1,0,-1,132,0.000000,"\text{Not used}","int(x^2*(d^2 - e^2*x^2)^(1/2)*(d + e*x),x)","\int x^2\,\sqrt{d^2-e^2\,x^2}\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^2*(d^2 - e^2*x^2)^(1/2)*(d + e*x), x)","F"
2,0,-1,201,0.000000,"\text{Not used}","int(x^4*(d^2 - e^2*x^2)^(3/2)*(d + e*x),x)","\int x^4\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^4*(d^2 - e^2*x^2)^(3/2)*(d + e*x), x)","F"
3,0,-1,172,0.000000,"\text{Not used}","int(x^3*(d^2 - e^2*x^2)^(3/2)*(d + e*x),x)","\int x^3\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^3*(d^2 - e^2*x^2)^(3/2)*(d + e*x), x)","F"
4,0,-1,159,0.000000,"\text{Not used}","int(x^2*(d^2 - e^2*x^2)^(3/2)*(d + e*x),x)","\int x^2\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^2*(d^2 - e^2*x^2)^(3/2)*(d + e*x), x)","F"
5,0,-1,116,0.000000,"\text{Not used}","int(x*(d^2 - e^2*x^2)^(3/2)*(d + e*x),x)","\int x\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right) \,d x","Not used",1,"int(x*(d^2 - e^2*x^2)^(3/2)*(d + e*x), x)","F"
6,0,-1,116,0.000000,"\text{Not used}","int(x*(d^2 - e^2*x^2)^(3/2)*(d + e*x),x)","\int x\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right) \,d x","Not used",1,"int(x*(d^2 - e^2*x^2)^(3/2)*(d + e*x), x)","F"
7,1,107,113,2.903525,"\text{Not used}","int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x,x)","\frac{d\,{\left(d^2-e^2\,x^2\right)}^{3/2}}{3}-d^4\,\mathrm{atanh}\left(\frac{\sqrt{d^2-e^2\,x^2}}{d}\right)+d^3\,\sqrt{d^2-e^2\,x^2}+\frac{e\,x\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,{{}}_2{\mathrm{F}}_1\left(-\frac{3}{2},\frac{1}{2};\ \frac{3}{2};\ \frac{e^2\,x^2}{d^2}\right)}{{\left(1-\frac{e^2\,x^2}{d^2}\right)}^{3/2}}","Not used",1,"(d*(d^2 - e^2*x^2)^(3/2))/3 - d^4*atanh((d^2 - e^2*x^2)^(1/2)/d) + d^3*(d^2 - e^2*x^2)^(1/2) + (e*x*(d^2 - e^2*x^2)^(3/2)*hypergeom([-3/2, 1/2], 3/2, (e^2*x^2)/d^2))/(1 - (e^2*x^2)/d^2)^(3/2)","B"
8,1,114,117,3.513279,"\text{Not used}","int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^2,x)","\frac{e\,{\left(d^2-e^2\,x^2\right)}^{3/2}}{3}+d^2\,e\,\sqrt{d^2-e^2\,x^2}-d^3\,e\,\mathrm{atanh}\left(\frac{\sqrt{d^2-e^2\,x^2}}{d}\right)-\frac{d^3\,\sqrt{d^2-e^2\,x^2}\,{{}}_2{\mathrm{F}}_1\left(-\frac{3}{2},-\frac{1}{2};\ \frac{1}{2};\ \frac{e^2\,x^2}{d^2}\right)}{x\,\sqrt{1-\frac{e^2\,x^2}{d^2}}}","Not used",1,"(e*(d^2 - e^2*x^2)^(3/2))/3 + d^2*e*(d^2 - e^2*x^2)^(1/2) - d^3*e*atanh((d^2 - e^2*x^2)^(1/2)/d) - (d^3*(d^2 - e^2*x^2)^(1/2)*hypergeom([-3/2, -1/2], 1/2, (e^2*x^2)/d^2))/(x*(1 - (e^2*x^2)/d^2)^(1/2))","B"
9,1,120,121,3.735414,"\text{Not used}","int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^3,x)","\frac{3\,d^2\,e^2\,\mathrm{atanh}\left(\frac{\sqrt{d^2-e^2\,x^2}}{d}\right)}{2}-\frac{d^3\,\sqrt{d^2-e^2\,x^2}}{2\,x^2}-d\,e^2\,\sqrt{d^2-e^2\,x^2}-\frac{e\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,{{}}_2{\mathrm{F}}_1\left(-\frac{3}{2},-\frac{1}{2};\ \frac{1}{2};\ \frac{e^2\,x^2}{d^2}\right)}{x\,{\left(1-\frac{e^2\,x^2}{d^2}\right)}^{3/2}}","Not used",1,"(3*d^2*e^2*atanh((d^2 - e^2*x^2)^(1/2)/d))/2 - (d^3*(d^2 - e^2*x^2)^(1/2))/(2*x^2) - d*e^2*(d^2 - e^2*x^2)^(1/2) - (e*(d^2 - e^2*x^2)^(3/2)*hypergeom([-3/2, -1/2], 1/2, (e^2*x^2)/d^2))/(x*(1 - (e^2*x^2)/d^2)^(3/2))","B"
10,0,-1,120,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^4,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right)}{x^4} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^4, x)","F"
11,0,-1,118,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^5,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right)}{x^5} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^5, x)","F"
12,1,93,108,4.264299,"\text{Not used}","int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^6,x)","\frac{3\,d^2\,e\,\sqrt{d^2-e^2\,x^2}}{8\,x^4}-\frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{5\,d\,x^5}-\frac{3\,e^5\,\mathrm{atanh}\left(\frac{\sqrt{d^2-e^2\,x^2}}{d}\right)}{8\,d}-\frac{5\,e\,{\left(d^2-e^2\,x^2\right)}^{3/2}}{8\,x^4}","Not used",1,"(3*d^2*e*(d^2 - e^2*x^2)^(1/2))/(8*x^4) - (d^2 - e^2*x^2)^(5/2)/(5*d*x^5) - (3*e^5*atanh((d^2 - e^2*x^2)^(1/2)/d))/(8*d) - (5*e*(d^2 - e^2*x^2)^(3/2))/(8*x^4)","B"
13,1,118,143,4.660215,"\text{Not used}","int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^7,x)","\frac{d^3\,\sqrt{d^2-e^2\,x^2}}{16\,x^6}-\frac{d\,{\left(d^2-e^2\,x^2\right)}^{3/2}}{6\,x^6}-\frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{16\,d\,x^6}-\frac{e\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{5\,d^2\,x^5}+\frac{e^6\,\mathrm{atan}\left(\frac{\sqrt{d^2-e^2\,x^2}\,1{}\mathrm{i}}{d}\right)\,1{}\mathrm{i}}{16\,d^2}","Not used",1,"(d^3*(d^2 - e^2*x^2)^(1/2))/(16*x^6) - (d*(d^2 - e^2*x^2)^(3/2))/(6*x^6) - (d^2 - e^2*x^2)^(5/2)/(16*d*x^6) + (e^6*atan(((d^2 - e^2*x^2)^(1/2)*1i)/d)*1i)/(16*d^2) - (e*(d^2 - e^2*x^2)^(5/2))/(5*d^2*x^5)","B"
14,1,192,172,5.334474,"\text{Not used}","int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^8,x)","\frac{8\,d\,e^2\,\sqrt{d^2-e^2\,x^2}}{35\,x^5}-\frac{d^3\,\sqrt{d^2-e^2\,x^2}}{7\,x^7}-\frac{e^4\,\sqrt{d^2-e^2\,x^2}}{35\,d\,x^3}-\frac{2\,e^6\,\sqrt{d^2-e^2\,x^2}}{35\,d^3\,x}-\frac{e\,{\left(d^2-e^2\,x^2\right)}^{3/2}}{6\,x^6}+\frac{d^2\,e\,\sqrt{d^2-e^2\,x^2}}{16\,x^6}-\frac{e\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{16\,d^2\,x^6}+\frac{e^7\,\mathrm{atan}\left(\frac{\sqrt{d^2-e^2\,x^2}\,1{}\mathrm{i}}{d}\right)\,1{}\mathrm{i}}{16\,d^3}","Not used",1,"(e^7*atan(((d^2 - e^2*x^2)^(1/2)*1i)/d)*1i)/(16*d^3) - (d^3*(d^2 - e^2*x^2)^(1/2))/(7*x^7) - (e*(d^2 - e^2*x^2)^(3/2))/(6*x^6) - (e^4*(d^2 - e^2*x^2)^(1/2))/(35*d*x^3) - (2*e^6*(d^2 - e^2*x^2)^(1/2))/(35*d^3*x) + (8*d*e^2*(d^2 - e^2*x^2)^(1/2))/(35*x^5) + (d^2*e*(d^2 - e^2*x^2)^(1/2))/(16*x^6) - (e*(d^2 - e^2*x^2)^(5/2))/(16*d^2*x^6)","B"
15,1,212,201,6.044266,"\text{Not used}","int(((d^2 - e^2*x^2)^(3/2)*(d + e*x))/x^9,x)","\frac{3\,d^3\,\sqrt{d^2-e^2\,x^2}}{128\,x^8}-\frac{11\,d\,{\left(d^2-e^2\,x^2\right)}^{3/2}}{128\,x^8}-\frac{11\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{128\,d\,x^8}+\frac{3\,{\left(d^2-e^2\,x^2\right)}^{7/2}}{128\,d^3\,x^8}+\frac{8\,e^3\,\sqrt{d^2-e^2\,x^2}}{35\,x^5}-\frac{e^5\,\sqrt{d^2-e^2\,x^2}}{35\,d^2\,x^3}-\frac{2\,e^7\,\sqrt{d^2-e^2\,x^2}}{35\,d^4\,x}-\frac{d^2\,e\,\sqrt{d^2-e^2\,x^2}}{7\,x^7}+\frac{e^8\,\mathrm{atan}\left(\frac{\sqrt{d^2-e^2\,x^2}\,1{}\mathrm{i}}{d}\right)\,3{}\mathrm{i}}{128\,d^4}","Not used",1,"(3*d^3*(d^2 - e^2*x^2)^(1/2))/(128*x^8) - (11*d*(d^2 - e^2*x^2)^(3/2))/(128*x^8) - (11*(d^2 - e^2*x^2)^(5/2))/(128*d*x^8) + (3*(d^2 - e^2*x^2)^(7/2))/(128*d^3*x^8) + (8*e^3*(d^2 - e^2*x^2)^(1/2))/(35*x^5) + (e^8*atan(((d^2 - e^2*x^2)^(1/2)*1i)/d)*3i)/(128*d^4) - (e^5*(d^2 - e^2*x^2)^(1/2))/(35*d^2*x^3) - (2*e^7*(d^2 - e^2*x^2)^(1/2))/(35*d^4*x) - (d^2*e*(d^2 - e^2*x^2)^(1/2))/(7*x^7)","B"
16,1,112,103,3.137584,"\text{Not used}","int((x^2*(d + e*x))/(d^2 - e^2*x^2)^(1/2),x)","\left\{\begin{array}{cl} \frac{d\,x^3}{3\,\sqrt{d^2}} & \text{\ if\ \ }e=0\\ -\frac{\sqrt{d^2-e^2\,x^2}\,\left(2\,d^2+e^2\,x^2\right)}{3\,e^3}-\frac{d^3\,\ln\left(2\,x\,\sqrt{-e^2}+2\,\sqrt{d^2-e^2\,x^2}\right)}{2\,{\left(-e^2\right)}^{3/2}}-\frac{d\,x\,\sqrt{d^2-e^2\,x^2}}{2\,e^2} & \text{\ if\ \ }e\neq 0 \end{array}\right.","Not used",1,"piecewise(e == 0, (d*x^3)/(3*(d^2)^(1/2)), e ~= 0, - ((d^2 - e^2*x^2)^(1/2)*(2*d^2 + e^2*x^2))/(3*e^3) - (d^3*log(2*x*(-e^2)^(1/2) + 2*(d^2 - e^2*x^2)^(1/2)))/(2*(-e^2)^(3/2)) - (d*x*(d^2 - e^2*x^2)^(1/2))/(2*e^2))","B"
17,1,87,73,2.956187,"\text{Not used}","int((x^2*(d + e*x))/(d^2 - e^2*x^2)^(3/2),x)","\frac{2\,d^2-e^2\,x^2}{e^3\,\sqrt{d^2-e^2\,x^2}}+\frac{d\,\ln\left(x\,\sqrt{-e^2}+\sqrt{d^2-e^2\,x^2}\right)}{{\left(-e^2\right)}^{3/2}}+\frac{d\,x}{e^2\,\sqrt{d^2-e^2\,x^2}}","Not used",1,"(2*d^2 - e^2*x^2)/(e^3*(d^2 - e^2*x^2)^(1/2)) + (d*log(x*(-e^2)^(1/2) + (d^2 - e^2*x^2)^(1/2)))/(-e^2)^(3/2) + (d*x)/(e^2*(d^2 - e^2*x^2)^(1/2))","B"
18,1,55,58,2.589995,"\text{Not used}","int((x^2*(d + e*x))/(d^2 - e^2*x^2)^(5/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(-2\,d^2+2\,d\,e\,x+e^2\,x^2\right)}{3\,d\,e^3\,\left(d+e\,x\right)\,{\left(d-e\,x\right)}^2}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(e^2*x^2 - 2*d^2 + 2*d*e*x))/(3*d*e^3*(d + e*x)*(d - e*x)^2)","B"
19,0,-1,161,0.000000,"\text{Not used}","int((x^7*(d + e*x))/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{x^7\,\left(d+e\,x\right)}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((x^7*(d + e*x))/(d^2 - e^2*x^2)^(7/2), x)","F"
20,0,-1,147,0.000000,"\text{Not used}","int((x^6*(d + e*x))/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{x^6\,\left(d+e\,x\right)}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((x^6*(d + e*x))/(d^2 - e^2*x^2)^(7/2), x)","F"
21,0,-1,122,0.000000,"\text{Not used}","int((x^5*(d + e*x))/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{x^5\,\left(d+e\,x\right)}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((x^5*(d + e*x))/(d^2 - e^2*x^2)^(7/2), x)","F"
22,1,78,84,2.700630,"\text{Not used}","int((x^4*(d + e*x))/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(8\,d^4-8\,d^3\,e\,x-12\,d^2\,e^2\,x^2+12\,d\,e^3\,x^3+3\,e^4\,x^4\right)}{15\,d\,e^5\,{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(8*d^4 + 3*e^4*x^4 + 12*d*e^3*x^3 - 12*d^2*e^2*x^2 - 8*d^3*e*x))/(15*d*e^5*(d + e*x)^2*(d - e*x)^3)","B"
23,1,78,90,2.659405,"\text{Not used}","int((x^3*(d + e*x))/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(-2\,d^4+2\,d^3\,e\,x+3\,d^2\,e^2\,x^2-3\,d\,e^3\,x^3+3\,e^4\,x^4\right)}{15\,d^2\,e^4\,{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(3*e^4*x^4 - 2*d^4 - 3*d*e^3*x^3 + 3*d^2*e^2*x^2 + 2*d^3*e*x))/(15*d^2*e^4*(d + e*x)^2*(d - e*x)^3)","B"
24,1,78,94,2.614608,"\text{Not used}","int((x^2*(d + e*x))/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(-2\,d^4+2\,d^3\,e\,x+3\,d^2\,e^2\,x^2+2\,d\,e^3\,x^3-2\,e^4\,x^4\right)}{15\,d^3\,e^3\,{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*d*e^3*x^3 - 2*e^4*x^4 - 2*d^4 + 3*d^2*e^2*x^2 + 2*d^3*e*x))/(15*d^3*e^3*(d + e*x)^2*(d - e*x)^3)","B"
25,1,78,83,2.621024,"\text{Not used}","int((x*(d + e*x))/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(3\,d^4-3\,d^3\,e\,x+3\,d^2\,e^2\,x^2+2\,d\,e^3\,x^3-2\,e^4\,x^4\right)}{15\,d^4\,e^2\,{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(3*d^4 - 2*e^4*x^4 + 2*d*e^3*x^3 + 3*d^2*e^2*x^2 - 3*d^3*e*x))/(15*d^4*e^2*(d + e*x)^2*(d - e*x)^3)","B"
26,1,78,80,2.584419,"\text{Not used}","int((d + e*x)/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(3\,d^4+12\,d^3\,e\,x-12\,d^2\,e^2\,x^2-8\,d\,e^3\,x^3+8\,e^4\,x^4\right)}{15\,d^5\,e\,{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(3*d^4 + 8*e^4*x^4 - 8*d*e^3*x^3 - 12*d^2*e^2*x^2 + 12*d^3*e*x))/(15*d^5*e*(d + e*x)^2*(d - e*x)^3)","B"
27,1,127,117,3.078836,"\text{Not used}","int((d + e*x)/(x*(d^2 - e^2*x^2)^(7/2)),x)","\frac{\frac{d^2-e^2\,x^2}{3\,d^3}+\frac{{\left(d^2-e^2\,x^2\right)}^2}{d^5}+\frac{1}{5\,d}}{{\left(d^2-e^2\,x^2\right)}^{5/2}}-\frac{\mathrm{atanh}\left(\frac{\sqrt{d^2-e^2\,x^2}}{d}\right)}{d^6}+\frac{e\,x\,\left(15\,d^4-20\,d^2\,e^2\,x^2+8\,e^4\,x^4\right)}{15\,d^6\,{\left(d^2-e^2\,x^2\right)}^{5/2}}","Not used",1,"((d^2 - e^2*x^2)/(3*d^3) + (d^2 - e^2*x^2)^2/d^5 + 1/(5*d))/(d^2 - e^2*x^2)^(5/2) - atanh((d^2 - e^2*x^2)^(1/2)/d)/d^6 + (e*x*(15*d^4 + 8*e^4*x^4 - 20*d^2*e^2*x^2))/(15*d^6*(d^2 - e^2*x^2)^(5/2))","B"
28,1,141,153,3.305189,"\text{Not used}","int((d + e*x)/(x^2*(d^2 - e^2*x^2)^(7/2)),x)","\frac{\frac{e}{5\,d^2}+\frac{e\,{\left(d^2-e^2\,x^2\right)}^2}{d^6}+\frac{e\,\left(d^2-e^2\,x^2\right)}{3\,d^4}}{{\left(d^2-e^2\,x^2\right)}^{5/2}}-\frac{e\,\mathrm{atanh}\left(\frac{\sqrt{d^2-e^2\,x^2}}{d}\right)}{d^7}-\frac{d^6-6\,d^4\,e^2\,x^2+8\,d^2\,e^4\,x^4-\frac{16\,e^6\,x^6}{5}}{d^7\,x\,{\left(d^2-e^2\,x^2\right)}^{5/2}}","Not used",1,"(e/(5*d^2) + (e*(d^2 - e^2*x^2)^2)/d^6 + (e*(d^2 - e^2*x^2))/(3*d^4))/(d^2 - e^2*x^2)^(5/2) - (e*atanh((d^2 - e^2*x^2)^(1/2)/d))/d^7 - (d^6 - (16*e^6*x^6)/5 - 6*d^4*e^2*x^2 + 8*d^2*e^4*x^4)/(d^7*x*(d^2 - e^2*x^2)^(5/2))","B"
29,1,181,184,3.428433,"\text{Not used}","int((d + e*x)/(x^3*(d^2 - e^2*x^2)^(7/2)),x)","\frac{161\,e^2}{30\,d^3\,{\left(d^2-e^2\,x^2\right)}^{5/2}}-\frac{1}{2\,d\,x^2\,{\left(d^2-e^2\,x^2\right)}^{5/2}}-\frac{7\,e^2\,\mathrm{atanh}\left(\frac{\sqrt{d^2-e^2\,x^2}}{d}\right)}{2\,d^8}-\frac{49\,e^4\,x^2}{6\,d^5\,{\left(d^2-e^2\,x^2\right)}^{5/2}}+\frac{7\,e^6\,x^4}{2\,d^7\,{\left(d^2-e^2\,x^2\right)}^{5/2}}-\frac{e\,\left(5\,d^6-30\,d^4\,e^2\,x^2+40\,d^2\,e^4\,x^4-16\,e^6\,x^6\right)}{5\,d^8\,x\,{\left(d^2-e^2\,x^2\right)}^{5/2}}","Not used",1,"(161*e^2)/(30*d^3*(d^2 - e^2*x^2)^(5/2)) - 1/(2*d*x^2*(d^2 - e^2*x^2)^(5/2)) - (7*e^2*atanh((d^2 - e^2*x^2)^(1/2)/d))/(2*d^8) - (49*e^4*x^2)/(6*d^5*(d^2 - e^2*x^2)^(5/2)) + (7*e^6*x^4)/(2*d^7*(d^2 - e^2*x^2)^(5/2)) - (e*(5*d^6 - 16*e^6*x^6 - 30*d^4*e^2*x^2 + 40*d^2*e^4*x^4))/(5*d^8*x*(d^2 - e^2*x^2)^(5/2))","B"
30,1,164,121,2.689778,"\text{Not used}","int((x^2*(d + e*x))/(d^2 - e^2*x^2)^(9/2),x)","\frac{\sqrt{d^2-e^2\,x^2}}{56\,d^2\,e^3\,{\left(d-e\,x\right)}^4}-\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{2}{35\,e^3}-\frac{3\,x}{70\,d\,e^2}\right)}{{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^3}-\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{1}{56\,d^2\,e^3}+\frac{4\,x}{105\,d^3\,e^2}\right)}{{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^2}-\frac{8\,x\,\sqrt{d^2-e^2\,x^2}}{105\,d^5\,e^2\,\left(d+e\,x\right)\,\left(d-e\,x\right)}","Not used",1,"(d^2 - e^2*x^2)^(1/2)/(56*d^2*e^3*(d - e*x)^4) - ((d^2 - e^2*x^2)^(1/2)*(2/(35*e^3) - (3*x)/(70*d*e^2)))/((d + e*x)^3*(d - e*x)^3) - ((d^2 - e^2*x^2)^(1/2)*(1/(56*d^2*e^3) + (4*x)/(105*d^3*e^2)))/((d + e*x)^2*(d - e*x)^2) - (8*x*(d^2 - e^2*x^2)^(1/2))/(105*d^5*e^2*(d + e*x)*(d - e*x))","B"
31,1,202,148,2.737365,"\text{Not used}","int((x^2*(d + e*x))/(d^2 - e^2*x^2)^(11/2),x)","\frac{\sqrt{d^2-e^2\,x^2}}{144\,d^3\,e^3\,{\left(d-e\,x\right)}^5}-\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{1}{252\,e^3}-\frac{17\,x}{252\,d\,e^2}\right)}{{\left(d+e\,x\right)}^4\,{\left(d-e\,x\right)}^4}-\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{5}{144\,d^2\,e^3}+\frac{131\,x}{5040\,d^3\,e^2}\right)}{{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^3}-\frac{8\,x\,\sqrt{d^2-e^2\,x^2}}{315\,d^5\,e^2\,{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^2}-\frac{16\,x\,\sqrt{d^2-e^2\,x^2}}{315\,d^7\,e^2\,\left(d+e\,x\right)\,\left(d-e\,x\right)}","Not used",1,"(d^2 - e^2*x^2)^(1/2)/(144*d^3*e^3*(d - e*x)^5) - ((d^2 - e^2*x^2)^(1/2)*(1/(252*e^3) - (17*x)/(252*d*e^2)))/((d + e*x)^4*(d - e*x)^4) - ((d^2 - e^2*x^2)^(1/2)*(5/(144*d^2*e^3) + (131*x)/(5040*d^3*e^2)))/((d + e*x)^3*(d - e*x)^3) - (8*x*(d^2 - e^2*x^2)^(1/2))/(315*d^5*e^2*(d + e*x)^2*(d - e*x)^2) - (16*x*(d^2 - e^2*x^2)^(1/2))/(315*d^7*e^2*(d + e*x)*(d - e*x))","B"
32,1,84,54,0.088184,"\text{Not used}","int(-(x^2*(a*x - 1))/(1 - a^2*x^2)^(3/2),x)","\frac{\sqrt{1-a^2\,x^2}}{\left(a\,\sqrt{-a^2}+a^2\,x\,\sqrt{-a^2}\right)\,\sqrt{-a^2}}-\frac{\mathrm{asinh}\left(x\,\sqrt{-a^2}\right)}{a^2\,\sqrt{-a^2}}-\frac{\sqrt{1-a^2\,x^2}}{a^3}","Not used",1,"(1 - a^2*x^2)^(1/2)/((a*(-a^2)^(1/2) + a^2*x*(-a^2)^(1/2))*(-a^2)^(1/2)) - asinh(x*(-a^2)^(1/2))/(a^2*(-a^2)^(1/2)) - (1 - a^2*x^2)^(1/2)/a^3","B"
33,0,-1,173,0.000000,"\text{Not used}","int((x^4*(d + e*x)^2)/(d^2 - e^2*x^2)^(1/2),x)","\int \frac{x^4\,{\left(d+e\,x\right)}^2}{\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((x^4*(d + e*x)^2)/(d^2 - e^2*x^2)^(1/2), x)","F"
34,0,-1,144,0.000000,"\text{Not used}","int((x^3*(d + e*x)^2)/(d^2 - e^2*x^2)^(1/2),x)","\int \frac{x^3\,{\left(d+e\,x\right)}^2}{\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((x^3*(d + e*x)^2)/(d^2 - e^2*x^2)^(1/2), x)","F"
35,0,-1,115,0.000000,"\text{Not used}","int((x^2*(d + e*x)^2)/(d^2 - e^2*x^2)^(1/2),x)","\int \frac{x^2\,{\left(d+e\,x\right)}^2}{\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((x^2*(d + e*x)^2)/(d^2 - e^2*x^2)^(1/2), x)","F"
36,0,-1,83,0.000000,"\text{Not used}","int((x*(d + e*x)^2)/(d^2 - e^2*x^2)^(1/2),x)","\int \frac{x\,{\left(d+e\,x\right)}^2}{\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((x*(d + e*x)^2)/(d^2 - e^2*x^2)^(1/2), x)","F"
37,0,-1,83,0.000000,"\text{Not used}","int((d + e*x)^2/(d^2 - e^2*x^2)^(1/2),x)","\int \frac{{\left(d+e\,x\right)}^2}{\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((d + e*x)^2/(d^2 - e^2*x^2)^(1/2), x)","F"
38,0,-1,66,0.000000,"\text{Not used}","int((d + e*x)^2/(x*(d^2 - e^2*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{x\,\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((d + e*x)^2/(x*(d^2 - e^2*x^2)^(1/2)), x)","F"
39,0,-1,68,0.000000,"\text{Not used}","int((d + e*x)^2/(x^2*(d^2 - e^2*x^2)^(1/2)),x)","\left\{\begin{array}{cl} \frac{e^2\,\ln\left(x\,\sqrt{-e^2}+\sqrt{d^2-e^2\,x^2}\right)}{\sqrt{-e^2}}-\frac{\sqrt{d^2-e^2\,x^2}}{x}-\frac{2\,d\,e\,\ln\left(\frac{\sqrt{d^2}+\sqrt{d^2-e^2\,x^2}}{x}\right)}{\sqrt{d^2}} & \text{\ if\ \ }e^2<0\\ \int \frac{e^2}{\sqrt{d^2-e^2\,x^2}}+\frac{d^2}{x^2\,\sqrt{d^2-e^2\,x^2}}+\frac{2\,d\,e}{x\,\sqrt{d^2-e^2\,x^2}} \,d x & \text{\ if\ \ }\neg e^2<0 \end{array}\right.","Not used",1,"piecewise(e^2 < 0, - (d^2 - e^2*x^2)^(1/2)/x + (e^2*log(x*(-e^2)^(1/2) + (d^2 - e^2*x^2)^(1/2)))/(-e^2)^(1/2) - (2*d*e*log(((d^2)^(1/2) + (d^2 - e^2*x^2)^(1/2))/x))/(d^2)^(1/2), ~e^2 < 0, int(e^2/(d^2 - e^2*x^2)^(1/2) + d^2/(x^2*(d^2 - e^2*x^2)^(1/2)) + (2*d*e)/(x*(d^2 - e^2*x^2)^(1/2)), x))","F"
40,0,-1,80,0.000000,"\text{Not used}","int((d + e*x)^2/(x^3*(d^2 - e^2*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{x^3\,\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((d + e*x)^2/(x^3*(d^2 - e^2*x^2)^(1/2)), x)","F"
41,0,-1,107,0.000000,"\text{Not used}","int((d + e*x)^2/(x^4*(d^2 - e^2*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{x^4\,\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((d + e*x)^2/(x^4*(d^2 - e^2*x^2)^(1/2)), x)","F"
42,0,-1,140,0.000000,"\text{Not used}","int((d + e*x)^2/(x^5*(d^2 - e^2*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{x^5\,\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((d + e*x)^2/(x^5*(d^2 - e^2*x^2)^(1/2)), x)","F"
43,0,-1,169,0.000000,"\text{Not used}","int((d + e*x)^2/(x^6*(d^2 - e^2*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{x^6\,\sqrt{d^2-e^2\,x^2}} \,d x","Not used",1,"int((d + e*x)^2/(x^6*(d^2 - e^2*x^2)^(1/2)), x)","F"
44,0,-1,143,0.000000,"\text{Not used}","int((x^5*(d + e*x)^2)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{x^5\,{\left(d+e\,x\right)}^2}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((x^5*(d + e*x)^2)/(d^2 - e^2*x^2)^(7/2), x)","F"
45,0,-1,121,0.000000,"\text{Not used}","int((x^4*(d + e*x)^2)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{x^4\,{\left(d+e\,x\right)}^2}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((x^4*(d + e*x)^2)/(d^2 - e^2*x^2)^(7/2), x)","F"
46,1,66,97,2.893305,"\text{Not used}","int((x^3*(d + e*x)^2)/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(2\,d^3-4\,d^2\,e\,x+d\,e^2\,x^2+2\,e^3\,x^3\right)}{5\,d\,e^4\,\left(d+e\,x\right)\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*d^3 + 2*e^3*x^3 + d*e^2*x^2 - 4*d^2*e*x))/(5*d*e^4*(d + e*x)*(d - e*x)^3)","B"
47,1,67,87,2.865195,"\text{Not used}","int((x^2*(d + e*x)^2)/(d^2 - e^2*x^2)^(7/2),x)","-\frac{\sqrt{d^2-e^2\,x^2}\,\left(4\,d^3-8\,d^2\,e\,x+2\,d\,e^2\,x^2-e^3\,x^3\right)}{15\,d^2\,e^3\,\left(d+e\,x\right)\,{\left(d-e\,x\right)}^3}","Not used",1,"-((d^2 - e^2*x^2)^(1/2)*(4*d^3 - e^3*x^3 + 2*d*e^2*x^2 - 8*d^2*e*x))/(15*d^2*e^3*(d + e*x)*(d - e*x)^3)","B"
48,1,65,89,2.861579,"\text{Not used}","int((x*(d + e*x)^2)/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(d^3-2\,d^2\,e\,x+8\,d\,e^2\,x^2-4\,e^3\,x^3\right)}{15\,d^3\,e^2\,\left(d+e\,x\right)\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(d^3 - 4*e^3*x^3 + 8*d*e^2*x^2 - 2*d^2*e*x))/(15*d^3*e^2*(d + e*x)*(d - e*x)^3)","B"
49,1,66,77,2.814436,"\text{Not used}","int((d + e*x)^2/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(2\,d^3+d^2\,e\,x-4\,d\,e^2\,x^2+2\,e^3\,x^3\right)}{5\,d^4\,e\,\left(d+e\,x\right)\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*d^3 + 2*e^3*x^3 - 4*d*e^2*x^2 + d^2*e*x))/(5*d^4*e*(d + e*x)*(d - e*x)^3)","B"
50,0,-1,117,0.000000,"\text{Not used}","int((d + e*x)^2/(x*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{x\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^2/(x*(d^2 - e^2*x^2)^(7/2)), x)","F"
51,0,-1,145,0.000000,"\text{Not used}","int((d + e*x)^2/(x^2*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{x^2\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^2/(x^2*(d^2 - e^2*x^2)^(7/2)), x)","F"
52,0,-1,182,0.000000,"\text{Not used}","int((d + e*x)^2/(x^3*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{x^3\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^2/(x^3*(d^2 - e^2*x^2)^(7/2)), x)","F"
53,0,-1,209,0.000000,"\text{Not used}","int((d + e*x)^2/(x^4*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{x^4\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^2/(x^4*(d^2 - e^2*x^2)^(7/2)), x)","F"
54,1,36,81,2.501039,"\text{Not used}","int((x^3*(x + 1)^2)/(1 - x^2)^(1/2),x)","\frac{3\,\mathrm{asin}\left(x\right)}{4}-\sqrt{1-x^2}\,\left(\frac{x^4}{5}+\frac{x^3}{2}+\frac{3\,x^2}{5}+\frac{3\,x}{4}+\frac{6}{5}\right)","Not used",1,"(3*asin(x))/4 - (1 - x^2)^(1/2)*((3*x)/4 + (3*x^2)/5 + x^3/2 + x^4/5 + 6/5)","B"
55,1,31,63,0.029111,"\text{Not used}","int((x^2*(x + 1)^2)/(1 - x^2)^(1/2),x)","\frac{7\,\mathrm{asin}\left(x\right)}{8}-\sqrt{1-x^2}\,\left(\frac{x^3}{4}+\frac{2\,x^2}{3}+\frac{7\,x}{8}+\frac{4}{3}\right)","Not used",1,"(7*asin(x))/8 - (1 - x^2)^(1/2)*((7*x)/8 + (2*x^2)/3 + x^3/4 + 4/3)","B"
56,1,22,41,0.028781,"\text{Not used}","int((x*(x + 1)^2)/(1 - x^2)^(1/2),x)","\mathrm{asin}\left(x\right)-\sqrt{1-x^2}\,\left(\frac{x^2}{3}+x+\frac{5}{3}\right)","Not used",1,"asin(x) - (1 - x^2)^(1/2)*(x + x^2/3 + 5/3)","B"
57,1,21,40,0.029784,"\text{Not used}","int((x + 1)^2/(1 - x^2)^(1/2),x)","\frac{3\,\mathrm{asin}\left(x\right)}{2}-\left(\frac{x}{2}+2\right)\,\sqrt{1-x^2}","Not used",1,"(3*asin(x))/2 - (x/2 + 2)*(1 - x^2)^(1/2)","B"
58,1,32,32,0.047242,"\text{Not used}","int((x + 1)^2/(x*(1 - x^2)^(1/2)),x)","2\,\mathrm{asin}\left(x\right)+\ln\left(\sqrt{\frac{1}{x^2}-1}-\sqrt{\frac{1}{x^2}}\right)-\sqrt{1-x^2}","Not used",1,"2*asin(x) + log((1/x^2 - 1)^(1/2) - (1/x^2)^(1/2)) - (1 - x^2)^(1/2)","B"
59,1,35,33,0.078838,"\text{Not used}","int((x + 1)^2/(x^2*(1 - x^2)^(1/2)),x)","\mathrm{asin}\left(x\right)+2\,\ln\left(\sqrt{\frac{1}{x^2}-1}-\sqrt{\frac{1}{x^2}}\right)-\frac{\sqrt{1-x^2}}{x}","Not used",1,"asin(x) + 2*log((1/x^2 - 1)^(1/2) - (1/x^2)^(1/2)) - (1 - x^2)^(1/2)/x","B"
60,1,47,51,2.486687,"\text{Not used}","int((x + 1)^2/(x^3*(1 - x^2)^(1/2)),x)","\frac{3\,\ln\left(\sqrt{\frac{1}{x^2}-1}-\sqrt{\frac{1}{x^2}}\right)}{2}-\frac{2\,\sqrt{1-x^2}}{x}-\frac{\sqrt{1-x^2}}{2\,x^2}","Not used",1,"(3*log((1/x^2 - 1)^(1/2) - (1/x^2)^(1/2)))/2 - (2*(1 - x^2)^(1/2))/x - (1 - x^2)^(1/2)/(2*x^2)","B"
61,1,67,67,0.031772,"\text{Not used}","int((x + 1)^2/(x^4*(1 - x^2)^(1/2)),x)","\ln\left(\sqrt{\frac{1}{x^2}-1}-\sqrt{\frac{1}{x^2}}\right)-\sqrt{1-x^2}\,\left(\frac{2}{3\,x}+\frac{1}{3\,x^3}\right)-\frac{\sqrt{1-x^2}}{x}-\frac{\sqrt{1-x^2}}{x^2}","Not used",1,"log((1/x^2 - 1)^(1/2) - (1/x^2)^(1/2)) - (1 - x^2)^(1/2)*(2/(3*x) + 1/(3*x^3)) - (1 - x^2)^(1/2)/x - (1 - x^2)^(1/2)/x^2","B"
62,1,77,89,0.031524,"\text{Not used}","int((x + 1)^2/(x^5*(1 - x^2)^(1/2)),x)","\frac{7\,\ln\left(\sqrt{\frac{1}{x^2}-1}-\sqrt{\frac{1}{x^2}}\right)}{8}-\sqrt{1-x^2}\,\left(\frac{4}{3\,x}+\frac{2}{3\,x^3}\right)-\sqrt{1-x^2}\,\left(\frac{3}{8\,x^2}+\frac{1}{4\,x^4}\right)-\frac{\sqrt{1-x^2}}{2\,x^2}","Not used",1,"(7*log((1/x^2 - 1)^(1/2) - (1/x^2)^(1/2)))/8 - (1 - x^2)^(1/2)*(4/(3*x) + 2/(3*x^3)) - (1 - x^2)^(1/2)*(3/(8*x^2) + 1/(4*x^4)) - (1 - x^2)^(1/2)/(2*x^2)","B"
63,1,90,107,0.035601,"\text{Not used}","int((x + 1)^2/(x^6*(1 - x^2)^(1/2)),x)","\frac{3\,\ln\left(\sqrt{\frac{1}{x^2}-1}-\sqrt{\frac{1}{x^2}}\right)}{4}-\sqrt{1-x^2}\,\left(\frac{2}{3\,x}+\frac{1}{3\,x^3}\right)-\sqrt{1-x^2}\,\left(\frac{3}{4\,x^2}+\frac{1}{2\,x^4}\right)-\sqrt{1-x^2}\,\left(\frac{8}{15\,x}+\frac{4}{15\,x^3}+\frac{1}{5\,x^5}\right)","Not used",1,"(3*log((1/x^2 - 1)^(1/2) - (1/x^2)^(1/2)))/4 - (1 - x^2)^(1/2)*(2/(3*x) + 1/(3*x^3)) - (1 - x^2)^(1/2)*(3/(4*x^2) + 1/(2*x^4)) - (1 - x^2)^(1/2)*(8/(15*x) + 4/(15*x^3) + 1/(5*x^5))","B"
64,0,-1,134,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3)/x^5,x)","\int \frac{\sqrt{d^2-e^2\,x^2}\,{\left(d+e\,x\right)}^3}{x^5} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3)/x^5, x)","F"
65,0,-1,310,0.000000,"\text{Not used}","int(x^5*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3,x)","\int x^5\,{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^5*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3, x)","F"
66,0,-1,281,0.000000,"\text{Not used}","int(x^4*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3,x)","\int x^4\,{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^4*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3, x)","F"
67,0,-1,252,0.000000,"\text{Not used}","int(x^3*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3,x)","\int x^3\,{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^3*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3, x)","F"
68,0,-1,223,0.000000,"\text{Not used}","int(x^2*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3,x)","\int x^2\,{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^2*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3, x)","F"
