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}+6\,a^2\,c^3\,d^2\,e^4-4\,a^3\,c^2\,d^4\,e^2+a^3\,b\,d^6\,\sqrt{b^2-4\,a\,c}-b\,c^3\,e^6\,\sqrt{b^2-4\,a\,c}+2\,a^4\,d^6\,x\,\sqrt{b^2-4\,a\,c}+9\,a\,b\,c^3\,d\,e^5+a^2\,c^2\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}+a\,b\,c^3\,e^6\,x+8\,a^4\,c\,d^5\,e\,x-3\,a\,c^3\,d\,e^5\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c\,d^5\,e\,\sqrt{b^2-4\,a\,c}-a\,c^3\,e^6\,x\,\sqrt{b^2-4\,a\,c}+5\,a\,b^3\,c\,d^3\,e^3-a\,b^4\,d^3\,e^3\,x-2\,a^3\,b^2\,d^5\,e\,x+6\,a^2\,c^3\,d\,e^5\,x+3\,b^2\,c^2\,d\,e^5\,\sqrt{b^2-4\,a\,c}-3\,b^3\,c\,d^2\,e^4\,\sqrt{b^2-4\,a\,c}-12\,a\,b^2\,c^2\,d^2\,e^4-5\,a^2\,b\,c^2\,d^3\,e^3+a^2\,b^2\,c\,d^4\,e^2+a^2\,b^3\,d^4\,e^2\,x-2\,a^3\,c^2\,d^3\,e^3\,x+6\,a\,b\,c^2\,d^2\,e^4\,\sqrt{b^2-4\,a\,c}-3\,a\,b^2\,c\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}+a^2\,b\,c\,d^4\,e^2\,\sqrt{b^2-4\,a\,c}+a\,b^3\,d^3\,e^3\,x\,\sqrt{b^2-4\,a\,c}-2\,a^3\,c\,d^4\,e^2\,x\,\sqrt{b^2-4\,a\,c}-9\,a^2\,b\,c^2\,d^2\,e^4\,x+4\,a^2\,b^2\,c\,d^3\,e^3\,x+a^2\,b^2\,d^4\,e^2\,x\,\sqrt{b^2-4\,a\,c}+3\,a^2\,c^2\,d^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}-2\,a^3\,b\,d^5\,e\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,b^2\,c^2\,d\,e^5\,x+3\,a\,b^3\,c\,d^2\,e^4\,x-4\,a^3\,b\,c\,d^4\,e^2\,x+3\,a\,b\,c^2\,d\,e^5\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,b^2\,c\,d^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}-2\,a^2\,b\,c\,d^3\,e^3\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^4\,d\,\sqrt{b^2-4\,a\,c}-b^5\,d+4\,a^2\,c^3\,e+b^4\,c\,e+6\,a\,b^3\,c\,d-b^3\,c\,e\,\sqrt{b^2-4\,a\,c}-8\,a^2\,b\,c^2\,d-5\,a\,b^2\,c^2\,e+2\,a^2\,c^2\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,d\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c^2\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^5\,c\,d^2-a^4\,b^2\,d^2-4\,a^4\,b\,c\,d\,e+4\,a^4\,c^2\,e^2+a^3\,b^3\,d\,e-a^3\,b^2\,c\,e^2\right)}+\frac{\ln\left(2\,a\,c^4\,e^6-4\,a^4\,c\,d^6+a^3\,b^2\,d^6-b^2\,c^3\,e^6+b^5\,d^3\,e^3+3\,b^3\,c^2\,d\,e^5-3\,b^4\,c\,d^2\,e^4+b^4\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}-6\,a^2\,c^3\,d^2\,e^4+4\,a^3\,c^2\,d^4\,e^2+a^3\,b\,d^6\,\sqrt{b^2-4\,a\,c}-b\,c^3\,e^6\,\sqrt{b^2-4\,a\,c}+2\,a^4\,d^6\,x\,\sqrt{b^2-4\,a\,c}-9\,a\,b\,c^3\,d\,e^5+a^2\,c^2\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}-a\,b\,c^3\,e^6\,x-8\,a^4\,c\,d^5\,e\,x-3\,a\,c^3\,d\,e^5\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c\,d^5\,e\,\sqrt{b^2-4\,a\,c}-a\,c^3\,e^6\,x\,\sqrt{b^2-4\,a\,c}-5\,a\,b^3\,c\,d^3\,e^3+a\,b^4\,d^3\,e^3\,x+2\,a^3\,b^2\,d^5\,e\,x-6\,a^2\,c^3\,d\,e^5\,x+3\,b^2\,c^2\,d\,e^5\,\sqrt{b^2-4\,a\,c}-3\,b^3\,c\,d^2\,e^4\,\sqrt{b^2-4\,a\,c}+12\,a\,b^2\,c^2\,d^2\,e^4+5\,a^2\,b\,c^2\,d^3\,e^3-a^2\,b^2\,c\,d^4\,e^2-a^2\,b^3\,d^4\,e^2\,x+2\,a^3\,c^2\,d^3\,e^3\,x+6\,a\,b\,c^2\,d^2\,e^4\,\sqrt{b^2-4\,a\,c}-3\,a\,b^2\,c\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}+a^2\,b\,c\,d^4\,e^2\,\sqrt{b^2-4\,a\,c}+a\,b^3\,d^3\,e^3\,x\,\sqrt{b^2-4\,a\,c}-2\,a^3\,c\,d^4\,e^2\,x\,\sqrt{b^2-4\,a\,c}+9\,a^2\,b\,c^2\,d^2\,e^4\,x-4\,a^2\,b^2\,c\,d^3\,e^3\,x+a^2\,b^2\,d^4\,e^2\,x\,\sqrt{b^2-4\,a\,c}+3\,a^2\,c^2\,d^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}-2\,a^3\,b\,d^5\,e\,x\,\sqrt{b^2-4\,a\,c}+3\,a\,b^2\,c^2\,d\,e^5\,x-3\,a\,b^3\,c\,d^2\,e^4\,x+4\,a^3\,b\,c\,d^4\,e^2\,x+3\,a\,b\,c^2\,d\,e^5\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,b^2\,c\,d^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}-2\,a^2\,b\,c\,d^3\,e^3\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^5\,d+b^4\,d\,\sqrt{b^2-4\,a\,c}-4\,a^2\,c^3\,e-b^4\,c\,e-6\,a\,b^3\,c\,d-b^3\,c\,e\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c^2\,d+5\,a\,b^2\,c^2\,e+2\,a^2\,c^2\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,d\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c^2\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^5\,c\,d^2-a^4\,b^2\,d^2-4\,a^4\,b\,c\,d\,e+4\,a^4\,c^2\,e^2+a^3\,b^3\,d\,e-a^3\,b^2\,c\,e^2\right)}+\frac{x^2}{2\,a\,e}-\frac{x\,\left(a\,d+b\,e\right)}{a^2\,e^2}","Not used",1,"(d^4*log(d + e*x))/(c*e^5 + a*d^2*e^3 - b*d*e^4) - (log(4*a^4*c*d^6 - 2*a*c^4*e^6 - a^3*b^2*d^6 + b^2*c^3*e^6 - b^5*d^3*e^3 - 3*b^3*c^2*d*e^5 + 3*b^4*c*d^2*e^4 + b^4*d^3*e^3*(b^2 - 4*a*c)^(1/2) + 6*a^2*c^3*d^2*e^4 - 4*a^3*c^2*d^4*e^2 + a^3*b*d^6*(b^2 - 4*a*c)^(1/2) - b*c^3*e^6*(b^2 - 4*a*c)^(1/2) + 2*a^4*d^6*x*(b^2 - 4*a*c)^(1/2) + 9*a*b*c^3*d*e^5 + a^2*c^2*d^3*e^3*(b^2 - 4*a*c)^(1/2) + a*b*c^3*e^6*x + 8*a^4*c*d^5*e*x - 3*a*c^3*d*e^5*(b^2 - 4*a*c)^(1/2) - 4*a^3*c*d^5*e*(b^2 - 4*a*c)^(1/2) - a*c^3*e^6*x*(b^2 - 4*a*c)^(1/2) + 5*a*b^3*c*d^3*e^3 - a*b^4*d^3*e^3*x - 2*a^3*b^2*d^5*e*x + 6*a^2*c^3*d*e^5*x + 3*b^2*c^2*d*e^5*(b^2 - 4*a*c)^(1/2) - 3*b^3*c*d^2*e^4*(b^2 - 4*a*c)^(1/2) - 12*a*b^2*c^2*d^2*e^4 - 5*a^2*b*c^2*d^3*e^3 + a^2*b^2*c*d^4*e^2 + a^2*b^3*d^4*e^2*x - 2*a^3*c^2*d^3*e^3*x + 6*a*b*c^2*d^2*e^4*(b^2 - 4*a*c)^(1/2) - 3*a*b^2*c*d^3*e^3*(b^2 - 4*a*c)^(1/2) + a^2*b*c*d^4*e^2*(b^2 - 4*a*c)^(1/2) + a*b^3*d^3*e^3*x*(b^2 - 4*a*c)^(1/2) - 2*a^3*c*d^4*e^2*x*(b^2 - 4*a*c)^(1/2) - 9*a^2*b*c^2*d^2*e^4*x + 4*a^2*b^2*c*d^3*e^3*x + a^2*b^2*d^4*e^2*x*(b^2 - 4*a*c)^(1/2) + 3*a^2*c^2*d^2*e^4*x*(b^2 - 4*a*c)^(1/2) - 2*a^3*b*d^5*e*x*(b^2 - 4*a*c)^(1/2) - 3*a*b^2*c^2*d*e^5*x + 3*a*b^3*c*d^2*e^4*x - 4*a^3*b*c*d^4*e^2*x + 3*a*b*c^2*d*e^5*x*(b^2 - 4*a*c)^(1/2) - 3*a*b^2*c*d^2*e^4*x*(b^2 - 4*a*c)^(1/2) - 2*a^2*b*c*d^3*e^3*x*(b^2 - 4*a*c)^(1/2))*(b^4*d*(b^2 - 4*a*c)^(1/2) - b^5*d + 4*a^2*c^3*e + b^4*c*e + 6*a*b^3*c*d - b^3*c*e*(b^2 - 4*a*c)^(1/2) - 8*a^2*b*c^2*d - 5*a*b^2*c^2*e + 2*a^2*c^2*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*d*(b^2 - 4*a*c)^(1/2) + 3*a*b*c^2*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^5*c*d^2 - a^4*b^2*d^2 + 4*a^4*c^2*e^2 - a^3*b^2*c*e^2 + a^3*b^3*d*e - 4*a^4*b*c*d*e)) + (log(2*a*c^4*e^6 - 4*a^4*c*d^6 + a^3*b^2*d^6 - b^2*c^3*e^6 + b^5*d^3*e^3 + 3*b^3*c^2*d*e^5 - 3*b^4*c*d^2*e^4 + b^4*d^3*e^3*(b^2 - 4*a*c)^(1/2) - 6*a^2*c^3*d^2*e^4 + 4*a^3*c^2*d^4*e^2 + a^3*b*d^6*(b^2 - 4*a*c)^(1/2) - b*c^3*e^6*(b^2 - 4*a*c)^(1/2) + 2*a^4*d^6*x*(b^2 - 4*a*c)^(1/2) - 9*a*b*c^3*d*e^5 + a^2*c^2*d^3*e^3*(b^2 - 4*a*c)^(1/2) - a*b*c^3*e^6*x - 8*a^4*c*d^5*e*x - 3*a*c^3*d*e^5*(b^2 - 4*a*c)^(1/2) - 4*a^3*c*d^5*e*(b^2 - 4*a*c)^(1/2) - a*c^3*e^6*x*(b^2 - 4*a*c)^(1/2) - 5*a*b^3*c*d^3*e^3 + a*b^4*d^3*e^3*x + 2*a^3*b^2*d^5*e*x - 6*a^2*c^3*d*e^5*x + 3*b^2*c^2*d*e^5*(b^2 - 4*a*c)^(1/2) - 3*b^3*c*d^2*e^4*(b^2 - 4*a*c)^(1/2) + 12*a*b^2*c^2*d^2*e^4 + 5*a^2*b*c^2*d^3*e^3 - a^2*b^2*c*d^4*e^2 - a^2*b^3*d^4*e^2*x + 2*a^3*c^2*d^3*e^3*x + 6*a*b*c^2*d^2*e^4*(b^2 - 4*a*c)^(1/2) - 3*a*b^2*c*d^3*e^3*(b^2 - 4*a*c)^(1/2) + a^2*b*c*d^4*e^2*(b^2 - 4*a*c)^(1/2) + a*b^3*d^3*e^3*x*(b^2 - 4*a*c)^(1/2) - 2*a^3*c*d^4*e^2*x*(b^2 - 4*a*c)^(1/2) + 9*a^2*b*c^2*d^2*e^4*x - 4*a^2*b^2*c*d^3*e^3*x + a^2*b^2*d^4*e^2*x*(b^2 - 4*a*c)^(1/2) + 3*a^2*c^2*d^2*e^4*x*(b^2 - 4*a*c)^(1/2) - 2*a^3*b*d^5*e*x*(b^2 - 4*a*c)^(1/2) + 3*a*b^2*c^2*d*e^5*x - 3*a*b^3*c*d^2*e^4*x + 4*a^3*b*c*d^4*e^2*x + 3*a*b*c^2*d*e^5*x*(b^2 - 4*a*c)^(1/2) - 3*a*b^2*c*d^2*e^4*x*(b^2 - 4*a*c)^(1/2) - 2*a^2*b*c*d^3*e^3*x*(b^2 - 4*a*c)^(1/2))*(b^5*d + b^4*d*(b^2 - 4*a*c)^(1/2) - 4*a^2*c^3*e - b^4*c*e - 6*a*b^3*c*d - b^3*c*e*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c^2*d + 5*a*b^2*c^2*e + 2*a^2*c^2*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*d*(b^2 - 4*a*c)^(1/2) + 3*a*b*c^2*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^5*c*d^2 - a^4*b^2*d^2 + 4*a^4*c^2*e^2 - a^3*b^2*c*e^2 + a^3*b^3*d*e - 4*a^4*b*c*d*e)) + x^2/(2*a*e) - (x*(a*d + b*e))/(a^2*e^2)","B"
63,1,1367,176,4.339234,"\text{Not used}","int(x/((d + e*x)*(a + b/x + c/x^2)),x)","\frac{x}{a\,e}-\frac{\ln\left(c^3\,e^5\,\sqrt{b^2-4\,a\,c}-b\,c^3\,e^5-4\,a^3\,c\,d^5+a^2\,b^2\,d^5+b^4\,d^3\,e^2+3\,b^2\,c^2\,d\,e^4-3\,b^3\,c\,d^2\,e^3-b^3\,d^3\,e^2\,\sqrt{b^2-4\,a\,c}+6\,a^2\,c^2\,d^3\,e^2-6\,a\,c^3\,d\,e^4-2\,a\,c^3\,e^5\,x-a^2\,b\,d^5\,\sqrt{b^2-4\,a\,c}-2\,a^3\,d^5\,x\,\sqrt{b^2-4\,a\,c}-8\,a^3\,c\,d^4\,e\,x+4\,a^2\,c\,d^4\,e\,\sqrt{b^2-4\,a\,c}-3\,b\,c^2\,d\,e^4\,\sqrt{b^2-4\,a\,c}+9\,a\,b\,c^2\,d^2\,e^3-5\,a\,b^2\,c\,d^3\,e^2+2\,a^2\,b^2\,d^4\,e\,x-3\,a\,c^2\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}+3\,b^2\,c\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}+6\,a^2\,c^2\,d^2\,e^3\,x-2\,a\,b^2\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}+3\,a^2\,c\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c^2\,d\,e^4\,x+a\,b\,c\,d^3\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a^2\,b\,d^4\,e\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,c^2\,d\,e^4\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,b^2\,c\,d^2\,e^3\,x+a^2\,b\,c\,d^3\,e^2\,x+3\,a\,b\,c\,d^2\,e^3\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^4\,d-b^3\,d\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,d-b^3\,c\,e-5\,a\,b^2\,c\,d+4\,a\,b\,c^2\,e-2\,a\,c^2\,e\,\sqrt{b^2-4\,a\,c}+b^2\,c\,e\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c\,d\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^4\,c\,d^2-a^3\,b^2\,d^2-4\,a^3\,b\,c\,d\,e+4\,a^3\,c^2\,e^2+a^2\,b^3\,d\,e-a^2\,b^2\,c\,e^2\right)}-\frac{\ln\left(a^2\,b^2\,d^5-b\,c^3\,e^5-c^3\,e^5\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c\,d^5+b^4\,d^3\,e^2+3\,b^2\,c^2\,d\,e^4-3\,b^3\,c\,d^2\,e^3+b^3\,d^3\,e^2\,\sqrt{b^2-4\,a\,c}+6\,a^2\,c^2\,d^3\,e^2-6\,a\,c^3\,d\,e^4-2\,a\,c^3\,e^5\,x+a^2\,b\,d^5\,\sqrt{b^2-4\,a\,c}+2\,a^3\,d^5\,x\,\sqrt{b^2-4\,a\,c}-8\,a^3\,c\,d^4\,e\,x-4\,a^2\,c\,d^4\,e\,\sqrt{b^2-4\,a\,c}+3\,b\,c^2\,d\,e^4\,\sqrt{b^2-4\,a\,c}+9\,a\,b\,c^2\,d^2\,e^3-5\,a\,b^2\,c\,d^3\,e^2+2\,a^2\,b^2\,d^4\,e\,x+3\,a\,c^2\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}-3\,b^2\,c\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}+6\,a^2\,c^2\,d^2\,e^3\,x+2\,a\,b^2\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}-3\,a^2\,c\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c^2\,d\,e^4\,x-a\,b\,c\,d^3\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a^2\,b\,d^4\,e\,x\,\sqrt{b^2-4\,a\,c}+3\,a\,c^2\,d\,e^4\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,b^2\,c\,d^2\,e^3\,x+a^2\,b\,c\,d^3\,e^2\,x-3\,a\,b\,c\,d^2\,e^3\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^4\,d+b^3\,d\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,d-b^3\,c\,e-5\,a\,b^2\,c\,d+4\,a\,b\,c^2\,e+2\,a\,c^2\,e\,\sqrt{b^2-4\,a\,c}-b^2\,c\,e\,\sqrt{b^2-4\,a\,c}-3\,a\,b\,c\,d\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^4\,c\,d^2-a^3\,b^2\,d^2-4\,a^3\,b\,c\,d\,e+4\,a^3\,c^2\,e^2+a^2\,b^3\,d\,e-a^2\,b^2\,c\,e^2\right)}-\frac{d^3\,\ln\left(d+e\,x\right)}{a\,d^2\,e^2-b\,d\,e^3+c\,e^4}","Not used",1,"x/(a*e) - (log(c^3*e^5*(b^2 - 4*a*c)^(1/2) - b*c^3*e^5 - 4*a^3*c*d^5 + a^2*b^2*d^5 + b^4*d^3*e^2 + 3*b^2*c^2*d*e^4 - 3*b^3*c*d^2*e^3 - b^3*d^3*e^2*(b^2 - 4*a*c)^(1/2) + 6*a^2*c^2*d^3*e^2 - 6*a*c^3*d*e^4 - 2*a*c^3*e^5*x - a^2*b*d^5*(b^2 - 4*a*c)^(1/2) - 2*a^3*d^5*x*(b^2 - 4*a*c)^(1/2) - 8*a^3*c*d^4*e*x + 4*a^2*c*d^4*e*(b^2 - 4*a*c)^(1/2) - 3*b*c^2*d*e^4*(b^2 - 4*a*c)^(1/2) + 9*a*b*c^2*d^2*e^3 - 5*a*b^2*c*d^3*e^2 + 2*a^2*b^2*d^4*e*x - 3*a*c^2*d^2*e^3*(b^2 - 4*a*c)^(1/2) + 3*b^2*c*d^2*e^3*(b^2 - 4*a*c)^(1/2) + 6*a^2*c^2*d^2*e^3*x - 2*a*b^2*d^3*e^2*x*(b^2 - 4*a*c)^(1/2) + 3*a^2*c*d^3*e^2*x*(b^2 - 4*a*c)^(1/2) + 3*a*b*c^2*d*e^4*x + a*b*c*d^3*e^2*(b^2 - 4*a*c)^(1/2) + 2*a^2*b*d^4*e*x*(b^2 - 4*a*c)^(1/2) - 3*a*c^2*d*e^4*x*(b^2 - 4*a*c)^(1/2) - 3*a*b^2*c*d^2*e^3*x + a^2*b*c*d^3*e^2*x + 3*a*b*c*d^2*e^3*x*(b^2 - 4*a*c)^(1/2))*(b^4*d - b^3*d*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*d - b^3*c*e - 5*a*b^2*c*d + 4*a*b*c^2*e - 2*a*c^2*e*(b^2 - 4*a*c)^(1/2) + b^2*c*e*(b^2 - 4*a*c)^(1/2) + 3*a*b*c*d*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^4*c*d^2 - a^3*b^2*d^2 + 4*a^3*c^2*e^2 - a^2*b^2*c*e^2 + a^2*b^3*d*e - 4*a^3*b*c*d*e)) - (log(a^2*b^2*d^5 - b*c^3*e^5 - c^3*e^5*(b^2 - 4*a*c)^(1/2) - 4*a^3*c*d^5 + b^4*d^3*e^2 + 3*b^2*c^2*d*e^4 - 3*b^3*c*d^2*e^3 + b^3*d^3*e^2*(b^2 - 4*a*c)^(1/2) + 6*a^2*c^2*d^3*e^2 - 6*a*c^3*d*e^4 - 2*a*c^3*e^5*x + a^2*b*d^5*(b^2 - 4*a*c)^(1/2) + 2*a^3*d^5*x*(b^2 - 4*a*c)^(1/2) - 8*a^3*c*d^4*e*x - 4*a^2*c*d^4*e*(b^2 - 4*a*c)^(1/2) + 3*b*c^2*d*e^4*(b^2 - 4*a*c)^(1/2) + 9*a*b*c^2*d^2*e^3 - 5*a*b^2*c*d^3*e^2 + 2*a^2*b^2*d^4*e*x + 3*a*c^2*d^2*e^3*(b^2 - 4*a*c)^(1/2) - 3*b^2*c*d^2*e^3*(b^2 - 4*a*c)^(1/2) + 6*a^2*c^2*d^2*e^3*x + 2*a*b^2*d^3*e^2*x*(b^2 - 4*a*c)^(1/2) - 3*a^2*c*d^3*e^2*x*(b^2 - 4*a*c)^(1/2) + 3*a*b*c^2*d*e^4*x - a*b*c*d^3*e^2*(b^2 - 4*a*c)^(1/2) - 2*a^2*b*d^4*e*x*(b^2 - 4*a*c)^(1/2) + 3*a*c^2*d*e^4*x*(b^2 - 4*a*c)^(1/2) - 3*a*b^2*c*d^2*e^3*x + a^2*b*c*d^3*e^2*x - 3*a*b*c*d^2*e^3*x*(b^2 - 4*a*c)^(1/2))*(b^4*d + b^3*d*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*d - b^3*c*e - 5*a*b^2*c*d + 4*a*b*c^2*e + 2*a*c^2*e*(b^2 - 4*a*c)^(1/2) - b^2*c*e*(b^2 - 4*a*c)^(1/2) - 3*a*b*c*d*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^4*c*d^2 - a^3*b^2*d^2 + 4*a^3*c^2*e^2 - a^2*b^2*c*e^2 + a^2*b^3*d*e - 4*a^3*b*c*d*e)) - (d^3*log(d + e*x))/(c*e^4 + a*d^2*e^2 - b*d*e^3)","B"
64,1,966,149,3.667527,"\text{Not used}","int(1/((d + e*x)*(a + b/x + c/x^2)),x)","\frac{d^2\,\ln\left(d+e\,x\right)}{a\,d^2\,e-b\,d\,e^2+c\,e^3}-\frac{\ln\left(a\,b^2\,d^4-2\,c^3\,e^4-4\,a^2\,c\,d^4+b^3\,d^3\,e+c^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}+10\,a\,c^2\,d^2\,e^2-4\,b^2\,c\,d^2\,e^2-b^3\,d^2\,e^2\,x+a\,b\,d^4\,\sqrt{b^2-4\,a\,c}+3\,b\,c^2\,d\,e^3-b\,c^2\,e^4\,x+b^2\,d^3\,e\,\sqrt{b^2-4\,a\,c}+3\,c^2\,d\,e^3\,\sqrt{b^2-4\,a\,c}+2\,a^2\,d^4\,x\,\sqrt{b^2-4\,a\,c}+3\,a\,b^2\,d^3\,e\,x+6\,a\,c^2\,d\,e^3\,x-10\,a^2\,c\,d^3\,e\,x-2\,b\,c\,d^2\,e^2\,\sqrt{b^2-4\,a\,c}-3\,a\,b\,c\,d^3\,e+b^2\,d^2\,e^2\,x\,\sqrt{b^2-4\,a\,c}-5\,a\,c\,d^3\,e\,\sqrt{b^2-4\,a\,c}-a\,b\,d^3\,e\,x\,\sqrt{b^2-4\,a\,c}+a\,b\,c\,d^2\,e^2\,x-5\,a\,c\,d^2\,e^2\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(e\,\left(\frac{b^2\,c}{2}-2\,a\,c^2+\frac{b\,c\,\sqrt{b^2-4\,a\,c}}{2}\right)-\frac{b^3\,d}{2}-\frac{b^2\,d\,\sqrt{b^2-4\,a\,c}}{2}+a\,c\,d\,\sqrt{b^2-4\,a\,c}+2\,a\,b\,c\,d\right)}{4\,a^3\,c\,d^2-a^2\,b^2\,d^2-4\,a^2\,b\,c\,d\,e+4\,a^2\,c^2\,e^2+a\,b^3\,d\,e-a\,b^2\,c\,e^2}+\frac{\ln\left(2\,c^3\,e^4-a\,b^2\,d^4+4\,a^2\,c\,d^4-b^3\,d^3\,e+c^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}-10\,a\,c^2\,d^2\,e^2+4\,b^2\,c\,d^2\,e^2+b^3\,d^2\,e^2\,x+a\,b\,d^4\,\sqrt{b^2-4\,a\,c}-3\,b\,c^2\,d\,e^3+b\,c^2\,e^4\,x+b^2\,d^3\,e\,\sqrt{b^2-4\,a\,c}+3\,c^2\,d\,e^3\,\sqrt{b^2-4\,a\,c}+2\,a^2\,d^4\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,b^2\,d^3\,e\,x-6\,a\,c^2\,d\,e^3\,x+10\,a^2\,c\,d^3\,e\,x-2\,b\,c\,d^2\,e^2\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c\,d^3\,e+b^2\,d^2\,e^2\,x\,\sqrt{b^2-4\,a\,c}-5\,a\,c\,d^3\,e\,\sqrt{b^2-4\,a\,c}-a\,b\,d^3\,e\,x\,\sqrt{b^2-4\,a\,c}-a\,b\,c\,d^2\,e^2\,x-5\,a\,c\,d^2\,e^2\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(\frac{b^3\,d}{2}+e\,\left(2\,a\,c^2-\frac{b^2\,c}{2}+\frac{b\,c\,\sqrt{b^2-4\,a\,c}}{2}\right)-\frac{b^2\,d\,\sqrt{b^2-4\,a\,c}}{2}+a\,c\,d\,\sqrt{b^2-4\,a\,c}-2\,a\,b\,c\,d\right)}{4\,a^3\,c\,d^2-a^2\,b^2\,d^2-4\,a^2\,b\,c\,d\,e+4\,a^2\,c^2\,e^2+a\,b^3\,d\,e-a\,b^2\,c\,e^2}","Not used",1,"(d^2*log(d + e*x))/(c*e^3 + a*d^2*e - b*d*e^2) - (log(a*b^2*d^4 - 2*c^3*e^4 - 4*a^2*c*d^4 + b^3*d^3*e + c^2*e^4*x*(b^2 - 4*a*c)^(1/2) + 10*a*c^2*d^2*e^2 - 4*b^2*c*d^2*e^2 - b^3*d^2*e^2*x + a*b*d^4*(b^2 - 4*a*c)^(1/2) + 3*b*c^2*d*e^3 - b*c^2*e^4*x + b^2*d^3*e*(b^2 - 4*a*c)^(1/2) + 3*c^2*d*e^3*(b^2 - 4*a*c)^(1/2) + 2*a^2*d^4*x*(b^2 - 4*a*c)^(1/2) + 3*a*b^2*d^3*e*x + 6*a*c^2*d*e^3*x - 10*a^2*c*d^3*e*x - 2*b*c*d^2*e^2*(b^2 - 4*a*c)^(1/2) - 3*a*b*c*d^3*e + b^2*d^2*e^2*x*(b^2 - 4*a*c)^(1/2) - 5*a*c*d^3*e*(b^2 - 4*a*c)^(1/2) - a*b*d^3*e*x*(b^2 - 4*a*c)^(1/2) + a*b*c*d^2*e^2*x - 5*a*c*d^2*e^2*x*(b^2 - 4*a*c)^(1/2))*(e*((b^2*c)/2 - 2*a*c^2 + (b*c*(b^2 - 4*a*c)^(1/2))/2) - (b^3*d)/2 - (b^2*d*(b^2 - 4*a*c)^(1/2))/2 + a*c*d*(b^2 - 4*a*c)^(1/2) + 2*a*b*c*d))/(4*a^3*c*d^2 - a^2*b^2*d^2 + 4*a^2*c^2*e^2 + a*b^3*d*e - a*b^2*c*e^2 - 4*a^2*b*c*d*e) + (log(2*c^3*e^4 - a*b^2*d^4 + 4*a^2*c*d^4 - b^3*d^3*e + c^2*e^4*x*(b^2 - 4*a*c)^(1/2) - 10*a*c^2*d^2*e^2 + 4*b^2*c*d^2*e^2 + b^3*d^2*e^2*x + a*b*d^4*(b^2 - 4*a*c)^(1/2) - 3*b*c^2*d*e^3 + b*c^2*e^4*x + b^2*d^3*e*(b^2 - 4*a*c)^(1/2) + 3*c^2*d*e^3*(b^2 - 4*a*c)^(1/2) + 2*a^2*d^4*x*(b^2 - 4*a*c)^(1/2) - 3*a*b^2*d^3*e*x - 6*a*c^2*d*e^3*x + 10*a^2*c*d^3*e*x - 2*b*c*d^2*e^2*(b^2 - 4*a*c)^(1/2) + 3*a*b*c*d^3*e + b^2*d^2*e^2*x*(b^2 - 4*a*c)^(1/2) - 5*a*c*d^3*e*(b^2 - 4*a*c)^(1/2) - a*b*d^3*e*x*(b^2 - 4*a*c)^(1/2) - a*b*c*d^2*e^2*x - 5*a*c*d^2*e^2*x*(b^2 - 4*a*c)^(1/2))*((b^3*d)/2 + e*(2*a*c^2 - (b^2*c)/2 + (b*c*(b^2 - 4*a*c)^(1/2))/2) - (b^2*d*(b^2 - 4*a*c)^(1/2))/2 + a*c*d*(b^2 - 4*a*c)^(1/2) - 2*a*b*c*d))/(4*a^3*c*d^2 - a^2*b^2*d^2 + 4*a^2*c^2*e^2 + a*b^3*d*e - a*b^2*c*e^2 - 4*a^2*b*c*d*e)","B"
65,1,801,124,3.406675,"\text{Not used}","int(1/(x*(d + e*x)*(a + b/x + c/x^2)),x)","\frac{\ln\left(a\,e\,x-\frac{\left(d\,\left(\frac{b\,\sqrt{b^2-4\,a\,c}}{2}-2\,a\,c+\frac{b^2}{2}\right)-c\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(x\,\left(d\,a^2\,e+b\,a\,e^2\right)+\frac{\left(d\,\left(\frac{b\,\sqrt{b^2-4\,a\,c}}{2}-2\,a\,c+\frac{b^2}{2}\right)-c\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(x\,\left(2\,a^3\,d^2\,e-2\,a^2\,b\,d\,e^2-6\,c\,a^2\,e^3+2\,a\,b^2\,e^3\right)+a\,b\,c\,e^3+a\,b^2\,d\,e^2+a^2\,b\,d^2\,e-8\,a^2\,c\,d\,e^2\right)}{-4\,a^2\,c\,d^2+a\,b^2\,d^2+4\,a\,b\,c\,d\,e-4\,a\,c^2\,e^2-b^3\,d\,e+b^2\,c\,e^2}+a\,c\,e^2+a\,b\,d\,e\right)}{-4\,a^2\,c\,d^2+a\,b^2\,d^2+4\,a\,b\,c\,d\,e-4\,a\,c^2\,e^2-b^3\,d\,e+b^2\,c\,e^2}\right)\,\left(d\,\left(\frac{b\,\sqrt{b^2-4\,a\,c}}{2}-2\,a\,c+\frac{b^2}{2}\right)-c\,e\,\sqrt{b^2-4\,a\,c}\right)}{-4\,a^2\,c\,d^2+a\,b^2\,d^2+4\,a\,b\,c\,d\,e-4\,a\,c^2\,e^2-b^3\,d\,e+b^2\,c\,e^2}-\frac{\ln\left(\frac{\left(d\,\left(2\,a\,c+\frac{b\,\sqrt{b^2-4\,a\,c}}{2}-\frac{b^2}{2}\right)-c\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(x\,\left(d\,a^2\,e+b\,a\,e^2\right)-\frac{\left(d\,\left(2\,a\,c+\frac{b\,\sqrt{b^2-4\,a\,c}}{2}-\frac{b^2}{2}\right)-c\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(x\,\left(2\,a^3\,d^2\,e-2\,a^2\,b\,d\,e^2-6\,c\,a^2\,e^3+2\,a\,b^2\,e^3\right)+a\,b\,c\,e^3+a\,b^2\,d\,e^2+a^2\,b\,d^2\,e-8\,a^2\,c\,d\,e^2\right)}{-4\,a^2\,c\,d^2+a\,b^2\,d^2+4\,a\,b\,c\,d\,e-4\,a\,c^2\,e^2-b^3\,d\,e+b^2\,c\,e^2}+a\,c\,e^2+a\,b\,d\,e\right)}{-4\,a^2\,c\,d^2+a\,b^2\,d^2+4\,a\,b\,c\,d\,e-4\,a\,c^2\,e^2-b^3\,d\,e+b^2\,c\,e^2}+a\,e\,x\right)\,\left(d\,\left(2\,a\,c+\frac{b\,\sqrt{b^2-4\,a\,c}}{2}-\frac{b^2}{2}\right)-c\,e\,\sqrt{b^2-4\,a\,c}\right)}{-4\,a^2\,c\,d^2+a\,b^2\,d^2+4\,a\,b\,c\,d\,e-4\,a\,c^2\,e^2-b^3\,d\,e+b^2\,c\,e^2}-\frac{d\,\ln\left(d+e\,x\right)}{a\,d^2-b\,d\,e+c\,e^2}","Not used",1,"(log(a*e*x - ((d*((b*(b^2 - 4*a*c)^(1/2))/2 - 2*a*c + b^2/2) - c*e*(b^2 - 4*a*c)^(1/2))*(x*(a*b*e^2 + a^2*d*e) + ((d*((b*(b^2 - 4*a*c)^(1/2))/2 - 2*a*c + b^2/2) - c*e*(b^2 - 4*a*c)^(1/2))*(x*(2*a*b^2*e^3 - 6*a^2*c*e^3 + 2*a^3*d^2*e - 2*a^2*b*d*e^2) + a*b*c*e^3 + a*b^2*d*e^2 + a^2*b*d^2*e - 8*a^2*c*d*e^2))/(a*b^2*d^2 - 4*a^2*c*d^2 - 4*a*c^2*e^2 + b^2*c*e^2 - b^3*d*e + 4*a*b*c*d*e) + a*c*e^2 + a*b*d*e))/(a*b^2*d^2 - 4*a^2*c*d^2 - 4*a*c^2*e^2 + b^2*c*e^2 - b^3*d*e + 4*a*b*c*d*e))*(d*((b*(b^2 - 4*a*c)^(1/2))/2 - 2*a*c + b^2/2) - c*e*(b^2 - 4*a*c)^(1/2)))/(a*b^2*d^2 - 4*a^2*c*d^2 - 4*a*c^2*e^2 + b^2*c*e^2 - b^3*d*e + 4*a*b*c*d*e) - (log(((d*(2*a*c + (b*(b^2 - 4*a*c)^(1/2))/2 - b^2/2) - c*e*(b^2 - 4*a*c)^(1/2))*(x*(a*b*e^2 + a^2*d*e) - ((d*(2*a*c + (b*(b^2 - 4*a*c)^(1/2))/2 - b^2/2) - c*e*(b^2 - 4*a*c)^(1/2))*(x*(2*a*b^2*e^3 - 6*a^2*c*e^3 + 2*a^3*d^2*e - 2*a^2*b*d*e^2) + a*b*c*e^3 + a*b^2*d*e^2 + a^2*b*d^2*e - 8*a^2*c*d*e^2))/(a*b^2*d^2 - 4*a^2*c*d^2 - 4*a*c^2*e^2 + b^2*c*e^2 - b^3*d*e + 4*a*b*c*d*e) + a*c*e^2 + a*b*d*e))/(a*b^2*d^2 - 4*a^2*c*d^2 - 4*a*c^2*e^2 + b^2*c*e^2 - b^3*d*e + 4*a*b*c*d*e) + a*e*x)*(d*(2*a*c + (b*(b^2 - 4*a*c)^(1/2))/2 - b^2/2) - c*e*(b^2 - 4*a*c)^(1/2)))/(a*b^2*d^2 - 4*a^2*c*d^2 - 4*a*c^2*e^2 + b^2*c*e^2 - b^3*d*e + 4*a*b*c*d*e) - (d*log(d + e*x))/(a*d^2 + c*e^2 - b*d*e)","B"
66,1,521,123,3.816666,"\text{Not used}","int(1/(x^2*(d + e*x)*(a + b/x + c/x^2)),x)","\frac{\ln\left(3\,a^2\,e^2\,x+a\,b\,e^2+a^2\,d\,e-\frac{a\,e\,\left(\frac{b^2\,e}{2}-2\,a\,c\,e+a\,d\,\sqrt{b^2-4\,a\,c}-\frac{b\,e\,\sqrt{b^2-4\,a\,c}}{2}\right)\,\left(2\,x\,a^2\,d^2+a\,b\,d^2-2\,x\,a\,b\,d\,e-8\,c\,a\,d\,e-6\,c\,x\,a\,e^2+b^2\,d\,e+2\,x\,b^2\,e^2+c\,b\,e^2\right)}{\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(e\,\left(2\,a\,c+\frac{b\,\sqrt{b^2-4\,a\,c}}{2}-\frac{b^2}{2}\right)-a\,d\,\sqrt{b^2-4\,a\,c}\right)}{-4\,a^2\,c\,d^2+a\,b^2\,d^2+4\,a\,b\,c\,d\,e-4\,a\,c^2\,e^2-b^3\,d\,e+b^2\,c\,e^2}-\frac{\ln\left(3\,a^2\,e^2\,x+a\,b\,e^2+a^2\,d\,e-\frac{a\,e\,\left(\frac{b^2\,e}{2}-2\,a\,c\,e-a\,d\,\sqrt{b^2-4\,a\,c}+\frac{b\,e\,\sqrt{b^2-4\,a\,c}}{2}\right)\,\left(2\,x\,a^2\,d^2+a\,b\,d^2-2\,x\,a\,b\,d\,e-8\,c\,a\,d\,e-6\,c\,x\,a\,e^2+b^2\,d\,e+2\,x\,b^2\,e^2+c\,b\,e^2\right)}{\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(e\,\left(\frac{b\,\sqrt{b^2-4\,a\,c}}{2}-2\,a\,c+\frac{b^2}{2}\right)-a\,d\,\sqrt{b^2-4\,a\,c}\right)}{-4\,a^2\,c\,d^2+a\,b^2\,d^2+4\,a\,b\,c\,d\,e-4\,a\,c^2\,e^2-b^3\,d\,e+b^2\,c\,e^2}+\frac{e\,\ln\left(d+e\,x\right)}{a\,d^2-b\,d\,e+c\,e^2}","Not used",1,"(log(3*a^2*e^2*x + a*b*e^2 + a^2*d*e - (a*e*((b^2*e)/2 - 2*a*c*e + a*d*(b^2 - 4*a*c)^(1/2) - (b*e*(b^2 - 4*a*c)^(1/2))/2)*(2*a^2*d^2*x + 2*b^2*e^2*x + a*b*d^2 + b*c*e^2 + b^2*d*e - 6*a*c*e^2*x - 8*a*c*d*e - 2*a*b*d*e*x))/((4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)))*(e*(2*a*c + (b*(b^2 - 4*a*c)^(1/2))/2 - b^2/2) - a*d*(b^2 - 4*a*c)^(1/2)))/(a*b^2*d^2 - 4*a^2*c*d^2 - 4*a*c^2*e^2 + b^2*c*e^2 - b^3*d*e + 4*a*b*c*d*e) - (log(3*a^2*e^2*x + a*b*e^2 + a^2*d*e - (a*e*((b^2*e)/2 - 2*a*c*e - a*d*(b^2 - 4*a*c)^(1/2) + (b*e*(b^2 - 4*a*c)^(1/2))/2)*(2*a^2*d^2*x + 2*b^2*e^2*x + a*b*d^2 + b*c*e^2 + b^2*d*e - 6*a*c*e^2*x - 8*a*c*d*e - 2*a*b*d*e*x))/((4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)))*(e*((b*(b^2 - 4*a*c)^(1/2))/2 - 2*a*c + b^2/2) - a*d*(b^2 - 4*a*c)^(1/2)))/(a*b^2*d^2 - 4*a^2*c*d^2 - 4*a*c^2*e^2 + b^2*c*e^2 - b^3*d*e + 4*a*b*c*d*e) + (e*log(d + e*x))/(a*d^2 + c*e^2 - b*d*e)","B"
67,1,2399,158,5.399512,"\text{Not used}","int(1/(x^3*(d + e*x)*(a + b/x + c/x^2)),x)","\frac{\ln\left(b^3\,c^3\,e^5-6\,a^4\,c^2\,d^5+2\,a^3\,b^2\,c\,d^5+8\,a^2\,c^4\,d\,e^4-b^4\,c^2\,d\,e^4-2\,b^5\,c\,d^2\,e^3+2\,a^3\,b^3\,d^5\,x+8\,a^2\,c^4\,e^5\,x+b^4\,c^2\,e^5\,x-2\,b^6\,d^2\,e^3\,x+b^2\,c^3\,e^5\,\sqrt{b^2-4\,a\,c}+18\,a^3\,c^3\,d^3\,e^2-4\,a\,b\,c^4\,e^5-4\,a\,c^4\,e^5\,\sqrt{b^2-4\,a\,c}-5\,a^2\,c^3\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}-7\,a^4\,b\,c\,d^5\,x-b^5\,c\,d\,e^4\,x-27\,a^2\,b^2\,c^2\,d^3\,e^2+2\,a^3\,b\,c\,d^5\,\sqrt{b^2-4\,a\,c}-3\,a^4\,c\,d^5\,x\,\sqrt{b^2-4\,a\,c}+2\,a\,b^2\,c^3\,d\,e^4+6\,a\,b^4\,c\,d^3\,e^2-6\,a^2\,b^3\,c\,d^4\,e+21\,a^3\,b\,c^2\,d^4\,e-6\,a\,b^2\,c^3\,e^5\,x+6\,a\,b^5\,d^3\,e^2\,x-6\,a^2\,b^4\,d^4\,e\,x-14\,a^4\,c^2\,d^4\,e\,x+7\,a^3\,c^2\,d^4\,e\,\sqrt{b^2-4\,a\,c}-b^3\,c^2\,d\,e^4\,\sqrt{b^2-4\,a\,c}-2\,b^4\,c\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}+2\,a^3\,b^2\,d^5\,x\,\sqrt{b^2-4\,a\,c}+b^3\,c^2\,e^5\,x\,\sqrt{b^2-4\,a\,c}-2\,b^5\,d^2\,e^3\,x\,\sqrt{b^2-4\,a\,c}+13\,a\,b^3\,c^2\,d^2\,e^3-21\,a^2\,b\,c^3\,d^2\,e^3+10\,a^3\,c^3\,d^2\,e^3\,x+6\,a\,b^3\,c\,d^3\,e^2\,\sqrt{b^2-4\,a\,c}-6\,a^2\,b^2\,c\,d^4\,e\,\sqrt{b^2-4\,a\,c}+6\,a\,b^4\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}-6\,a^2\,b^3\,d^4\,e\,x\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^3\,d\,e^4\,x\,\sqrt{b^2-4\,a\,c}-32\,a^2\,b^3\,c\,d^3\,e^2\,x+35\,a^3\,b\,c^2\,d^3\,e^2\,x+7\,a\,b^2\,c^2\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b\,c^2\,d^3\,e^2\,\sqrt{b^2-4\,a\,c}+9\,a^3\,c^2\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}-27\,a^2\,b^2\,c^2\,d^2\,e^3\,x+4\,a\,b\,c^3\,d\,e^4\,\sqrt{b^2-4\,a\,c}-4\,a\,b\,c^3\,e^5\,x\,\sqrt{b^2-4\,a\,c}-b^4\,c\,d\,e^4\,x\,\sqrt{b^2-4\,a\,c}+5\,a\,b^3\,c^2\,d\,e^4\,x+14\,a\,b^4\,c\,d^2\,e^3\,x-4\,a^2\,b\,c^3\,d\,e^4\,x+26\,a^3\,b^2\,c\,d^4\,e\,x+14\,a^3\,b\,c\,d^4\,e\,x\,\sqrt{b^2-4\,a\,c}+3\,a\,b^2\,c^2\,d\,e^4\,x\,\sqrt{b^2-4\,a\,c}+10\,a\,b^3\,c\,d^2\,e^3\,x\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b\,c^2\,d^2\,e^3\,x\,\sqrt{b^2-4\,a\,c}-20\,a^2\,b^2\,c\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(d\,\left(\frac{a\,b^2}{2}-2\,a^2\,c+\frac{a\,b\,\sqrt{b^2-4\,a\,c}}{2}\right)-\frac{b^3\,e}{2}-\frac{b^2\,e\,\sqrt{b^2-4\,a\,c}}{2}+a\,c\,e\,\sqrt{b^2-4\,a\,c}+2\,a\,b\,c\,e\right)}{4\,a^2\,c^2\,d^2-a\,b^2\,c\,d^2-4\,a\,b\,c^2\,d\,e+4\,a\,c^3\,e^2+b^3\,c\,d\,e-b^2\,c^2\,e^2}-\frac{\ln\left(6\,a^4\,c^2\,d^5-b^3\,c^3\,e^5-2\,a^3\,b^2\,c\,d^5-8\,a^2\,c^4\,d\,e^4+b^4\,c^2\,d\,e^4+2\,b^5\,c\,d^2\,e^3-2\,a^3\,b^3\,d^5\,x-8\,a^2\,c^4\,e^5\,x-b^4\,c^2\,e^5\,x+2\,b^6\,d^2\,e^3\,x+b^2\,c^3\,e^5\,\sqrt{b^2-4\,a\,c}-18\,a^3\,c^3\,d^3\,e^2+4\,a\,b\,c^4\,e^5-4\,a\,c^4\,e^5\,\sqrt{b^2-4\,a\,c}-5\,a^2\,c^3\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}+7\,a^4\,b\,c\,d^5\,x+b^5\,c\,d\,e^4\,x+27\,a^2\,b^2\,c^2\,d^3\,e^2+2\,a^3\,b\,c\,d^5\,\sqrt{b^2-4\,a\,c}-3\,a^4\,c\,d^5\,x\,\sqrt{b^2-4\,a\,c}-2\,a\,b^2\,c^3\,d\,e^4-6\,a\,b^4\,c\,d^3\,e^2+6\,a^2\,b^3\,c\,d^4\,e-21\,a^3\,b\,c^2\,d^4\,e+6\,a\,b^2\,c^3\,e^5\,x-6\,a\,b^5\,d^3\,e^2\,x+6\,a^2\,b^4\,d^4\,e\,x+14\,a^4\,c^2\,d^4\,e\,x+7\,a^3\,c^2\,d^4\,e\,\sqrt{b^2-4\,a\,c}-b^3\,c^2\,d\,e^4\,\sqrt{b^2-4\,a\,c}-2\,b^4\,c\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}+2\,a^3\,b^2\,d^5\,x\,\sqrt{b^2-4\,a\,c}+b^3\,c^2\,e^5\,x\,\sqrt{b^2-4\,a\,c}-2\,b^5\,d^2\,e^3\,x\,\sqrt{b^2-4\,a\,c}-13\,a\,b^3\,c^2\,d^2\,e^3+21\,a^2\,b\,c^3\,d^2\,e^3-10\,a^3\,c^3\,d^2\,e^3\,x+6\,a\,b^3\,c\,d^3\,e^2\,\sqrt{b^2-4\,a\,c}-6\,a^2\,b^2\,c\,d^4\,e\,\sqrt{b^2-4\,a\,c}+6\,a\,b^4\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}-6\,a^2\,b^3\,d^4\,e\,x\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^3\,d\,e^4\,x\,\sqrt{b^2-4\,a\,c}+32\,a^2\,b^3\,c\,d^3\,e^2\,x-35\,a^3\,b\,c^2\,d^3\,e^2\,x+7\,a\,b^2\,c^2\,d^2\,e^3\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b\,c^2\,d^3\,e^2\,\sqrt{b^2-4\,a\,c}+9\,a^3\,c^2\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}+27\,a^2\,b^2\,c^2\,d^2\,e^3\,x+4\,a\,b\,c^3\,d\,e^4\,\sqrt{b^2-4\,a\,c}-4\,a\,b\,c^3\,e^5\,x\,\sqrt{b^2-4\,a\,c}-b^4\,c\,d\,e^4\,x\,\sqrt{b^2-4\,a\,c}-5\,a\,b^3\,c^2\,d\,e^4\,x-14\,a\,b^4\,c\,d^2\,e^3\,x+4\,a^2\,b\,c^3\,d\,e^4\,x-26\,a^3\,b^2\,c\,d^4\,e\,x+14\,a^3\,b\,c\,d^4\,e\,x\,\sqrt{b^2-4\,a\,c}+3\,a\,b^2\,c^2\,d\,e^4\,x\,\sqrt{b^2-4\,a\,c}+10\,a\,b^3\,c\,d^2\,e^3\,x\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b\,c^2\,d^2\,e^3\,x\,\sqrt{b^2-4\,a\,c}-20\,a^2\,b^2\,c\,d^3\,e^2\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(\frac{b^3\,e}{2}+d\,\left(2\,a^2\,c-\frac{a\,b^2}{2}+\frac{a\,b\,\sqrt{b^2-4\,a\,c}}{2}\right)-\frac{b^2\,e\,\sqrt{b^2-4\,a\,c}}{2}+a\,c\,e\,\sqrt{b^2-4\,a\,c}-2\,a\,b\,c\,e\right)}{4\,a^2\,c^2\,d^2-a\,b^2\,c\,d^2-4\,a\,b\,c^2\,d\,e+4\,a\,c^3\,e^2+b^3\,c\,d\,e-b^2\,c^2\,e^2}-\frac{e^2\,\ln\left(d+e\,x\right)}{a\,d^3-b\,d^2\,e+c\,d\,e^2}+\frac{\ln\left(x\right)}{c\,d}","Not used",1,"(log(b^3*c^3*e^5 - 6*a^4*c^2*d^5 + 2*a^3*b^2*c*d^5 + 8*a^2*c^4*d*e^4 - b^4*c^2*d*e^4 - 2*b^5*c*d^2*e^3 + 2*a^3*b^3*d^5*x + 8*a^2*c^4*e^5*x + b^4*c^2*e^5*x - 2*b^6*d^2*e^3*x + b^2*c^3*e^5*(b^2 - 4*a*c)^(1/2) + 18*a^3*c^3*d^3*e^2 - 4*a*b*c^4*e^5 - 4*a*c^4*e^5*(b^2 - 4*a*c)^(1/2) - 5*a^2*c^3*d^2*e^3*(b^2 - 4*a*c)^(1/2) - 7*a^4*b*c*d^5*x - b^5*c*d*e^4*x - 27*a^2*b^2*c^2*d^3*e^2 + 2*a^3*b*c*d^5*(b^2 - 4*a*c)^(1/2) - 3*a^4*c*d^5*x*(b^2 - 4*a*c)^(1/2) + 2*a*b^2*c^3*d*e^4 + 6*a*b^4*c*d^3*e^2 - 6*a^2*b^3*c*d^4*e + 21*a^3*b*c^2*d^4*e - 6*a*b^2*c^3*e^5*x + 6*a*b^5*d^3*e^2*x - 6*a^2*b^4*d^4*e*x - 14*a^4*c^2*d^4*e*x + 7*a^3*c^2*d^4*e*(b^2 - 4*a*c)^(1/2) - b^3*c^2*d*e^4*(b^2 - 4*a*c)^(1/2) - 2*b^4*c*d^2*e^3*(b^2 - 4*a*c)^(1/2) + 2*a^3*b^2*d^5*x*(b^2 - 4*a*c)^(1/2) + b^3*c^2*e^5*x*(b^2 - 4*a*c)^(1/2) - 2*b^5*d^2*e^3*x*(b^2 - 4*a*c)^(1/2) + 13*a*b^3*c^2*d^2*e^3 - 21*a^2*b*c^3*d^2*e^3 + 10*a^3*c^3*d^2*e^3*x + 6*a*b^3*c*d^3*e^2*(b^2 - 4*a*c)^(1/2) - 6*a^2*b^2*c*d^4*e*(b^2 - 4*a*c)^(1/2) + 6*a*b^4*d^3*e^2*x*(b^2 - 4*a*c)^(1/2) - 6*a^2*b^3*d^4*e*x*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^3*d*e^4*x*(b^2 - 4*a*c)^(1/2) - 32*a^2*b^3*c*d^3*e^2*x + 35*a^3*b*c^2*d^3*e^2*x + 7*a*b^2*c^2*d^2*e^3*(b^2 - 4*a*c)^(1/2) - 13*a^2*b*c^2*d^3*e^2*(b^2 - 4*a*c)^(1/2) + 9*a^3*c^2*d^3*e^2*x*(b^2 - 4*a*c)^(1/2) - 27*a^2*b^2*c^2*d^2*e^3*x + 4*a*b*c^3*d*e^4*(b^2 - 4*a*c)^(1/2) - 4*a*b*c^3*e^5*x*(b^2 - 4*a*c)^(1/2) - b^4*c*d*e^4*x*(b^2 - 4*a*c)^(1/2) + 5*a*b^3*c^2*d*e^4*x + 14*a*b^4*c*d^2*e^3*x - 4*a^2*b*c^3*d*e^4*x + 26*a^3*b^2*c*d^4*e*x + 14*a^3*b*c*d^4*e*x*(b^2 - 4*a*c)^(1/2) + 3*a*b^2*c^2*d*e^4*x*(b^2 - 4*a*c)^(1/2) + 10*a*b^3*c*d^2*e^3*x*(b^2 - 4*a*c)^(1/2) - 13*a^2*b*c^2*d^2*e^3*x*(b^2 - 4*a*c)^(1/2) - 20*a^2*b^2*c*d^3*e^2*x*(b^2 - 4*a*c)^(1/2))*(d*((a*b^2)/2 - 2*a^2*c + (a*b*(b^2 - 4*a*c)^(1/2))/2) - (b^3*e)/2 - (b^2*e*(b^2 - 4*a*c)^(1/2))/2 + a*c*e*(b^2 - 4*a*c)^(1/2) + 2*a*b*c*e))/(4*a*c^3*e^2 + 4*a^2*c^2*d^2 - b^2*c^2*e^2 + b^3*c*d*e - a*b^2*c*d^2 - 4*a*b*c^2*d*e) - (log(6*a^4*c^2*d^5 - b^3*c^3*e^5 - 2*a^3*b^2*c*d^5 - 8*a^2*c^4*d*e^4 + b^4*c^2*d*e^4 + 2*b^5*c*d^2*e^3 - 2*a^3*b^3*d^5*x - 8*a^2*c^4*e^5*x - b^4*c^2*e^5*x + 2*b^6*d^2*e^3*x + b^2*c^3*e^5*(b^2 - 4*a*c)^(1/2) - 18*a^3*c^3*d^3*e^2 + 4*a*b*c^4*e^5 - 4*a*c^4*e^5*(b^2 - 4*a*c)^(1/2) - 5*a^2*c^3*d^2*e^3*(b^2 - 4*a*c)^(1/2) + 7*a^4*b*c*d^5*x + b^5*c*d*e^4*x + 27*a^2*b^2*c^2*d^3*e^2 + 2*a^3*b*c*d^5*(b^2 - 4*a*c)^(1/2) - 3*a^4*c*d^5*x*(b^2 - 4*a*c)^(1/2) - 2*a*b^2*c^3*d*e^4 - 6*a*b^4*c*d^3*e^2 + 6*a^2*b^3*c*d^4*e - 21*a^3*b*c^2*d^4*e + 6*a*b^2*c^3*e^5*x - 6*a*b^5*d^3*e^2*x + 6*a^2*b^4*d^4*e*x + 14*a^4*c^2*d^4*e*x + 7*a^3*c^2*d^4*e*(b^2 - 4*a*c)^(1/2) - b^3*c^2*d*e^4*(b^2 - 4*a*c)^(1/2) - 2*b^4*c*d^2*e^3*(b^2 - 4*a*c)^(1/2) + 2*a^3*b^2*d^5*x*(b^2 - 4*a*c)^(1/2) + b^3*c^2*e^5*x*(b^2 - 4*a*c)^(1/2) - 2*b^5*d^2*e^3*x*(b^2 - 4*a*c)^(1/2) - 13*a*b^3*c^2*d^2*e^3 + 21*a^2*b*c^3*d^2*e^3 - 10*a^3*c^3*d^2*e^3*x + 6*a*b^3*c*d^3*e^2*(b^2 - 4*a*c)^(1/2) - 6*a^2*b^2*c*d^4*e*(b^2 - 4*a*c)^(1/2) + 6*a*b^4*d^3*e^2*x*(b^2 - 4*a*c)^(1/2) - 6*a^2*b^3*d^4*e*x*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^3*d*e^4*x*(b^2 - 4*a*c)^(1/2) + 32*a^2*b^3*c*d^3*e^2*x - 35*a^3*b*c^2*d^3*e^2*x + 7*a*b^2*c^2*d^2*e^3*(b^2 - 4*a*c)^(1/2) - 13*a^2*b*c^2*d^3*e^2*(b^2 - 4*a*c)^(1/2) + 9*a^3*c^2*d^3*e^2*x*(b^2 - 4*a*c)^(1/2) + 27*a^2*b^2*c^2*d^2*e^3*x + 4*a*b*c^3*d*e^4*(b^2 - 4*a*c)^(1/2) - 4*a*b*c^3*e^5*x*(b^2 - 4*a*c)^(1/2) - b^4*c*d*e^4*x*(b^2 - 4*a*c)^(1/2) - 5*a*b^3*c^2*d*e^4*x - 14*a*b^4*c*d^2*e^3*x + 4*a^2*b*c^3*d*e^4*x - 26*a^3*b^2*c*d^4*e*x + 14*a^3*b*c*d^4*e*x*(b^2 - 4*a*c)^(1/2) + 3*a*b^2*c^2*d*e^4*x*(b^2 - 4*a*c)^(1/2) + 10*a*b^3*c*d^2*e^3*x*(b^2 - 4*a*c)^(1/2) - 13*a^2*b*c^2*d^2*e^3*x*(b^2 - 4*a*c)^(1/2) - 20*a^2*b^2*c*d^3*e^2*x*(b^2 - 4*a*c)^(1/2))*((b^3*e)/2 + d*(2*a^2*c - (a*b^2)/2 + (a*b*(b^2 - 4*a*c)^(1/2))/2) - (b^2*e*(b^2 - 4*a*c)^(1/2))/2 + a*c*e*(b^2 - 4*a*c)^(1/2) - 2*a*b*c*e))/(4*a*c^3*e^2 + 4*a^2*c^2*d^2 - b^2*c^2*e^2 + b^3*c*d*e - a*b^2*c*d^2 - 4*a*b*c^2*d*e) - (e^2*log(d + e*x))/(a*d^3 - b*d^2*e + c*d*e^2) + log(x)/(c*d)","B"