69,0,-1,230,0.000000,"\text{Not used}","int(x*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3,x)","\int x\,{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x*(d^2 - e^2*x^2)^(5/2)*(d + e*x)^3, x)","F"
70,0,-1,188,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3,x)","\int {\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3, x)","F"
71,0,-1,190,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x, x)","F"
72,0,-1,193,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^2,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^2} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^2, x)","F"
73,0,-1,207,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^3,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^3} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^3, x)","F"
74,0,-1,210,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^4,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^4} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^4, x)","F"
75,0,-1,209,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^5,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^5} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^5, x)","F"
76,0,-1,216,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^6,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^6} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^6, x)","F"
77,0,-1,214,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^7,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^7} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^7, x)","F"
78,0,-1,206,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^8,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^8} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^8, x)","F"
79,0,-1,204,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^9,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^9} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^9, x)","F"
80,0,-1,187,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^10,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^{10}} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^10, x)","F"
81,0,-1,225,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^11,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^{11}} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^11, x)","F"
82,0,-1,254,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^12,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(d+e\,x\right)}^3}{x^{12}} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(d + e*x)^3)/x^12, x)","F"
83,0,-1,174,0.000000,"\text{Not used}","int((x^5*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{x^5\,{\left(d+e\,x\right)}^3}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((x^5*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2), x)","F"
84,0,-1,142,0.000000,"\text{Not used}","int((x^4*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{x^4\,{\left(d+e\,x\right)}^3}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((x^4*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2), x)","F"
85,0,-1,118,0.000000,"\text{Not used}","int((x^3*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{x^3\,{\left(d+e\,x\right)}^3}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((x^3*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2), x)","F"
86,1,49,93,2.690016,"\text{Not used}","int((x^2*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(2\,d^2-6\,d\,e\,x+7\,e^2\,x^2\right)}{15\,d\,e^3\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*d^2 + 7*e^2*x^2 - 6*d*e*x))/(15*d*e^3*(d - e*x)^3)","B"
87,1,46,86,2.656205,"\text{Not used}","int((x*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","-\frac{\sqrt{d^2-e^2\,x^2}\,\left(d^2-3\,d\,e\,x+e^2\,x^2\right)}{5\,d^2\,e^2\,{\left(d-e\,x\right)}^3}","Not used",1,"-((d^2 - e^2*x^2)^(1/2)*(d^2 + e^2*x^2 - 3*d*e*x))/(5*d^2*e^2*(d - e*x)^3)","B"
88,1,49,103,2.656873,"\text{Not used}","int((d + e*x)^3/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(7\,d^2-6\,d\,e\,x+2\,e^2\,x^2\right)}{15\,d^3\,e\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(7*d^2 + 2*e^2*x^2 - 6*d*e*x))/(15*d^3*e*(d - e*x)^3)","B"
89,0,-1,114,0.000000,"\text{Not used}","int((d + e*x)^3/(x*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^3}{x\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^3/(x*(d^2 - e^2*x^2)^(7/2)), x)","F"
90,0,-1,145,0.000000,"\text{Not used}","int((d + e*x)^3/(x^2*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^3}{x^2\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^3/(x^2*(d^2 - e^2*x^2)^(7/2)), x)","F"
91,0,-1,182,0.000000,"\text{Not used}","int((d + e*x)^3/(x^3*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^3}{x^3\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^3/(x^3*(d^2 - e^2*x^2)^(7/2)), x)","F"
92,0,-1,147,0.000000,"\text{Not used}","int((x^4*(d^2 - e^2*x^2)^(1/2))/(d + e*x),x)","\int \frac{x^4\,\sqrt{d^2-e^2\,x^2}}{d+e\,x} \,d x","Not used",1,"int((x^4*(d^2 - e^2*x^2)^(1/2))/(d + e*x), x)","F"
93,0,-1,118,0.000000,"\text{Not used}","int((x^3*(d^2 - e^2*x^2)^(1/2))/(d + e*x),x)","\int \frac{x^3\,\sqrt{d^2-e^2\,x^2}}{d+e\,x} \,d x","Not used",1,"int((x^3*(d^2 - e^2*x^2)^(1/2))/(d + e*x), x)","F"
94,0,-1,86,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^(1/2))/(d + e*x),x)","\int \frac{x^2\,\sqrt{d^2-e^2\,x^2}}{d+e\,x} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^(1/2))/(d + e*x), x)","F"
95,0,-1,62,0.000000,"\text{Not used}","int((x*(d^2 - e^2*x^2)^(1/2))/(d + e*x),x)","\int \frac{x\,\sqrt{d^2-e^2\,x^2}}{d+e\,x} \,d x","Not used",1,"int((x*(d^2 - e^2*x^2)^(1/2))/(d + e*x), x)","F"
96,0,-1,46,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(d + e*x),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{d+e\,x} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(d + e*x), x)","F"
97,0,-1,46,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(x*(d + e*x)),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{x\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(x*(d + e*x)), x)","F"
98,0,-1,51,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(x^2*(d + e*x)),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{x^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(x^2*(d + e*x)), x)","F"
99,0,-1,82,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(x^3*(d + e*x)),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{x^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(x^3*(d + e*x)), x)","F"
100,0,-1,114,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(x^4*(d + e*x)),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{x^4\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(x^4*(d + e*x)), x)","F"
101,0,-1,143,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(x^5*(d + e*x)),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{x^5\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(x^5*(d + e*x)), x)","F"
102,0,-1,113,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^(3/2))/(d + e*x),x)","\int \frac{x^2\,{\left(d^2-e^2\,x^2\right)}^{3/2}}{d+e\,x} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^(3/2))/(d + e*x), x)","F"
103,0,-1,201,0.000000,"\text{Not used}","int((x^4*(d^2 - e^2*x^2)^(5/2))/(d + e*x),x)","\int \frac{x^4\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{d+e\,x} \,d x","Not used",1,"int((x^4*(d^2 - e^2*x^2)^(5/2))/(d + e*x), x)","F"
104,0,-1,172,0.000000,"\text{Not used}","int((x^3*(d^2 - e^2*x^2)^(5/2))/(d + e*x),x)","\int \frac{x^3\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{d+e\,x} \,d x","Not used",1,"int((x^3*(d^2 - e^2*x^2)^(5/2))/(d + e*x), x)","F"
105,0,-1,140,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^(5/2))/(d + e*x),x)","\int \frac{x^2\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{d+e\,x} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^(5/2))/(d + e*x), x)","F"
106,0,-1,116,0.000000,"\text{Not used}","int((x*(d^2 - e^2*x^2)^(5/2))/(d + e*x),x)","\int \frac{x\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{d+e\,x} \,d x","Not used",1,"int((x*(d^2 - e^2*x^2)^(5/2))/(d + e*x), x)","F"
107,0,-1,100,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(d + e*x),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{d+e\,x} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(d + e*x), x)","F"
108,0,-1,113,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x*(d + e*x)), x)","F"
109,0,-1,115,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^2*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^2*(d + e*x)), x)","F"
110,0,-1,121,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^3*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^3*(d + e*x)), x)","F"
111,0,-1,120,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^4*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^4\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^4*(d + e*x)), x)","F"
112,0,-1,119,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^5*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^5\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^5*(d + e*x)), x)","F"
113,0,-1,108,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^6*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^6\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^6*(d + e*x)), x)","F"
114,0,-1,143,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^7*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^7\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^7*(d + e*x)), x)","F"
115,0,-1,172,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^8*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^8\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^8*(d + e*x)), x)","F"
116,0,-1,201,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^9*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^9\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^9*(d + e*x)), x)","F"
117,1,20,27,0.039062,"\text{Not used}","int((x*(1 - x^2)^(1/2))/(x + 1),x)","\left(\frac{x}{2}-1\right)\,\sqrt{1-x^2}-\frac{\mathrm{asin}\left(x\right)}{2}","Not used",1,"(x/2 - 1)*(1 - x^2)^(1/2) - asin(x)/2","B"
118,1,74,51,0.051266,"\text{Not used}","int(-(1 - a^2*x^2)^(3/2)/(x^2*(a*x - 1)),x)","a\,\sqrt{1-a^2\,x^2}-\frac{\sqrt{1-a^2\,x^2}}{x}-\frac{a^2\,\mathrm{asinh}\left(x\,\sqrt{-a^2}\right)}{\sqrt{-a^2}}+a\,\mathrm{atan}\left(\sqrt{1-a^2\,x^2}\,1{}\mathrm{i}\right)\,1{}\mathrm{i}","Not used",1,"a*atan((1 - a^2*x^2)^(1/2)*1i)*1i + a*(1 - a^2*x^2)^(1/2) - (1 - a^2*x^2)^(1/2)/x - (a^2*asinh(x*(-a^2)^(1/2)))/(-a^2)^(1/2)","B"
119,0,-1,118,0.000000,"\text{Not used}","int(x^4/((d^2 - e^2*x^2)^(1/2)*(d + e*x)),x)","\int \frac{x^4}{\sqrt{d^2-e^2\,x^2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^4/((d^2 - e^2*x^2)^(1/2)*(d + e*x)), x)","F"
120,0,-1,91,0.000000,"\text{Not used}","int(x^3/((d^2 - e^2*x^2)^(1/2)*(d + e*x)),x)","\int \frac{x^3}{\sqrt{d^2-e^2\,x^2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^3/((d^2 - e^2*x^2)^(1/2)*(d + e*x)), x)","F"
121,0,-1,77,0.000000,"\text{Not used}","int(x^2/((d^2 - e^2*x^2)^(1/2)*(d + e*x)),x)","\int \frac{x^2}{\sqrt{d^2-e^2\,x^2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^2/((d^2 - e^2*x^2)^(1/2)*(d + e*x)), x)","F"
122,0,-1,52,0.000000,"\text{Not used}","int(x/((d^2 - e^2*x^2)^(1/2)*(d + e*x)),x)","\int \frac{x}{\sqrt{d^2-e^2\,x^2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x/((d^2 - e^2*x^2)^(1/2)*(d + e*x)), x)","F"
123,1,29,31,2.642791,"\text{Not used}","int(1/((d^2 - e^2*x^2)^(1/2)*(d + e*x)),x)","-\frac{\sqrt{d^2-e^2\,x^2}}{d\,e\,\left(d+e\,x\right)}","Not used",1,"-(d^2 - e^2*x^2)^(1/2)/(d*e*(d + e*x))","B"
124,0,-1,54,0.000000,"\text{Not used}","int(1/(x*(d^2 - e^2*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{x\,\sqrt{d^2-e^2\,x^2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x*(d^2 - e^2*x^2)^(1/2)*(d + e*x)), x)","F"
125,0,-1,81,0.000000,"\text{Not used}","int(1/(x^2*(d^2 - e^2*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{x^2\,\sqrt{d^2-e^2\,x^2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^2*(d^2 - e^2*x^2)^(1/2)*(d + e*x)), x)","F"
126,0,-1,113,0.000000,"\text{Not used}","int(1/(x^3*(d^2 - e^2*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{x^3\,\sqrt{d^2-e^2\,x^2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^3*(d^2 - e^2*x^2)^(1/2)*(d + e*x)), x)","F"
127,0,-1,128,0.000000,"\text{Not used}","int(x^5/((d^2 - e^2*x^2)^(3/2)*(d + e*x)),x)","\int \frac{x^5}{{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^5/((d^2 - e^2*x^2)^(3/2)*(d + e*x)), x)","F"
128,0,-1,113,0.000000,"\text{Not used}","int(x^4/((d^2 - e^2*x^2)^(3/2)*(d + e*x)),x)","\int \frac{x^4}{{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^4/((d^2 - e^2*x^2)^(3/2)*(d + e*x)), x)","F"
129,0,-1,89,0.000000,"\text{Not used}","int(x^3/((d^2 - e^2*x^2)^(3/2)*(d + e*x)),x)","\int \frac{x^3}{{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^3/((d^2 - e^2*x^2)^(3/2)*(d + e*x)), x)","F"
130,1,56,60,2.711839,"\text{Not used}","int(x^2/((d^2 - e^2*x^2)^(3/2)*(d + e*x)),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(2\,d^2+2\,d\,e\,x-e^2\,x^2\right)}{3\,d\,e^3\,{\left(d+e\,x\right)}^2\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*d^2 - e^2*x^2 + 2*d*e*x))/(3*d*e^3*(d + e*x)^2*(d - e*x))","B"
131,1,52,58,2.712196,"\text{Not used}","int(x/((d^2 - e^2*x^2)^(3/2)*(d + e*x)),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(d^2+d\,e\,x+e^2\,x^2\right)}{3\,d^2\,e^2\,{\left(d+e\,x\right)}^2\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(d^2 + e^2*x^2 + d*e*x))/(3*d^2*e^2*(d + e*x)^2*(d - e*x))","B"
132,1,56,58,2.713594,"\text{Not used}","int(1/((d^2 - e^2*x^2)^(3/2)*(d + e*x)),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(-d^2+2\,d\,e\,x+2\,e^2\,x^2\right)}{3\,d^3\,e\,{\left(d+e\,x\right)}^2\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*e^2*x^2 - d^2 + 2*d*e*x))/(3*d^3*e*(d + e*x)^2*(d - e*x))","B"
133,0,-1,88,0.000000,"\text{Not used}","int(1/(x*(d^2 - e^2*x^2)^(3/2)*(d + e*x)),x)","\int \frac{1}{x\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x*(d^2 - e^2*x^2)^(3/2)*(d + e*x)), x)","F"
134,0,-1,120,0.000000,"\text{Not used}","int(1/(x^2*(d^2 - e^2*x^2)^(3/2)*(d + e*x)),x)","\int \frac{1}{x^2\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^2*(d^2 - e^2*x^2)^(3/2)*(d + e*x)), x)","F"
135,0,-1,152,0.000000,"\text{Not used}","int(1/(x^3*(d^2 - e^2*x^2)^(3/2)*(d + e*x)),x)","\int \frac{1}{x^3\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^3*(d^2 - e^2*x^2)^(3/2)*(d + e*x)), x)","F"
136,0,-1,162,0.000000,"\text{Not used}","int(x^7/((d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\int \frac{x^7}{{\left(d^2-e^2\,x^2\right)}^{5/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^7/((d^2 - e^2*x^2)^(5/2)*(d + e*x)), x)","F"
137,0,-1,148,0.000000,"\text{Not used}","int(x^6/((d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\int \frac{x^6}{{\left(d^2-e^2\,x^2\right)}^{5/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^6/((d^2 - e^2*x^2)^(5/2)*(d + e*x)), x)","F"
138,0,-1,122,0.000000,"\text{Not used}","int(x^5/((d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\int \frac{x^5}{{\left(d^2-e^2\,x^2\right)}^{5/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^5/((d^2 - e^2*x^2)^(5/2)*(d + e*x)), x)","F"
139,1,78,85,2.951886,"\text{Not used}","int(x^4/((d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","-\frac{\sqrt{d^2-e^2\,x^2}\,\left(8\,d^4+8\,d^3\,e\,x-12\,d^2\,e^2\,x^2-12\,d\,e^3\,x^3+3\,e^4\,x^4\right)}{15\,d\,e^5\,{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^2}","Not used",1,"-((d^2 - e^2*x^2)^(1/2)*(8*d^4 + 3*e^4*x^4 - 12*d*e^3*x^3 - 12*d^2*e^2*x^2 + 8*d^3*e*x))/(15*d*e^5*(d + e*x)^3*(d - e*x)^2)","B"
140,1,78,91,2.835086,"\text{Not used}","int(x^3/((d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(-2\,d^4-2\,d^3\,e\,x+3\,d^2\,e^2\,x^2+3\,d\,e^3\,x^3+3\,e^4\,x^4\right)}{15\,d^2\,e^4\,{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^2}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(3*e^4*x^4 - 2*d^4 + 3*d*e^3*x^3 + 3*d^2*e^2*x^2 - 2*d^3*e*x))/(15*d^2*e^4*(d + e*x)^3*(d - e*x)^2)","B"
141,1,78,95,2.787638,"\text{Not used}","int(x^2/((d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(2\,d^4+2\,d^3\,e\,x-3\,d^2\,e^2\,x^2+2\,d\,e^3\,x^3+2\,e^4\,x^4\right)}{15\,d^3\,e^3\,{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^2}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*d^4 + 2*e^4*x^4 + 2*d*e^3*x^3 - 3*d^2*e^2*x^2 + 2*d^3*e*x))/(15*d^3*e^3*(d + e*x)^3*(d - e*x)^2)","B"
142,1,78,85,2.783533,"\text{Not used}","int(x/((d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(3\,d^4+3\,d^3\,e\,x+3\,d^2\,e^2\,x^2-2\,d\,e^3\,x^3-2\,e^4\,x^4\right)}{15\,d^4\,e^2\,{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^2}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(3*d^4 - 2*e^4*x^4 - 2*d*e^3*x^3 + 3*d^2*e^2*x^2 + 3*d^3*e*x))/(15*d^4*e^2*(d + e*x)^3*(d - e*x)^2)","B"
143,1,78,82,2.758810,"\text{Not used}","int(1/((d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","-\frac{\sqrt{d^2-e^2\,x^2}\,\left(3\,d^4-12\,d^3\,e\,x-12\,d^2\,e^2\,x^2+8\,d\,e^3\,x^3+8\,e^4\,x^4\right)}{15\,d^5\,e\,{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^2}","Not used",1,"-((d^2 - e^2*x^2)^(1/2)*(3*d^4 + 8*e^4*x^4 + 8*d*e^3*x^3 - 12*d^2*e^2*x^2 - 12*d^3*e*x))/(15*d^5*e*(d + e*x)^3*(d - e*x)^2)","B"
144,0,-1,119,0.000000,"\text{Not used}","int(1/(x*(d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\int \frac{1}{x\,{\left(d^2-e^2\,x^2\right)}^{5/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x*(d^2 - e^2*x^2)^(5/2)*(d + e*x)), x)","F"
145,0,-1,154,0.000000,"\text{Not used}","int(1/(x^2*(d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\int \frac{1}{x^2\,{\left(d^2-e^2\,x^2\right)}^{5/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^2*(d^2 - e^2*x^2)^(5/2)*(d + e*x)), x)","F"
146,0,-1,186,0.000000,"\text{Not used}","int(1/(x^3*(d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\int \frac{1}{x^3\,{\left(d^2-e^2\,x^2\right)}^{5/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^3*(d^2 - e^2*x^2)^(5/2)*(d + e*x)), x)","F"
147,0,-1,215,0.000000,"\text{Not used}","int(1/(x^4*(d^2 - e^2*x^2)^(5/2)*(d + e*x)),x)","\int \frac{1}{x^4\,{\left(d^2-e^2\,x^2\right)}^{5/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^4*(d^2 - e^2*x^2)^(5/2)*(d + e*x)), x)","F"
148,1,161,118,2.947796,"\text{Not used}","int(x^3/((d^2 - e^2*x^2)^(7/2)*(d + e*x)),x)","\frac{\sqrt{d^2-e^2\,x^2}}{56\,d\,e^4\,{\left(d+e\,x\right)}^4}-\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{1}{56\,d\,e^4}+\frac{x}{35\,d^2\,e^3}\right)}{{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^2}-\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{2\,d}{35\,e^4}-\frac{11\,x}{70\,e^3}\right)}{{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^3}-\frac{2\,x\,\sqrt{d^2-e^2\,x^2}}{35\,d^4\,e^3\,\left(d+e\,x\right)\,\left(d-e\,x\right)}","Not used",1,"(d^2 - e^2*x^2)^(1/2)/(56*d*e^4*(d + e*x)^4) - ((d^2 - e^2*x^2)^(1/2)*(1/(56*d*e^4) + x/(35*d^2*e^3)))/((d + e*x)^2*(d - e*x)^2) - ((d^2 - e^2*x^2)^(1/2)*((2*d)/(35*e^4) - (11*x)/(70*e^3)))/((d + e*x)^3*(d - e*x)^3) - (2*x*(d^2 - e^2*x^2)^(1/2))/(35*d^4*e^3*(d + e*x)*(d - e*x))","B"
149,1,161,123,2.883175,"\text{Not used}","int(x^2/((d^2 - e^2*x^2)^(7/2)*(d + e*x)),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{1}{56\,d^2\,e^3}-\frac{4\,x}{105\,d^3\,e^2}\right)}{{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^2}+\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{2}{35\,e^3}+\frac{3\,x}{70\,d\,e^2}\right)}{{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^3}-\frac{\sqrt{d^2-e^2\,x^2}}{56\,d^2\,e^3\,{\left(d+e\,x\right)}^4}-\frac{8\,x\,\sqrt{d^2-e^2\,x^2}}{105\,d^5\,e^2\,\left(d+e\,x\right)\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(1/(56*d^2*e^3) - (4*x)/(105*d^3*e^2)))/((d + e*x)^2*(d - e*x)^2) + ((d^2 - e^2*x^2)^(1/2)*(2/(35*e^3) + (3*x)/(70*d*e^2)))/((d + e*x)^3*(d - e*x)^3) - (d^2 - e^2*x^2)^(1/2)/(56*d^2*e^3*(d + e*x)^4) - (8*x*(d^2 - e^2*x^2)^(1/2))/(105*d^5*e^2*(d + e*x)*(d - e*x))","B"
150,1,116,66,0.070973,"\text{Not used}","int(x^3/((1 - a^2*x^2)^(1/2)*(a*x + 1)),x)","\frac{3\,\mathrm{asinh}\left(x\,\sqrt{-a^2}\right)}{2\,a^3\,\sqrt{-a^2}}-\frac{\left(\frac{1}{a^2\,\sqrt{-a^2}}+\frac{x\,\sqrt{-a^2}}{2\,a^3}\right)\,\sqrt{1-a^2\,x^2}}{\sqrt{-a^2}}-\frac{\sqrt{1-a^2\,x^2}}{a^3\,\left(x\,\sqrt{-a^2}+\frac{\sqrt{-a^2}}{a}\right)\,\sqrt{-a^2}}","Not used",1,"(3*asinh(x*(-a^2)^(1/2)))/(2*a^3*(-a^2)^(1/2)) - ((1/(a^2*(-a^2)^(1/2)) + (x*(-a^2)^(1/2))/(2*a^3))*(1 - a^2*x^2)^(1/2))/(-a^2)^(1/2) - (1 - a^2*x^2)^(1/2)/(a^3*(x*(-a^2)^(1/2) + (-a^2)^(1/2)/a)*(-a^2)^(1/2))","B"
151,1,84,55,0.066546,"\text{Not used}","int(x^2/((1 - a^2*x^2)^(1/2)*(a*x + 1)),x)","\frac{\sqrt{1-a^2\,x^2}}{\left(a\,\sqrt{-a^2}+a^2\,x\,\sqrt{-a^2}\right)\,\sqrt{-a^2}}-\frac{\mathrm{asinh}\left(x\,\sqrt{-a^2}\right)}{a^2\,\sqrt{-a^2}}-\frac{\sqrt{1-a^2\,x^2}}{a^3}","Not used",1,"(1 - a^2*x^2)^(1/2)/((a*(-a^2)^(1/2) + a^2*x*(-a^2)^(1/2))*(-a^2)^(1/2)) - asinh(x*(-a^2)^(1/2))/(a^2*(-a^2)^(1/2)) - (1 - a^2*x^2)^(1/2)/a^3","B"
152,1,57,34,2.604664,"\text{Not used}","int(x/((1 - a^2*x^2)^(1/2)*(a*x + 1)),x)","\frac{1}{a^2\,\sqrt{1-a^2\,x^2}}-\frac{x}{a\,\sqrt{1-a^2\,x^2}}-\frac{\mathrm{asinh}\left(x\,\sqrt{-a^2}\right)\,\sqrt{-a^2}}{a^3}","Not used",1,"1/(a^2*(1 - a^2*x^2)^(1/2)) - x/(a*(1 - a^2*x^2)^(1/2)) - (asinh(x*(-a^2)^(1/2))*(-a^2)^(1/2))/a^3","B"
153,1,23,26,2.588084,"\text{Not used}","int(1/((1 - a^2*x^2)^(1/2)*(a*x + 1)),x)","-\frac{\sqrt{1-a^2\,x^2}}{x\,a^2+a}","Not used",1,"-(1 - a^2*x^2)^(1/2)/(a + a^2*x)","B"
154,1,58,41,2.651922,"\text{Not used}","int(-1/(x*(1 - a^2*x^2)^(1/2)*(a*x - 1)),x)","\frac{a\,\sqrt{1-a^2\,x^2}}{\sqrt{-a^2}\,\left(\frac{a}{\sqrt{-a^2}}+x\,\sqrt{-a^2}\right)}-\mathrm{atanh}\left(\sqrt{1-a^2\,x^2}\right)","Not used",1,"(a*(1 - a^2*x^2)^(1/2))/((-a^2)^(1/2)*(a/(-a^2)^(1/2) + x*(-a^2)^(1/2))) - atanh((1 - a^2*x^2)^(1/2))","B"
155,1,81,64,2.591882,"\text{Not used}","int(-1/(x^2*(1 - a^2*x^2)^(1/2)*(a*x - 1)),x)","\frac{a^2\,\sqrt{1-a^2\,x^2}}{\left(x\,\sqrt{-a^2}-\frac{\sqrt{-a^2}}{a}\right)\,\sqrt{-a^2}}-\frac{\sqrt{1-a^2\,x^2}}{x}-a\,\mathrm{atanh}\left(\sqrt{1-a^2\,x^2}\right)","Not used",1,"(a^2*(1 - a^2*x^2)^(1/2))/((x*(-a^2)^(1/2) - (-a^2)^(1/2)/a)*(-a^2)^(1/2)) - (1 - a^2*x^2)^(1/2)/x - a*atanh((1 - a^2*x^2)^(1/2))","B"
156,1,105,90,2.610987,"\text{Not used}","int(-1/(x^3*(1 - a^2*x^2)^(1/2)*(a*x - 1)),x)","\frac{a^3\,\sqrt{1-a^2\,x^2}}{\left(x\,\sqrt{-a^2}-\frac{\sqrt{-a^2}}{a}\right)\,\sqrt{-a^2}}-\frac{a\,\sqrt{1-a^2\,x^2}}{x}-\frac{\sqrt{1-a^2\,x^2}}{2\,x^2}+\frac{a^2\,\mathrm{atan}\left(\sqrt{1-a^2\,x^2}\,1{}\mathrm{i}\right)\,3{}\mathrm{i}}{2}","Not used",1,"(a^2*atan((1 - a^2*x^2)^(1/2)*1i)*3i)/2 - (1 - a^2*x^2)^(1/2)/(2*x^2) - (a*(1 - a^2*x^2)^(1/2))/x + (a^3*(1 - a^2*x^2)^(1/2))/((x*(-a^2)^(1/2) - (-a^2)^(1/2)/a)*(-a^2)^(1/2))","B"
157,0,-1,229,0.000000,"\text{Not used}","int((x^5*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2,x)","\int \frac{x^5\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^5*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2, x)","F"
158,0,-1,200,0.000000,"\text{Not used}","int((x^4*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2,x)","\int \frac{x^4\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^4*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2, x)","F"
159,0,-1,171,0.000000,"\text{Not used}","int((x^3*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2,x)","\int \frac{x^3\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^3*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2, x)","F"
160,0,-1,142,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2,x)","\int \frac{x^2\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2, x)","F"
161,0,-1,136,0.000000,"\text{Not used}","int((x*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2,x)","\int \frac{x\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^2, x)","F"
162,0,-1,108,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(d + e*x)^2,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(d + e*x)^2, x)","F"
163,0,-1,96,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x*(d + e*x)^2), x)","F"
164,0,-1,105,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^2*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^2\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^2*(d + e*x)^2), x)","F"
165,0,-1,110,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^3*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^3\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^3*(d + e*x)^2), x)","F"
166,0,-1,102,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^4*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^4\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^4*(d + e*x)^2), x)","F"
167,0,-1,108,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^5*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^5\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^5*(d + e*x)^2), x)","F"
168,0,-1,140,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^6*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^6\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^6*(d + e*x)^2), x)","F"
169,0,-1,169,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^7*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^7\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^7*(d + e*x)^2), x)","F"
170,0,-1,198,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^8*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^8\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^8*(d + e*x)^2), x)","F"
171,0,-1,123,0.000000,"\text{Not used}","int(x^4/((d^2 - e^2*x^2)^(3/2)*(d + e*x)^2),x)","\int \frac{x^4}{{\left(d^2-e^2\,x^2\right)}^{3/2}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(x^4/((d^2 - e^2*x^2)^(3/2)*(d + e*x)^2), x)","F"
172,1,66,99,2.970346,"\text{Not used}","int(x^3/((d^2 - e^2*x^2)^(3/2)*(d + e*x)^2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(2\,d^3+4\,d^2\,e\,x+d\,e^2\,x^2-2\,e^3\,x^3\right)}{5\,d\,e^4\,{\left(d+e\,x\right)}^3\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*d^3 - 2*e^3*x^3 + d*e^2*x^2 + 4*d^2*e*x))/(5*d*e^4*(d + e*x)^3*(d - e*x))","B"
173,1,66,89,2.896256,"\text{Not used}","int(x^2/((d^2 - e^2*x^2)^(3/2)*(d + e*x)^2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(4\,d^3+8\,d^2\,e\,x+2\,d\,e^2\,x^2+e^3\,x^3\right)}{15\,d^2\,e^3\,{\left(d+e\,x\right)}^3\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(4*d^3 + e^3*x^3 + 2*d*e^2*x^2 + 8*d^2*e*x))/(15*d^2*e^3*(d + e*x)^3*(d - e*x))","B"
174,1,65,91,2.879294,"\text{Not used}","int(x/((d^2 - e^2*x^2)^(3/2)*(d + e*x)^2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(d^3+2\,d^2\,e\,x+8\,d\,e^2\,x^2+4\,e^3\,x^3\right)}{15\,d^3\,e^2\,{\left(d+e\,x\right)}^3\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(d^3 + 4*e^3*x^3 + 8*d*e^2*x^2 + 2*d^2*e*x))/(15*d^3*e^2*(d + e*x)^3*(d - e*x))","B"
175,1,66,91,2.846507,"\text{Not used}","int(1/((d^2 - e^2*x^2)^(3/2)*(d + e*x)^2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(-2\,d^3+d^2\,e\,x+4\,d\,e^2\,x^2+2\,e^3\,x^3\right)}{5\,d^4\,e\,{\left(d+e\,x\right)}^3\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*e^3*x^3 - 2*d^3 + 4*d*e^2*x^2 + d^2*e*x))/(5*d^4*e*(d + e*x)^3*(d - e*x))","B"
176,0,-1,118,0.000000,"\text{Not used}","int(1/(x*(d^2 - e^2*x^2)^(3/2)*(d + e*x)^2),x)","\int \frac{1}{x\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(1/(x*(d^2 - e^2*x^2)^(3/2)*(d + e*x)^2), x)","F"
177,0,-1,146,0.000000,"\text{Not used}","int(1/(x^2*(d^2 - e^2*x^2)^(3/2)*(d + e*x)^2),x)","\int \frac{1}{x^2\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(1/(x^2*(d^2 - e^2*x^2)^(3/2)*(d + e*x)^2), x)","F"
178,0,-1,183,0.000000,"\text{Not used}","int(1/(x^3*(d^2 - e^2*x^2)^(3/2)*(d + e*x)^2),x)","\int \frac{1}{x^3\,{\left(d^2-e^2\,x^2\right)}^{3/2}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(1/(x^3*(d^2 - e^2*x^2)^(3/2)*(d + e*x)^2), x)","F"
179,0,-1,177,0.000000,"\text{Not used}","int(x^5/((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3),x)","\int \frac{x^5}{\sqrt{d^2-e^2\,x^2}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(x^5/((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3), x)","F"
180,0,-1,146,0.000000,"\text{Not used}","int(x^4/((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3),x)","\int \frac{x^4}{\sqrt{d^2-e^2\,x^2}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(x^4/((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3), x)","F"
181,0,-1,120,0.000000,"\text{Not used}","int(x^3/((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3),x)","\int \frac{x^3}{\sqrt{d^2-e^2\,x^2}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(x^3/((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3), x)","F"
182,1,48,95,2.761748,"\text{Not used}","int(x^2/((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3),x)","-\frac{\sqrt{d^2-e^2\,x^2}\,\left(2\,d^2+6\,d\,e\,x+7\,e^2\,x^2\right)}{15\,d\,e^3\,{\left(d+e\,x\right)}^3}","Not used",1,"-((d^2 - e^2*x^2)^(1/2)*(2*d^2 + 7*e^2*x^2 + 6*d*e*x))/(15*d*e^3*(d + e*x)^3)","B"
183,1,45,97,2.589966,"\text{Not used}","int(x/((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3),x)","-\frac{\sqrt{d^2-e^2\,x^2}\,\left(d^2+3\,d\,e\,x+e^2\,x^2\right)}{5\,d^2\,e^2\,{\left(d+e\,x\right)}^3}","Not used",1,"-((d^2 - e^2*x^2)^(1/2)*(d^2 + e^2*x^2 + 3*d*e*x))/(5*d^2*e^2*(d + e*x)^3)","B"
184,1,48,100,2.619118,"\text{Not used}","int(1/((d^2 - e^2*x^2)^(1/2)*(d + e*x)^3),x)","-\frac{\sqrt{d^2-e^2\,x^2}\,\left(7\,d^2+6\,d\,e\,x+2\,e^2\,x^2\right)}{15\,d^3\,e\,{\left(d+e\,x\right)}^3}","Not used",1,"-((d^2 - e^2*x^2)^(1/2)*(7*d^2 + 2*e^2*x^2 + 6*d*e*x))/(15*d^3*e*(d + e*x)^3)","B"
185,0,-1,115,0.000000,"\text{Not used}","int(1/(x*(d^2 - e^2*x^2)^(1/2)*(d + e*x)^3),x)","\int \frac{1}{x\,\sqrt{d^2-e^2\,x^2}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(1/(x*(d^2 - e^2*x^2)^(1/2)*(d + e*x)^3), x)","F"
186,0,-1,146,0.000000,"\text{Not used}","int(1/(x^2*(d^2 - e^2*x^2)^(1/2)*(d + e*x)^3),x)","\int \frac{1}{x^2\,\sqrt{d^2-e^2\,x^2}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(1/(x^2*(d^2 - e^2*x^2)^(1/2)*(d + e*x)^3), x)","F"
187,0,-1,183,0.000000,"\text{Not used}","int(1/(x^3*(d^2 - e^2*x^2)^(1/2)*(d + e*x)^3),x)","\int \frac{1}{x^3\,\sqrt{d^2-e^2\,x^2}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(1/(x^3*(d^2 - e^2*x^2)^(1/2)*(d + e*x)^3), x)","F"
188,0,-1,204,0.000000,"\text{Not used}","int((x^5*(d^2 - e^2*x^2)^(1/2))/(d + e*x)^4,x)","\int \frac{x^5\,\sqrt{d^2-e^2\,x^2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^5*(d^2 - e^2*x^2)^(1/2))/(d + e*x)^4, x)","F"
189,0,-1,160,0.000000,"\text{Not used}","int((x^4*(d^2 - e^2*x^2)^(1/2))/(d + e*x)^4,x)","\int \frac{x^4\,\sqrt{d^2-e^2\,x^2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^4*(d^2 - e^2*x^2)^(1/2))/(d + e*x)^4, x)","F"
190,0,-1,148,0.000000,"\text{Not used}","int((x^3*(d^2 - e^2*x^2)^(1/2))/(d + e*x)^4,x)","\int \frac{x^3\,\sqrt{d^2-e^2\,x^2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^3*(d^2 - e^2*x^2)^(1/2))/(d + e*x)^4, x)","F"
191,0,-1,115,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^(1/2))/(d + e*x)^4,x)","\int \frac{x^2\,\sqrt{d^2-e^2\,x^2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^(1/2))/(d + e*x)^4, x)","F"
192,1,46,64,2.903868,"\text{Not used}","int((x*(d^2 - e^2*x^2)^(1/2))/(d + e*x)^4,x)","-\frac{\sqrt{d^2-e^2\,x^2}\,\left(d^2+3\,d\,e\,x-4\,e^2\,x^2\right)}{15\,d\,e^2\,{\left(d+e\,x\right)}^3}","Not used",1,"-((d^2 - e^2*x^2)^(1/2)*(d^2 - 4*e^2*x^2 + 3*d*e*x))/(15*d*e^2*(d + e*x)^3)","B"
193,1,47,67,2.776078,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(d + e*x)^4,x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(-4\,d^2+3\,d\,e\,x+e^2\,x^2\right)}{15\,d^2\,e\,{\left(d+e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(e^2*x^2 - 4*d^2 + 3*d*e*x))/(15*d^2*e*(d + e*x)^3)","B"
194,0,-1,110,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(x*(d + e*x)^4),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{x\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(x*(d + e*x)^4), x)","F"
195,0,-1,143,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(x^2*(d + e*x)^4),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{x^2\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(x^2*(d + e*x)^4), x)","F"
196,0,-1,183,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(x^3*(d + e*x)^4),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{x^3\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(x^3*(d + e*x)^4), x)","F"
197,0,-1,210,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(1/2)/(x^4*(d + e*x)^4),x)","\int \frac{\sqrt{d^2-e^2\,x^2}}{x^4\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(1/2)/(x^4*(d + e*x)^4), x)","F"
198,0,-1,252,0.000000,"\text{Not used}","int((x^5*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4,x)","\int \frac{x^5\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^5*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4, x)","F"
199,0,-1,224,0.000000,"\text{Not used}","int((x^4*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4,x)","\int \frac{x^4\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^4*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4, x)","F"
200,0,-1,192,0.000000,"\text{Not used}","int((x^3*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4,x)","\int \frac{x^3\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^3*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4, x)","F"
201,0,-1,182,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4,x)","\int \frac{x^2\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4, x)","F"
202,0,-1,130,0.000000,"\text{Not used}","int((x*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4,x)","\int \frac{x\,{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x*(d^2 - e^2*x^2)^(5/2))/(d + e*x)^4, x)","F"
203,0,-1,113,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(d + e*x)^4,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(d + e*x)^4, x)","F"
204,0,-1,89,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x*(d + e*x)^4), x)","F"
205,0,-1,94,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^2*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^2\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^2*(d + e*x)^4), x)","F"
206,0,-1,110,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^3*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^3\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^3*(d + e*x)^4), x)","F"
207,0,-1,137,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^4*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^4\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^4*(d + e*x)^4), x)","F"
208,0,-1,170,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^5*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^5\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^5*(d + e*x)^4), x)","F"
209,0,-1,196,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)/(x^6*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}}{x^6\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)/(x^6*(d + e*x)^4), x)","F"
210,1,220,95,2.702524,"\text{Not used}","int((x^2*(1 - a^2*x^2)^(1/2))/(a*x - 1)^4,x)","\frac{4\,a^2\,\sqrt{1-a^2\,x^2}}{15\,\left(a^7\,x^2-2\,a^6\,x+a^5\right)}-\frac{\mathrm{asinh}\left(x\,\sqrt{-a^2}\right)}{a^2\,\sqrt{-a^2}}-\frac{2\,\sqrt{1-a^2\,x^2}}{5\,\sqrt{-a^2}\,\left(a\,\sqrt{-a^2}-3\,a^2\,x\,\sqrt{-a^2}+3\,a^3\,x^2\,\sqrt{-a^2}-a^4\,x^3\,\sqrt{-a^2}\right)}-\frac{13\,\sqrt{1-a^2\,x^2}}{5\,\left(a\,\sqrt{-a^2}-a^2\,x\,\sqrt{-a^2}\right)\,\sqrt{-a^2}}-\frac{5\,\sqrt{1-a^2\,x^2}}{3\,\left(a^5\,x^2-2\,a^4\,x+a^3\right)}","Not used",1,"(4*a^2*(1 - a^2*x^2)^(1/2))/(15*(a^5 - 2*a^6*x + a^7*x^2)) - asinh(x*(-a^2)^(1/2))/(a^2*(-a^2)^(1/2)) - (2*(1 - a^2*x^2)^(1/2))/(5*(-a^2)^(1/2)*(a*(-a^2)^(1/2) - 3*a^2*x*(-a^2)^(1/2) + 3*a^3*x^2*(-a^2)^(1/2) - a^4*x^3*(-a^2)^(1/2))) - (13*(1 - a^2*x^2)^(1/2))/(5*(a*(-a^2)^(1/2) - a^2*x*(-a^2)^(1/2))*(-a^2)^(1/2)) - (5*(1 - a^2*x^2)^(1/2))/(3*(a^3 - 2*a^4*x + a^5*x^2))","B"
211,1,287,88,0.060995,"\text{Not used}","int(-(x^2*(1 - a^2*x^2)^(1/2))/(a*x - 1)^5,x)","\frac{2\,\sqrt{1-a^2\,x^2}}{7\,\left(a^7\,x^4-4\,a^6\,x^3+6\,a^5\,x^2-4\,a^4\,x+a^3\right)}+\frac{4\,\sqrt{1-a^2\,x^2}}{3\,\left(a^5\,x^2-2\,a^4\,x+a^3\right)}+\frac{4\,a\,\sqrt{1-a^2\,x^2}}{35\,\left(a^6\,x^2-2\,a^5\,x+a^4\right)}+\frac{29\,\sqrt{1-a^2\,x^2}}{35\,\sqrt{-a^2}\,\left(a\,\sqrt{-a^2}-3\,a^2\,x\,\sqrt{-a^2}+3\,a^3\,x^2\,\sqrt{-a^2}-a^4\,x^3\,\sqrt{-a^2}\right)}+\frac{23\,\sqrt{1-a^2\,x^2}}{105\,\left(a\,\sqrt{-a^2}-a^2\,x\,\sqrt{-a^2}\right)\,\sqrt{-a^2}}-\frac{2\,a^2\,\sqrt{1-a^2\,x^2}}{3\,\left(a^7\,x^2-2\,a^6\,x+a^5\right)}","Not used",1,"(2*(1 - a^2*x^2)^(1/2))/(7*(a^3 - 4*a^4*x + 6*a^5*x^2 - 4*a^6*x^3 + a^7*x^4)) + (4*(1 - a^2*x^2)^(1/2))/(3*(a^3 - 2*a^4*x + a^5*x^2)) + (4*a*(1 - a^2*x^2)^(1/2))/(35*(a^4 - 2*a^5*x + a^6*x^2)) + (29*(1 - a^2*x^2)^(1/2))/(35*(-a^2)^(1/2)*(a*(-a^2)^(1/2) - 3*a^2*x*(-a^2)^(1/2) + 3*a^3*x^2*(-a^2)^(1/2) - a^4*x^3*(-a^2)^(1/2))) + (23*(1 - a^2*x^2)^(1/2))/(105*(a*(-a^2)^(1/2) - a^2*x*(-a^2)^(1/2))*(-a^2)^(1/2)) - (2*a^2*(1 - a^2*x^2)^(1/2))/(3*(a^5 - 2*a^6*x + a^7*x^2))","B"
212,1,252,209,3.217213,"\text{Not used}","int(x^3/((d^2 - e^2*x^2)^(7/2)*(d + e*x)^4),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{107}{4004\,d^2\,e^4}-\frac{1139\,x}{80080\,d^3\,e^3}\right)}{{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^3}-\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{23}{32032\,d^4\,e^4}+\frac{32\,x}{5005\,d^5\,e^3}\right)}{{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^2}+\frac{\sqrt{d^2-e^2\,x^2}}{104\,d\,e^4\,{\left(d+e\,x\right)}^7}-\frac{27\,\sqrt{d^2-e^2\,x^2}}{2288\,d^2\,e^4\,{\left(d+e\,x\right)}^6}-\frac{15\,\sqrt{d^2-e^2\,x^2}}{2288\,d^3\,e^4\,{\left(d+e\,x\right)}^5}+\frac{23\,\sqrt{d^2-e^2\,x^2}}{32032\,d^4\,e^4\,{\left(d+e\,x\right)}^4}-\frac{64\,x\,\sqrt{d^2-e^2\,x^2}}{5005\,d^7\,e^3\,\left(d+e\,x\right)\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(107/(4004*d^2*e^4) - (1139*x)/(80080*d^3*e^3)))/((d + e*x)^3*(d - e*x)^3) - ((d^2 - e^2*x^2)^(1/2)*(23/(32032*d^4*e^4) + (32*x)/(5005*d^5*e^3)))/((d + e*x)^2*(d - e*x)^2) + (d^2 - e^2*x^2)^(1/2)/(104*d*e^4*(d + e*x)^7) - (27*(d^2 - e^2*x^2)^(1/2))/(2288*d^2*e^4*(d + e*x)^6) - (15*(d^2 - e^2*x^2)^(1/2))/(2288*d^3*e^4*(d + e*x)^5) + (23*(d^2 - e^2*x^2)^(1/2))/(32032*d^4*e^4*(d + e*x)^4) - (64*x*(d^2 - e^2*x^2)^(1/2))/(5005*d^7*e^3*(d + e*x)*(d - e*x))","B"
213,1,252,209,3.189039,"\text{Not used}","int(x^2/((d^2 - e^2*x^2)^(7/2)*(d + e*x)^4),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{227}{6864\,d^3\,e^3}-\frac{353\,x}{17160\,d^4\,e^2}\right)}{{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^3}-\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{353}{41184\,d^5\,e^3}-\frac{56\,x}{6435\,d^6\,e^2}\right)}{{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^2}-\frac{\sqrt{d^2-e^2\,x^2}}{104\,d^2\,e^3\,{\left(d+e\,x\right)}^7}+\frac{\sqrt{d^2-e^2\,x^2}}{2288\,d^3\,e^3\,{\left(d+e\,x\right)}^6}+\frac{37\,\sqrt{d^2-e^2\,x^2}}{5148\,d^4\,e^3\,{\left(d+e\,x\right)}^5}+\frac{353\,\sqrt{d^2-e^2\,x^2}}{41184\,d^5\,e^3\,{\left(d+e\,x\right)}^4}+\frac{112\,x\,\sqrt{d^2-e^2\,x^2}}{6435\,d^8\,e^2\,\left(d+e\,x\right)\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(227/(6864*d^3*e^3) - (353*x)/(17160*d^4*e^2)))/((d + e*x)^3*(d - e*x)^3) - ((d^2 - e^2*x^2)^(1/2)*(353/(41184*d^5*e^3) - (56*x)/(6435*d^6*e^2)))/((d + e*x)^2*(d - e*x)^2) - (d^2 - e^2*x^2)^(1/2)/(104*d^2*e^3*(d + e*x)^7) + (d^2 - e^2*x^2)^(1/2)/(2288*d^3*e^3*(d + e*x)^6) + (37*(d^2 - e^2*x^2)^(1/2))/(5148*d^4*e^3*(d + e*x)^5) + (353*(d^2 - e^2*x^2)^(1/2))/(41184*d^5*e^3*(d + e*x)^4) + (112*x*(d^2 - e^2*x^2)^(1/2))/(6435*d^8*e^2*(d + e*x)*(d - e*x))","B"
214,1,252,211,3.194223,"\text{Not used}","int(x/((d^2 - e^2*x^2)^(7/2)*(d + e*x)^4),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{41}{41184\,d^6\,e^2}+\frac{256\,x}{6435\,d^7\,e}\right)}{{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^2}-\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{47}{1716\,d^4\,e^2}-\frac{1369\,x}{34320\,d^5\,e}\right)}{{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^3}+\frac{\sqrt{d^2-e^2\,x^2}}{104\,d^3\,e^2\,{\left(d+e\,x\right)}^7}+\frac{25\,\sqrt{d^2-e^2\,x^2}}{2288\,d^4\,e^2\,{\left(d+e\,x\right)}^6}+\frac{125\,\sqrt{d^2-e^2\,x^2}}{20592\,d^5\,e^2\,{\left(d+e\,x\right)}^5}-\frac{41\,\sqrt{d^2-e^2\,x^2}}{41184\,d^6\,e^2\,{\left(d+e\,x\right)}^4}+\frac{512\,x\,\sqrt{d^2-e^2\,x^2}}{6435\,d^9\,e\,\left(d+e\,x\right)\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(41/(41184*d^6*e^2) + (256*x)/(6435*d^7*e)))/((d + e*x)^2*(d - e*x)^2) - ((d^2 - e^2*x^2)^(1/2)*(47/(1716*d^4*e^2) - (1369*x)/(34320*d^5*e)))/((d + e*x)^3*(d - e*x)^3) + (d^2 - e^2*x^2)^(1/2)/(104*d^3*e^2*(d + e*x)^7) + (25*(d^2 - e^2*x^2)^(1/2))/(2288*d^4*e^2*(d + e*x)^6) + (125*(d^2 - e^2*x^2)^(1/2))/(20592*d^5*e^2*(d + e*x)^5) - (41*(d^2 - e^2*x^2)^(1/2))/(41184*d^6*e^2*(d + e*x)^4) + (512*x*(d^2 - e^2*x^2)^(1/2))/(6435*d^9*e*(d + e*x)*(d - e*x))","B"
215,1,242,205,3.117695,"\text{Not used}","int(1/((d^2 - e^2*x^2)^(7/2)*(d + e*x)^4),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{64\,x}{715\,d^8}+\frac{189}{4576\,d^7\,e}\right)}{{\left(d+e\,x\right)}^2\,{\left(d-e\,x\right)}^2}+\frac{\sqrt{d^2-e^2\,x^2}\,\left(\frac{1139\,x}{5720\,d^6}-\frac{427}{2288\,d^5\,e}\right)}{{\left(d+e\,x\right)}^3\,{\left(d-e\,x\right)}^3}-\frac{\sqrt{d^2-e^2\,x^2}}{104\,d^4\,e\,{\left(d+e\,x\right)}^7}-\frac{51\,\sqrt{d^2-e^2\,x^2}}{2288\,d^5\,e\,{\left(d+e\,x\right)}^6}-\frac{19\,\sqrt{d^2-e^2\,x^2}}{572\,d^6\,e\,{\left(d+e\,x\right)}^5}-\frac{189\,\sqrt{d^2-e^2\,x^2}}{4576\,d^7\,e\,{\left(d+e\,x\right)}^4}+\frac{128\,x\,\sqrt{d^2-e^2\,x^2}}{715\,d^{10}\,\left(d+e\,x\right)\,\left(d-e\,x\right)}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*((64*x)/(715*d^8) + 189/(4576*d^7*e)))/((d + e*x)^2*(d - e*x)^2) + ((d^2 - e^2*x^2)^(1/2)*((1139*x)/(5720*d^6) - 427/(2288*d^5*e)))/((d + e*x)^3*(d - e*x)^3) - (d^2 - e^2*x^2)^(1/2)/(104*d^4*e*(d + e*x)^7) - (51*(d^2 - e^2*x^2)^(1/2))/(2288*d^5*e*(d + e*x)^6) - (19*(d^2 - e^2*x^2)^(1/2))/(572*d^6*e*(d + e*x)^5) - (189*(d^2 - e^2*x^2)^(1/2))/(4576*d^7*e*(d + e*x)^4) + (128*x*(d^2 - e^2*x^2)^(1/2))/(715*d^10*(d + e*x)*(d - e*x))","B"
216,0,-1,234,0.000000,"\text{Not used}","int(1/(x*(d^2 - e^2*x^2)^(7/2)*(d + e*x)^4),x)","\int \frac{1}{x\,{\left(d^2-e^2\,x^2\right)}^{7/2}\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int(1/(x*(d^2 - e^2*x^2)^(7/2)*(d + e*x)^4), x)","F"
217,0,-1,271,0.000000,"\text{Not used}","int(1/(x^2*(d^2 - e^2*x^2)^(7/2)*(d + e*x)^4),x)","\int \frac{1}{x^2\,{\left(d^2-e^2\,x^2\right)}^{7/2}\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int(1/(x^2*(d^2 - e^2*x^2)^(7/2)*(d + e*x)^4), x)","F"
218,0,-1,102,0.000000,"\text{Not used}","int(((1 - a^2*x^2)^(1/2)*(c - a*c*x)^(1/2))/x^2,x)","\int \frac{\sqrt{1-a^2\,x^2}\,\sqrt{c-a\,c\,x}}{x^2} \,d x","Not used",1,"int(((1 - a^2*x^2)^(1/2)*(c - a*c*x)^(1/2))/x^2, x)","F"
219,0,-1,39,0.000000,"\text{Not used}","int((c - a*c*x)^(1/2)/(x*(1 - a^2*x^2)^(1/2)),x)","\int \frac{\sqrt{c-a\,c\,x}}{x\,\sqrt{1-a^2\,x^2}} \,d x","Not used",1,"int((c - a*c*x)^(1/2)/(x*(1 - a^2*x^2)^(1/2)), x)","F"
220,1,38,35,2.985345,"\text{Not used}","int((1 - a*x)^(1/2)/x^(1/2),x)","\sqrt{x}\,\sqrt{1-a\,x}+\frac{2\,\mathrm{atan}\left(\frac{\sqrt{a}\,\sqrt{x}}{\sqrt{1-a\,x}-1}\right)}{\sqrt{a}}","Not used",1,"x^(1/2)*(1 - a*x)^(1/2) + (2*atan((a^(1/2)*x^(1/2))/((1 - a*x)^(1/2) - 1)))/a^(1/2)","B"
221,0,-1,35,0.000000,"\text{Not used}","int((1 - a^2*x^2)^(1/2)/(x^(1/2)*(a*x + 1)^(1/2)),x)","\int \frac{\sqrt{1-a^2\,x^2}}{\sqrt{x}\,\sqrt{a\,x+1}} \,d x","Not used",1,"int((1 - a^2*x^2)^(1/2)/(x^(1/2)*(a*x + 1)^(1/2)), x)","F"
222,1,36,34,3.000210,"\text{Not used}","int((a*x + 1)^(1/2)/x^(1/2),x)","\sqrt{x}\,\sqrt{a\,x+1}+\frac{2\,\mathrm{atanh}\left(\frac{\sqrt{a}\,\sqrt{x}}{\sqrt{a\,x+1}-1}\right)}{\sqrt{a}}","Not used",1,"x^(1/2)*(a*x + 1)^(1/2) + (2*atanh((a^(1/2)*x^(1/2))/((a*x + 1)^(1/2) - 1)))/a^(1/2)","B"
223,0,-1,34,0.000000,"\text{Not used}","int((1 - a^2*x^2)^(1/2)/(x^(1/2)*(1 - a*x)^(1/2)),x)","\int \frac{\sqrt{1-a^2\,x^2}}{\sqrt{x}\,\sqrt{1-a\,x}} \,d x","Not used",1,"int((1 - a^2*x^2)^(1/2)/(x^(1/2)*(1 - a*x)^(1/2)), x)","F"
224,1,54,63,2.597211,"\text{Not used}","int(x^(1/2)*(1 - a*x)^(1/2),x)","\sqrt{x}\,\left(\frac{x}{2}-\frac{1}{4\,a}\right)\,\sqrt{1-a\,x}-\frac{\ln\left(2\,\sqrt{-a}\,\sqrt{x}\,\sqrt{1-a\,x}-2\,a\,x+1\right)}{8\,{\left(-a\right)}^{3/2}}","Not used",1,"x^(1/2)*(x/2 - 1/(4*a))*(1 - a*x)^(1/2) - log(2*(-a)^(1/2)*x^(1/2)*(1 - a*x)^(1/2) - 2*a*x + 1)/(8*(-a)^(3/2))","B"
225,0,-1,63,0.000000,"\text{Not used}","int((x^(1/2)*(1 - a^2*x^2)^(1/2))/(a*x + 1)^(1/2),x)","\int \frac{\sqrt{x}\,\sqrt{1-a^2\,x^2}}{\sqrt{a\,x+1}} \,d x","Not used",1,"int((x^(1/2)*(1 - a^2*x^2)^(1/2))/(a*x + 1)^(1/2), x)","F"
226,0,-1,250,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)*(g*x)^m*(d + e*x)^3,x)","\int {\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(g\,x\right)}^m\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)*(g*x)^m*(d + e*x)^3, x)","F"
227,0,-1,206,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)*(g*x)^m*(d + e*x)^2,x)","\int {\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(g\,x\right)}^m\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)*(g*x)^m*(d + e*x)^2, x)","F"
228,0,-1,162,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)*(g*x)^m*(d + e*x),x)","\int {\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(g\,x\right)}^m\,\left(d+e\,x\right) \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)*(g*x)^m*(d + e*x), x)","F"
229,0,-1,80,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^(5/2)*(g*x)^m,x)","\int {\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(g\,x\right)}^m \,d x","Not used",1,"int((d^2 - e^2*x^2)^(5/2)*(g*x)^m, x)","F"
230,0,-1,163,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(g*x)^m)/(d + e*x),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(g\,x\right)}^m}{d+e\,x} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(g*x)^m)/(d + e*x), x)","F"
231,0,-1,204,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(g*x)^m)/(d + e*x)^2,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(g\,x\right)}^m}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(g*x)^m)/(d + e*x)^2, x)","F"
232,0,-1,250,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^(5/2)*(g*x)^m)/(d + e*x)^3,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^{5/2}\,{\left(g\,x\right)}^m}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^(5/2)*(g*x)^m)/(d + e*x)^3, x)","F"
233,0,-1,213,0.000000,"\text{Not used}","int(((g*x)^m*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{{\left(g\,x\right)}^m\,{\left(d+e\,x\right)}^3}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int(((g*x)^m*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2), x)","F"
234,0,-1,216,0.000000,"\text{Not used}","int(((g*x)^m*(d + e*x)^2)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{{\left(g\,x\right)}^m\,{\left(d+e\,x\right)}^2}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int(((g*x)^m*(d + e*x)^2)/(d^2 - e^2*x^2)^(7/2), x)","F"
235,0,-1,124,0.000000,"\text{Not used}","int(((g*x)^m*(d + e*x))/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{{\left(g\,x\right)}^m\,\left(d+e\,x\right)}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int(((g*x)^m*(d + e*x))/(d^2 - e^2*x^2)^(7/2), x)","F"
236,0,-1,80,0.000000,"\text{Not used}","int((g*x)^m/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{{\left(g\,x\right)}^m}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((g*x)^m/(d^2 - e^2*x^2)^(7/2), x)","F"
237,0,-1,163,0.000000,"\text{Not used}","int((g*x)^m/((d^2 - e^2*x^2)^(7/2)*(d + e*x)),x)","\int \frac{{\left(g\,x\right)}^m}{{\left(d^2-e^2\,x^2\right)}^{7/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int((g*x)^m/((d^2 - e^2*x^2)^(7/2)*(d + e*x)), x)","F"
238,0,-1,217,0.000000,"\text{Not used}","int((g*x)^m/((d^2 - e^2*x^2)^(7/2)*(d + e*x)^2),x)","\int \frac{{\left(g\,x\right)}^m}{{\left(d^2-e^2\,x^2\right)}^{7/2}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((g*x)^m/((d^2 - e^2*x^2)^(7/2)*(d + e*x)^2), x)","F"
239,0,-1,214,0.000000,"\text{Not used}","int((g*x)^m/((d^2 - e^2*x^2)^(7/2)*(d + e*x)^3),x)","\int \frac{{\left(g\,x\right)}^m}{{\left(d^2-e^2\,x^2\right)}^{7/2}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((g*x)^m/((d^2 - e^2*x^2)^(7/2)*(d + e*x)^3), x)","F"
240,0,-1,148,0.000000,"\text{Not used}","int(x^5*(d^2 - e^2*x^2)^p*(d + e*x),x)","\int x^5\,{\left(d^2-e^2\,x^2\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^5*(d^2 - e^2*x^2)^p*(d + e*x), x)","F"
241,0,-1,147,0.000000,"\text{Not used}","int(x^4*(d^2 - e^2*x^2)^p*(d + e*x),x)","\int x^4\,{\left(d^2-e^2\,x^2\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^4*(d^2 - e^2*x^2)^p*(d + e*x), x)","F"
242,0,-1,120,0.000000,"\text{Not used}","int(x^3*(d^2 - e^2*x^2)^p*(d + e*x),x)","\int x^3\,{\left(d^2-e^2\,x^2\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^3*(d^2 - e^2*x^2)^p*(d + e*x), x)","F"
243,0,-1,119,0.000000,"\text{Not used}","int(x^2*(d^2 - e^2*x^2)^p*(d + e*x),x)","\int x^2\,{\left(d^2-e^2\,x^2\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^2*(d^2 - e^2*x^2)^p*(d + e*x), x)","F"
244,0,-1,89,0.000000,"\text{Not used}","int(x*(d^2 - e^2*x^2)^p*(d + e*x),x)","\int x\,{\left(d^2-e^2\,x^2\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x*(d^2 - e^2*x^2)^p*(d + e*x), x)","F"
245,1,78,83,4.345153,"\text{Not used}","int((d^2 - e^2*x^2)^p*(d + e*x),x)","\frac{d\,x\,{\left(d^2-e^2\,x^2\right)}^p\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{2},-p;\ \frac{3}{2};\ \frac{e^2\,x^2}{d^2}\right)}{{\left(1-\frac{e^2\,x^2}{d^2}\right)}^p}-\frac{{\left(d^2-e^2\,x^2\right)}^{p+1}}{2\,e\,\left(p+1\right)}","Not used",1,"(d*x*(d^2 - e^2*x^2)^p*hypergeom([1/2, -p], 3/2, (e^2*x^2)/d^2))/(1 - (e^2*x^2)/d^2)^p - (d^2 - e^2*x^2)^(p + 1)/(2*e*(p + 1))","B"
246,0,-1,104,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(d + e*x))/x,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,\left(d+e\,x\right)}{x} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(d + e*x))/x, x)","F"
247,0,-1,108,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(d + e*x))/x^2,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,\left(d+e\,x\right)}{x^2} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(d + e*x))/x^2, x)","F"
248,0,-1,110,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(d + e*x))/x^3,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,\left(d+e\,x\right)}{x^3} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(d + e*x))/x^3, x)","F"
249,0,-1,178,0.000000,"\text{Not used}","int(x^5*(d^2 - e^2*x^2)^p*(d + e*x)^2,x)","\int x^5\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x^5*(d^2 - e^2*x^2)^p*(d + e*x)^2, x)","F"