68,1,2388,193,20.389070,"\text{Not used}","int(1/(x^4*(d + e*x)*(a + b/x + c/x^2)),x)","\frac{e^3\,\ln\left(d+e\,x\right)}{a\,d^4-b\,d^3\,e+c\,d^2\,e^2}+\frac{\ln\left(\frac{a^4\,e^4\,x}{c^2\,d^2}-\frac{\left(\frac{a\,e\,x\,\left(a^4\,d^4+2\,a^3\,c\,d^2\,e^2+2\,a^2\,b\,c\,d\,e^3+2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+b^4\,e^4\right)}{c^2\,d^2}-\frac{\left(\frac{a\,e\,\left(-a^3\,c\,d^4+a^2\,b^2\,d^4+5\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^2\,e^2-2\,a\,b^3\,d^3\,e-5\,a\,b^2\,c\,d^2\,e^2-4\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,e^4+b^4\,d^2\,e^2+b^3\,c\,d\,e^3+b^2\,c^2\,e^4\right)}{c\,d}+\frac{a\,e\,x\,\left(2\,a^3\,b\,d^4+a^3\,c\,d^3\,e-2\,a^2\,b^2\,d^3\,e+8\,a^2\,b\,c\,d^2\,e^2+12\,a^2\,c^2\,d\,e^3-2\,a\,b^3\,d^2\,e^2-11\,a\,b^2\,c\,d\,e^3-8\,a\,b\,c^2\,e^4+2\,b^4\,d\,e^3+2\,b^3\,c\,e^4\right)}{c\,d}+\frac{a\,e\,\left(b^4\,e+b^3\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,e-a\,b^3\,d+4\,a^2\,b\,c\,d-5\,a\,b^2\,c\,e-a\,b^2\,d\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c\,d\,\sqrt{b^2-4\,a\,c}-3\,a\,b\,c\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^4\,e+b^3\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,e-a\,b^3\,d+4\,a^2\,b\,c\,d-5\,a\,b^2\,c\,e-a\,b^2\,d\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c\,d\,\sqrt{b^2-4\,a\,c}-3\,a\,b\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}+\frac{a\,e\,\left(b\,d+c\,e\right)\,\left(a^3\,d^3-3\,c\,a\,b\,e^3+b^3\,e^3\right)}{c^2\,d^2}\right)\,\left(b^4\,e+b^3\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,e-a\,b^3\,d+4\,a^2\,b\,c\,d-5\,a\,b^2\,c\,e-a\,b^2\,d\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c\,d\,\sqrt{b^2-4\,a\,c}-3\,a\,b\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^4\,e+b^3\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,e-a\,b^3\,d+4\,a^2\,b\,c\,d-5\,a\,b^2\,c\,e-a\,b^2\,d\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c\,d\,\sqrt{b^2-4\,a\,c}-3\,a\,b\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^2\,c^3\,d^2-a\,b^2\,c^2\,d^2-4\,a\,b\,c^3\,d\,e+4\,a\,c^4\,e^2+b^3\,c^2\,d\,e-b^2\,c^3\,e^2\right)}+\frac{\ln\left(\frac{a^4\,e^4\,x}{c^2\,d^2}-\frac{\left(\frac{a\,e\,x\,\left(a^4\,d^4+2\,a^3\,c\,d^2\,e^2+2\,a^2\,b\,c\,d\,e^3+2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+b^4\,e^4\right)}{c^2\,d^2}-\frac{\left(\frac{a\,e\,\left(-a^3\,c\,d^4+a^2\,b^2\,d^4+5\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^2\,e^2-2\,a\,b^3\,d^3\,e-5\,a\,b^2\,c\,d^2\,e^2-4\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,e^4+b^4\,d^2\,e^2+b^3\,c\,d\,e^3+b^2\,c^2\,e^4\right)}{c\,d}+\frac{a\,e\,x\,\left(2\,a^3\,b\,d^4+a^3\,c\,d^3\,e-2\,a^2\,b^2\,d^3\,e+8\,a^2\,b\,c\,d^2\,e^2+12\,a^2\,c^2\,d\,e^3-2\,a\,b^3\,d^2\,e^2-11\,a\,b^2\,c\,d\,e^3-8\,a\,b\,c^2\,e^4+2\,b^4\,d\,e^3+2\,b^3\,c\,e^4\right)}{c\,d}+\frac{a\,e\,\left(b^4\,e-b^3\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,e-a\,b^3\,d+4\,a^2\,b\,c\,d-5\,a\,b^2\,c\,e+a\,b^2\,d\,\sqrt{b^2-4\,a\,c}-2\,a^2\,c\,d\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^4\,e-b^3\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,e-a\,b^3\,d+4\,a^2\,b\,c\,d-5\,a\,b^2\,c\,e+a\,b^2\,d\,\sqrt{b^2-4\,a\,c}-2\,a^2\,c\,d\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}+\frac{a\,e\,\left(b\,d+c\,e\right)\,\left(a^3\,d^3-3\,c\,a\,b\,e^3+b^3\,e^3\right)}{c^2\,d^2}\right)\,\left(b^4\,e-b^3\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,e-a\,b^3\,d+4\,a^2\,b\,c\,d-5\,a\,b^2\,c\,e+a\,b^2\,d\,\sqrt{b^2-4\,a\,c}-2\,a^2\,c\,d\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^4\,e-b^3\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,e-a\,b^3\,d+4\,a^2\,b\,c\,d-5\,a\,b^2\,c\,e+a\,b^2\,d\,\sqrt{b^2-4\,a\,c}-2\,a^2\,c\,d\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^2\,c^3\,d^2-a\,b^2\,c^2\,d^2-4\,a\,b\,c^3\,d\,e+4\,a\,c^4\,e^2+b^3\,c^2\,d\,e-b^2\,c^3\,e^2\right)}-\frac{1}{c\,d\,x}-\frac{\ln\left(x\right)\,\left(b\,d+c\,e\right)}{c^2\,d^2}","Not used",1,"(e^3*log(d + e*x))/(a*d^4 + c*d^2*e^2 - b*d^3*e) + (log((a^4*e^4*x)/(c^2*d^2) - (((a*e*x*(a^4*d^4 + b^4*e^4 + 2*a^2*c^2*e^4 + 2*a^3*c*d^2*e^2 - 4*a*b^2*c*e^4 + 2*a^2*b*c*d*e^3))/(c^2*d^2) - (((a*e*(a^2*b^2*d^4 - 4*a*c^3*e^4 - a^3*c*d^4 + b^2*c^2*e^4 + b^4*d^2*e^2 + 4*a^2*c^2*d^2*e^2 - 2*a*b^3*d^3*e + b^3*c*d*e^3 - 4*a*b*c^2*d*e^3 + 5*a^2*b*c*d^3*e - 5*a*b^2*c*d^2*e^2))/(c*d) + (a*e*x*(2*a^3*b*d^4 + 2*b^3*c*e^4 + 2*b^4*d*e^3 - 2*a*b^3*d^2*e^2 - 2*a^2*b^2*d^3*e + 12*a^2*c^2*d*e^3 - 8*a*b*c^2*e^4 + a^3*c*d^3*e - 11*a*b^2*c*d*e^3 + 8*a^2*b*c*d^2*e^2))/(c*d) + (a*e*(b^4*e + b^3*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*e - a*b^3*d + 4*a^2*b*c*d - 5*a*b^2*c*e - a*b^2*d*(b^2 - 4*a*c)^(1/2) + 2*a^2*c*d*(b^2 - 4*a*c)^(1/2) - 3*a*b*c*e*(b^2 - 4*a*c)^(1/2))*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)))*(b^4*e + b^3*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*e - a*b^3*d + 4*a^2*b*c*d - 5*a*b^2*c*e - a*b^2*d*(b^2 - 4*a*c)^(1/2) + 2*a^2*c*d*(b^2 - 4*a*c)^(1/2) - 3*a*b*c*e*(b^2 - 4*a*c)^(1/2)))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)) + (a*e*(b*d + c*e)*(a^3*d^3 + b^3*e^3 - 3*a*b*c*e^3))/(c^2*d^2))*(b^4*e + b^3*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*e - a*b^3*d + 4*a^2*b*c*d - 5*a*b^2*c*e - a*b^2*d*(b^2 - 4*a*c)^(1/2) + 2*a^2*c*d*(b^2 - 4*a*c)^(1/2) - 3*a*b*c*e*(b^2 - 4*a*c)^(1/2)))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)))*(b^4*e + b^3*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*e - a*b^3*d + 4*a^2*b*c*d - 5*a*b^2*c*e - a*b^2*d*(b^2 - 4*a*c)^(1/2) + 2*a^2*c*d*(b^2 - 4*a*c)^(1/2) - 3*a*b*c*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^4*e^2 + 4*a^2*c^3*d^2 - b^2*c^3*e^2 - a*b^2*c^2*d^2 + b^3*c^2*d*e - 4*a*b*c^3*d*e)) + (log((a^4*e^4*x)/(c^2*d^2) - (((a*e*x*(a^4*d^4 + b^4*e^4 + 2*a^2*c^2*e^4 + 2*a^3*c*d^2*e^2 - 4*a*b^2*c*e^4 + 2*a^2*b*c*d*e^3))/(c^2*d^2) - (((a*e*(a^2*b^2*d^4 - 4*a*c^3*e^4 - a^3*c*d^4 + b^2*c^2*e^4 + b^4*d^2*e^2 + 4*a^2*c^2*d^2*e^2 - 2*a*b^3*d^3*e + b^3*c*d*e^3 - 4*a*b*c^2*d*e^3 + 5*a^2*b*c*d^3*e - 5*a*b^2*c*d^2*e^2))/(c*d) + (a*e*x*(2*a^3*b*d^4 + 2*b^3*c*e^4 + 2*b^4*d*e^3 - 2*a*b^3*d^2*e^2 - 2*a^2*b^2*d^3*e + 12*a^2*c^2*d*e^3 - 8*a*b*c^2*e^4 + a^3*c*d^3*e - 11*a*b^2*c*d*e^3 + 8*a^2*b*c*d^2*e^2))/(c*d) + (a*e*(b^4*e - b^3*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*e - a*b^3*d + 4*a^2*b*c*d - 5*a*b^2*c*e + a*b^2*d*(b^2 - 4*a*c)^(1/2) - 2*a^2*c*d*(b^2 - 4*a*c)^(1/2) + 3*a*b*c*e*(b^2 - 4*a*c)^(1/2))*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)))*(b^4*e - b^3*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*e - a*b^3*d + 4*a^2*b*c*d - 5*a*b^2*c*e + a*b^2*d*(b^2 - 4*a*c)^(1/2) - 2*a^2*c*d*(b^2 - 4*a*c)^(1/2) + 3*a*b*c*e*(b^2 - 4*a*c)^(1/2)))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)) + (a*e*(b*d + c*e)*(a^3*d^3 + b^3*e^3 - 3*a*b*c*e^3))/(c^2*d^2))*(b^4*e - b^3*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*e - a*b^3*d + 4*a^2*b*c*d - 5*a*b^2*c*e + a*b^2*d*(b^2 - 4*a*c)^(1/2) - 2*a^2*c*d*(b^2 - 4*a*c)^(1/2) + 3*a*b*c*e*(b^2 - 4*a*c)^(1/2)))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)))*(b^4*e - b^3*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*e - a*b^3*d + 4*a^2*b*c*d - 5*a*b^2*c*e + a*b^2*d*(b^2 - 4*a*c)^(1/2) - 2*a^2*c*d*(b^2 - 4*a*c)^(1/2) + 3*a*b*c*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^4*e^2 + 4*a^2*c^3*d^2 - b^2*c^3*e^2 - a*b^2*c^2*d^2 + b^3*c^2*d*e - 4*a*b*c^3*d*e)) - 1/(c*d*x) - (log(x)*(b*d + c*e))/(c^2*d^2)","B"
69,1,3530,252,26.161648,"\text{Not used}","int(1/(x^5*(d + e*x)*(a + b/x + c/x^2)),x)","\frac{\ln\left(\frac{a^4\,e^4\,\left(b^2\,d^2+b\,c\,d\,e+c^2\,e^2-a\,c\,d^2\right)}{c^4\,d^4}-\frac{\left(\frac{\left(\frac{a\,e\,\left(-2\,a^3\,b\,c\,d^5-3\,a^3\,c^2\,d^4\,e+a^2\,b^3\,d^5+7\,a^2\,b^2\,c\,d^4\,e+8\,a^2\,b\,c^2\,d^3\,e^2+4\,a^2\,c^3\,d^2\,e^3-2\,a\,b^4\,d^4\,e-6\,a\,b^3\,c\,d^3\,e^2-5\,a\,b^2\,c^2\,d^2\,e^3-4\,a\,b\,c^3\,d\,e^4-4\,a\,c^4\,e^5+b^5\,d^3\,e^2+b^4\,c\,d^2\,e^3+b^3\,c^2\,d\,e^4+b^2\,c^3\,e^5\right)}{c^2\,d^2}+\frac{a\,e\,x\,\left(-3\,a^4\,c\,d^5+2\,a^3\,b^2\,d^5+4\,a^3\,b\,c\,d^4\,e-8\,a^3\,c^2\,d^3\,e^2-2\,a^2\,b^3\,d^4\,e+10\,a^2\,b^2\,c\,d^3\,e^2+16\,a^2\,b\,c^2\,d^2\,e^3+8\,a^2\,c^3\,d\,e^4-2\,a\,b^4\,d^3\,e^2-12\,a\,b^3\,c\,d^2\,e^3-6\,a\,b^2\,c^2\,d\,e^4-8\,a\,b\,c^3\,e^5+2\,b^5\,d^2\,e^3+b^4\,c\,d\,e^4+2\,b^3\,c^2\,e^5\right)}{c^2\,d^2}-\frac{a\,e\,\left(b^4\,e\,\sqrt{b^2-4\,a\,c}-b^5\,e+4\,a^3\,c^2\,d+a\,b^4\,d+6\,a\,b^3\,c\,e-a\,b^3\,d\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b^2\,c\,d-8\,a^2\,b\,c^2\,e+2\,a^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^4\,e\,\sqrt{b^2-4\,a\,c}-b^5\,e+4\,a^3\,c^2\,d+a\,b^4\,d+6\,a\,b^3\,c\,e-a\,b^3\,d\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b^2\,c\,d-8\,a^2\,b\,c^2\,e+2\,a^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}+\frac{a\,e\,\left(-a^4\,b\,c\,d^6+a^4\,c^2\,d^5\,e+a^3\,b^3\,d^6-4\,a^3\,c^3\,d^3\,e^3+9\,a^2\,b^2\,c^2\,d^3\,e^3+7\,a^2\,b\,c^3\,d^2\,e^4+4\,a^2\,c^4\,d\,e^5-6\,a\,b^4\,c\,d^3\,e^3-9\,a\,b^3\,c^2\,d^2\,e^4-8\,a\,b^2\,c^3\,d\,e^5-3\,a\,b\,c^4\,e^6+b^6\,d^3\,e^3+2\,b^5\,c\,d^2\,e^4+2\,b^4\,c^2\,d\,e^5+b^3\,c^3\,e^6\right)}{c^4\,d^4}+\frac{a\,e\,x\,\left(a^4\,b^2\,d^6+2\,a^4\,c^2\,d^4\,e^2-6\,a^3\,c^3\,d^2\,e^4+11\,a^2\,b^2\,c^2\,d^2\,e^4+10\,a^2\,b\,c^3\,d\,e^5+2\,a^2\,c^4\,e^6-6\,a\,b^4\,c\,d^2\,e^4-10\,a\,b^3\,c^2\,d\,e^5-4\,a\,b^2\,c^3\,e^6+b^6\,d^2\,e^4+2\,b^5\,c\,d\,e^5+b^4\,c^2\,e^6\right)}{c^4\,d^4}\right)\,\left(b^4\,e\,\sqrt{b^2-4\,a\,c}-b^5\,e+4\,a^3\,c^2\,d+a\,b^4\,d+6\,a\,b^3\,c\,e-a\,b^3\,d\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b^2\,c\,d-8\,a^2\,b\,c^2\,e+2\,a^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}-\frac{a^5\,e^5\,x}{c^3\,d^3}\right)\,\left(b^4\,e\,\sqrt{b^2-4\,a\,c}-b^5\,e+4\,a^3\,c^2\,d+a\,b^4\,d+6\,a\,b^3\,c\,e-a\,b^3\,d\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b^2\,c\,d-8\,a^2\,b\,c^2\,e+2\,a^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^2\,c^4\,d^2-a\,b^2\,c^3\,d^2-4\,a\,b\,c^4\,d\,e+4\,a\,c^5\,e^2+b^3\,c^3\,d\,e-b^2\,c^4\,e^2\right)}-\frac{e^4\,\ln\left(d+e\,x\right)}{a\,d^5-b\,d^4\,e+c\,d^3\,e^2}-\frac{\ln\left(\frac{\left(\frac{a\,e\,\left(-a^4\,b\,c\,d^6+a^4\,c^2\,d^5\,e+a^3\,b^3\,d^6-4\,a^3\,c^3\,d^3\,e^3+9\,a^2\,b^2\,c^2\,d^3\,e^3+7\,a^2\,b\,c^3\,d^2\,e^4+4\,a^2\,c^4\,d\,e^5-6\,a\,b^4\,c\,d^3\,e^3-9\,a\,b^3\,c^2\,d^2\,e^4-8\,a\,b^2\,c^3\,d\,e^5-3\,a\,b\,c^4\,e^6+b^6\,d^3\,e^3+2\,b^5\,c\,d^2\,e^4+2\,b^4\,c^2\,d\,e^5+b^3\,c^3\,e^6\right)}{c^4\,d^4}-\frac{\left(\frac{a\,e\,\left(-2\,a^3\,b\,c\,d^5-3\,a^3\,c^2\,d^4\,e+a^2\,b^3\,d^5+7\,a^2\,b^2\,c\,d^4\,e+8\,a^2\,b\,c^2\,d^3\,e^2+4\,a^2\,c^3\,d^2\,e^3-2\,a\,b^4\,d^4\,e-6\,a\,b^3\,c\,d^3\,e^2-5\,a\,b^2\,c^2\,d^2\,e^3-4\,a\,b\,c^3\,d\,e^4-4\,a\,c^4\,e^5+b^5\,d^3\,e^2+b^4\,c\,d^2\,e^3+b^3\,c^2\,d\,e^4+b^2\,c^3\,e^5\right)}{c^2\,d^2}+\frac{a\,e\,x\,\left(-3\,a^4\,c\,d^5+2\,a^3\,b^2\,d^5+4\,a^3\,b\,c\,d^4\,e-8\,a^3\,c^2\,d^3\,e^2-2\,a^2\,b^3\,d^4\,e+10\,a^2\,b^2\,c\,d^3\,e^2+16\,a^2\,b\,c^2\,d^2\,e^3+8\,a^2\,c^3\,d\,e^4-2\,a\,b^4\,d^3\,e^2-12\,a\,b^3\,c\,d^2\,e^3-6\,a\,b^2\,c^2\,d\,e^4-8\,a\,b\,c^3\,e^5+2\,b^5\,d^2\,e^3+b^4\,c\,d\,e^4+2\,b^3\,c^2\,e^5\right)}{c^2\,d^2}+\frac{a\,e\,\left(b^5\,e+b^4\,e\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,d-a\,b^4\,d-6\,a\,b^3\,c\,e-a\,b^3\,d\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b^2\,c\,d+8\,a^2\,b\,c^2\,e+2\,a^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^5\,e+b^4\,e\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,d-a\,b^4\,d-6\,a\,b^3\,c\,e-a\,b^3\,d\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b^2\,c\,d+8\,a^2\,b\,c^2\,e+2\,a^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}+\frac{a\,e\,x\,\left(a^4\,b^2\,d^6+2\,a^4\,c^2\,d^4\,e^2-6\,a^3\,c^3\,d^2\,e^4+11\,a^2\,b^2\,c^2\,d^2\,e^4+10\,a^2\,b\,c^3\,d\,e^5+2\,a^2\,c^4\,e^6-6\,a\,b^4\,c\,d^2\,e^4-10\,a\,b^3\,c^2\,d\,e^5-4\,a\,b^2\,c^3\,e^6+b^6\,d^2\,e^4+2\,b^5\,c\,d\,e^5+b^4\,c^2\,e^6\right)}{c^4\,d^4}\right)\,\left(b^5\,e+b^4\,e\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,d-a\,b^4\,d-6\,a\,b^3\,c\,e-a\,b^3\,d\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b^2\,c\,d+8\,a^2\,b\,c^2\,e+2\,a^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}+\frac{a^4\,e^4\,\left(b^2\,d^2+b\,c\,d\,e+c^2\,e^2-a\,c\,d^2\right)}{c^4\,d^4}-\frac{a^5\,e^5\,x}{c^3\,d^3}\right)\,\left(b^5\,e+b^4\,e\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,d-a\,b^4\,d-6\,a\,b^3\,c\,e-a\,b^3\,d\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b^2\,c\,d+8\,a^2\,b\,c^2\,e+2\,a^2\,c^2\,e\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,c\,d\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^2\,c^4\,d^2-a\,b^2\,c^3\,d^2-4\,a\,b\,c^4\,d\,e+4\,a\,c^5\,e^2+b^3\,c^3\,d\,e-b^2\,c^4\,e^2\right)}-\frac{\frac{1}{2\,c\,d}-\frac{x\,\left(b\,d+c\,e\right)}{c^2\,d^2}}{x^2}+\frac{\ln\left(x\right)\,\left(c^2\,e^2-d^2\,\left(a\,c-b^2\right)+b\,c\,d\,e\right)}{c^3\,d^3}","Not used",1,"(log((a^4*e^4*(b^2*d^2 + c^2*e^2 - a*c*d^2 + b*c*d*e))/(c^4*d^4) - (((((a*e*(a^2*b^3*d^5 - 4*a*c^4*e^5 + b^2*c^3*e^5 + b^5*d^3*e^2 - 3*a^3*c^2*d^4*e + b^3*c^2*d*e^4 + b^4*c*d^2*e^3 + 4*a^2*c^3*d^2*e^3 - 2*a^3*b*c*d^5 - 2*a*b^4*d^4*e - 4*a*b*c^3*d*e^4 - 6*a*b^3*c*d^3*e^2 + 7*a^2*b^2*c*d^4*e - 5*a*b^2*c^2*d^2*e^3 + 8*a^2*b*c^2*d^3*e^2))/(c^2*d^2) + (a*e*x*(2*a^3*b^2*d^5 - 3*a^4*c*d^5 + 2*b^3*c^2*e^5 + 2*b^5*d^2*e^3 - 2*a*b^4*d^3*e^2 - 2*a^2*b^3*d^4*e + 8*a^2*c^3*d*e^4 - 8*a^3*c^2*d^3*e^2 - 8*a*b*c^3*e^5 + b^4*c*d*e^4 + 4*a^3*b*c*d^4*e - 6*a*b^2*c^2*d*e^4 - 12*a*b^3*c*d^2*e^3 + 16*a^2*b*c^2*d^2*e^3 + 10*a^2*b^2*c*d^3*e^2))/(c^2*d^2) - (a*e*(b^4*e*(b^2 - 4*a*c)^(1/2) - b^5*e + 4*a^3*c^2*d + a*b^4*d + 6*a*b^3*c*e - a*b^3*d*(b^2 - 4*a*c)^(1/2) - 5*a^2*b^2*c*d - 8*a^2*b*c^2*e + 2*a^2*c^2*e*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*e*(b^2 - 4*a*c)^(1/2))*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)))*(b^4*e*(b^2 - 4*a*c)^(1/2) - b^5*e + 4*a^3*c^2*d + a*b^4*d + 6*a*b^3*c*e - a*b^3*d*(b^2 - 4*a*c)^(1/2) - 5*a^2*b^2*c*d - 8*a^2*b*c^2*e + 2*a^2*c^2*e*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)) + (a*e*(a^3*b^3*d^6 + b^3*c^3*e^6 + b^6*d^3*e^3 + 4*a^2*c^4*d*e^5 + a^4*c^2*d^5*e + 2*b^4*c^2*d*e^5 + 2*b^5*c*d^2*e^4 - 4*a^3*c^3*d^3*e^3 - a^4*b*c*d^6 - 3*a*b*c^4*e^6 + 9*a^2*b^2*c^2*d^3*e^3 - 8*a*b^2*c^3*d*e^5 - 6*a*b^4*c*d^3*e^3 - 9*a*b^3*c^2*d^2*e^4 + 7*a^2*b*c^3*d^2*e^4))/(c^4*d^4) + (a*e*x*(a^4*b^2*d^6 + 2*a^2*c^4*e^6 + b^4*c^2*e^6 + b^6*d^2*e^4 - 4*a*b^2*c^3*e^6 - 6*a^3*c^3*d^2*e^4 + 2*a^4*c^2*d^4*e^2 + 2*b^5*c*d*e^5 + 11*a^2*b^2*c^2*d^2*e^4 - 10*a*b^3*c^2*d*e^5 - 6*a*b^4*c*d^2*e^4 + 10*a^2*b*c^3*d*e^5))/(c^4*d^4))*(b^4*e*(b^2 - 4*a*c)^(1/2) - b^5*e + 4*a^3*c^2*d + a*b^4*d + 6*a*b^3*c*e - a*b^3*d*(b^2 - 4*a*c)^(1/2) - 5*a^2*b^2*c*d - 8*a^2*b*c^2*e + 2*a^2*c^2*e*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)) - (a^5*e^5*x)/(c^3*d^3))*(b^4*e*(b^2 - 4*a*c)^(1/2) - b^5*e + 4*a^3*c^2*d + a*b^4*d + 6*a*b^3*c*e - a*b^3*d*(b^2 - 4*a*c)^(1/2) - 5*a^2*b^2*c*d - 8*a^2*b*c^2*e + 2*a^2*c^2*e*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^5*e^2 + 4*a^2*c^4*d^2 - b^2*c^4*e^2 - a*b^2*c^3*d^2 + b^3*c^3*d*e - 4*a*b*c^4*d*e)) - (e^4*log(d + e*x))/(a*d^5 + c*d^3*e^2 - b*d^4*e) - (log((((a*e*(a^3*b^3*d^6 + b^3*c^3*e^6 + b^6*d^3*e^3 + 4*a^2*c^4*d*e^5 + a^4*c^2*d^5*e + 2*b^4*c^2*d*e^5 + 2*b^5*c*d^2*e^4 - 4*a^3*c^3*d^3*e^3 - a^4*b*c*d^6 - 3*a*b*c^4*e^6 + 9*a^2*b^2*c^2*d^3*e^3 - 8*a*b^2*c^3*d*e^5 - 6*a*b^4*c*d^3*e^3 - 9*a*b^3*c^2*d^2*e^4 + 7*a^2*b*c^3*d^2*e^4))/(c^4*d^4) - (((a*e*(a^2*b^3*d^5 - 4*a*c^4*e^5 + b^2*c^3*e^5 + b^5*d^3*e^2 - 3*a^3*c^2*d^4*e + b^3*c^2*d*e^4 + b^4*c*d^2*e^3 + 4*a^2*c^3*d^2*e^3 - 2*a^3*b*c*d^5 - 2*a*b^4*d^4*e - 4*a*b*c^3*d*e^4 - 6*a*b^3*c*d^3*e^2 + 7*a^2*b^2*c*d^4*e - 5*a*b^2*c^2*d^2*e^3 + 8*a^2*b*c^2*d^3*e^2))/(c^2*d^2) + (a*e*x*(2*a^3*b^2*d^5 - 3*a^4*c*d^5 + 2*b^3*c^2*e^5 + 2*b^5*d^2*e^3 - 2*a*b^4*d^3*e^2 - 2*a^2*b^3*d^4*e + 8*a^2*c^3*d*e^4 - 8*a^3*c^2*d^3*e^2 - 8*a*b*c^3*e^5 + b^4*c*d*e^4 + 4*a^3*b*c*d^4*e - 6*a*b^2*c^2*d*e^4 - 12*a*b^3*c*d^2*e^3 + 16*a^2*b*c^2*d^2*e^3 + 10*a^2*b^2*c*d^3*e^2))/(c^2*d^2) + (a*e*(b^5*e + b^4*e*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*d - a*b^4*d - 6*a*b^3*c*e - a*b^3*d*(b^2 - 4*a*c)^(1/2) + 5*a^2*b^2*c*d + 8*a^2*b*c^2*e + 2*a^2*c^2*e*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*e*(b^2 - 4*a*c)^(1/2))*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)))*(b^5*e + b^4*e*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*d - a*b^4*d - 6*a*b^3*c*e - a*b^3*d*(b^2 - 4*a*c)^(1/2) + 5*a^2*b^2*c*d + 8*a^2*b*c^2*e + 2*a^2*c^2*e*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)) + (a*e*x*(a^4*b^2*d^6 + 2*a^2*c^4*e^6 + b^4*c^2*e^6 + b^6*d^2*e^4 - 4*a*b^2*c^3*e^6 - 6*a^3*c^3*d^2*e^4 + 2*a^4*c^2*d^4*e^2 + 2*b^5*c*d*e^5 + 11*a^2*b^2*c^2*d^2*e^4 - 10*a*b^3*c^2*d*e^5 - 6*a*b^4*c*d^2*e^4 + 10*a^2*b*c^3*d*e^5))/(c^4*d^4))*(b^5*e + b^4*e*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*d - a*b^4*d - 6*a*b^3*c*e - a*b^3*d*(b^2 - 4*a*c)^(1/2) + 5*a^2*b^2*c*d + 8*a^2*b*c^2*e + 2*a^2*c^2*e*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)) + (a^4*e^4*(b^2*d^2 + c^2*e^2 - a*c*d^2 + b*c*d*e))/(c^4*d^4) - (a^5*e^5*x)/(c^3*d^3))*(b^5*e + b^4*e*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*d - a*b^4*d - 6*a*b^3*c*e - a*b^3*d*(b^2 - 4*a*c)^(1/2) + 5*a^2*b^2*c*d + 8*a^2*b*c^2*e + 2*a^2*c^2*e*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*c*d*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^5*e^2 + 4*a^2*c^4*d^2 - b^2*c^4*e^2 - a*b^2*c^3*d^2 + b^3*c^3*d*e - 4*a*b*c^4*d*e)) - (1/(2*c*d) - (x*(b*d + c*e))/(c^2*d^2))/x^2 + (log(x)*(c^2*e^2 - d^2*(a*c - b^2) + b*c*d*e))/(c^3*d^3)","B"
70,1,3503,343,8.038529,"\text{Not used}","int(x^3/((d + e*x)^2*(a + b/x + c/x^2)),x)","\frac{\ln\left(d+e\,x\right)\,\left(3\,a\,d^6-4\,b\,d^5\,e+5\,c\,d^4\,e^2\right)}{a^2\,d^4\,e^4-2\,a\,b\,d^3\,e^5+2\,a\,c\,d^2\,e^6+b^2\,d^2\,e^6-2\,b\,c\,d\,e^7+c^2\,e^8}-\frac{\ln\left(12\,a^5\,c\,d^8-2\,a\,c^5\,e^8-3\,a^4\,b^2\,d^8+b^2\,c^4\,e^8+b^6\,d^4\,e^4+4\,a^3\,b^3\,d^7\,e-4\,b^3\,c^3\,d\,e^7-4\,b^5\,c\,d^3\,e^5+b^5\,d^4\,e^4\,\sqrt{b^2-4\,a\,c}+12\,a^2\,c^4\,d^2\,e^6-22\,a^3\,c^3\,d^4\,e^4+8\,a^4\,c^2\,d^6\,e^2+6\,b^4\,c^2\,d^2\,e^6-3\,a^4\,b\,d^8\,\sqrt{b^2-4\,a\,c}+b\,c^4\,e^8\,\sqrt{b^2-4\,a\,c}-6\,a^5\,d^8\,x\,\sqrt{b^2-4\,a\,c}+12\,a\,b\,c^4\,d\,e^7-16\,a^4\,b\,c\,d^7\,e-4\,a^2\,c^3\,d^3\,e^5\,\sqrt{b^2-4\,a\,c}+20\,a^3\,c^2\,d^5\,e^3\,\sqrt{b^2-4\,a\,c}+6\,b^3\,c^2\,d^2\,e^6\,\sqrt{b^2-4\,a\,c}+a\,b\,c^4\,e^8\,x+24\,a^5\,c\,d^7\,e\,x+14\,a^2\,b^2\,c^2\,d^4\,e^4+4\,a\,c^4\,d\,e^7\,\sqrt{b^2-4\,a\,c}+12\,a^4\,c\,d^7\,e\,\sqrt{b^2-4\,a\,c}+a\,c^4\,e^8\,x\,\sqrt{b^2-4\,a\,c}-6\,a\,b^4\,c\,d^4\,e^4+a\,b^5\,d^4\,e^4\,x-6\,a^4\,b^2\,d^7\,e\,x+8\,a^2\,c^4\,d\,e^7\,x+4\,a^3\,b^2\,d^7\,e\,\sqrt{b^2-4\,a\,c}-4\,b^2\,c^3\,d\,e^7\,\sqrt{b^2-4\,a\,c}-4\,b^4\,c\,d^3\,e^5\,\sqrt{b^2-4\,a\,c}-24\,a\,b^2\,c^3\,d^2\,e^6+20\,a\,b^3\,c^2\,d^3\,e^5-20\,a^2\,b\,c^3\,d^3\,e^5-4\,a^2\,b^3\,c\,d^5\,e^3+16\,a^3\,b\,c^2\,d^5\,e^3-2\,a^3\,b^2\,c\,d^6\,e^2-4\,a^2\,b^4\,d^5\,e^3\,x+11\,a^3\,b^3\,d^6\,e^2\,x-8\,a^3\,c^3\,d^3\,e^5\,x+40\,a^4\,c^2\,d^5\,e^3\,x-12\,a\,b\,c^3\,d^2\,e^6\,\sqrt{b^2-4\,a\,c}-4\,a\,b^3\,c\,d^4\,e^4\,\sqrt{b^2-4\,a\,c}-24\,a^3\,b\,c\,d^6\,e^2\,\sqrt{b^2-4\,a\,c}+a\,b^4\,d^4\,e^4\,x\,\sqrt{b^2-4\,a\,c}-4\,a^4\,c\,d^6\,e^2\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b^3\,c^2\,d^2\,e^6\,x-18\,a^2\,b\,c^3\,d^2\,e^6\,x-15\,a^3\,b\,c^2\,d^4\,e^4\,x+6\,a^3\,b^2\,c\,d^5\,e^3\,x+12\,a\,b^2\,c^2\,d^3\,e^5\,\sqrt{b^2-4\,a\,c}-2\,a^2\,b\,c^2\,d^4\,e^4\,\sqrt{b^2-4\,a\,c}+4\,a^2\,b^2\,c\,d^5\,e^3\,\sqrt{b^2-4\,a\,c}+4\,a^2\,b^3\,d^5\,e^3\,x\,\sqrt{b^2-4\,a\,c}-11\,a^3\,b^2\,d^6\,e^2\,x\,\sqrt{b^2-4\,a\,c}-6\,a^2\,c^3\,d^2\,e^6\,x\,\sqrt{b^2-4\,a\,c}+11\,a^3\,c^2\,d^4\,e^4\,x\,\sqrt{b^2-4\,a\,c}+16\,a^2\,b^2\,c^2\,d^3\,e^5\,x+14\,a^4\,b\,d^7\,e\,x\,\sqrt{b^2-4\,a\,c}-4\,a\,b^2\,c^3\,d\,e^7\,x-4\,a\,b^4\,c\,d^3\,e^5\,x-44\,a^4\,b\,c\,d^6\,e^2\,x-4\,a\,b\,c^3\,d\,e^7\,x\,\sqrt{b^2-4\,a\,c}-4\,a\,b^3\,c\,d^3\,e^5\,x\,\sqrt{b^2-4\,a\,c}+2\,a^3\,b\,c\,d^5\,e^3\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b^2\,c^2\,d^2\,e^6\,x\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c^2\,d^3\,e^5\,x\,\sqrt{b^2-4\,a\,c}-8\,a^2\,b^2\,c\,d^4\,e^4\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^6\,d^2+b^5\,d^2\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^3\,d^2+4\,a^2\,c^4\,e^2+b^4\,c^2\,e^2-5\,a\,b^2\,c^3\,e^2+b^3\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,b^5\,c\,d\,e+13\,a^2\,b^2\,c^2\,d^2-7\,a\,b^4\,c\,d^2+12\,a\,b^3\,c^2\,d\,e-16\,a^2\,b\,c^3\,d\,e-5\,a\,b^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}-3\,a\,b\,c^3\,e^2\,\sqrt{b^2-4\,a\,c}-4\,a^2\,c^3\,d\,e\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b\,c^2\,d^2\,\sqrt{b^2-4\,a\,c}-2\,b^4\,c\,d\,e\,\sqrt{b^2-4\,a\,c}+8\,a\,b^2\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^6\,c\,d^4-a^5\,b^2\,d^4-8\,a^5\,b\,c\,d^3\,e+8\,a^5\,c^2\,d^2\,e^2+2\,a^4\,b^3\,d^3\,e+2\,a^4\,b^2\,c\,d^2\,e^2-8\,a^4\,b\,c^2\,d\,e^3+4\,a^4\,c^3\,e^4-a^3\,b^4\,d^2\,e^2+2\,a^3\,b^3\,c\,d\,e^3-a^3\,b^2\,c^2\,e^4\right)}-\frac{\ln\left(2\,a\,c^5\,e^8-12\,a^5\,c\,d^8+3\,a^4\,b^2\,d^8-b^2\,c^4\,e^8-b^6\,d^4\,e^4-4\,a^3\,b^3\,d^7\,e+4\,b^3\,c^3\,d\,e^7+4\,b^5\,c\,d^3\,e^5+b^5\,d^4\,e^4\,\sqrt{b^2-4\,a\,c}-12\,a^2\,c^4\,d^2\,e^6+22\,a^3\,c^3\,d^4\,e^4-8\,a^4\,c^2\,d^6\,e^2-6\,b^4\,c^2\,d^2\,e^6-3\,a^4\,b\,d^8\,\sqrt{b^2-4\,a\,c}+b\,c^4\,e^8\,\sqrt{b^2-4\,a\,c}-6\,a^5\,d^8\,x\,\sqrt{b^2-4\,a\,c}-12\,a\,b\,c^4\,d\,e^7+16\,a^4\,b\,c\,d^7\,e-4\,a^2\,c^3\,d^3\,e^5\,\sqrt{b^2-4\,a\,c}+20\,a^3\,c^2\,d^5\,e^3\,\sqrt{b^2-4\,a\,c}+6\,b^3\,c^2\,d^2\,e^6\,\sqrt{b^2-4\,a\,c}-a\,b\,c^4\,e^8\,x-24\,a^5\,c\,d^7\,e\,x-14\,a^2\,b^2\,c^2\,d^4\,e^4+4\,a\,c^4\,d\,e^7\,\sqrt{b^2-4\,a\,c}+12\,a^4\,c\,d^7\,e\,\sqrt{b^2-4\,a\,c}+a\,c^4\,e^8\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b^4\,c\,d^4\,e^4-a\,b^5\,d^4\,e^4\,x+6\,a^4\,b^2\,d^7\,e\,x-8\,a^2\,c^4\,d\,e^7\,x+4\,a^3\,b^2\,d^7\,e\,\sqrt{b^2-4\,a\,c}-4\,b^2\,c^3\,d\,e^7\,\sqrt{b^2-4\,a\,c}-4\,b^4\,c\,d^3\,e^5\,\sqrt{b^2-4\,a\,c}+24\,a\,b^2\,c^3\,d^2\,e^6-20\,a\,b^3\,c^2\,d^3\,e^5+20\,a^2\,b\,c^3\,d^3\,e^5+4\,a^2\,b^3\,c\,d^5\,e^3-16\,a^3\,b\,c^2\,d^5\,e^3+2\,a^3\,b^2\,c\,d^6\,e^2+4\,a^2\,b^4\,d^5\,e^3\,x-11\,a^3\,b^3\,d^6\,e^2\,x+8\,a^3\,c^3\,d^3\,e^5\,x-40\,a^4\,c^2\,d^5\,e^3\,x-12\,a\,b\,c^3\,d^2\,e^6\,\sqrt{b^2-4\,a\,c}-4\,a\,b^3\,c\,d^4\,e^4\,\sqrt{b^2-4\,a\,c}-24\,a^3\,b\,c\,d^6\,e^2\,\sqrt{b^2-4\,a\,c}+a\,b^4\,d^4\,e^4\,x\,\sqrt{b^2-4\,a\,c}-4\,a^4\,c\,d^6\,e^2\,x\,\sqrt{b^2-4\,a\,c}-6\,a\,b^3\,c^2\,d^2\,e^6\,x+18\,a^2\,b\,c^3\,d^2\,e^6\,x+15\,a^3\,b\,c^2\,d^4\,e^4\,x-6\,a^3\,b^2\,c\,d^5\,e^3\,x+12\,a\,b^2\,c^2\,d^3\,e^5\,\sqrt{b^2-4\,a\,c}-2\,a^2\,b\,c^2\,d^4\,e^4\,\sqrt{b^2-4\,a\,c}+4\,a^2\,b^2\,c\,d^5\,e^3\,\sqrt{b^2-4\,a\,c}+4\,a^2\,b^3\,d^5\,e^3\,x\,\sqrt{b^2-4\,a\,c}-11\,a^3\,b^2\,d^6\,e^2\,x\,\sqrt{b^2-4\,a\,c}-6\,a^2\,c^3\,d^2\,e^6\,x\,\sqrt{b^2-4\,a\,c}+11\,a^3\,c^2\,d^4\,e^4\,x\,\sqrt{b^2-4\,a\,c}-16\,a^2\,b^2\,c^2\,d^3\,e^5\,x+14\,a^4\,b\,d^7\,e\,x\,\sqrt{b^2-4\,a\,c}+4\,a\,b^2\,c^3\,d\,e^7\,x+4\,a\,b^4\,c\,d^3\,e^5\,x+44\,a^4\,b\,c\,d^6\,e^2\,x-4\,a\,b\,c^3\,d\,e^7\,x\,\sqrt{b^2-4\,a\,c}-4\,a\,b^3\,c\,d^3\,e^5\,x\,\sqrt{b^2-4\,a\,c}+2\,a^3\,b\,c\,d^5\,e^3\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b^2\,c^2\,d^2\,e^6\,x\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c^2\,d^3\,e^5\,x\,\sqrt{b^2-4\,a\,c}-8\,a^2\,b^2\,c\,d^4\,e^4\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^6\,d^2-b^5\,d^2\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^3\,d^2+4\,a^2\,c^4\,e^2+b^4\,c^2\,e^2-5\,a\,b^2\,c^3\,e^2-b^3\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,b^5\,c\,d\,e+13\,a^2\,b^2\,c^2\,d^2-7\,a\,b^4\,c\,d^2+12\,a\,b^3\,c^2\,d\,e-16\,a^2\,b\,c^3\,d\,e+5\,a\,b^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c^3\,e^2\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^3\,d\,e\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b\,c^2\,d^2\,\sqrt{b^2-4\,a\,c}+2\,b^4\,c\,d\,e\,\sqrt{b^2-4\,a\,c}-8\,a\,b^2\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^6\,c\,d^4-a^5\,b^2\,d^4-8\,a^5\,b\,c\,d^3\,e+8\,a^5\,c^2\,d^2\,e^2+2\,a^4\,b^3\,d^3\,e+2\,a^4\,b^2\,c\,d^2\,e^2-8\,a^4\,b\,c^2\,d\,e^3+4\,a^4\,c^3\,e^4-a^3\,b^4\,d^2\,e^2+2\,a^3\,b^3\,c\,d\,e^3-a^3\,b^2\,c^2\,e^4\right)}+\frac{x^2}{2\,a\,e^2}-\frac{x\,\left(b\,e^2+2\,a\,d\,e\right)}{a^2\,e^4}+\frac{a^2\,d^5}{e\,\left(x\,a^2\,e^4+d\,a^2\,e^3\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}","Not used",1,"(log(d + e*x)*(3*a*d^6 + 5*c*d^4*e^2 - 4*b*d^5*e))/(c^2*e^8 + a^2*d^4*e^4 + b^2*d^2*e^6 - 2*b*c*d*e^7 - 2*a*b*d^3*e^5 + 2*a*c*d^2*e^6) - (log(12*a^5*c*d^8 - 2*a*c^5*e^8 - 3*a^4*b^2*d^8 + b^2*c^4*e^8 + b^6*d^4*e^4 + 4*a^3*b^3*d^7*e - 4*b^3*c^3*d*e^7 - 4*b^5*c*d^3*e^5 + b^5*d^4*e^4*(b^2 - 4*a*c)^(1/2) + 12*a^2*c^4*d^2*e^6 - 22*a^3*c^3*d^4*e^4 + 8*a^4*c^2*d^6*e^2 + 6*b^4*c^2*d^2*e^6 - 3*a^4*b*d^8*(b^2 - 4*a*c)^(1/2) + b*c^4*e^8*(b^2 - 4*a*c)^(1/2) - 6*a^5*d^8*x*(b^2 - 4*a*c)^(1/2) + 12*a*b*c^4*d*e^7 - 16*a^4*b*c*d^7*e - 4*a^2*c^3*d^3*e^5*(b^2 - 4*a*c)^(1/2) + 20*a^3*c^2*d^5*e^3*(b^2 - 4*a*c)^(1/2) + 6*b^3*c^2*d^2*e^6*(b^2 - 4*a*c)^(1/2) + a*b*c^4*e^8*x + 24*a^5*c*d^7*e*x + 14*a^2*b^2*c^2*d^4*e^4 + 4*a*c^4*d*e^7*(b^2 - 4*a*c)^(1/2) + 12*a^4*c*d^7*e*(b^2 - 4*a*c)^(1/2) + a*c^4*e^8*x*(b^2 - 4*a*c)^(1/2) - 6*a*b^4*c*d^4*e^4 + a*b^5*d^4*e^4*x - 6*a^4*b^2*d^7*e*x + 8*a^2*c^4*d*e^7*x + 4*a^3*b^2*d^7*e*(b^2 - 4*a*c)^(1/2) - 4*b^2*c^3*d*e^7*(b^2 - 4*a*c)^(1/2) - 4*b^4*c*d^3*e^5*(b^2 - 4*a*c)^(1/2) - 24*a*b^2*c^3*d^2*e^6 + 20*a*b^3*c^2*d^3*e^5 - 20*a^2*b*c^3*d^3*e^5 - 4*a^2*b^3*c*d^5*e^3 + 16*a^3*b*c^2*d^5*e^3 - 2*a^3*b^2*c*d^6*e^2 - 4*a^2*b^4*d^5*e^3*x + 11*a^3*b^3*d^6*e^2*x - 8*a^3*c^3*d^3*e^5*x + 40*a^4*c^2*d^5*e^3*x - 12*a*b*c^3*d^2*e^6*(b^2 - 4*a*c)^(1/2) - 4*a*b^3*c*d^4*e^4*(b^2 - 