250,0,-1,185,0.000000,"\text{Not used}","int(x^4*(d^2 - e^2*x^2)^p*(d + e*x)^2,x)","\int x^4\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x^4*(d^2 - e^2*x^2)^p*(d + e*x)^2, x)","F"
251,0,-1,149,0.000000,"\text{Not used}","int(x^3*(d^2 - e^2*x^2)^p*(d + e*x)^2,x)","\int x^3\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x^3*(d^2 - e^2*x^2)^p*(d + e*x)^2, x)","F"
252,0,-1,155,0.000000,"\text{Not used}","int(x^2*(d^2 - e^2*x^2)^p*(d + e*x)^2,x)","\int x^2\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x^2*(d^2 - e^2*x^2)^p*(d + e*x)^2, x)","F"
253,0,-1,118,0.000000,"\text{Not used}","int(x*(d^2 - e^2*x^2)^p*(d + e*x)^2,x)","\int x\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x*(d^2 - e^2*x^2)^p*(d + e*x)^2, x)","F"
254,0,-1,71,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p*(d + e*x)^2,x)","\int {\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int((d^2 - e^2*x^2)^p*(d + e*x)^2, x)","F"
255,0,-1,128,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(d + e*x)^2)/x,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^2}{x} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(d + e*x)^2)/x, x)","F"
256,0,-1,128,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(d + e*x)^2)/x^2,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^2}{x^2} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(d + e*x)^2)/x^2, x)","F"
257,0,-1,139,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(d + e*x)^2)/x^3,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^2}{x^3} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(d + e*x)^2)/x^3, x)","F"
258,0,-1,222,0.000000,"\text{Not used}","int(x^5*(d^2 - e^2*x^2)^p*(d + e*x)^3,x)","\int x^5\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^5*(d^2 - e^2*x^2)^p*(d + e*x)^3, x)","F"
259,0,-1,218,0.000000,"\text{Not used}","int(x^4*(d^2 - e^2*x^2)^p*(d + e*x)^3,x)","\int x^4\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^4*(d^2 - e^2*x^2)^p*(d + e*x)^3, x)","F"
260,0,-1,193,0.000000,"\text{Not used}","int(x^3*(d^2 - e^2*x^2)^p*(d + e*x)^3,x)","\int x^3\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^3*(d^2 - e^2*x^2)^p*(d + e*x)^3, x)","F"
261,0,-1,189,0.000000,"\text{Not used}","int(x^2*(d^2 - e^2*x^2)^p*(d + e*x)^3,x)","\int x^2\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^2*(d^2 - e^2*x^2)^p*(d + e*x)^3, x)","F"
262,0,-1,116,0.000000,"\text{Not used}","int(x*(d^2 - e^2*x^2)^p*(d + e*x)^3,x)","\int x\,{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x*(d^2 - e^2*x^2)^p*(d + e*x)^3, x)","F"
263,0,-1,73,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p*(d + e*x)^3,x)","\int {\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int((d^2 - e^2*x^2)^p*(d + e*x)^3, x)","F"
264,0,-1,171,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(d + e*x)^3)/x,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^3}{x} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(d + e*x)^3)/x, x)","F"
265,0,-1,159,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(d + e*x)^3)/x^2,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^3}{x^2} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(d + e*x)^3)/x^2, x)","F"
266,0,-1,166,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(d + e*x)^3)/x^3,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,{\left(d+e\,x\right)}^3}{x^3} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(d + e*x)^3)/x^3, x)","F"
267,0,-1,148,0.000000,"\text{Not used}","int((x^4*(d^2 - e^2*x^2)^p)/(d + e*x),x)","\int \frac{x^4\,{\left(d^2-e^2\,x^2\right)}^p}{d+e\,x} \,d x","Not used",1,"int((x^4*(d^2 - e^2*x^2)^p)/(d + e*x), x)","F"
268,0,-1,121,0.000000,"\text{Not used}","int((x^3*(d^2 - e^2*x^2)^p)/(d + e*x),x)","\int \frac{x^3\,{\left(d^2-e^2\,x^2\right)}^p}{d+e\,x} \,d x","Not used",1,"int((x^3*(d^2 - e^2*x^2)^p)/(d + e*x), x)","F"
269,0,-1,119,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^p)/(d + e*x),x)","\int \frac{x^2\,{\left(d^2-e^2\,x^2\right)}^p}{d+e\,x} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^p)/(d + e*x), x)","F"
270,0,-1,90,0.000000,"\text{Not used}","int((x*(d^2 - e^2*x^2)^p)/(d + e*x),x)","\int \frac{x\,{\left(d^2-e^2\,x^2\right)}^p}{d+e\,x} \,d x","Not used",1,"int((x*(d^2 - e^2*x^2)^p)/(d + e*x), x)","F"
271,0,-1,73,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(d + e*x),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{d+e\,x} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(d + e*x), x)","F"
272,0,-1,104,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x*(d + e*x)), x)","F"
273,0,-1,106,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^2*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^2*(d + e*x)), x)","F"
274,0,-1,108,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^3*(d + e*x)),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^3*(d + e*x)), x)","F"
275,0,-1,179,0.000000,"\text{Not used}","int((x^5*(d^2 - e^2*x^2)^p)/(d + e*x)^2,x)","\int \frac{x^5\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^5*(d^2 - e^2*x^2)^p)/(d + e*x)^2, x)","F"
276,0,-1,184,0.000000,"\text{Not used}","int((x^4*(d^2 - e^2*x^2)^p)/(d + e*x)^2,x)","\int \frac{x^4\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^4*(d^2 - e^2*x^2)^p)/(d + e*x)^2, x)","F"
277,0,-1,150,0.000000,"\text{Not used}","int((x^3*(d^2 - e^2*x^2)^p)/(d + e*x)^2,x)","\int \frac{x^3\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^3*(d^2 - e^2*x^2)^p)/(d + e*x)^2, x)","F"
278,0,-1,156,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^p)/(d + e*x)^2,x)","\int \frac{x^2\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^p)/(d + e*x)^2, x)","F"
279,0,-1,115,0.000000,"\text{Not used}","int((x*(d^2 - e^2*x^2)^p)/(d + e*x)^2,x)","\int \frac{x\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x*(d^2 - e^2*x^2)^p)/(d + e*x)^2, x)","F"
280,0,-1,73,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(d + e*x)^2,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(d + e*x)^2, x)","F"
281,0,-1,128,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x*(d + e*x)^2), x)","F"
282,0,-1,137,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^2*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^2\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^2*(d + e*x)^2), x)","F"
283,0,-1,143,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^3*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^3\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^3*(d + e*x)^2), x)","F"
284,0,-1,145,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^4*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^4\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^4*(d + e*x)^2), x)","F"
285,0,-1,145,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^5*(d + e*x)^2),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^5\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^5*(d + e*x)^2), x)","F"
286,0,-1,220,0.000000,"\text{Not used}","int((x^4*(d^2 - e^2*x^2)^p)/(d + e*x)^3,x)","\int \frac{x^4\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((x^4*(d^2 - e^2*x^2)^p)/(d + e*x)^3, x)","F"
287,0,-1,194,0.000000,"\text{Not used}","int((x^3*(d^2 - e^2*x^2)^p)/(d + e*x)^3,x)","\int \frac{x^3\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((x^3*(d^2 - e^2*x^2)^p)/(d + e*x)^3, x)","F"
288,0,-1,157,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^p)/(d + e*x)^3,x)","\int \frac{x^2\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^p)/(d + e*x)^3, x)","F"
289,0,-1,118,0.000000,"\text{Not used}","int((x*(d^2 - e^2*x^2)^p)/(d + e*x)^3,x)","\int \frac{x\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((x*(d^2 - e^2*x^2)^p)/(d + e*x)^3, x)","F"
290,0,-1,73,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(d + e*x)^3,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(d + e*x)^3, x)","F"
291,0,-1,175,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x*(d + e*x)^3),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x*(d + e*x)^3), x)","F"
292,0,-1,166,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^2*(d + e*x)^3),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^2\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^2*(d + e*x)^3), x)","F"
293,0,-1,173,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^3*(d + e*x)^3),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^3\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^3*(d + e*x)^3), x)","F"
294,0,-1,179,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^4*(d + e*x)^3),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^4\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^4*(d + e*x)^3), x)","F"
295,0,-1,174,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^5*(d + e*x)^3),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^5\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^5*(d + e*x)^3), x)","F"
296,0,-1,265,0.000000,"\text{Not used}","int((x^4*(d^2 - e^2*x^2)^p)/(d + e*x)^4,x)","\int \frac{x^4\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^4*(d^2 - e^2*x^2)^p)/(d + e*x)^4, x)","F"
297,0,-1,211,0.000000,"\text{Not used}","int((x^3*(d^2 - e^2*x^2)^p)/(d + e*x)^4,x)","\int \frac{x^3\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^3*(d^2 - e^2*x^2)^p)/(d + e*x)^4, x)","F"
298,0,-1,163,0.000000,"\text{Not used}","int((x^2*(d^2 - e^2*x^2)^p)/(d + e*x)^4,x)","\int \frac{x^2\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x^2*(d^2 - e^2*x^2)^p)/(d + e*x)^4, x)","F"
299,0,-1,118,0.000000,"\text{Not used}","int((x*(d^2 - e^2*x^2)^p)/(d + e*x)^4,x)","\int \frac{x\,{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((x*(d^2 - e^2*x^2)^p)/(d + e*x)^4, x)","F"
300,0,-1,73,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(d + e*x)^4,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(d + e*x)^4, x)","F"
301,0,-1,204,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x*(d + e*x)^4), x)","F"
302,0,-1,207,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^2*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^2\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^2*(d + e*x)^4), x)","F"
303,0,-1,211,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^3*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^3\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^3*(d + e*x)^4), x)","F"
304,0,-1,210,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^4*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^4\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^4*(d + e*x)^4), x)","F"
305,0,-1,216,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p/(x^5*(d + e*x)^4),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p}{x^5\,{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int((d^2 - e^2*x^2)^p/(x^5*(d + e*x)^4), x)","F"
306,0,-1,264,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p*(g*x)^m*(d + e*x)^3,x)","\int {\left(d^2-e^2\,x^2\right)}^p\,{\left(g\,x\right)}^m\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int((d^2 - e^2*x^2)^p*(g*x)^m*(d + e*x)^3, x)","F"
307,0,-1,206,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p*(g*x)^m*(d + e*x)^2,x)","\int {\left(d^2-e^2\,x^2\right)}^p\,{\left(g\,x\right)}^m\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int((d^2 - e^2*x^2)^p*(g*x)^m*(d + e*x)^2, x)","F"
308,0,-1,153,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p*(g*x)^m*(d + e*x),x)","\int {\left(d^2-e^2\,x^2\right)}^p\,{\left(g\,x\right)}^m\,\left(d+e\,x\right) \,d x","Not used",1,"int((d^2 - e^2*x^2)^p*(g*x)^m*(d + e*x), x)","F"
309,0,-1,75,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p*(g*x)^m,x)","\int {\left(d^2-e^2\,x^2\right)}^p\,{\left(g\,x\right)}^m \,d x","Not used",1,"int((d^2 - e^2*x^2)^p*(g*x)^m, x)","F"
310,0,-1,163,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(g*x)^m)/(d + e*x),x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,{\left(g\,x\right)}^m}{d+e\,x} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(g*x)^m)/(d + e*x), x)","F"
311,0,-1,214,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(g*x)^m)/(d + e*x)^2,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,{\left(g\,x\right)}^m}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(g*x)^m)/(d + e*x)^2, x)","F"
312,0,-1,275,0.000000,"\text{Not used}","int(((d^2 - e^2*x^2)^p*(g*x)^m)/(d + e*x)^3,x)","\int \frac{{\left(d^2-e^2\,x^2\right)}^p\,{\left(g\,x\right)}^m}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(((d^2 - e^2*x^2)^p*(g*x)^m)/(d + e*x)^3, x)","F"
313,0,-1,89,0.000000,"\text{Not used}","int(((g*x)^m*(1 - a^2*x^2)^p)/(a*x + 1),x)","\int \frac{{\left(g\,x\right)}^m\,{\left(1-a^2\,x^2\right)}^p}{a\,x+1} \,d x","Not used",1,"int(((g*x)^m*(1 - a^2*x^2)^p)/(a*x + 1), x)","F"
314,0,-1,96,0.000000,"\text{Not used}","int((d^2 - e^2*x^2)^p*(g*x)^m*(d + e*x)^n,x)","\int {\left(d^2-e^2\,x^2\right)}^p\,{\left(g\,x\right)}^m\,{\left(d+e\,x\right)}^n \,d x","Not used",1,"int((d^2 - e^2*x^2)^p*(g*x)^m*(d + e*x)^n, x)","F"
315,1,201,214,0.111491,"\text{Not used}","int((x*(x + 1)^(1/2))/(x^2 + 1),x)","2\,\sqrt{x+1}+\mathrm{atanh}\left(\frac{\sqrt{x+1}}{4\,\sqrt{\frac{\sqrt{2}}{8}+\frac{1}{8}}}-\frac{\sqrt{x+1}}{4\,\sqrt{\frac{1}{8}-\frac{\sqrt{2}}{8}}}+\frac{\sqrt{2}\,\sqrt{x+1}}{8\,\sqrt{\frac{1}{8}-\frac{\sqrt{2}}{8}}}+\frac{\sqrt{2}\,\sqrt{x+1}}{8\,\sqrt{\frac{\sqrt{2}}{8}+\frac{1}{8}}}\right)\,\left(2\,\sqrt{\frac{1}{8}-\frac{\sqrt{2}}{8}}-2\,\sqrt{\frac{\sqrt{2}}{8}+\frac{1}{8}}\right)-\mathrm{atanh}\left(\frac{\sqrt{x+1}}{4\,\sqrt{\frac{1}{8}-\frac{\sqrt{2}}{8}}}+\frac{\sqrt{x+1}}{4\,\sqrt{\frac{\sqrt{2}}{8}+\frac{1}{8}}}-\frac{\sqrt{2}\,\sqrt{x+1}}{8\,\sqrt{\frac{1}{8}-\frac{\sqrt{2}}{8}}}+\frac{\sqrt{2}\,\sqrt{x+1}}{8\,\sqrt{\frac{\sqrt{2}}{8}+\frac{1}{8}}}\right)\,\left(2\,\sqrt{\frac{1}{8}-\frac{\sqrt{2}}{8}}+2\,\sqrt{\frac{\sqrt{2}}{8}+\frac{1}{8}}\right)","Not used",1,"2*(x + 1)^(1/2) + atanh((x + 1)^(1/2)/(4*(2^(1/2)/8 + 1/8)^(1/2)) - (x + 1)^(1/2)/(4*(1/8 - 2^(1/2)/8)^(1/2)) + (2^(1/2)*(x + 1)^(1/2))/(8*(1/8 - 2^(1/2)/8)^(1/2)) + (2^(1/2)*(x + 1)^(1/2))/(8*(2^(1/2)/8 + 1/8)^(1/2)))*(2*(1/8 - 2^(1/2)/8)^(1/2) - 2*(2^(1/2)/8 + 1/8)^(1/2)) - atanh((x + 1)^(1/2)/(4*(1/8 - 2^(1/2)/8)^(1/2)) + (x + 1)^(1/2)/(4*(2^(1/2)/8 + 1/8)^(1/2)) - (2^(1/2)*(x + 1)^(1/2))/(8*(1/8 - 2^(1/2)/8)^(1/2)) + (2^(1/2)*(x + 1)^(1/2))/(8*(2^(1/2)/8 + 1/8)^(1/2)))*(2*(1/8 - 2^(1/2)/8)^(1/2) + 2*(2^(1/2)/8 + 1/8)^(1/2))","B"
316,0,-1,255,0.000000,"\text{Not used}","int((x^4*(a + c*x^2)^(1/2))/(d + e*x),x)","\int \frac{x^4\,\sqrt{c\,x^2+a}}{d+e\,x} \,d x","Not used",1,"int((x^4*(a + c*x^2)^(1/2))/(d + e*x), x)","F"
317,0,-1,211,0.000000,"\text{Not used}","int((x^3*(a + c*x^2)^(1/2))/(d + e*x),x)","\int \frac{x^3\,\sqrt{c\,x^2+a}}{d+e\,x} \,d x","Not used",1,"int((x^3*(a + c*x^2)^(1/2))/(d + e*x), x)","F"
318,0,-1,153,0.000000,"\text{Not used}","int((x^2*(a + c*x^2)^(1/2))/(d + e*x),x)","\int \frac{x^2\,\sqrt{c\,x^2+a}}{d+e\,x} \,d x","Not used",1,"int((x^2*(a + c*x^2)^(1/2))/(d + e*x), x)","F"
319,0,-1,127,0.000000,"\text{Not used}","int((x*(a + c*x^2)^(1/2))/(d + e*x),x)","\int \frac{x\,\sqrt{c\,x^2+a}}{d+e\,x} \,d x","Not used",1,"int((x*(a + c*x^2)^(1/2))/(d + e*x), x)","F"
320,0,-1,103,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/(d + e*x),x)","\int \frac{\sqrt{c\,x^2+a}}{d+e\,x} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/(d + e*x), x)","F"
321,0,-1,116,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/(x*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+a}}{x\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/(x*(d + e*x)), x)","F"
322,0,-1,105,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/(x^2*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+a}}{x^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/(x^2*(d + e*x)), x)","F"
323,0,-1,160,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/(x^3*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+a}}{x^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/(x^3*(d + e*x)), x)","F"
324,0,-1,191,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/(x^4*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+a}}{x^4\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/(x^4*(d + e*x)), x)","F"
325,0,-1,274,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/(x^5*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+a}}{x^5\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/(x^5*(d + e*x)), x)","F"
326,0,-1,195,0.000000,"\text{Not used}","int(x^4/((a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{x^4}{\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^4/((a + c*x^2)^(1/2)*(d + e*x)), x)","F"
327,0,-1,152,0.000000,"\text{Not used}","int(x^3/((a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{x^3}{\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^3/((a + c*x^2)^(1/2)*(d + e*x)), x)","F"
328,0,-1,109,0.000000,"\text{Not used}","int(x^2/((a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{x^2}{\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^2/((a + c*x^2)^(1/2)*(d + e*x)), x)","F"
329,0,-1,86,0.000000,"\text{Not used}","int(x/((a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{x}{\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x/((a + c*x^2)^(1/2)*(d + e*x)), x)","F"
330,0,-1,54,0.000000,"\text{Not used}","int(1/((a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/((a + c*x^2)^(1/2)*(d + e*x)), x)","F"
331,0,-1,86,0.000000,"\text{Not used}","int(1/(x*(a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{x\,\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x*(a + c*x^2)^(1/2)*(d + e*x)), x)","F"
332,0,-1,111,0.000000,"\text{Not used}","int(1/(x^2*(a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{x^2\,\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^2*(a + c*x^2)^(1/2)*(d + e*x)), x)","F"
333,0,-1,168,0.000000,"\text{Not used}","int(1/(x^3*(a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{x^3\,\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^3*(a + c*x^2)^(1/2)*(d + e*x)), x)","F"
334,0,-1,146,0.000000,"\text{Not used}","int(x^4/((a + c*x^2)^(3/2)*(d + e*x)),x)","\int \frac{x^4}{{\left(c\,x^2+a\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^4/((a + c*x^2)^(3/2)*(d + e*x)), x)","F"
335,0,-1,123,0.000000,"\text{Not used}","int(x^3/((a + c*x^2)^(3/2)*(d + e*x)),x)","\int \frac{x^3}{{\left(c\,x^2+a\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^3/((a + c*x^2)^(3/2)*(d + e*x)), x)","F"
336,0,-1,95,0.000000,"\text{Not used}","int(x^2/((a + c*x^2)^(3/2)*(d + e*x)),x)","\int \frac{x^2}{{\left(c\,x^2+a\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x^2/((a + c*x^2)^(3/2)*(d + e*x)), x)","F"
337,0,-1,88,0.000000,"\text{Not used}","int(x/((a + c*x^2)^(3/2)*(d + e*x)),x)","\int \frac{x}{{\left(c\,x^2+a\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(x/((a + c*x^2)^(3/2)*(d + e*x)), x)","F"
338,0,-1,94,0.000000,"\text{Not used}","int(1/((a + c*x^2)^(3/2)*(d + e*x)),x)","\int \frac{1}{{\left(c\,x^2+a\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/((a + c*x^2)^(3/2)*(d + e*x)), x)","F"
339,0,-1,147,0.000000,"\text{Not used}","int(1/(x*(a + c*x^2)^(3/2)*(d + e*x)),x)","\int \frac{1}{x\,{\left(c\,x^2+a\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x*(a + c*x^2)^(3/2)*(d + e*x)), x)","F"
340,0,-1,194,0.000000,"\text{Not used}","int(1/(x^2*(a + c*x^2)^(3/2)*(d + e*x)),x)","\int \frac{1}{x^2\,{\left(c\,x^2+a\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^2*(a + c*x^2)^(3/2)*(d + e*x)), x)","F"
341,0,-1,276,0.000000,"\text{Not used}","int(1/(x^3*(a + c*x^2)^(3/2)*(d + e*x)),x)","\int \frac{1}{x^3\,{\left(c\,x^2+a\right)}^{3/2}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/(x^3*(a + c*x^2)^(3/2)*(d + e*x)), x)","F"
342,0,-1,244,0.000000,"\text{Not used}","int(x^5/((a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{x^5}{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(x^5/((a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
343,0,-1,204,0.000000,"\text{Not used}","int(x^4/((a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{x^4}{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(x^4/((a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
344,0,-1,160,0.000000,"\text{Not used}","int(x^3/((a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{x^3}{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(x^3/((a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
345,0,-1,137,0.000000,"\text{Not used}","int(x^2/((a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{x^2}{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(x^2/((a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
346,0,-1,90,0.000000,"\text{Not used}","int(x/((a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{x}{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(x/((a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
347,0,-1,91,0.000000,"\text{Not used}","int(1/((a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{1}{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(1/((a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
348,0,-1,179,0.000000,"\text{Not used}","int(1/(x*(a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{1}{x\,\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(1/(x*(a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
349,0,-1,212,0.000000,"\text{Not used}","int(1/(x^2*(a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{1}{x^2\,\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(1/(x^2*(a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
350,0,-1,268,0.000000,"\text{Not used}","int(1/(x^3*(a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{1}{x^3\,\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(1/(x^3*(a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
351,1,363,135,2.816253,"\text{Not used}","int(x^2*(c + d*x^2)*(a + b*x)^n,x)","{\left(a+b\,x\right)}^n\,\left(\frac{2\,a^3\,\left(12\,d\,a^2+c\,b^2\,n^2+9\,c\,b^2\,n+20\,c\,b^2\right)}{b^5\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{d\,x^5\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}{n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120}+\frac{x^3\,\left(n^2+3\,n+2\right)\,\left(-4\,d\,a^2\,n+c\,b^2\,n^2+9\,c\,b^2\,n+20\,c\,b^2\right)}{b^2\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}-\frac{2\,a^2\,n\,x\,\left(12\,d\,a^2+c\,b^2\,n^2+9\,c\,b^2\,n+20\,c\,b^2\right)}{b^4\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{a\,n\,x^2\,\left(n+1\right)\,\left(12\,d\,a^2+c\,b^2\,n^2+9\,c\,b^2\,n+20\,c\,b^2\right)}{b^3\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{a\,d\,n\,x^4\,\left(n^3+6\,n^2+11\,n+6\right)}{b\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}\right)","Not used",1,"(a + b*x)^n*((2*a^3*(12*a^2*d + 20*b^2*c + b^2*c*n^2 + 9*b^2*c*n))/(b^5*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (d*x^5*(50*n + 35*n^2 + 10*n^3 + n^4 + 24))/(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120) + (x^3*(3*n + n^2 + 2)*(20*b^2*c + b^2*c*n^2 - 4*a^2*d*n + 9*b^2*c*n))/(b^2*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) - (2*a^2*n*x*(12*a^2*d + 20*b^2*c + b^2*c*n^2 + 9*b^2*c*n))/(b^4*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (a*n*x^2*(n + 1)*(12*a^2*d + 20*b^2*c + b^2*c*n^2 + 9*b^2*c*n))/(b^3*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (a*d*n*x^4*(11*n + 6*n^2 + n^3 + 6))/(b*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)))","B"
352,1,255,102,2.701305,"\text{Not used}","int(x*(c + d*x^2)*(a + b*x)^n,x)","{\left(a+b\,x\right)}^n\,\left(\frac{d\,x^4\,\left(n^3+6\,n^2+11\,n+6\right)}{n^4+10\,n^3+35\,n^2+50\,n+24}-\frac{a^2\,\left(6\,d\,a^2+c\,b^2\,n^2+7\,c\,b^2\,n+12\,c\,b^2\right)}{b^4\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}+\frac{x^2\,\left(n+1\right)\,\left(-3\,d\,a^2\,n+c\,b^2\,n^2+7\,c\,b^2\,n+12\,c\,b^2\right)}{b^2\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}+\frac{a\,n\,x\,\left(6\,d\,a^2+c\,b^2\,n^2+7\,c\,b^2\,n+12\,c\,b^2\right)}{b^3\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}+\frac{a\,d\,n\,x^3\,\left(n^2+3\,n+2\right)}{b\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}\right)","Not used",1,"(a + b*x)^n*((d*x^4*(11*n + 6*n^2 + n^3 + 6))/(50*n + 35*n^2 + 10*n^3 + n^4 + 24) - (a^2*(6*a^2*d + 12*b^2*c + b^2*c*n^2 + 7*b^2*c*n))/(b^4*(50*n + 35*n^2 + 10*n^3 + n^4 + 24)) + (x^2*(n + 1)*(12*b^2*c + b^2*c*n^2 - 3*a^2*d*n + 7*b^2*c*n))/(b^2*(50*n + 35*n^2 + 10*n^3 + n^4 + 24)) + (a*n*x*(6*a^2*d + 12*b^2*c + b^2*c*n^2 + 7*b^2*c*n))/(b^3*(50*n + 35*n^2 + 10*n^3 + n^4 + 24)) + (a*d*n*x^3*(3*n + n^2 + 2))/(b*(50*n + 35*n^2 + 10*n^3 + n^4 + 24)))","B"
353,1,163,70,2.628561,"\text{Not used}","int((c + d*x^2)*(a + b*x)^n,x)","{\left(a+b\,x\right)}^n\,\left(\frac{d\,x^3\,\left(n^2+3\,n+2\right)}{n^3+6\,n^2+11\,n+6}+\frac{x\,\left(-2\,d\,a^2\,b\,n+c\,b^3\,n^2+5\,c\,b^3\,n+6\,c\,b^3\right)}{b^3\,\left(n^3+6\,n^2+11\,n+6\right)}+\frac{a\,\left(2\,d\,a^2+c\,b^2\,n^2+5\,c\,b^2\,n+6\,c\,b^2\right)}{b^3\,\left(n^3+6\,n^2+11\,n+6\right)}+\frac{a\,d\,n\,x^2\,\left(n+1\right)}{b\,\left(n^3+6\,n^2+11\,n+6\right)}\right)","Not used",1,"(a + b*x)^n*((d*x^3*(3*n + n^2 + 2))/(11*n + 6*n^2 + n^3 + 6) + (x*(6*b^3*c + b^3*c*n^2 + 5*b^3*c*n - 2*a^2*b*d*n))/(b^3*(11*n + 6*n^2 + n^3 + 6)) + (a*(2*a^2*d + 6*b^2*c + b^2*c*n^2 + 5*b^2*c*n))/(b^3*(11*n + 6*n^2 + n^3 + 6)) + (a*d*n*x^2*(n + 1))/(b*(11*n + 6*n^2 + n^3 + 6)))","B"
354,0,-1,77,0.000000,"\text{Not used}","int(((c + d*x^2)*(a + b*x)^n)/x,x)","\int \frac{\left(d\,x^2+c\right)\,{\left(a+b\,x\right)}^n}{x} \,d x","Not used",1,"int(((c + d*x^2)*(a + b*x)^n)/x, x)","F"
355,1,932,232,3.119072,"\text{Not used}","int(x^2*(c + d*x^2)^2*(a + b*x)^n,x)","\frac{2\,a^3\,{\left(a+b\,x\right)}^n\,\left(360\,a^4\,d^2+24\,a^2\,b^2\,c\,d\,n^2+312\,a^2\,b^2\,c\,d\,n+1008\,a^2\,b^2\,c\,d+b^4\,c^2\,n^4+22\,b^4\,c^2\,n^3+179\,b^4\,c^2\,n^2+638\,b^4\,c^2\,n+840\,b^4\,c^2\right)}{b^7\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{d^2\,x^7\,{\left(a+b\,x\right)}^n\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}{n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040}+\frac{x^3\,{\left(a+b\,x\right)}^n\,\left(n^2+3\,n+2\right)\,\left(-120\,a^4\,d^2\,n-8\,a^2\,b^2\,c\,d\,n^3-104\,a^2\,b^2\,c\,d\,n^2-336\,a^2\,b^2\,c\,d\,n+b^4\,c^2\,n^4+22\,b^4\,c^2\,n^3+179\,b^4\,c^2\,n^2+638\,b^4\,c^2\,n+840\,b^4\,c^2\right)}{b^4\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}-\frac{2\,a^2\,n\,x\,{\left(a+b\,x\right)}^n\,\left(360\,a^4\,d^2+24\,a^2\,b^2\,c\,d\,n^2+312\,a^2\,b^2\,c\,d\,n+1008\,a^2\,b^2\,c\,d+b^4\,c^2\,n^4+22\,b^4\,c^2\,n^3+179\,b^4\,c^2\,n^2+638\,b^4\,c^2\,n+840\,b^4\,c^2\right)}{b^6\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{2\,d\,x^5\,{\left(a+b\,x\right)}^n\,\left(-3\,d\,a^2\,n+c\,b^2\,n^2+13\,c\,b^2\,n+42\,c\,b^2\right)\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}{b^2\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{a\,d^2\,n\,x^6\,{\left(a+b\,x\right)}^n\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}{b\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{a\,n\,x^2\,\left(n+1\right)\,{\left(a+b\,x\right)}^n\,\left(360\,a^4\,d^2+24\,a^2\,b^2\,c\,d\,n^2+312\,a^2\,b^2\,c\,d\,n+1008\,a^2\,b^2\,c\,d+b^4\,c^2\,n^4+22\,b^4\,c^2\,n^3+179\,b^4\,c^2\,n^2+638\,b^4\,c^2\,n+840\,b^4\,c^2\right)}{b^5\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{2\,a\,d\,n\,x^4\,{\left(a+b\,x\right)}^n\,\left(n^3+6\,n^2+11\,n+6\right)\,\left(15\,d\,a^2+c\,b^2\,n^2+13\,c\,b^2\,n+42\,c\,b^2\right)}{b^3\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}","Not used",1,"(2*a^3*(a + b*x)^n*(360*a^4*d^2 + 840*b^4*c^2 + 638*b^4*c^2*n + 179*b^4*c^2*n^2 + 22*b^4*c^2*n^3 + b^4*c^2*n^4 + 1008*a^2*b^2*c*d + 312*a^2*b^2*c*d*n + 24*a^2*b^2*c*d*n^2))/(b^7*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (d^2*x^7*(a + b*x)^n*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720))/(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040) + (x^3*(a + b*x)^n*(3*n + n^2 + 2)*(840*b^4*c^2 - 120*a^4*d^2*n + 638*b^4*c^2*n + 179*b^4*c^2*n^2 + 22*b^4*c^2*n^3 + b^4*c^2*n^4 - 336*a^2*b^2*c*d*n - 104*a^2*b^2*c*d*n^2 - 8*a^2*b^2*c*d*n^3))/(b^4*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) - (2*a^2*n*x*(a + b*x)^n*(360*a^4*d^2 + 840*b^4*c^2 + 638*b^4*c^2*n + 179*b^4*c^2*n^2 + 22*b^4*c^2*n^3 + b^4*c^2*n^4 + 1008*a^2*b^2*c*d + 312*a^2*b^2*c*d*n + 24*a^2*b^2*c*d*n^2))/(b^6*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (2*d*x^5*(a + b*x)^n*(42*b^2*c + b^2*c*n^2 - 3*a^2*d*n + 13*b^2*c*n)*(50*n + 35*n^2 + 10*n^3 + n^4 + 24))/(b^2*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (a*d^2*n*x^6*(a + b*x)^n*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120))/(b*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (a*n*x^2*(n + 1)*(a + b*x)^n*(360*a^4*d^2 + 840*b^4*c^2 + 638*b^4*c^2*n + 179*b^4*c^2*n^2 + 22*b^4*c^2*n^3 + b^4*c^2*n^4 + 1008*a^2*b^2*c*d + 312*a^2*b^2*c*d*n + 24*a^2*b^2*c*d*n^2))/(b^5*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (2*a*d*n*x^4*(a + b*x)^n*(11*n + 6*n^2 + n^3 + 6)*(15*a^2*d + 42*b^2*c + b^2*c*n^2 + 13*b^2*c*n))/(b^3*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040))","B"
356,1,723,185,3.051292,"\text{Not used}","int(x*(c + d*x^2)^2*(a + b*x)^n,x)","\frac{d^2\,x^6\,{\left(a+b\,x\right)}^n\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}{n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720}-\frac{a^2\,{\left(a+b\,x\right)}^n\,\left(120\,a^4\,d^2+12\,a^2\,b^2\,c\,d\,n^2+132\,a^2\,b^2\,c\,d\,n+360\,a^2\,b^2\,c\,d+b^4\,c^2\,n^4+18\,b^4\,c^2\,n^3+119\,b^4\,c^2\,n^2+342\,b^4\,c^2\,n+360\,b^4\,c^2\right)}{b^6\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}+\frac{x^2\,\left(n+1\right)\,{\left(a+b\,x\right)}^n\,\left(-60\,a^4\,d^2\,n-6\,a^2\,b^2\,c\,d\,n^3-66\,a^2\,b^2\,c\,d\,n^2-180\,a^2\,b^2\,c\,d\,n+b^4\,c^2\,n^4+18\,b^4\,c^2\,n^3+119\,b^4\,c^2\,n^2+342\,b^4\,c^2\,n+360\,b^4\,c^2\right)}{b^4\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}+\frac{d\,x^4\,{\left(a+b\,x\right)}^n\,\left(-5\,d\,a^2\,n+2\,c\,b^2\,n^2+22\,c\,b^2\,n+60\,c\,b^2\right)\,\left(n^3+6\,n^2+11\,n+6\right)}{b^2\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}+\frac{a\,n\,x\,{\left(a+b\,x\right)}^n\,\left(120\,a^4\,d^2+12\,a^2\,b^2\,c\,d\,n^2+132\,a^2\,b^2\,c\,d\,n+360\,a^2\,b^2\,c\,d+b^4\,c^2\,n^4+18\,b^4\,c^2\,n^3+119\,b^4\,c^2\,n^2+342\,b^4\,c^2\,n+360\,b^4\,c^2\right)}{b^5\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}+\frac{a\,d^2\,n\,x^5\,{\left(a+b\,x\right)}^n\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}{b\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}+\frac{2\,a\,d\,n\,x^3\,{\left(a+b\,x\right)}^n\,\left(n^2+3\,n+2\right)\,\left(10\,d\,a^2+c\,b^2\,n^2+11\,c\,b^2\,n+30\,c\,b^2\right)}{b^3\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}","Not used",1,"(d^2*x^6*(a + b*x)^n*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120))/(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720) - (a^2*(a + b*x)^n*(120*a^4*d^2 + 360*b^4*c^2 + 342*b^4*c^2*n + 119*b^4*c^2*n^2 + 18*b^4*c^2*n^3 + b^4*c^2*n^4 + 360*a^2*b^2*c*d + 132*a^2*b^2*c*d*n + 12*a^2*b^2*c*d*n^2))/(b^6*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) + (x^2*(n + 1)*(a + b*x)^n*(360*b^4*c^2 - 60*a^4*d^2*n + 342*b^4*c^2*n + 119*b^4*c^2*n^2 + 18*b^4*c^2*n^3 + b^4*c^2*n^4 - 180*a^2*b^2*c*d*n - 66*a^2*b^2*c*d*n^2 - 6*a^2*b^2*c*d*n^3))/(b^4*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) + (d*x^4*(a + b*x)^n*(60*b^2*c + 2*b^2*c*n^2 - 5*a^2*d*n + 22*b^2*c*n)*(11*n + 6*n^2 + n^3 + 6))/(b^2*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) + (a*n*x*(a + b*x)^n*(120*a^4*d^2 + 360*b^4*c^2 + 342*b^4*c^2*n + 119*b^4*c^2*n^2 + 18*b^4*c^2*n^3 + b^4*c^2*n^4 + 360*a^2*b^2*c*d + 132*a^2*b^2*c*d*n + 12*a^2*b^2*c*d*n^2))/(b^5*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) + (a*d^2*n*x^5*(a + b*x)^n*(50*n + 35*n^2 + 10*n^3 + n^4 + 24))/(b*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) + (2*a*d*n*x^3*(a + b*x)^n*(3*n + n^2 + 2)*(10*a^2*d + 30*b^2*c + b^2*c*n^2 + 11*b^2*c*n))/(b^3*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720))","B"
357,1,496,140,2.837391,"\text{Not used}","int((c + d*x^2)^2*(a + b*x)^n,x)","{\left(a+b\,x\right)}^n\,\left(\frac{a\,\left(24\,a^4\,d^2+4\,a^2\,b^2\,c\,d\,n^2+36\,a^2\,b^2\,c\,d\,n+80\,a^2\,b^2\,c\,d+b^4\,c^2\,n^4+14\,b^4\,c^2\,n^3+71\,b^4\,c^2\,n^2+154\,b^4\,c^2\,n+120\,b^4\,c^2\right)}{b^5\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{d^2\,x^5\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}{n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120}+\frac{x\,\left(-24\,a^4\,b\,d^2\,n-4\,a^2\,b^3\,c\,d\,n^3-36\,a^2\,b^3\,c\,d\,n^2-80\,a^2\,b^3\,c\,d\,n+b^5\,c^2\,n^4+14\,b^5\,c^2\,n^3+71\,b^5\,c^2\,n^2+154\,b^5\,c^2\,n+120\,b^5\,c^2\right)}{b^5\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{2\,d\,x^3\,\left(n^2+3\,n+2\right)\,\left(-2\,d\,a^2\,n+c\,b^2\,n^2+9\,c\,b^2\,n+20\,c\,b^2\right)}{b^2\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{a\,d^2\,n\,x^4\,\left(n^3+6\,n^2+11\,n+6\right)}{b\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{2\,a\,d\,n\,x^2\,\left(n+1\right)\,\left(6\,d\,a^2+c\,b^2\,n^2+9\,c\,b^2\,n+20\,c\,b^2\right)}{b^3\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}\right)","Not used",1,"(a + b*x)^n*((a*(24*a^4*d^2 + 120*b^4*c^2 + 154*b^4*c^2*n + 71*b^4*c^2*n^2 + 14*b^4*c^2*n^3 + b^4*c^2*n^4 + 80*a^2*b^2*c*d + 36*a^2*b^2*c*d*n + 4*a^2*b^2*c*d*n^2))/(b^5*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (d^2*x^5*(50*n + 35*n^2 + 10*n^3 + n^4 + 24))/(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120) + (x*(120*b^5*c^2 + 154*b^5*c^2*n + 71*b^5*c^2*n^2 + 14*b^5*c^2*n^3 + b^5*c^2*n^4 - 24*a^4*b*d^2*n - 80*a^2*b^3*c*d*n - 36*a^2*b^3*c*d*n^2 - 4*a^2*b^3*c*d*n^3))/(b^5*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (2*d*x^3*(3*n + n^2 + 2)*(20*b^2*c + b^2*c*n^2 - 2*a^2*d*n + 9*b^2*c*n))/(b^2*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (a*d^2*n*x^4*(11*n + 6*n^2 + n^3 + 6))/(b*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (2*a*d*n*x^2*(n + 1)*(6*a^2*d + 20*b^2*c + b^2*c*n^2 + 9*b^2*c*n))/(b^3*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)))","B"
358,0,-1,148,0.000000,"\text{Not used}","int(((c + d*x^2)^2*(a + b*x)^n)/x,x)","\int \frac{{\left(d\,x^2+c\right)}^2\,{\left(a+b\,x\right)}^n}{x} \,d x","Not used",1,"int(((c + d*x^2)^2*(a + b*x)^n)/x, x)","F"
359,1,1796,343,3.809234,"\text{Not used}","int(x^2*(c + d*x^2)^3*(a + b*x)^n,x)","\frac{d^3\,x^9\,{\left(a+b\,x\right)}^n\,\left(n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320\right)}{n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880}+\frac{2\,a^3\,{\left(a+b\,x\right)}^n\,\left(20160\,a^6\,d^3+1080\,a^4\,b^2\,c\,d^2\,n^2+18360\,a^4\,b^2\,c\,d^2\,n+77760\,a^4\,b^2\,c\,d^2+36\,a^2\,b^4\,c^2\,d\,n^4+1080\,a^2\,b^4\,c^2\,d\,n^3+12060\,a^2\,b^4\,c^2\,d\,n^2+59400\,a^2\,b^4\,c^2\,d\,n+108864\,a^2\,b^4\,c^2\,d+b^6\,c^3\,n^6+39\,b^6\,c^3\,n^5+625\,b^6\,c^3\,n^4+5265\,b^6\,c^3\,n^3+24574\,b^6\,c^3\,n^2+60216\,b^6\,c^3\,n+60480\,b^6\,c^3\right)}{b^9\,\left(n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880\right)}-\frac{x^3\,{\left(a+b\,x\right)}^n\,\left(n^2+3\,n+2\right)\,\left(6720\,a^6\,d^3\,n+360\,a^4\,b^2\,c\,d^2\,n^3+6120\,a^4\,b^2\,c\,d^2\,n^2+25920\,a^4\,b^2\,c\,d^2\,n+12\,a^2\,b^4\,c^2\,d\,n^5+360\,a^2\,b^4\,c^2\,d\,n^4+4020\,a^2\,b^4\,c^2\,d\,n^3+19800\,a^2\,b^4\,c^2\,d\,n^2+36288\,a^2\,b^4\,c^2\,d\,n-b^6\,c^3\,n^6-39\,b^6\,c^3\,n^5-625\,b^6\,c^3\,n^4-5265\,b^6\,c^3\,n^3-24574\,b^6\,c^3\,n^2-60216\,b^6\,c^3\,n-60480\,b^6\,c^3\right)}{b^6\,\left(n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880\right)}+\frac{3\,d\,x^5\,{\left(a+b\,x\right)}^n\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)\,\left(-112\,a^4\,d^2\,n-6\,a^2\,b^2\,c\,d\,n^3-102\,a^2\,b^2\,c\,d\,n^2-432\,a^2\,b^2\,c\,d\,n+b^4\,c^2\,n^4+30\,b^4\,c^2\,n^3+335\,b^4\,c^2\,n^2+1650\,b^4\,c^2\,n+3024\,b^4\,c^2\right)}{b^4\,\left(n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880\right)}-\frac{2\,a^2\,n\,x\,{\left(a+b\,x\right)}^n\,\left(20160\,a^6\,d^3+1080\,a^4\,b^2\,c\,d^2\,n^2+18360\,a^4\,b^2\,c\,d^2\,n+77760\,a^4\,b^2\,c\,d^2+36\,a^2\,b^4\,c^2\,d\,n^4+1080\,a^2\,b^4\,c^2\,d\,n^3+12060\,a^2\,b^4\,c^2\,d\,n^2+59400\,a^2\,b^4\,c^2\,d\,n+108864\,a^2\,b^4\,c^2\,d+b^6\,c^3\,n^6+39\,b^6\,c^3\,n^5+625\,b^6\,c^3\,n^4+5265\,b^6\,c^3\,n^3+24574\,b^6\,c^3\,n^2+60216\,b^6\,c^3\,n+60480\,b^6\,c^3\right)}{b^8\,\left(n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880\right)}+\frac{d^2\,x^7\,{\left(a+b\,x\right)}^n\,\left(-8\,d\,a^2\,n+3\,c\,b^2\,n^2+51\,c\,b^2\,n+216\,c\,b^2\right)\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}{b^2\,\left(n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880\right)}+\frac{a\,n\,x^2\,\left(n+1\right)\,{\left(a+b\,x\right)}^n\,\left(20160\,a^6\,d^3+1080\,a^4\,b^2\,c\,d^2\,n^2+18360\,a^4\,b^2\,c\,d^2\,n+77760\,a^4\,b^2\,c\,d^2+36\,a^2\,b^4\,c^2\,d\,n^4+1080\,a^2\,b^4\,c^2\,d\,n^3+12060\,a^2\,b^4\,c^2\,d\,n^2+59400\,a^2\,b^4\,c^2\,d\,n+108864\,a^2\,b^4\,c^2\,d+b^6\,c^3\,n^6+39\,b^6\,c^3\,n^5+625\,b^6\,c^3\,n^4+5265\,b^6\,c^3\,n^3+24574\,b^6\,c^3\,n^2+60216\,b^6\,c^3\,n+60480\,b^6\,c^3\right)}{b^7\,\left(n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880\right)}+\frac{a\,d^3\,n\,x^8\,{\left(a+b\,x\right)}^n\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}{b\,\left(n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880\right)}+\frac{a\,d^2\,n\,x^6\,{\left(a+b\,x\right)}^n\,\left(56\,d\,a^2+3\,c\,b^2\,n^2+51\,c\,b^2\,n+216\,c\,b^2\right)\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}{b^3\,\left(n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880\right)}+\frac{3\,a\,d\,n\,x^4\,{\left(a+b\,x\right)}^n\,\left(n^3+6\,n^2+11\,n+6\right)\,\left(560\,a^4\,d^2+30\,a^2\,b^2\,c\,d\,n^2+510\,a^2\,b^2\,c\,d\,n+2160\,a^2\,b^2\,c\,d+b^4\,c^2\,n^4+30\,b^4\,c^2\,n^3+335\,b^4\,c^2\,n^2+1650\,b^4\,c^2\,n+3024\,b^4\,c^2\right)}{b^5\,\left(n^9+45\,n^8+870\,n^7+9450\,n^6+63273\,n^5+269325\,n^4+723680\,n^3+1172700\,n^2+1026576\,n+362880\right)}","Not used",1,"(d^3*x^9*(a + b*x)^n*(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320))/(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880) + (2*a^3*(a + b*x)^n*(20160*a^6*d^3 + 60480*b^6*c^3 + 60216*b^6*c^3*n + 24574*b^6*c^3*n^2 + 5265*b^6*c^3*n^3 + 625*b^6*c^3*n^4 + 39*b^6*c^3*n^5 + b^6*c^3*n^6 + 108864*a^2*b^4*c^2*d + 77760*a^4*b^2*c*d^2 + 59400*a^2*b^4*c^2*d*n + 18360*a^4*b^2*c*d^2*n + 12060*a^2*b^4*c^2*d*n^2 + 1080*a^4*b^2*c*d^2*n^2 + 1080*a^2*b^4*c^2*d*n^3 + 36*a^2*b^4*c^2*d*n^4))/(b^9*(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880)) - (x^3*(a + b*x)^n*(3*n + n^2 + 2)*(6720*a^6*d^3*n - 60480*b^6*c^3 - 60216*b^6*c^3*n - 24574*b^6*c^3*n^2 - 5265*b^6*c^3*n^3 - 625*b^6*c^3*n^4 - 39*b^6*c^3*n^5 - b^6*c^3*n^6 + 36288*a^2*b^4*c^2*d*n + 25920*a^4*b^2*c*d^2*n + 19800*a^2*b^4*c^2*d*n^2 + 6120*a^4*b^2*c*d^2*n^2 + 4020*a^2*b^4*c^2*d*n^3 + 360*a^4*b^2*c*d^2*n^3 + 360*a^2*b^4*c^2*d*n^4 + 12*a^2*b^4*c^2*d*n^5))/(b^6*(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880)) + (3*d*x^5*(a + b*x)^n*(50*n + 35*n^2 + 10*n^3 + n^4 + 24)*(3024*b^4*c^2 - 112*a^4*d^2*n + 1650*b^4*c^2*n + 335*b^4*c^2*n^2 + 30*b^4*c^2*n^3 + b^4*c^2*n^4 - 432*a^2*b^2*c*d*n - 102*a^2*b^2*c*d*n^2 - 6*a^2*b^2*c*d*n^3))/(b^4*(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880)) - (2*a^2*n*x*(a + b*x)^n*(20160*a^6*d^3 + 60480*b^6*c^3 + 60216*b^6*c^3*n + 24574*b^6*c^3*n^2 + 5265*b^6*c^3*n^3 + 625*b^6*c^3*n^4 + 39*b^6*c^3*n^5 + b^6*c^3*n^6 + 108864*a^2*b^4*c^2*d + 77760*a^4*b^2*c*d^2 + 59400*a^2*b^4*c^2*d*n + 18360*a^4*b^2*c*d^2*n + 12060*a^2*b^4*c^2*d*n^2 + 1080*a^4*b^2*c*d^2*n^2 + 1080*a^2*b^4*c^2*d*n^3 + 36*a^2*b^4*c^2*d*n^4))/(b^8*(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880)) + (d^2*x^7*(a + b*x)^n*(216*b^2*c + 3*b^2*c*n^2 - 8*a^2*d*n + 51*b^2*c*n)*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720))/(b^2*(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880)) + (a*n*x^2*(n + 1)*(a + b*x)^n*(20160*a^6*d^3 + 60480*b^6*c^3 + 60216*b^6*c^3*n + 24574*b^6*c^3*n^2 + 5265*b^6*c^3*n^3 + 625*b^6*c^3*n^4 + 39*b^6*c^3*n^5 + b^6*c^3*n^6 + 108864*a^2*b^4*c^2*d + 77760*a^4*b^2*c*d^2 + 59400*a^2*b^4*c^2*d*n + 18360*a^4*b^2*c*d^2*n + 12060*a^2*b^4*c^2*d*n^2 + 1080*a^4*b^2*c*d^2*n^2 + 1080*a^2*b^4*c^2*d*n^3 + 36*a^2*b^4*c^2*d*n^4))/(b^7*(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880)) + (a*d^3*n*x^8*(a + b*x)^n*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040))/(b*(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880)) + (a*d^2*n*x^6*(a + b*x)^n*(56*a^2*d + 216*b^2*c + 3*b^2*c*n^2 + 51*b^2*c*n)*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120))/(b^3*(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880)) + (3*a*d*n*x^4*(a + b*x)^n*(11*n + 6*n^2 + n^3 + 6)*(560*a^4*d^2 + 3024*b^4*c^2 + 1650*b^4*c^2*n + 335*b^4*c^2*n^2 + 30*b^4*c^2*n^3 + b^4*c^2*n^4 + 2160*a^2*b^2*c*d + 510*a^2*b^2*c*d*n + 30*a^2*b^2*c*d*n^2))/(b^5*(1026576*n + 1172700*n^2 + 723680*n^3 + 269325*n^4 + 63273*n^5 + 9450*n^6 + 870*n^7 + 45*n^8 + n^9 + 362880))","B"
360,1,1459,282,3.478208,"\text{Not used}","int(x*(c + d*x^2)^3*(a + b*x)^n,x)","\frac{d^3\,x^8\,{\left(a+b\,x\right)}^n\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}{n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320}-\frac{a^2\,{\left(a+b\,x\right)}^n\,\left(5040\,a^6\,d^3+360\,a^4\,b^2\,c\,d^2\,n^2+5400\,a^4\,b^2\,c\,d^2\,n+20160\,a^4\,b^2\,c\,d^2+18\,a^2\,b^4\,c^2\,d\,n^4+468\,a^2\,b^4\,c^2\,d\,n^3+4518\,a^2\,b^4\,c^2\,d\,n^2+19188\,a^2\,b^4\,c^2\,d\,n+30240\,a^2\,b^4\,c^2\,d+b^6\,c^3\,n^6+33\,b^6\,c^3\,n^5+445\,b^6\,c^3\,n^4+3135\,b^6\,c^3\,n^3+12154\,b^6\,c^3\,n^2+24552\,b^6\,c^3\,n+20160\,b^6\,c^3\right)}{b^8\,\left(n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320\right)}-\frac{x^2\,\left(n+1\right)\,{\left(a+b\,x\right)}^n\,\left(2520\,a^6\,d^3\,n+180\,a^4\,b^2\,c\,d^2\,n^3+2700\,a^4\,b^2\,c\,d^2\,n^2+10080\,a^4\,b^2\,c\,d^2\,n+9\,a^2\,b^4\,c^2\,d\,n^5+234\,a^2\,b^4\,c^2\,d\,n^4+2259\,a^2\,b^4\,c^2\,d\,n^3+9594\,a^2\,b^4\,c^2\,d\,n^2+15120\,a^2\,b^4\,c^2\,d\,n-b^6\,c^3\,n^6-33\,b^6\,c^3\,n^5-445\,b^6\,c^3\,n^4-3135\,b^6\,c^3\,n^3-12154\,b^6\,c^3\,n^2-24552\,b^6\,c^3\,n-20160\,b^6\,c^3\right)}{b^6\,\left(n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320\right)}+\frac{d^2\,x^6\,{\left(a+b\,x\right)}^n\,\left(-7\,d\,a^2\,n+3\,c\,b^2\,n^2+45\,c\,b^2\,n+168\,c\,b^2\right)\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}{b^2\,\left(n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320\right)}+\frac{3\,d\,x^4\,{\left(a+b\,x\right)}^n\,\left(n^3+6\,n^2+11\,n+6\right)\,\left(-70\,a^4\,d^2\,n-5\,a^2\,b^2\,c\,d\,n^3-75\,a^2\,b^2\,c\,d\,n^2-280\,a^2\,b^2\,c\,d\,n+b^4\,c^2\,n^4+26\,b^4\,c^2\,n^3+251\,b^4\,c^2\,n^2+1066\,b^4\,c^2\,n+1680\,b^4\,c^2\right)}{b^4\,\left(n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320\right)}+\frac{a\,n\,x\,{\left(a+b\,x\right)}^n\,\left(5040\,a^6\,d^3+360\,a^4\,b^2\,c\,d^2\,n^2+5400\,a^4\,b^2\,c\,d^2\,n+20160\,a^4\,b^2\,c\,d^2+18\,a^2\,b^4\,c^2\,d\,n^4+468\,a^2\,b^4\,c^2\,d\,n^3+4518\,a^2\,b^4\,c^2\,d\,n^2+19188\,a^2\,b^4\,c^2\,d\,n+30240\,a^2\,b^4\,c^2\,d+b^6\,c^3\,n^6+33\,b^6\,c^3\,n^5+445\,b^6\,c^3\,n^4+3135\,b^6\,c^3\,n^3+12154\,b^6\,c^3\,n^2+24552\,b^6\,c^3\,n+20160\,b^6\,c^3\right)}{b^7\,\left(n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320\right)}+\frac{a\,d^3\,n\,x^7\,{\left(a+b\,x\right)}^n\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}{b\,\left(n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320\right)}+\frac{3\,a\,d\,n\,x^3\,{\left(a+b\,x\right)}^n\,\left(n^2+3\,n+2\right)\,\left(280\,a^4\,d^2+20\,a^2\,b^2\,c\,d\,n^2+300\,a^2\,b^2\,c\,d\,n+1120\,a^2\,b^2\,c\,d+b^4\,c^2\,n^4+26\,b^4\,c^2\,n^3+251\,b^4\,c^2\,n^2+1066\,b^4\,c^2\,n+1680\,b^4\,c^2\right)}{b^5\,\left(n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320\right)}+\frac{3\,a\,d^2\,n\,x^5\,{\left(a+b\,x\right)}^n\,\left(14\,d\,a^2+c\,b^2\,n^2+15\,c\,b^2\,n+56\,c\,b^2\right)\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}{b^3\,\left(n^8+36\,n^7+546\,n^6+4536\,n^5+22449\,n^4+67284\,n^3+118124\,n^2+109584\,n+40320\right)}","Not used",1,"(d^3*x^8*(a + b*x)^n*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040))/(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320) - (a^2*(a + b*x)^n*(5040*a^6*d^3 + 20160*b^6*c^3 + 24552*b^6*c^3*n + 12154*b^6*c^3*n^2 + 3135*b^6*c^3*n^3 + 445*b^6*c^3*n^4 + 33*b^6*c^3*n^5 + b^6*c^3*n^6 + 30240*a^2*b^4*c^2*d + 20160*a^4*b^2*c*d^2 + 19188*a^2*b^4*c^2*d*n + 5400*a^4*b^2*c*d^2*n + 4518*a^2*b^4*c^2*d*n^2 + 360*a^4*b^2*c*d^2*n^2 + 468*a^2*b^4*c^2*d*n^3 + 18*a^2*b^4*c^2*d*n^4))/(b^8*(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320)) - (x^2*(n + 1)*(a + b*x)^n*(2520*a^6*d^3*n - 20160*b^6*c^3 - 24552*b^6*c^3*n - 12154*b^6*c^3*n^2 - 3135*b^6*c^3*n^3 - 445*b^6*c^3*n^4 - 33*b^6*c^3*n^5 - b^6*c^3*n^6 + 15120*a^2*b^4*c^2*d*n + 10080*a^4*b^2*c*d^2*n + 9594*a^2*b^4*c^2*d*n^2 + 2700*a^4*b^2*c*d^2*n^2 + 2259*a^2*b^4*c^2*d*n^3 + 180*a^4*b^2*c*d^2*n^3 + 234*a^2*b^4*c^2*d*n^4 + 9*a^2*b^4*c^2*d*n^5))/(b^6*(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320)) + (d^2*x^6*(a + b*x)^n*(168*b^2*c + 3*b^2*c*n^2 - 7*a^2*d*n + 45*b^2*c*n)*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120))/(b^2*(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320)) + (3*d*x^4*(a + b*x)^n*(11*n + 6*n^2 + n^3 + 6)*(1680*b^4*c^2 - 70*a^4*d^2*n + 1066*b^4*c^2*n + 251*b^4*c^2*n^2 + 26*b^4*c^2*n^3 + b^4*c^2*n^4 - 280*a^2*b^2*c*d*n - 75*a^2*b^2*c*d*n^2 - 5*a^2*b^2*c*d*n^3))/(b^4*(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320)) + (a*n*x*(a + b*x)^n*(5040*a^6*d^3 + 20160*b^6*c^3 + 24552*b^6*c^3*n + 12154*b^6*c^3*n^2 + 3135*b^6*c^3*n^3 + 445*b^6*c^3*n^4 + 33*b^6*c^3*n^5 + b^6*c^3*n^6 + 30240*a^2*b^4*c^2*d + 20160*a^4*b^2*c*d^2 + 19188*a^2*b^4*c^2*d*n + 5400*a^4*b^2*c*d^2*n + 4518*a^2*b^4*c^2*d*n^2 + 360*a^4*b^2*c*d^2*n^2 + 468*a^2*b^4*c^2*d*n^3 + 18*a^2*b^4*c^2*d*n^4))/(b^7*(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320)) + (a*d^3*n*x^7*(a + b*x)^n*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720))/(b*(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320)) + (3*a*d*n*x^3*(a + b*x)^n*(3*n + n^2 + 2)*(280*a^4*d^2 + 1680*b^4*c^2 + 1066*b^4*c^2*n + 251*b^4*c^2*n^2 + 26*b^4*c^2*n^3 + b^4*c^2*n^4 + 1120*a^2*b^2*c*d + 300*a^2*b^2*c*d*n + 20*a^2*b^2*c*d*n^2))/(b^5*(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320)) + (3*a*d^2*n*x^5*(a + b*x)^n*(14*a^2*d + 56*b^2*c + b^2*c*n^2 + 15*b^2*c*n)*(50*n + 35*n^2 + 10*n^3 + n^4 + 24))/(b^3*(109584*n + 118124*n^2 + 67284*n^3 + 22449*n^4 + 4536*n^5 + 546*n^6 + 36*n^7 + n^8 + 40320))","B"
361,1,1144,223,3.163517,"\text{Not used}","int((c + d*x^2)^3*(a + b*x)^n,x)","\frac{{\left(a+b\,x\right)}^n\,\left(720\,a^7\,d^3+72\,a^5\,b^2\,c\,d^2\,n^2+936\,a^5\,b^2\,c\,d^2\,n+3024\,a^5\,b^2\,c\,d^2+6\,a^3\,b^4\,c^2\,d\,n^4+132\,a^3\,b^4\,c^2\,d\,n^3+1074\,a^3\,b^4\,c^2\,d\,n^2+3828\,a^3\,b^4\,c^2\,d\,n+5040\,a^3\,b^4\,c^2\,d+a\,b^6\,c^3\,n^6+27\,a\,b^6\,c^3\,n^5+295\,a\,b^6\,c^3\,n^4+1665\,a\,b^6\,c^3\,n^3+5104\,a\,b^6\,c^3\,n^2+8028\,a\,b^6\,c^3\,n+5040\,a\,b^6\,c^3\right)}{b^7\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}-\frac{x\,{\left(a+b\,x\right)}^n\,\left(720\,a^6\,b\,d^3\,n+72\,a^4\,b^3\,c\,d^2\,n^3+936\,a^4\,b^3\,c\,d^2\,n^2+3024\,a^4\,b^3\,c\,d^2\,n+6\,a^2\,b^5\,c^2\,d\,n^5+132\,a^2\,b^5\,c^2\,d\,n^4+1074\,a^2\,b^5\,c^2\,d\,n^3+3828\,a^2\,b^5\,c^2\,d\,n^2+5040\,a^2\,b^5\,c^2\,d\,n-b^7\,c^3\,n^6-27\,b^7\,c^3\,n^5-295\,b^7\,c^3\,n^4-1665\,b^7\,c^3\,n^3-5104\,b^7\,c^3\,n^2-8028\,b^7\,c^3\,n-5040\,b^7\,c^3\right)}{b^7\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{d^3\,x^7\,{\left(a+b\,x\right)}^n\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}{n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040}+\frac{3\,d^2\,x^5\,{\left(a+b\,x\right)}^n\,\left(-2\,d\,a^2\,n+c\,b^2\,n^2+13\,c\,b^2\,n+42\,c\,b^2\right)\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}{b^2\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{3\,d\,x^3\,{\left(a+b\,x\right)}^n\,\left(n^2+3\,n+2\right)\,\left(-40\,a^4\,d^2\,n-4\,a^2\,b^2\,c\,d\,n^3-52\,a^2\,b^2\,c\,d\,n^2-168\,a^2\,b^2\,c\,d\,n+b^4\,c^2\,n^4+22\,b^4\,c^2\,n^3+179\,b^4\,c^2\,n^2+638\,b^4\,c^2\,n+840\,b^4\,c^2\right)}{b^4\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{a\,d^3\,n\,x^6\,{\left(a+b\,x\right)}^n\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}{b\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{3\,a\,d^2\,n\,x^4\,{\left(a+b\,x\right)}^n\,\left(n^3+6\,n^2+11\,n+6\right)\,\left(10\,d\,a^2+c\,b^2\,n^2+13\,c\,b^2\,n+42\,c\,b^2\right)}{b^3\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}+\frac{3\,a\,d\,n\,x^2\,\left(n+1\right)\,{\left(a+b\,x\right)}^n\,\left(120\,a^4\,d^2+12\,a^2\,b^2\,c\,d\,n^2+156\,a^2\,b^2\,c\,d\,n+504\,a^2\,b^2\,c\,d+b^4\,c^2\,n^4+22\,b^4\,c^2\,n^3+179\,b^4\,c^2\,n^2+638\,b^4\,c^2\,n+840\,b^4\,c^2\right)}{b^5\,\left(n^7+28\,n^6+322\,n^5+1960\,n^4+6769\,n^3+13132\,n^2+13068\,n+5040\right)}","Not used",1,"((a + b*x)^n*(720*a^7*d^3 + 5040*a*b^6*c^3 + 5040*a^3*b^4*c^2*d + 3024*a^5*b^2*c*d^2 + 5104*a*b^6*c^3*n^2 + 1665*a*b^6*c^3*n^3 + 295*a*b^6*c^3*n^4 + 27*a*b^6*c^3*n^5 + a*b^6*c^3*n^6 + 8028*a*b^6*c^3*n + 3828*a^3*b^4*c^2*d*n + 936*a^5*b^2*c*d^2*n + 1074*a^3*b^4*c^2*d*n^2 + 72*a^5*b^2*c*d^2*n^2 + 132*a^3*b^4*c^2*d*n^3 + 6*a^3*b^4*c^2*d*n^4))/(b^7*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) - (x*(a + b*x)^n*(720*a^6*b*d^3*n - 8028*b^7*c^3*n - 5104*b^7*c^3*n^2 - 1665*b^7*c^3*n^3 - 295*b^7*c^3*n^4 - 27*b^7*c^3*n^5 - b^7*c^3*n^6 - 5040*b^7*c^3 + 5040*a^2*b^5*c^2*d*n + 3024*a^4*b^3*c*d^2*n + 3828*a^2*b^5*c^2*d*n^2 + 936*a^4*b^3*c*d^2*n^2 + 1074*a^2*b^5*c^2*d*n^3 + 72*a^4*b^3*c*d^2*n^3 + 132*a^2*b^5*c^2*d*n^4 + 6*a^2*b^5*c^2*d*n^5))/(b^7*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (d^3*x^7*(a + b*x)^n*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720))/(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040) + (3*d^2*x^5*(a + b*x)^n*(42*b^2*c + b^2*c*n^2 - 2*a^2*d*n + 13*b^2*c*n)*(50*n + 35*n^2 + 10*n^3 + n^4 + 24))/(b^2*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (3*d*x^3*(a + b*x)^n*(3*n + n^2 + 2)*(840*b^4*c^2 - 40*a^4*d^2*n + 638*b^4*c^2*n + 179*b^4*c^2*n^2 + 22*b^4*c^2*n^3 + b^4*c^2*n^4 - 168*a^2*b^2*c*d*n - 52*a^2*b^2*c*d*n^2 - 4*a^2*b^2*c*d*n^3))/(b^4*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (a*d^3*n*x^6*(a + b*x)^n*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120))/(b*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (3*a*d^2*n*x^4*(a + b*x)^n*(11*n + 6*n^2 + n^3 + 6)*(10*a^2*d + 42*b^2*c + b^2*c*n^2 + 13*b^2*c*n))/(b^3*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040)) + (3*a*d*n*x^2*(n + 1)*(a + b*x)^n*(120*a^4*d^2 + 840*b^4*c^2 + 638*b^4*c^2*n + 179*b^4*c^2*n^2 + 22*b^4*c^2*n^3 + b^4*c^2*n^4 + 504*a^2*b^2*c*d + 156*a^2*b^2*c*d*n + 12*a^2*b^2*c*d*n^2))/(b^5*(13068*n + 13132*n^2 + 6769*n^3 + 1960*n^4 + 322*n^5 + 28*n^6 + n^7 + 5040))","B"