4*a*c)^(1/2) - 24*a^3*b*c*d^6*e^2*(b^2 - 4*a*c)^(1/2) + a*b^4*d^4*e^4*x*(b^2 - 4*a*c)^(1/2) - 4*a^4*c*d^6*e^2*x*(b^2 - 4*a*c)^(1/2) + 6*a*b^3*c^2*d^2*e^6*x - 18*a^2*b*c^3*d^2*e^6*x - 15*a^3*b*c^2*d^4*e^4*x + 6*a^3*b^2*c*d^5*e^3*x + 12*a*b^2*c^2*d^3*e^5*(b^2 - 4*a*c)^(1/2) - 2*a^2*b*c^2*d^4*e^4*(b^2 - 4*a*c)^(1/2) + 4*a^2*b^2*c*d^5*e^3*(b^2 - 4*a*c)^(1/2) + 4*a^2*b^3*d^5*e^3*x*(b^2 - 4*a*c)^(1/2) - 11*a^3*b^2*d^6*e^2*x*(b^2 - 4*a*c)^(1/2) - 6*a^2*c^3*d^2*e^6*x*(b^2 - 4*a*c)^(1/2) + 11*a^3*c^2*d^4*e^4*x*(b^2 - 4*a*c)^(1/2) + 16*a^2*b^2*c^2*d^3*e^5*x + 14*a^4*b*d^7*e*x*(b^2 - 4*a*c)^(1/2) - 4*a*b^2*c^3*d*e^7*x - 4*a*b^4*c*d^3*e^5*x - 44*a^4*b*c*d^6*e^2*x - 4*a*b*c^3*d*e^7*x*(b^2 - 4*a*c)^(1/2) - 4*a*b^3*c*d^3*e^5*x*(b^2 - 4*a*c)^(1/2) + 2*a^3*b*c*d^5*e^3*x*(b^2 - 4*a*c)^(1/2) + 6*a*b^2*c^2*d^2*e^6*x*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c^2*d^3*e^5*x*(b^2 - 4*a*c)^(1/2) - 8*a^2*b^2*c*d^4*e^4*x*(b^2 - 4*a*c)^(1/2))*(b^6*d^2 + b^5*d^2*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^3*d^2 + 4*a^2*c^4*e^2 + b^4*c^2*e^2 - 5*a*b^2*c^3*e^2 + b^3*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*b^5*c*d*e + 13*a^2*b^2*c^2*d^2 - 7*a*b^4*c*d^2 + 12*a*b^3*c^2*d*e - 16*a^2*b*c^3*d*e - 5*a*b^3*c*d^2*(b^2 - 4*a*c)^(1/2) - 3*a*b*c^3*e^2*(b^2 - 4*a*c)^(1/2) - 4*a^2*c^3*d*e*(b^2 - 4*a*c)^(1/2) + 5*a^2*b*c^2*d^2*(b^2 - 4*a*c)^(1/2) - 2*b^4*c*d*e*(b^2 - 4*a*c)^(1/2) + 8*a*b^2*c^2*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^6*c*d^4 - a^5*b^2*d^4 + 4*a^4*c^3*e^4 + 2*a^4*b^3*d^3*e - a^3*b^2*c^2*e^4 - a^3*b^4*d^2*e^2 + 8*a^5*c^2*d^2*e^2 - 8*a^5*b*c*d^3*e + 2*a^3*b^3*c*d*e^3 - 8*a^4*b*c^2*d*e^3 + 2*a^4*b^2*c*d^2*e^2)) - (log(2*a*c^5*e^8 - 12*a^5*c*d^8 + 3*a^4*b^2*d^8 - b^2*c^4*e^8 - b^6*d^4*e^4 - 4*a^3*b^3*d^7*e + 4*b^3*c^3*d*e^7 + 4*b^5*c*d^3*e^5 + b^5*d^4*e^4*(b^2 - 4*a*c)^(1/2) - 12*a^2*c^4*d^2*e^6 + 22*a^3*c^3*d^4*e^4 - 8*a^4*c^2*d^6*e^2 - 6*b^4*c^2*d^2*e^6 - 3*a^4*b*d^8*(b^2 - 4*a*c)^(1/2) + b*c^4*e^8*(b^2 - 4*a*c)^(1/2) - 6*a^5*d^8*x*(b^2 - 4*a*c)^(1/2) - 12*a*b*c^4*d*e^7 + 16*a^4*b*c*d^7*e - 4*a^2*c^3*d^3*e^5*(b^2 - 4*a*c)^(1/2) + 20*a^3*c^2*d^5*e^3*(b^2 - 4*a*c)^(1/2) + 6*b^3*c^2*d^2*e^6*(b^2 - 4*a*c)^(1/2) - a*b*c^4*e^8*x - 24*a^5*c*d^7*e*x - 14*a^2*b^2*c^2*d^4*e^4 + 4*a*c^4*d*e^7*(b^2 - 4*a*c)^(1/2) + 12*a^4*c*d^7*e*(b^2 - 4*a*c)^(1/2) + a*c^4*e^8*x*(b^2 - 4*a*c)^(1/2) + 6*a*b^4*c*d^4*e^4 - a*b^5*d^4*e^4*x + 6*a^4*b^2*d^7*e*x - 8*a^2*c^4*d*e^7*x + 4*a^3*b^2*d^7*e*(b^2 - 4*a*c)^(1/2) - 4*b^2*c^3*d*e^7*(b^2 - 4*a*c)^(1/2) - 4*b^4*c*d^3*e^5*(b^2 - 4*a*c)^(1/2) + 24*a*b^2*c^3*d^2*e^6 - 20*a*b^3*c^2*d^3*e^5 + 20*a^2*b*c^3*d^3*e^5 + 4*a^2*b^3*c*d^5*e^3 - 16*a^3*b*c^2*d^5*e^3 + 2*a^3*b^2*c*d^6*e^2 + 4*a^2*b^4*d^5*e^3*x - 11*a^3*b^3*d^6*e^2*x + 8*a^3*c^3*d^3*e^5*x - 40*a^4*c^2*d^5*e^3*x - 12*a*b*c^3*d^2*e^6*(b^2 - 4*a*c)^(1/2) - 4*a*b^3*c*d^4*e^4*(b^2 - 4*a*c)^(1/2) - 24*a^3*b*c*d^6*e^2*(b^2 - 4*a*c)^(1/2) + a*b^4*d^4*e^4*x*(b^2 - 4*a*c)^(1/2) - 4*a^4*c*d^6*e^2*x*(b^2 - 4*a*c)^(1/2) - 6*a*b^3*c^2*d^2*e^6*x + 18*a^2*b*c^3*d^2*e^6*x + 15*a^3*b*c^2*d^4*e^4*x - 6*a^3*b^2*c*d^5*e^3*x + 12*a*b^2*c^2*d^3*e^5*(b^2 - 4*a*c)^(1/2) - 2*a^2*b*c^2*d^4*e^4*(b^2 - 4*a*c)^(1/2) + 4*a^2*b^2*c*d^5*e^3*(b^2 - 4*a*c)^(1/2) + 4*a^2*b^3*d^5*e^3*x*(b^2 - 4*a*c)^(1/2) - 11*a^3*b^2*d^6*e^2*x*(b^2 - 4*a*c)^(1/2) - 6*a^2*c^3*d^2*e^6*x*(b^2 - 4*a*c)^(1/2) + 11*a^3*c^2*d^4*e^4*x*(b^2 - 4*a*c)^(1/2) - 16*a^2*b^2*c^2*d^3*e^5*x + 14*a^4*b*d^7*e*x*(b^2 - 4*a*c)^(1/2) + 4*a*b^2*c^3*d*e^7*x + 4*a*b^4*c*d^3*e^5*x + 44*a^4*b*c*d^6*e^2*x - 4*a*b*c^3*d*e^7*x*(b^2 - 4*a*c)^(1/2) - 4*a*b^3*c*d^3*e^5*x*(b^2 - 4*a*c)^(1/2) + 2*a^3*b*c*d^5*e^3*x*(b^2 - 4*a*c)^(1/2) + 6*a*b^2*c^2*d^2*e^6*x*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c^2*d^3*e^5*x*(b^2 - 4*a*c)^(1/2) - 8*a^2*b^2*c*d^4*e^4*x*(b^2 - 4*a*c)^(1/2))*(b^6*d^2 - b^5*d^2*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^3*d^2 + 4*a^2*c^4*e^2 + b^4*c^2*e^2 - 5*a*b^2*c^3*e^2 - b^3*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*b^5*c*d*e + 13*a^2*b^2*c^2*d^2 - 7*a*b^4*c*d^2 + 12*a*b^3*c^2*d*e - 16*a^2*b*c^3*d*e + 5*a*b^3*c*d^2*(b^2 - 4*a*c)^(1/2) + 3*a*b*c^3*e^2*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^3*d*e*(b^2 - 4*a*c)^(1/2) - 5*a^2*b*c^2*d^2*(b^2 - 4*a*c)^(1/2) + 2*b^4*c*d*e*(b^2 - 4*a*c)^(1/2) - 8*a*b^2*c^2*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^6*c*d^4 - a^5*b^2*d^4 + 4*a^4*c^3*e^4 + 2*a^4*b^3*d^3*e - a^3*b^2*c^2*e^4 - a^3*b^4*d^2*e^2 + 8*a^5*c^2*d^2*e^2 - 8*a^5*b*c*d^3*e + 2*a^3*b^3*c*d*e^3 - 8*a^4*b*c^2*d*e^3 + 2*a^4*b^2*c*d^2*e^2)) + x^2/(2*a*e^2) - (x*(b*e^2 + 2*a*d*e))/(a^2*e^4) + (a^2*d^5)/(e*(a^2*d*e^3 + a^2*e^4*x)*(a*d^2 + c*e^2 - b*d*e))","B"
71,1,2495,274,6.003189,"\text{Not used}","int(x^2/((d + e*x)^2*(a + b/x + c/x^2)),x)","\frac{x}{a\,e^2}-\frac{\ln\left(d+e\,x\right)\,\left(2\,a\,d^5-3\,b\,d^4\,e+4\,c\,d^3\,e^2\right)}{a^2\,d^4\,e^3-2\,a\,b\,d^3\,e^4+2\,a\,c\,d^2\,e^5+b^2\,d^2\,e^5-2\,b\,c\,d\,e^6+c^2\,e^7}+\frac{\ln\left(8\,a^4\,c\,d^7+b\,c^4\,e^7+c^4\,e^7\,\sqrt{b^2-4\,a\,c}-2\,a^3\,b^2\,d^7+b^5\,d^4\,e^3+3\,a^2\,b^3\,d^6\,e-4\,b^2\,c^3\,d\,e^6-4\,b^4\,c\,d^3\,e^4+b^4\,d^4\,e^3\,\sqrt{b^2-4\,a\,c}-24\,a^2\,c^3\,d^3\,e^4+8\,a^3\,c^2\,d^5\,e^2+6\,b^3\,c^2\,d^2\,e^5+8\,a\,c^4\,d\,e^6+2\,a\,c^4\,e^7\,x-2\,a^3\,b\,d^7\,\sqrt{b^2-4\,a\,c}-4\,a^4\,d^7\,x\,\sqrt{b^2-4\,a\,c}-12\,a^3\,b\,c\,d^6\,e+17\,a^2\,c^2\,d^4\,e^3\,\sqrt{b^2-4\,a\,c}+6\,b^2\,c^2\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}+16\,a^4\,c\,d^6\,e\,x+8\,a^3\,c\,d^6\,e\,\sqrt{b^2-4\,a\,c}-4\,b\,c^3\,d\,e^6\,\sqrt{b^2-4\,a\,c}-18\,a\,b\,c^3\,d^2\,e^5-8\,a\,b^3\,c\,d^4\,e^3-2\,a\,b^4\,d^4\,e^3\,x-4\,a^3\,b^2\,d^6\,e\,x+3\,a^2\,b^2\,d^6\,e\,\sqrt{b^2-4\,a\,c}-6\,a\,c^3\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}-4\,b^3\,c\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}+20\,a\,b^2\,c^2\,d^3\,e^4+17\,a^2\,b\,c^2\,d^4\,e^3-2\,a^2\,b^2\,c\,d^5\,e^2+8\,a^2\,b^3\,d^5\,e^2\,x-12\,a^2\,c^3\,d^2\,e^5\,x+34\,a^3\,c^2\,d^4\,e^3\,x+4\,a\,b\,c^2\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}-18\,a^2\,b\,c\,d^5\,e^2\,\sqrt{b^2-4\,a\,c}+4\,a\,b^3\,d^4\,e^3\,x\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c\,d^5\,e^2\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b^2\,c^2\,d^2\,e^5\,x-4\,a^2\,b\,c^2\,d^3\,e^4\,x-8\,a^2\,b^2\,d^5\,e^2\,x\,\sqrt{b^2-4\,a\,c}-4\,a\,b\,c^3\,d\,e^6\,x+12\,a^2\,c^2\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}+10\,a^3\,b\,d^6\,e\,x\,\sqrt{b^2-4\,a\,c}-4\,a\,c^3\,d\,e^6\,x\,\sqrt{b^2-4\,a\,c}-32\,a^3\,b\,c\,d^5\,e^2\,x+6\,a\,b\,c^2\,d^2\,e^5\,x\,\sqrt{b^2-4\,a\,c}-8\,a\,b^2\,c\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^5\,d^2+b^4\,d^2\,\sqrt{b^2-4\,a\,c}+b^3\,c^2\,e^2+8\,a^2\,b\,c^2\,d^2+2\,a^2\,c^2\,d^2\,\sqrt{b^2-4\,a\,c}+b^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,b^4\,c\,d\,e-6\,a\,b^3\,c\,d^2-4\,a\,b\,c^3\,e^2-8\,a^2\,c^3\,d\,e-2\,a\,c^3\,e^2\,\sqrt{b^2-4\,a\,c}+10\,a\,b^2\,c^2\,d\,e-4\,a\,b^2\,c\,d^2\,\sqrt{b^2-4\,a\,c}-2\,b^3\,c\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a\,b\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^5\,c\,d^4-a^4\,b^2\,d^4-8\,a^4\,b\,c\,d^3\,e+8\,a^4\,c^2\,d^2\,e^2+2\,a^3\,b^3\,d^3\,e+2\,a^3\,b^2\,c\,d^2\,e^2-8\,a^3\,b\,c^2\,d\,e^3+4\,a^3\,c^3\,e^4-a^2\,b^4\,d^2\,e^2+2\,a^2\,b^3\,c\,d\,e^3-a^2\,b^2\,c^2\,e^4\right)}-\frac{\ln\left(c^4\,e^7\,\sqrt{b^2-4\,a\,c}-b\,c^4\,e^7-8\,a^4\,c\,d^7+2\,a^3\,b^2\,d^7-b^5\,d^4\,e^3-3\,a^2\,b^3\,d^6\,e+4\,b^2\,c^3\,d\,e^6+4\,b^4\,c\,d^3\,e^4+b^4\,d^4\,e^3\,\sqrt{b^2-4\,a\,c}+24\,a^2\,c^3\,d^3\,e^4-8\,a^3\,c^2\,d^5\,e^2-6\,b^3\,c^2\,d^2\,e^5-8\,a\,c^4\,d\,e^6-2\,a\,c^4\,e^7\,x-2\,a^3\,b\,d^7\,\sqrt{b^2-4\,a\,c}-4\,a^4\,d^7\,x\,\sqrt{b^2-4\,a\,c}+12\,a^3\,b\,c\,d^6\,e+17\,a^2\,c^2\,d^4\,e^3\,\sqrt{b^2-4\,a\,c}+6\,b^2\,c^2\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}-16\,a^4\,c\,d^6\,e\,x+8\,a^3\,c\,d^6\,e\,\sqrt{b^2-4\,a\,c}-4\,b\,c^3\,d\,e^6\,\sqrt{b^2-4\,a\,c}+18\,a\,b\,c^3\,d^2\,e^5+8\,a\,b^3\,c\,d^4\,e^3+2\,a\,b^4\,d^4\,e^3\,x+4\,a^3\,b^2\,d^6\,e\,x+3\,a^2\,b^2\,d^6\,e\,\sqrt{b^2-4\,a\,c}-6\,a\,c^3\,d^2\,e^5\,\sqrt{b^2-4\,a\,c}-4\,b^3\,c\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}-20\,a\,b^2\,c^2\,d^3\,e^4-17\,a^2\,b\,c^2\,d^4\,e^3+2\,a^2\,b^2\,c\,d^5\,e^2-8\,a^2\,b^3\,d^5\,e^2\,x+12\,a^2\,c^3\,d^2\,e^5\,x-34\,a^3\,c^2\,d^4\,e^3\,x+4\,a\,b\,c^2\,d^3\,e^4\,\sqrt{b^2-4\,a\,c}-18\,a^2\,b\,c\,d^5\,e^2\,\sqrt{b^2-4\,a\,c}+4\,a\,b^3\,d^4\,e^3\,x\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c\,d^5\,e^2\,x\,\sqrt{b^2-4\,a\,c}-6\,a\,b^2\,c^2\,d^2\,e^5\,x+4\,a^2\,b\,c^2\,d^3\,e^4\,x-8\,a^2\,b^2\,d^5\,e^2\,x\,\sqrt{b^2-4\,a\,c}+4\,a\,b\,c^3\,d\,e^6\,x+12\,a^2\,c^2\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}+10\,a^3\,b\,d^6\,e\,x\,\sqrt{b^2-4\,a\,c}-4\,a\,c^3\,d\,e^6\,x\,\sqrt{b^2-4\,a\,c}+32\,a^3\,b\,c\,d^5\,e^2\,x+6\,a\,b\,c^2\,d^2\,e^5\,x\,\sqrt{b^2-4\,a\,c}-8\,a\,b^2\,c\,d^3\,e^4\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^4\,d^2\,\sqrt{b^2-4\,a\,c}-b^5\,d^2-b^3\,c^2\,e^2-8\,a^2\,b\,c^2\,d^2+2\,a^2\,c^2\,d^2\,\sqrt{b^2-4\,a\,c}+b^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+2\,b^4\,c\,d\,e+6\,a\,b^3\,c\,d^2+4\,a\,b\,c^3\,e^2+8\,a^2\,c^3\,d\,e-2\,a\,c^3\,e^2\,\sqrt{b^2-4\,a\,c}-10\,a\,b^2\,c^2\,d\,e-4\,a\,b^2\,c\,d^2\,\sqrt{b^2-4\,a\,c}-2\,b^3\,c\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a\,b\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^5\,c\,d^4-a^4\,b^2\,d^4-8\,a^4\,b\,c\,d^3\,e+8\,a^4\,c^2\,d^2\,e^2+2\,a^3\,b^3\,d^3\,e+2\,a^3\,b^2\,c\,d^2\,e^2-8\,a^3\,b\,c^2\,d\,e^3+4\,a^3\,c^3\,e^4-a^2\,b^4\,d^2\,e^2+2\,a^2\,b^3\,c\,d\,e^3-a^2\,b^2\,c^2\,e^4\right)}-\frac{a\,d^4}{e\,\left(a\,x\,e^3+a\,d\,e^2\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}","Not used",1,"x/(a*e^2) - (log(d + e*x)*(2*a*d^5 + 4*c*d^3*e^2 - 3*b*d^4*e))/(c^2*e^7 + a^2*d^4*e^3 + b^2*d^2*e^5 - 2*b*c*d*e^6 - 2*a*b*d^3*e^4 + 2*a*c*d^2*e^5) + (log(8*a^4*c*d^7 + b*c^4*e^7 + c^4*e^7*(b^2 - 4*a*c)^(1/2) - 2*a^3*b^2*d^7 + b^5*d^4*e^3 + 3*a^2*b^3*d^6*e - 4*b^2*c^3*d*e^6 - 4*b^4*c*d^3*e^4 + b^4*d^4*e^3*(b^2 - 4*a*c)^(1/2) - 24*a^2*c^3*d^3*e^4 + 8*a^3*c^2*d^5*e^2 + 6*b^3*c^2*d^2*e^5 + 8*a*c^4*d*e^6 + 2*a*c^4*e^7*x - 2*a^3*b*d^7*(b^2 - 4*a*c)^(1/2) - 4*a^4*d^7*x*(b^2 - 4*a*c)^(1/2) - 12*a^3*b*c*d^6*e + 17*a^2*c^2*d^4*e^3*(b^2 - 4*a*c)^(1/2) + 6*b^2*c^2*d^2*e^5*(b^2 - 4*a*c)^(1/2) + 16*a^4*c*d^6*e*x + 8*a^3*c*d^6*e*(b^2 - 4*a*c)^(1/2) - 4*b*c^3*d*e^6*(b^2 - 4*a*c)^(1/2) - 18*a*b*c^3*d^2*e^5 - 8*a*b^3*c*d^4*e^3 - 2*a*b^4*d^4*e^3*x - 4*a^3*b^2*d^6*e*x + 3*a^2*b^2*d^6*e*(b^2 - 4*a*c)^(1/2) - 6*a*c^3*d^2*e^5*(b^2 - 4*a*c)^(1/2) - 4*b^3*c*d^3*e^4*(b^2 - 4*a*c)^(1/2) + 20*a*b^2*c^2*d^3*e^4 + 17*a^2*b*c^2*d^4*e^3 - 2*a^2*b^2*c*d^5*e^2 + 8*a^2*b^3*d^5*e^2*x - 12*a^2*c^3*d^2*e^5*x + 34*a^3*c^2*d^4*e^3*x + 4*a*b*c^2*d^3*e^4*(b^2 - 4*a*c)^(1/2) - 18*a^2*b*c*d^5*e^2*(b^2 - 4*a*c)^(1/2) + 4*a*b^3*d^4*e^3*x*(b^2 - 4*a*c)^(1/2) - 4*a^3*c*d^5*e^2*x*(b^2 - 4*a*c)^(1/2) + 6*a*b^2*c^2*d^2*e^5*x - 4*a^2*b*c^2*d^3*e^4*x - 8*a^2*b^2*d^5*e^2*x*(b^2 - 4*a*c)^(1/2) - 4*a*b*c^3*d*e^6*x + 12*a^2*c^2*d^3*e^4*x*(b^2 - 4*a*c)^(1/2) + 10*a^3*b*d^6*e*x*(b^2 - 4*a*c)^(1/2) - 4*a*c^3*d*e^6*x*(b^2 - 4*a*c)^(1/2) - 32*a^3*b*c*d^5*e^2*x + 6*a*b*c^2*d^2*e^5*x*(b^2 - 4*a*c)^(1/2) - 8*a*b^2*c*d^3*e^4*x*(b^2 - 4*a*c)^(1/2))*(b^5*d^2 + b^4*d^2*(b^2 - 4*a*c)^(1/2) + b^3*c^2*e^2 + 8*a^2*b*c^2*d^2 + 2*a^2*c^2*d^2*(b^2 - 4*a*c)^(1/2) + b^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*b^4*c*d*e - 6*a*b^3*c*d^2 - 4*a*b*c^3*e^2 - 8*a^2*c^3*d*e - 2*a*c^3*e^2*(b^2 - 4*a*c)^(1/2) + 10*a*b^2*c^2*d*e - 4*a*b^2*c*d^2*(b^2 - 4*a*c)^(1/2) - 2*b^3*c*d*e*(b^2 - 4*a*c)^(1/2) + 6*a*b*c^2*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^5*c*d^4 - a^4*b^2*d^4 + 4*a^3*c^3*e^4 + 2*a^3*b^3*d^3*e - a^2*b^2*c^2*e^4 - a^2*b^4*d^2*e^2 + 8*a^4*c^2*d^2*e^2 - 8*a^4*b*c*d^3*e + 2*a^2*b^3*c*d*e^3 - 8*a^3*b*c^2*d*e^3 + 2*a^3*b^2*c*d^2*e^2)) - (log(c^4*e^7*(b^2 - 4*a*c)^(1/2) - b*c^4*e^7 - 8*a^4*c*d^7 + 2*a^3*b^2*d^7 - b^5*d^4*e^3 - 3*a^2*b^3*d^6*e + 4*b^2*c^3*d*e^6 + 4*b^4*c*d^3*e^4 + b^4*d^4*e^3*(b^2 - 4*a*c)^(1/2) + 24*a^2*c^3*d^3*e^4 - 8*a^3*c^2*d^5*e^2 - 6*b^3*c^2*d^2*e^5 - 8*a*c^4*d*e^6 - 2*a*c^4*e^7*x - 2*a^3*b*d^7*(b^2 - 4*a*c)^(1/2) - 4*a^4*d^7*x*(b^2 - 4*a*c)^(1/2) + 12*a^3*b*c*d^6*e + 17*a^2*c^2*d^4*e^3*(b^2 - 4*a*c)^(1/2) + 6*b^2*c^2*d^2*e^5*(b^2 - 4*a*c)^(1/2) - 16*a^4*c*d^6*e*x + 8*a^3*c*d^6*e*(b^2 - 4*a*c)^(1/2) - 4*b*c^3*d*e^6*(b^2 - 4*a*c)^(1/2) + 18*a*b*c^3*d^2*e^5 + 8*a*b^3*c*d^4*e^3 + 2*a*b^4*d^4*e^3*x + 4*a^3*b^2*d^6*e*x + 3*a^2*b^2*d^6*e*(b^2 - 4*a*c)^(1/2) - 6*a*c^3*d^2*e^5*(b^2 - 4*a*c)^(1/2) - 4*b^3*c*d^3*e^4*(b^2 - 4*a*c)^(1/2) - 20*a*b^2*c^2*d^3*e^4 - 17*a^2*b*c^2*d^4*e^3 + 2*a^2*b^2*c*d^5*e^2 - 8*a^2*b^3*d^5*e^2*x + 12*a^2*c^3*d^2*e^5*x - 34*a^3*c^2*d^4*e^3*x + 4*a*b*c^2*d^3*e^4*(b^2 - 4*a*c)^(1/2) - 18*a^2*b*c*d^5*e^2*(b^2 - 4*a*c)^(1/2) + 4*a*b^3*d^4*e^3*x*(b^2 - 4*a*c)^(1/2) - 4*a^3*c*d^5*e^2*x*(b^2 - 4*a*c)^(1/2) - 6*a*b^2*c^2*d^2*e^5*x + 4*a^2*b*c^2*d^3*e^4*x - 8*a^2*b^2*d^5*e^2*x*(b^2 - 4*a*c)^(1/2) + 4*a*b*c^3*d*e^6*x + 12*a^2*c^2*d^3*e^4*x*(b^2 - 4*a*c)^(1/2) + 10*a^3*b*d^6*e*x*(b^2 - 4*a*c)^(1/2) - 4*a*c^3*d*e^6*x*(b^2 - 4*a*c)^(1/2) + 32*a^3*b*c*d^5*e^2*x + 6*a*b*c^2*d^2*e^5*x*(b^2 - 4*a*c)^(1/2) - 8*a*b^2*c*d^3*e^4*x*(b^2 - 4*a*c)^(1/2))*(b^4*d^2*(b^2 - 4*a*c)^(1/2) - b^5*d^2 - b^3*c^2*e^2 - 8*a^2*b*c^2*d^2 + 2*a^2*c^2*d^2*(b^2 - 4*a*c)^(1/2) + b^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 2*b^4*c*d*e + 6*a*b^3*c*d^2 + 4*a*b*c^3*e^2 + 8*a^2*c^3*d*e - 2*a*c^3*e^2*(b^2 - 4*a*c)^(1/2) - 10*a*b^2*c^2*d*e - 4*a*b^2*c*d^2*(b^2 - 4*a*c)^(1/2) - 2*b^3*c*d*e*(b^2 - 4*a*c)^(1/2) + 6*a*b*c^2*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^5*c*d^4 - a^4*b^2*d^4 + 4*a^3*c^3*e^4 + 2*a^3*b^3*d^3*e - a^2*b^2*c^2*e^4 - a^2*b^4*d^2*e^2 + 8*a^4*c^2*d^2*e^2 - 8*a^4*b*c*d^3*e + 2*a^2*b^3*c*d*e^3 - 8*a^3*b*c^2*d*e^3 + 2*a^3*b^2*c*d^2*e^2)) - (a*d^4)/(e*(a*d*e^2 + a*e^3*x)*(a*d^2 + c*e^2 - b*d*e))","B"
72,1,2037,246,5.111628,"\text{Not used}","int(x/((d + e*x)^2*(a + b/x + c/x^2)),x)","\frac{\ln\left(d+e\,x\right)\,\left(a\,d^4-2\,b\,d^3\,e+3\,c\,d^2\,e^2\right)}{a^2\,d^4\,e^2-2\,a\,b\,d^3\,e^3+2\,a\,c\,d^2\,e^4+b^2\,d^2\,e^4-2\,b\,c\,d\,e^5+c^2\,e^6}-\frac{\ln\left(a^2\,b^2\,d^6-4\,a^3\,c\,d^6-2\,c^4\,e^6-b^4\,d^4\,e^2+c^3\,e^6\,x\,\sqrt{b^2-4\,a\,c}+24\,a\,c^3\,d^2\,e^4+6\,b^3\,c\,d^3\,e^3+2\,b^4\,d^3\,e^3\,x-b^3\,d^4\,e^2\,\sqrt{b^2-4\,a\,c}-10\,a^2\,c^2\,d^4\,e^2-9\,b^2\,c^2\,d^2\,e^4-2\,a\,b^3\,d^5\,e+4\,b\,c^3\,d\,e^5-b\,c^3\,e^6\,x+a^2\,b\,d^6\,\sqrt{b^2-4\,a\,c}+4\,c^3\,d\,e^5\,\sqrt{b^2-4\,a\,c}+2\,a^3\,d^6\,x\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c\,d^5\,e+8\,a\,c^3\,d\,e^5\,x-8\,a^3\,c\,d^5\,e\,x-2\,a\,b^2\,d^5\,e\,\sqrt{b^2-4\,a\,c}-4\,a^2\,c\,d^5\,e\,\sqrt{b^2-4\,a\,c}-20\,a\,b\,c^2\,d^3\,e^3+6\,a\,b^2\,c\,d^4\,e^2-6\,a\,b^3\,d^4\,e^2\,x+2\,a^2\,b^2\,d^5\,e\,x-3\,b^3\,c\,d^2\,e^4\,x-16\,a\,c^2\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}-3\,b\,c^2\,d^2\,e^4\,\sqrt{b^2-4\,a\,c}+2\,b^2\,c\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}-2\,b^3\,d^3\,e^3\,x\,\sqrt{b^2-4\,a\,c}-32\,a^2\,c^2\,d^3\,e^3\,x+4\,a\,b^2\,d^4\,e^2\,x\,\sqrt{b^2-4\,a\,c}-12\,a\,c^2\,d^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}+5\,a^2\,c\,d^4\,e^2\,x\,\sqrt{b^2-4\,a\,c}+3\,b^2\,c\,d^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}+14\,a\,b\,c\,d^4\,e^2\,\sqrt{b^2-4\,a\,c}-6\,a^2\,b\,d^5\,e\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b\,c^2\,d^2\,e^4\,x+2\,a\,b^2\,c\,d^3\,e^3\,x+23\,a^2\,b\,c\,d^4\,e^2\,x+2\,a\,b\,c\,d^3\,e^3\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^4\,d^2-4\,a\,c^3\,e^2+b^3\,d^2\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,d^2+b^2\,c^2\,e^2-2\,b^3\,c\,d\,e-5\,a\,b^2\,c\,d^2+b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+8\,a\,b\,c^2\,d\,e-3\,a\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}+4\,a\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}-2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^4\,c\,d^4-a^3\,b^2\,d^4-8\,a^3\,b\,c\,d^3\,e+8\,a^3\,c^2\,d^2\,e^2+2\,a^2\,b^3\,d^3\,e+2\,a^2\,b^2\,c\,d^2\,e^2-8\,a^2\,b\,c^2\,d\,e^3+4\,a^2\,c^3\,e^4-a\,b^4\,d^2\,e^2+2\,a\,b^3\,c\,d\,e^3-a\,b^2\,c^2\,e^4\right)}-\frac{\ln\left(2\,c^4\,e^6+4\,a^3\,c\,d^6-a^2\,b^2\,d^6+b^4\,d^4\,e^2+c^3\,e^6\,x\,\sqrt{b^2-4\,a\,c}-24\,a\,c^3\,d^2\,e^4-6\,b^3\,c\,d^3\,e^3-2\,b^4\,d^3\,e^3\,x-b^3\,d^4\,e^2\,\sqrt{b^2-4\,a\,c}+10\,a^2\,c^2\,d^4\,e^2+9\,b^2\,c^2\,d^2\,e^4+2\,a\,b^3\,d^5\,e-4\,b\,c^3\,d\,e^5+b\,c^3\,e^6\,x+a^2\,b\,d^6\,\sqrt{b^2-4\,a\,c}+4\,c^3\,d\,e^5\,\sqrt{b^2-4\,a\,c}+2\,a^3\,d^6\,x\,\sqrt{b^2-4\,a\,c}-8\,a^2\,b\,c\,d^5\,e-8\,a\,c^3\,d\,e^5\,x+8\,a^3\,c\,d^5\,e\,x-2\,a\,b^2\,d^5\,e\,\sqrt{b^2-4\,a\,c}-4\,a^2\,c\,d^5\,e\,\sqrt{b^2-4\,a\,c}+20\,a\,b\,c^2\,d^3\,e^3-6\,a\,b^2\,c\,d^4\,e^2+6\,a\,b^3\,d^4\,e^2\,x-2\,a^2\,b^2\,d^5\,e\,x+3\,b^3\,c\,d^2\,e^4\,x-16\,a\,c^2\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}-3\,b\,c^2\,d^2\,e^4\,\sqrt{b^2-4\,a\,c}+2\,b^2\,c\,d^3\,e^3\,\sqrt{b^2-4\,a\,c}-2\,b^3\,d^3\,e^3\,x\,\sqrt{b^2-4\,a\,c}+32\,a^2\,c^2\,d^3\,e^3\,x+4\,a\,b^2\,d^4\,e^2\,x\,\sqrt{b^2-4\,a\,c}-12\,a\,c^2\,d^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}+5\,a^2\,c\,d^4\,e^2\,x\,\sqrt{b^2-4\,a\,c}+3\,b^2\,c\,d^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}+14\,a\,b\,c\,d^4\,e^2\,\sqrt{b^2-4\,a\,c}-6\,a^2\,b\,d^5\,e\,x\,\sqrt{b^2-4\,a\,c}-6\,a\,b\,c^2\,d^2\,e^4\,x-2\,a\,b^2\,c\,d^3\,e^3\,x-23\,a^2\,b\,c\,d^4\,e^2\,x+2\,a\,b\,c\,d^3\,e^3\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^4\,d^2-4\,a\,c^3\,e^2-b^3\,d^2\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c^2\,d^2+b^2\,c^2\,e^2-2\,b^3\,c\,d\,e-5\,a\,b^2\,c\,d^2-b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+8\,a\,b\,c^2\,d\,e+3\,a\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}-4\,a\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}+2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^4\,c\,d^4-a^3\,b^2\,d^4-8\,a^3\,b\,c\,d^3\,e+8\,a^3\,c^2\,d^2\,e^2+2\,a^2\,b^3\,d^3\,e+2\,a^2\,b^2\,c\,d^2\,e^2-8\,a^2\,b\,c^2\,d\,e^3+4\,a^2\,c^3\,e^4-a\,b^4\,d^2\,e^2+2\,a\,b^3\,c\,d\,e^3-a\,b^2\,c^2\,e^4\right)}+\frac{d^3}{e^2\,\left(d+e\,x\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}","Not used",1,"(log(d + e*x)*(a*d^4 + 3*c*d^2*e^2 - 2*b*d^3*e))/(c^2*e^6 + a^2*d^4*e^2 + b^2*d^2*e^4 - 2*b*c*d*e^5 - 2*a*b*d^3*e^3 + 2*a*c*d^2*e^4) - (log(a^2*b^2*d^6 - 4*a^3*c*d^6 - 2*c^4*e^6 - b^4*d^4*e^2 + c^3*e^6*x*(b^2 - 4*a*c)^(1/2) + 24*a*c^3*d^2*e^4 + 6*b^3*c*d^3*e^3 + 2*b^4*d^3*e^3*x - b^3*d^4*e^2*(b^2 - 4*a*c)^(1/2) - 10*a^2*c^2*d^4*e^2 - 9*b^2*c^2*d^2*e^4 - 2*a*b^3*d^5*e + 4*b*c^3*d*e^5 - b*c^3*e^6*x + a^2*b*d^6*(b^2 - 4*a*c)^(1/2) + 4*c^3*d*e^5*(b^2 - 4*a*c)^(1/2) + 2*a^3*d^6*x*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c*d^5*e + 8*a*c^3*d*e^5*x - 8*a^3*c*d^5*e*x - 2*a*b^2*d^5*e*(b^2 - 4*a*c)^(1/2) - 4*a^2*c*d^5*e*(b^2 - 4*a*c)^(1/2) - 20*a*b*c^2*d^3*e^3 + 6*a*b^2*c*d^4*e^2 - 6*a*b^3*d^4*e^2*x + 2*a^2*b^2*d^5*e*x - 3*b^3*c*d^2*e^4*x - 16*a*c^2*d^3*e^3*(b^2 - 4*a*c)^(1/2) - 3*b*c^2*d^2*e^4*(b^2 - 4*a*c)^(1/2) + 2*b^2*c*d^3*e^3*(b^2 - 4*a*c)^(1/2) - 2*b^3*d^3*e^3*x*(b^2 - 4*a*c)^(1/2) - 32*a^2*c^2*d^3*e^3*x + 4*a*b^2*d^4*e^2*x*(b^2 - 4*a*c)^(1/2) - 12*a*c^2*d^2*e^4*x*(b^2 - 4*a*c)^(1/2) + 5*a^2*c*d^4*e^2*x*(b^2 - 4*a*c)^(1/2) + 3*b^2*c*d^2*e^4*x*(b^2 - 4*a*c)^(1/2) + 14*a*b*c*d^4*e^2*(b^2 - 4*a*c)^(1/2) - 6*a^2*b*d^5*e*x*(b^2 - 4*a*c)^(1/2) + 6*a*b*c^2*d^2*e^4*x + 2*a*b^2*c*d^3*e^3*x + 23*a^2*b*c*d^4*e^2*x + 2*a*b*c*d^3*e^3*x*(b^2 - 4*a*c)^(1/2))*(b^4*d^2 - 4*a*c^3*e^2 + b^3*d^2*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 5*a*b^2*c*d^2 + b*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 8*a*b*c^2*d*e - 3*a*b*c*d^2*(b^2 - 4*a*c)^(1/2) + 4*a*c^2*d*e*(b^2 - 4*a*c)^(1/2) - 2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^4*c*d^4 - a^3*b^2*d^4 + 4*a^2*c^3*e^4 - a*b^2*c^2*e^4 - a*b^4*d^2*e^2 + 2*a^2*b^3*d^3*e + 8*a^3*c^2*d^2*e^2 + 2*a*b^3*c*d*e^3 - 8*a^3*b*c*d^3*e - 8*a^2*b*c^2*d*e^3 + 2*a^2*b^2*c*d^2*e^2)) - (log(2*c^4*e^6 + 4*a^3*c*d^6 - a^2*b^2*d^6 + b^4*d^4*e^2 + c^3*e^6*x*(b^2 - 4*a*c)^(1/2) - 24*a*c^3*d^2*e^4 - 6*b^3*c*d^3*e^3 - 2*b^4*d^3*e^3*x - b^3*d^4*e^2*(b^2 - 4*a*c)^(1/2) + 10*a^2*c^2*d^4*e^2 + 9*b^2*c^2*d^2*e^4 + 2*a*b^3*d^5*e - 4*b*c^3*d*e^5 + b*c^3*e^6*x + a^2*b*d^6*(b^2 - 4*a*c)^(1/2) + 4*c^3*d*e^5*(b^2 - 4*a*c)^(1/2) + 2*a^3*d^6*x*(b^2 - 4*a*c)^(1/2) - 8*a^2*b*c*d^5*e - 8*a*c^3*d*e^5*x + 8*a^3*c*d^5*e*x - 2*a*b^2*d^5*e*(b^2 - 4*a*c)^(1/2) - 4*a^2*c*d^5*e*(b^2 - 4*a*c)^(1/2) + 20*a*b*c^2*d^3*e^3 - 6*a*b^2*c*d^4*e^2 + 6*a*b^3*d^4*e^2*x - 2*a^2*b^2*d^5*e*x + 3*b^3*c*d^2*e^4*x - 16*a*c^2*d^3*e^3*(b^2 - 4*a*c)^(1/2) - 3*b*c^2*d^2*e^4*(b^2 - 4*a*c)^(1/2) + 2*b^2*c*d^3*e^3*(b^2 - 4*a*c)^(1/2) - 2*b^3*d^3*e^3*x*(b^2 - 4*a*c)^(1/2) + 32*a^2*c^2*d^3*e^3*x + 4*a*b^2*d^4*e^2*x*(b^2 - 4*a*c)^(1/2) - 12*a*c^2*d^2*e^4*x*(b^2 - 4*a*c)^(1/2) + 5*a^2*c*d^4*e^2*x*(b^2 - 4*a*c)^(1/2) + 3*b^2*c*d^2*e^4*x*(b^2 - 4*a*c)^(1/2) + 14*a*b*c*d^4*e^2*(b^2 - 4*a*c)^(1/2) - 6*a^2*b*d^5*e*x*(b^2 - 4*a*c)^(1/2) - 6*a*b*c^2*d^2*e^4*x - 2*a*b^2*c*d^3*e^3*x - 23*a^2*b*c*d^4*e^2*x + 2*a*b*c*d^3*e^3*x*(b^2 - 4*a*c)^(1/2))*(b^4*d^2 - 4*a*c^3*e^2 - b^3*d^2*(b^2 - 4*a*c)^(1/2) + 4*a^2*c^2*d^2 + b^2*c^2*e^2 - 2*b^3*c*d*e - 5*a*b^2*c*d^2 - b*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 8*a*b*c^2*d*e + 3*a*b*c*d^2*(b^2 - 4*a*c)^(1/2) - 4*a*c^2*d*e*(b^2 - 4*a*c)^(1/2) + 2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a^4*c*d^4 - a^3*b^2*d^4 + 4*a^2*c^3*e^4 - a*b^2*c^2*e^4 - a*b^4*d^2*e^2 + 2*a^2*b^3*d^3*e + 8*a^3*c^2*d^2*e^2 + 2*a*b^3*c*d*e^3 - 8*a^3*b*c*d^3*e - 8*a^2*b*c^2*d*e^3 + 2*a^2*b^2*c*d^2*e^2)) + d^3/(e^2*(d + e*x)*(a*d^2 + c*e^2 - b*d*e))","B"
73,1,1585,194,6.091361,"\text{Not used}","int(1/((d + e*x)^2*(a + b/x + c/x^2)),x)","\frac{\ln\left(2\,a\,b^3\,d^4+b\,c^3\,e^4-c^3\,e^4\,\sqrt{b^2-4\,a\,c}+16\,a^2\,c^2\,d^3\,e+2\,b^2\,c^2\,d\,e^3-b^3\,c\,d^2\,e^2+a^2\,b^2\,d^4\,x+b^2\,c^2\,e^4\,x-b^4\,d^2\,e^2\,x-7\,a^2\,b\,c\,d^4-16\,a\,c^3\,d\,e^3-2\,a^3\,c\,d^4\,x-2\,a\,c^3\,e^4\,x+2\,a\,b^2\,d^4\,\sqrt{b^2-4\,a\,c}-a^2\,c\,d^4\,\sqrt{b^2-4\,a\,c}-6\,a\,b^2\,c\,d^3\,e+2\,a\,b^3\,d^3\,e\,x+2\,b^3\,c\,d\,e^3\,x-2\,b\,c^2\,d\,e^3\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b\,d^4\,x\,\sqrt{b^2-4\,a\,c}-b\,c^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}+10\,a\,b\,c^2\,d^2\,e^2+14\,a\,c^2\,d^2\,e^2\,\sqrt{b^2-4\,a\,c}+b^2\,c\,d^2\,e^2\,\sqrt{b^2-4\,a\,c}+b^3\,d^2\,e^2\,x\,\sqrt{b^2-4\,a\,c}+28\,a^2\,c^2\,d^2\,e^2\,x-10\,a\,b\,c\,d^3\,e\,\sqrt{b^2-4\,a\,c}-12\,a\,b\,c^2\,d\,e^3\,x-12\,a^2\,b\,c\,d^3\,e\,x-2\,a\,b^2\,d^3\,e\,x\,\sqrt{b^2-4\,a\,c}+8\,a\,c^2\,d\,e^3\,x\,\sqrt{b^2-4\,a\,c}-8\,a^2\,c\,d^3\,e\,x\,\sqrt{b^2-4\,a\,c}-2\,b^2\,c\,d\,e^3\,x\,\sqrt{b^2-4\,a\,c}+2\,a\,b\,c\,d^2\,e^2\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(d^2\,\left(\frac{b^3}{2}+\frac{b^2\,\sqrt{b^2-4\,a\,c}}{2}\right)-c\,\left(\left(2\,a\,b+a\,\sqrt{b^2-4\,a\,c}\right)\,d^2+\left(b^2\,e+b\,e\,\sqrt{b^2-4\,a\,c}\right)\,d\right)+c^2\,\left(e^2\,\sqrt{b^2-4\,a\,c}+4\,a\,d\,e\right)\right)}{4\,a^3\,c\,d^4-a^2\,b^2\,d^4-8\,a^2\,b\,c\,d^3\,e+8\,a^2\,c^2\,d^2\,e^2+2\,a\,b^3\,d^3\,e+2\,a\,b^2\,c\,d^2\,e^2-8\,a\,b\,c^2\,d\,e^3+4\,a\,c^3\,e^4-b^4\,d^2\,e^2+2\,b^3\,c\,d\,e^3-b^2\,c^2\,e^4}-\frac{\ln\left(2\,a\,b^3\,d^4+b\,c^3\,e^4+c^3\,e^4\,\sqrt{b^2-4\,a\,c}+16\,a^2\,c^2\,d^3\,e+2\,b^2\,c^2\,d\,e^3-b^3\,c\,d^2\,e^2+a^2\,b^2\,d^4\,x+b^2\,c^2\,e^4\,x-b^4\,d^2\,e^2\,x-7\,a^2\,b\,c\,d^4-16\,a\,c^3\,d\,e^3-2\,a^3\,c\,d^4\,x-2\,a\,c^3\,e^4\,x-2\,a\,b^2\,d^4\,\sqrt{b^2-4\,a\,c}+a^2\,c\,d^4\,\sqrt{b^2-4\,a\,c}-6\,a\,b^2\,c\,d^3\,e+2\,a\,b^3\,d^3\,e\,x+2\,b^3\,c\,d\,e^3\,x+2\,b\,c^2\,d\,e^3\,\sqrt{b^2-4\,a\,c}-3\,a^2\,b\,d^4\,x\,\sqrt{b^2-4\,a\,c}+b\,c^2\,e^4\,x\,\sqrt{b^2-4\,a\,c}+10\,a\,b\,c^2\,d^2\,e^2-14\,a\,c^2\,d^2\,e^2\,\sqrt{b^2-4\,a\,c}-b^2\,c\,d^2\,e^2\,\sqrt{b^2-4\,a\,c}-b^3\,d^2\,e^2\,x\,\sqrt{b^2-4\,a\,c}+28\,a^2\,c^2\,d^2\,e^2\,x+10\,a\,b\,c\,d^3\,e\,\sqrt{b^2-4\,a\,c}-12\,a\,b\,c^2\,d\,e^3\,x-12\,a^2\,b\,c\,d^3\,e\,x+2\,a\,b^2\,d^3\,e\,x\,\sqrt{b^2-4\,a\,c}-8\,a\,c^2\,d\,e^3\,x\,\sqrt{b^2-4\,a\,c}+8\,a^2\,c\,d^3\,e\,x\,\sqrt{b^2-4\,a\,c}+2\,b^2\,c\,d\,e^3\,x\,\sqrt{b^2-4\,a\,c}-2\,a\,b\,c\,d^2\,e^2\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(c\,\left(\left(2\,a\,b-a\,\sqrt{b^2-4\,a\,c}\right)\,d^2+\left(b^2\,e-b\,e\,\sqrt{b^2-4\,a\,c}\right)\,d\right)-d^2\,\left(\frac{b^3}{2}-\frac{b^2\,\sqrt{b^2-4\,a\,c}}{2}\right)+c^2\,\left(e^2\,\sqrt{b^2-4\,a\,c}-4\,a\,d\,e\right)\right)}{4\,a^3\,c\,d^4-a^2\,b^2\,d^4-8\,a^2\,b\,c\,d^3\,e+8\,a^2\,c^2\,d^2\,e^2+2\,a\,b^3\,d^3\,e+2\,a\,b^2\,c\,d^2\,e^2-8\,a\,b\,c^2\,d\,e^3+4\,a\,c^3\,e^4-b^4\,d^2\,e^2+2\,b^3\,c\,d\,e^3-b^2\,c^2\,e^4}+\frac{\ln\left(d+e\,x\right)\,\left(b\,d^2-2\,c\,d\,e\right)}{a^2\,d^4-2\,a\,b\,d^3\,e+2\,a\,c\,d^2\,e^2+b^2\,d^2\,e^2-2\,b\,c\,d\,e^3+c^2\,e^4}-\frac{d^2}{e\,\left(d+e\,x\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}","Not used",1,"(log(2*a*b^3*d^4 + b*c^3*e^4 - c^3*e^4*(b^2 - 4*a*c)^(1/2) + 16*a^2*c^2*d^3*e + 2*b^2*c^2*d*e^3 - b^3*c*d^2*e^2 + a^2*b^2*d^4*x + b^2*c^2*e^4*x - b^4*d^2*e^2*x - 7*a^2*b*c*d^4 - 16*a*c^3*d*e^3 - 2*a^3*c*d^4*x - 2*a*c^3*e^4*x + 2*a*b^2*d^4*(b^2 - 4*a*c)^(1/2) - a^2*c*d^4*(b^2 - 4*a*c)^(1/2) - 6*a*b^2*c*d^3*e + 2*a*b^3*d^3*e*x + 2*b^3*c*d*e^3*x - 2*b*c^2*d*e^3*(b^2 - 4*a*c)^(1/2) + 3*a^2*b*d^4*x*(b^2 - 4*a*c)^(1/2) - b*c^2*e^4*x*(b^2 - 4*a*c)^(1/2) + 10*a*b*c^2*d^2*e^2 + 14*a*c^2*d^2*e^2*(b^2 - 4*a*c)^(1/2) + b^2*c*d^2*e^2*(b^2 - 4*a*c)^(1/2) + b^3*d^2*e^2*x*(b^2 - 4*a*c)^(1/2) + 28*a^2*c^2*d^2*e^2*x - 10*a*b*c*d^3*e*(b^2 - 4*a*c)^(1/2) - 12*a*b*c^2*d*e^3*x - 12*a^2*b*c*d^3*e*x - 2*a*b^2*d^3*e*x*(b^2 - 4*a*c)^(1/2) + 8*a*c^2*d*e^3*x*(b^2 - 4*a*c)^(1/2) - 8*a^2*c*d^3*e*x*(b^2 - 4*a*c)^(1/2) - 2*b^2*c*d*e^3*x*(b^2 - 4*a*c)^(1/2) + 2*a*b*c*d^2*e^2*x*(b^2 - 4*a*c)^(1/2))*(d^2*(b^3/2 + (b^2*(b^2 - 4*a*c)^(1/2))/2) - c*(d^2*(2*a*b + a*(b^2 - 4*a*c)^(1/2)) + d*(b^2*e + b*e*(b^2 - 4*a*c)^(1/2))) + c^2*(e^2*(b^2 - 4*a*c)^(1/2) + 4*a*d*e)))/(4*a^3*c*d^4 + 4*a*c^3*e^4 - a^2*b^2*d^4 - b^2*c^2*e^4 - b^4*d^2*e^2 + 8*a^2*c^2*d^2*e^2 + 2*a*b^3*d^3*e + 2*b^3*c*d*e^3 - 8*a*b*c^2*d*e^3 - 8*a^2*b*c*d^3*e + 2*a*b^2*c*d^2*e^2) - (log(2*a*b^3*d^4 + b*c^3*e^4 + c^3*e^4*(b^2 - 4*a*c)^(1/2) + 16*a^2*c^2*d^3*e + 2*b^2*c^2*d*e^3 - b^3*c*d^2*e^2 + a^2*b^2*d^4*x + b^2*c^2*e^4*x - b^4*d^2*e^2*x - 7*a^2*b*c*d^4 - 16*a*c^3*d*e^3 - 2*a^3*c*d^4*x - 2*a*c^3*e^4*x - 2*a*b^2*d^4*(b^2 - 4*a*c)^(1/2) + a^2*c*d^4*(b^2 - 4*a*c)^(1/2) - 6*a*b^2*c*d^3*e + 2*a*b^3*d^3*e*x + 2*b^3*c*d*e^3*x + 2*b*c^2*d*e^3*(b^2 - 4*a*c)^(1/2) - 3*a^2*b*d^4*x*(b^2 - 4*a*c)^(1/2) + b*c^2*e^4*x*(b^2 - 4*a*c)^(1/2) + 10*a*b*c^2*d^2*e^2 - 14*a*c^2*d^2*e^2*(b^2 - 4*a*c)^(1/2) - b^2*c*d^2*e^2*(b^2 - 4*a*c)^(1/2) - b^3*d^2*e^2*x*(b^2 - 4*a*c)^(1/2) + 28*a^2*c^2*d^2*e^2*x + 10*a*b*c*d^3*e*(b^2 - 4*a*c)^(1/2) - 12*a*b*c^2*d*e^3*x - 12*a^2*b*c*d^3*e*x + 2*a*b^2*d^3*e*x*(b^2 - 4*a*c)^(1/2) - 8*a*c^2*d*e^3*x*(b^2 - 4*a*c)^(1/2) + 8*a^2*c*d^3*e*x*(b^2 - 4*a*c)^(1/2) + 2*b^2*c*d*e^3*x*(b^2 - 4*a*c)^(1/2) - 2*a*b*c*d^2*e^2*x*(b^2 - 4*a*c)^(1/2))*(c*(d^2*(2*a*b - a*(b^2 - 4*a*c)^(1/2)) + d*(b^2*e - b*e*(b^2 - 4*a*c)^(1/2))) - d^2*(b^3/2 - (b^2*(b^2 - 4*a*c)^(1/2))/2) + c^2*(e^2*(b^2 - 4*a*c)^(1/2) - 4*a*d*e)))/(4*a^3*c*d^4 + 4*a*c^3*e^4 - a^2*b^2*d^4 - b^2*c^2*e^4 - b^4*d^2*e^2 + 8*a^2*c^2*d^2*e^2 + 2*a*b^3*d^3*e + 2*b^3*c*d*e^3 - 8*a*b*c^2*d*e^3 - 8*a^2*b*c*d^3*e + 2*a*b^2*c*d^2*e^2) + (log(d + e*x)*(b*d^2 - 2*c*d*e))/(a^2*d^4 + c^2*e^4 + b^2*d^2*e^2 - 2*a*b*d^3*e - 2*b*c*d*e^3 + 2*a*c*d^2*e^2) - d^2/(e*(d + e*x)*(a*d^2 + c*e^2 - b*d*e))","B"
74,1,1768,183,8.069855,"\text{Not used}","int(1/(x*(d + e*x)^2*(a + b/x + c/x^2)),x)","\frac{d}{\left(d+e\,x\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}-\frac{\ln\left(56\,a^3\,b^2\,c\,d^4-96\,a^4\,c^2\,d^4-96\,a^2\,c^4\,e^4-8\,b^4\,c^2\,e^4-8\,a^2\,b^4\,d^4+56\,a\,b^2\,c^3\,e^4-4\,a^3\,b^3\,d^4\,x+320\,a^3\,c^3\,d^2\,e^2+8\,a\,d^3\,e\,{\left(b^2-4\,a\,c\right)}^{5/2}-8\,c\,d\,e^3\,{\left(b^2-4\,a\,c\right)}^{5/2}-3\,c\,e^4\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}-8\,b^5\,c\,e^4\,x+8\,a^2\,b\,d^4\,{\left(b^2-4\,a\,c\right)}^{3/2}-8\,b\,c^2\,e^4\,{\left(b^2-4\,a\,c\right)}^{3/2}+12\,a^3\,d^4\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}-6\,b\,d\,e^3\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}+16\,a^4\,b\,c\,d^4\,x-112\,a^2\,b^2\,c^2\,d^2\,e^2-8\,a\,b^2\,d^3\,e\,{\left(b^2-4\,a\,c\right)}^{3/2}+8\,b^2\,c\,d\,e^3\,{\left(b^2-4\,a\,c\right)}^{3/2}+10\,a\,d^2\,e^2\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}-5\,b^2\,c\,e^4\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}+6\,b^3\,d\,e^3\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}+16\,a\,b^3\,c^2\,d\,e^3+8\,a\,b^4\,c\,d^2\,e^2-64\,a^2\,b\,c^3\,d\,e^3+16\,a^2\,b^3\,c\,d^3\,e-64\,a^3\,b\,c^2\,d^3\,e+60\,a\,b^3\,c^2\,e^4\,x-112\,a^2\,b\,c^3\,e^4\,x+4\,a\,b^5\,d^2\,e^2\,x-8\,a^2\,b^4\,d^3\,e\,x+256\,a^3\,c^3\,d\,e^3\,x-256\,a^4\,c^2\,d^3\,e\,x-6\,a\,b^2\,d^2\,e^2\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}-160\,a^2\,b^2\,c^2\,d\,e^3\,x-56\,a^2\,b^3\,c\,d^2\,e^2\,x+160\,a^3\,b\,c^2\,d^2\,e^2\,x+24\,a\,b^4\,c\,d\,e^3\,x-8\,a^2\,b\,d^3\,e\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}+96\,a^3\,b^2\,c\,d^3\,e\,x\right)\,\left(b^2\,\left(\frac{a\,d^2}{2}-\frac{c\,e^2}{2}\right)-b\,\left(\frac{a\,d^2\,\sqrt{b^2-4\,a\,c}}{2}+\frac{c\,e^2\,\sqrt{b^2-4\,a\,c}}{2}\right)-2\,a^2\,c\,d^2+2\,a\,c^2\,e^2+2\,a\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{4\,a^3\,c\,d^4-a^2\,b^2\,d^4-8\,a^2\,b\,c\,d^3\,e+8\,a^2\,c^2\,d^2\,e^2+2\,a\,b^3\,d^3\,e+2\,a\,b^2\,c\,d^2\,e^2-8\,a\,b\,c^2\,d\,e^3+4\,a\,c^3\,e^4-b^4\,d^2\,e^2+2\,b^3\,c\,d\,e^3-b^2\,c^2\,e^4}-\frac{\ln\left(8\,a^2\,b^4\,d^4+96\,a^4\,c^2\,d^4+96\,a^2\,c^4\,e^4+8\,b^4\,c^2\,e^4-56\,a^3\,b^2\,c\,d^4-56\,a\,b^2\,c^3\,e^4+4\,a^3\,b^3\,d^4\,x-320\,a^3\,c^3\,d^2\,e^2+8\,a\,d^3\,e\,{\left(b^2-4\,a\,c\right)}^{5/2}-8\,c\,d\,e^3\,{\left(b^2-4\,a\,c\right)}^{5/2}-3\,c\,e^4\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}+8\,b^5\,c\,e^4\,x+8\,a^2\,b\,d^4\,{\left(b^2-4\,a\,c\right)}^{3/2}-8\,b\,c^2\,e^4\,{\left(b^2-4\,a\,c\right)}^{3/2}+12\,a^3\,d^4\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}-6\,b\,d\,e^3\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}-16\,a^4\,b\,c\,d^4\,x+112\,a^2\,b^2\,c^2\,d^2\,e^2-8\,a\,b^2\,d^3\,e\,{\left(b^2-4\,a\,c\right)}^{3/2}+8\,b^2\,c\,d\,e^3\,{\left(b^2-4\,a\,c\right)}^{3/2}+10\,a\,d^2\,e^2\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}-5\,b^2\,c\,e^4\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}+6\,b^3\,d\,e^3\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}-16\,a\,b^3\,c^2\,d\,e^3-8\,a\,b^4\,c\,d^2\,e^2+64\,a^2\,b\,c^3\,d\,e^3-16\,a^2\,b^3\,c\,d^3\,e+64\,a^3\,b\,c^2\,d^3\,e-60\,a\,b^3\,c^2\,e^4\,x+112\,a^2\,b\,c^3\,e^4\,x-4\,a\,b^5\,d^2\,e^2\,x+8\,a^2\,b^4\,d^3\,e\,x-256\,a^3\,c^3\,d\,e^3\,x+256\,a^4\,c^2\,d^3\,e\,x-6\,a\,b^2\,d^2\,e^2\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}+160\,a^2\,b^2\,c^2\,d\,e^3\,x+56\,a^2\,b^3\,c\,d^2\,e^2\,x-160\,a^3\,b\,c^2\,d^2\,e^2\,x-24\,a\,b^4\,c\,d\,e^3\,x-8\,a^2\,b\,d^3\,e\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}-96\,a^3\,b^2\,c\,d^3\,e\,x\right)\,\left(b\,\left(\frac{a\,d^2\,\sqrt{b^2-4\,a\,c}}{2}+\frac{c\,e^2\,\sqrt{b^2-4\,a\,c}}{2}\right)+b^2\,\left(\frac{a\,d^2}{2}-\frac{c\,e^2}{2}\right)-2\,a^2\,c\,d^2+2\,a\,c^2\,e^2-2\,a\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{4\,a^3\,c\,d^4-a^2\,b^2\,d^4-8\,a^2\,b\,c\,d^3\,e+8\,a^2\,c^2\,d^2\,e^2+2\,a\,b^3\,d^3\,e+2\,a\,b^2\,c\,d^2\,e^2-8\,a\,b\,c^2\,d\,e^3+4\,a\,c^3\,e^4-b^4\,d^2\,e^2+2\,b^3\,c\,d\,e^3-b^2\,c^2\,e^4}-\frac{\ln\left(d+e\,x\right)\,\left(a\,d^2-c\,e^2\right)}{a^2\,d^4-2\,a\,b\,d^3\,e+2\,a\,c\,d^2\,e^2+b^2\,d^2\,e^2-2\,b\,c\,d\,e^3+c^2\,e^4}","Not used",1,"d/((d + e*x)*(a*d^2 + c*e^2 - b*d*e)) - (log(56*a^3*b^2*c*d^4 - 96*a^4*c^2*d^4 - 96*a^2*c^4*e^4 - 8*b^4*c^2*e^4 - 8*a^2*b^4*d^4 + 56*a*b^2*c^3*e^4 - 4*a^3*b^3*d^4*x + 320*a^3*c^3*d^2*e^2 + 8*a*d^3*e*(b^2 - 4*a*c)^(5/2) - 8*c*d*e^3*(b^2 - 4*a*c)^(5/2) - 3*c*e^4*x*(b^2 - 4*a*c)^(5/2) - 8*b^5*c*e^4*x + 8*a^2*b*d^4*(b^2 - 4*a*c)^(3/2) - 8*b*c^2*e^4*(b^2 - 4*a*c)^(3/2) + 12*a^3*d^4*x*(b^2 - 4*a*c)^(3/2) - 6*b*d*e^3*x*(b^2 - 4*a*c)^(5/2) + 16*a^4*b*c*d^4*x - 112*a^2*b^2*c^2*d^2*e^2 - 8*a*b^2*d^3*e*(b^2 - 4*a*c)^(3/2) + 8*b^2*c*d*e^3*(b^2 - 4*a*c)^(3/2) + 10*a*d^2*e^2*x*(b^2 - 4*a*c)^(5/2) - 5*b^2*c*e^4*x*(b^2 - 4*a*c)^(3/2) + 6*b^3*d*e^3*x*(b^2 - 4*a*c)^(3/2) + 16*a*b^3*c^2*d*e^3 + 8*a*b^4*c*d^2*e^2 - 64*a^2*b*c^3*d*e^3 + 16*a^2*b^3*c*d^3*e - 64*a^3*b*c^2*d^3*e + 60*a*b^3*c^2*e^4*x - 112*a^2*b*c^3*e^4*x + 4*a*b^5*d^2*e^2*x - 8*a^2*b^4*d^3*e*x + 256*a^3*c^3*d*e^3*x - 256*a^4*c^2*d^3*e*x - 6*a*b^2*d^2*e^2*x*(b^2 - 4*a*c)^(3/2) - 160*a^2*b^2*c^2*d*e^3*x - 56*a^2*b^3*c*d^2*e^2*x + 160*a^3*b*c^2*d^2*e^2*x + 24*a*b^4*c*d*e^3*x - 8*a^2*b*d^3*e*x*(b^2 - 4*a*c)^(3/2) + 96*a^3*b^2*c*d^3*e*x)*(b^2*((a*d^2)/2 - (c*e^2)/2) - b*((a*d^2*(b^2 - 4*a*c)^(1/2))/2 + (c*e^2*(b^2 - 4*a*c)^(1/2))/2) - 2*a^2*c*d^2 + 2*a*c^2*e^2 + 2*a*c*d*e*(b^2 - 4*a*c)^(1/2)))/(4*a^3*c*d^4 + 4*a*c^3*e^4 - a^2*b^2*d^4 - b^2*c^2*e^4 - b^4*d^2*e^2 + 8*a^2*c^2*d^2*e^2 + 2*a*b^3*d^3*e + 2*b^3*c*d*e^3 - 8*a*b*c^2*d*e^3 - 8*a^2*b*c*d^3*e + 2*a*b^2*c*d^2*e^2) - (log(8*a^2*b^4*d^4 + 96*a^4*c^2*d^4 + 96*a^2*c^4*e^4 + 8*b^4*c^2*e^4 - 56*a^3*b^2*c*d^4 - 56*a*b^2*c^3*e^4 + 4*a^3*b^3*d^4*x - 320*a^3*c^3*d^2*e^2 + 8*a*d^3*e*(b^2 - 4*a*c)^(5/2) - 8*c*d*e^3*(b^2 - 4*a*c)^(5/2) - 3*c*e^4*x*(b^2 - 4*a*c)^(5/2) + 8*b^5*c*e^4*x + 8*a^2*b*d^4*(b^2 - 4*a*c)^(3/2) - 8*b*c^2*e^4*(b^2 - 4*a*c)^(3/2) + 12*a^3*d^4*x*(b^2 - 4*a*c)^(3/2) - 6*b*d*e^3*x*(b^2 - 4*a*c)^(5/2) - 16*a^4*b*c*d^4*x + 112*a^2*b^2*c^2*d^2*e^2 - 8*a*b^2*d^3*e*(b^2 - 4*a*c)^(3/2) + 8*b^2*c*d*e^3*(b^2 - 4*a*c)^(3/2) + 10*a*d^2*e^2*x*(b^2 - 4*a*c)^(5/2) - 5*b^2*c*e^4*x*(b^2 - 4*a*c)^(3/2) + 6*b^3*d*e^3*x*(b^2 - 4*a*c)^(3/2) - 16*a*b^3*c^2*d*e^3 - 8*a*b^4*c*d^2*e^2 + 64*a^2*b*c^3*d*e^3 - 16*a^2*b^3*c*d^3*e + 64*a^3*b*c^2*d^3*e - 60*a*b^3*c^2*e^4*x + 112*a^2*b*c^3*e^4*x - 4*a*b^5*d^2*e^2*x + 8*a^2*b^4*d^3*e*x - 256*a^3*c^3*d*e^3*x + 256*a^4*c^2*d^3*e*x - 6*a*b^2*d^2*e^2*x*(b^2 - 4*a*c)^(3/2) + 160*a^2*b^2*c^2*d*e^3*x + 56*a^2*b^3*c*d^2*e^2*x - 160*a^3*b*c^2*d^2*e^2*x - 24*a*b^4*c*d*e^3*x - 8*a^2*b*d^3*e*x*(b^2 - 4*a*c)^(3/2) - 96*a^3*b^2*c*d^3*e*x)*(b*((a*d^2*(b^2 - 4*a*c)^(1/2))/2 + (c*e^2*(b^2 - 4*a*c)^(1/2))/2) + b^2*((a*d^2)/2 - (c*e^2)/2) - 2*a^2*c*d^2 + 2*a*c^2*e^2 - 2*a*c*d*e*(b^2 - 4*a*c)^(1/2)))/(4*a^3*c*d^4 + 4*a*c^3*e^4 - a^2*b^2*d^4 - b^2*c^2*e^4 - b^4*d^2*e^2 + 8*a^2*c^2*d^2*e^2 + 2*a*b^3*d^3*e + 2*b^3*c*d*e^3 - 8*a*b*c^2*d*e^3 - 8*a^2*b*c*d^3*e + 2*a*b^2*c*d^2*e^2) - (log(d + e*x)*(a*d^2 - c*e^2))/(a^2*d^4 + c^2*e^4 + b^2*d^2*e^2 - 2*a*b*d^3*e - 2*b*c*d*e^3 + 2*a*c*d^2*e^2)","B"
75,1,1782,189,8.109464,"\text{Not used}","int(1/(x^2*(d + e*x)^2*(a + b/x + c/x^2)),x)","\frac{\ln\left(c\,e^4\,{\left(b^2-4\,a\,c\right)}^{5/2}-8\,b^5\,c\,e^4-8\,b^6\,e^4\,x-4\,a^3\,d^4\,{\left(b^2-4\,a\,c\right)}^{3/2}-4\,a^3\,b^3\,d^4+4\,b^3\,e^4\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}+60\,a\,b^3\,c^2\,e^4-112\,a^2\,b\,c^3\,e^4+4\,a\,b^5\,d^2\,e^2-8\,a^2\,b^4\,d^3\,e+256\,a^3\,c^3\,d\,e^3-256\,a^4\,c^2\,d^3\,e-8\,a^4\,b^2\,d^4\,x+32\,a^3\,c^3\,e^4\,x+10\,b\,d\,e^3\,{\left(b^2-4\,a\,c\right)}^{5/2}+4\,b\,e^4\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}+16\,a^4\,b\,c\,d^4+32\,a^5\,c\,d^4\,x-14\,a\,d^2\,e^2\,{\left(b^2-4\,a\,c\right)}^{5/2}+7\,b^2\,c\,e^4\,{\left(b^2-4\,a\,c\right)}^{3/2}-10\,b^3\,d\,e^3\,{\left(b^2-4\,a\,c\right)}^{3/2}-8\,a\,d\,e^3\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}+24\,a\,b^4\,c\,d\,e^3+64\,a\,b^4\,c\,e^4\,x+32\,a\,b^5\,d\,e^3\,x-8\,a^2\,b\,d^3\,e\,{\left(b^2-4\,a\,c\right)}^{3/2}-32\,a^3\,d^3\,e\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}+96\,a^3\,b^2\,c\,d^3\,e+16\,a^3\,b^3\,d^3\,e\,x+18\,a\,b^2\,d^2\,e^2\,{\left(b^2-4\,a\,c\right)}^{3/2}-160\,a^2\,b^2\,c^2\,d\,e^3-56\,a^2\,b^3\,c\,d^2\,e^2+160\,a^3\,b\,c^2\,d^2\,e^2-136\,a^2\,b^2\,c^2\,e^4\,x-40\,a^2\,b^4\,d^2\,e^2\,x-448\,a^4\,c^2\,d^2\,e^2\,x+48\,a^2\,b\,d^2\,e^2\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}+272\,a^3\,b^2\,c\,d^2\,e^2\,x-64\,a^4\,b\,c\,d^3\,e\,x-24\,a\,b^2\,d\,e^3\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}-240\,a^2\,b^3\,c\,d\,e^3\,x+448\,a^3\,b\,c^2\,d\,e^3\,x\right)\,\left(a\,\left(\left(2\,b\,c-c\,\sqrt{b^2-4\,a\,c}\right)\,e^2+\left(b^2\,d-b\,d\,\sqrt{b^2-4\,a\,c}\right)\,e\right)-e^2\,\left(\frac{b^3}{2}-\frac{b^2\,\sqrt{b^2-4\,a\,c}}{2}\right)+a^2\,\left(d^2\,\sqrt{b^2-4\,a\,c}-4\,c\,d\,e\right)\right)}{4\,a^3\,c\,d^4-a^2\,b^2\,d^4-8\,a^2\,b\,c\,d^3\,e+8\,a^2\,c^2\,d^2\,e^2+2\,a\,b^3\,d^3\,e+2\,a\,b^2\,c\,d^2\,e^2-8\,a\,b\,c^2\,d\,e^3+4\,a\,c^3\,e^4-b^4\,d^2\,e^2+2\,b^3\,c\,d\,e^3-b^2\,c^2\,e^4}-\frac{\ln\left(d+e\,x\right)\,\left(b\,e^2-2\,a\,d\,e\right)}{a^2\,d^4-2\,a\,b\,d^3\,e+2\,a\,c\,d^2\,e^2+b^2\,d^2\,e^2-2\,b\,c\,d\,e^3+c^2\,e^4}-\frac{\ln\left(c\,e^4\,{\left(b^2-4\,a\,c\right)}^{5/2}+8\,b^5\,c\,e^4+8\,b^6\,e^4\,x-4\,a^3\,d^4\,{\left(b^2-4\,a\,c\right)}^{3/2}+4\,a^3\,b^3\,d^4+4\,b^3\,e^4\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}-60\,a\,b^3\,c^2\,e^4+112\,a^2\,b\,c^3\,e^4-4\,a\,b^5\,d^2\,e^2+8\,a^2\,b^4\,d^3\,e-256\,a^3\,c^3\,d\,e^3+256\,a^4\,c^2\,d^3\,e+8\,a^4\,b^2\,d^4\,x-32\,a^3\,c^3\,e^4\,x+10\,b\,d\,e^3\,{\left(b^2-4\,a\,c\right)}^{5/2}+4\,b\,e^4\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}-16\,a^4\,b\,c\,d^4-32\,a^5\,c\,d^4\,x-14\,a\,d^2\,e^2\,{\left(b^2-4\,a\,c\right)}^{5/2}+7\,b^2\,c\,e^4\,{\left(b^2-4\,a\,c\right)}^{3/2}-10\,b^3\,d\,e^3\,{\left(b^2-4\,a\,c\right)}^{3/2}-8\,a\,d\,e^3\,x\,{\left(b^2-4\,a\,c\right)}^{5/2}-24\,a\,b^4\,c\,d\,e^3-64\,a\,b^4\,c\,e^4\,x-32\,a\,b^5\,d\,e^3\,x-8\,a^2\,b\,d^3\,e\,{\left(b^2-4\,a\,c\right)}^{3/2}-32\,a^3\,d^3\,e\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}-96\,a^3\,b^2\,c\,d^3\,e-16\,a^3\,b^3\,d^3\,e\,x+18\,a\,b^2\,d^2\,e^2\,{\left(b^2-4\,a\,c\right)}^{3/2}+160\,a^2\,b^2\,c^2\,d\,e^3+56\,a^2\,b^3\,c\,d^2\,e^2-160\,a^3\,b\,c^2\,d^2\,e^2+136\,a^2\,b^2\,c^2\,e^4\,x+40\,a^2\,b^4\,d^2\,e^2\,x+448\,a^4\,c^2\,d^2\,e^2\,x+48\,a^2\,b\,d^2\,e^2\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}-272\,a^3\,b^2\,c\,d^2\,e^2\,x+64\,a^4\,b\,c\,d^3\,e\,x-24\,a\,b^2\,d\,e^3\,x\,{\left(b^2-4\,a\,c\right)}^{3/2}+240\,a^2\,b^3\,c\,d\,e^3\,x-448\,a^3\,b\,c^2\,d\,e^3\,x\right)\,\left(e^2\,\left(\frac{b^3}{2}+\frac{b^2\,\sqrt{b^2-4\,a\,c}}{2}\right)-a\,\left(\left(2\,b\,c+c\,\sqrt{b^2-4\,a\,c}\right)\,e^2+\left(b^2\,d+b\,d\,\sqrt{b^2-4\,a\,c}\right)\,e\right)+a^2\,\left(d^2\,\sqrt{b^2-4\,a\,c}+4\,c\,d\,e\right)\right)}{4\,a^3\,c\,d^4-a^2\,b^2\,d^4-8\,a^2\,b\,c\,d^3\,e+8\,a^2\,c^2\,d^2\,e^2+2\,a\,b^3\,d^3\,e+2\,a\,b^2\,c\,d^2\,e^2-8\,a\,b\,c^2\,d\,e^3+4\,a\,c^3\,e^4-b^4\,d^2\,e^2+2\,b^3\,c\,d\,e^3-b^2\,c^2\,e^4}-\frac{e}{\left(d+e\,x\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}","Not used",1,"(log(c*e^4*(b^2 - 4*a*c)^(5/2) - 8*b^5*c*e^4 - 8*b^6*e^4*x - 4*a^3*d^4*(b^2 - 4*a*c)^(3/2) - 4*a^3*b^3*d^4 + 4*b^3*e^4*x*(b^2 - 4*a*c)^(3/2) + 60*a*b^3*c^2*e^4 - 112*a^2*b*c^3*e^4 + 4*a*b^5*d^2*e^2 - 8*a^2*b^4*d^3*e + 256*a^3*c^3*d*e^3 - 256*a^4*c^2*d^3*e - 8*a^4*b^2*d^4*x + 32*a^3*c^3*e^4*x + 10*b*d*e^3*(b^2 - 4*a*c)^(5/2) + 4*b*e^4*x*(b^2 - 4*a*c)^(5/2) + 16*a^4*b*c*d^4 + 32*a^5*c*d^4*x - 14*a*d^2*e^2*(b^2 - 4*a*c)^(5/2) + 7*b^2*c*e^4*(b^2 - 4*a*c)^(3/2) - 10*b^3*d*e^3*(b^2 - 4*a*c)^(3/2) - 8*a*d*e^3*x*(b^2 - 4*a*c)^(5/2) + 24*a*b^4*c*d*e^3 + 64*a*b^4*c*e^4*x + 32*a*b^5*d*e^3*x - 8*a^2*b*d^3*e*(b^2 - 4*a*c)^(3/2) - 32*a^3*d^3*e*x*(b^2 - 4*a*c)^(3/2) + 96*a^3*b^2*c*d^3*e + 16*a^3*b^3*d^3*e*x + 18*a*b^2*d^2*e^2*(b^2 - 4*a*c)^(3/2) - 160*a^2*b^2*c^2*d*e^3 - 56*a^2*b^3*c*d^2*e^2 + 160*a^3*b*c^2*d^2*e^2 - 136*a^2*b^2*c^2*e^4*x - 40*a^2*b^4*d^2*e^2*x - 448*a^4*c^2*d^2*e^2*x + 48*a^2*b*d^2*e^2*x*(b^2 - 4*a*c)^(3/2) + 272*a^3*b^2*c*d^2*e^2*x - 64*a^4*b*c*d^3*e*x - 24*a*b^2*d*e^3*x*(b^2 - 4*a*c)^(3/2) - 240*a^2*b^3*c*d*e^3*x + 448*a^3*b*c^2*d*e^3*x)*(a*(e^2*(2*b*c - c*(b^2 - 4*a*c)^(1/2)) + e*(b^2*d - b*d*(b^2 - 4*a*c)^(1/2))) - e^2*(b^3/2 - (b^2*(b^2 - 4*a*c)^(1/2))/2) + a^2*(d^2*(b^2 - 4*a*c)^(1/2) - 4*c*d*e)))/(4*a^3*c*d^4 + 4*a*c^3*e^4 - a^2*b^2*d^4 - b^2*c^2*e^4 - b^4*d^2*e^2 + 8*a^2*c^2*d^2*e^2 + 2*a*b^3*d^3*e + 2*b^3*c*d*e^3 - 8*a*b*c^2*d*e^3 - 8*a^2*b*c*d^3*e + 2*a*b^2*c*d^2*e^2) - (log(d + e*x)*(b*e^2 - 2*a*d*e))/(a^2*d^4 + c^2*e^4 + b^2*d^2*e^2 - 2*a*b*d^3*e - 2*b*c*d*e^3 + 2*a*c*d^2*e^2) - (log(c*e^4*(b^2 - 4*a*c)^(5/2) + 8*b^5*c*e^4 + 8*b^6*e^4*x - 4*a^3*d^4*(b^2 - 4*a*c)^(3/2) + 4*a^3*b^3*d^4 + 4*b^3*e^4*x*(b^2 - 4*a*c)^(3/2) - 60*a*b^3*c^2*e^4 + 112*a^2*b*c^3*e^4 - 4*a*b^5*d^2*e^2 + 8*a^2*b^4*d^3*e - 256*a^3*c^3*d*e^3 + 256*a^4*c^2*d^3*e + 8*a^4*b^2*d^4*x - 32*a^3*c^3*e^4*x + 10*b*d*e^3*(b^2 - 4*a*c)^(5/2) + 4*b*e^4*x*(b^2 - 4*a*c)^(5/2) - 16*a^4*b*c*d^4 - 32*a^5*c*d^4*x - 14*a*d^2*e^2*(b^2 - 4*a*c)^(5/2) + 7*b^2*c*e^4*(b^2 - 4*a*c)^(3/2) - 10*b^3*d*e^3*(b^2 - 4*a*c)^(3/2) - 8*a*d*e^3*x*(b^2 - 4*a*c)^(5/2) - 24*a*b^4*c*d*e^3 - 64*a*b^4*c*e^4*x - 32*a*b^5*d*e^3*x - 8*a^2*b*d^3*e*(b^2 - 4*a*c)^(3/2) - 32*a^3*d^3*e*x*(b^2 - 4*a*c)^(3/2) - 96*a^3*b^2*c*d^3*e - 16*a^3*b^3*d^3*e*x + 18*a*b^2*d^2*e^2*(b^2 - 4*a*c)^(3/2) + 160*a^2*b^2*c^2*d*e^3 + 56*a^2*b^3*c*d^2*e^2 - 160*a^3*b*c^2*d^2*e^2 + 136*a^2*b^2*c^2*e^4*x + 40*a^2*b^4*d^2*e^2*x + 448*a^4*c^2*d^2*e^2*x + 48*a^2*b*d^2*e^2*x*(b^2 - 4*a*c)^(3/2) - 272*a^3*b^2*c*d^2*e^2*x + 64*a^4*b*c*d^3*e*x - 24*a*b^2*d*e^3*x*(b^2 - 4*a*c)^(3/2) + 240*a^2*b^3*c*d*e^3*x - 448*a^3*b*c^2*d*e^3*x)*(e^2*(b^3/2 + (b^2*(b^2 - 4*a*c)^(1/2))/2) - a*(e^2*(2*b*c + c*(b^2 - 4*a*c)^(1/2)) + e*(b^2*d + b*d*(b^2 - 4*a*c)^(1/2))) + a^2*(d^2*(b^2 - 4*a*c)^(1/2) + 4*c*d*e)))/(4*a^3*c*d^4 + 4*a*c^3*e^4 - a^2*b^2*d^4 - b^2*c^2*e^4 - b^4*d^2*e^2 + 8*a^2*c^2*d^2*e^2 + 2*a*b^3*d^3*e + 2*b^3*c*d*e^3 - 8*a*b*c^2*d*e^3 - 8*a^2*b*c*d^3*e + 2*a*b^2*c*d^2*e^2) - e/((d + e*x)*(a*d^2 + c*e^2 - b*d*e))","B"
76,1,3510,248,25.284419,"\text{Not used}","int(1/(x^3*(d + e*x)^2*(a + b/x + c/x^2)),x)","\frac{\ln\left(\frac{a^4\,e^4}{d\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{a^4\,e^5\,x}{d^2\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{\left(\frac{a\,e^3\,\left(3\,a^3\,b\,d^4+9\,a^3\,c\,d^3\,e-7\,a^2\,b^2\,d^3\,e-8\,a^2\,b\,c\,d^2\,e^2+8\,a^2\,c^2\,d\,e^3+5\,a\,b^3\,d^2\,e^2-a\,b^2\,c\,d\,e^3-3\,a\,b\,c^2\,e^4-b^4\,d\,e^3+b^3\,c\,e^4\right)}{d^2\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{\left(\frac{a\,e\,\left(a^3\,b\,d^5+4\,a^3\,c\,d^4\,e-3\,a^2\,b^2\,d^4\,e-9\,a^2\,b\,c\,d^3\,e^2-8\,a^2\,c^2\,d^2\,e^3+3\,a\,b^3\,d^3\,e^2+6\,a\,b^2\,c\,d^2\,e^3+4\,a\,b\,c^2\,d\,e^4-4\,a\,c^3\,e^5-b^4\,d^2\,e^3-b^3\,c\,d\,e^4+b^2\,c^2\,e^5\right)}{a\,d^3-b\,d^2\,e+c\,d\,e^2}+\frac{a\,e\,x\,\left(3\,a^4\,d^5-5\,a^3\,b\,d^4\,e+19\,a^3\,c\,d^3\,e^2-3\,a^2\,b^2\,d^3\,e^2-36\,a^2\,b\,c\,d^2\,e^3+4\,a^2\,c^2\,d\,e^4+9\,a\,b^3\,d^2\,e^3+15\,a\,b^2\,c\,d\,e^4-8\,a\,b\,c^2\,e^5-4\,b^4\,d\,e^4+2\,b^3\,c\,e^5\right)}{a\,d^3-b\,d^2\,e+c\,d\,e^2}-\frac{a\,e\,\left(b^4\,e^2-4\,a^3\,c\,d^2+b^3\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^2\,d^2+4\,a^2\,c^2\,e^2-2\,a\,b^3\,d\,e-5\,a\,b^2\,c\,e^2+a^2\,b\,d^2\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c\,d\,e-3\,a\,b\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^2\,d\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)}{2\,c\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^4\,e^2-4\,a^3\,c\,d^2+b^3\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^2\,d^2+4\,a^2\,c^2\,e^2-2\,a\,b^3\,d\,e-5\,a\,b^2\,c\,e^2+a^2\,b\,d^2\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c\,d\,e-3\,a\,b\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^2\,d\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{a\,e^3\,x\,\left(9\,a^4\,d^4-12\,a^3\,b\,d^3\,e-6\,a^3\,c\,d^2\,e^2+8\,a^2\,b^2\,d^2\,e^2+10\,a^2\,b\,c\,d\,e^3+2\,a^2\,c^2\,e^4-4\,a\,b^3\,d\,e^3-4\,a\,b^2\,c\,e^4+b^4\,e^4\right)}{d^2\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^4\,e^2-4\,a^3\,c\,d^2+b^3\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^2\,d^2+4\,a^2\,c^2\,e^2-2\,a\,b^3\,d\,e-5\,a\,b^2\,c\,e^2+a^2\,b\,d^2\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c\,d\,e-3\,a\,b\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^2\,d\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^4\,e^2-4\,a^3\,c\,d^2+b^3\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^2\,d^2+4\,a^2\,c^2\,e^2-2\,a\,b^3\,d\,e-5\,a\,b^2\,c\,e^2+a^2\,b\,d^2\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c\,d\,e-3\,a\,b\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^2\,d\,e\,\sqrt{b^2-4\,a\,c}+4\,a^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^3\,c^2\,d^4-a^2\,b^2\,c\,d^4-8\,a^2\,b\,c^2\,d^3\,e+8\,a^2\,c^3\,d^2\,e^2+2\,a\,b^3\,c\,d^3\,e+2\,a\,b^2\,c^2\,d^2\,e^2-8\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,e^4-b^4\,c\,d^2\,e^2+2\,b^3\,c^2\,d\,e^3-b^2\,c^3\,e^4\right)}+\frac{\ln\left(\frac{a^4\,e^4}{d\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{a^4\,e^5\,x}{d^2\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{\left(\frac{a\,e^3\,\left(3\,a^3\,b\,d^4+9\,a^3\,c\,d^3\,e-7\,a^2\,b^2\,d^3\,e-8\,a^2\,b\,c\,d^2\,e^2+8\,a^2\,c^2\,d\,e^3+5\,a\,b^3\,d^2\,e^2-a\,b^2\,c\,d\,e^3-3\,a\,b\,c^2\,e^4-b^4\,d\,e^3+b^3\,c\,e^4\right)}{d^2\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{\left(\frac{a\,e\,\left(a^3\,b\,d^5+4\,a^3\,c\,d^4\,e-3\,a^2\,b^2\,d^4\,e-9\,a^2\,b\,c\,d^3\,e^2-8\,a^2\,c^2\,d^2\,e^3+3\,a\,b^3\,d^3\,e^2+6\,a\,b^2\,c\,d^2\,e^3+4\,a\,b\,c^2\,d\,e^4-4\,a\,c^3\,e^5-b^4\,d^2\,e^3-b^3\,c\,d\,e^4+b^2\,c^2\,e^5\right)}{a\,d^3-b\,d^2\,e+c\,d\,e^2}+\frac{a\,e\,x\,\left(3\,a^4\,d^5-5\,a^3\,b\,d^4\,e+19\,a^3\,c\,d^3\,e^2-3\,a^2\,b^2\,d^3\,e^2-36\,a^2\,b\,c\,d^2\,e^3+4\,a^2\,c^2\,d\,e^4+9\,a\,b^3\,d^2\,e^3+15\,a\,b^2\,c\,d\,e^4-8\,a\,b\,c^2\,e^5-4\,b^4\,d\,e^4+2\,b^3\,c\,e^5\right)}{a\,d^3-b\,d^2\,e+c\,d\,e^2}-\frac{a\,e\,\left(b^4\,e^2-4\,a^3\,c\,d^2-b^3\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^2\,d^2+4\,a^2\,c^2\,e^2-2\,a\,b^3\,d\,e-5\,a\,b^2\,c\,e^2-a^2\,b\,d^2\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c\,d\,e+3\,a\,b\,c\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^2\,d\,e\,\sqrt{b^2-4\,a\,c}-4\,a^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)}{2\,c\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^4\,e^2-4\,a^3\,c\,d^2-b^3\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^2\,d^2+4\,a^2\,c^2\,e^2-2\,a\,b^3\,d\,e-5\,a\,b^2\,c\,e^2-a^2\,b\,d^2\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c\,d\,e+3\,a\,b\,c\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^2\,d\,e\,\sqrt{b^2-4\,a\,c}-4\,a^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{a\,e^3\,x\,\left(9\,a^4\,d^4-12\,a^3\,b\,d^3\,e-6\,a^3\,c\,d^2\,e^2+8\,a^2\,b^2\,d^2\,e^2+10\,a^2\,b\,c\,d\,e^3+2\,a^2\,c^2\,e^4-4\,a\,b^3\,d\,e^3-4\,a\,b^2\,c\,e^4+b^4\,e^4\right)}{d^2\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^4\,e^2-4\,a^3\,c\,d^2-b^3\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^2\,d^2+4\,a^2\,c^2\,e^2-2\,a\,b^3\,d\,e-5\,a\,b^2\,c\,e^2-a^2\,b\,d^2\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c\,d\,e+3\,a\,b\,c\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^2\,d\,e\,\sqrt{b^2-4\,a\,c}-4\,a^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^4\,e^2-4\,a^3\,c\,d^2-b^3\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^2\,d^2+4\,a^2\,c^2\,e^2-2\,a\,b^3\,d\,e-5\,a\,b^2\,c\,e^2-a^2\,b\,d^2\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b\,c\,d\,e+3\,a\,b\,c\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^2\,d\,e\,\sqrt{b^2-4\,a\,c}-4\,a^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^3\,c^2\,d^4-a^2\,b^2\,c\,d^4-8\,a^2\,b\,c^2\,d^3\,e+8\,a^2\,c^3\,d^2\,e^2+2\,a\,b^3\,c\,d^3\,e+2\,a\,b^2\,c^2\,d^2\,e^2-8\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,e^4-b^4\,c\,d^2\,e^2+2\,b^3\,c^2\,d\,e^3-b^2\,c^3\,e^4\right)}-\frac{\ln\left(d+e\,x\right)\,\left(3\,a\,d^2\,e^2-2\,b\,d\,e^3+c\,e^4\right)}{a^2\,d^6-2\,a\,b\,d^5\,e+2\,a\,c\,d^4\,e^2+b^2\,d^4\,e^2-2\,b\,c\,d^3\,e^3+c^2\,d^2\,e^4}+\frac{\ln\left(x\right)}{c\,d^2}+\frac{e^2}{d\,\left(d+e\,x\right)\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}","Not used",1,"(log((a^4*e^4)/(d*(a*d^2 + c*e^2 - b*d*e)^2) + (a^4*e^5*x)/(d^2*(a*d^2 + c*e^2 - b*d*e)^2) - (((a*e^3*(3*a^3*b*d^4 + b^3*c*e^4 - b^4*d*e^3 + 5*a*b^3*d^2*e^2 - 7*a^2*b^2*d^3*e + 8*a^2*c^2*d*e^3 - 3*a*b*c^2*e^4 + 9*a^3*c*d^3*e - a*b^2*c*d*e^3 - 8*a^2*b*c*d^2*e^2))/(d^2*(a*d^2 + c*e^2 - b*d*e)^2) + (((a*e*(a^3*b*d^5 - 4*a*c^3*e^5 + b^2*c^2*e^5 - b^4*d^2*e^3 + 3*a*b^3*d^3*e^2 - 3*a^2*b^2*d^4*e - 8*a^2*c^2*d^2*e^3 + 4*a^3*c*d^4*e - b^3*c*d*e^4 + 4*a*b*c^2*d*e^4 + 6*a*b^2*c*d^2*e^3 - 9*a^2*b*c*d^3*e^2))/(a*d^3 - b*d^2*e + c*d*e^2) + (a*e*x*(3*a^4*d^5 + 2*b^3*c*e^5 - 4*b^4*d*e^4 + 9*a*b^3*d^2*e^3 + 4*a^2*c^2*d*e^4 + 19*a^3*c*d^3*e^2 - 3*a^2*b^2*d^3*e^2 - 8*a*b*c^2*e^5 - 5*a^3*b*d^4*e + 15*a*b^2*c*d*e^4 - 36*a^2*b*c*d^2*e^3))/(a*d^3 - b*d^2*e + c*d*e^2) - (a*e*(b^4*e^2 - 4*a^3*c*d^2 + b^3*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^2*d^2 + 4*a^2*c^2*e^2 - 2*a*b^3*d*e - 5*a*b^2*c*e^2 + a^2*b*d^2*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c*d*e - 3*a*b*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^2*d*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c*d*e*(b^2 - 4*a*c)^(1/2))*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x))/(2*c*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2))*(b^4*e^2 - 4*a^3*c*d^2 + b^3*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^2*d^2 + 4*a^2*c^2*e^2 - 2*a*b^3*d*e - 5*a*b^2*c*e^2 + a^2*b*d^2*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c*d*e - 3*a*b*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^2*d*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) + (a*e^3*x*(9*a^4*d^4 + b^4*e^4 + 2*a^2*c^2*e^4 - 6*a^3*c*d^2*e^2 + 8*a^2*b^2*d^2*e^2 - 4*a*b^2*c*e^4 - 4*a*b^3*d*e^3 - 12*a^3*b*d^3*e + 10*a^2*b*c*d*e^3))/(d^2*(a*d^2 + c*e^2 - b*d*e)^2))*(b^4*e^2 - 4*a^3*c*d^2 + b^3*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^2*d^2 + 4*a^2*c^2*e^2 - 2*a*b^3*d*e - 5*a*b^2*c*e^2 + a^2*b*d^2*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c*d*e - 3*a*b*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^2*d*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2))*(b^4*e^2 - 4*a^3*c*d^2 + b^3*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^2*d^2 + 4*a^2*c^2*e^2 - 2*a*b^3*d*e - 5*a*b^2*c*e^2 + a^2*b*d^2*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c*d*e - 3*a*b*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^2*d*e*(b^2 - 4*a*c)^(1/2) + 4*a^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^4*e^4 + 4*a^3*c^2*d^4 - b^2*c^3*e^4 - a^2*b^2*c*d^4 + 2*b^3*c^2*d*e^3 - b^4*c*d^2*e^2 + 8*a^2*c^3*d^2*e^2 - 8*a*b*c^3*d*e^3 + 2*a*b^3*c*d^3*e - 8*a^2*b*c^2*d^3*e + 2*a*b^2*c^2*d^2*e^2)) + (log((a^4*e^4)/(d*(a*d^2 + c*e^2 - b*d*e)^2) + (a^4*e^5*x)/(d^2*(a*d^2 + c*e^2 - b*d*e)^2) - (((a*e^3*(3*a^3*b*d^4 + b^3*c*e^4 - b^4*d*e^3 + 5*a*b^3*d^2*e^2 - 7*a^2*b^2*d^3*e + 8*a^2*c^2*d*e^3 - 3*a*b*c^2*e^4 + 9*a^3*c*d^3*e - a*b^2*c*d*e^3 - 8*a^2*b*c*d^2*e^2))/(d^2*(a*d^2 + c*e^2 - b*d*e)^2) + (((a*e*(a^3*b*d^5 - 4*a*c^3*e^5 + b^2*c^2*e^5 - b^4*d^2*e^3 + 3*a*b^3*d^3*e^2 - 3*a^2*b^2*d^4*e - 8*a^2*c^2*d^2*e^3 + 4*a^3*c*d^4*e - b^3*c*d*e^4 + 4*a*b*c^2*d*e^4 + 6*a*b^2*c*d^2*e^3 - 9*a^2*b*c*d^3*e^2))/(a*d^3 - b*d^2*e + c*d*e^2) + (a*e*x*(3*a^4*d^5 + 2*b^3*c*e^5 - 4*b^4*d*e^4 + 9*a*b^3*d^2*e^3 + 4*a^2*c^2*d*e^4 + 19*a^3*c*d^3*e^2 - 3*a^2*b^2*d^3*e^2 - 8*a*b*c^2*e^5 - 5*a^3*b*d^4*e + 15*a*b^2*c*d*e^4 - 36*a^2*b*c*d^2*e^3))/(a*d^3 - b*d^2*e + c*d*e^2) - (a*e*(b^4*e^2 - 4*a^3*c*d^2 - b^3*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^2*d^2 + 4*a^2*c^2*e^2 - 2*a*b^3*d*e - 5*a*b^2*c*e^2 - a^2*b*d^2*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c*d*e + 3*a*b*c*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^2*d*e*(b^2 - 4*a*c)^(1/2) - 4*a^2*c*d*e*(b^2 - 4*a*c)^(1/2))*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x))/(2*c*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2))*(b^4*e^2 - 4*a^3*c*d^2 - b^3*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^2*d^2 + 4*a^2*c^2*e^2 - 2*a*b^3*d*e - 5*a*b^2*c*e^2 - a^2*b*d^2*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c*d*e + 3*a*b*c*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^2*d*e*(b^2 - 4*a*c)^(1/2) - 4*a^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) + (a*e^3*x*(9*a^4*d^4 + b^4*e^4 + 2*a^2*c^2*e^4 - 6*a^3*c*d^2*e^2 + 8*a^2*b^2*d^2*e^2 - 4*a*b^2*c*e^4 - 4*a*b^3*d*e^3 - 12*a^3*b*d^3*e + 10*a^2*b*c*d*e^3))/(d^2*(a*d^2 + c*e^2 - b*d*e)^2))*(b^4*e^2 - 4*a^3*c*d^2 - b^3*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^2*d^2 + 4*a^2*c^2*e^2 - 2*a*b^3*d*e - 5*a*b^2*c*e^2 - a^2*b*d^2*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c*d*e + 3*a*b*c*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^2*d*e*(b^2 - 4*a*c)^(1/2) - 4*a^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2))*(b^4*e^2 - 4*a^3*c*d^2 - b^3*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^2*d^2 + 4*a^2*c^2*e^2 - 2*a*b^3*d*e - 5*a*b^2*c*e^2 - a^2*b*d^2*(b^2 - 4*a*c)^(1/2) + 8*a^2*b*c*d*e + 3*a*b*c*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^2*d*e*(b^2 - 4*a*c)^(1/2) - 4*a^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^4*e^4 + 4*a^3*c^2*d^4 - b^2*c^3*e^4 - a^2*b^2*c*d^4 + 2*b^3*c^2*d*e^3 - b^4*c*d^2*e^2 + 8*a^2*c^3*d^2*e^2 - 8*a*b*c^3*d*e^3 + 2*a*b^3*c*d^3*e - 8*a^2*b*c^2*d^3*e + 2*a*b^2*c^2*d^2*e^2)) - (log(d + e*x)*(c*e^4 + 3*a*d^2*e^2 - 2*b*d*e^3))/(a^2*d^6 + b^2*d^4*e^2 + c^2*d^2*e^4 - 2*a*b*d^5*e + 2*a*c*d^4*e^2 - 2*b*c*d^3*e^3) + log(x)/(c*d^2) + e^2/(d*(d + e*x)*(a*d^2 + c*e^2 - b*d*e))","B"