362,0,-1,246,0.000000,"\text{Not used}","int(((c + d*x^2)^3*(a + b*x)^n)/x,x)","\int \frac{{\left(d\,x^2+c\right)}^3\,{\left(a+b\,x\right)}^n}{x} \,d x","Not used",1,"int(((c + d*x^2)^3*(a + b*x)^n)/x, x)","F"
363,0,-1,250,0.000000,"\text{Not used}","int((x^4*(d + e*x)^n)/(a + c*x^2),x)","\int \frac{x^4\,{\left(d+e\,x\right)}^n}{c\,x^2+a} \,d x","Not used",1,"int((x^4*(d + e*x)^n)/(a + c*x^2), x)","F"
364,0,-1,209,0.000000,"\text{Not used}","int((x^3*(d + e*x)^n)/(a + c*x^2),x)","\int \frac{x^3\,{\left(d+e\,x\right)}^n}{c\,x^2+a} \,d x","Not used",1,"int((x^3*(d + e*x)^n)/(a + c*x^2), x)","F"
365,0,-1,194,0.000000,"\text{Not used}","int((x^2*(d + e*x)^n)/(a + c*x^2),x)","\int \frac{x^2\,{\left(d+e\,x\right)}^n}{c\,x^2+a} \,d x","Not used",1,"int((x^2*(d + e*x)^n)/(a + c*x^2), x)","F"
366,0,-1,163,0.000000,"\text{Not used}","int((x*(d + e*x)^n)/(a + c*x^2),x)","\int \frac{x\,{\left(d+e\,x\right)}^n}{c\,x^2+a} \,d x","Not used",1,"int((x*(d + e*x)^n)/(a + c*x^2), x)","F"
367,0,-1,167,0.000000,"\text{Not used}","int((d + e*x)^n/(a + c*x^2),x)","\int \frac{{\left(d+e\,x\right)}^n}{c\,x^2+a} \,d x","Not used",1,"int((d + e*x)^n/(a + c*x^2), x)","F"
368,0,-1,207,0.000000,"\text{Not used}","int((d + e*x)^n/(x*(a + c*x^2)),x)","\int \frac{{\left(d+e\,x\right)}^n}{x\,\left(c\,x^2+a\right)} \,d x","Not used",1,"int((d + e*x)^n/(x*(a + c*x^2)), x)","F"
369,0,-1,207,0.000000,"\text{Not used}","int((d + e*x)^n/(x^2*(a + c*x^2)),x)","\int \frac{{\left(d+e\,x\right)}^n}{x^2\,\left(c\,x^2+a\right)} \,d x","Not used",1,"int((d + e*x)^n/(x^2*(a + c*x^2)), x)","F"
370,0,-1,332,0.000000,"\text{Not used}","int((x^4*(d + e*x)^n)/(a + c*x^2)^2,x)","\int \frac{x^4\,{\left(d+e\,x\right)}^n}{{\left(c\,x^2+a\right)}^2} \,d x","Not used",1,"int((x^4*(d + e*x)^n)/(a + c*x^2)^2, x)","F"
371,0,-1,297,0.000000,"\text{Not used}","int((x^3*(d + e*x)^n)/(a + c*x^2)^2,x)","\int \frac{x^3\,{\left(d+e\,x\right)}^n}{{\left(c\,x^2+a\right)}^2} \,d x","Not used",1,"int((x^3*(d + e*x)^n)/(a + c*x^2)^2, x)","F"
372,0,-1,306,0.000000,"\text{Not used}","int((x^2*(d + e*x)^n)/(a + c*x^2)^2,x)","\int \frac{x^2\,{\left(d+e\,x\right)}^n}{{\left(c\,x^2+a\right)}^2} \,d x","Not used",1,"int((x^2*(d + e*x)^n)/(a + c*x^2)^2, x)","F"
373,0,-1,279,0.000000,"\text{Not used}","int((x*(d + e*x)^n)/(a + c*x^2)^2,x)","\int \frac{x\,{\left(d+e\,x\right)}^n}{{\left(c\,x^2+a\right)}^2} \,d x","Not used",1,"int((x*(d + e*x)^n)/(a + c*x^2)^2, x)","F"
374,0,-1,304,0.000000,"\text{Not used}","int((d + e*x)^n/(a + c*x^2)^2,x)","\int \frac{{\left(d+e\,x\right)}^n}{{\left(c\,x^2+a\right)}^2} \,d x","Not used",1,"int((d + e*x)^n/(a + c*x^2)^2, x)","F"
375,0,-1,489,0.000000,"\text{Not used}","int((d + e*x)^n/(x*(a + c*x^2)^2),x)","\int \frac{{\left(d+e\,x\right)}^n}{x\,{\left(c\,x^2+a\right)}^2} \,d x","Not used",1,"int((d + e*x)^n/(x*(a + c*x^2)^2), x)","F"
376,0,-1,513,0.000000,"\text{Not used}","int((d + e*x)^n/(x^2*(a + c*x^2)^2),x)","\int \frac{{\left(d+e\,x\right)}^n}{x^2\,{\left(c\,x^2+a\right)}^2} \,d x","Not used",1,"int((d + e*x)^n/(x^2*(a + c*x^2)^2), x)","F"
377,0,-1,399,0.000000,"\text{Not used}","int((g*x)^m*(a + c*x^2)^2*(d + e*x)^n,x)","\int {\left(g\,x\right)}^m\,{\left(c\,x^2+a\right)}^2\,{\left(d+e\,x\right)}^n \,d x","Not used",1,"int((g*x)^m*(a + c*x^2)^2*(d + e*x)^n, x)","F"
378,0,-1,164,0.000000,"\text{Not used}","int((g*x)^m*(a + c*x^2)*(d + e*x)^n,x)","\int {\left(g\,x\right)}^m\,\left(c\,x^2+a\right)\,{\left(d+e\,x\right)}^n \,d x","Not used",1,"int((g*x)^m*(a + c*x^2)*(d + e*x)^n, x)","F"
379,0,-1,148,0.000000,"\text{Not used}","int(((g*x)^m*(d + e*x)^n)/(a + c*x^2),x)","\int \frac{{\left(g\,x\right)}^m\,{\left(d+e\,x\right)}^n}{c\,x^2+a} \,d x","Not used",1,"int(((g*x)^m*(d + e*x)^n)/(a + c*x^2), x)","F"
380,0,-1,295,0.000000,"\text{Not used}","int(((g*x)^m*(d + e*x)^n)/(a + c*x^2)^2,x)","\int \frac{{\left(g\,x\right)}^m\,{\left(d+e\,x\right)}^n}{{\left(c\,x^2+a\right)}^2} \,d x","Not used",1,"int(((g*x)^m*(d + e*x)^n)/(a + c*x^2)^2, x)","F"
381,0,-1,125,0.000000,"\text{Not used}","int(x^5*(a + b*x^2)^p*(d + e*x),x)","\int x^5\,{\left(b\,x^2+a\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^5*(a + b*x^2)^p*(d + e*x), x)","F"
382,0,-1,125,0.000000,"\text{Not used}","int(x^4*(a + b*x^2)^p*(d + e*x),x)","\int x^4\,{\left(b\,x^2+a\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^4*(a + b*x^2)^p*(d + e*x), x)","F"
383,0,-1,100,0.000000,"\text{Not used}","int(x^3*(a + b*x^2)^p*(d + e*x),x)","\int x^3\,{\left(b\,x^2+a\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^3*(a + b*x^2)^p*(d + e*x), x)","F"
384,0,-1,100,0.000000,"\text{Not used}","int(x^2*(a + b*x^2)^p*(d + e*x),x)","\int x^2\,{\left(b\,x^2+a\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x^2*(a + b*x^2)^p*(d + e*x), x)","F"
385,0,-1,75,0.000000,"\text{Not used}","int(x*(a + b*x^2)^p*(d + e*x),x)","\int x\,{\left(b\,x^2+a\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int(x*(a + b*x^2)^p*(d + e*x), x)","F"
386,1,65,70,3.363125,"\text{Not used}","int((a + b*x^2)^p*(d + e*x),x)","\frac{e\,{\left(b\,x^2+a\right)}^{p+1}}{2\,b\,\left(p+1\right)}+\frac{d\,x\,{\left(b\,x^2+a\right)}^p\,{{}}_2{\mathrm{F}}_1\left(\frac{1}{2},-p;\ \frac{3}{2};\ -\frac{b\,x^2}{a}\right)}{{\left(\frac{b\,x^2}{a}+1\right)}^p}","Not used",1,"(e*(a + b*x^2)^(p + 1))/(2*b*(p + 1)) + (d*x*(a + b*x^2)^p*hypergeom([1/2, -p], 3/2, -(b*x^2)/a))/((b*x^2)/a + 1)^p","B"
387,0,-1,88,0.000000,"\text{Not used}","int(((a + b*x^2)^p*(d + e*x))/x,x)","\int \frac{{\left(b\,x^2+a\right)}^p\,\left(d+e\,x\right)}{x} \,d x","Not used",1,"int(((a + b*x^2)^p*(d + e*x))/x, x)","F"
388,0,-1,91,0.000000,"\text{Not used}","int(((a + b*x^2)^p*(d + e*x))/x^2,x)","\int \frac{{\left(b\,x^2+a\right)}^p\,\left(d+e\,x\right)}{x^2} \,d x","Not used",1,"int(((a + b*x^2)^p*(d + e*x))/x^2, x)","F"
389,0,-1,92,0.000000,"\text{Not used}","int(((a + b*x^2)^p*(d + e*x))/x^3,x)","\int \frac{{\left(b\,x^2+a\right)}^p\,\left(d+e\,x\right)}{x^3} \,d x","Not used",1,"int(((a + b*x^2)^p*(d + e*x))/x^3, x)","F"
390,0,-1,188,0.000000,"\text{Not used}","int(x^5*(a + b*x^2)^p*(d + e*x)^2,x)","\int x^5\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x^5*(a + b*x^2)^p*(d + e*x)^2, x)","F"
391,0,-1,177,0.000000,"\text{Not used}","int(x^4*(a + b*x^2)^p*(d + e*x)^2,x)","\int x^4\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x^4*(a + b*x^2)^p*(d + e*x)^2, x)","F"
392,0,-1,149,0.000000,"\text{Not used}","int(x^3*(a + b*x^2)^p*(d + e*x)^2,x)","\int x^3\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x^3*(a + b*x^2)^p*(d + e*x)^2, x)","F"
393,0,-1,152,0.000000,"\text{Not used}","int(x^2*(a + b*x^2)^p*(d + e*x)^2,x)","\int x^2\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x^2*(a + b*x^2)^p*(d + e*x)^2, x)","F"
394,0,-1,113,0.000000,"\text{Not used}","int(x*(a + b*x^2)^p*(d + e*x)^2,x)","\int x\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int(x*(a + b*x^2)^p*(d + e*x)^2, x)","F"
395,0,-1,133,0.000000,"\text{Not used}","int((a + b*x^2)^p*(d + e*x)^2,x)","\int {\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int((a + b*x^2)^p*(d + e*x)^2, x)","F"
396,0,-1,118,0.000000,"\text{Not used}","int(((a + b*x^2)^p*(d + e*x)^2)/x,x)","\int \frac{{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2}{x} \,d x","Not used",1,"int(((a + b*x^2)^p*(d + e*x)^2)/x, x)","F"
397,0,-1,127,0.000000,"\text{Not used}","int(((a + b*x^2)^p*(d + e*x)^2)/x^2,x)","\int \frac{{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2}{x^2} \,d x","Not used",1,"int(((a + b*x^2)^p*(d + e*x)^2)/x^2, x)","F"
398,0,-1,127,0.000000,"\text{Not used}","int(((a + b*x^2)^p*(d + e*x)^2)/x^3,x)","\int \frac{{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2}{x^3} \,d x","Not used",1,"int(((a + b*x^2)^p*(d + e*x)^2)/x^3, x)","F"
399,0,-1,247,0.000000,"\text{Not used}","int(x^5*(a + b*x^2)^p*(d + e*x)^3,x)","\int x^5\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^5*(a + b*x^2)^p*(d + e*x)^3, x)","F"
400,0,-1,249,0.000000,"\text{Not used}","int(x^4*(a + b*x^2)^p*(d + e*x)^3,x)","\int x^4\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^4*(a + b*x^2)^p*(d + e*x)^3, x)","F"
401,0,-1,207,0.000000,"\text{Not used}","int(x^3*(a + b*x^2)^p*(d + e*x)^3,x)","\int x^3\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^3*(a + b*x^2)^p*(d + e*x)^3, x)","F"
402,0,-1,210,0.000000,"\text{Not used}","int(x^2*(a + b*x^2)^p*(d + e*x)^3,x)","\int x^2\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x^2*(a + b*x^2)^p*(d + e*x)^3, x)","F"
403,0,-1,167,0.000000,"\text{Not used}","int(x*(a + b*x^2)^p*(d + e*x)^3,x)","\int x\,{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int(x*(a + b*x^2)^p*(d + e*x)^3, x)","F"
404,0,-1,176,0.000000,"\text{Not used}","int((a + b*x^2)^p*(d + e*x)^3,x)","\int {\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int((a + b*x^2)^p*(d + e*x)^3, x)","F"
405,0,-1,171,0.000000,"\text{Not used}","int(((a + b*x^2)^p*(d + e*x)^3)/x,x)","\int \frac{{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3}{x} \,d x","Not used",1,"int(((a + b*x^2)^p*(d + e*x)^3)/x, x)","F"
406,0,-1,159,0.000000,"\text{Not used}","int(((a + b*x^2)^p*(d + e*x)^3)/x^2,x)","\int \frac{{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3}{x^2} \,d x","Not used",1,"int(((a + b*x^2)^p*(d + e*x)^3)/x^2, x)","F"
407,0,-1,168,0.000000,"\text{Not used}","int(((a + b*x^2)^p*(d + e*x)^3)/x^3,x)","\int \frac{{\left(b\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3}{x^3} \,d x","Not used",1,"int(((a + b*x^2)^p*(d + e*x)^3)/x^3, x)","F"
408,0,-1,199,0.000000,"\text{Not used}","int((x^4*(a + b*x^2)^p)/(d + e*x),x)","\int \frac{x^4\,{\left(b\,x^2+a\right)}^p}{d+e\,x} \,d x","Not used",1,"int((x^4*(a + b*x^2)^p)/(d + e*x), x)","F"
409,0,-1,163,0.000000,"\text{Not used}","int((x^3*(a + b*x^2)^p)/(d + e*x),x)","\int \frac{x^3\,{\left(b\,x^2+a\right)}^p}{d+e\,x} \,d x","Not used",1,"int((x^3*(a + b*x^2)^p)/(d + e*x), x)","F"
410,0,-1,161,0.000000,"\text{Not used}","int((x^2*(a + b*x^2)^p)/(d + e*x),x)","\int \frac{x^2\,{\left(b\,x^2+a\right)}^p}{d+e\,x} \,d x","Not used",1,"int((x^2*(a + b*x^2)^p)/(d + e*x), x)","F"
411,0,-1,173,0.000000,"\text{Not used}","int((x*(a + b*x^2)^p)/(d + e*x),x)","\int \frac{x\,{\left(b\,x^2+a\right)}^p}{d+e\,x} \,d x","Not used",1,"int((x*(a + b*x^2)^p)/(d + e*x), x)","F"
412,0,-1,125,0.000000,"\text{Not used}","int((a + b*x^2)^p/(d + e*x),x)","\int \frac{{\left(b\,x^2+a\right)}^p}{d+e\,x} \,d x","Not used",1,"int((a + b*x^2)^p/(d + e*x), x)","F"
413,0,-1,176,0.000000,"\text{Not used}","int((a + b*x^2)^p/(x*(d + e*x)),x)","\int \frac{{\left(b\,x^2+a\right)}^p}{x\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x^2)^p/(x*(d + e*x)), x)","F"
414,0,-1,178,0.000000,"\text{Not used}","int((a + b*x^2)^p/(x^2*(d + e*x)),x)","\int \frac{{\left(b\,x^2+a\right)}^p}{x^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x^2)^p/(x^2*(d + e*x)), x)","F"
415,0,-1,213,0.000000,"\text{Not used}","int((a + b*x^2)^p/(x^3*(d + e*x)),x)","\int \frac{{\left(b\,x^2+a\right)}^p}{x^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x^2)^p/(x^3*(d + e*x)), x)","F"
416,0,-1,392,0.000000,"\text{Not used}","int((x^4*(a + b*x^2)^p)/(d + e*x)^2,x)","\int \frac{x^4\,{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^4*(a + b*x^2)^p)/(d + e*x)^2, x)","F"
417,0,-1,321,0.000000,"\text{Not used}","int((x^3*(a + b*x^2)^p)/(d + e*x)^2,x)","\int \frac{x^3\,{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^3*(a + b*x^2)^p)/(d + e*x)^2, x)","F"
418,0,-1,281,0.000000,"\text{Not used}","int((x^2*(a + b*x^2)^p)/(d + e*x)^2,x)","\int \frac{x^2\,{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x^2*(a + b*x^2)^p)/(d + e*x)^2, x)","F"
419,0,-1,273,0.000000,"\text{Not used}","int((x*(a + b*x^2)^p)/(d + e*x)^2,x)","\int \frac{x\,{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((x*(a + b*x^2)^p)/(d + e*x)^2, x)","F"
420,0,-1,244,0.000000,"\text{Not used}","int((a + b*x^2)^p/(d + e*x)^2,x)","\int \frac{{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((a + b*x^2)^p/(d + e*x)^2, x)","F"
421,0,-1,368,0.000000,"\text{Not used}","int((a + b*x^2)^p/(x*(d + e*x)^2),x)","\int \frac{{\left(b\,x^2+a\right)}^p}{x\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((a + b*x^2)^p/(x*(d + e*x)^2), x)","F"
422,0,-1,421,0.000000,"\text{Not used}","int((a + b*x^2)^p/(x^2*(d + e*x)^2),x)","\int \frac{{\left(b\,x^2+a\right)}^p}{x^2\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((a + b*x^2)^p/(x^2*(d + e*x)^2), x)","F"
423,0,-1,449,0.000000,"\text{Not used}","int((x^4*(a + b*x^2)^p)/(d + e*x)^3,x)","\int \frac{x^4\,{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((x^4*(a + b*x^2)^p)/(d + e*x)^3, x)","F"
424,0,-1,416,0.000000,"\text{Not used}","int((x^3*(a + b*x^2)^p)/(d + e*x)^3,x)","\int \frac{x^3\,{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((x^3*(a + b*x^2)^p)/(d + e*x)^3, x)","F"
425,0,-1,396,0.000000,"\text{Not used}","int((x^2*(a + b*x^2)^p)/(d + e*x)^3,x)","\int \frac{x^2\,{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((x^2*(a + b*x^2)^p)/(d + e*x)^3, x)","F"
426,0,-1,336,0.000000,"\text{Not used}","int((x*(a + b*x^2)^p)/(d + e*x)^3,x)","\int \frac{x\,{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((x*(a + b*x^2)^p)/(d + e*x)^3, x)","F"
427,0,-1,322,0.000000,"\text{Not used}","int((a + b*x^2)^p/(d + e*x)^3,x)","\int \frac{{\left(b\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((a + b*x^2)^p/(d + e*x)^3, x)","F"
428,0,-1,700,0.000000,"\text{Not used}","int((a + b*x^2)^p/(x*(d + e*x)^3),x)","\int \frac{{\left(b\,x^2+a\right)}^p}{x\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((a + b*x^2)^p/(x*(d + e*x)^3), x)","F"
429,0,-1,754,0.000000,"\text{Not used}","int((a + b*x^2)^p/(x^2*(d + e*x)^3),x)","\int \frac{{\left(b\,x^2+a\right)}^p}{x^2\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((a + b*x^2)^p/(x^2*(d + e*x)^3), x)","F"
430,0,-1,276,0.000000,"\text{Not used}","int((g*x)^m*(a + c*x^2)^p*(d + e*x)^3,x)","\int {\left(g\,x\right)}^m\,{\left(c\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int((g*x)^m*(a + c*x^2)^p*(d + e*x)^3, x)","F"
431,0,-1,205,0.000000,"\text{Not used}","int((g*x)^m*(a + c*x^2)^p*(d + e*x)^2,x)","\int {\left(g\,x\right)}^m\,{\left(c\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int((g*x)^m*(a + c*x^2)^p*(d + e*x)^2, x)","F"
432,0,-1,135,0.000000,"\text{Not used}","int((g*x)^m*(a + c*x^2)^p*(d + e*x),x)","\int {\left(g\,x\right)}^m\,{\left(c\,x^2+a\right)}^p\,\left(d+e\,x\right) \,d x","Not used",1,"int((g*x)^m*(a + c*x^2)^p*(d + e*x), x)","F"
433,0,-1,66,0.000000,"\text{Not used}","int((g*x)^m*(a + c*x^2)^p,x)","\int {\left(g\,x\right)}^m\,{\left(c\,x^2+a\right)}^p \,d x","Not used",1,"int((g*x)^m*(a + c*x^2)^p, x)","F"
434,0,-1,157,0.000000,"\text{Not used}","int(((g*x)^m*(a + c*x^2)^p)/(d + e*x),x)","\int \frac{{\left(g\,x\right)}^m\,{\left(c\,x^2+a\right)}^p}{d+e\,x} \,d x","Not used",1,"int(((g*x)^m*(a + c*x^2)^p)/(d + e*x), x)","F"
435,0,-1,238,0.000000,"\text{Not used}","int(((g*x)^m*(a + c*x^2)^p)/(d + e*x)^2,x)","\int \frac{{\left(g\,x\right)}^m\,{\left(c\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(((g*x)^m*(a + c*x^2)^p)/(d + e*x)^2, x)","F"
436,0,-1,321,0.000000,"\text{Not used}","int(((g*x)^m*(a + c*x^2)^p)/(d + e*x)^3,x)","\int \frac{{\left(g\,x\right)}^m\,{\left(c\,x^2+a\right)}^p}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(((g*x)^m*(a + c*x^2)^p)/(d + e*x)^3, x)","F"
437,0,-1,345,0.000000,"\text{Not used}","int((x^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x),x)","\int \frac{x^3\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{d+e\,x} \,d x","Not used",1,"int((x^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x), x)","F"
438,0,-1,251,0.000000,"\text{Not used}","int((x^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x),x)","\int \frac{x^2\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{d+e\,x} \,d x","Not used",1,"int((x^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x), x)","F"
439,0,-1,207,0.000000,"\text{Not used}","int((x*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x),x)","\int \frac{x\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{d+e\,x} \,d x","Not used",1,"int((x*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x), x)","F"
440,0,-1,131,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(d + e*x),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{d+e\,x} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(d + e*x), x)","F"
441,0,-1,168,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x*(d + e*x)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x*(d + e*x)), x)","F"
442,0,-1,137,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x^2*(d + e*x)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x^2*(d + e*x)), x)","F"
443,0,-1,202,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x^3*(d + e*x)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x^3*(d + e*x)), x)","F"
444,0,-1,286,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x^4*(d + e*x)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^4\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x^4*(d + e*x)), x)","F"
445,0,-1,389,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x^5*(d + e*x)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^5\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(x^5*(d + e*x)), x)","F"
446,0,-1,449,0.000000,"\text{Not used}","int((x^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x),x)","\int \frac{x^3\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{d+e\,x} \,d x","Not used",1,"int((x^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x), x)","F"
447,0,-1,352,0.000000,"\text{Not used}","int((x^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x),x)","\int \frac{x^2\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{d+e\,x} \,d x","Not used",1,"int((x^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x), x)","F"
448,0,-1,295,0.000000,"\text{Not used}","int((x*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x),x)","\int \frac{x\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{d+e\,x} \,d x","Not used",1,"int((x*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x), x)","F"
449,0,-1,201,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(d + e*x),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{d+e\,x} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(d + e*x), x)","F"
450,0,-1,251,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{x\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x*(d + e*x)), x)","F"
451,0,-1,240,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^2*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{x^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^2*(d + e*x)), x)","F"
452,0,-1,256,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^3*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{x^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^3*(d + e*x)), x)","F"
453,0,-1,211,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^4*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{x^4\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^4*(d + e*x)), x)","F"
454,0,-1,295,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^5*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{x^5\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^5*(d + e*x)), x)","F"
455,0,-1,395,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^6*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{x^6\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^6*(d + e*x)), x)","F"
456,0,-1,498,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^7*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{x^7\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(x^7*(d + e*x)), x)","F"
457,0,-1,574,0.000000,"\text{Not used}","int((x^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x),x)","\int \frac{x^3\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{d+e\,x} \,d x","Not used",1,"int((x^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x), x)","F"
458,0,-1,452,0.000000,"\text{Not used}","int((x^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x),x)","\int \frac{x^2\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{d+e\,x} \,d x","Not used",1,"int((x^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x), x)","F"
459,0,-1,381,0.000000,"\text{Not used}","int((x*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x),x)","\int \frac{x\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{d+e\,x} \,d x","Not used",1,"int((x*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x), x)","F"
460,0,-1,274,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(d + e*x),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{d+e\,x} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(d + e*x), x)","F"
461,0,-1,394,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{x\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x*(d + e*x)), x)","F"
462,0,-1,352,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^2*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{x^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^2*(d + e*x)), x)","F"
463,0,-1,339,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^3*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{x^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^3*(d + e*x)), x)","F"
464,0,-1,371,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^4*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{x^4\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^4*(d + e*x)), x)","F"
465,0,-1,404,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^5*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{x^5\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^5*(d + e*x)), x)","F"
466,0,-1,289,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^6*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{x^6\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^6*(d + e*x)), x)","F"
467,0,-1,386,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^7*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{x^7\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^7*(d + e*x)), x)","F"
468,0,-1,500,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^8*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{x^8\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^8*(d + e*x)), x)","F"
469,0,-1,628,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^9*(d + e*x)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{x^9\,\left(d+e\,x\right)} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(x^9*(d + e*x)), x)","F"
470,0,-1,271,0.000000,"\text{Not used}","int(x^3/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{x^3}{\left(d+e\,x\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(x^3/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
471,0,-1,195,0.000000,"\text{Not used}","int(x^2/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{x^2}{\left(d+e\,x\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(x^2/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
472,0,-1,139,0.000000,"\text{Not used}","int(x/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{x}{\left(d+e\,x\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(x/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
473,1,50,52,2.644658,"\text{Not used}","int(1/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","-\frac{2\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\left(a\,e^2-c\,d^2\right)\,\left(d+e\,x\right)}","Not used",1,"-(2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/((a*e^2 - c*d^2)*(d + e*x))","B"
474,0,-1,143,0.000000,"\text{Not used}","int(1/(x*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{1}{x\,\left(d+e\,x\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(1/(x*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
475,0,-1,229,0.000000,"\text{Not used}","int(1/(x^2*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{1}{x^2\,\left(d+e\,x\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(1/(x^2*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
476,0,-1,329,0.000000,"\text{Not used}","int(1/(x^3*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{1}{x^3\,\left(d+e\,x\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(1/(x^3*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
477,0,-1,515,0.000000,"\text{Not used}","int(x^5/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{x^5}{\left(d+e\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(x^5/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
478,0,-1,438,0.000000,"\text{Not used}","int(x^4/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{x^4}{\left(d+e\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(x^4/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
479,0,-1,297,0.000000,"\text{Not used}","int(x^3/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{x^3}{\left(d+e\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(x^3/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