77,1,4948,291,31.158699,"\text{Not used}","int(1/(x^4*(d + e*x)^2*(a + b/x + c/x^2)),x)","\frac{\ln\left(d+e\,x\right)\,\left(4\,a\,d^2\,e^3-3\,b\,d\,e^4+2\,c\,e^5\right)}{a^2\,d^7-2\,a\,b\,d^6\,e+2\,a\,c\,d^5\,e^2+b^2\,d^5\,e^2-2\,b\,c\,d^4\,e^3+c^2\,d^3\,e^4}-\frac{\frac{1}{c\,d}+\frac{x\,\left(a\,d^2\,e-b\,d\,e^2+2\,c\,e^3\right)}{c\,d^2\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}}{e\,x^2+d\,x}-\frac{\ln\left(\frac{\left(\frac{a\,e\,\left(a^5\,b\,d^8+2\,a^5\,c\,d^7\,e-2\,a^4\,b^2\,d^7\,e-2\,a^4\,b\,c\,d^6\,e^2+a^4\,c^2\,d^5\,e^3+a^3\,b^3\,d^6\,e^2+8\,a^3\,b\,c^2\,d^4\,e^4+16\,a^3\,c^3\,d^3\,e^5+a^2\,b^4\,d^5\,e^3+a^2\,b^3\,c\,d^4\,e^4-16\,a^2\,b^2\,c^2\,d^3\,e^5-20\,a^2\,b\,c^3\,d^2\,e^6+16\,a^2\,c^4\,d\,e^7-2\,a\,b^5\,d^4\,e^4+13\,a\,b^3\,c^2\,d^2\,e^6+4\,a\,b^2\,c^3\,d\,e^7-12\,a\,b\,c^4\,e^8+b^6\,d^3\,e^5-b^5\,c\,d^2\,e^6-4\,b^4\,c^2\,d\,e^7+4\,b^3\,c^3\,e^8\right)}{c^2\,d^4\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{\left(\frac{a\,e\,\left(a^4\,c\,d^6-a^3\,b^2\,d^6-7\,a^3\,b\,c\,d^5\,e-7\,a^3\,c^2\,d^4\,e^2+3\,a^2\,b^3\,d^5\,e+12\,a^2\,b^2\,c\,d^4\,e^2+12\,a^2\,b\,c^2\,d^3\,e^3+8\,a^2\,c^3\,d^2\,e^4-3\,a\,b^4\,d^4\,e^2-7\,a\,b^3\,c\,d^3\,e^3-6\,a\,b^2\,c^2\,d^2\,e^4-4\,a\,b\,c^3\,d\,e^5+8\,a\,c^4\,e^6+b^5\,d^3\,e^3+b^4\,c\,d^2\,e^4+b^3\,c^2\,d\,e^5-2\,b^2\,c^3\,e^6\right)}{c\,d^2\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}+\frac{a\,e\,\left(b^5\,e^2+b^4\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^3\,d^2+8\,a^2\,b\,c^2\,e^2+a^2\,b^2\,d^2\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^4\,d\,e-4\,a^3\,b\,c\,d^2-6\,a\,b^3\,c\,e^2-8\,a^3\,c^2\,d\,e-2\,a^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}+10\,a^2\,b^2\,c\,d\,e-4\,a\,b^2\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^3\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{2\,a\,e\,x\,\left(a\,d-b\,e\right)\,\left(a^3\,b\,d^5+2\,a^3\,c\,d^4\,e-a^2\,b^2\,d^4\,e+4\,a^2\,b\,c\,d^3\,e^2+16\,a^2\,c^2\,d^2\,e^3-a\,b^3\,d^3\,e^2-8\,a\,b^2\,c\,d^2\,e^3-8\,a\,b\,c^2\,d\,e^4+8\,a\,c^3\,e^5+b^4\,d^2\,e^3+2\,b^3\,c\,d\,e^4-2\,b^2\,c^2\,e^5\right)}{c\,d^2\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^5\,e^2+b^4\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^3\,d^2+8\,a^2\,b\,c^2\,e^2+a^2\,b^2\,d^2\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^4\,d\,e-4\,a^3\,b\,c\,d^2-6\,a\,b^3\,c\,e^2-8\,a^3\,c^2\,d\,e-2\,a^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}+10\,a^2\,b^2\,c\,d\,e-4\,a\,b^2\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^3\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{a\,e\,x\,\left(a^6\,d^8-2\,a^5\,b\,d^7\,e+2\,a^5\,c\,d^6\,e^2+a^4\,b^2\,d^6\,e^2+6\,a^4\,b\,c\,d^5\,e^3+18\,a^4\,c^2\,d^4\,e^4-18\,a^3\,b^2\,c\,d^4\,e^4+8\,a^3\,c^3\,d^2\,e^6+a^2\,b^4\,d^4\,e^4+10\,a^2\,b^3\,c\,d^3\,e^5-26\,a^2\,b^2\,c^2\,d^2\,e^6+16\,a^2\,b\,c^3\,d\,e^7+8\,a^2\,c^4\,e^8-2\,a\,b^5\,d^3\,e^5+4\,a\,b^4\,c\,d^2\,e^6+8\,a\,b^3\,c^2\,d\,e^7-16\,a\,b^2\,c^3\,e^8+b^6\,d^2\,e^6-4\,b^5\,c\,d\,e^7+4\,b^4\,c^2\,e^8\right)}{c^2\,d^4\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^5\,e^2+b^4\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^3\,d^2+8\,a^2\,b\,c^2\,e^2+a^2\,b^2\,d^2\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^4\,d\,e-4\,a^3\,b\,c\,d^2-6\,a\,b^3\,c\,e^2-8\,a^3\,c^2\,d\,e-2\,a^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}+10\,a^2\,b^2\,c\,d\,e-4\,a\,b^2\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^3\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{a^4\,e^4\,\left(b\,d+2\,c\,e\right)\,\left(3\,a\,d^2-3\,b\,d\,e+2\,c\,e^2\right)}{c^2\,d^4\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{4\,a^5\,e^4\,x\,\left(a\,d-b\,e\right)}{c^2\,d^2\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^5\,e^2+b^4\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^3\,d^2+8\,a^2\,b\,c^2\,e^2+a^2\,b^2\,d^2\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^4\,d\,e-4\,a^3\,b\,c\,d^2-6\,a\,b^3\,c\,e^2-8\,a^3\,c^2\,d\,e-2\,a^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}+10\,a^2\,b^2\,c\,d\,e-4\,a\,b^2\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^3\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^3\,c^3\,d^4-a^2\,b^2\,c^2\,d^4-8\,a^2\,b\,c^3\,d^3\,e+8\,a^2\,c^4\,d^2\,e^2+2\,a\,b^3\,c^2\,d^3\,e+2\,a\,b^2\,c^3\,d^2\,e^2-8\,a\,b\,c^4\,d\,e^3+4\,a\,c^5\,e^4-b^4\,c^2\,d^2\,e^2+2\,b^3\,c^3\,d\,e^3-b^2\,c^4\,e^4\right)}+\frac{\ln\left(\frac{a^4\,e^4\,\left(b\,d+2\,c\,e\right)\,\left(3\,a\,d^2-3\,b\,d\,e+2\,c\,e^2\right)}{c^2\,d^4\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{\left(\frac{a\,e\,\left(a^5\,b\,d^8+2\,a^5\,c\,d^7\,e-2\,a^4\,b^2\,d^7\,e-2\,a^4\,b\,c\,d^6\,e^2+a^4\,c^2\,d^5\,e^3+a^3\,b^3\,d^6\,e^2+8\,a^3\,b\,c^2\,d^4\,e^4+16\,a^3\,c^3\,d^3\,e^5+a^2\,b^4\,d^5\,e^3+a^2\,b^3\,c\,d^4\,e^4-16\,a^2\,b^2\,c^2\,d^3\,e^5-20\,a^2\,b\,c^3\,d^2\,e^6+16\,a^2\,c^4\,d\,e^7-2\,a\,b^5\,d^4\,e^4+13\,a\,b^3\,c^2\,d^2\,e^6+4\,a\,b^2\,c^3\,d\,e^7-12\,a\,b\,c^4\,e^8+b^6\,d^3\,e^5-b^5\,c\,d^2\,e^6-4\,b^4\,c^2\,d\,e^7+4\,b^3\,c^3\,e^8\right)}{c^2\,d^4\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{\left(\frac{a\,e\,\left(b^4\,e^2\,\sqrt{b^2-4\,a\,c}-b^5\,e^2-a^2\,b^3\,d^2-8\,a^2\,b\,c^2\,e^2+a^2\,b^2\,d^2\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^4\,d\,e+4\,a^3\,b\,c\,d^2+6\,a\,b^3\,c\,e^2+8\,a^3\,c^2\,d\,e-2\,a^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}-10\,a^2\,b^2\,c\,d\,e-4\,a\,b^2\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^3\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{a\,e\,\left(a^4\,c\,d^6-a^3\,b^2\,d^6-7\,a^3\,b\,c\,d^5\,e-7\,a^3\,c^2\,d^4\,e^2+3\,a^2\,b^3\,d^5\,e+12\,a^2\,b^2\,c\,d^4\,e^2+12\,a^2\,b\,c^2\,d^3\,e^3+8\,a^2\,c^3\,d^2\,e^4-3\,a\,b^4\,d^4\,e^2-7\,a\,b^3\,c\,d^3\,e^3-6\,a\,b^2\,c^2\,d^2\,e^4-4\,a\,b\,c^3\,d\,e^5+8\,a\,c^4\,e^6+b^5\,d^3\,e^3+b^4\,c\,d^2\,e^4+b^3\,c^2\,d\,e^5-2\,b^2\,c^3\,e^6\right)}{c\,d^2\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}+\frac{2\,a\,e\,x\,\left(a\,d-b\,e\right)\,\left(a^3\,b\,d^5+2\,a^3\,c\,d^4\,e-a^2\,b^2\,d^4\,e+4\,a^2\,b\,c\,d^3\,e^2+16\,a^2\,c^2\,d^2\,e^3-a\,b^3\,d^3\,e^2-8\,a\,b^2\,c\,d^2\,e^3-8\,a\,b\,c^2\,d\,e^4+8\,a\,c^3\,e^5+b^4\,d^2\,e^3+2\,b^3\,c\,d\,e^4-2\,b^2\,c^2\,e^5\right)}{c\,d^2\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^4\,e^2\,\sqrt{b^2-4\,a\,c}-b^5\,e^2-a^2\,b^3\,d^2-8\,a^2\,b\,c^2\,e^2+a^2\,b^2\,d^2\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^4\,d\,e+4\,a^3\,b\,c\,d^2+6\,a\,b^3\,c\,e^2+8\,a^3\,c^2\,d\,e-2\,a^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}-10\,a^2\,b^2\,c\,d\,e-4\,a\,b^2\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^3\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{a\,e\,x\,\left(a^6\,d^8-2\,a^5\,b\,d^7\,e+2\,a^5\,c\,d^6\,e^2+a^4\,b^2\,d^6\,e^2+6\,a^4\,b\,c\,d^5\,e^3+18\,a^4\,c^2\,d^4\,e^4-18\,a^3\,b^2\,c\,d^4\,e^4+8\,a^3\,c^3\,d^2\,e^6+a^2\,b^4\,d^4\,e^4+10\,a^2\,b^3\,c\,d^3\,e^5-26\,a^2\,b^2\,c^2\,d^2\,e^6+16\,a^2\,b\,c^3\,d\,e^7+8\,a^2\,c^4\,e^8-2\,a\,b^5\,d^3\,e^5+4\,a\,b^4\,c\,d^2\,e^6+8\,a\,b^3\,c^2\,d\,e^7-16\,a\,b^2\,c^3\,e^8+b^6\,d^2\,e^6-4\,b^5\,c\,d\,e^7+4\,b^4\,c^2\,e^8\right)}{c^2\,d^4\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^4\,e^2\,\sqrt{b^2-4\,a\,c}-b^5\,e^2-a^2\,b^3\,d^2-8\,a^2\,b\,c^2\,e^2+a^2\,b^2\,d^2\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^4\,d\,e+4\,a^3\,b\,c\,d^2+6\,a\,b^3\,c\,e^2+8\,a^3\,c^2\,d\,e-2\,a^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}-10\,a^2\,b^2\,c\,d\,e-4\,a\,b^2\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^3\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^2\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{4\,a^5\,e^4\,x\,\left(a\,d-b\,e\right)}{c^2\,d^2\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^4\,e^2\,\sqrt{b^2-4\,a\,c}-b^5\,e^2-a^2\,b^3\,d^2-8\,a^2\,b\,c^2\,e^2+a^2\,b^2\,d^2\,\sqrt{b^2-4\,a\,c}+2\,a^2\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^4\,d\,e+4\,a^3\,b\,c\,d^2+6\,a\,b^3\,c\,e^2+8\,a^3\,c^2\,d\,e-2\,a^3\,c\,d^2\,\sqrt{b^2-4\,a\,c}-10\,a^2\,b^2\,c\,d\,e-4\,a\,b^2\,c\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^3\,d\,e\,\sqrt{b^2-4\,a\,c}+6\,a^2\,b\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^3\,c^3\,d^4-a^2\,b^2\,c^2\,d^4-8\,a^2\,b\,c^3\,d^3\,e+8\,a^2\,c^4\,d^2\,e^2+2\,a\,b^3\,c^2\,d^3\,e+2\,a\,b^2\,c^3\,d^2\,e^2-8\,a\,b\,c^4\,d\,e^3+4\,a\,c^5\,e^4-b^4\,c^2\,d^2\,e^2+2\,b^3\,c^3\,d\,e^3-b^2\,c^4\,e^4\right)}-\frac{\ln\left(x\right)\,\left(b\,d+2\,c\,e\right)}{c^2\,d^3}","Not used",1,"(log(d + e*x)*(2*c*e^5 + 4*a*d^2*e^3 - 3*b*d*e^4))/(a^2*d^7 + b^2*d^5*e^2 + c^2*d^3*e^4 - 2*a*b*d^6*e + 2*a*c*d^5*e^2 - 2*b*c*d^4*e^3) - (1/(c*d) + (x*(2*c*e^3 + a*d^2*e - b*d*e^2))/(c*d^2*(a*d^2 + c*e^2 - b*d*e)))/(d*x + e*x^2) - (log((((a*e*(a^5*b*d^8 + 4*b^3*c^3*e^8 + b^6*d^3*e^5 - 2*a*b^5*d^4*e^4 - 2*a^4*b^2*d^7*e + 16*a^2*c^4*d*e^7 - 4*b^4*c^2*d*e^7 - b^5*c*d^2*e^6 + a^2*b^4*d^5*e^3 + a^3*b^3*d^6*e^2 + 16*a^3*c^3*d^3*e^5 + a^4*c^2*d^5*e^3 - 12*a*b*c^4*e^8 + 2*a^5*c*d^7*e - 16*a^2*b^2*c^2*d^3*e^5 + 4*a*b^2*c^3*d*e^7 - 2*a^4*b*c*d^6*e^2 + 13*a*b^3*c^2*d^2*e^6 - 20*a^2*b*c^3*d^2*e^6 + a^2*b^3*c*d^4*e^4 + 8*a^3*b*c^2*d^4*e^4))/(c^2*d^4*(a*d^2 + c*e^2 - b*d*e)^2) - (((a*e*(a^4*c*d^6 + 8*a*c^4*e^6 - a^3*b^2*d^6 - 2*b^2*c^3*e^6 + b^5*d^3*e^3 - 3*a*b^4*d^4*e^2 + 3*a^2*b^3*d^5*e + b^3*c^2*d*e^5 + b^4*c*d^2*e^4 + 8*a^2*c^3*d^2*e^4 - 7*a^3*c^2*d^4*e^2 - 4*a*b*c^3*d*e^5 - 7*a^3*b*c*d^5*e - 7*a*b^3*c*d^3*e^3 - 6*a*b^2*c^2*d^2*e^4 + 12*a^2*b*c^2*d^3*e^3 + 12*a^2*b^2*c*d^4*e^2))/(c*d^2*(a*d^2 + c*e^2 - b*d*e)) + (a*e*(b^5*e^2 + b^4*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^3*d^2 + 8*a^2*b*c^2*e^2 + a^2*b^2*d^2*(b^2 - 4*a*c)^(1/2) + 2*a^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^4*d*e - 4*a^3*b*c*d^2 - 6*a*b^3*c*e^2 - 8*a^3*c^2*d*e - 2*a^3*c*d^2*(b^2 - 4*a*c)^(1/2) + 10*a^2*b^2*c*d*e - 4*a*b^2*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^3*d*e*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c*d*e*(b^2 - 4*a*c)^(1/2))*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) - (2*a*e*x*(a*d - b*e)*(a^3*b*d^5 + 8*a*c^3*e^5 - 2*b^2*c^2*e^5 + b^4*d^2*e^3 - a*b^3*d^3*e^2 - a^2*b^2*d^4*e + 16*a^2*c^2*d^2*e^3 + 2*a^3*c*d^4*e + 2*b^3*c*d*e^4 - 8*a*b*c^2*d*e^4 - 8*a*b^2*c*d^2*e^3 + 4*a^2*b*c*d^3*e^2))/(c*d^2*(a*d^2 + c*e^2 - b*d*e)))*(b^5*e^2 + b^4*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^3*d^2 + 8*a^2*b*c^2*e^2 + a^2*b^2*d^2*(b^2 - 4*a*c)^(1/2) + 2*a^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^4*d*e - 4*a^3*b*c*d^2 - 6*a*b^3*c*e^2 - 8*a^3*c^2*d*e - 2*a^3*c*d^2*(b^2 - 4*a*c)^(1/2) + 10*a^2*b^2*c*d*e - 4*a*b^2*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^3*d*e*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) + (a*e*x*(a^6*d^8 + 8*a^2*c^4*e^8 + 4*b^4*c^2*e^8 + b^6*d^2*e^6 - 16*a*b^2*c^3*e^8 - 2*a*b^5*d^3*e^5 + 2*a^5*c*d^6*e^2 + a^2*b^4*d^4*e^4 + a^4*b^2*d^6*e^2 + 8*a^3*c^3*d^2*e^6 + 18*a^4*c^2*d^4*e^4 - 2*a^5*b*d^7*e - 4*b^5*c*d*e^7 - 26*a^2*b^2*c^2*d^2*e^6 + 8*a*b^3*c^2*d*e^7 + 4*a*b^4*c*d^2*e^6 + 16*a^2*b*c^3*d*e^7 + 6*a^4*b*c*d^5*e^3 + 10*a^2*b^3*c*d^3*e^5 - 18*a^3*b^2*c*d^4*e^4))/(c^2*d^4*(a*d^2 + c*e^2 - b*d*e)^2))*(b^5*e^2 + b^4*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^3*d^2 + 8*a^2*b*c^2*e^2 + a^2*b^2*d^2*(b^2 - 4*a*c)^(1/2) + 2*a^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^4*d*e - 4*a^3*b*c*d^2 - 6*a*b^3*c*e^2 - 8*a^3*c^2*d*e - 2*a^3*c*d^2*(b^2 - 4*a*c)^(1/2) + 10*a^2*b^2*c*d*e - 4*a*b^2*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^3*d*e*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) + (a^4*e^4*(b*d + 2*c*e)*(3*a*d^2 + 2*c*e^2 - 3*b*d*e))/(c^2*d^4*(a*d^2 + c*e^2 - b*d*e)^2) + (4*a^5*e^4*x*(a*d - b*e))/(c^2*d^2*(a*d^2 + c*e^2 - b*d*e)^2))*(b^5*e^2 + b^4*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^3*d^2 + 8*a^2*b*c^2*e^2 + a^2*b^2*d^2*(b^2 - 4*a*c)^(1/2) + 2*a^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^4*d*e - 4*a^3*b*c*d^2 - 6*a*b^3*c*e^2 - 8*a^3*c^2*d*e - 2*a^3*c*d^2*(b^2 - 4*a*c)^(1/2) + 10*a^2*b^2*c*d*e - 4*a*b^2*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^3*d*e*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^5*e^4 + 4*a^3*c^3*d^4 - b^2*c^4*e^4 + 2*b^3*c^3*d*e^3 - a^2*b^2*c^2*d^4 + 8*a^2*c^4*d^2*e^2 - b^4*c^2*d^2*e^2 - 8*a*b*c^4*d*e^3 + 2*a*b^3*c^2*d^3*e - 8*a^2*b*c^3*d^3*e + 2*a*b^2*c^3*d^2*e^2)) + (log((a^4*e^4*(b*d + 2*c*e)*(3*a*d^2 + 2*c*e^2 - 3*b*d*e))/(c^2*d^4*(a*d^2 + c*e^2 - b*d*e)^2) - (((a*e*(a^5*b*d^8 + 4*b^3*c^3*e^8 + b^6*d^3*e^5 - 2*a*b^5*d^4*e^4 - 2*a^4*b^2*d^7*e + 16*a^2*c^4*d*e^7 - 4*b^4*c^2*d*e^7 - b^5*c*d^2*e^6 + a^2*b^4*d^5*e^3 + a^3*b^3*d^6*e^2 + 16*a^3*c^3*d^3*e^5 + a^4*c^2*d^5*e^3 - 12*a*b*c^4*e^8 + 2*a^5*c*d^7*e - 16*a^2*b^2*c^2*d^3*e^5 + 4*a*b^2*c^3*d*e^7 - 2*a^4*b*c*d^6*e^2 + 13*a*b^3*c^2*d^2*e^6 - 20*a^2*b*c^3*d^2*e^6 + a^2*b^3*c*d^4*e^4 + 8*a^3*b*c^2*d^4*e^4))/(c^2*d^4*(a*d^2 + c*e^2 - b*d*e)^2) - (((a*e*(b^4*e^2*(b^2 - 4*a*c)^(1/2) - b^5*e^2 - a^2*b^3*d^2 - 8*a^2*b*c^2*e^2 + a^2*b^2*d^2*(b^2 - 4*a*c)^(1/2) + 2*a^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^4*d*e + 4*a^3*b*c*d^2 + 6*a*b^3*c*e^2 + 8*a^3*c^2*d*e - 2*a^3*c*d^2*(b^2 - 4*a*c)^(1/2) - 10*a^2*b^2*c*d*e - 4*a*b^2*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^3*d*e*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c*d*e*(b^2 - 4*a*c)^(1/2))*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) - (a*e*(a^4*c*d^6 + 8*a*c^4*e^6 - a^3*b^2*d^6 - 2*b^2*c^3*e^6 + b^5*d^3*e^3 - 3*a*b^4*d^4*e^2 + 3*a^2*b^3*d^5*e + b^3*c^2*d*e^5 + b^4*c*d^2*e^4 + 8*a^2*c^3*d^2*e^4 - 7*a^3*c^2*d^4*e^2 - 4*a*b*c^3*d*e^5 - 7*a^3*b*c*d^5*e - 7*a*b^3*c*d^3*e^3 - 6*a*b^2*c^2*d^2*e^4 + 12*a^2*b*c^2*d^3*e^3 + 12*a^2*b^2*c*d^4*e^2))/(c*d^2*(a*d^2 + c*e^2 - b*d*e)) + (2*a*e*x*(a*d - b*e)*(a^3*b*d^5 + 8*a*c^3*e^5 - 2*b^2*c^2*e^5 + b^4*d^2*e^3 - a*b^3*d^3*e^2 - a^2*b^2*d^4*e + 16*a^2*c^2*d^2*e^3 + 2*a^3*c*d^4*e + 2*b^3*c*d*e^4 - 8*a*b*c^2*d*e^4 - 8*a*b^2*c*d^2*e^3 + 4*a^2*b*c*d^3*e^2))/(c*d^2*(a*d^2 + c*e^2 - b*d*e)))*(b^4*e^2*(b^2 - 4*a*c)^(1/2) - b^5*e^2 - a^2*b^3*d^2 - 8*a^2*b*c^2*e^2 + a^2*b^2*d^2*(b^2 - 4*a*c)^(1/2) + 2*a^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^4*d*e + 4*a^3*b*c*d^2 + 6*a*b^3*c*e^2 + 8*a^3*c^2*d*e - 2*a^3*c*d^2*(b^2 - 4*a*c)^(1/2) - 10*a^2*b^2*c*d*e - 4*a*b^2*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^3*d*e*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) + (a*e*x*(a^6*d^8 + 8*a^2*c^4*e^8 + 4*b^4*c^2*e^8 + b^6*d^2*e^6 - 16*a*b^2*c^3*e^8 - 2*a*b^5*d^3*e^5 + 2*a^5*c*d^6*e^2 + a^2*b^4*d^4*e^4 + a^4*b^2*d^6*e^2 + 8*a^3*c^3*d^2*e^6 + 18*a^4*c^2*d^4*e^4 - 2*a^5*b*d^7*e - 4*b^5*c*d*e^7 - 26*a^2*b^2*c^2*d^2*e^6 + 8*a*b^3*c^2*d*e^7 + 4*a*b^4*c*d^2*e^6 + 16*a^2*b*c^3*d*e^7 + 6*a^4*b*c*d^5*e^3 + 10*a^2*b^3*c*d^3*e^5 - 18*a^3*b^2*c*d^4*e^4))/(c^2*d^4*(a*d^2 + c*e^2 - b*d*e)^2))*(b^4*e^2*(b^2 - 4*a*c)^(1/2) - b^5*e^2 - a^2*b^3*d^2 - 8*a^2*b*c^2*e^2 + a^2*b^2*d^2*(b^2 - 4*a*c)^(1/2) + 2*a^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^4*d*e + 4*a^3*b*c*d^2 + 6*a*b^3*c*e^2 + 8*a^3*c^2*d*e - 2*a^3*c*d^2*(b^2 - 4*a*c)^(1/2) - 10*a^2*b^2*c*d*e - 4*a*b^2*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^3*d*e*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^2*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) + (4*a^5*e^4*x*(a*d - b*e))/(c^2*d^2*(a*d^2 + c*e^2 - b*d*e)^2))*(b^4*e^2*(b^2 - 4*a*c)^(1/2) - b^5*e^2 - a^2*b^3*d^2 - 8*a^2*b*c^2*e^2 + a^2*b^2*d^2*(b^2 - 4*a*c)^(1/2) + 2*a^2*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^4*d*e + 4*a^3*b*c*d^2 + 6*a*b^3*c*e^2 + 8*a^3*c^2*d*e - 2*a^3*c*d^2*(b^2 - 4*a*c)^(1/2) - 10*a^2*b^2*c*d*e - 4*a*b^2*c*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^3*d*e*(b^2 - 4*a*c)^(1/2) + 6*a^2*b*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^5*e^4 + 4*a^3*c^3*d^4 - b^2*c^4*e^4 + 2*b^3*c^3*d*e^3 - a^2*b^2*c^2*d^4 + 8*a^2*c^4*d^2*e^2 - b^4*c^2*d^2*e^2 - 8*a*b*c^4*d*e^3 + 2*a*b^3*c^2*d^3*e - 8*a^2*b*c^3*d^3*e + 2*a*b^2*c^3*d^2*e^2)) - (log(x)*(b*d + 2*c*e))/(c^2*d^3)","B"
78,1,7144,372,45.610869,"\text{Not used}","int(1/(x^5*(d + e*x)^2*(a + b/x + c/x^2)),x)","\frac{\frac{x\,\left(2\,b\,d+3\,c\,e\right)}{2\,c^2\,d^2}-\frac{1}{2\,c\,d}+\frac{x^2\,\left(-b^2\,d^2\,e^2-b\,c\,d\,e^3+a\,b\,d^3\,e+3\,c^2\,e^4+2\,a\,c\,d^2\,e^2\right)}{c^2\,d^3\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}}{e\,x^3+d\,x^2}-\frac{\ln\left(d+e\,x\right)\,\left(5\,a\,d^2\,e^4-4\,b\,d\,e^5+3\,c\,e^6\right)}{a^2\,d^8-2\,a\,b\,d^7\,e+2\,a\,c\,d^6\,e^2+b^2\,d^6\,e^2-2\,b\,c\,d^5\,e^3+c^2\,d^4\,e^4}+\frac{\ln\left(\frac{\left(\frac{a^7\,b\,c\,d^{10}\,e-a^6\,b^3\,d^{10}\,e-4\,a^6\,b^2\,c\,d^9\,e^2-a^6\,b\,c^2\,d^8\,e^3+3\,a^6\,c^3\,d^7\,e^4+2\,a^5\,b^4\,d^9\,e^2+3\,a^5\,b^3\,c\,d^8\,e^3-9\,a^5\,b^2\,c^2\,d^7\,e^4-19\,a^5\,b\,c^3\,d^6\,e^5+4\,a^5\,c^4\,d^5\,e^6-a^4\,b^5\,d^8\,e^3+6\,a^4\,b^4\,c\,d^7\,e^4+33\,a^4\,b^3\,c^2\,d^6\,e^5+20\,a^4\,b^2\,c^3\,d^5\,e^6-27\,a^4\,b\,c^4\,d^4\,e^7-36\,a^4\,c^5\,d^3\,e^8-a^3\,b^6\,d^7\,e^4-16\,a^3\,b^5\,c\,d^6\,e^5-33\,a^3\,b^4\,c^2\,d^5\,e^6+7\,a^3\,b^3\,c^3\,d^4\,e^7+53\,a^3\,b^2\,c^4\,d^3\,e^8+51\,a^3\,b\,c^5\,d^2\,e^9-36\,a^3\,c^6\,d\,e^{10}+2\,a^2\,b^7\,d^6\,e^5+12\,a^2\,b^6\,c\,d^5\,e^6+7\,a^2\,b^5\,c^2\,d^4\,e^7-15\,a^2\,b^4\,c^3\,d^3\,e^8-39\,a^2\,b^3\,c^4\,d^2\,e^9+27\,a^2\,b\,c^6\,e^{11}-a\,b^8\,d^5\,e^6-2\,a\,b^7\,c\,d^4\,e^7+a\,b^6\,c^2\,d^3\,e^8+5\,a\,b^5\,c^3\,d^2\,e^9+6\,a\,b^4\,c^4\,d\,e^{10}-9\,a\,b^3\,c^5\,e^{11}}{c^4\,d^6\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{\left(\frac{a\,e\,\left(2\,a^4\,b\,c\,d^7+4\,a^4\,c^2\,d^6\,e-a^3\,b^3\,d^7-10\,a^3\,b^2\,c\,d^6\,e-16\,a^3\,b\,c^2\,d^5\,e^2-8\,a^3\,c^3\,d^4\,e^3+3\,a^2\,b^4\,d^6\,e+15\,a^2\,b^3\,c\,d^5\,e^2+18\,a^2\,b^2\,c^2\,d^4\,e^3+12\,a^2\,b\,c^3\,d^3\,e^4+8\,a^2\,c^4\,d^2\,e^5-3\,a\,b^5\,d^5\,e^2-8\,a\,b^4\,c\,d^4\,e^3-7\,a\,b^3\,c^2\,d^3\,e^4-6\,a\,b^2\,c^3\,d^2\,e^5-4\,a\,b\,c^4\,d\,e^6+12\,a\,c^5\,e^7+b^6\,d^4\,e^3+b^5\,c\,d^3\,e^4+b^4\,c^2\,d^2\,e^5+b^3\,c^3\,d\,e^6-3\,b^2\,c^4\,e^7\right)}{c^2\,d^3\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}+\frac{a\,e\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)\,\left(b^6\,e^2+b^5\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^4\,d^2+4\,a^4\,c^2\,d^2-4\,a^3\,c^3\,e^2-5\,a^3\,b^2\,c\,d^2+a^2\,b^3\,d^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^5\,d\,e+13\,a^2\,b^2\,c^2\,e^2-7\,a\,b^4\,c\,e^2+12\,a^2\,b^3\,c\,d\,e-16\,a^3\,b\,c^2\,d\,e-3\,a^3\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}-5\,a\,b^3\,c\,e^2\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^4\,d\,e\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{a\,e\,x\,\left(-3\,a^5\,c\,d^7+2\,a^4\,b^2\,d^7+9\,a^4\,b\,c\,d^6\,e-7\,a^4\,c^2\,d^5\,e^2-4\,a^3\,b^3\,d^6\,e+4\,a^3\,b^2\,c\,d^5\,e^2+32\,a^3\,b\,c^2\,d^4\,e^3+32\,a^3\,c^3\,d^3\,e^4-24\,a^2\,b^3\,c\,d^4\,e^3-36\,a^2\,b^2\,c^2\,d^3\,e^4-48\,a^2\,b\,c^3\,d^2\,e^5+24\,a^2\,c^4\,d\,e^6+4\,a\,b^5\,d^4\,e^3+15\,a\,b^4\,c\,d^3\,e^4+16\,a\,b^3\,c^2\,d^2\,e^5+14\,a\,b^2\,c^3\,d\,e^6-24\,a\,b\,c^4\,e^7-2\,b^6\,d^3\,e^4-b^5\,c\,d^2\,e^5-5\,b^4\,c^2\,d\,e^6+6\,b^3\,c^3\,e^7\right)}{c^2\,d^3\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^6\,e^2+b^5\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^4\,d^2+4\,a^4\,c^2\,d^2-4\,a^3\,c^3\,e^2-5\,a^3\,b^2\,c\,d^2+a^2\,b^3\,d^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^5\,d\,e+13\,a^2\,b^2\,c^2\,e^2-7\,a\,b^4\,c\,e^2+12\,a^2\,b^3\,c\,d\,e-16\,a^3\,b\,c^2\,d\,e-3\,a^3\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}-5\,a\,b^3\,c\,e^2\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^4\,d\,e\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{x\,\left(a^7\,b^2\,d^{10}\,e+2\,a^7\,b\,c\,d^9\,e^2+3\,a^7\,c^2\,d^8\,e^3-2\,a^6\,b^3\,d^9\,e^2-2\,a^6\,b^2\,c\,d^8\,e^3-2\,a^6\,b\,c^2\,d^7\,e^4-12\,a^6\,c^3\,d^6\,e^5+a^5\,b^4\,d^8\,e^3+19\,a^5\,b^2\,c^2\,d^6\,e^5+62\,a^5\,b\,c^3\,d^5\,e^6-10\,a^5\,c^4\,d^4\,e^7-6\,a^4\,b^4\,c\,d^6\,e^5-56\,a^4\,b^3\,c^2\,d^5\,e^6-42\,a^4\,b^2\,c^3\,d^4\,e^7+88\,a^4\,b\,c^4\,d^3\,e^8+6\,a^4\,c^5\,d^2\,e^9+a^3\,b^6\,d^6\,e^5+16\,a^3\,b^5\,c\,d^5\,e^6+45\,a^3\,b^4\,c^2\,d^4\,e^7-46\,a^3\,b^3\,c^3\,d^3\,e^8-85\,a^3\,b^2\,c^4\,d^2\,e^9+42\,a^3\,b\,c^5\,d\,e^{10}+18\,a^3\,c^6\,e^{11}-2\,a^2\,b^7\,d^5\,e^6-12\,a^2\,b^6\,c\,d^4\,e^7-2\,a^2\,b^5\,c^2\,d^3\,e^8+44\,a^2\,b^4\,c^3\,d^2\,e^9+6\,a^2\,b^3\,c^4\,d\,e^{10}-36\,a^2\,b^2\,c^5\,e^{11}+a\,b^8\,d^4\,e^7+2\,a\,b^7\,c\,d^3\,e^8-5\,a\,b^6\,c^2\,d^2\,e^9-6\,a\,b^5\,c^3\,d\,e^{10}+9\,a\,b^4\,c^4\,e^{11}\right)}{c^4\,d^6\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^6\,e^2+b^5\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^4\,d^2+4\,a^4\,c^2\,d^2-4\,a^3\,c^3\,e^2-5\,a^3\,b^2\,c\,d^2+a^2\,b^3\,d^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^5\,d\,e+13\,a^2\,b^2\,c^2\,e^2-7\,a\,b^4\,c\,e^2+12\,a^2\,b^3\,c\,d\,e-16\,a^3\,b\,c^2\,d\,e-3\,a^3\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}-5\,a\,b^3\,c\,e^2\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^4\,d\,e\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{a^4\,e^4\,\left(-a^3\,c\,d^5+a^2\,b^2\,d^5+7\,a^2\,b\,c\,d^4\,e+3\,a^2\,c^2\,d^3\,e^2-5\,a\,b^3\,d^4\,e-14\,a\,b^2\,c\,d^3\,e^2-12\,a\,b\,c^2\,d^2\,e^3+4\,b^4\,d^3\,e^2+5\,b^3\,c\,d^2\,e^3+6\,b^2\,c^2\,d\,e^4-9\,b\,c^3\,e^5\right)}{c^4\,d^6\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{a^5\,e^5\,x\,\left(a^2\,c\,d^4+4\,a\,b^2\,d^4+8\,a\,b\,c\,d^3\,e+12\,a\,c^2\,d^2\,e^2-4\,b^3\,d^3\,e-5\,b^2\,c\,d^2\,e^2-6\,b\,c^2\,d\,e^3+9\,c^3\,e^4\right)}{c^4\,d^6\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^6\,e^2+b^5\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^4\,d^2+4\,a^4\,c^2\,d^2-4\,a^3\,c^3\,e^2-5\,a^3\,b^2\,c\,d^2+a^2\,b^3\,d^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^5\,d\,e+13\,a^2\,b^2\,c^2\,e^2-7\,a\,b^4\,c\,e^2+12\,a^2\,b^3\,c\,d\,e-16\,a^3\,b\,c^2\,d\,e-3\,a^3\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}-5\,a\,b^3\,c\,e^2\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}+5\,a^2\,b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^4\,d\,e\,\sqrt{b^2-4\,a\,c}+8\,a^2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^3\,c^4\,d^4-a^2\,b^2\,c^3\,d^4-8\,a^2\,b\,c^4\,d^3\,e+8\,a^2\,c^5\,d^2\,e^2+2\,a\,b^3\,c^3\,d^3\,e+2\,a\,b^2\,c^4\,d^2\,e^2-8\,a\,b\,c^5\,d\,e^3+4\,a\,c^6\,e^4-b^4\,c^3\,d^2\,e^2+2\,b^3\,c^4\,d\,e^3-b^2\,c^5\,e^4\right)}+\frac{\ln\left(\frac{\left(\frac{a^7\,b\,c\,d^{10}\,e-a^6\,b^3\,d^{10}\,e-4\,a^6\,b^2\,c\,d^9\,e^2-a^6\,b\,c^2\,d^8\,e^3+3\,a^6\,c^3\,d^7\,e^4+2\,a^5\,b^4\,d^9\,e^2+3\,a^5\,b^3\,c\,d^8\,e^3-9\,a^5\,b^2\,c^2\,d^7\,e^4-19\,a^5\,b\,c^3\,d^6\,e^5+4\,a^5\,c^4\,d^5\,e^6-a^4\,b^5\,d^8\,e^3+6\,a^4\,b^4\,c\,d^7\,e^4+33\,a^4\,b^3\,c^2\,d^6\,e^5+20\,a^4\,b^2\,c^3\,d^5\,e^6-27\,a^4\,b\,c^4\,d^4\,e^7-36\,a^4\,c^5\,d^3\,e^8-a^3\,b^6\,d^7\,e^4-16\,a^3\,b^5\,c\,d^6\,e^5-33\,a^3\,b^4\,c^2\,d^5\,e^6+7\,a^3\,b^3\,c^3\,d^4\,e^7+53\,a^3\,b^2\,c^4\,d^3\,e^8+51\,a^3\,b\,c^5\,d^2\,e^9-36\,a^3\,c^6\,d\,e^{10}+2\,a^2\,b^7\,d^6\,e^5+12\,a^2\,b^6\,c\,d^5\,e^6+7\,a^2\,b^5\,c^2\,d^4\,e^7-15\,a^2\,b^4\,c^3\,d^3\,e^8-39\,a^2\,b^3\,c^4\,d^2\,e^9+27\,a^2\,b\,c^6\,e^{11}-a\,b^8\,d^5\,e^6-2\,a\,b^7\,c\,d^4\,e^7+a\,b^6\,c^2\,d^3\,e^8+5\,a\,b^5\,c^3\,d^2\,e^9+6\,a\,b^4\,c^4\,d\,e^{10}-9\,a\,b^3\,c^5\,e^{11}}{c^4\,d^6\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{\left(\frac{a\,e\,\left(2\,a^4\,b\,c\,d^7+4\,a^4\,c^2\,d^6\,e-a^3\,b^3\,d^7-10\,a^3\,b^2\,c\,d^6\,e-16\,a^3\,b\,c^2\,d^5\,e^2-8\,a^3\,c^3\,d^4\,e^3+3\,a^2\,b^4\,d^6\,e+15\,a^2\,b^3\,c\,d^5\,e^2+18\,a^2\,b^2\,c^2\,d^4\,e^3+12\,a^2\,b\,c^3\,d^3\,e^4+8\,a^2\,c^4\,d^2\,e^5-3\,a\,b^5\,d^5\,e^2-8\,a\,b^4\,c\,d^4\,e^3-7\,a\,b^3\,c^2\,d^3\,e^4-6\,a\,b^2\,c^3\,d^2\,e^5-4\,a\,b\,c^4\,d\,e^6+12\,a\,c^5\,e^7+b^6\,d^4\,e^3+b^5\,c\,d^3\,e^4+b^4\,c^2\,d^2\,e^5+b^3\,c^3\,d\,e^6-3\,b^2\,c^4\,e^7\right)}{c^2\,d^3\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}+\frac{a\,e\,\left(-6\,x\,a^3\,c\,d^4+2\,x\,a^2\,b^2\,d^4+a^2\,b\,c\,d^4+14\,x\,a^2\,b\,c\,d^3\,e+4\,a^2\,c^2\,d^3\,e-6\,x\,a^2\,c^2\,d^2\,e^2-4\,x\,a\,b^3\,d^3\,e-2\,a\,b^2\,c\,d^3\,e-6\,x\,a\,b^2\,c\,d^2\,e^2-3\,a\,b\,c^2\,d^2\,e^2+8\,x\,a\,b\,c^2\,d\,e^3-4\,a\,c^3\,d\,e^3-8\,x\,a\,c^3\,e^4+2\,x\,b^4\,d^2\,e^2+b^3\,c\,d^2\,e^2-2\,x\,b^3\,c\,d\,e^3+b^2\,c^2\,d\,e^3+2\,x\,b^2\,c^2\,e^4\right)\,\left(b^6\,e^2-b^5\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^4\,d^2+4\,a^4\,c^2\,d^2-4\,a^3\,c^3\,e^2-5\,a^3\,b^2\,c\,d^2-a^2\,b^3\,d^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^5\,d\,e+13\,a^2\,b^2\,c^2\,e^2-7\,a\,b^4\,c\,e^2+12\,a^2\,b^3\,c\,d\,e-16\,a^3\,b\,c^2\,d\,e+3\,a^3\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}+5\,a\,b^3\,c\,e^2\,\sqrt{b^2-4\,a\,c}+4\,a^3\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^4\,d\,e\,\sqrt{b^2-4\,a\,c}-8\,a^2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{a\,e\,x\,\left(-3\,a^5\,c\,d^7+2\,a^4\,b^2\,d^7+9\,a^4\,b\,c\,d^6\,e-7\,a^4\,c^2\,d^5\,e^2-4\,a^3\,b^3\,d^6\,e+4\,a^3\,b^2\,c\,d^5\,e^2+32\,a^3\,b\,c^2\,d^4\,e^3+32\,a^3\,c^3\,d^3\,e^4-24\,a^2\,b^3\,c\,d^4\,e^3-36\,a^2\,b^2\,c^2\,d^3\,e^4-48\,a^2\,b\,c^3\,d^2\,e^5+24\,a^2\,c^4\,d\,e^6+4\,a\,b^5\,d^4\,e^3+15\,a\,b^4\,c\,d^3\,e^4+16\,a\,b^3\,c^2\,d^2\,e^5+14\,a\,b^2\,c^3\,d\,e^6-24\,a\,b\,c^4\,e^7-2\,b^6\,d^3\,e^4-b^5\,c\,d^2\,e^5-5\,b^4\,c^2\,d\,e^6+6\,b^3\,c^3\,e^7\right)}{c^2\,d^3\,\left(a\,d^2-b\,d\,e+c\,e^2\right)}\right)\,\left(b^6\,e^2-b^5\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^4\,d^2+4\,a^4\,c^2\,d^2-4\,a^3\,c^3\,e^2-5\,a^3\,b^2\,c\,d^2-a^2\,b^3\,d^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^5\,d\,e+13\,a^2\,b^2\,c^2\,e^2-7\,a\,b^4\,c\,e^2+12\,a^2\,b^3\,c\,d\,e-16\,a^3\,b\,c^2\,d\,e+3\,a^3\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}+5\,a\,b^3\,c\,e^2\,\sqrt{b^2-4\,a\,c}+4\,a^3\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^4\,d\,e\,\sqrt{b^2-4\,a\,c}-8\,a^2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{x\,\left(a^7\,b^2\,d^{10}\,e+2\,a^7\,b\,c\,d^9\,e^2+3\,a^7\,c^2\,d^8\,e^3-2\,a^6\,b^3\,d^9\,e^2-2\,a^6\,b^2\,c\,d^8\,e^3-2\,a^6\,b\,c^2\,d^7\,e^4-12\,a^6\,c^3\,d^6\,e^5+a^5\,b^4\,d^8\,e^3+19\,a^5\,b^2\,c^2\,d^6\,e^5+62\,a^5\,b\,c^3\,d^5\,e^6-10\,a^5\,c^4\,d^4\,e^7-6\,a^4\,b^4\,c\,d^6\,e^5-56\,a^4\,b^3\,c^2\,d^5\,e^6-42\,a^4\,b^2\,c^3\,d^4\,e^7+88\,a^4\,b\,c^4\,d^3\,e^8+6\,a^4\,c^5\,d^2\,e^9+a^3\,b^6\,d^6\,e^5+16\,a^3\,b^5\,c\,d^5\,e^6+45\,a^3\,b^4\,c^2\,d^4\,e^7-46\,a^3\,b^3\,c^3\,d^3\,e^8-85\,a^3\,b^2\,c^4\,d^2\,e^9+42\,a^3\,b\,c^5\,d\,e^{10}+18\,a^3\,c^6\,e^{11}-2\,a^2\,b^7\,d^5\,e^6-12\,a^2\,b^6\,c\,d^4\,e^7-2\,a^2\,b^5\,c^2\,d^3\,e^8+44\,a^2\,b^4\,c^3\,d^2\,e^9+6\,a^2\,b^3\,c^4\,d\,e^{10}-36\,a^2\,b^2\,c^5\,e^{11}+a\,b^8\,d^4\,e^7+2\,a\,b^7\,c\,d^3\,e^8-5\,a\,b^6\,c^2\,d^2\,e^9-6\,a\,b^5\,c^3\,d\,e^{10}+9\,a\,b^4\,c^4\,e^{11}\right)}{c^4\,d^6\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^6\,e^2-b^5\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^4\,d^2+4\,a^4\,c^2\,d^2-4\,a^3\,c^3\,e^2-5\,a^3\,b^2\,c\,d^2-a^2\,b^3\,d^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^5\,d\,e+13\,a^2\,b^2\,c^2\,e^2-7\,a\,b^4\,c\,e^2+12\,a^2\,b^3\,c\,d\,e-16\,a^3\,b\,c^2\,d\,e+3\,a^3\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}+5\,a\,b^3\,c\,e^2\,\sqrt{b^2-4\,a\,c}+4\,a^3\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^4\,d\,e\,\sqrt{b^2-4\,a\,c}-8\,a^2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,c^3\,\left(4\,a\,c-b^2\right)\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}+\frac{a^4\,e^4\,\left(-a^3\,c\,d^5+a^2\,b^2\,d^5+7\,a^2\,b\,c\,d^4\,e+3\,a^2\,c^2\,d^3\,e^2-5\,a\,b^3\,d^4\,e-14\,a\,b^2\,c\,d^3\,e^2-12\,a\,b\,c^2\,d^2\,e^3+4\,b^4\,d^3\,e^2+5\,b^3\,c\,d^2\,e^3+6\,b^2\,c^2\,d\,e^4-9\,b\,c^3\,e^5\right)}{c^4\,d^6\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}-\frac{a^5\,e^5\,x\,\left(a^2\,c\,d^4+4\,a\,b^2\,d^4+8\,a\,b\,c\,d^3\,e+12\,a\,c^2\,d^2\,e^2-4\,b^3\,d^3\,e-5\,b^2\,c\,d^2\,e^2-6\,b\,c^2\,d\,e^3+9\,c^3\,e^4\right)}{c^4\,d^6\,{\left(a\,d^2-b\,d\,e+c\,e^2\right)}^2}\right)\,\left(b^6\,e^2-b^5\,e^2\,\sqrt{b^2-4\,a\,c}+a^2\,b^4\,d^2+4\,a^4\,c^2\,d^2-4\,a^3\,c^3\,e^2-5\,a^3\,b^2\,c\,d^2-a^2\,b^3\,d^2\,\sqrt{b^2-4\,a\,c}-2\,a\,b^5\,d\,e+13\,a^2\,b^2\,c^2\,e^2-7\,a\,b^4\,c\,e^2+12\,a^2\,b^3\,c\,d\,e-16\,a^3\,b\,c^2\,d\,e+3\,a^3\,b\,c\,d^2\,\sqrt{b^2-4\,a\,c}+5\,a\,b^3\,c\,e^2\,\sqrt{b^2-4\,a\,c}+4\,a^3\,c^2\,d\,e\,\sqrt{b^2-4\,a\,c}-5\,a^2\,b\,c^2\,e^2\,\sqrt{b^2-4\,a\,c}+2\,a\,b^4\,d\,e\,\sqrt{b^2-4\,a\,c}-8\,a^2\,b^2\,c\,d\,e\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^3\,c^4\,d^4-a^2\,b^2\,c^3\,d^4-8\,a^2\,b\,c^4\,d^3\,e+8\,a^2\,c^5\,d^2\,e^2+2\,a\,b^3\,c^3\,d^3\,e+2\,a\,b^2\,c^4\,d^2\,e^2-8\,a\,b\,c^5\,d\,e^3+4\,a\,c^6\,e^4-b^4\,c^3\,d^2\,e^2+2\,b^3\,c^4\,d\,e^3-b^2\,c^5\,e^4\right)}+\frac{\ln\left(x\right)\,\left(3\,c^2\,e^2-d^2\,\left(a\,c-b^2\right)+2\,b\,c\,d\,e\right)}{c^3\,d^4}","Not used",1,"((x*(2*b*d + 3*c*e))/(2*c^2*d^2) - 1/(2*c*d) + (x^2*(3*c^2*e^4 - b^2*d^2*e^2 + a*b*d^3*e - b*c*d*e^3 + 2*a*c*d^2*e^2))/(c^2*d^3*(a*d^2 + c*e^2 - b*d*e)))/(d*x^2 + e*x^3) - (log(d + e*x)*(3*c*e^6 + 5*a*d^2*e^4 - 4*b*d*e^5))/(a^2*d^8 + b^2*d^6*e^2 + c^2*d^4*e^4 - 2*a*b*d^7*e + 2*a*c*d^6*e^2 - 2*b*c*d^5*e^3) + (log((((27*a^2*b*c^6*e^11 - 9*a*b^3*c^5*e^11 - a*b^8*d^5*e^6 - a^6*b^3*d^10*e - 36*a^3*c^6*d*e^10 + 2*a^2*b^7*d^6*e^5 - a^3*b^6*d^7*e^4 - a^4*b^5*d^8*e^3 + 2*a^5*b^4*d^9*e^2 - 36*a^4*c^5*d^3*e^8 + 4*a^5*c^4*d^5*e^6 + 3*a^6*c^3*d^7*e^4 + a^7*b*c*d^10*e - 39*a^2*b^3*c^4*d^2*e^9 - 15*a^2*b^4*c^3*d^3*e^8 + 7*a^2*b^5*c^2*d^4*e^7 + 53*a^3*b^2*c^4*d^3*e^8 + 7*a^3*b^3*c^3*d^4*e^7 - 33*a^3*b^4*c^2*d^5*e^6 + 20*a^4*b^2*c^3*d^5*e^6 + 33*a^4*b^3*c^2*d^6*e^5 - 9*a^5*b^2*c^2*d^7*e^4 + 6*a*b^4*c^4*d*e^10 - 2*a*b^7*c*d^4*e^7 + 5*a*b^5*c^3*d^2*e^9 + a*b^6*c^2*d^3*e^8 + 12*a^2*b^6*c*d^5*e^6 + 51*a^3*b*c^5*d^2*e^9 - 16*a^3*b^5*c*d^6*e^5 - 27*a^4*b*c^4*d^4*e^7 + 6*a^4*b^4*c*d^7*e^4 - 19*a^5*b*c^3*d^6*e^5 + 3*a^5*b^3*c*d^8*e^3 - a^6*b*c^2*d^8*e^3 - 4*a^6*b^2*c*d^9*e^2)/(c^4*d^6*(a*d^2 + c*e^2 - b*d*e)^2) + (((a*e*(12*a*c^5*e^7 - a^3*b^3*d^7 - 3*b^2*c^4*e^7 + b^6*d^4*e^3 - 3*a*b^5*d^5*e^2 + 3*a^2*b^4*d^6*e + 4*a^4*c^2*d^6*e + b^3*c^3*d*e^6 + b^5*c*d^3*e^4 + 8*a^2*c^4*d^2*e^5 - 8*a^3*c^3*d^4*e^3 + b^4*c^2*d^2*e^5 + 2*a^4*b*c*d^7 - 4*a*b*c^4*d*e^6 + 18*a^2*b^2*c^2*d^4*e^3 - 8*a*b^4*c*d^4*e^3 - 10*a^3*b^2*c*d^6*e - 6*a*b^2*c^3*d^2*e^5 - 7*a*b^3*c^2*d^3*e^4 + 12*a^2*b*c^3*d^3*e^4 + 15*a^2*b^3*c*d^5*e^2 - 16*a^3*b*c^2*d^5*e^2))/(c^2*d^3*(a*d^2 + c*e^2 - b*d*e)) + (a*e*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x)*(b^6*e^2 + b^5*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^4*d^2 + 4*a^4*c^2*d^2 - 4*a^3*c^3*e^2 - 5*a^3*b^2*c*d^2 + a^2*b^3*d^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^5*d*e + 13*a^2*b^2*c^2*e^2 - 7*a*b^4*c*e^2 + 12*a^2*b^3*c*d*e - 16*a^3*b*c^2*d*e - 3*a^3*b*c*d^2*(b^2 - 4*a*c)^(1/2) - 5*a*b^3*c*e^2*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*d*e*(b^2 - 4*a*c)^(1/2) + 5*a^2*b*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^4*d*e*(b^2 - 4*a*c)^(1/2) + 8*a^2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) - (a*e*x*(2*a^4*b^2*d^7 - 3*a^5*c*d^7 + 6*b^3*c^3*e^7 - 2*b^6*d^3*e^4 + 4*a*b^5*d^4*e^3 - 4*a^3*b^3*d^6*e + 24*a^2*c^4*d*e^6 - 5*b^4*c^2*d*e^6 - b^5*c*d^2*e^5 + 32*a^3*c^3*d^3*e^4 - 7*a^4*c^2*d^5*e^2 - 24*a*b*c^4*e^7 + 9*a^4*b*c*d^6*e - 36*a^2*b^2*c^2*d^3*e^4 + 14*a*b^2*c^3*d*e^6 + 15*a*b^4*c*d^3*e^4 + 16*a*b^3*c^2*d^2*e^5 - 48*a^2*b*c^3*d^2*e^5 - 24*a^2*b^3*c*d^4*e^3 + 32*a^3*b*c^2*d^4*e^3 + 4*a^3*b^2*c*d^5*e^2))/(c^2*d^3*(a*d^2 + c*e^2 - b*d*e)))*(b^6*e^2 + b^5*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^4*d^2 + 4*a^4*c^2*d^2 - 4*a^3*c^3*e^2 - 5*a^3*b^2*c*d^2 + a^2*b^3*d^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^5*d*e + 13*a^2*b^2*c^2*e^2 - 7*a*b^4*c*e^2 + 12*a^2*b^3*c*d*e - 16*a^3*b*c^2*d*e - 3*a^3*b*c*d^2*(b^2 - 4*a*c)^(1/2) - 5*a*b^3*c*e^2*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*d*e*(b^2 - 4*a*c)^(1/2) + 5*a^2*b*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^4*d*e*(b^2 - 4*a*c)^(1/2) + 8*a^2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) - (x*(18*a^3*c^6*e^11 + 9*a*b^4*c^4*e^11 + a*b^8*d^4*e^7 + a^7*b^2*d^10*e - 36*a^2*b^2*c^5*e^11 - 2*a^2*b^7*d^5*e^6 + a^3*b^6*d^6*e^5 + a^5*b^4*d^8*e^3 - 2*a^6*b^3*d^9*e^2 + 6*a^4*c^5*d^2*e^9 - 10*a^5*c^4*d^4*e^7 - 12*a^6*c^3*d^6*e^5 + 3*a^7*c^2*d^8*e^3 + 44*a^2*b^4*c^3*d^2*e^9 - 2*a^2*b^5*c^2*d^3*e^8 - 85*a^3*b^2*c^4*d^2*e^9 - 46*a^3*b^3*c^3*d^3*e^8 + 45*a^3*b^4*c^2*d^4*e^7 - 42*a^4*b^2*c^3*d^4*e^7 - 56*a^4*b^3*c^2*d^5*e^6 + 19*a^5*b^2*c^2*d^6*e^5 - 6*a*b^5*c^3*d*e^10 + 2*a*b^7*c*d^3*e^8 + 42*a^3*b*c^5*d*e^10 + 2*a^7*b*c*d^9*e^2 - 5*a*b^6*c^2*d^2*e^9 + 6*a^2*b^3*c^4*d*e^10 - 12*a^2*b^6*c*d^4*e^7 + 16*a^3*b^5*c*d^5*e^6 + 88*a^4*b*c^4*d^3*e^8 - 6*a^4*b^4*c*d^6*e^5 + 62*a^5*b*c^3*d^5*e^6 - 2*a^6*b*c^2*d^7*e^4 - 2*a^6*b^2*c*d^8*e^3))/(c^4*d^6*(a*d^2 + c*e^2 - b*d*e)^2))*(b^6*e^2 + b^5*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^4*d^2 + 4*a^4*c^2*d^2 - 4*a^3*c^3*e^2 - 5*a^3*b^2*c*d^2 + a^2*b^3*d^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^5*d*e + 13*a^2*b^2*c^2*e^2 - 7*a*b^4*c*e^2 + 12*a^2*b^3*c*d*e - 16*a^3*b*c^2*d*e - 3*a^3*b*c*d^2*(b^2 - 4*a*c)^(1/2) - 5*a*b^3*c*e^2*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*d*e*(b^2 - 4*a*c)^(1/2) + 5*a^2*b*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^4*d*e*(b^2 - 4*a*c)^(1/2) + 8*a^2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) + (a^4*e^4*(a^2*b^2*d^5 - 9*b*c^3*e^5 - a^3*c*d^5 + 4*b^4*d^3*e^2 + 6*b^2*c^2*d*e^4 + 5*b^3*c*d^2*e^3 + 3*a^2*c^2*d^3*e^2 - 5*a*b^3*d^4*e + 7*a^2*b*c*d^4*e - 12*a*b*c^2*d^2*e^3 - 14*a*b^2*c*d^3*e^2))/(c^4*d^6*(a*d^2 + c*e^2 - b*d*e)^2) - (a^5*e^5*x*(9*c^3*e^4 + 4*a*b^2*d^4 + a^2*c*d^4 - 4*b^3*d^3*e + 12*a*c^2*d^2*e^2 - 5*b^2*c*d^2*e^2 - 6*b*c^2*d*e^3 + 8*a*b*c*d^3*e))/(c^4*d^6*(a*d^2 + c*e^2 - b*d*e)^2))*(b^6*e^2 + b^5*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^4*d^2 + 4*a^4*c^2*d^2 - 4*a^3*c^3*e^2 - 5*a^3*b^2*c*d^2 + a^2*b^3*d^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^5*d*e + 13*a^2*b^2*c^2*e^2 - 7*a*b^4*c*e^2 + 12*a^2*b^3*c*d*e - 16*a^3*b*c^2*d*e - 3*a^3*b*c*d^2*(b^2 - 4*a*c)^(1/2) - 5*a*b^3*c*e^2*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*d*e*(b^2 - 4*a*c)^(1/2) + 5*a^2*b*c^2*e^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^4*d*e*(b^2 - 4*a*c)^(1/2) + 8*a^2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^6*e^4 + 4*a^3*c^4*d^4 - b^2*c^5*e^4 + 2*b^3*c^4*d*e^3 - a^2*b^2*c^3*d^4 + 8*a^2*c^5*d^2*e^2 - b^4*c^3*d^2*e^2 - 8*a*b*c^5*d*e^3 + 2*a*b^3*c^3*d^3*e - 8*a^2*b*c^4*d^3*e + 2*a*b^2*c^4*d^2*e^2)) + (log((((27*a^2*b*c^6*e^11 - 9*a*b^3*c^5*e^11 - a*b^8*d^5*e^6 - a^6*b^3*d^10*e - 36*a^3*c^6*d*e^10 + 2*a^2*b^7*d^6*e^5 - a^3*b^6*d^7*e^4 - a^4*b^5*d^8*e^3 + 2*a^5*b^4*d^9*e^2 - 36*a^4*c^5*d^3*e^8 + 4*a^5*c^4*d^5*e^6 + 3*a^6*c^3*d^7*e^4 + a^7*b*c*d^10*e - 39*a^2*b^3*c^4*d^2*e^9 - 15*a^2*b^4*c^3*d^3*e^8 + 7*a^2*b^5*c^2*d^4*e^7 + 53*a^3*b^2*c^4*d^3*e^8 + 7*a^3*b^3*c^3*d^4*e^7 - 33*a^3*b^4*c^2*d^5*e^6 + 20*a^4*b^2*c^3*d^5*e^6 + 33*a^4*b^3*c^2*d^6*e^5 - 9*a^5*b^2*c^2*d^7*e^4 + 6*a*b^4*c^4*d*e^10 - 2*a*b^7*c*d^4*e^7 + 5*a*b^5*c^3*d^2*e^9 + a*b^6*c^2*d^3*e^8 + 12*a^2*b^6*c*d^5*e^6 + 51*a^3*b*c^5*d^2*e^9 - 16*a^3*b^5*c*d^6*e^5 - 27*a^4*b*c^4*d^4*e^7 + 6*a^4*b^4*c*d^7*e^4 - 19*a^5*b*c^3*d^6*e^5 + 3*a^5*b^3*c*d^8*e^3 - a^6*b*c^2*d^8*e^3 - 4*a^6*b^2*c*d^9*e^2)/(c^4*d^6*(a*d^2 + c*e^2 - b*d*e)^2) + (((a*e*(12*a*c^5*e^7 - a^3*b^3*d^7 - 3*b^2*c^4*e^7 + b^6*d^4*e^3 - 3*a*b^5*d^5*e^2 + 3*a^2*b^4*d^6*e + 4*a^4*c^2*d^6*e + b^3*c^3*d*e^6 + b^5*c*d^3*e^4 + 8*a^2*c^4*d^2*e^5 - 8*a^3*c^3*d^4*e^3 + b^4*c^2*d^2*e^5 + 2*a^4*b*c*d^7 - 4*a*b*c^4*d*e^6 + 18*a^2*b^2*c^2*d^4*e^3 - 8*a*b^4*c*d^4*e^3 - 10*a^3*b^2*c*d^6*e - 6*a*b^2*c^3*d^2*e^5 - 7*a*b^3*c^2*d^3*e^4 + 12*a^2*b*c^3*d^3*e^4 + 15*a^2*b^3*c*d^5*e^2 - 16*a^3*b*c^2*d^5*e^2))/(c^2*d^3*(a*d^2 + c*e^2 - b*d*e)) + (a*e*(4*a^2*c^2*d^3*e + b^2*c^2*d*e^3 + b^3*c*d^2*e^2 + 2*a^2*b^2*d^4*x + 2*b^2*c^2*e^4*x + 2*b^4*d^2*e^2*x + a^2*b*c*d^4 - 4*a*c^3*d*e^3 - 6*a^3*c*d^4*x - 8*a*c^3*e^4*x - 2*a*b^2*c*d^3*e - 4*a*b^3*d^3*e*x - 2*b^3*c*d*e^3*x - 3*a*b*c^2*d^2*e^2 - 6*a^2*c^2*d^2*e^2*x + 8*a*b*c^2*d*e^3*x + 14*a^2*b*c*d^3*e*x - 6*a*b^2*c*d^2*e^2*x)*(b^6*e^2 - b^5*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^4*d^2 + 4*a^4*c^2*d^2 - 4*a^3*c^3*e^2 - 5*a^3*b^2*c*d^2 - a^2*b^3*d^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^5*d*e + 13*a^2*b^2*c^2*e^2 - 7*a*b^4*c*e^2 + 12*a^2*b^3*c*d*e - 16*a^3*b*c^2*d*e + 3*a^3*b*c*d^2*(b^2 - 4*a*c)^(1/2) + 5*a*b^3*c*e^2*(b^2 - 4*a*c)^(1/2) + 4*a^3*c^2*d*e*(b^2 - 4*a*c)^(1/2) - 5*a^2*b*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^4*d*e*(b^2 - 4*a*c)^(1/2) - 8*a^2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) - (a*e*x*(2*a^4*b^2*d^7 - 3*a^5*c*d^7 + 6*b^3*c^3*e^7 - 2*b^6*d^3*e^4 + 4*a*b^5*d^4*e^3 - 4*a^3*b^3*d^6*e + 24*a^2*c^4*d*e^6 - 5*b^4*c^2*d*e^6 - b^5*c*d^2*e^5 + 32*a^3*c^3*d^3*e^4 - 7*a^4*c^2*d^5*e^2 - 24*a*b*c^4*e^7 + 9*a^4*b*c*d^6*e - 36*a^2*b^2*c^2*d^3*e^4 + 14*a*b^2*c^3*d*e^6 + 15*a*b^4*c*d^3*e^4 + 16*a*b^3*c^2*d^2*e^5 - 48*a^2*b*c^3*d^2*e^5 - 24*a^2*b^3*c*d^4*e^3 + 32*a^3*b*c^2*d^4*e^3 + 4*a^3*b^2*c*d^5*e^2))/(c^2*d^3*(a*d^2 + c*e^2 - b*d*e)))*(b^6*e^2 - b^5*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^4*d^2 + 4*a^4*c^2*d^2 - 4*a^3*c^3*e^2 - 5*a^3*b^2*c*d^2 - a^2*b^3*d^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^5*d*e + 13*a^2*b^2*c^2*e^2 - 7*a*b^4*c*e^2 + 12*a^2*b^3*c*d*e - 16*a^3*b*c^2*d*e + 3*a^3*b*c*d^2*(b^2 - 4*a*c)^(1/2) + 5*a*b^3*c*e^2*(b^2 - 4*a*c)^(1/2) + 4*a^3*c^2*d*e*(b^2 - 4*a*c)^(1/2) - 5*a^2*b*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^4*d*e*(b^2 - 4*a*c)^(1/2) - 8*a^2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) - (x*(18*a^3*c^6*e^11 + 9*a*b^4*c^4*e^11 + a*b^8*d^4*e^7 + a^7*b^2*d^10*e - 36*a^2*b^2*c^5*e^11 - 2*a^2*b^7*d^5*e^6 + a^3*b^6*d^6*e^5 + a^5*b^4*d^8*e^3 - 2*a^6*b^3*d^9*e^2 + 6*a^4*c^5*d^2*e^9 - 10*a^5*c^4*d^4*e^7 - 12*a^6*c^3*d^6*e^5 + 3*a^7*c^2*d^8*e^3 + 44*a^2*b^4*c^3*d^2*e^9 - 2*a^2*b^5*c^2*d^3*e^8 - 85*a^3*b^2*c^4*d^2*e^9 - 46*a^3*b^3*c^3*d^3*e^8 + 45*a^3*b^4*c^2*d^4*e^7 - 42*a^4*b^2*c^3*d^4*e^7 - 56*a^4*b^3*c^2*d^5*e^6 + 19*a^5*b^2*c^2*d^6*e^5 - 6*a*b^5*c^3*d*e^10 + 2*a*b^7*c*d^3*e^8 + 42*a^3*b*c^5*d*e^10 + 2*a^7*b*c*d^9*e^2 - 5*a*b^6*c^2*d^2*e^9 + 6*a^2*b^3*c^4*d*e^10 - 12*a^2*b^6*c*d^4*e^7 + 16*a^3*b^5*c*d^5*e^6 + 88*a^4*b*c^4*d^3*e^8 - 6*a^4*b^4*c*d^6*e^5 + 62*a^5*b*c^3*d^5*e^6 - 2*a^6*b*c^2*d^7*e^4 - 2*a^6*b^2*c*d^8*e^3))/(c^4*d^6*(a*d^2 + c*e^2 - b*d*e)^2))*(b^6*e^2 - b^5*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^4*d^2 + 4*a^4*c^2*d^2 - 4*a^3*c^3*e^2 - 5*a^3*b^2*c*d^2 - a^2*b^3*d^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^5*d*e + 13*a^2*b^2*c^2*e^2 - 7*a*b^4*c*e^2 + 12*a^2*b^3*c*d*e - 16*a^3*b*c^2*d*e + 3*a^3*b*c*d^2*(b^2 - 4*a*c)^(1/2) + 5*a*b^3*c*e^2*(b^2 - 4*a*c)^(1/2) + 4*a^3*c^2*d*e*(b^2 - 4*a*c)^(1/2) - 5*a^2*b*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^4*d*e*(b^2 - 4*a*c)^(1/2) - 8*a^2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*c^3*(4*a*c - b^2)*(a*d^2 + c*e^2 - b*d*e)^2) + (a^4*e^4*(a^2*b^2*d^5 - 9*b*c^3*e^5 - a^3*c*d^5 + 4*b^4*d^3*e^2 + 6*b^2*c^2*d*e^4 + 5*b^3*c*d^2*e^3 + 3*a^2*c^2*d^3*e^2 - 5*a*b^3*d^4*e + 7*a^2*b*c*d^4*e - 12*a*b*c^2*d^2*e^3 - 14*a*b^2*c*d^3*e^2))/(c^4*d^6*(a*d^2 + c*e^2 - b*d*e)^2) - (a^5*e^5*x*(9*c^3*e^4 + 4*a*b^2*d^4 + a^2*c*d^4 - 4*b^3*d^3*e + 12*a*c^2*d^2*e^2 - 5*b^2*c*d^2*e^2 - 6*b*c^2*d*e^3 + 8*a*b*c*d^3*e))/(c^4*d^6*(a*d^2 + c*e^2 - b*d*e)^2))*(b^6*e^2 - b^5*e^2*(b^2 - 4*a*c)^(1/2) + a^2*b^4*d^2 + 4*a^4*c^2*d^2 - 4*a^3*c^3*e^2 - 5*a^3*b^2*c*d^2 - a^2*b^3*d^2*(b^2 - 4*a*c)^(1/2) - 2*a*b^5*d*e + 13*a^2*b^2*c^2*e^2 - 7*a*b^4*c*e^2 + 12*a^2*b^3*c*d*e - 16*a^3*b*c^2*d*e + 3*a^3*b*c*d^2*(b^2 - 4*a*c)^(1/2) + 5*a*b^3*c*e^2*(b^2 - 4*a*c)^(1/2) + 4*a^3*c^2*d*e*(b^2 - 4*a*c)^(1/2) - 5*a^2*b*c^2*e^2*(b^2 - 4*a*c)^(1/2) + 2*a*b^4*d*e*(b^2 - 4*a*c)^(1/2) - 8*a^2*b^2*c*d*e*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^6*e^4 + 4*a^3*c^4*d^4 - b^2*c^5*e^4 + 2*b^3*c^4*d*e^3 - a^2*b^2*c^3*d^4 + 8*a^2*c^5*d^2*e^2 - b^4*c^3*d^2*e^2 - 8*a*b*c^5*d*e^3 + 2*a*b^3*c^3*d^3*e - 8*a^2*b*c^4*d^3*e + 2*a*b^2*c^4*d^2*e^2)) + (log(x)*(3*c^2*e^2 - d^2*(a*c - b^2) + 2*b*c*d*e))/(c^3*d^4)","B"
79,0,-1,981,0.000000,"\text{Not used}","int(x^4*(d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2),x)","\int x^4\,\sqrt{d+e\,x}\,\sqrt{a+\frac{b}{x}+\frac{c}{x^2}} \,d x","Not used",1,"int(x^4*(d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2), x)","F"
80,0,-1,778,0.000000,"\text{Not used}","int(x^3*(d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2),x)","\int x^3\,\sqrt{d+e\,x}\,\sqrt{a+\frac{b}{x}+\frac{c}{x^2}} \,d x","Not used",1,"int(x^3*(d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2), x)","F"
81,0,-1,636,0.000000,"\text{Not used}","int(x^2*(d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2),x)","\int x^2\,\sqrt{d+e\,x}\,\sqrt{a+\frac{b}{x}+\frac{c}{x^2}} \,d x","Not used",1,"int(x^2*(d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2), x)","F"
82,0,-1,550,0.000000,"\text{Not used}","int(x*(d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2),x)","\int x\,\sqrt{d+e\,x}\,\sqrt{a+\frac{b}{x}+\frac{c}{x^2}} \,d x","Not used",1,"int(x*(d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2), x)","F"
83,0,-1,955,0.000000,"\text{Not used}","int((d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2),x)","\int \sqrt{d+e\,x}\,\sqrt{a+\frac{b}{x}+\frac{c}{x^2}} \,d x","Not used",1,"int((d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2), x)","F"
84,0,-1,929,0.000000,"\text{Not used}","int(((d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2))/x,x)","\int \frac{\sqrt{d+e\,x}\,\sqrt{a+\frac{b}{x}+\frac{c}{x^2}}}{x} \,d x","Not used",1,"int(((d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2))/x, x)","F"
85,0,-1,1287,0.000000,"\text{Not used}","int(((d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2))/x^2,x)","\int \frac{\sqrt{d+e\,x}\,\sqrt{a+\frac{b}{x}+\frac{c}{x^2}}}{x^2} \,d x","Not used",1,"int(((d + e*x)^(1/2)*(a + b/x + c/x^2)^(1/2))/x^2, x)","F"
86,0,-1,29,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p*(f*x)^m*(d + e*x^n)^q,x)","\int {\left(a+c\,x^{2\,n}\right)}^p\,{\left(f\,x\right)}^m\,{\left(d+e\,x^n\right)}^q \,d x","Not used",0,"int((a + c*x^(2*n))^p*(f*x)^m*(d + e*x^n)^q, x)","F"
87,0,-1,358,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p*(f*x)^m*(d + e*x^n)^3,x)","\int {\left(a+c\,x^{2\,n}\right)}^p\,{\left(f\,x\right)}^m\,{\left(d+e\,x^n\right)}^3 \,d x","Not used",1,"int((a + c*x^(2*n))^p*(f*x)^m*(d + e*x^n)^3, x)","F"
88,0,-1,262,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p*(f*x)^m*(d + e*x^n)^2,x)","\int {\left(a+c\,x^{2\,n}\right)}^p\,{\left(f\,x\right)}^m\,{\left(d+e\,x^n\right)}^2 \,d x","Not used",1,"int((a + c*x^(2*n))^p*(f*x)^m*(d + e*x^n)^2, x)","F"
89,0,-1,166,0.000000,"\text{Not used}","int((a + c*x^(2*n))^p*(f*x)^m*(d + e*x^n),x)","\int {\left(a+c\,x^{2\,n}\right)}^p\,{\left(f\,x\right)}^m\,\left(d+e\,x^n\right) \,d x","Not used",1,"int((a + c*x^(2*n))^p*(f*x)^m*(d + e*x^n), x)","F"
90,0,-1,194,0.000000,"\text{Not used}","int(((a + c*x^(2*n))^p*(f*x)^m)/(d + e*x^n),x)","\int \frac{{\left(a+c\,x^{2\,n}\right)}^p\,{\left(f\,x\right)}^m}{d+e\,x^n} \,d x","Not used",1,"int(((a + c*x^(2*n))^p*(f*x)^m)/(d + e*x^n), x)","F"
91,0,-1,302,0.000000,"\text{Not used}","int(((a + c*x^(2*n))^p*(f*x)^m)/(d + e*x^n)^2,x)","\int \frac{{\left(a+c\,x^{2\,n}\right)}^p\,{\left(f\,x\right)}^m}{{\left(d+e\,x^n\right)}^2} \,d x","Not used",1,"int(((a + c*x^(2*n))^p*(f*x)^m)/(d + e*x^n)^2, x)","F"
92,0,-1,412,0.000000,"\text{Not used}","int(((a + c*x^(2*n))^p*(f*x)^m)/(d + e*x^n)^3,x)","\int \frac{{\left(a+c\,x^{2\,n}\right)}^p\,{\left(f\,x\right)}^m}{{\left(d+e\,x^n\right)}^3} \,d x","Not used",1,"int(((a + c*x^(2*n))^p*(f*x)^m)/(d + e*x^n)^3, x)","F"
93,1,1203,16,3.341387,"\text{Not used}","int((b + 2*c*x)*(a + b*x + c*x^2)^13,x)","x^{12}\,\left(\frac{429\,a^8\,c^6}{2}+5148\,a^7\,b^2\,c^5+15015\,a^6\,b^4\,c^4+12012\,a^5\,b^6\,c^3+\frac{6435\,a^4\,b^8\,c^2}{2}+286\,a^3\,b^{10}\,c+\frac{13\,a^2\,b^{12}}{2}\right)+x^{16}\,\left(\frac{429\,a^6\,c^8}{2}+5148\,a^5\,b^2\,c^7+15015\,a^4\,b^4\,c^6+12012\,a^3\,b^6\,c^5+\frac{6435\,a^2\,b^8\,c^4}{2}+286\,a\,b^{10}\,c^3+\frac{13\,b^{12}\,c^2}{2}\right)+x^{13}\,\left(1716\,a^7\,b\,c^6+12012\,a^6\,b^3\,c^5+18018\,a^5\,b^5\,c^4+8580\,a^4\,b^7\,c^3+1430\,a^3\,b^9\,c^2+78\,a^2\,b^{11}\,c+a\,b^{13}\right)+x^{15}\,\left(1716\,a^6\,b\,c^7+12012\,a^5\,b^3\,c^6+18018\,a^4\,b^5\,c^5+8580\,a^3\,b^7\,c^4+1430\,a^2\,b^9\,c^3+78\,a\,b^{11}\,c^2+b^{13}\,c\right)+x^6\,\left(26\,a^{11}\,c^3+429\,a^{10}\,b^2\,c^2+715\,a^9\,b^4\,c+\frac{429\,a^8\,b^6}{2}\right)+x^{22}\,\left(26\,a^3\,c^{11}+429\,a^2\,b^2\,c^{10}+715\,a\,b^4\,c^9+\frac{429\,b^6\,c^8}{2}\right)+x^{10}\,\left(143\,a^9\,c^5+\frac{6435\,a^8\,b^2\,c^4}{2}+8580\,a^7\,b^4\,c^3+6006\,a^6\,b^6\,c^2+1287\,a^5\,b^8\,c+\frac{143\,a^4\,b^{10}}{2}\right)+x^{18}\,\left(143\,a^5\,c^9+\frac{6435\,a^4\,b^2\,c^8}{2}+8580\,a^3\,b^4\,c^7+6006\,a^2\,b^6\,c^6+1287\,a\,b^8\,c^5+\frac{143\,b^{10}\,c^4}{2}\right)+x^{14}\,\left(\frac{1716\,a^7\,c^7}{7}+6006\,a^6\,b^2\,c^6+18018\,a^5\,b^4\,c^5+15015\,a^4\,b^6\,c^4+4290\,a^3\,b^8\,c^3+429\,a^2\,b^{10}\,c^2+13\,a\,b^{12}\,c+\frac{b^{14}}{14}\right)+x^8\,\left(\frac{143\,a^{10}\,c^4}{2}+1430\,a^9\,b^2\,c^3+\frac{6435\,a^8\,b^4\,c^2}{2}+1716\,a^7\,b^6\,c+\frac{429\,a^6\,b^8}{2}\right)+x^{20}\,\left(\frac{143\,a^4\,c^{10}}{2}+1430\,a^3\,b^2\,c^9+\frac{6435\,a^2\,b^4\,c^8}{2}+1716\,a\,b^6\,c^7+\frac{429\,b^8\,c^6}{2}\right)+\frac{c^{14}\,x^{28}}{14}+x^2\,\left(c\,a^{13}+\frac{13\,a^{12}\,b^2}{2}\right)+\frac{13\,a^{10}\,x^4\,\left(a^2\,c^2+12\,a\,b^2\,c+11\,b^4\right)}{2}+\frac{13\,c^{10}\,x^{24}\,\left(a^2\,c^2+12\,a\,b^2\,c+11\,b^4\right)}{2}+b\,c^{13}\,x^{27}+\frac{c^{12}\,x^{26}\,\left(13\,b^2+2\,a\,c\right)}{2}+a^{13}\,b\,x+\frac{143\,a^7\,b\,x^7\,\left(14\,a^3\,c^3+70\,a^2\,b^2\,c^2+63\,a\,b^4\,c+12\,b^6\right)}{7}+\frac{143\,b\,c^7\,x^{21}\,\left(14\,a^3\,c^3+70\,a^2\,b^2\,c^2+63\,a\,b^4\,c+12\,b^6\right)}{7}+143\,a^5\,b\,x^9\,\left(5\,a^4\,c^4+30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2+12\,a\,b^6\,c+b^8\right)+143\,b\,c^5\,x^{19}\,\left(5\,a^4\,c^4+30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2+12\,a\,b^6\,c+b^8\right)+13\,a^3\,b\,x^{11}\,\left(99\,a^5\,c^5+660\,a^4\,b^2\,c^4+924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2+55\,a\,b^8\,c+2\,b^{10}\right)+13\,b\,c^3\,x^{17}\,\left(99\,a^5\,c^5+660\,a^4\,b^2\,c^4+924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2+55\,a\,b^8\,c+2\,b^{10}\right)+13\,a^9\,b\,x^5\,\left(6\,a^2\,c^2+22\,a\,b^2\,c+11\,b^4\right)+13\,b\,c^9\,x^{23}\,\left(6\,a^2\,c^2+22\,a\,b^2\,c+11\,b^4\right)+13\,a^{11}\,b\,x^3\,\left(2\,b^2+a\,c\right)+13\,b\,c^{11}\,x^{25}\,\left(2\,b^2+a\,c\right)","Not used",1,"x^12*((13*a^2*b^12)/2 + (429*a^8*c^6)/2 + 286*a^3*b^10*c + (6435*a^4*b^8*c^2)/2 + 12012*a^5*b^6*c^3 + 15015*a^6*b^4*c^4 + 5148*a^7*b^2*c^5) + x^16*((429*a^6*c^8)/2 + (13*b^12*c^2)/2 + 286*a*b^10*c^3 + (6435*a^2*b^8*c^4)/2 + 12012*a^3*b^6*c^5 + 15015*a^4*b^4*c^6 + 5148*a^5*b^2*c^7) + x^13*(a*b^13 + 78*a^2*b^11*c + 1716*a^7*b*c^6 + 1430*a^3*b^9*c^2 + 8580*a^4*b^7*c^3 + 18018*a^5*b^5*c^4 + 12012*a^6*b^3*c^5) + x^15*(b^13*c + 78*a*b^11*c^2 + 1716*a^6*b*c^7 + 1430*a^2*b^9*c^3 + 8580*a^3*b^7*c^4 + 18018*a^4*b^5*c^5 + 12012*a^5*b^3*c^6) + x^6*((429*a^8*b^6)/2 + 26*a^11*c^3 + 715*a^9*b^4*c + 429*a^10*b^2*c^2) + x^22*(26*a^3*c^11 + (429*b^6*c^8)/2 + 715*a*b^4*c^9 + 429*a^2*b^2*c^10) + x^10*((143*a^4*b^10)/2 + 143*a^9*c^5 + 1287*a^5*b^8*c + 6006*a^6*b^6*c^2 + 8580*a^7*b^4*c^3 + (6435*a^8*b^2*c^4)/2) + x^18*(143*a^5*c^9 + (143*b^10*c^4)/2 + 1287*a*b^8*c^5 + 6006*a^2*b^6*c^6 + 8580*a^3*b^4*c^7 + (6435*a^4*b^2*c^8)/2) + x^14*(b^14/14 + (1716*a^7*c^7)/7 + 429*a^2*b^10*c^2 + 4290*a^3*b^8*c^3 + 15015*a^4*b^6*c^4 + 18018*a^5*b^4*c^5 + 6006*a^6*b^2*c^6 + 13*a*b^12*c) + x^8*((429*a^6*b^8)/2 + (143*a^10*c^4)/2 + 1716*a^7*b^6*c + (6435*a^8*b^4*c^2)/2 + 1430*a^9*b^2*c^3) + x^20*((143*a^4*c^10)/2 + (429*b^8*c^6)/2 + 1716*a*b^6*c^7 + (6435*a^2*b^4*c^8)/2 + 1430*a^3*b^2*c^9) + (c^14*x^28)/14 + x^2*(a^13*c + (13*a^12*b^2)/2) + (13*a^10*x^4*(11*b^4 + a^2*c^2 + 12*a*b^2*c))/2 + (13*c^10*x^24*(11*b^4 + a^2*c^2 + 12*a*b^2*c))/2 + b*c^13*x^27 + (c^12*x^26*(2*a*c + 13*b^2))/2 + a^13*b*x + (143*a^7*b*x^7*(12*b^6 + 14*a^3*c^3 + 70*a^2*b^2*c^2 + 63*a*b^4*c))/7 + (143*b*c^7*x^21*(12*b^6 + 14*a^3*c^3 + 70*a^2*b^2*c^2 + 63*a*b^4*c))/7 + 143*a^5*b*x^9*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 + 30*a^3*b^2*c^3 + 12*a*b^6*c) + 143*b*c^5*x^19*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 + 30*a^3*b^2*c^3 + 12*a*b^6*c) + 13*a^3*b*x^11*(2*b^10 + 99*a^5*c^5 + 396*a^2*b^6*c^2 + 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 + 55*a*b^8*c) + 13*b*c^3*x^17*(2*b^10 + 99*a^5*c^5 + 396*a^2*b^6*c^2 + 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 + 55*a*b^8*c) + 13*a^9*b*x^5*(11*b^4 + 6*a^2*c^2 + 22*a*b^2*c) + 13*b*c^9*x^23*(11*b^4 + 6*a^2*c^2 + 22*a*b^2*c) + 13*a^11*b*x^3*(a*c + 2*b^2) + 13*b*c^11*x^25*(a*c + 2*b^2)","B"
94,1,1210,18,3.233739,"\text{Not used}","int(x*(b + 2*c*x^2)*(a + b*x^2 + c*x^4)^13,x)","x^{24}\,\left(\frac{429\,a^8\,c^6}{4}+2574\,a^7\,b^2\,c^5+\frac{15015\,a^6\,b^4\,c^4}{2}+6006\,a^5\,b^6\,c^3+\frac{6435\,a^4\,b^8\,c^2}{4}+143\,a^3\,b^{10}\,c+\frac{13\,a^2\,b^{12}}{4}\right)+x^{32}\,\left(\frac{429\,a^6\,c^8}{4}+2574\,a^5\,b^2\,c^7+\frac{15015\,a^4\,b^4\,c^6}{2}+6006\,a^3\,b^6\,c^5+\frac{6435\,a^2\,b^8\,c^4}{4}+143\,a\,b^{10}\,c^3+\frac{13\,b^{12}\,c^2}{4}\right)+x^{26}\,\left(858\,a^7\,b\,c^6+6006\,a^6\,b^3\,c^5+9009\,a^5\,b^5\,c^4+4290\,a^4\,b^7\,c^3+715\,a^3\,b^9\,c^2+39\,a^2\,b^{11}\,c+\frac{a\,b^{13}}{2}\right)+x^{30}\,\left(858\,a^6\,b\,c^7+6006\,a^5\,b^3\,c^6+9009\,a^4\,b^5\,c^5+4290\,a^3\,b^7\,c^4+715\,a^2\,b^9\,c^3+39\,a\,b^{11}\,c^2+\frac{b^{13}\,c}{2}\right)+x^{12}\,\left(13\,a^{11}\,c^3+\frac{429\,a^{10}\,b^2\,c^2}{2}+\frac{715\,a^9\,b^4\,c}{2}+\frac{429\,a^8\,b^6}{4}\right)+x^{44}\,\left(13\,a^3\,c^{11}+\frac{429\,a^2\,b^2\,c^{10}}{2}+\frac{715\,a\,b^4\,c^9}{2}+\frac{429\,b^6\,c^8}{4}\right)+x^{20}\,\left(\frac{143\,a^9\,c^5}{2}+\frac{6435\,a^8\,b^2\,c^4}{4}+4290\,a^7\,b^4\,c^3+3003\,a^6\,b^6\,c^2+\frac{1287\,a^5\,b^8\,c}{2}+\frac{143\,a^4\,b^{10}}{4}\right)+x^{36}\,\left(\frac{143\,a^5\,c^9}{2}+\frac{6435\,a^4\,b^2\,c^8}{4}+4290\,a^3\,b^4\,c^7+3003\,a^2\,b^6\,c^6+\frac{1287\,a\,b^8\,c^5}{2}+\frac{143\,b^{10}\,c^4}{4}\right)+x^{28}\,\left(\frac{858\,a^7\,c^7}{7}+3003\,a^6\,b^2\,c^6+9009\,a^5\,b^4\,c^5+\frac{15015\,a^4\,b^6\,c^4}{2}+2145\,a^3\,b^8\,c^3+\frac{429\,a^2\,b^{10}\,c^2}{2}+\frac{13\,a\,b^{12}\,c}{2}+\frac{b^{14}}{28}\right)+x^{16}\,\left(\frac{143\,a^{10}\,c^4}{4}+715\,a^9\,b^2\,c^3+\frac{6435\,a^8\,b^4\,c^2}{4}+858\,a^7\,b^6\,c+\frac{429\,a^6\,b^8}{4}\right)+x^{40}\,\left(\frac{143\,a^4\,c^{10}}{4}+715\,a^3\,b^2\,c^9+\frac{6435\,a^2\,b^4\,c^8}{4}+858\,a\,b^6\,c^7+\frac{429\,b^8\,c^6}{4}\right)+\frac{c^{14}\,x^{56}}{28}+x^4\,\left(\frac{c\,a^{13}}{2}+\frac{13\,a^{12}\,b^2}{4}\right)+\frac{13\,a^{10}\,x^8\,\left(a^2\,c^2+12\,a\,b^2\,c+11\,b^4\right)}{4}+\frac{13\,c^{10}\,x^{48}\,\left(a^2\,c^2+12\,a\,b^2\,c+11\,b^4\right)}{4}+\frac{a^{13}\,b\,x^2}{2}+\frac{b\,c^{13}\,x^{54}}{2}+\frac{c^{12}\,x^{52}\,\left(13\,b^2+2\,a\,c\right)}{4}+\frac{143\,a^7\,b\,x^{14}\,\left(14\,a^3\,c^3+70\,a^2\,b^2\,c^2+63\,a\,b^4\,c+12\,b^6\right)}{14}+\frac{143\,b\,c^7\,x^{42}\,\left(14\,a^3\,c^3+70\,a^2\,b^2\,c^2+63\,a\,b^4\,c+12\,b^6\right)}{14}+\frac{143\,a^5\,b\,x^{18}\,\left(5\,a^4\,c^4+30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2+12\,a\,b^6\,c+b^8\right)}{2}+\frac{143\,b\,c^5\,x^{38}\,\left(5\,a^4\,c^4+30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2+12\,a\,b^6\,c+b^8\right)}{2}+\frac{13\,a^3\,b\,x^{22}\,\left(99\,a^5\,c^5+660\,a^4\,b^2\,c^4+924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2+55\,a\,b^8\,c+2\,b^{10}\right)}{2}+\frac{13\,b\,c^3\,x^{34}\,\left(99\,a^5\,c^5+660\,a^4\,b^2\,c^4+924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2+55\,a\,b^8\,c+2\,b^{10}\right)}{2}+\frac{13\,a^9\,b\,x^{10}\,\left(6\,a^2\,c^2+22\,a\,b^2\,c+11\,b^4\right)}{2}+\frac{13\,b\,c^9\,x^{46}\,\left(6\,a^2\,c^2+22\,a\,b^2\,c+11\,b^4\right)}{2}+\frac{13\,a^{11}\,b\,x^6\,\left(2\,b^2+a\,c\right)}{2}+\frac{13\,b\,c^{11}\,x^{50}\,\left(2\,b^2+a\,c\right)}{2}","Not used",1,"x^24*((13*a^2*b^12)/4 + (429*a^8*c^6)/4 + 143*a^3*b^10*c + (6435*a^4*b^8*c^2)/4 + 6006*a^5*b^6*c^3 + (15015*a^6*b^4*c^4)/2 + 2574*a^7*b^2*c^5) + x^32*((429*a^6*c^8)/4 + (13*b^12*c^2)/4 + 143*a*b^10*c^3 + (6435*a^2*b^8*c^4)/4 + 6006*a^3*b^6*c^5 + (15015*a^4*b^4*c^6)/2 + 2574*a^5*b^2*c^7) + x^26*((a*b^13)/2 + 39*a^2*b^11*c + 858*a^7*b*c^6 + 715*a^3*b^9*c^2 + 4290*a^4*b^7*c^3 + 9009*a^5*b^5*c^4 + 6006*a^6*b^3*c^5) + x^30*((b^13*c)/2 + 39*a*b^11*c^2 + 858*a^6*b*c^7 + 715*a^2*b^9*c^3 + 4290*a^3*b^7*c^4 + 9009*a^4*b^5*c^5 + 6006*a^5*b^3*c^6) + x^12*((429*a^8*b^6)/4 + 13*a^11*c^3 + (715*a^9*b^4*c)/2 + (429*a^10*b^2*c^2)/2) + x^44*(13*a^3*c^11 + (429*b^6*c^8)/4 + (715*a*b^4*c^9)/2 + (429*a^2*b^2*c^10)/2) + x^20*((143*a^4*b^10)/4 + (143*a^9*c^5)/2 + (1287*a^5*b^8*c)/2 + 3003*a^6*b^6*c^2 + 4290*a^7*b^4*c^3 + (6435*a^8*b^2*c^4)/4) + x^36*((143*a^5*c^9)/2 + (143*b^10*c^4)/4 + (1287*a*b^8*c^5)/2 + 3003*a^2*b^6*c^6 + 4290*a^3*b^4*c^7 + (6435*a^4*b^2*c^8)/4) + x^28*(b^14/28 + (858*a^7*c^7)/7 + (429*a^2*b^10*c^2)/2 + 2145*a^3*b^8*c^3 + (15015*a^4*b^6*c^4)/2 + 9009*a^5*b^4*c^5 + 3003*a^6*b^2*c^6 + (13*a*b^12*c)/2) + x^16*((429*a^6*b^8)/4 + (143*a^10*c^4)/4 + 858*a^7*b^6*c + (6435*a^8*b^4*c^2)/4 + 715*a^9*b^2*c^3) + x^40*((143*a^4*c^10)/4 + (429*b^8*c^6)/4 + 858*a*b^6*c^7 + (6435*a^2*b^4*c^8)/4 + 715*a^3*b^2*c^9) + (c^14*x^56)/28 + x^4*((a^13*c)/2 + (13*a^12*b^2)/4) + (13*a^10*x^8*(11*b^4 + a^2*c^2 + 12*a*b^2*c))/4 + (13*c^10*x^48*(11*b^4 + a^2*c^2 + 12*a*b^2*c))/4 + (a^13*b*x^2)/2 + (b*c^13*x^54)/2 + (c^12*x^52*(2*a*c + 13*b^2))/4 + (143*a^7*b*x^14*(12*b^6 + 14*a^3*c^3 + 70*a^2*b^2*c^2 + 63*a*b^4*c))/14 + (143*b*c^7*x^42*(12*b^6 + 14*a^3*c^3 + 70*a^2*b^2*c^2 + 63*a*b^4*c))/14 + (143*a^5*b*x^18*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 + 30*a^3*b^2*c^3 + 12*a*b^6*c))/2 + (143*b*c^5*x^38*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 + 30*a^3*b^2*c^3 + 12*a*b^6*c))/2 + (13*a^3*b*x^22*(2*b^10 + 99*a^5*c^5 + 396*a^2*b^6*c^2 + 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 + 55*a*b^8*c))/2 + (13*b*c^3*x^34*(2*b^10 + 99*a^5*c^5 + 396*a^2*b^6*c^2 + 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 + 55*a*b^8*c))/2 + (13*a^9*b*x^10*(11*b^4 + 6*a^2*c^2 + 22*a*b^2*c))/2 + (13*b*c^9*x^46*(11*b^4 + 6*a^2*c^2 + 22*a*b^2*c))/2 + (13*a^11*b*x^6*(a*c + 2*b^2))/2 + (13*b*c^11*x^50*(a*c + 2*b^2))/2","B"
95,1,1210,18,3.183250,"\text{Not used}","int(x^2*(b + 2*c*x^3)*(a + b*x^3 + c*x^6)^13,x)","x^{36}\,\left(\frac{143\,a^8\,c^6}{2}+1716\,a^7\,b^2\,c^5+5005\,a^6\,b^4\,c^4+4004\,a^5\,b^6\,c^3+\frac{2145\,a^4\,b^8\,c^2}{2}+\frac{286\,a^3\,b^{10}\,c}{3}+\frac{13\,a^2\,b^{12}}{6}\right)+x^{48}\,\left(\frac{143\,a^6\,c^8}{2}+1716\,a^5\,b^2\,c^7+5005\,a^4\,b^4\,c^6+4004\,a^3\,b^6\,c^5+\frac{2145\,a^2\,b^8\,c^4}{2}+\frac{286\,a\,b^{10}\,c^3}{3}+\frac{13\,b^{12}\,c^2}{6}\right)+x^{39}\,\left(572\,a^7\,b\,c^6+4004\,a^6\,b^3\,c^5+6006\,a^5\,b^5\,c^4+2860\,a^4\,b^7\,c^3+\frac{1430\,a^3\,b^9\,c^2}{3}+26\,a^2\,b^{11}\,c+\frac{a\,b^{13}}{3}\right)+x^{45}\,\left(572\,a^6\,b\,c^7+4004\,a^5\,b^3\,c^6+6006\,a^4\,b^5\,c^5+2860\,a^3\,b^7\,c^4+\frac{1430\,a^2\,b^9\,c^3}{3}+26\,a\,b^{11}\,c^2+\frac{b^{13}\,c}{3}\right)+x^{18}\,\left(\frac{26\,a^{11}\,c^3}{3}+143\,a^{10}\,b^2\,c^2+\frac{715\,a^9\,b^4\,c}{3}+\frac{143\,a^8\,b^6}{2}\right)+x^{66}\,\left(\frac{26\,a^3\,c^{11}}{3}+143\,a^2\,b^2\,c^{10}+\frac{715\,a\,b^4\,c^9}{3}+\frac{143\,b^6\,c^8}{2}\right)+x^{30}\,\left(\frac{143\,a^9\,c^5}{3}+\frac{2145\,a^8\,b^2\,c^4}{2}+2860\,a^7\,b^4\,c^3+2002\,a^6\,b^6\,c^2+429\,a^5\,b^8\,c+\frac{143\,a^4\,b^{10}}{6}\right)+x^{54}\,\left(\frac{143\,a^5\,c^9}{3}+\frac{2145\,a^4\,b^2\,c^8}{2}+2860\,a^3\,b^4\,c^7+2002\,a^2\,b^6\,c^6+429\,a\,b^8\,c^5+\frac{143\,b^{10}\,c^4}{6}\right)+x^{42}\,\left(\frac{572\,a^7\,c^7}{7}+2002\,a^6\,b^2\,c^6+6006\,a^5\,b^4\,c^5+5005\,a^4\,b^6\,c^4+1430\,a^3\,b^8\,c^3+143\,a^2\,b^{10}\,c^2+\frac{13\,a\,b^{12}\,c}{3}+\frac{b^{14}}{42}\right)+x^{24}\,\left(\frac{143\,a^{10}\,c^4}{6}+\frac{1430\,a^9\,b^2\,c^3}{3}+\frac{2145\,a^8\,b^4\,c^2}{2}+572\,a^7\,b^6\,c+\frac{143\,a^6\,b^8}{2}\right)+x^{60}\,\left(\frac{143\,a^4\,c^{10}}{6}+\frac{1430\,a^3\,b^2\,c^9}{3}+\frac{2145\,a^2\,b^4\,c^8}{2}+572\,a\,b^6\,c^7+\frac{143\,b^8\,c^6}{2}\right)+\frac{c^{14}\,x^{84}}{42}+x^6\,\left(\frac{c\,a^{13}}{3}+\frac{13\,a^{12}\,b^2}{6}\right)+\frac{13\,a^{10}\,x^{12}\,\left(a^2\,c^2+12\,a\,b^2\,c+11\,b^4\right)}{6}+\frac{13\,c^{10}\,x^{72}\,\left(a^2\,c^2+12\,a\,b^2\,c+11\,b^4\right)}{6}+\frac{a^{13}\,b\,x^3}{3}+\frac{b\,c^{13}\,x^{81}}{3}+\frac{c^{12}\,x^{78}\,\left(13\,b^2+2\,a\,c\right)}{6}+\frac{143\,a^7\,b\,x^{21}\,\left(14\,a^3\,c^3+70\,a^2\,b^2\,c^2+63\,a\,b^4\,c+12\,b^6\right)}{21}+\frac{143\,b\,c^7\,x^{63}\,\left(14\,a^3\,c^3+70\,a^2\,b^2\,c^2+63\,a\,b^4\,c+12\,b^6\right)}{21}+\frac{143\,a^5\,b\,x^{27}\,\left(5\,a^4\,c^4+30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2+12\,a\,b^6\,c+b^8\right)}{3}+\frac{143\,b\,c^5\,x^{57}\,\left(5\,a^4\,c^4+30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2+12\,a\,b^6\,c+b^8\right)}{3}+\frac{13\,a^3\,b\,x^{33}\,\left(99\,a^5\,c^5+660\,a^4\,b^2\,c^4+924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2+55\,a\,b^8\,c+2\,b^{10}\right)}{3}+\frac{13\,b\,c^3\,x^{51}\,\left(99\,a^5\,c^5+660\,a^4\,b^2\,c^4+924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2+55\,a\,b^8\,c+2\,b^{10}\right)}{3}+\frac{13\,a^9\,b\,x^{15}\,\left(6\,a^2\,c^2+22\,a\,b^2\,c+11\,b^4\right)}{3}+\frac{13\,b\,c^9\,x^{69}\,\left(6\,a^2\,c^2+22\,a\,b^2\,c+11\,b^4\right)}{3}+\frac{13\,a^{11}\,b\,x^9\,\left(2\,b^2+a\,c\right)}{3}+\frac{13\,b\,c^{11}\,x^{75}\,\left(2\,b^2+a\,c\right)}{3}","Not used",1,"x^36*((13*a^2*b^12)/6 + (143*a^8*c^6)/2 + (286*a^3*b^10*c)/3 + (2145*a^4*b^8*c^2)/2 + 4004*a^5*b^6*c^3 + 5005*a^6*b^4*c^4 + 1716*a^7*b^2*c^5) + x^48*((143*a^6*c^8)/2 + (13*b^12*c^2)/6 + (286*a*b^10*c^3)/3 + (2145*a^2*b^8*c^4)/2 + 4004*a^3*b^6*c^5 + 5005*a^4*b^4*c^6 + 1716*a^5*b^2*c^7) + x^39*((a*b^13)/3 + 26*a^2*b^11*c + 572*a^7*b*c^6 + (1430*a^3*b^9*c^2)/3 + 2860*a^4*b^7*c^3 + 6006*a^5*b^5*c^4 + 4004*a^6*b^3*c^5) + x^45*((b^13*c)/3 + 26*a*b^11*c^2 + 572*a^6*b*c^7 + (1430*a^2*b^9*c^3)/3 + 2860*a^3*b^7*c^4 + 6006*a^4*b^5*c^5 + 4004*a^5*b^3*c^6) + x^18*((143*a^8*b^6)/2 + (26*a^11*c^3)/3 + (715*a^9*b^4*c)/3 + 143*a^10*b^2*c^2) + x^66*((26*a^3*c^11)/3 + (143*b^6*c^8)/2 + (715*a*b^4*c^9)/3 + 143*a^2*b^2*c^10) + x^30*((143*a^4*b^10)/6 + (143*a^9*c^5)/3 + 429*a^5*b^8*c + 2002*a^6*b^6*c^2 + 2860*a^7*b^4*c^3 + (2145*a^8*b^2*c^4)/2) + x^54*((143*a^5*c^9)/3 + (143*b^10*c^4)/6 + 429*a*b^8*c^5 + 2002*a^2*b^6*c^6 + 2860*a^3*b^4*c^7 + (2145*a^4*b^2*c^8)/2) + x^42*(b^14/42 + (572*a^7*c^7)/7 + 143*a^2*b^10*c^2 + 1430*a^3*b^8*c^3 + 5005*a^4*b^6*c^4 + 6006*a^5*b^4*c^5 + 2002*a^6*b^2*c^6 + (13*a*b^12*c)/3) + x^24*((143*a^6*b^8)/2 + (143*a^10*c^4)/6 + 572*a^7*b^6*c + (2145*a^8*b^4*c^2)/2 + (1430*a^9*b^2*c^3)/3) + x^60*((143*a^4*c^10)/6 + (143*b^8*c^6)/2 + 572*a*b^6*c^7 + (2145*a^2*b^4*c^8)/2 + (1430*a^3*b^2*c^9)/3) + (c^14*x^84)/42 + x^6*((a^13*c)/3 + (13*a^12*b^2)/6) + (13*a^10*x^12*(11*b^4 + a^2*c^2 + 12*a*b^2*c))/6 + (13*c^10*x^72*(11*b^4 + a^2*c^2 + 12*a*b^2*c))/6 + (a^13*b*x^3)/3 + (b*c^13*x^81)/3 + (c^12*x^78*(2*a*c + 13*b^2))/6 + (143*a^7*b*x^21*(12*b^6 + 14*a^3*c^3 + 70*a^2*b^2*c^2 + 63*a*b^4*c))/21 + (143*b*c^7*x^63*(12*b^6 + 14*a^3*c^3 + 70*a^2*b^2*c^2 + 63*a*b^4*c))/21 + (143*a^5*b*x^27*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 + 30*a^3*b^2*c^3 + 12*a*b^6*c))/3 + (143*b*c^5*x^57*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 + 30*a^3*b^2*c^3 + 12*a*b^6*c))/3 + (13*a^3*b*x^33*(2*b^10 + 99*a^5*c^5 + 396*a^2*b^6*c^2 + 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 + 55*a*b^8*c))/3 + (13*b*c^3*x^51*(2*b^10 + 99*a^5*c^5 + 396*a^2*b^6*c^2 + 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 + 55*a*b^8*c))/3 + (13*a^9*b*x^15*(11*b^4 + 6*a^2*c^2 + 22*a*b^2*c))/3 + (13*b*c^9*x^69*(11*b^4 + 6*a^2*c^2 + 22*a*b^2*c))/3 + (13*a^11*b*x^9*(a*c + 2*b^2))/3 + (13*b*c^11*x^75*(a*c + 2*b^2))/3","B"