480,1,1071,126,3.603031,"\text{Not used}","int(x^2/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\frac{4\,c\,d^3\,\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}}{3\,\left(a^3\,d\,e^7+x\,a^3\,e^8-3\,a^2\,c\,d^3\,e^5-3\,x\,a^2\,c\,d^2\,e^6+3\,a\,c^2\,d^5\,e^3+3\,x\,a\,c^2\,d^4\,e^4-c^3\,d^7\,e-x\,c^3\,d^6\,e^2\right)}-\frac{2\,d^2\,\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}}{3\,a^2\,d^2\,e^5+6\,a^2\,d\,e^6\,x+3\,a^2\,e^7\,x^2-6\,a\,c\,d^4\,e^3-12\,a\,c\,d^3\,e^4\,x-6\,a\,c\,d^2\,e^5\,x^2+3\,c^2\,d^6\,e+6\,c^2\,d^5\,e^2\,x+3\,c^2\,d^4\,e^3\,x^2}-\frac{4\,a\,d\,e^2\,\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}}{3\,\left(a^3\,d\,e^7+x\,a^3\,e^8-3\,a^2\,c\,d^3\,e^5-3\,x\,a^2\,c\,d^2\,e^6+3\,a\,c^2\,d^5\,e^3+3\,x\,a\,c^2\,d^4\,e^4-c^3\,d^7\,e-x\,c^3\,d^6\,e^2\right)}+\frac{2\,c^4\,d^7\,x}{\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}\,\left(a^4\,c\,d\,e^9-4\,a^3\,c^2\,d^3\,e^7+6\,a^2\,c^3\,d^5\,e^5-4\,a\,c^4\,d^7\,e^3+c^5\,d^9\,e\right)}+\frac{22\,a^3\,c\,d^2\,e^5}{3\,\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}\,\left(a^4\,c\,d\,e^9-4\,a^3\,c^2\,d^3\,e^7+6\,a^2\,c^3\,d^5\,e^5-4\,a\,c^4\,d^7\,e^3+c^5\,d^9\,e\right)}-\frac{28\,a^2\,c^2\,d^4\,e^3}{3\,\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}\,\left(a^4\,c\,d\,e^9-4\,a^3\,c^2\,d^3\,e^7+6\,a^2\,c^3\,d^5\,e^5-4\,a\,c^4\,d^7\,e^3+c^5\,d^9\,e\right)}+\frac{2\,a\,c^3\,d^6\,e}{\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}\,\left(a^4\,c\,d\,e^9-4\,a^3\,c^2\,d^3\,e^7+6\,a^2\,c^3\,d^5\,e^5-4\,a\,c^4\,d^7\,e^3+c^5\,d^9\,e\right)}+\frac{10\,a^2\,c^2\,d^3\,e^4\,x}{3\,\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}\,\left(a^4\,c\,d\,e^9-4\,a^3\,c^2\,d^3\,e^7+6\,a^2\,c^3\,d^5\,e^5-4\,a\,c^4\,d^7\,e^3+c^5\,d^9\,e\right)}+\frac{2\,a^3\,c\,d\,e^6\,x}{\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}\,\left(a^4\,c\,d\,e^9-4\,a^3\,c^2\,d^3\,e^7+6\,a^2\,c^3\,d^5\,e^5-4\,a\,c^4\,d^7\,e^3+c^5\,d^9\,e\right)}-\frac{22\,a\,c^3\,d^5\,e^2\,x}{3\,\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}\,\left(a^4\,c\,d\,e^9-4\,a^3\,c^2\,d^3\,e^7+6\,a^2\,c^3\,d^5\,e^5-4\,a\,c^4\,d^7\,e^3+c^5\,d^9\,e\right)}","Not used",1,"(4*c*d^3*(a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2))/(3*(a^3*d*e^7 - c^3*d^7*e + a^3*e^8*x + 3*a*c^2*d^5*e^3 - 3*a^2*c*d^3*e^5 - c^3*d^6*e^2*x + 3*a*c^2*d^4*e^4*x - 3*a^2*c*d^2*e^6*x)) - (2*d^2*(a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2))/(3*c^2*d^6*e + 3*a^2*d^2*e^5 + 3*a^2*e^7*x^2 + 6*c^2*d^5*e^2*x + 3*c^2*d^4*e^3*x^2 - 6*a*c*d^4*e^3 + 6*a^2*d*e^6*x - 12*a*c*d^3*e^4*x - 6*a*c*d^2*e^5*x^2) - (4*a*d*e^2*(a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2))/(3*(a^3*d*e^7 - c^3*d^7*e + a^3*e^8*x + 3*a*c^2*d^5*e^3 - 3*a^2*c*d^3*e^5 - c^3*d^6*e^2*x + 3*a*c^2*d^4*e^4*x - 3*a^2*c*d^2*e^6*x)) + (2*c^4*d^7*x)/((a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2)*(c^5*d^9*e - 4*a*c^4*d^7*e^3 + 6*a^2*c^3*d^5*e^5 - 4*a^3*c^2*d^3*e^7 + a^4*c*d*e^9)) + (22*a^3*c*d^2*e^5)/(3*(a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2)*(c^5*d^9*e - 4*a*c^4*d^7*e^3 + 6*a^2*c^3*d^5*e^5 - 4*a^3*c^2*d^3*e^7 + a^4*c*d*e^9)) - (28*a^2*c^2*d^4*e^3)/(3*(a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2)*(c^5*d^9*e - 4*a*c^4*d^7*e^3 + 6*a^2*c^3*d^5*e^5 - 4*a^3*c^2*d^3*e^7 + a^4*c*d*e^9)) + (2*a*c^3*d^6*e)/((a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2)*(c^5*d^9*e - 4*a*c^4*d^7*e^3 + 6*a^2*c^3*d^5*e^5 - 4*a^3*c^2*d^3*e^7 + a^4*c*d*e^9)) + (10*a^2*c^2*d^3*e^4*x)/(3*(a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2)*(c^5*d^9*e - 4*a*c^4*d^7*e^3 + 6*a^2*c^3*d^5*e^5 - 4*a^3*c^2*d^3*e^7 + a^4*c*d*e^9)) + (2*a^3*c*d*e^6*x)/((a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2)*(c^5*d^9*e - 4*a*c^4*d^7*e^3 + 6*a^2*c^3*d^5*e^5 - 4*a^3*c^2*d^3*e^7 + a^4*c*d*e^9)) - (22*a*c^3*d^5*e^2*x)/(3*(a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2)*(c^5*d^9*e - 4*a*c^4*d^7*e^3 + 6*a^2*c^3*d^5*e^5 - 4*a^3*c^2*d^3*e^7 + a^4*c*d*e^9))","B"
481,1,499,138,3.319254,"\text{Not used}","int(x/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\frac{4\,a^2\,d\,e^3\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}+6\,a^2\,e^4\,x\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}+6\,c^2\,d^4\,x\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}+4\,c^2\,d^3\,e\,x^2\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}+12\,a\,c\,d^3\,e\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}+20\,a\,c\,d^2\,e^2\,x\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}+12\,a\,c\,d\,e^3\,x^2\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{-3\,a^4\,d^2\,e^7-6\,a^4\,d\,e^8\,x-3\,a^4\,e^9\,x^2+9\,a^3\,c\,d^4\,e^5+15\,a^3\,c\,d^3\,e^6\,x+3\,a^3\,c\,d^2\,e^7\,x^2-3\,a^3\,c\,d\,e^8\,x^3-9\,a^2\,c^2\,d^6\,e^3-9\,a^2\,c^2\,d^5\,e^4\,x+9\,a^2\,c^2\,d^4\,e^5\,x^2+9\,a^2\,c^2\,d^3\,e^6\,x^3+3\,a\,c^3\,d^8\,e-3\,a\,c^3\,d^7\,e^2\,x-15\,a\,c^3\,d^6\,e^3\,x^2-9\,a\,c^3\,d^5\,e^4\,x^3+3\,c^4\,d^9\,x+6\,c^4\,d^8\,e\,x^2+3\,c^4\,d^7\,e^2\,x^3}","Not used",1,"(4*a^2*d*e^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2) + 6*a^2*e^4*x*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2) + 6*c^2*d^4*x*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2) + 4*c^2*d^3*e*x^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2) + 12*a*c*d^3*e*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2) + 20*a*c*d^2*e^2*x*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2) + 12*a*c*d*e^3*x^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(3*c^4*d^9*x - 3*a^4*d^2*e^7 - 3*a^4*e^9*x^2 + 9*a^3*c*d^4*e^5 + 6*c^4*d^8*e*x^2 - 9*a^2*c^2*d^6*e^3 + 3*c^4*d^7*e^2*x^3 + 3*a*c^3*d^8*e - 6*a^4*d*e^8*x + 9*a^2*c^2*d^4*e^5*x^2 + 9*a^2*c^2*d^3*e^6*x^3 - 3*a*c^3*d^7*e^2*x + 15*a^3*c*d^3*e^6*x - 3*a^3*c*d*e^8*x^3 - 9*a^2*c^2*d^5*e^4*x - 15*a*c^3*d^6*e^3*x^2 + 3*a^3*c*d^2*e^7*x^2 - 9*a*c^3*d^5*e^4*x^3)","B"
482,1,120,121,2.884926,"\text{Not used}","int(1/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\frac{2\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(-a^2\,e^4+6\,a\,c\,d^2\,e^2+4\,a\,c\,d\,e^3\,x+3\,c^2\,d^4+12\,c^2\,d^3\,e\,x+8\,c^2\,d^2\,e^2\,x^2\right)}{3\,\left(a\,e+c\,d\,x\right)\,{\left(a\,e^2-c\,d^2\right)}^3\,{\left(d+e\,x\right)}^2}","Not used",1,"(2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(3*c^2*d^4 - a^2*e^4 + 8*c^2*d^2*e^2*x^2 + 6*a*c*d^2*e^2 + 12*c^2*d^3*e*x + 4*a*c*d*e^3*x))/(3*(a*e + c*d*x)*(a*e^2 - c*d^2)^3*(d + e*x)^2)","B"
483,0,-1,271,0.000000,"\text{Not used}","int(1/(x*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{1}{x\,\left(d+e\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(1/(x*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
484,0,-1,394,0.000000,"\text{Not used}","int(1/(x^2*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{1}{x^2\,\left(d+e\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^2*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
485,0,-1,522,0.000000,"\text{Not used}","int(1/(x^3*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{1}{x^3\,\left(d+e\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^3*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
486,0,-1,664,0.000000,"\text{Not used}","int(1/(x^4*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{1}{x^4\,\left(d+e\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^4*(d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
487,1,3099,259,4.327366,"\text{Not used}","int(x^2/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)),x)","\frac{\left(\frac{6\,a\,e^2-10\,c\,d^2}{15\,{\left(a\,e^2-c\,d^2\right)}^4}-\frac{4\,c\,d^2}{5\,{\left(a\,e^2-c\,d^2\right)}^4}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{d+e\,x}-\frac{\left(\frac{d\,\left(\frac{e\,\left(2\,a\,e^3-2\,c\,d^2\,e\right)}{5\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(3\,a\,e^3-3\,c\,d^2\,e\right)}-\frac{4\,c\,d^2\,e^2}{5\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(3\,a\,e^3-3\,c\,d^2\,e\right)}\right)}{e}+\frac{e\,\left(2\,c\,d^3+2\,a\,d\,e^2\right)}{5\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(3\,a\,e^3-3\,c\,d^2\,e\right)}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(d+e\,x\right)}^2}+\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(x\,\left(\frac{\left(\frac{12\,c^3\,d^3\,e^2}{5\,{\left(a\,e^2-c\,d^2\right)}^2\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)}{5\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)\,\left(c\,d^2+a\,e^2\right)}{c\,d\,e}-\frac{6\,c^2\,d^2\,e\,\left(c\,d^2+a\,e^2\right)}{5\,{\left(a\,e^2-c\,d^2\right)}^2\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{8\,a\,c^3\,d^4\,e^3}{5\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{2\,c^2\,d^2\,e\,\left(46\,a^2\,e^4+66\,a\,c\,d^2\,e^2+4\,c^2\,d^4\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)+\frac{a\,\left(\frac{12\,c^3\,d^3\,e^2}{5\,{\left(a\,e^2-c\,d^2\right)}^2\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)}{5\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{c\,d\,\left(c\,d^2+a\,e^2\right)\,\left(46\,a^2\,e^4+66\,a\,c\,d^2\,e^2+4\,c^2\,d^4\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{\left(a\,e+c\,d\,x\right)\,\left(d+e\,x\right)}+\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(x\,\left(\frac{a\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{4\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^4\,d^4\,e^3\,\left(5\,a\,e^2-c\,d^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{2\,c^2\,d^2\,e^2\,\left(-8\,a^2\,c\,d\,e^4+6\,a\,c^2\,d^3\,e^2+10\,c^3\,d^5\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{8\,a\,c^4\,d^5\,e^4}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{2\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(5\,a\,e^2-c\,d^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{a\,\left(\frac{4\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^4\,d^4\,e^3\,\left(5\,a\,e^2-c\,d^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{4\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^4\,d^4\,e^3\,\left(5\,a\,e^2-c\,d^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{2\,c^2\,d^2\,e^2\,\left(-8\,a^2\,c\,d\,e^4+6\,a\,c^2\,d^3\,e^2+10\,c^3\,d^5\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{8\,a\,c^4\,d^5\,e^4}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{2\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(5\,a\,e^2-c\,d^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e^2\,\left(12\,a^3\,e^5-36\,a^2\,c\,d^2\,e^3\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{c\,d\,e\,\left(c\,d^2+a\,e^2\right)\,\left(-8\,a^2\,c\,d\,e^4+6\,a\,c^2\,d^3\,e^2+10\,c^3\,d^5\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{8\,a^3\,c^2\,d^3\,e^6}{5\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{c\,d\,e\,\left(12\,a^3\,e^5-36\,a^2\,c\,d^2\,e^3\right)\,\left(c\,d^2+a\,e^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)+\frac{a\,\left(\frac{a\,\left(\frac{4\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^4\,d^4\,e^3\,\left(5\,a\,e^2-c\,d^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{4\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^4\,d^4\,e^3\,\left(5\,a\,e^2-c\,d^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{2\,c^2\,d^2\,e^2\,\left(-8\,a^2\,c\,d\,e^4+6\,a\,c^2\,d^3\,e^2+10\,c^3\,d^5\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{8\,a\,c^4\,d^5\,e^4}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{2\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(5\,a\,e^2-c\,d^2\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e^2\,\left(12\,a^3\,e^5-36\,a^2\,c\,d^2\,e^3\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{c\,d\,e\,\left(c\,d^2+a\,e^2\right)\,\left(-8\,a^2\,c\,d\,e^4+6\,a\,c^2\,d^3\,e^2+10\,c^3\,d^5\right)}{15\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{4\,a^3\,c\,d^2\,e^5\,\left(c\,d^2+a\,e^2\right)}{5\,{\left(a\,e^2-c\,d^2\right)}^3\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{{\left(a\,e+c\,d\,x\right)}^2\,{\left(d+e\,x\right)}^2}-\frac{2\,d^2\,e\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(d+e\,x\right)}^3\,\left(5\,a^3\,e^7-15\,a^2\,c\,d^2\,e^5+15\,a\,c^2\,d^4\,e^3-5\,c^3\,d^6\,e\right)}","Not used",1,"(((6*a*e^2 - 10*c*d^2)/(15*(a*e^2 - c*d^2)^4) - (4*c*d^2)/(5*(a*e^2 - c*d^2)^4))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x) - (((d*((e*(2*a*e^3 - 2*c*d^2*e))/(5*(a*e^2 - c*d^2)^3*(3*a*e^3 - 3*c*d^2*e)) - (4*c*d^2*e^2)/(5*(a*e^2 - c*d^2)^3*(3*a*e^3 - 3*c*d^2*e))))/e + (e*(2*c*d^3 + 2*a*d*e^2))/(5*(a*e^2 - c*d^2)^3*(3*a*e^3 - 3*c*d^2*e)))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^2 + ((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(x*((((12*c^3*d^3*e^2)/(5*(a*e^2 - c*d^2)^2*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^3*d^3*e^2*(a*e^2 + c*d^2))/(5*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)))*(a*e^2 + c*d^2))/(c*d*e) - (6*c^2*d^2*e*(a*e^2 + c*d^2))/(5*(a*e^2 - c*d^2)^2*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (8*a*c^3*d^4*e^3)/(5*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (2*c^2*d^2*e*(46*a^2*e^4 + 4*c^2*d^4 + 66*a*c*d^2*e^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))) + (a*((12*c^3*d^3*e^2)/(5*(a*e^2 - c*d^2)^2*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^3*d^3*e^2*(a*e^2 + c*d^2))/(5*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - (c*d*(a*e^2 + c*d^2)*(46*a^2*e^4 + 4*c^2*d^4 + 66*a*c*d^2*e^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/((a*e + c*d*x)*(d + e*x)) + ((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(x*((a*(((a*e^2 + c*d^2)*((4*c^4*d^4*e^3*(a*e^2 + c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^4*d^4*e^3*(5*a*e^2 - c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (2*c^2*d^2*e^2*(10*c^3*d^5 + 6*a*c^2*d^3*e^2 - 8*a^2*c*d*e^4))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (8*a*c^4*d^5*e^4)/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (2*c^3*d^3*e^2*(a*e^2 + c*d^2)*(5*a*e^2 - c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + ((a*e^2 + c*d^2)*((a*((4*c^4*d^4*e^3*(a*e^2 + c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^4*d^4*e^3*(5*a*e^2 - c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((4*c^4*d^4*e^3*(a*e^2 + c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^4*d^4*e^3*(5*a*e^2 - c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (2*c^2*d^2*e^2*(10*c^3*d^5 + 6*a*c^2*d^3*e^2 - 8*a^2*c*d*e^4))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (8*a*c^4*d^5*e^4)/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (2*c^3*d^3*e^2*(a*e^2 + c*d^2)*(5*a*e^2 - c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (2*c^2*d^2*e^2*(12*a^3*e^5 - 36*a^2*c*d^2*e^3))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (c*d*e*(a*e^2 + c*d^2)*(10*c^3*d^5 + 6*a*c^2*d^3*e^2 - 8*a^2*c*d*e^4))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (8*a^3*c^2*d^3*e^6)/(5*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (c*d*e*(12*a^3*e^5 - 36*a^2*c*d^2*e^3)*(a*e^2 + c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))) + (a*((a*((4*c^4*d^4*e^3*(a*e^2 + c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^4*d^4*e^3*(5*a*e^2 - c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((4*c^4*d^4*e^3*(a*e^2 + c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^4*d^4*e^3*(5*a*e^2 - c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (2*c^2*d^2*e^2*(10*c^3*d^5 + 6*a*c^2*d^3*e^2 - 8*a^2*c*d*e^4))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (8*a*c^4*d^5*e^4)/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (2*c^3*d^3*e^2*(a*e^2 + c*d^2)*(5*a*e^2 - c*d^2))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (2*c^2*d^2*e^2*(12*a^3*e^5 - 36*a^2*c*d^2*e^3))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (c*d*e*(a*e^2 + c*d^2)*(10*c^3*d^5 + 6*a*c^2*d^3*e^2 - 8*a^2*c*d*e^4))/(15*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + (4*a^3*c*d^2*e^5*(a*e^2 + c*d^2))/(5*(a*e^2 - c*d^2)^3*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/((a*e + c*d*x)^2*(d + e*x)^2) - (2*d^2*e*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/((d + e*x)^3*(5*a^3*e^7 - 5*c^3*d^6*e + 15*a*c^2*d^4*e^3 - 15*a^2*c*d^2*e^5))","B"
488,1,11469,341,7.724939,"\text{Not used}","int(x^2/((d + e*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(7/2)),x)","\frac{\frac{-10\,a^2\,c\,d\,e^4+36\,a\,c^2\,d^3\,e^2+6\,c^3\,d^5}{105\,{\left(a\,e^2-c\,d^2\right)}^6}-x\,\left(\frac{16\,c^2\,d^2\,e}{105\,{\left(a\,e^2-c\,d^2\right)}^5}-\frac{8\,c^2\,d^2\,e\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6}\right)+\frac{8\,a\,c^2\,d^3\,e^2}{105\,{\left(a\,e^2-c\,d^2\right)}^6}}{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}+\frac{x\,\left(\frac{a\,\left(\frac{64\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{64\,c^5\,d^5\,e^4\,\left(5\,a\,e^2-3\,c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{64\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{64\,c^5\,d^5\,e^4\,\left(5\,a\,e^2-3\,c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{32\,c^4\,d^4\,e^3\,\left(-9\,a^2\,e^4+18\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{128\,a\,c^5\,d^6\,e^5}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{32\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(5\,a\,e^2-3\,c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e^2\,\left(44\,a^3\,c\,d\,e^6-156\,a^2\,c^2\,d^3\,e^4-204\,a\,c^3\,d^5\,e^2+60\,c^4\,d^7\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(-9\,a^2\,e^4+18\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)-\frac{a\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{64\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{64\,c^5\,d^5\,e^4\,\left(5\,a\,e^2-3\,c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{32\,c^4\,d^4\,e^3\,\left(-9\,a^2\,e^4+18\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{128\,a\,c^5\,d^6\,e^5}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{32\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(5\,a\,e^2-3\,c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{c\,d\,e\,\left(c\,d^2+a\,e^2\right)\,\left(44\,a^3\,c\,d\,e^6-156\,a^2\,c^2\,d^3\,e^4-204\,a\,c^3\,d^5\,e^2+60\,c^4\,d^7\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}}{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}+\frac{x\,\left(\frac{a\,\left(\frac{8\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6}-\frac{8\,c^3\,d^3\,e^2\,\left(3\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6}\right)}{c}+\frac{12\,a^3\,c\,d\,e^7-36\,a^2\,c^2\,d^3\,e^5-76\,a\,c^3\,d^5\,e^3+36\,c^4\,d^7\,e}{105\,e\,{\left(a\,e^2-c\,d^2\right)}^6}+\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{8\,a\,c^3\,d^4\,e^3}{105\,{\left(a\,e^2-c\,d^2\right)}^6}-\frac{\left(\frac{8\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6}-\frac{8\,c^3\,d^3\,e^2\,\left(3\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6}\right)\,\left(c\,d^2+a\,e^2\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e\,\left(-13\,a^2\,e^4+14\,a\,c\,d^2\,e^2+11\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6}\right)}{c\,d\,e}\right)+\frac{30\,a^4\,e^8-132\,a^3\,c\,d^2\,e^6+72\,a^2\,c^2\,d^4\,e^4+20\,a\,c^3\,d^6\,e^2-22\,c^4\,d^8}{105\,e\,{\left(a\,e^2-c\,d^2\right)}^6}+\frac{a\,\left(\frac{8\,a\,c^3\,d^4\,e^3}{105\,{\left(a\,e^2-c\,d^2\right)}^6}-\frac{\left(\frac{8\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6}-\frac{8\,c^3\,d^3\,e^2\,\left(3\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6}\right)\,\left(c\,d^2+a\,e^2\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e\,\left(-13\,a^2\,e^4+14\,a\,c\,d^2\,e^2+11\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6}\right)}{c}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}-\frac{\left(\frac{d\,\left(\frac{e\,\left(2\,a\,e^4-2\,c\,d^2\,e^2\right)}{7\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(5\,a\,e^3-5\,c\,d^2\,e\right)}-\frac{4\,c\,d^2\,e^3}{7\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(5\,a\,e^3-5\,c\,d^2\,e\right)}\right)}{e}+\frac{e\,\left(2\,c\,d^3\,e+2\,a\,d\,e^3\right)}{7\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(5\,a\,e^3-5\,c\,d^2\,e\right)}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(d+e\,x\right)}^3}+\frac{\left(\frac{e\,\left(10\,a\,e^3-14\,c\,d^2\,e\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(3\,a\,e^3-3\,c\,d^2\,e\right)}-\frac{4\,c\,d^2\,e^2}{7\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(3\,a\,e^3-3\,c\,d^2\,e\right)}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(d+e\,x\right)}^2}+\frac{\left(x\,\left(\frac{a\,\left(\frac{a\,\left(\frac{4\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^5\,d^5\,e^4\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{4\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^5\,d^5\,e^4\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{4\,c^4\,d^4\,e^3\,\left(-9\,a^2\,e^4+4\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{8\,a\,c^5\,d^6\,e^5}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{2\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e^2\,\left(10\,a^3\,c\,d\,e^6-12\,a^2\,c^2\,d^3\,e^4-56\,a\,c^3\,d^5\,e^2+14\,c^4\,d^7\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{2\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(-9\,a^2\,e^4+4\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{a\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{4\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^5\,d^5\,e^4\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{4\,c^4\,d^4\,e^3\,\left(-9\,a^2\,e^4+4\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{8\,a\,c^5\,d^6\,e^5}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{2\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{a\,\left(\frac{4\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^5\,d^5\,e^4\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{4\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^5\,d^5\,e^4\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{4\,c^4\,d^4\,e^3\,\left(-9\,a^2\,e^4+4\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{8\,a\,c^5\,d^6\,e^5}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{2\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e^2\,\left(10\,a^3\,c\,d\,e^6-12\,a^2\,c^2\,d^3\,e^4-56\,a\,c^3\,d^5\,e^2+14\,c^4\,d^7\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{2\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(-9\,a^2\,e^4+4\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{2\,c^2\,d^2\,e^2\,\left(16\,a^4\,e^7-64\,a^3\,c\,d^2\,e^5\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{c\,d\,e\,\left(c\,d^2+a\,e^2\right)\,\left(10\,a^3\,c\,d\,e^6-12\,a^2\,c^2\,d^3\,e^4-56\,a\,c^3\,d^5\,e^2+14\,c^4\,d^7\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{32\,a^4\,c^2\,d^3\,e^8}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{c\,d\,e\,\left(16\,a^4\,e^7-64\,a^3\,c\,d^2\,e^5\right)\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)-\frac{a\,\left(\frac{a\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{4\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^5\,d^5\,e^4\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{4\,c^4\,d^4\,e^3\,\left(-9\,a^2\,e^4+4\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{8\,a\,c^5\,d^6\,e^5}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{2\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{a\,\left(\frac{4\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^5\,d^5\,e^4\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{4\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^5\,d^5\,e^4\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{4\,c^4\,d^4\,e^3\,\left(-9\,a^2\,e^4+4\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{8\,a\,c^5\,d^6\,e^5}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{2\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e^2\,\left(10\,a^3\,c\,d\,e^6-12\,a^2\,c^2\,d^3\,e^4-56\,a\,c^3\,d^5\,e^2+14\,c^4\,d^7\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{2\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(-9\,a^2\,e^4+4\,a\,c\,d^2\,e^2+7\,c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{2\,c^2\,d^2\,e^2\,\left(16\,a^4\,e^7-64\,a^3\,c\,d^2\,e^5\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{c\,d\,e\,\left(c\,d^2+a\,e^2\right)\,\left(10\,a^3\,c\,d\,e^6-12\,a^2\,c^2\,d^3\,e^4-56\,a\,c^3\,d^5\,e^2+14\,c^4\,d^7\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{16\,a^4\,c\,d^2\,e^7\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^4\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(a\,e+c\,d\,x\right)}^3\,{\left(d+e\,x\right)}^3}-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(x\,\left(\frac{a\,\left(\frac{16\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^5\,d^5\,e^4\,\left(5\,a\,e^2-3\,c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{16\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^5\,d^5\,e^4\,\left(5\,a\,e^2-3\,c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{16\,c^4\,d^4\,e^3\,\left(-7\,a^2\,e^4+14\,a\,c\,d^2\,e^2+c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{32\,a\,c^5\,d^6\,e^5}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{8\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(5\,a\,e^2-3\,c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e^2\,\left(-812\,a^3\,c\,d\,e^6-1092\,a^2\,c^2\,d^3\,e^4+1228\,a\,c^3\,d^5\,e^2+484\,c^4\,d^7\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{8\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(-7\,a^2\,e^4+14\,a\,c\,d^2\,e^2+c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)-\frac{a\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{16\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^5\,d^5\,e^4\,\left(5\,a\,e^2-3\,c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{16\,c^4\,d^4\,e^3\,\left(-7\,a^2\,e^4+14\,a\,c\,d^2\,e^2+c^2\,d^4\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{32\,a\,c^5\,d^6\,e^5}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{8\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(5\,a\,e^2-3\,c\,d^2\right)}{