96,1,1395,23,5.778492,"\text{Not used}","int(x^(n - 1)*(b + 2*c*x^n)*(a + b*x^n + c*x^(2*n))^13,x)","x^{n-1}\,\left(\frac{x^{11\,n+1}\,\left(\frac{429\,a^8\,c^6}{2}+5148\,a^7\,b^2\,c^5+15015\,a^6\,b^4\,c^4+12012\,a^5\,b^6\,c^3+\frac{6435\,a^4\,b^8\,c^2}{2}+286\,a^3\,b^{10}\,c+\frac{13\,a^2\,b^{12}}{2}\right)}{n}+\frac{x^{15\,n+1}\,\left(\frac{429\,a^6\,c^8}{2}+5148\,a^5\,b^2\,c^7+15015\,a^4\,b^4\,c^6+12012\,a^3\,b^6\,c^5+\frac{6435\,a^2\,b^8\,c^4}{2}+286\,a\,b^{10}\,c^3+\frac{13\,b^{12}\,c^2}{2}\right)}{n}+\frac{x^{12\,n+1}\,\left(1716\,a^7\,b\,c^6+12012\,a^6\,b^3\,c^5+18018\,a^5\,b^5\,c^4+8580\,a^4\,b^7\,c^3+1430\,a^3\,b^9\,c^2+78\,a^2\,b^{11}\,c+a\,b^{13}\right)}{n}+\frac{x^{14\,n+1}\,\left(1716\,a^6\,b\,c^7+12012\,a^5\,b^3\,c^6+18018\,a^4\,b^5\,c^5+8580\,a^3\,b^7\,c^4+1430\,a^2\,b^9\,c^3+78\,a\,b^{11}\,c^2+b^{13}\,c\right)}{n}+\frac{x^{5\,n+1}\,\left(26\,a^{11}\,c^3+429\,a^{10}\,b^2\,c^2+715\,a^9\,b^4\,c+\frac{429\,a^8\,b^6}{2}\right)}{n}+\frac{x^{21\,n+1}\,\left(26\,a^3\,c^{11}+429\,a^2\,b^2\,c^{10}+715\,a\,b^4\,c^9+\frac{429\,b^6\,c^8}{2}\right)}{n}+\frac{x^{9\,n+1}\,\left(143\,a^9\,c^5+\frac{6435\,a^8\,b^2\,c^4}{2}+8580\,a^7\,b^4\,c^3+6006\,a^6\,b^6\,c^2+1287\,a^5\,b^8\,c+\frac{143\,a^4\,b^{10}}{2}\right)}{n}+\frac{x^{17\,n+1}\,\left(143\,a^5\,c^9+\frac{6435\,a^4\,b^2\,c^8}{2}+8580\,a^3\,b^4\,c^7+6006\,a^2\,b^6\,c^6+1287\,a\,b^8\,c^5+\frac{143\,b^{10}\,c^4}{2}\right)}{n}+\frac{x^{13\,n+1}\,\left(\frac{1716\,a^7\,c^7}{7}+6006\,a^6\,b^2\,c^6+18018\,a^5\,b^4\,c^5+15015\,a^4\,b^6\,c^4+4290\,a^3\,b^8\,c^3+429\,a^2\,b^{10}\,c^2+13\,a\,b^{12}\,c+\frac{b^{14}}{14}\right)}{n}+\frac{x^{7\,n+1}\,\left(\frac{143\,a^{10}\,c^4}{2}+1430\,a^9\,b^2\,c^3+\frac{6435\,a^8\,b^4\,c^2}{2}+1716\,a^7\,b^6\,c+\frac{429\,a^6\,b^8}{2}\right)}{n}+\frac{x^{19\,n+1}\,\left(\frac{143\,a^4\,c^{10}}{2}+1430\,a^3\,b^2\,c^9+\frac{6435\,a^2\,b^4\,c^8}{2}+1716\,a\,b^6\,c^7+\frac{429\,b^8\,c^6}{2}\right)}{n}+\frac{c^{14}\,x^{27\,n+1}}{14\,n}+\frac{a^{12}\,x^{n+1}\,\left(\frac{13\,b^2}{2}+a\,c\right)}{n}+\frac{a^{10}\,x^{3\,n+1}\,\left(\frac{13\,a^2\,c^2}{2}+78\,a\,b^2\,c+\frac{143\,b^4}{2}\right)}{n}+\frac{c^{10}\,x^{23\,n+1}\,\left(\frac{13\,a^2\,c^2}{2}+78\,a\,b^2\,c+\frac{143\,b^4}{2}\right)}{n}+\frac{b\,c^{13}\,x^{26\,n+1}}{n}+\frac{c^{12}\,x^{25\,n+1}\,\left(\frac{13\,b^2}{2}+a\,c\right)}{n}+\frac{a^{13}\,b\,x}{n}+\frac{143\,a^7\,b\,x^{6\,n+1}\,\left(14\,a^3\,c^3+70\,a^2\,b^2\,c^2+63\,a\,b^4\,c+12\,b^6\right)}{7\,n}+\frac{143\,b\,c^7\,x^{20\,n+1}\,\left(14\,a^3\,c^3+70\,a^2\,b^2\,c^2+63\,a\,b^4\,c+12\,b^6\right)}{7\,n}+\frac{143\,a^5\,b\,x^{8\,n+1}\,\left(5\,a^4\,c^4+30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2+12\,a\,b^6\,c+b^8\right)}{n}+\frac{143\,b\,c^5\,x^{18\,n+1}\,\left(5\,a^4\,c^4+30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2+12\,a\,b^6\,c+b^8\right)}{n}+\frac{13\,a^3\,b\,x^{10\,n+1}\,\left(99\,a^5\,c^5+660\,a^4\,b^2\,c^4+924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2+55\,a\,b^8\,c+2\,b^{10}\right)}{n}+\frac{13\,b\,c^3\,x^{16\,n+1}\,\left(99\,a^5\,c^5+660\,a^4\,b^2\,c^4+924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2+55\,a\,b^8\,c+2\,b^{10}\right)}{n}+\frac{13\,a^9\,b\,x^{4\,n+1}\,\left(6\,a^2\,c^2+22\,a\,b^2\,c+11\,b^4\right)}{n}+\frac{13\,b\,c^9\,x^{22\,n+1}\,\left(6\,a^2\,c^2+22\,a\,b^2\,c+11\,b^4\right)}{n}+\frac{13\,a^{11}\,b\,x^{2\,n+1}\,\left(2\,b^2+a\,c\right)}{n}+\frac{13\,b\,c^{11}\,x^{24\,n+1}\,\left(2\,b^2+a\,c\right)}{n}\right)","Not used",1,"x^(n - 1)*((x^(11*n + 1)*((13*a^2*b^12)/2 + (429*a^8*c^6)/2 + 286*a^3*b^10*c + (6435*a^4*b^8*c^2)/2 + 12012*a^5*b^6*c^3 + 15015*a^6*b^4*c^4 + 5148*a^7*b^2*c^5))/n + (x^(15*n + 1)*((429*a^6*c^8)/2 + (13*b^12*c^2)/2 + 286*a*b^10*c^3 + (6435*a^2*b^8*c^4)/2 + 12012*a^3*b^6*c^5 + 15015*a^4*b^4*c^6 + 5148*a^5*b^2*c^7))/n + (x^(12*n + 1)*(a*b^13 + 78*a^2*b^11*c + 1716*a^7*b*c^6 + 1430*a^3*b^9*c^2 + 8580*a^4*b^7*c^3 + 18018*a^5*b^5*c^4 + 12012*a^6*b^3*c^5))/n + (x^(14*n + 1)*(b^13*c + 78*a*b^11*c^2 + 1716*a^6*b*c^7 + 1430*a^2*b^9*c^3 + 8580*a^3*b^7*c^4 + 18018*a^4*b^5*c^5 + 12012*a^5*b^3*c^6))/n + (x^(5*n + 1)*((429*a^8*b^6)/2 + 26*a^11*c^3 + 715*a^9*b^4*c + 429*a^10*b^2*c^2))/n + (x^(21*n + 1)*(26*a^3*c^11 + (429*b^6*c^8)/2 + 715*a*b^4*c^9 + 429*a^2*b^2*c^10))/n + (x^(9*n + 1)*((143*a^4*b^10)/2 + 143*a^9*c^5 + 1287*a^5*b^8*c + 6006*a^6*b^6*c^2 + 8580*a^7*b^4*c^3 + (6435*a^8*b^2*c^4)/2))/n + (x^(17*n + 1)*(143*a^5*c^9 + (143*b^10*c^4)/2 + 1287*a*b^8*c^5 + 6006*a^2*b^6*c^6 + 8580*a^3*b^4*c^7 + (6435*a^4*b^2*c^8)/2))/n + (x^(13*n + 1)*(b^14/14 + (1716*a^7*c^7)/7 + 429*a^2*b^10*c^2 + 4290*a^3*b^8*c^3 + 15015*a^4*b^6*c^4 + 18018*a^5*b^4*c^5 + 6006*a^6*b^2*c^6 + 13*a*b^12*c))/n + (x^(7*n + 1)*((429*a^6*b^8)/2 + (143*a^10*c^4)/2 + 1716*a^7*b^6*c + (6435*a^8*b^4*c^2)/2 + 1430*a^9*b^2*c^3))/n + (x^(19*n + 1)*((143*a^4*c^10)/2 + (429*b^8*c^6)/2 + 1716*a*b^6*c^7 + (6435*a^2*b^4*c^8)/2 + 1430*a^3*b^2*c^9))/n + (c^14*x^(27*n + 1))/(14*n) + (a^12*x^(n + 1)*(a*c + (13*b^2)/2))/n + (a^10*x^(3*n + 1)*((143*b^4)/2 + (13*a^2*c^2)/2 + 78*a*b^2*c))/n + (c^10*x^(23*n + 1)*((143*b^4)/2 + (13*a^2*c^2)/2 + 78*a*b^2*c))/n + (b*c^13*x^(26*n + 1))/n + (c^12*x^(25*n + 1)*(a*c + (13*b^2)/2))/n + (a^13*b*x)/n + (143*a^7*b*x^(6*n + 1)*(12*b^6 + 14*a^3*c^3 + 70*a^2*b^2*c^2 + 63*a*b^4*c))/(7*n) + (143*b*c^7*x^(20*n + 1)*(12*b^6 + 14*a^3*c^3 + 70*a^2*b^2*c^2 + 63*a*b^4*c))/(7*n) + (143*a^5*b*x^(8*n + 1)*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 + 30*a^3*b^2*c^3 + 12*a*b^6*c))/n + (143*b*c^5*x^(18*n + 1)*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 + 30*a^3*b^2*c^3 + 12*a*b^6*c))/n + (13*a^3*b*x^(10*n + 1)*(2*b^10 + 99*a^5*c^5 + 396*a^2*b^6*c^2 + 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 + 55*a*b^8*c))/n + (13*b*c^3*x^(16*n + 1)*(2*b^10 + 99*a^5*c^5 + 396*a^2*b^6*c^2 + 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 + 55*a*b^8*c))/n + (13*a^9*b*x^(4*n + 1)*(11*b^4 + 6*a^2*c^2 + 22*a*b^2*c))/n + (13*b*c^9*x^(22*n + 1)*(11*b^4 + 6*a^2*c^2 + 22*a*b^2*c))/n + (13*a^11*b*x^(2*n + 1)*(a*c + 2*b^2))/n + (13*b*c^11*x^(24*n + 1)*(a*c + 2*b^2))/n)","B"
97,1,1208,18,1.376474,"\text{Not used}","int((b + 2*c*x)*(b*x - a + c*x^2)^13,x)","x^{12}\,\left(\frac{429\,a^8\,c^6}{2}-5148\,a^7\,b^2\,c^5+15015\,a^6\,b^4\,c^4-12012\,a^5\,b^6\,c^3+\frac{6435\,a^4\,b^8\,c^2}{2}-286\,a^3\,b^{10}\,c+\frac{13\,a^2\,b^{12}}{2}\right)+x^{16}\,\left(\frac{429\,a^6\,c^8}{2}-5148\,a^5\,b^2\,c^7+15015\,a^4\,b^4\,c^6-12012\,a^3\,b^6\,c^5+\frac{6435\,a^2\,b^8\,c^4}{2}-286\,a\,b^{10}\,c^3+\frac{13\,b^{12}\,c^2}{2}\right)-x^{13}\,\left(1716\,a^7\,b\,c^6-12012\,a^6\,b^3\,c^5+18018\,a^5\,b^5\,c^4-8580\,a^4\,b^7\,c^3+1430\,a^3\,b^9\,c^2-78\,a^2\,b^{11}\,c+a\,b^{13}\right)+x^{15}\,\left(1716\,a^6\,b\,c^7-12012\,a^5\,b^3\,c^6+18018\,a^4\,b^5\,c^5-8580\,a^3\,b^7\,c^4+1430\,a^2\,b^9\,c^3-78\,a\,b^{11}\,c^2+b^{13}\,c\right)+x^6\,\left(-26\,a^{11}\,c^3+429\,a^{10}\,b^2\,c^2-715\,a^9\,b^4\,c+\frac{429\,a^8\,b^6}{2}\right)-x^{22}\,\left(26\,a^3\,c^{11}-429\,a^2\,b^2\,c^{10}+715\,a\,b^4\,c^9-\frac{429\,b^6\,c^8}{2}\right)+x^{10}\,\left(-143\,a^9\,c^5+\frac{6435\,a^8\,b^2\,c^4}{2}-8580\,a^7\,b^4\,c^3+6006\,a^6\,b^6\,c^2-1287\,a^5\,b^8\,c+\frac{143\,a^4\,b^{10}}{2}\right)-x^{18}\,\left(143\,a^5\,c^9-\frac{6435\,a^4\,b^2\,c^8}{2}+8580\,a^3\,b^4\,c^7-6006\,a^2\,b^6\,c^6+1287\,a\,b^8\,c^5-\frac{143\,b^{10}\,c^4}{2}\right)+x^{14}\,\left(-\frac{1716\,a^7\,c^7}{7}+6006\,a^6\,b^2\,c^6-18018\,a^5\,b^4\,c^5+15015\,a^4\,b^6\,c^4-4290\,a^3\,b^8\,c^3+429\,a^2\,b^{10}\,c^2-13\,a\,b^{12}\,c+\frac{b^{14}}{14}\right)+x^8\,\left(\frac{143\,a^{10}\,c^4}{2}-1430\,a^9\,b^2\,c^3+\frac{6435\,a^8\,b^4\,c^2}{2}-1716\,a^7\,b^6\,c+\frac{429\,a^6\,b^8}{2}\right)+x^{20}\,\left(\frac{143\,a^4\,c^{10}}{2}-1430\,a^3\,b^2\,c^9+\frac{6435\,a^2\,b^4\,c^8}{2}-1716\,a\,b^6\,c^7+\frac{429\,b^8\,c^6}{2}\right)+\frac{c^{14}\,x^{28}}{14}-x^2\,\left(a^{13}\,c-\frac{13\,a^{12}\,b^2}{2}\right)+\frac{13\,a^{10}\,x^4\,\left(a^2\,c^2-12\,a\,b^2\,c+11\,b^4\right)}{2}+\frac{13\,c^{10}\,x^{24}\,\left(a^2\,c^2-12\,a\,b^2\,c+11\,b^4\right)}{2}+b\,c^{13}\,x^{27}-\frac{c^{12}\,x^{26}\,\left(2\,a\,c-13\,b^2\right)}{2}-a^{13}\,b\,x-\frac{143\,a^7\,b\,x^7\,\left(-14\,a^3\,c^3+70\,a^2\,b^2\,c^2-63\,a\,b^4\,c+12\,b^6\right)}{7}+\frac{143\,b\,c^7\,x^{21}\,\left(-14\,a^3\,c^3+70\,a^2\,b^2\,c^2-63\,a\,b^4\,c+12\,b^6\right)}{7}-143\,a^5\,b\,x^9\,\left(5\,a^4\,c^4-30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2-12\,a\,b^6\,c+b^8\right)+143\,b\,c^5\,x^{19}\,\left(5\,a^4\,c^4-30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2-12\,a\,b^6\,c+b^8\right)-13\,a^3\,b\,x^{11}\,\left(-99\,a^5\,c^5+660\,a^4\,b^2\,c^4-924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2-55\,a\,b^8\,c+2\,b^{10}\right)+13\,b\,c^3\,x^{17}\,\left(-99\,a^5\,c^5+660\,a^4\,b^2\,c^4-924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2-55\,a\,b^8\,c+2\,b^{10}\right)-13\,a^9\,b\,x^5\,\left(6\,a^2\,c^2-22\,a\,b^2\,c+11\,b^4\right)+13\,b\,c^9\,x^{23}\,\left(6\,a^2\,c^2-22\,a\,b^2\,c+11\,b^4\right)+13\,a^{11}\,b\,x^3\,\left(a\,c-2\,b^2\right)-13\,b\,c^{11}\,x^{25}\,\left(a\,c-2\,b^2\right)","Not used",1,"x^12*((13*a^2*b^12)/2 + (429*a^8*c^6)/2 - 286*a^3*b^10*c + (6435*a^4*b^8*c^2)/2 - 12012*a^5*b^6*c^3 + 15015*a^6*b^4*c^4 - 5148*a^7*b^2*c^5) + x^16*((429*a^6*c^8)/2 + (13*b^12*c^2)/2 - 286*a*b^10*c^3 + (6435*a^2*b^8*c^4)/2 - 12012*a^3*b^6*c^5 + 15015*a^4*b^4*c^6 - 5148*a^5*b^2*c^7) - x^13*(a*b^13 - 78*a^2*b^11*c + 1716*a^7*b*c^6 + 1430*a^3*b^9*c^2 - 8580*a^4*b^7*c^3 + 18018*a^5*b^5*c^4 - 12012*a^6*b^3*c^5) + x^15*(b^13*c - 78*a*b^11*c^2 + 1716*a^6*b*c^7 + 1430*a^2*b^9*c^3 - 8580*a^3*b^7*c^4 + 18018*a^4*b^5*c^5 - 12012*a^5*b^3*c^6) + x^6*((429*a^8*b^6)/2 - 26*a^11*c^3 - 715*a^9*b^4*c + 429*a^10*b^2*c^2) - x^22*(26*a^3*c^11 - (429*b^6*c^8)/2 + 715*a*b^4*c^9 - 429*a^2*b^2*c^10) + x^10*((143*a^4*b^10)/2 - 143*a^9*c^5 - 1287*a^5*b^8*c + 6006*a^6*b^6*c^2 - 8580*a^7*b^4*c^3 + (6435*a^8*b^2*c^4)/2) - x^18*(143*a^5*c^9 - (143*b^10*c^4)/2 + 1287*a*b^8*c^5 - 6006*a^2*b^6*c^6 + 8580*a^3*b^4*c^7 - (6435*a^4*b^2*c^8)/2) + x^14*(b^14/14 - (1716*a^7*c^7)/7 + 429*a^2*b^10*c^2 - 4290*a^3*b^8*c^3 + 15015*a^4*b^6*c^4 - 18018*a^5*b^4*c^5 + 6006*a^6*b^2*c^6 - 13*a*b^12*c) + x^8*((429*a^6*b^8)/2 + (143*a^10*c^4)/2 - 1716*a^7*b^6*c + (6435*a^8*b^4*c^2)/2 - 1430*a^9*b^2*c^3) + x^20*((143*a^4*c^10)/2 + (429*b^8*c^6)/2 - 1716*a*b^6*c^7 + (6435*a^2*b^4*c^8)/2 - 1430*a^3*b^2*c^9) + (c^14*x^28)/14 - x^2*(a^13*c - (13*a^12*b^2)/2) + (13*a^10*x^4*(11*b^4 + a^2*c^2 - 12*a*b^2*c))/2 + (13*c^10*x^24*(11*b^4 + a^2*c^2 - 12*a*b^2*c))/2 + b*c^13*x^27 - (c^12*x^26*(2*a*c - 13*b^2))/2 - a^13*b*x - (143*a^7*b*x^7*(12*b^6 - 14*a^3*c^3 + 70*a^2*b^2*c^2 - 63*a*b^4*c))/7 + (143*b*c^7*x^21*(12*b^6 - 14*a^3*c^3 + 70*a^2*b^2*c^2 - 63*a*b^4*c))/7 - 143*a^5*b*x^9*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 - 30*a^3*b^2*c^3 - 12*a*b^6*c) + 143*b*c^5*x^19*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 - 30*a^3*b^2*c^3 - 12*a*b^6*c) - 13*a^3*b*x^11*(2*b^10 - 99*a^5*c^5 + 396*a^2*b^6*c^2 - 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 - 55*a*b^8*c) + 13*b*c^3*x^17*(2*b^10 - 99*a^5*c^5 + 396*a^2*b^6*c^2 - 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 - 55*a*b^8*c) - 13*a^9*b*x^5*(11*b^4 + 6*a^2*c^2 - 22*a*b^2*c) + 13*b*c^9*x^23*(11*b^4 + 6*a^2*c^2 - 22*a*b^2*c) + 13*a^11*b*x^3*(a*c - 2*b^2) - 13*b*c^11*x^25*(a*c - 2*b^2)","B"
98,1,1214,20,3.250548,"\text{Not used}","int(x*(b + 2*c*x^2)*(b*x^2 - a + c*x^4)^13,x)","x^{24}\,\left(\frac{429\,a^8\,c^6}{4}-2574\,a^7\,b^2\,c^5+\frac{15015\,a^6\,b^4\,c^4}{2}-6006\,a^5\,b^6\,c^3+\frac{6435\,a^4\,b^8\,c^2}{4}-143\,a^3\,b^{10}\,c+\frac{13\,a^2\,b^{12}}{4}\right)+x^{32}\,\left(\frac{429\,a^6\,c^8}{4}-2574\,a^5\,b^2\,c^7+\frac{15015\,a^4\,b^4\,c^6}{2}-6006\,a^3\,b^6\,c^5+\frac{6435\,a^2\,b^8\,c^4}{4}-143\,a\,b^{10}\,c^3+\frac{13\,b^{12}\,c^2}{4}\right)-x^{26}\,\left(858\,a^7\,b\,c^6-6006\,a^6\,b^3\,c^5+9009\,a^5\,b^5\,c^4-4290\,a^4\,b^7\,c^3+715\,a^3\,b^9\,c^2-39\,a^2\,b^{11}\,c+\frac{a\,b^{13}}{2}\right)+x^{30}\,\left(858\,a^6\,b\,c^7-6006\,a^5\,b^3\,c^6+9009\,a^4\,b^5\,c^5-4290\,a^3\,b^7\,c^4+715\,a^2\,b^9\,c^3-39\,a\,b^{11}\,c^2+\frac{b^{13}\,c}{2}\right)+x^{12}\,\left(-13\,a^{11}\,c^3+\frac{429\,a^{10}\,b^2\,c^2}{2}-\frac{715\,a^9\,b^4\,c}{2}+\frac{429\,a^8\,b^6}{4}\right)-x^{44}\,\left(13\,a^3\,c^{11}-\frac{429\,a^2\,b^2\,c^{10}}{2}+\frac{715\,a\,b^4\,c^9}{2}-\frac{429\,b^6\,c^8}{4}\right)+x^{20}\,\left(-\frac{143\,a^9\,c^5}{2}+\frac{6435\,a^8\,b^2\,c^4}{4}-4290\,a^7\,b^4\,c^3+3003\,a^6\,b^6\,c^2-\frac{1287\,a^5\,b^8\,c}{2}+\frac{143\,a^4\,b^{10}}{4}\right)-x^{36}\,\left(\frac{143\,a^5\,c^9}{2}-\frac{6435\,a^4\,b^2\,c^8}{4}+4290\,a^3\,b^4\,c^7-3003\,a^2\,b^6\,c^6+\frac{1287\,a\,b^8\,c^5}{2}-\frac{143\,b^{10}\,c^4}{4}\right)+x^{28}\,\left(-\frac{858\,a^7\,c^7}{7}+3003\,a^6\,b^2\,c^6-9009\,a^5\,b^4\,c^5+\frac{15015\,a^4\,b^6\,c^4}{2}-2145\,a^3\,b^8\,c^3+\frac{429\,a^2\,b^{10}\,c^2}{2}-\frac{13\,a\,b^{12}\,c}{2}+\frac{b^{14}}{28}\right)+x^{16}\,\left(\frac{143\,a^{10}\,c^4}{4}-715\,a^9\,b^2\,c^3+\frac{6435\,a^8\,b^4\,c^2}{4}-858\,a^7\,b^6\,c+\frac{429\,a^6\,b^8}{4}\right)+x^{40}\,\left(\frac{143\,a^4\,c^{10}}{4}-715\,a^3\,b^2\,c^9+\frac{6435\,a^2\,b^4\,c^8}{4}-858\,a\,b^6\,c^7+\frac{429\,b^8\,c^6}{4}\right)+\frac{c^{14}\,x^{56}}{28}-x^4\,\left(\frac{a^{13}\,c}{2}-\frac{13\,a^{12}\,b^2}{4}\right)+\frac{13\,a^{10}\,x^8\,\left(a^2\,c^2-12\,a\,b^2\,c+11\,b^4\right)}{4}+\frac{13\,c^{10}\,x^{48}\,\left(a^2\,c^2-12\,a\,b^2\,c+11\,b^4\right)}{4}-\frac{a^{13}\,b\,x^2}{2}+\frac{b\,c^{13}\,x^{54}}{2}-\frac{c^{12}\,x^{52}\,\left(2\,a\,c-13\,b^2\right)}{4}-\frac{143\,a^7\,b\,x^{14}\,\left(-14\,a^3\,c^3+70\,a^2\,b^2\,c^2-63\,a\,b^4\,c+12\,b^6\right)}{14}+\frac{143\,b\,c^7\,x^{42}\,\left(-14\,a^3\,c^3+70\,a^2\,b^2\,c^2-63\,a\,b^4\,c+12\,b^6\right)}{14}-\frac{143\,a^5\,b\,x^{18}\,\left(5\,a^4\,c^4-30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2-12\,a\,b^6\,c+b^8\right)}{2}+\frac{143\,b\,c^5\,x^{38}\,\left(5\,a^4\,c^4-30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2-12\,a\,b^6\,c+b^8\right)}{2}-\frac{13\,a^3\,b\,x^{22}\,\left(-99\,a^5\,c^5+660\,a^4\,b^2\,c^4-924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2-55\,a\,b^8\,c+2\,b^{10}\right)}{2}+\frac{13\,b\,c^3\,x^{34}\,\left(-99\,a^5\,c^5+660\,a^4\,b^2\,c^4-924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2-55\,a\,b^8\,c+2\,b^{10}\right)}{2}-\frac{13\,a^9\,b\,x^{10}\,\left(6\,a^2\,c^2-22\,a\,b^2\,c+11\,b^4\right)}{2}+\frac{13\,b\,c^9\,x^{46}\,\left(6\,a^2\,c^2-22\,a\,b^2\,c+11\,b^4\right)}{2}+\frac{13\,a^{11}\,b\,x^6\,\left(a\,c-2\,b^2\right)}{2}-\frac{13\,b\,c^{11}\,x^{50}\,\left(a\,c-2\,b^2\right)}{2}","Not used",1,"x^24*((13*a^2*b^12)/4 + (429*a^8*c^6)/4 - 143*a^3*b^10*c + (6435*a^4*b^8*c^2)/4 - 6006*a^5*b^6*c^3 + (15015*a^6*b^4*c^4)/2 - 2574*a^7*b^2*c^5) + x^32*((429*a^6*c^8)/4 + (13*b^12*c^2)/4 - 143*a*b^10*c^3 + (6435*a^2*b^8*c^4)/4 - 6006*a^3*b^6*c^5 + (15015*a^4*b^4*c^6)/2 - 2574*a^5*b^2*c^7) - x^26*((a*b^13)/2 - 39*a^2*b^11*c + 858*a^7*b*c^6 + 715*a^3*b^9*c^2 - 4290*a^4*b^7*c^3 + 9009*a^5*b^5*c^4 - 6006*a^6*b^3*c^5) + x^30*((b^13*c)/2 - 39*a*b^11*c^2 + 858*a^6*b*c^7 + 715*a^2*b^9*c^3 - 4290*a^3*b^7*c^4 + 9009*a^4*b^5*c^5 - 6006*a^5*b^3*c^6) + x^12*((429*a^8*b^6)/4 - 13*a^11*c^3 - (715*a^9*b^4*c)/2 + (429*a^10*b^2*c^2)/2) - x^44*(13*a^3*c^11 - (429*b^6*c^8)/4 + (715*a*b^4*c^9)/2 - (429*a^2*b^2*c^10)/2) + x^20*((143*a^4*b^10)/4 - (143*a^9*c^5)/2 - (1287*a^5*b^8*c)/2 + 3003*a^6*b^6*c^2 - 4290*a^7*b^4*c^3 + (6435*a^8*b^2*c^4)/4) - x^36*((143*a^5*c^9)/2 - (143*b^10*c^4)/4 + (1287*a*b^8*c^5)/2 - 3003*a^2*b^6*c^6 + 4290*a^3*b^4*c^7 - (6435*a^4*b^2*c^8)/4) + x^28*(b^14/28 - (858*a^7*c^7)/7 + (429*a^2*b^10*c^2)/2 - 2145*a^3*b^8*c^3 + (15015*a^4*b^6*c^4)/2 - 9009*a^5*b^4*c^5 + 3003*a^6*b^2*c^6 - (13*a*b^12*c)/2) + x^16*((429*a^6*b^8)/4 + (143*a^10*c^4)/4 - 858*a^7*b^6*c + (6435*a^8*b^4*c^2)/4 - 715*a^9*b^2*c^3) + x^40*((143*a^4*c^10)/4 + (429*b^8*c^6)/4 - 858*a*b^6*c^7 + (6435*a^2*b^4*c^8)/4 - 715*a^3*b^2*c^9) + (c^14*x^56)/28 - x^4*((a^13*c)/2 - (13*a^12*b^2)/4) + (13*a^10*x^8*(11*b^4 + a^2*c^2 - 12*a*b^2*c))/4 + (13*c^10*x^48*(11*b^4 + a^2*c^2 - 12*a*b^2*c))/4 - (a^13*b*x^2)/2 + (b*c^13*x^54)/2 - (c^12*x^52*(2*a*c - 13*b^2))/4 - (143*a^7*b*x^14*(12*b^6 - 14*a^3*c^3 + 70*a^2*b^2*c^2 - 63*a*b^4*c))/14 + (143*b*c^7*x^42*(12*b^6 - 14*a^3*c^3 + 70*a^2*b^2*c^2 - 63*a*b^4*c))/14 - (143*a^5*b*x^18*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 - 30*a^3*b^2*c^3 - 12*a*b^6*c))/2 + (143*b*c^5*x^38*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 - 30*a^3*b^2*c^3 - 12*a*b^6*c))/2 - (13*a^3*b*x^22*(2*b^10 - 99*a^5*c^5 + 396*a^2*b^6*c^2 - 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 - 55*a*b^8*c))/2 + (13*b*c^3*x^34*(2*b^10 - 99*a^5*c^5 + 396*a^2*b^6*c^2 - 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 - 55*a*b^8*c))/2 - (13*a^9*b*x^10*(11*b^4 + 6*a^2*c^2 - 22*a*b^2*c))/2 + (13*b*c^9*x^46*(11*b^4 + 6*a^2*c^2 - 22*a*b^2*c))/2 + (13*a^11*b*x^6*(a*c - 2*b^2))/2 - (13*b*c^11*x^50*(a*c - 2*b^2))/2","B"
99,1,1214,20,1.282031,"\text{Not used}","int(x^2*(b + 2*c*x^3)*(b*x^3 - a + c*x^6)^13,x)","x^{36}\,\left(\frac{143\,a^8\,c^6}{2}-1716\,a^7\,b^2\,c^5+5005\,a^6\,b^4\,c^4-4004\,a^5\,b^6\,c^3+\frac{2145\,a^4\,b^8\,c^2}{2}-\frac{286\,a^3\,b^{10}\,c}{3}+\frac{13\,a^2\,b^{12}}{6}\right)+x^{48}\,\left(\frac{143\,a^6\,c^8}{2}-1716\,a^5\,b^2\,c^7+5005\,a^4\,b^4\,c^6-4004\,a^3\,b^6\,c^5+\frac{2145\,a^2\,b^8\,c^4}{2}-\frac{286\,a\,b^{10}\,c^3}{3}+\frac{13\,b^{12}\,c^2}{6}\right)-x^{39}\,\left(572\,a^7\,b\,c^6-4004\,a^6\,b^3\,c^5+6006\,a^5\,b^5\,c^4-2860\,a^4\,b^7\,c^3+\frac{1430\,a^3\,b^9\,c^2}{3}-26\,a^2\,b^{11}\,c+\frac{a\,b^{13}}{3}\right)+x^{45}\,\left(572\,a^6\,b\,c^7-4004\,a^5\,b^3\,c^6+6006\,a^4\,b^5\,c^5-2860\,a^3\,b^7\,c^4+\frac{1430\,a^2\,b^9\,c^3}{3}-26\,a\,b^{11}\,c^2+\frac{b^{13}\,c}{3}\right)+x^{18}\,\left(-\frac{26\,a^{11}\,c^3}{3}+143\,a^{10}\,b^2\,c^2-\frac{715\,a^9\,b^4\,c}{3}+\frac{143\,a^8\,b^6}{2}\right)-x^{66}\,\left(\frac{26\,a^3\,c^{11}}{3}-143\,a^2\,b^2\,c^{10}+\frac{715\,a\,b^4\,c^9}{3}-\frac{143\,b^6\,c^8}{2}\right)+x^{30}\,\left(-\frac{143\,a^9\,c^5}{3}+\frac{2145\,a^8\,b^2\,c^4}{2}-2860\,a^7\,b^4\,c^3+2002\,a^6\,b^6\,c^2-429\,a^5\,b^8\,c+\frac{143\,a^4\,b^{10}}{6}\right)-x^{54}\,\left(\frac{143\,a^5\,c^9}{3}-\frac{2145\,a^4\,b^2\,c^8}{2}+2860\,a^3\,b^4\,c^7-2002\,a^2\,b^6\,c^6+429\,a\,b^8\,c^5-\frac{143\,b^{10}\,c^4}{6}\right)+x^{42}\,\left(-\frac{572\,a^7\,c^7}{7}+2002\,a^6\,b^2\,c^6-6006\,a^5\,b^4\,c^5+5005\,a^4\,b^6\,c^4-1430\,a^3\,b^8\,c^3+143\,a^2\,b^{10}\,c^2-\frac{13\,a\,b^{12}\,c}{3}+\frac{b^{14}}{42}\right)+x^{24}\,\left(\frac{143\,a^{10}\,c^4}{6}-\frac{1430\,a^9\,b^2\,c^3}{3}+\frac{2145\,a^8\,b^4\,c^2}{2}-572\,a^7\,b^6\,c+\frac{143\,a^6\,b^8}{2}\right)+x^{60}\,\left(\frac{143\,a^4\,c^{10}}{6}-\frac{1430\,a^3\,b^2\,c^9}{3}+\frac{2145\,a^2\,b^4\,c^8}{2}-572\,a\,b^6\,c^7+\frac{143\,b^8\,c^6}{2}\right)+\frac{c^{14}\,x^{84}}{42}-x^6\,\left(\frac{a^{13}\,c}{3}-\frac{13\,a^{12}\,b^2}{6}\right)+\frac{13\,a^{10}\,x^{12}\,\left(a^2\,c^2-12\,a\,b^2\,c+11\,b^4\right)}{6}+\frac{13\,c^{10}\,x^{72}\,\left(a^2\,c^2-12\,a\,b^2\,c+11\,b^4\right)}{6}-\frac{a^{13}\,b\,x^3}{3}+\frac{b\,c^{13}\,x^{81}}{3}-\frac{c^{12}\,x^{78}\,\left(2\,a\,c-13\,b^2\right)}{6}-\frac{143\,a^7\,b\,x^{21}\,\left(-14\,a^3\,c^3+70\,a^2\,b^2\,c^2-63\,a\,b^4\,c+12\,b^6\right)}{21}+\frac{143\,b\,c^7\,x^{63}\,\left(-14\,a^3\,c^3+70\,a^2\,b^2\,c^2-63\,a\,b^4\,c+12\,b^6\right)}{21}-\frac{143\,a^5\,b\,x^{27}\,\left(5\,a^4\,c^4-30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2-12\,a\,b^6\,c+b^8\right)}{3}+\frac{143\,b\,c^5\,x^{57}\,\left(5\,a^4\,c^4-30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2-12\,a\,b^6\,c+b^8\right)}{3}-\frac{13\,a^3\,b\,x^{33}\,\left(-99\,a^5\,c^5+660\,a^4\,b^2\,c^4-924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2-55\,a\,b^8\,c+2\,b^{10}\right)}{3}+\frac{13\,b\,c^3\,x^{51}\,\left(-99\,a^5\,c^5+660\,a^4\,b^2\,c^4-924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2-55\,a\,b^8\,c+2\,b^{10}\right)}{3}-\frac{13\,a^9\,b\,x^{15}\,\left(6\,a^2\,c^2-22\,a\,b^2\,c+11\,b^4\right)}{3}+\frac{13\,b\,c^9\,x^{69}\,\left(6\,a^2\,c^2-22\,a\,b^2\,c+11\,b^4\right)}{3}+\frac{13\,a^{11}\,b\,x^9\,\left(a\,c-2\,b^2\right)}{3}-\frac{13\,b\,c^{11}\,x^{75}\,\left(a\,c-2\,b^2\right)}{3}","Not used",1,"x^36*((13*a^2*b^12)/6 + (143*a^8*c^6)/2 - (286*a^3*b^10*c)/3 + (2145*a^4*b^8*c^2)/2 - 4004*a^5*b^6*c^3 + 5005*a^6*b^4*c^4 - 1716*a^7*b^2*c^5) + x^48*((143*a^6*c^8)/2 + (13*b^12*c^2)/6 - (286*a*b^10*c^3)/3 + (2145*a^2*b^8*c^4)/2 - 4004*a^3*b^6*c^5 + 5005*a^4*b^4*c^6 - 1716*a^5*b^2*c^7) - x^39*((a*b^13)/3 - 26*a^2*b^11*c + 572*a^7*b*c^6 + (1430*a^3*b^9*c^2)/3 - 2860*a^4*b^7*c^3 + 6006*a^5*b^5*c^4 - 4004*a^6*b^3*c^5) + x^45*((b^13*c)/3 - 26*a*b^11*c^2 + 572*a^6*b*c^7 + (1430*a^2*b^9*c^3)/3 - 2860*a^3*b^7*c^4 + 6006*a^4*b^5*c^5 - 4004*a^5*b^3*c^6) + x^18*((143*a^8*b^6)/2 - (26*a^11*c^3)/3 - (715*a^9*b^4*c)/3 + 143*a^10*b^2*c^2) - x^66*((26*a^3*c^11)/3 - (143*b^6*c^8)/2 + (715*a*b^4*c^9)/3 - 143*a^2*b^2*c^10) + x^30*((143*a^4*b^10)/6 - (143*a^9*c^5)/3 - 429*a^5*b^8*c + 2002*a^6*b^6*c^2 - 2860*a^7*b^4*c^3 + (2145*a^8*b^2*c^4)/2) - x^54*((143*a^5*c^9)/3 - (143*b^10*c^4)/6 + 429*a*b^8*c^5 - 2002*a^2*b^6*c^6 + 2860*a^3*b^4*c^7 - (2145*a^4*b^2*c^8)/2) + x^42*(b^14/42 - (572*a^7*c^7)/7 + 143*a^2*b^10*c^2 - 1430*a^3*b^8*c^3 + 5005*a^4*b^6*c^4 - 6006*a^5*b^4*c^5 + 2002*a^6*b^2*c^6 - (13*a*b^12*c)/3) + x^24*((143*a^6*b^8)/2 + (143*a^10*c^4)/6 - 572*a^7*b^6*c + (2145*a^8*b^4*c^2)/2 - (1430*a^9*b^2*c^3)/3) + x^60*((143*a^4*c^10)/6 + (143*b^8*c^6)/2 - 572*a*b^6*c^7 + (2145*a^2*b^4*c^8)/2 - (1430*a^3*b^2*c^9)/3) + (c^14*x^84)/42 - x^6*((a^13*c)/3 - (13*a^12*b^2)/6) + (13*a^10*x^12*(11*b^4 + a^2*c^2 - 12*a*b^2*c))/6 + (13*c^10*x^72*(11*b^4 + a^2*c^2 - 12*a*b^2*c))/6 - (a^13*b*x^3)/3 + (b*c^13*x^81)/3 - (c^12*x^78*(2*a*c - 13*b^2))/6 - (143*a^7*b*x^21*(12*b^6 - 14*a^3*c^3 + 70*a^2*b^2*c^2 - 63*a*b^4*c))/21 + (143*b*c^7*x^63*(12*b^6 - 14*a^3*c^3 + 70*a^2*b^2*c^2 - 63*a*b^4*c))/21 - (143*a^5*b*x^27*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 - 30*a^3*b^2*c^3 - 12*a*b^6*c))/3 + (143*b*c^5*x^57*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 - 30*a^3*b^2*c^3 - 12*a*b^6*c))/3 - (13*a^3*b*x^33*(2*b^10 - 99*a^5*c^5 + 396*a^2*b^6*c^2 - 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 - 55*a*b^8*c))/3 + (13*b*c^3*x^51*(2*b^10 - 99*a^5*c^5 + 396*a^2*b^6*c^2 - 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 - 55*a*b^8*c))/3 - (13*a^9*b*x^15*(11*b^4 + 6*a^2*c^2 - 22*a*b^2*c))/3 + (13*b*c^9*x^69*(11*b^4 + 6*a^2*c^2 - 22*a*b^2*c))/3 + (13*a^11*b*x^9*(a*c - 2*b^2))/3 - (13*b*c^11*x^75*(a*c - 2*b^2))/3","B"
100,1,1401,25,5.775835,"\text{Not used}","int(x^(n - 1)*(b + 2*c*x^n)*(b*x^n - a + c*x^(2*n))^13,x)","x^{n-1}\,\left(\frac{x^{11\,n+1}\,\left(\frac{429\,a^8\,c^6}{2}-5148\,a^7\,b^2\,c^5+15015\,a^6\,b^4\,c^4-12012\,a^5\,b^6\,c^3+\frac{6435\,a^4\,b^8\,c^2}{2}-286\,a^3\,b^{10}\,c+\frac{13\,a^2\,b^{12}}{2}\right)}{n}+\frac{x^{15\,n+1}\,\left(\frac{429\,a^6\,c^8}{2}-5148\,a^5\,b^2\,c^7+15015\,a^4\,b^4\,c^6-12012\,a^3\,b^6\,c^5+\frac{6435\,a^2\,b^8\,c^4}{2}-286\,a\,b^{10}\,c^3+\frac{13\,b^{12}\,c^2}{2}\right)}{n}-\frac{x^{12\,n+1}\,\left(1716\,a^7\,b\,c^6-12012\,a^6\,b^3\,c^5+18018\,a^5\,b^5\,c^4-8580\,a^4\,b^7\,c^3+1430\,a^3\,b^9\,c^2-78\,a^2\,b^{11}\,c+a\,b^{13}\right)}{n}+\frac{x^{14\,n+1}\,\left(1716\,a^6\,b\,c^7-12012\,a^5\,b^3\,c^6+18018\,a^4\,b^5\,c^5-8580\,a^3\,b^7\,c^4+1430\,a^2\,b^9\,c^3-78\,a\,b^{11}\,c^2+b^{13}\,c\right)}{n}+\frac{x^{5\,n+1}\,\left(-26\,a^{11}\,c^3+429\,a^{10}\,b^2\,c^2-715\,a^9\,b^4\,c+\frac{429\,a^8\,b^6}{2}\right)}{n}-\frac{x^{21\,n+1}\,\left(26\,a^3\,c^{11}-429\,a^2\,b^2\,c^{10}+715\,a\,b^4\,c^9-\frac{429\,b^6\,c^8}{2}\right)}{n}+\frac{x^{9\,n+1}\,\left(-143\,a^9\,c^5+\frac{6435\,a^8\,b^2\,c^4}{2}-8580\,a^7\,b^4\,c^3+6006\,a^6\,b^6\,c^2-1287\,a^5\,b^8\,c+\frac{143\,a^4\,b^{10}}{2}\right)}{n}-\frac{x^{17\,n+1}\,\left(143\,a^5\,c^9-\frac{6435\,a^4\,b^2\,c^8}{2}+8580\,a^3\,b^4\,c^7-6006\,a^2\,b^6\,c^6+1287\,a\,b^8\,c^5-\frac{143\,b^{10}\,c^4}{2}\right)}{n}+\frac{x^{13\,n+1}\,\left(-\frac{1716\,a^7\,c^7}{7}+6006\,a^6\,b^2\,c^6-18018\,a^5\,b^4\,c^5+15015\,a^4\,b^6\,c^4-4290\,a^3\,b^8\,c^3+429\,a^2\,b^{10}\,c^2-13\,a\,b^{12}\,c+\frac{b^{14}}{14}\right)}{n}+\frac{x^{7\,n+1}\,\left(\frac{143\,a^{10}\,c^4}{2}-1430\,a^9\,b^2\,c^3+\frac{6435\,a^8\,b^4\,c^2}{2}-1716\,a^7\,b^6\,c+\frac{429\,a^6\,b^8}{2}\right)}{n}+\frac{x^{19\,n+1}\,\left(\frac{143\,a^4\,c^{10}}{2}-1430\,a^3\,b^2\,c^9+\frac{6435\,a^2\,b^4\,c^8}{2}-1716\,a\,b^6\,c^7+\frac{429\,b^8\,c^6}{2}\right)}{n}+\frac{c^{14}\,x^{27\,n+1}}{14\,n}-\frac{a^{12}\,x^{n+1}\,\left(a\,c-\frac{13\,b^2}{2}\right)}{n}+\frac{a^{10}\,x^{3\,n+1}\,\left(\frac{13\,a^2\,c^2}{2}-78\,a\,b^2\,c+\frac{143\,b^4}{2}\right)}{n}+\frac{c^{10}\,x^{23\,n+1}\,\left(\frac{13\,a^2\,c^2}{2}-78\,a\,b^2\,c+\frac{143\,b^4}{2}\right)}{n}+\frac{b\,c^{13}\,x^{26\,n+1}}{n}-\frac{c^{12}\,x^{25\,n+1}\,\left(a\,c-\frac{13\,b^2}{2}\right)}{n}-\frac{a^{13}\,b\,x}{n}-\frac{143\,a^7\,b\,x^{6\,n+1}\,\left(-14\,a^3\,c^3+70\,a^2\,b^2\,c^2-63\,a\,b^4\,c+12\,b^6\right)}{7\,n}+\frac{143\,b\,c^7\,x^{20\,n+1}\,\left(-14\,a^3\,c^3+70\,a^2\,b^2\,c^2-63\,a\,b^4\,c+12\,b^6\right)}{7\,n}-\frac{143\,a^5\,b\,x^{8\,n+1}\,\left(5\,a^4\,c^4-30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2-12\,a\,b^6\,c+b^8\right)}{n}+\frac{143\,b\,c^5\,x^{18\,n+1}\,\left(5\,a^4\,c^4-30\,a^3\,b^2\,c^3+36\,a^2\,b^4\,c^2-12\,a\,b^6\,c+b^8\right)}{n}-\frac{13\,a^3\,b\,x^{10\,n+1}\,\left(-99\,a^5\,c^5+660\,a^4\,b^2\,c^4-924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2-55\,a\,b^8\,c+2\,b^{10}\right)}{n}+\frac{13\,b\,c^3\,x^{16\,n+1}\,\left(-99\,a^5\,c^5+660\,a^4\,b^2\,c^4-924\,a^3\,b^4\,c^3+396\,a^2\,b^6\,c^2-55\,a\,b^8\,c+2\,b^{10}\right)}{n}-\frac{13\,a^9\,b\,x^{4\,n+1}\,\left(6\,a^2\,c^2-22\,a\,b^2\,c+11\,b^4\right)}{n}+\frac{13\,b\,c^9\,x^{22\,n+1}\,\left(6\,a^2\,c^2-22\,a\,b^2\,c+11\,b^4\right)}{n}+\frac{13\,a^{11}\,b\,x^{2\,n+1}\,\left(a\,c-2\,b^2\right)}{n}-\frac{13\,b\,c^{11}\,x^{24\,n+1}\,\left(a\,c-2\,b^2\right)}{n}\right)","Not used",1,"x^(n - 1)*((x^(11*n + 1)*((13*a^2*b^12)/2 + (429*a^8*c^6)/2 - 286*a^3*b^10*c + (6435*a^4*b^8*c^2)/2 - 12012*a^5*b^6*c^3 + 15015*a^6*b^4*c^4 - 5148*a^7*b^2*c^5))/n + (x^(15*n + 1)*((429*a^6*c^8)/2 + (13*b^12*c^2)/2 - 286*a*b^10*c^3 + (6435*a^2*b^8*c^4)/2 - 12012*a^3*b^6*c^5 + 15015*a^4*b^4*c^6 - 5148*a^5*b^2*c^7))/n - (x^(12*n + 1)*(a*b^13 - 78*a^2*b^11*c + 1716*a^7*b*c^6 + 1430*a^3*b^9*c^2 - 8580*a^4*b^7*c^3 + 18018*a^5*b^5*c^4 - 12012*a^6*b^3*c^5))/n + (x^(14*n + 1)*(b^13*c - 78*a*b^11*c^2 + 1716*a^6*b*c^7 + 1430*a^2*b^9*c^3 - 8580*a^3*b^7*c^4 + 18018*a^4*b^5*c^5 - 12012*a^5*b^3*c^6))/n + (x^(5*n + 1)*((429*a^8*b^6)/2 - 26*a^11*c^3 - 715*a^9*b^4*c + 429*a^10*b^2*c^2))/n - (x^(21*n + 1)*(26*a^3*c^11 - (429*b^6*c^8)/2 + 715*a*b^4*c^9 - 429*a^2*b^2*c^10))/n + (x^(9*n + 1)*((143*a^4*b^10)/2 - 143*a^9*c^5 - 1287*a^5*b^8*c + 6006*a^6*b^6*c^2 - 8580*a^7*b^4*c^3 + (6435*a^8*b^2*c^4)/2))/n - (x^(17*n + 1)*(143*a^5*c^9 - (143*b^10*c^4)/2 + 1287*a*b^8*c^5 - 6006*a^2*b^6*c^6 + 8580*a^3*b^4*c^7 - (6435*a^4*b^2*c^8)/2))/n + (x^(13*n + 1)*(b^14/14 - (1716*a^7*c^7)/7 + 429*a^2*b^10*c^2 - 4290*a^3*b^8*c^3 + 15015*a^4*b^6*c^4 - 18018*a^5*b^4*c^5 + 6006*a^6*b^2*c^6 - 13*a*b^12*c))/n + (x^(7*n + 1)*((429*a^6*b^8)/2 + (143*a^10*c^4)/2 - 1716*a^7*b^6*c + (6435*a^8*b^4*c^2)/2 - 1430*a^9*b^2*c^3))/n + (x^(19*n + 1)*((143*a^4*c^10)/2 + (429*b^8*c^6)/2 - 1716*a*b^6*c^7 + (6435*a^2*b^4*c^8)/2 - 1430*a^3*b^2*c^9))/n + (c^14*x^(27*n + 1))/(14*n) - (a^12*x^(n + 1)*(a*c - (13*b^2)/2))/n + (a^10*x^(3*n + 1)*((143*b^4)/2 + (13*a^2*c^2)/2 - 78*a*b^2*c))/n + (c^10*x^(23*n + 1)*((143*b^4)/2 + (13*a^2*c^2)/2 - 78*a*b^2*c))/n + (b*c^13*x^(26*n + 1))/n - (c^12*x^(25*n + 1)*(a*c - (13*b^2)/2))/n - (a^13*b*x)/n - (143*a^7*b*x^(6*n + 1)*(12*b^6 - 14*a^3*c^3 + 70*a^2*b^2*c^2 - 63*a*b^4*c))/(7*n) + (143*b*c^7*x^(20*n + 1)*(12*b^6 - 14*a^3*c^3 + 70*a^2*b^2*c^2 - 63*a*b^4*c))/(7*n) - (143*a^5*b*x^(8*n + 1)*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 - 30*a^3*b^2*c^3 - 12*a*b^6*c))/n + (143*b*c^5*x^(18*n + 1)*(b^8 + 5*a^4*c^4 + 36*a^2*b^4*c^2 - 30*a^3*b^2*c^3 - 12*a*b^6*c))/n - (13*a^3*b*x^(10*n + 1)*(2*b^10 - 99*a^5*c^5 + 396*a^2*b^6*c^2 - 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 - 55*a*b^8*c))/n + (13*b*c^3*x^(16*n + 1)*(2*b^10 - 99*a^5*c^5 + 396*a^2*b^6*c^2 - 924*a^3*b^4*c^3 + 660*a^4*b^2*c^4 - 55*a*b^8*c))/n - (13*a^9*b*x^(4*n + 1)*(11*b^4 + 6*a^2*c^2 - 22*a*b^2*c))/n + (13*b*c^9*x^(22*n + 1)*(11*b^4 + 6*a^2*c^2 - 22*a*b^2*c))/n + (13*a^11*b*x^(2*n + 1)*(a*c - 2*b^2))/n - (13*b*c^11*x^(24*n + 1)*(a*c - 2*b^2))/n)","B"
101,1,154,15,2.087946,"\text{Not used}","int((b*x + c*x^2)^13*(b + 2*c*x),x)","\frac{b^{14}\,x^{14}}{14}+b^{13}\,c\,x^{15}+\frac{13\,b^{12}\,c^2\,x^{16}}{2}+26\,b^{11}\,c^3\,x^{17}+\frac{143\,b^{10}\,c^4\,x^{18}}{2}+143\,b^9\,c^5\,x^{19}+\frac{429\,b^8\,c^6\,x^{20}}{2}+\frac{1716\,b^7\,c^7\,x^{21}}{7}+\frac{429\,b^6\,c^8\,x^{22}}{2}+143\,b^5\,c^9\,x^{23}+\frac{143\,b^4\,c^{10}\,x^{24}}{2}+26\,b^3\,c^{11}\,x^{25}+\frac{13\,b^2\,c^{12}\,x^{26}}{2}+b\,c^{13}\,x^{27}+\frac{c^{14}\,x^{28}}{14}","Not used",1,"(b^14*x^14)/14 + (c^14*x^28)/14 + b^13*c*x^15 + b*c^13*x^27 + (13*b^12*c^2*x^16)/2 + 26*b^11*c^3*x^17 + (143*b^10*c^4*x^18)/2 + 143*b^9*c^5*x^19 + (429*b^8*c^6*x^20)/2 + (1716*b^7*c^7*x^21)/7 + (429*b^6*c^8*x^22)/2 + 143*b^5*c^9*x^23 + (143*b^4*c^10*x^24)/2 + 26*b^3*c^11*x^25 + (13*b^2*c^12*x^26)/2","B"
102,1,156,16,2.080482,"\text{Not used}","int(x*(b + 2*c*x^2)*(b*x^2 + c*x^4)^13,x)","\frac{b^{14}\,x^{28}}{28}+\frac{b^{13}\,c\,x^{30}}{2}+\frac{13\,b^{12}\,c^2\,x^{32}}{4}+13\,b^{11}\,c^3\,x^{34}+\frac{143\,b^{10}\,c^4\,x^{36}}{4}+\frac{143\,b^9\,c^5\,x^{38}}{2}+\frac{429\,b^8\,c^6\,x^{40}}{4}+\frac{858\,b^7\,c^7\,x^{42}}{7}+\frac{429\,b^6\,c^8\,x^{44}}{4}+\frac{143\,b^5\,c^9\,x^{46}}{2}+\frac{143\,b^4\,c^{10}\,x^{48}}{4}+13\,b^3\,c^{11}\,x^{50}+\frac{13\,b^2\,c^{12}\,x^{52}}{4}+\frac{b\,c^{13}\,x^{54}}{2}+\frac{c^{14}\,x^{56}}{28}","Not used",1,"(b^14*x^28)/28 + (c^14*x^56)/28 + (b^13*c*x^30)/2 + (b*c^13*x^54)/2 + (13*b^12*c^2*x^32)/4 + 13*b^11*c^3*x^34 + (143*b^10*c^4*x^36)/4 + (143*b^9*c^5*x^38)/2 + (429*b^8*c^6*x^40)/4 + (858*b^7*c^7*x^42)/7 + (429*b^6*c^8*x^44)/4 + (143*b^5*c^9*x^46)/2 + (143*b^4*c^10*x^48)/4 + 13*b^3*c^11*x^50 + (13*b^2*c^12*x^52)/4","B"
103,1,156,16,2.079410,"\text{Not used}","int(x^2*(b + 2*c*x^3)*(b*x^3 + c*x^6)^13,x)","\frac{b^{14}\,x^{42}}{42}+\frac{b^{13}\,c\,x^{45}}{3}+\frac{13\,b^{12}\,c^2\,x^{48}}{6}+\frac{26\,b^{11}\,c^3\,x^{51}}{3}+\frac{143\,b^{10}\,c^4\,x^{54}}{6}+\frac{143\,b^9\,c^5\,x^{57}}{3}+\frac{143\,b^8\,c^6\,x^{60}}{2}+\frac{572\,b^7\,c^7\,x^{63}}{7}+\frac{143\,b^6\,c^8\,x^{66}}{2}+\frac{143\,b^5\,c^9\,x^{69}}{3}+\frac{143\,b^4\,c^{10}\,x^{72}}{6}+\frac{26\,b^3\,c^{11}\,x^{75}}{3}+\frac{13\,b^2\,c^{12}\,x^{78}}{6}+\frac{b\,c^{13}\,x^{81}}{3}+\frac{c^{14}\,x^{84}}{42}","Not used",1,"(b^14*x^42)/42 + (c^14*x^84)/42 + (b^13*c*x^45)/3 + (b*c^13*x^81)/3 + (13*b^12*c^2*x^48)/6 + (26*b^11*c^3*x^51)/3 + (143*b^10*c^4*x^54)/6 + (143*b^9*c^5*x^57)/3 + (143*b^8*c^6*x^60)/2 + (572*b^7*c^7*x^63)/7 + (143*b^6*c^8*x^66)/2 + (143*b^5*c^9*x^69)/3 + (143*b^4*c^10*x^72)/6 + (26*b^3*c^11*x^75)/3 + (13*b^2*c^12*x^78)/6","B"
104,1,229,21,2.627903,"\text{Not used}","int(x^(n - 1)*(b + 2*c*x^n)*(b*x^n + c*x^(2*n))^13,x)","\frac{b^{14}\,x^{14\,n}}{14\,n}+\frac{c^{14}\,x^{28\,n}}{14\,n}+\frac{13\,b^{12}\,c^2\,x^{16\,n}}{2\,n}+\frac{26\,b^{11}\,c^3\,x^{17\,n}}{n}+\frac{143\,b^{10}\,c^4\,x^{18\,n}}{2\,n}+\frac{143\,b^9\,c^5\,x^{19\,n}}{n}+\frac{429\,b^8\,c^6\,x^{20\,n}}{2\,n}+\frac{1716\,b^7\,c^7\,x^{21\,n}}{7\,n}+\frac{429\,b^6\,c^8\,x^{22\,n}}{2\,n}+\frac{143\,b^5\,c^9\,x^{23\,n}}{n}+\frac{143\,b^4\,c^{10}\,x^{24\,n}}{2\,n}+\frac{26\,b^3\,c^{11}\,x^{25\,n}}{n}+\frac{13\,b^2\,c^{12}\,x^{26\,n}}{2\,n}+\frac{b^{13}\,c\,x^{15\,n}}{n}+\frac{b\,c^{13}\,x^{27\,n}}{n}","Not used",1,"(b^14*x^(14*n))/(14*n) + (c^14*x^(28*n))/(14*n) + (13*b^12*c^2*x^(16*n))/(2*n) + (26*b^11*c^3*x^(17*n))/n + (143*b^10*c^4*x^(18*n))/(2*n) + (143*b^9*c^5*x^(19*n))/n + (429*b^8*c^6*x^(20*n))/(2*n) + (1716*b^7*c^7*x^(21*n))/(7*n) + (429*b^6*c^8*x^(22*n))/(2*n) + (143*b^5*c^9*x^(23*n))/n + (143*b^4*c^10*x^(24*n))/(2*n) + (26*b^3*c^11*x^(25*n))/n + (13*b^2*c^12*x^(26*n))/(2*n) + (b^13*c*x^(15*n))/n + (b*c^13*x^(27*n))/n","B"
105,1,11,11,1.962377,"\text{Not used}","int((b + 2*c*x)/(a + b*x + c*x^2),x)","\ln\left(c\,x^2+b\,x+a\right)","Not used",1,"log(a + b*x + c*x^2)","B"
106,1,15,17,1.955508,"\text{Not used}","int((x*(b + 2*c*x^2))/(a + b*x^2 + c*x^4),x)","\frac{\ln\left(c\,x^4+b\,x^2+a\right)}{2}","Not used",1,"log(a + b*x^2 + c*x^4)/2","B"
107,1,15,17,0.051973,"\text{Not used}","int((x^2*(b + 2*c*x^3))/(a + b*x^3 + c*x^6),x)","\frac{\ln\left(c\,x^6+b\,x^3+a\right)}{3}","Not used",1,"log(a + b*x^3 + c*x^6)/3","B"
108,1,121,19,2.316608,"\text{Not used}","int((x^(n - 1)*(b + 2*c*x^n))/(a + b*x^n + c*x^(2*n)),x)","-\frac{2\,b\,\mathrm{atan}\left(\frac{b}{\sqrt{4\,a\,c-b^2}}+\frac{2\,c\,x^n}{\sqrt{4\,a\,c-b^2}}\right)-\ln\left(a+b\,x^n+c\,x^{2\,n}\right)\,\sqrt{4\,a\,c-b^2}}{n\,\sqrt{4\,a\,c-b^2}}-\frac{2\,b\,\mathrm{atanh}\left(\frac{b+2\,c\,x^n}{\sqrt{b^2-4\,a\,c}}\right)}{n\,\sqrt{b^2-4\,a\,c}}","Not used",1,"- (2*b*atan(b/(4*a*c - b^2)^(1/2) + (2*c*x^n)/(4*a*c - b^2)^(1/2)) - log(a + b*x^n + c*x^(2*n))*(4*a*c - b^2)^(1/2))/(n*(4*a*c - b^2)^(1/2)) - (2*b*atanh((b + 2*c*x^n)/(b^2 - 4*a*c)^(1/2)))/(n*(b^2 - 4*a*c)^(1/2))","B"
109,1,358,16,3.616375,"\text{Not used}","int((b + 2*c*x)/(a + b*x + c*x^2)^8,x)","-\frac{1}{7\,\left(x^5\,\left(105\,a^4\,b\,c^2+140\,a^3\,b^3\,c+21\,a^2\,b^5\right)+x^9\,\left(105\,a^2\,b\,c^4+140\,a\,b^3\,c^3+21\,b^5\,c^2\right)+x^7\,\left(140\,a^3\,b\,c^3+210\,a^2\,b^3\,c^2+42\,a\,b^5\,c+b^7\right)+x^3\,\left(42\,c\,a^5\,b+35\,a^4\,b^3\right)+x^{11}\,\left(35\,b^3\,c^4+42\,a\,b\,c^5\right)+x^4\,\left(21\,a^5\,c^2+105\,a^4\,b^2\,c+35\,a^3\,b^4\right)+x^{10}\,\left(21\,a^2\,c^5+105\,a\,b^2\,c^4+35\,b^4\,c^3\right)+a^7+x^6\,\left(35\,a^4\,c^3+210\,a^3\,b^2\,c^2+105\,a^2\,b^4\,c+7\,a\,b^6\right)+x^8\,\left(35\,a^3\,c^4+210\,a^2\,b^2\,c^3+105\,a\,b^4\,c^2+7\,b^6\,c\right)+c^7\,x^{14}+x^2\,\left(7\,c\,a^6+21\,a^5\,b^2\right)+x^{12}\,\left(21\,b^2\,c^5+7\,a\,c^6\right)+7\,b\,c^6\,x^{13}+7\,a^6\,b\,x\right)}","Not used",1,"-1/(7*(x^5*(21*a^2*b^5 + 140*a^3*b^3*c + 105*a^4*b*c^2) + x^9*(21*b^5*c^2 + 140*a*b^3*c^3 + 105*a^2*b*c^4) + x^7*(b^7 + 140*a^3*b*c^3 + 210*a^2*b^3*c^2 + 42*a*b^5*c) + x^3*(35*a^4*b^3 + 42*a^5*b*c) + x^11*(35*b^3*c^4 + 42*a*b*c^5) + x^4*(35*a^3*b^4 + 21*a^5*c^2 + 105*a^4*b^2*c) + x^10*(21*a^2*c^5 + 35*b^4*c^3 + 105*a*b^2*c^4) + a^7 + x^6*(7*a*b^6 + 35*a^4*c^3 + 105*a^2*b^4*c + 210*a^3*b^2*c^2) + x^8*(7*b^6*c + 35*a^3*c^4 + 105*a*b^4*c^2 + 210*a^2*b^2*c^3) + c^7*x^14 + x^2*(7*a^6*c + 21*a^5*b^2) + x^12*(7*a*c^6 + 21*b^2*c^5) + 7*b*c^6*x^13 + 7*a^6*b*x))","B"
110,1,360,18,12.161988,"\text{Not used}","int((x*(b + 2*c*x^2))/(a + b*x^2 + c*x^4)^8,x)","-\frac{1}{14\,\left(x^{10}\,\left(105\,a^4\,b\,c^2+140\,a^3\,b^3\,c+21\,a^2\,b^5\right)+x^{18}\,\left(105\,a^2\,b\,c^4+140\,a\,b^3\,c^3+21\,b^5\,c^2\right)+x^{14}\,\left(140\,a^3\,b\,c^3+210\,a^2\,b^3\,c^2+42\,a\,b^5\,c+b^7\right)+x^6\,\left(42\,c\,a^5\,b+35\,a^4\,b^3\right)+x^{22}\,\left(35\,b^3\,c^4+42\,a\,b\,c^5\right)+x^8\,\left(21\,a^5\,c^2+105\,a^4\,b^2\,c+35\,a^3\,b^4\right)+x^{20}\,\left(21\,a^2\,c^5+105\,a\,b^2\,c^4+35\,b^4\,c^3\right)+a^7+x^{12}\,\left(35\,a^4\,c^3+210\,a^3\,b^2\,c^2+105\,a^2\,b^4\,c+7\,a\,b^6\right)+x^{16}\,\left(35\,a^3\,c^4+210\,a^2\,b^2\,c^3+105\,a\,b^4\,c^2+7\,b^6\,c\right)+c^7\,x^{28}+x^4\,\left(7\,c\,a^6+21\,a^5\,b^2\right)+x^{24}\,\left(21\,b^2\,c^5+7\,a\,c^6\right)+7\,a^6\,b\,x^2+7\,b\,c^6\,x^{26}\right)}","Not used",1,"-1/(14*(x^10*(21*a^2*b^5 + 140*a^3*b^3*c + 105*a^4*b*c^2) + x^18*(21*b^5*c^2 + 140*a*b^3*c^3 + 105*a^2*b*c^4) + x^14*(b^7 + 140*a^3*b*c^3 + 210*a^2*b^3*c^2 + 42*a*b^5*c) + x^6*(35*a^4*b^3 + 42*a^5*b*c) + x^22*(35*b^3*c^4 + 42*a*b*c^5) + x^8*(35*a^3*b^4 + 21*a^5*c^2 + 105*a^4*b^2*c) + x^20*(21*a^2*c^5 + 35*b^4*c^3 + 105*a*b^2*c^4) + a^7 + x^12*(7*a*b^6 + 35*a^4*c^3 + 105*a^2*b^4*c + 210*a^3*b^2*c^2) + x^16*(7*b^6*c + 35*a^3*c^4 + 105*a*b^4*c^2 + 210*a^2*b^2*c^3) + c^7*x^28 + x^4*(7*a^6*c + 21*a^5*b^2) + x^24*(7*a*c^6 + 21*b^2*c^5) + 7*a^6*b*x^2 + 7*b*c^6*x^26))","B"
111,1,360,18,18.210678,"\text{Not used}","int((x^2*(b + 2*c*x^3))/(a + b*x^3 + c*x^6)^8,x)","-\frac{1}{21\,\left(x^{15}\,\left(105\,a^4\,b\,c^2+140\,a^3\,b^3\,c+21\,a^2\,b^5\right)+x^{27}\,\left(105\,a^2\,b\,c^4+140\,a\,b^3\,c^3+21\,b^5\,c^2\right)+x^{21}\,\left(140\,a^3\,b\,c^3+210\,a^2\,b^3\,c^2+42\,a\,b^5\,c+b^7\right)+x^9\,\left(42\,c\,a^5\,b+35\,a^4\,b^3\right)+x^{33}\,\left(35\,b^3\,c^4+42\,a\,b\,c^5\right)+x^{12}\,\left(21\,a^5\,c^2+105\,a^4\,b^2\,c+35\,a^3\,b^4\right)+x^{30}\,\left(21\,a^2\,c^5+105\,a\,b^2\,c^4+35\,b^4\,c^3\right)+a^7+x^{18}\,\left(35\,a^4\,c^3+210\,a^3\,b^2\,c^2+105\,a^2\,b^4\,c+7\,a\,b^6\right)+x^{24}\,\left(35\,a^3\,c^4+210\,a^2\,b^2\,c^3+105\,a\,b^4\,c^2+7\,b^6\,c\right)+c^7\,x^{42}+x^6\,\left(7\,c\,a^6+21\,a^5\,b^2\right)+x^{36}\,\left(21\,b^2\,c^5+7\,a\,c^6\right)+7\,a^6\,b\,x^3+7\,b\,c^6\,x^{39}\right)}","Not used",1,"-1/(21*(x^15*(21*a^2*b^5 + 140*a^3*b^3*c + 105*a^4*b*c^2) + x^27*(21*b^5*c^2 + 140*a*b^3*c^3 + 105*a^2*b*c^4) + x^21*(b^7 + 140*a^3*b*c^3 + 210*a^2*b^3*c^2 + 42*a*b^5*c) + x^9*(35*a^4*b^3 + 42*a^5*b*c) + x^33*(35*b^3*c^4 + 42*a*b*c^5) + x^12*(35*a^3*b^4 + 21*a^5*c^2 + 105*a^4*b^2*c) + x^30*(21*a^2*c^5 + 35*b^4*c^3 + 105*a*b^2*c^4) + a^7 + x^18*(7*a*b^6 + 35*a^4*c^3 + 105*a^2*b^4*c + 210*a^3*b^2*c^2) + x^24*(7*b^6*c + 35*a^3*c^4 + 105*a*b^4*c^2 + 210*a^2*b^2*c^3) + c^7*x^42 + x^6*(7*a^6*c + 21*a^5*b^2) + x^36*(7*a*c^6 + 21*b^2*c^5) + 7*a^6*b*x^3 + 7*b*c^6*x^39))","B"
112,1,496,23,23.011371,"\text{Not used}","int((x^(n - 1)*(b + 2*c*x^n))/(a + b*x^n + c*x^(2*n))^8,x)","-\frac{1}{7\,a^7\,n+7\,b^7\,n\,x^{7\,n}+7\,c^7\,n\,x^{14\,n}+49\,a^6\,b\,n\,x^n+49\,a\,b^6\,n\,x^{6\,n}+49\,a^6\,c\,n\,x^{2\,n}+49\,a\,c^6\,n\,x^{12\,n}+49\,b^6\,c\,n\,x^{8\,n}+49\,b\,c^6\,n\,x^{13\,n}+147\,a^5\,b^2\,n\,x^{2\,n}+245\,a^4\,b^3\,n\,x^{3\,n}+245\,a^3\,b^4\,n\,x^{4\,n}+147\,a^2\,b^5\,n\,x^{5\,n}+147\,a^5\,c^2\,n\,x^{4\,n}+245\,a^4\,c^3\,n\,x^{6\,n}+245\,a^3\,c^4\,n\,x^{8\,n}+147\,a^2\,c^5\,n\,x^{10\,n}+147\,b^5\,c^2\,n\,x^{9\,n}+245\,b^4\,c^3\,n\,x^{10\,n}+245\,b^3\,c^4\,n\,x^{11\,n}+147\,b^2\,c^5\,n\,x^{12\,n}+735\,a^4\,b^2\,c\,n\,x^{4\,n}+980\,a^3\,b^3\,c\,n\,x^{5\,n}+735\,a^4\,b\,c^2\,n\,x^{5\,n}+735\,a^2\,b^4\,c\,n\,x^{6\,n}+980\,a^3\,b\,c^3\,n\,x^{7\,n}+735\,a\,b^4\,c^2\,n\,x^{8\,n}+980\,a\,b^3\,c^3\,n\,x^{9\,n}+735\,a^2\,b\,c^4\,n\,x^{9\,n}+735\,a\,b^2\,c^4\,n\,x^{10\,n}+1470\,a^3\,b^2\,c^2\,n\,x^{6\,n}+1470\,a^2\,b^3\,c^2\,n\,x^{7\,n}+1470\,a^2\,b^2\,c^3\,n\,x^{8\,n}+294\,a^5\,b\,c\,n\,x^{3\,n}+294\,a\,b^5\,c\,n\,x^{7\,n}+294\,a\,b\,c^5\,n\,x^{11\,n}}","Not used",1,"-1/(7*a^7*n + 7*b^7*n*x^(7*n) + 7*c^7*n*x^(14*n) + 49*a^6*b*n*x^n + 49*a*b^6*n*x^(6*n) + 49*a^6*c*n*x^(2*n) + 49*a*c^6*n*x^(12*n) + 49*b^6*c*n*x^(8*n) + 49*b*c^6*n*x^(13*n) + 147*a^5*b^2*n*x^(2*n) + 245*a^4*b^3*n*x^(3*n) + 245*a^3*b^4*n*x^(4*n) + 147*a^2*b^5*n*x^(5*n) + 147*a^5*c^2*n*x^(4*n) + 245*a^4*c^3*n*x^(6*n) + 245*a^3*c^4*n*x^(8*n) + 147*a^2*c^5*n*x^(10*n) + 147*b^5*c^2*n*x^(9*n) + 245*b^4*c^3*n*x^(10*n) + 245*b^3*c^4*n*x^(11*n) + 147*b^2*c^5*n*x^(12*n) + 735*a^4*b^2*c*n*x^(4*n) + 980*a^3*b^3*c*n*x^(5*n) + 735*a^4*b*c^2*n*x^(5*n) + 735*a^2*b^4*c*n*x^(6*n) + 980*a^3*b*c^3*n*x^(7*n) + 735*a*b^4*c^2*n*x^(8*n) + 980*a*b^3*c^3*n*x^(9*n) + 735*a^2*b*c^4*n*x^(9*n) + 735*a*b^2*c^4*n*x^(10*n) + 1470*a^3*b^2*c^2*n*x^(6*n) + 1470*a^2*b^3*c^2*n*x^(7*n) + 1470*a^2*b^2*c^3*n*x^(8*n) + 294*a^5*b*c*n*x^(3*n) + 294*a*b^5*c*n*x^(7*n) + 294*a*b*c^5*n*x^(11*n))","B"
113,1,13,13,0.049143,"\text{Not used}","int((b + 2*c*x)/(b*x - a + c*x^2),x)","\ln\left(c\,x^2+b\,x-a\right)","Not used",1,"log(b*x - a + c*x^2)","B"
114,1,17,19,0.049220,"\text{Not used}","int((x*(b + 2*c*x^2))/(b*x^2 - a + c*x^4),x)","\frac{\ln\left(c\,x^4+b\,x^2-a\right)}{2}","Not used",1,"log(b*x^2 - a + c*x^4)/2","B"
115,1,17,19,0.058642,"\text{Not used}","int((x^2*(b + 2*c*x^3))/(b*x^3 - a + c*x^6),x)","\frac{\ln\left(c\,x^6+b\,x^3-a\right)}{3}","Not used",1,"log(b*x^3 - a + c*x^6)/3","B"
116,1,199,21,2.675871,"\text{Not used}","int((x^(n - 1)*(b + 2*c*x^n))/(b*x^n - a + c*x^(2*n)),x)","\ln\left(\frac{2\,c\,x^n}{n}-\left(\frac{1}{n}+\frac{b\,\sqrt{b^2+4\,a\,c}}{n\,b^2+4\,a\,c\,n}\right)\,\left(b+2\,c\,x^n\right)\right)\,\left(\frac{1}{n}+\frac{b\,\sqrt{b^2+4\,a\,c}}{n\,b^2+4\,a\,c\,n}\right)+\ln\left(\frac{2\,c\,x^n}{n}-\left(\frac{1}{n}-\frac{b\,\sqrt{b^2+4\,a\,c}}{n\,b^2+4\,a\,c\,n}\right)\,\left(b+2\,c\,x^n\right)\right)\,\left(\frac{1}{n}-\frac{b\,\sqrt{b^2+4\,a\,c}}{n\,b^2+4\,a\,c\,n}\right)-\frac{2\,b\,\mathrm{atanh}\left(\frac{b+2\,c\,x^n}{\sqrt{b^2+4\,a\,c}}\right)}{n\,\sqrt{b^2+4\,a\,c}}","Not used",1,"log((2*c*x^n)/n - (1/n + (b*(4*a*c + b^2)^(1/2))/(b^2*n + 4*a*c*n))*(b + 2*c*x^n))*(1/n + (b*(4*a*c + b^2)^(1/2))/(b^2*n + 4*a*c*n)) + log((2*c*x^n)/n - (1/n - (b*(4*a*c + b^2)^(1/2))/(b^2*n + 4*a*c*n))*(b + 2*c*x^n))*(1/n - (b*(4*a*c + b^2)^(1/2))/(b^2*n + 4*a*c*n)) - (2*b*atanh((b + 2*c*x^n)/(4*a*c + b^2)^(1/2)))/(n*(4*a*c + b^2)^(1/2))","B"
117,1,358,18,5.221009,"\text{Not used}","int((b + 2*c*x)/(b*x - a + c*x^2)^8,x)","-\frac{1}{7\,\left(x^5\,\left(105\,a^4\,b\,c^2-140\,a^3\,b^3\,c+21\,a^2\,b^5\right)+x^9\,\left(105\,a^2\,b\,c^4-140\,a\,b^3\,c^3+21\,b^5\,c^2\right)+x^7\,\left(-140\,a^3\,b\,c^3+210\,a^2\,b^3\,c^2-42\,a\,b^5\,c+b^7\right)+x^3\,\left(35\,a^4\,b^3-42\,a^5\,b\,c\right)+x^{11}\,\left(35\,b^3\,c^4-42\,a\,b\,c^5\right)-x^4\,\left(21\,a^5\,c^2-105\,a^4\,b^2\,c+35\,a^3\,b^4\right)+x^{10}\,\left(21\,a^2\,c^5-105\,a\,b^2\,c^4+35\,b^4\,c^3\right)-a^7-x^6\,\left(-35\,a^4\,c^3+210\,a^3\,b^2\,c^2-105\,a^2\,b^4\,c+7\,a\,b^6\right)+x^8\,\left(-35\,a^3\,c^4+210\,a^2\,b^2\,c^3-105\,a\,b^4\,c^2+7\,b^6\,c\right)+c^7\,x^{14}+x^2\,\left(7\,a^6\,c-21\,a^5\,b^2\right)-x^{12}\,\left(7\,a\,c^6-21\,b^2\,c^5\right)+7\,b\,c^6\,x^{13}+7\,a^6\,b\,x\right)}","Not used",1,"-1/(7*(x^5*(21*a^2*b^5 - 140*a^3*b^3*c + 105*a^4*b*c^2) + x^9*(21*b^5*c^2 - 140*a*b^3*c^3 + 105*a^2*b*c^4) + x^7*(b^7 - 140*a^3*b*c^3 + 210*a^2*b^3*c^2 - 42*a*b^5*c) + x^3*(35*a^4*b^3 - 42*a^5*b*c) + x^11*(35*b^3*c^4 - 42*a*b*c^5) - x^4*(35*a^3*b^4 + 21*a^5*c^2 - 105*a^4*b^2*c) + x^10*(21*a^2*c^5 + 35*b^4*c^3 - 105*a*b^2*c^4) - a^7 - x^6*(7*a*b^6 - 35*a^4*c^3 - 105*a^2*b^4*c + 210*a^3*b^2*c^2) + x^8*(7*b^6*c - 35*a^3*c^4 - 105*a*b^4*c^2 + 210*a^2*b^2*c^3) + c^7*x^14 + x^2*(7*a^6*c - 21*a^5*b^2) - x^12*(7*a*c^6 - 21*b^2*c^5) + 7*b*c^6*x^13 + 7*a^6*b*x))","B"
118,1,360,20,11.043883,"\text{Not used}","int((x*(b + 2*c*x^2))/(b*x^2 - a + c*x^4)^8,x)","-\frac{1}{14\,\left(x^{10}\,\left(105\,a^4\,b\,c^2-140\,a^3\,b^3\,c+21\,a^2\,b^5\right)+x^{18}\,\left(105\,a^2\,b\,c^4-140\,a\,b^3\,c^3+21\,b^5\,c^2\right)+x^{14}\,\left(-140\,a^3\,b\,c^3+210\,a^2\,b^3\,c^2-42\,a\,b^5\,c+b^7\right)+x^6\,\left(35\,a^4\,b^3-42\,a^5\,b\,c\right)+x^{22}\,\left(35\,b^3\,c^4-42\,a\,b\,c^5\right)-x^8\,\left(21\,a^5\,c^2-105\,a^4\,b^2\,c+35\,a^3\,b^4\right)+x^{20}\,\left(21\,a^2\,c^5-105\,a\,b^2\,c^4+35\,b^4\,c^3\right)-a^7-x^{12}\,\left(-35\,a^4\,c^3+210\,a^3\,b^2\,c^2-105\,a^2\,b^4\,c+7\,a\,b^6\right)+x^{16}\,\left(-35\,a^3\,c^4+210\,a^2\,b^2\,c^3-105\,a\,b^4\,c^2+7\,b^6\,c\right)+c^7\,x^{28}+x^4\,\left(7\,a^6\,c-21\,a^5\,b^2\right)-x^{24}\,\left(7\,a\,c^6-21\,b^2\,c^5\right)+7\,a^6\,b\,x^2+7\,b\,c^6\,x^{26}\right)}","Not used",1,"-1/(14*(x^10*(21*a^2*b^5 - 140*a^3*b^3*c + 105*a^4*b*c^2) + x^18*(21*b^5*c^2 - 140*a*b^3*c^3 + 105*a^2*b*c^4) + x^14*(b^7 - 140*a^3*b*c^3 + 210*a^2*b^3*c^2 - 42*a*b^5*c) + x^6*(35*a^4*b^3 - 42*a^5*b*c) + x^22*(35*b^3*c^4 - 42*a*b*c^5) - x^8*(35*a^3*b^4 + 21*a^5*c^2 - 105*a^4*b^2*c) + x^20*(21*a^2*c^5 + 35*b^4*c^3 - 105*a*b^2*c^4) - a^7 - x^12*(7*a*b^6 - 35*a^4*c^3 - 105*a^2*b^4*c + 210*a^3*b^2*c^2) + x^16*(7*b^6*c - 35*a^3*c^4 - 105*a*b^4*c^2 + 210*a^2*b^2*c^3) + c^7*x^28 + x^4*(7*a^6*c - 21*a^5*b^2) - x^24*(7*a*c^6 - 21*b^2*c^5) + 7*a^6*b*x^2 + 7*b*c^6*x^26))","B"
119,1,360,20,16.596977,"\text{Not used}","int((x^2*(b + 2*c*x^3))/(b*x^3 - a + c*x^6)^8,x)","-\frac{1}{21\,\left(x^{15}\,\left(105\,a^4\,b\,c^2-140\,a^3\,b^3\,c+21\,a^2\,b^5\right)+x^{27}\,\left(105\,a^2\,b\,c^4-140\,a\,b^3\,c^3+21\,b^5\,c^2\right)+x^{21}\,\left(-140\,a^3\,b\,c^3+210\,a^2\,b^3\,c^2-42\,a\,b^5\,c+b^7\right)+x^9\,\left(35\,a^4\,b^3-42\,a^5\,b\,c\right)+x^{33}\,\left(35\,b^3\,c^4-42\,a\,b\,c^5\right)-x^{12}\,\left(21\,a^5\,c^2-105\,a^4\,b^2\,c+35\,a^3\,b^4\right)+x^{30}\,\left(21\,a^2\,c^5-105\,a\,b^2\,c^4+35\,b^4\,c^3\right)-a^7-x^{18}\,\left(-35\,a^4\,c^3+210\,a^3\,b^2\,c^2-105\,a^2\,b^4\,c+7\,a\,b^6\right)+x^{24}\,\left(-35\,a^3\,c^4+210\,a^2\,b^2\,c^3-105\,a\,b^4\,c^2+7\,b^6\,c\right)+c^7\,x^{42}+x^6\,\left(7\,a^6\,c-21\,a^5\,b^2\right)-x^{36}\,\left(7\,a\,c^6-21\,b^2\,c^5\right)+7\,a^6\,b\,x^3+7\,b\,c^6\,x^{39}\right)}","Not used",1,"-1/(21*(x^15*(21*a^2*b^5 - 140*a^3*b^3*c + 105*a^4*b*c^2) + x^27*(21*b^5*c^2 - 140*a*b^3*c^3 + 105*a^2*b*c^4) + x^21*(b^7 - 140*a^3*b*c^3 + 210*a^2*b^3*c^2 - 42*a*b^5*c) + x^9*(35*a^4*b^3 - 42*a^5*b*c) + x^33*(35*b^3*c^4 - 42*a*b*c^5) - x^12*(35*a^3*b^4 + 21*a^5*c^2 - 105*a^4*b^2*c) + x^30*(21*a^2*c^5 + 35*b^4*c^3 - 105*a*b^2*c^4) - a^7 - x^18*(7*a*b^6 - 35*a^4*c^3 - 105*a^2*b^4*c + 210*a^3*b^2*c^2) + x^24*(7*b^6*c - 35*a^3*c^4 - 105*a*b^4*c^2 + 210*a^2*b^2*c^3) + c^7*x^42 + x^6*(7*a^6*c - 21*a^5*b^2) - x^36*(7*a*c^6 - 21*b^2*c^5) + 7*a^6*b*x^3 + 7*b*c^6*x^39))","B"
120,1,496,25,22.399360,"\text{Not used}","int((x^(n - 1)*(b + 2*c*x^n))/(b*x^n - a + c*x^(2*n))^8,x)","-\frac{1}{7\,b^7\,n\,x^{7\,n}-7\,a^7\,n+7\,c^7\,n\,x^{14\,n}+49\,a^6\,b\,n\,x^n-49\,a\,b^6\,n\,x^{6\,n}+49\,a^6\,c\,n\,x^{2\,n}-49\,a\,c^6\,n\,x^{12\,n}+49\,b^6\,c\,n\,x^{8\,n}+49\,b\,c^6\,n\,x^{13\,n}-147\,a^5\,b^2\,n\,x^{2\,n}+245\,a^4\,b^3\,n\,x^{3\,n}-245\,a^3\,b^4\,n\,x^{4\,n}+147\,a^2\,b^5\,n\,x^{5\,n}-147\,a^5\,c^2\,n\,x^{4\,n}+245\,a^4\,c^3\,n\,x^{6\,n}-245\,a^3\,c^4\,n\,x^{8\,n}+147\,a^2\,c^5\,n\,x^{10\,n}+147\,b^5\,c^2\,n\,x^{9\,n}+245\,b^4\,c^3\,n\,x^{10\,n}+245\,b^3\,c^4\,n\,x^{11\,n}+147\,b^2\,c^5\,n\,x^{12\,n}+735\,a^4\,b^2\,c\,n\,x^{4\,n}-980\,a^3\,b^3\,c\,n\,x^{5\,n}+735\,a^4\,b\,c^2\,n\,x^{5\,n}+735\,a^2\,b^4\,c\,n\,x^{6\,n}-980\,a^3\,b\,c^3\,n\,x^{7\,n}-735\,a\,b^4\,c^2\,n\,x^{8\,n}-980\,a\,b^3\,c^3\,n\,x^{9\,n}+735\,a^2\,b\,c^4\,n\,x^{9\,n}-735\,a\,b^2\,c^4\,n\,x^{10\,n}-1470\,a^3\,b^2\,c^2\,n\,x^{6\,n}+1470\,a^2\,b^3\,c^2\,n\,x^{7\,n}+1470\,a^2\,b^2\,c^3\,n\,x^{8\,n}-294\,a^5\,b\,c\,n\,x^{3\,n}-294\,a\,b^5\,c\,n\,x^{7\,n}-294\,a\,b\,c^5\,n\,x^{11\,n}}","Not used",1,"-1/(7*b^7*n*x^(7*n) - 7*a^7*n + 7*c^7*n*x^(14*n) + 49*a^6*b*n*x^n - 49*a*b^6*n*x^(6*n) + 49*a^6*c*n*x^(2*n) - 49*a*c^6*n*x^(12*n) + 49*b^6*c*n*x^(8*n) + 49*b*c^6*n*x^(13*n) - 147*a^5*b^2*n*x^(2*n) + 245*a^4*b^3*n*x^(3*n) - 245*a^3*b^4*n*x^(4*n) + 147*a^2*b^5*n*x^(5*n) - 147*a^5*c^2*n*x^(4*n) + 245*a^4*c^3*n*x^(6*n) - 245*a^3*c^4*n*x^(8*n) + 147*a^2*c^5*n*x^(10*n) + 147*b^5*c^2*n*x^(9*n) + 245*b^4*c^3*n*x^(10*n) + 245*b^3*c^4*n*x^(11*n) + 147*b^2*c^5*n*x^(12*n) + 735*a^4*b^2*c*n*x^(4*n) - 980*a^3*b^3*c*n*x^(5*n) + 735*a^4*b*c^2*n*x^(5*n) + 735*a^2*b^4*c*n*x^(6*n) - 980*a^3*b*c^3*n*x^(7*n) - 735*a*b^4*c^2*n*x^(8*n) - 980*a*b^3*c^3*n*x^(9*n) + 735*a^2*b*c^4*n*x^(9*n) - 735*a*b^2*c^4*n*x^(10*n) - 1470*a^3*b^2*c^2*n*x^(6*n) + 1470*a^2*b^3*c^2*n*x^(7*n) + 1470*a^2*b^2*c^3*n*x^(8*n) - 294*a^5*b*c*n*x^(3*n) - 294*a*b^5*c*n*x^(7*n) - 294*a*b*c^5*n*x^(11*n))","B"
121,1,8,10,0.050591,"\text{Not used}","int((b + 2*c*x)/(b*x + c*x^2),x)","\ln\left(x\,\left(b+c\,x\right)\right)","Not used",1,"log(x*(b + c*x))","B"
122,1,13,16,0.064215,"\text{Not used}","int((x*(b + 2*c*x^2))/(b*x^2 + c*x^4),x)","\frac{\ln\left(c\,x^2+b\right)}{2}+\ln\left(x\right)","Not used",1,"log(b + c*x^2)/2 + log(x)","B"
123,1,13,16,1.990967,"\text{Not used}","int((x^2*(b + 2*c*x^3))/(b*x^3 + c*x^6),x)","\frac{\ln\left(c\,x^3+b\right)}{3}+\ln\left(x\right)","Not used",1,"log(b + c*x^3)/3 + log(x)","B"
124,1,28,15,2.225294,"\text{Not used}","int((x^(n - 1)*(b + 2*c*x^n))/(b*x^n + c*x^(2*n)),x)","\frac{2\,\left(\ln\left(b+c\,x^n\right)-\mathrm{atanh}\left(\frac{2\,c\,x^n}{b}+1\right)\right)}{n}","Not used",1,"(2*(log(b + c*x^n) - atanh((2*c*x^n)/b + 1)))/n","B"
125,1,12,15,4.295735,"\text{Not used}","int((b + 2*c*x)/(b*x + c*x^2)^8,x)","-\frac{1}{7\,x^7\,{\left(b+c\,x\right)}^7}","Not used",1,"-1/(7*x^7*(b + c*x)^7)","B"
126,1,14,16,2.332284,"\text{Not used}","int((x*(b + 2*c*x^2))/(b*x^2 + c*x^4)^8,x)","-\frac{1}{14\,x^{14}\,{\left(c\,x^2+b\right)}^7}","Not used",1,"-1/(14*x^14*(b + c*x^2)^7)","B"
127,1,14,16,5.065229,"\text{Not used}","int((x^2*(b + 2*c*x^3))/(b*x^3 + c*x^6)^8,x)","-\frac{1}{21\,x^{21}\,{\left(c\,x^3+b\right)}^7}","Not used",1,"-1/(21*x^21*(b + c*x^3)^7)","B"
128,1,107,21,2.356604,"\text{Not used}","int((x^(n - 1)*(b + 2*c*x^n))/(b*x^n + c*x^(2*n))^8,x)","-\frac{1}{7\,b^7\,n\,x^{7\,n}+7\,c^7\,n\,x^{14\,n}+49\,b^6\,c\,n\,x^{8\,n}+49\,b\,c^6\,n\,x^{13\,n}+147\,b^5\,c^2\,n\,x^{9\,n}+245\,b^4\,c^3\,n\,x^{10\,n}+245\,b^3\,c^4\,n\,x^{11\,n}+147\,b^2\,c^5\,n\,x^{12\,n}}","Not used",1,"-1/(7*b^7*n*x^(7*n) + 7*c^7*n*x^(14*n) + 49*b^6*c*n*x^(8*n) + 49*b*c^6*n*x^(13*n) + 147*b^5*c^2*n*x^(9*n) + 245*b^4*c^3*n*x^(10*n) + 245*b^3*c^4*n*x^(11*n) + 147*b^2*c^5*n*x^(12*n))","B"
129,1,39,20,2.037352,"\text{Not used}","int((b + 2*c*x)*(a + b*x + c*x^2)^p,x)","\left(\frac{a}{p+1}+\frac{b\,x}{p+1}+\frac{c\,x^2}{p+1}\right)\,{\left(c\,x^2+b\,x+a\right)}^p","Not used",1,"(a/(p + 1) + (b*x)/(p + 1) + (c*x^2)/(p + 1))*(a + b*x + c*x^2)^p","B"
130,1,49,25,2.092421,"\text{Not used}","int(x*(b + 2*c*x^2)*(a + b*x^2 + c*x^4)^p,x)","{\left(c\,x^4+b\,x^2+a\right)}^p\,\left(\frac{a}{2\,p+2}+\frac{b\,x^2}{2\,p+2}+\frac{c\,x^4}{2\,p+2}\right)","Not used",1,"(a + b*x^2 + c*x^4)^p*(a/(2*p + 2) + (b*x^2)/(2*p + 2) + (c*x^4)/(2*p + 2))","B"
131,1,49,25,2.115472,"\text{Not used}","int(x^2*(b + 2*c*x^3)*(a + b*x^3 + c*x^6)^p,x)","{\left(c\,x^6+b\,x^3+a\right)}^p\,\left(\frac{a}{3\,p+3}+\frac{b\,x^3}{3\,p+3}+\frac{c\,x^6}{3\,p+3}\right)","Not used",1,"(a + b*x^3 + c*x^6)^p*(a/(3*p + 3) + (b*x^3)/(3*p + 3) + (c*x^6)/(3*p + 3))","B"
132,1,56,27,2.568606,"\text{Not used}","int(x^(n - 1)*(b + 2*c*x^n)*(a + b*x^n + c*x^(2*n))^p,x)","{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p\,\left(\frac{a}{n\,\left(p+1\right)}+\frac{b\,x^n}{n\,\left(p+1\right)}+\frac{c\,x^{2\,n}}{n\,\left(p+1\right)}\right)","Not used",1,"(a + b*x^n + c*x^(2*n))^p*(a/(n*(p + 1)) + (b*x^n)/(n*(p + 1)) + (c*x^(2*n))/(n*(p + 1)))","B"
133,1,42,22,2.048624,"\text{Not used}","int((b + 2*c*x)*(b*x - a + c*x^2)^p,x)","\left(\frac{b\,x}{p+1}-\frac{a}{p+1}+\frac{c\,x^2}{p+1}\right)\,{\left(c\,x^2+b\,x-a\right)}^p","Not used",1,"((b*x)/(p + 1) - a/(p + 1) + (c*x^2)/(p + 1))*(b*x - a + c*x^2)^p","B"
134,1,52,27,2.046914,"\text{Not used}","int(x*(b + 2*c*x^2)*(b*x^2 - a + c*x^4)^p,x)","{\left(c\,x^4+b\,x^2-a\right)}^p\,\left(\frac{b\,x^2}{2\,p+2}-\frac{a}{2\,p+2}+\frac{c\,x^4}{2\,p+2}\right)","Not used",1,"(b*x^2 - a + c*x^4)^p*((b*x^2)/(2*p + 2) - a/(2*p + 2) + (c*x^4)/(2*p + 2))","B"
135,1,52,27,2.078921,"\text{Not used}","int(x^2*(b + 2*c*x^3)*(b*x^3 - a + c*x^6)^p,x)","{\left(c\,x^6+b\,x^3-a\right)}^p\,\left(\frac{b\,x^3}{3\,p+3}-\frac{a}{3\,p+3}+\frac{c\,x^6}{3\,p+3}\right)","Not used",1,"(b*x^3 - a + c*x^6)^p*((b*x^3)/(3*p + 3) - a/(3*p + 3) + (c*x^6)/(3*p + 3))","B"
136,1,59,29,2.535636,"\text{Not used}","int(x^(n - 1)*(b + 2*c*x^n)*(b*x^n - a + c*x^(2*n))^p,x)","\left(\frac{b\,x^n}{n\,\left(p+1\right)}-\frac{a}{n\,\left(p+1\right)}+\frac{c\,x^{2\,n}}{n\,\left(p+1\right)}\right)\,{\left(b\,x^n-a+c\,x^{2\,n}\right)}^p","Not used",1,"((b*x^n)/(n*(p + 1)) - a/(n*(p + 1)) + (c*x^(2*n))/(n*(p + 1)))*(b*x^n - a + c*x^(2*n))^p","B"
137,1,23,19,2.033890,"\text{Not used}","int((b*x + c*x^2)^p*(b + 2*c*x),x)","\frac{x\,{\left(c\,x^2+b\,x\right)}^p\,\left(b+c\,x\right)}{p+1}","Not used",1,"(x*(b*x + c*x^2)^p*(b + c*x))/(p + 1)","B"
138,1,31,24,2.074246,"\text{Not used}","int(x*(b + 2*c*x^2)*(b*x^2 + c*x^4)^p,x)","\frac{x^2\,\left(c\,x^2+b\right)\,{\left(c\,x^4+b\,x^2\right)}^p}{2\,\left(p+1\right)}","Not used",1,"(x^2*(b + c*x^2)*(b*x^2 + c*x^4)^p)/(2*(p + 1))","B"
139,1,31,24,2.068812,"\text{Not used}","int(x^2*(b + 2*c*x^3)*(b*x^3 + c*x^6)^p,x)","\frac{x^3\,\left(c\,x^3+b\right)\,{\left(c\,x^6+b\,x^3\right)}^p}{3\,\left(p+1\right)}","Not used",1,"(x^3*(b + c*x^3)*(b*x^3 + c*x^6)^p)/(3*(p + 1))","B"
140,1,34,26,2.126023,"\text{Not used}","int(x^(n - 1)*(b + 2*c*x^n)*(b*x^n + c*x^(2*n))^p,x)","\frac{x^n\,\left(b+c\,x^n\right)\,{\left(b\,x^n+c\,x^{2\,n}\right)}^p}{n\,\left(p+1\right)}","Not used",1,"(x^n*(b + c*x^n)*(b*x^n + c*x^(2*n))^p)/(n*(p + 1))","B"
141,0,-1,196,0.000000,"\text{Not used}","int(((f*x)^m*(d + e*x^n))/(a + b*x^n + c*x^(2*n)),x)","\int \frac{{\left(f\,x\right)}^m\,\left(d+e\,x^n\right)}{a+b\,x^n+c\,x^{2\,n}} \,d x","Not used",1,"int(((f*x)^m*(d + e*x^n))/(a + b*x^n + c*x^(2*n)), x)","F"
142,0,-1,374,0.000000,"\text{Not used}","int(((f*x)^m*(d + e*x^n))/(a + b*x^n + c*x^(2*n))^2,x)","\int \frac{{\left(f\,x\right)}^m\,\left(d+e\,x^n\right)}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^2} \,d x","Not used",1,"int(((f*x)^m*(d + e*x^n))/(a + b*x^n + c*x^(2*n))^2, x)","F"
143,0,-1,816,0.000000,"\text{Not used}","int(((f*x)^m*(d + e*x^n))/(a + b*x^n + c*x^(2*n))^3,x)","\int \frac{{\left(f\,x\right)}^m\,\left(d+e\,x^n\right)}{{\left(a+b\,x^n+c\,x^{2\,n}\right)}^3} \,d x","Not used",1,"int(((f*x)^m*(d + e*x^n))/(a + b*x^n + c*x^(2*n))^3, x)","F"
144,1,31,47,2.463369,"\text{Not used}","int((c^(1/3) - 2*d^(1/3)*x^(1/3))/(c*d^(1/3)*x^(2/3) - c^(2/3)*d^(2/3)*x + c^(1/3)*d*x^(4/3)),x)","-\frac{3\,\ln\left(x^{2/3}+\frac{c^{2/3}}{d^{2/3}}-\frac{c^{1/3}\,x^{1/3}}{d^{1/3}}\right)}{c^{1/3}\,d^{2/3}}","Not used",1,"-(3*log(x^(2/3) + c^(2/3)/d^(2/3) - (c^(1/3)*x^(1/3))/d^(1/3)))/(c^(1/3)*d^(2/3))","B"
145,0,-1,245,0.000000,"\text{Not used}","int(((f*x)^m*(d + e*x^n)^q)/(a + b*x^n + c*x^(2*n)),x)","\int \frac{{\left(f\,x\right)}^m\,{\left(d+e\,x^n\right)}^q}{a+b\,x^n+c\,x^{2\,n}} \,d x","Not used",1,"int(((f*x)^m*(d + e*x^n)^q)/(a + b*x^n + c*x^(2*n)), x)","F"
146,0,-1,210,0.000000,"\text{Not used}","int((x^2*(d + e*x^n)^q)/(a + b*x^n + c*x^(2*n)),x)","\int \frac{x^2\,{\left(d+e\,x^n\right)}^q}{a+b\,x^n+c\,x^{2\,n}} \,d x","Not used",1,"int((x^2*(d + e*x^n)^q)/(a + b*x^n + c*x^(2*n)), x)","F"
147,0,-1,206,0.000000,"\text{Not used}","int((x*(d + e*x^n)^q)/(a + b*x^n + c*x^(2*n)),x)","\int \frac{x\,{\left(d+e\,x^n\right)}^q}{a+b\,x^n+c\,x^{2\,n}} \,d x","Not used",1,"int((x*(d + e*x^n)^q)/(a + b*x^n + c*x^(2*n)), x)","F"
148,0,-1,194,0.000000,"\text{Not used}","int((d + e*x^n)^q/(a + b*x^n + c*x^(2*n)),x)","\int \frac{{\left(d+e\,x^n\right)}^q}{a+b\,x^n+c\,x^{2\,n}} \,d x","Not used",1,"int((d + e*x^n)^q/(a + b*x^n + c*x^(2*n)), x)","F"
149,0,-1,263,0.000000,"\text{Not used}","int((d + e*x^n)^q/(x*(a + b*x^n + c*x^(2*n))),x)","\int \frac{{\left(d+e\,x^n\right)}^q}{x\,\left(a+b\,x^n+c\,x^{2\,n}\right)} \,d x","Not used",1,"int((d + e*x^n)^q/(x*(a + b*x^n + c*x^(2*n))), x)","F"
150,0,-1,212,0.000000,"\text{Not used}","int((d + e*x^n)^q/(x^2*(a + b*x^n + c*x^(2*n))),x)","\int \frac{{\left(d+e\,x^n\right)}^q}{x^2\,\left(a+b\,x^n+c\,x^{2\,n}\right)} \,d x","Not used",1,"int((d + e*x^n)^q/(x^2*(a + b*x^n + c*x^(2*n))), x)","F"
151,0,-1,210,0.000000,"\text{Not used}","int((d + e*x^n)^q/(x^3*(a + b*x^n + c*x^(2*n))),x)","\int \frac{{\left(d+e\,x^n\right)}^q}{x^3\,\left(a+b\,x^n+c\,x^{2\,n}\right)} \,d x","Not used",1,"int((d + e*x^n)^q/(x^3*(a + b*x^n + c*x^(2*n))), x)","F"
152,0,-1,498,0.000000,"\text{Not used}","int((f*x)^m*(d + e*x^n)^2*(a + b*x^n + c*x^(2*n))^p,x)","\int {\left(f\,x\right)}^m\,{\left(d+e\,x^n\right)}^2\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p \,d x","Not used",1,"int((f*x)^m*(d + e*x^n)^2*(a + b*x^n + c*x^(2*n))^p, x)","F"
153,0,-1,323,0.000000,"\text{Not used}","int((f*x)^m*(d + e*x^n)*(a + b*x^n + c*x^(2*n))^p,x)","\int {\left(f\,x\right)}^m\,\left(d+e\,x^n\right)\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p \,d x","Not used",1,"int((f*x)^m*(d + e*x^n)*(a + b*x^n + c*x^(2*n))^p, x)","F"
154,0,-1,158,0.000000,"\text{Not used}","int((f*x)^m*(a + b*x^n + c*x^(2*n))^p,x)","\int {\left(f\,x\right)}^m\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p \,d x","Not used",1,"int((f*x)^m*(a + b*x^n + c*x^(2*n))^p, x)","F"
155,0,-1,34,0.000000,"\text{Not used}","int(((f*x)^m*(a + b*x^n + c*x^(2*n))^p)/(d + e*x^n),x)","\int \frac{{\left(f\,x\right)}^m\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p}{d+e\,x^n} \,d x","Not used",0,"int(((f*x)^m*(a + b*x^n + c*x^(2*n))^p)/(d + e*x^n), x)","F"
156,0,-1,34,0.000000,"\text{Not used}","int(((f*x)^m*(a + b*x^n + c*x^(2*n))^p)/(d + e*x^n)^2,x)","\int \frac{{\left(f\,x\right)}^m\,{\left(a+b\,x^n+c\,x^{2\,n}\right)}^p}{{\left(d+e\,x^n\right)}^2} \,d x","Not used",0,"int(((f*x)^m*(a + b*x^n + c*x^(2*n))^p)/(d + e*x^n)^2, x)","F"