35\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{c\,d\,e\,\left(c\,d^2+a\,e^2\right)\,\left(-812\,a^3\,c\,d\,e^6-1092\,a^2\,c^2\,d^3\,e^4+1228\,a\,c^3\,d^5\,e^2+484\,c^4\,d^7\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{\left(a\,e+c\,d\,x\right)\,\left(d+e\,x\right)}+\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(x\,\left(\frac{a\,\left(\frac{a\,\left(\frac{16\,c^6\,d^6\,e^5\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^6\,d^6\,e^5\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{16\,c^6\,d^6\,e^5\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^6\,d^6\,e^5\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{32\,c^5\,d^5\,e^4\,\left(-6\,a^2\,e^4+5\,a\,c\,d^2\,e^2+2\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{32\,a\,c^6\,d^7\,e^6}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{8\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{8\,c^4\,d^4\,e^3\,\left(25\,a^3\,e^6-51\,a^2\,c\,d^2\,e^4-23\,a\,c^2\,d^4\,e^2+5\,c^3\,d^6\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(-6\,a^2\,e^4+5\,a\,c\,d^2\,e^2+2\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{a\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{16\,c^6\,d^6\,e^5\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^6\,d^6\,e^5\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{32\,c^5\,d^5\,e^4\,\left(-6\,a^2\,e^4+5\,a\,c\,d^2\,e^2+2\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{32\,a\,c^6\,d^7\,e^6}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{8\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{a\,\left(\frac{16\,c^6\,d^6\,e^5\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^6\,d^6\,e^5\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{16\,c^6\,d^6\,e^5\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^6\,d^6\,e^5\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{32\,c^5\,d^5\,e^4\,\left(-6\,a^2\,e^4+5\,a\,c\,d^2\,e^2+2\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{32\,a\,c^6\,d^7\,e^6}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{8\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{8\,c^4\,d^4\,e^3\,\left(25\,a^3\,e^6-51\,a^2\,c\,d^2\,e^4-23\,a\,c^2\,d^4\,e^2+5\,c^3\,d^6\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(-6\,a^2\,e^4+5\,a\,c\,d^2\,e^2+2\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{32\,c^3\,d^3\,e^2\,\left(7\,a^4\,e^8-28\,a^3\,c\,d^2\,e^6+12\,a^2\,c^2\,d^4\,e^4-3\,c^4\,d^8\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(25\,a^3\,e^6-51\,a^2\,c\,d^2\,e^4-23\,a\,c^2\,d^4\,e^2+5\,c^3\,d^6\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{2\,c^2\,d^2\,e\,\left(-152\,a^5\,e^{10}+272\,a^4\,c\,d^2\,e^8+296\,a^3\,c^2\,d^4\,e^6-520\,a^2\,c^3\,d^6\,e^4+80\,a\,c^4\,d^8\,e^2+88\,c^5\,d^{10}\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^2\,d^2\,e\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a^4\,e^8-28\,a^3\,c\,d^2\,e^6+12\,a^2\,c^2\,d^4\,e^4-3\,c^4\,d^8\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)-\frac{a\,\left(\frac{a\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{16\,c^6\,d^6\,e^5\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^6\,d^6\,e^5\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{32\,c^5\,d^5\,e^4\,\left(-6\,a^2\,e^4+5\,a\,c\,d^2\,e^2+2\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{32\,a\,c^6\,d^7\,e^6}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{8\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{a\,\left(\frac{16\,c^6\,d^6\,e^5\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^6\,d^6\,e^5\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}-\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{\left(c\,d^2+a\,e^2\right)\,\left(\frac{16\,c^6\,d^6\,e^5\,\left(c\,d^2+a\,e^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^6\,d^6\,e^5\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{32\,c^5\,d^5\,e^4\,\left(-6\,a^2\,e^4+5\,a\,c\,d^2\,e^2+2\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{32\,a\,c^6\,d^7\,e^6}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}+\frac{8\,c^5\,d^5\,e^4\,\left(c\,d^2+a\,e^2\right)\,\left(7\,a\,e^2-c\,d^2\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}+\frac{8\,c^4\,d^4\,e^3\,\left(25\,a^3\,e^6-51\,a^2\,c\,d^2\,e^4-23\,a\,c^2\,d^4\,e^2+5\,c^3\,d^6\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{16\,c^4\,d^4\,e^3\,\left(c\,d^2+a\,e^2\right)\,\left(-6\,a^2\,e^4+5\,a\,c\,d^2\,e^2+2\,c^2\,d^4\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c\,d\,e}-\frac{32\,c^3\,d^3\,e^2\,\left(7\,a^4\,e^8-28\,a^3\,c\,d^2\,e^6+12\,a^2\,c^2\,d^4\,e^4-3\,c^4\,d^8\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}-\frac{4\,c^3\,d^3\,e^2\,\left(c\,d^2+a\,e^2\right)\,\left(25\,a^3\,e^6-51\,a^2\,c\,d^2\,e^4-23\,a\,c^2\,d^4\,e^2+5\,c^3\,d^6\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{c}+\frac{c\,d\,\left(c\,d^2+a\,e^2\right)\,\left(-152\,a^5\,e^{10}+272\,a^4\,c\,d^2\,e^8+296\,a^3\,c^2\,d^4\,e^6-520\,a^2\,c^3\,d^6\,e^4+80\,a\,c^4\,d^8\,e^2+88\,c^5\,d^{10}\right)}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(a^2\,c\,d\,e^5-2\,a\,c^2\,d^3\,e^3+c^3\,d^5\,e\right)}\right)}{{\left(a\,e+c\,d\,x\right)}^2\,{\left(d+e\,x\right)}^2}-\frac{2\,d^2\,e^2\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(d+e\,x\right)}^4\,\left(7\,a^4\,e^9-28\,a^3\,c\,d^2\,e^7+42\,a^2\,c^2\,d^4\,e^5-28\,a\,c^3\,d^6\,e^3+7\,c^4\,d^8\,e\right)}+\frac{8\,c\,d\,e\,\left(c\,d^2+5\,a\,e^2\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{105\,{\left(a\,e^2-c\,d^2\right)}^6\,\left(d+e\,x\right)}","Not used",1,"((6*c^3*d^5 + 36*a*c^2*d^3*e^2 - 10*a^2*c*d*e^4)/(105*(a*e^2 - c*d^2)^6) - x*((16*c^2*d^2*e)/(105*(a*e^2 - c*d^2)^5) - (8*c^2*d^2*e*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6)) + (8*a*c^2*d^3*e^2)/(105*(a*e^2 - c*d^2)^6))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2) + (x*((a*((64*c^5*d^5*e^4*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (64*c^5*d^5*e^4*(5*a*e^2 - 3*c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((64*c^5*d^5*e^4*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (64*c^5*d^5*e^4*(5*a*e^2 - 3*c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (32*c^4*d^4*e^3*(7*c^2*d^4 - 9*a^2*e^4 + 18*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (128*a*c^5*d^6*e^5)/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (32*c^4*d^4*e^3*(a*e^2 + c*d^2)*(5*a*e^2 - 3*c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (2*c^2*d^2*e^2*(60*c^4*d^7 - 204*a*c^3*d^5*e^2 - 156*a^2*c^2*d^3*e^4 + 44*a^3*c*d*e^6))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^3*d^3*e^2*(a*e^2 + c*d^2)*(7*c^2*d^4 - 9*a^2*e^4 + 18*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))) - (a*(((a*e^2 + c*d^2)*((64*c^5*d^5*e^4*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (64*c^5*d^5*e^4*(5*a*e^2 - 3*c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (32*c^4*d^4*e^3*(7*c^2*d^4 - 9*a^2*e^4 + 18*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (128*a*c^5*d^6*e^5)/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (32*c^4*d^4*e^3*(a*e^2 + c*d^2)*(5*a*e^2 - 3*c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + (c*d*e*(a*e^2 + c*d^2)*(60*c^4*d^7 - 204*a*c^3*d^5*e^2 - 156*a^2*c^2*d^3*e^4 + 44*a^3*c*d*e^6))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2) + (x*((a*((8*c^3*d^3*e^2*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6) - (8*c^3*d^3*e^2*(3*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6)))/c + (36*c^4*d^7*e - 76*a*c^3*d^5*e^3 - 36*a^2*c^2*d^3*e^5 + 12*a^3*c*d*e^7)/(105*e*(a*e^2 - c*d^2)^6) + ((a*e^2 + c*d^2)*((8*a*c^3*d^4*e^3)/(105*(a*e^2 - c*d^2)^6) - (((8*c^3*d^3*e^2*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6) - (8*c^3*d^3*e^2*(3*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6))*(a*e^2 + c*d^2))/(c*d*e) + (2*c^2*d^2*e*(11*c^2*d^4 - 13*a^2*e^4 + 14*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6)))/(c*d*e)) + (30*a^4*e^8 - 22*c^4*d^8 + 20*a*c^3*d^6*e^2 - 132*a^3*c*d^2*e^6 + 72*a^2*c^2*d^4*e^4)/(105*e*(a*e^2 - c*d^2)^6) + (a*((8*a*c^3*d^4*e^3)/(105*(a*e^2 - c*d^2)^6) - (((8*c^3*d^3*e^2*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6) - (8*c^3*d^3*e^2*(3*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6))*(a*e^2 + c*d^2))/(c*d*e) + (2*c^2*d^2*e*(11*c^2*d^4 - 13*a^2*e^4 + 14*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6)))/c)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2) - (((d*((e*(2*a*e^4 - 2*c*d^2*e^2))/(7*(a*e^2 - c*d^2)^4*(5*a*e^3 - 5*c*d^2*e)) - (4*c*d^2*e^3)/(7*(a*e^2 - c*d^2)^4*(5*a*e^3 - 5*c*d^2*e))))/e + (e*(2*a*d*e^3 + 2*c*d^3*e))/(7*(a*e^2 - c*d^2)^4*(5*a*e^3 - 5*c*d^2*e)))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^3 + (((e*(10*a*e^3 - 14*c*d^2*e))/(35*(a*e^2 - c*d^2)^4*(3*a*e^3 - 3*c*d^2*e)) - (4*c*d^2*e^2)/(7*(a*e^2 - c*d^2)^4*(3*a*e^3 - 3*c*d^2*e)))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^2 + ((x*((a*((a*((4*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^5*d^5*e^4*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((4*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^5*d^5*e^4*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (4*c^4*d^4*e^3*(7*c^2*d^4 - 9*a^2*e^4 + 4*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (8*a*c^5*d^6*e^5)/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (2*c^4*d^4*e^3*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (2*c^2*d^2*e^2*(14*c^4*d^7 - 56*a*c^3*d^5*e^2 - 12*a^2*c^2*d^3*e^4 + 10*a^3*c*d*e^6))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (2*c^3*d^3*e^2*(a*e^2 + c*d^2)*(7*c^2*d^4 - 9*a^2*e^4 + 4*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*((a*(((a*e^2 + c*d^2)*((4*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^5*d^5*e^4*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (4*c^4*d^4*e^3*(7*c^2*d^4 - 9*a^2*e^4 + 4*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (8*a*c^5*d^6*e^5)/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (2*c^4*d^4*e^3*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + ((a*e^2 + c*d^2)*((a*((4*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^5*d^5*e^4*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((4*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^5*d^5*e^4*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (4*c^4*d^4*e^3*(7*c^2*d^4 - 9*a^2*e^4 + 4*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (8*a*c^5*d^6*e^5)/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (2*c^4*d^4*e^3*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (2*c^2*d^2*e^2*(14*c^4*d^7 - 56*a*c^3*d^5*e^2 - 12*a^2*c^2*d^3*e^4 + 10*a^3*c*d*e^6))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (2*c^3*d^3*e^2*(a*e^2 + c*d^2)*(7*c^2*d^4 - 9*a^2*e^4 + 4*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (2*c^2*d^2*e^2*(16*a^4*e^7 - 64*a^3*c*d^2*e^5))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (c*d*e*(a*e^2 + c*d^2)*(14*c^4*d^7 - 56*a*c^3*d^5*e^2 - 12*a^2*c^2*d^3*e^4 + 10*a^3*c*d*e^6))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (32*a^4*c^2*d^3*e^8)/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (c*d*e*(16*a^4*e^7 - 64*a^3*c*d^2*e^5)*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))) - (a*((a*(((a*e^2 + c*d^2)*((4*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^5*d^5*e^4*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (4*c^4*d^4*e^3*(7*c^2*d^4 - 9*a^2*e^4 + 4*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (8*a*c^5*d^6*e^5)/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (2*c^4*d^4*e^3*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + ((a*e^2 + c*d^2)*((a*((4*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^5*d^5*e^4*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((4*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^5*d^5*e^4*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (4*c^4*d^4*e^3*(7*c^2*d^4 - 9*a^2*e^4 + 4*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (8*a*c^5*d^6*e^5)/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (2*c^4*d^4*e^3*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (2*c^2*d^2*e^2*(14*c^4*d^7 - 56*a*c^3*d^5*e^2 - 12*a^2*c^2*d^3*e^4 + 10*a^3*c*d*e^6))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (2*c^3*d^3*e^2*(a*e^2 + c*d^2)*(7*c^2*d^4 - 9*a^2*e^4 + 4*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (2*c^2*d^2*e^2*(16*a^4*e^7 - 64*a^3*c*d^2*e^5))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (c*d*e*(a*e^2 + c*d^2)*(14*c^4*d^7 - 56*a*c^3*d^5*e^2 - 12*a^2*c^2*d^3*e^4 + 10*a^3*c*d*e^6))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + (16*a^4*c*d^2*e^7*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^4*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/((a*e + c*d*x)^3*(d + e*x)^3) - ((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(x*((a*((16*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^5*d^5*e^4*(5*a*e^2 - 3*c*d^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((16*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^5*d^5*e^4*(5*a*e^2 - 3*c*d^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (16*c^4*d^4*e^3*(c^2*d^4 - 7*a^2*e^4 + 14*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (32*a*c^5*d^6*e^5)/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (8*c^4*d^4*e^3*(a*e^2 + c*d^2)*(5*a*e^2 - 3*c*d^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (2*c^2*d^2*e^2*(484*c^4*d^7 + 1228*a*c^3*d^5*e^2 - 1092*a^2*c^2*d^3*e^4 - 812*a^3*c*d*e^6))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (8*c^3*d^3*e^2*(a*e^2 + c*d^2)*(c^2*d^4 - 7*a^2*e^4 + 14*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))) - (a*(((a*e^2 + c*d^2)*((16*c^5*d^5*e^4*(a*e^2 + c*d^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^5*d^5*e^4*(5*a*e^2 - 3*c*d^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (16*c^4*d^4*e^3*(c^2*d^4 - 7*a^2*e^4 + 14*a*c*d^2*e^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (32*a*c^5*d^6*e^5)/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (8*c^4*d^4*e^3*(a*e^2 + c*d^2)*(5*a*e^2 - 3*c*d^2))/(35*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + (c*d*e*(a*e^2 + c*d^2)*(484*c^4*d^7 + 1228*a*c^3*d^5*e^2 - 1092*a^2*c^2*d^3*e^4 - 812*a^3*c*d*e^6))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/((a*e + c*d*x)*(d + e*x)) + ((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(x*((a*((a*((16*c^6*d^6*e^5*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^6*d^6*e^5*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((16*c^6*d^6*e^5*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^6*d^6*e^5*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (32*c^5*d^5*e^4*(2*c^2*d^4 - 6*a^2*e^4 + 5*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (32*a*c^6*d^7*e^6)/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (8*c^5*d^5*e^4*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (8*c^4*d^4*e^3*(25*a^3*e^6 + 5*c^3*d^6 - 23*a*c^2*d^4*e^2 - 51*a^2*c*d^2*e^4))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^4*d^4*e^3*(a*e^2 + c*d^2)*(2*c^2*d^4 - 6*a^2*e^4 + 5*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*((a*(((a*e^2 + c*d^2)*((16*c^6*d^6*e^5*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^6*d^6*e^5*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (32*c^5*d^5*e^4*(2*c^2*d^4 - 6*a^2*e^4 + 5*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (32*a*c^6*d^7*e^6)/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (8*c^5*d^5*e^4*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + ((a*e^2 + c*d^2)*((a*((16*c^6*d^6*e^5*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^6*d^6*e^5*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((16*c^6*d^6*e^5*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^6*d^6*e^5*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (32*c^5*d^5*e^4*(2*c^2*d^4 - 6*a^2*e^4 + 5*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (32*a*c^6*d^7*e^6)/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (8*c^5*d^5*e^4*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (8*c^4*d^4*e^3*(25*a^3*e^6 + 5*c^3*d^6 - 23*a*c^2*d^4*e^2 - 51*a^2*c*d^2*e^4))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^4*d^4*e^3*(a*e^2 + c*d^2)*(2*c^2*d^4 - 6*a^2*e^4 + 5*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (32*c^3*d^3*e^2*(7*a^4*e^8 - 3*c^4*d^8 - 28*a^3*c*d^2*e^6 + 12*a^2*c^2*d^4*e^4))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^3*d^3*e^2*(a*e^2 + c*d^2)*(25*a^3*e^6 + 5*c^3*d^6 - 23*a*c^2*d^4*e^2 - 51*a^2*c*d^2*e^4))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (2*c^2*d^2*e*(88*c^5*d^10 - 152*a^5*e^10 + 80*a*c^4*d^8*e^2 + 272*a^4*c*d^2*e^8 - 520*a^2*c^3*d^6*e^4 + 296*a^3*c^2*d^4*e^6))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^2*d^2*e*(a*e^2 + c*d^2)*(7*a^4*e^8 - 3*c^4*d^8 - 28*a^3*c*d^2*e^6 + 12*a^2*c^2*d^4*e^4))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))) - (a*((a*(((a*e^2 + c*d^2)*((16*c^6*d^6*e^5*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^6*d^6*e^5*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (32*c^5*d^5*e^4*(2*c^2*d^4 - 6*a^2*e^4 + 5*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (32*a*c^6*d^7*e^6)/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (8*c^5*d^5*e^4*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + ((a*e^2 + c*d^2)*((a*((16*c^6*d^6*e^5*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^6*d^6*e^5*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c - ((a*e^2 + c*d^2)*(((a*e^2 + c*d^2)*((16*c^6*d^6*e^5*(a*e^2 + c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^6*d^6*e^5*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (32*c^5*d^5*e^4*(2*c^2*d^4 - 6*a^2*e^4 + 5*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (32*a*c^6*d^7*e^6)/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) + (8*c^5*d^5*e^4*(a*e^2 + c*d^2)*(7*a*e^2 - c*d^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) + (8*c^4*d^4*e^3*(25*a^3*e^6 + 5*c^3*d^6 - 23*a*c^2*d^4*e^2 - 51*a^2*c*d^2*e^4))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (16*c^4*d^4*e^3*(a*e^2 + c*d^2)*(2*c^2*d^4 - 6*a^2*e^4 + 5*a*c*d^2*e^2))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/(c*d*e) - (32*c^3*d^3*e^2*(7*a^4*e^8 - 3*c^4*d^8 - 28*a^3*c*d^2*e^6 + 12*a^2*c^2*d^4*e^4))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5)) - (4*c^3*d^3*e^2*(a*e^2 + c*d^2)*(25*a^3*e^6 + 5*c^3*d^6 - 23*a*c^2*d^4*e^2 - 51*a^2*c*d^2*e^4))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/c + (c*d*(a*e^2 + c*d^2)*(88*c^5*d^10 - 152*a^5*e^10 + 80*a*c^4*d^8*e^2 + 272*a^4*c*d^2*e^8 - 520*a^2*c^3*d^6*e^4 + 296*a^3*c^2*d^4*e^6))/(105*(a*e^2 - c*d^2)^6*(c^3*d^5*e - 2*a*c^2*d^3*e^3 + a^2*c*d*e^5))))/((a*e + c*d*x)^2*(d + e*x)^2) - (2*d^2*e^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/((d + e*x)^4*(7*a^4*e^9 + 7*c^4*d^8*e - 28*a*c^3*d^6*e^3 - 28*a^3*c*d^2*e^7 + 42*a^2*c^2*d^4*e^5)) + (8*c*d*e*(5*a*e^2 + c*d^2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(105*(a*e^2 - c*d^2)^6*(d + e*x))","B"
489,0,-1,170,0.000000,"\text{Not used}","int(x^3*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2),x)","\int x^3\,\sqrt{x+1}\,\sqrt{x^2-x+1} \,d x","Not used",1,"int(x^3*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2), x)","F"
490,1,22,23,2.620443,"\text{Not used}","int(x^2*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2),x)","\frac{2\,\left(x^3+1\right)\,\sqrt{x+1}\,\sqrt{x^2-x+1}}{9}","Not used",1,"(2*(x^3 + 1)*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2))/9","B"
491,0,-1,294,0.000000,"\text{Not used}","int(x*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2),x)","\int x\,\sqrt{x+1}\,\sqrt{x^2-x+1} \,d x","Not used",1,"int(x*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2), x)","F"
492,0,-1,144,0.000000,"\text{Not used}","int((x + 1)^(1/2)*(x^2 - x + 1)^(1/2),x)","\int \sqrt{x+1}\,\sqrt{x^2-x+1} \,d x","Not used",1,"int((x + 1)^(1/2)*(x^2 - x + 1)^(1/2), x)","F"
493,0,-1,66,0.000000,"\text{Not used}","int(((x + 1)^(1/2)*(x^2 - x + 1)^(1/2))/x,x)","\int \frac{\sqrt{x+1}\,\sqrt{x^2-x+1}}{x} \,d x","Not used",1,"int(((x + 1)^(1/2)*(x^2 - x + 1)^(1/2))/x, x)","F"
494,0,-1,287,0.000000,"\text{Not used}","int(((x + 1)^(1/2)*(x^2 - x + 1)^(1/2))/x^2,x)","\int \frac{\sqrt{x+1}\,\sqrt{x^2-x+1}}{x^2} \,d x","Not used",1,"int(((x + 1)^(1/2)*(x^2 - x + 1)^(1/2))/x^2, x)","F"
495,0,-1,146,0.000000,"\text{Not used}","int(((x + 1)^(1/2)*(x^2 - x + 1)^(1/2))/x^3,x)","\int \frac{\sqrt{x+1}\,\sqrt{x^2-x+1}}{x^3} \,d x","Not used",1,"int(((x + 1)^(1/2)*(x^2 - x + 1)^(1/2))/x^3, x)","F"
496,0,-1,201,0.000000,"\text{Not used}","int(x^3*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2),x)","\int x^3\,{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2} \,d x","Not used",1,"int(x^3*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2), x)","F"
497,1,25,23,0.116752,"\text{Not used}","int(x^2*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2),x)","\frac{2\,\sqrt{x+1}\,{\left(x^2-x+1\right)}^{5/2}\,\left(x^2+2\,x+1\right)}{15}","Not used",1,"(2*(x + 1)^(1/2)*(x^2 - x + 1)^(5/2)*(2*x + x^2 + 1))/15","B"
498,0,-1,325,0.000000,"\text{Not used}","int(x*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2),x)","\int x\,{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2} \,d x","Not used",1,"int(x*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2), x)","F"
499,0,-1,173,0.000000,"\text{Not used}","int((x + 1)^(3/2)*(x^2 - x + 1)^(3/2),x)","\int {\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2} \,d x","Not used",1,"int((x + 1)^(3/2)*(x^2 - x + 1)^(3/2), x)","F"
500,0,-1,94,0.000000,"\text{Not used}","int(((x + 1)^(3/2)*(x^2 - x + 1)^(3/2))/x,x)","\int \frac{{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2}}{x} \,d x","Not used",1,"int(((x + 1)^(3/2)*(x^2 - x + 1)^(3/2))/x, x)","F"
501,0,-1,323,0.000000,"\text{Not used}","int(((x + 1)^(3/2)*(x^2 - x + 1)^(3/2))/x^2,x)","\int \frac{{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2}}{x^2} \,d x","Not used",1,"int(((x + 1)^(3/2)*(x^2 - x + 1)^(3/2))/x^2, x)","F"
502,0,-1,175,0.000000,"\text{Not used}","int(((x + 1)^(3/2)*(x^2 - x + 1)^(3/2))/x^3,x)","\int \frac{{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2}}{x^3} \,d x","Not used",1,"int(((x + 1)^(3/2)*(x^2 - x + 1)^(3/2))/x^3, x)","F"
503,0,-1,142,0.000000,"\text{Not used}","int(x^3/((x + 1)^(1/2)*(x^2 - x + 1)^(1/2)),x)","\int \frac{x^3}{\sqrt{x+1}\,\sqrt{x^2-x+1}} \,d x","Not used",1,"int(x^3/((x + 1)^(1/2)*(x^2 - x + 1)^(1/2)), x)","F"
504,1,9,23,0.149793,"\text{Not used}","int(x^2/((x + 1)^(1/2)*(x^2 - x + 1)^(1/2)),x)","\frac{2\,\sqrt{x^3+1}}{3}","Not used",1,"(2*(x^3 + 1)^(1/2))/3","B"
505,0,-1,253,0.000000,"\text{Not used}","int(x/((x + 1)^(1/2)*(x^2 - x + 1)^(1/2)),x)","\int \frac{x}{\sqrt{x+1}\,\sqrt{x^2-x+1}} \,d x","Not used",1,"int(x/((x + 1)^(1/2)*(x^2 - x + 1)^(1/2)), x)","F"
506,0,-1,110,0.000000,"\text{Not used}","int(1/((x + 1)^(1/2)*(x^2 - x + 1)^(1/2)),x)","\int \frac{1}{\sqrt{x+1}\,\sqrt{x^2-x+1}} \,d x","Not used",1,"int(1/((x + 1)^(1/2)*(x^2 - x + 1)^(1/2)), x)","F"
507,0,-1,42,0.000000,"\text{Not used}","int(1/(x*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2)),x)","\int \frac{1}{x\,\sqrt{x+1}\,\sqrt{x^2-x+1}} \,d x","Not used",1,"int(1/(x*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2)), x)","F"
508,0,-1,282,0.000000,"\text{Not used}","int(1/(x^2*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2)),x)","\int \frac{1}{x^2\,\sqrt{x+1}\,\sqrt{x^2-x+1}} \,d x","Not used",1,"int(1/(x^2*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2)), x)","F"
509,0,-1,146,0.000000,"\text{Not used}","int(1/(x^3*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2)),x)","\int \frac{1}{x^3\,\sqrt{x+1}\,\sqrt{x^2-x+1}} \,d x","Not used",1,"int(1/(x^3*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2)), x)","F"
510,0,-1,137,0.000000,"\text{Not used}","int(x^3/((x + 1)^(3/2)*(x^2 - x + 1)^(3/2)),x)","\int \frac{x^3}{{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2}} \,d x","Not used",1,"int(x^3/((x + 1)^(3/2)*(x^2 - x + 1)^(3/2)), x)","F"
511,1,17,23,2.692137,"\text{Not used}","int(x^2/((x + 1)^(3/2)*(x^2 - x + 1)^(3/2)),x)","-\frac{2}{3\,\sqrt{x+1}\,\sqrt{x^2-x+1}}","Not used",1,"-2/(3*(x + 1)^(1/2)*(x^2 - x + 1)^(1/2))","B"
512,0,-1,282,0.000000,"\text{Not used}","int(x/((x + 1)^(3/2)*(x^2 - x + 1)^(3/2)),x)","\int \frac{x}{{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2}} \,d x","Not used",1,"int(x/((x + 1)^(3/2)*(x^2 - x + 1)^(3/2)), x)","F"
513,0,-1,137,0.000000,"\text{Not used}","int(1/((x + 1)^(3/2)*(x^2 - x + 1)^(3/2)),x)","\int \frac{1}{{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2}} \,d x","Not used",1,"int(1/((x + 1)^(3/2)*(x^2 - x + 1)^(3/2)), x)","F"
514,0,-1,66,0.000000,"\text{Not used}","int(1/(x*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2)),x)","\int \frac{1}{x\,{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2}} \,d x","Not used",1,"int(1/(x*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2)), x)","F"
515,0,-1,316,0.000000,"\text{Not used}","int(1/(x^2*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2)),x)","\int \frac{1}{x^2\,{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^2*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2)), x)","F"
516,0,-1,170,0.000000,"\text{Not used}","int(1/(x^3*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2)),x)","\int \frac{1}{x^3\,{\left(x+1\right)}^{3/2}\,{\left(x^2-x+1\right)}^{3/2}} \,d x","Not used",1,"int(1/(x^3*(x + 1)^(3/2)*(x^2 - x + 1)^(3/2)), x)","F"
517,0,-1,168,0.000000,"\text{Not used}","int(x^3/((x + 1)^(5/2)*(x^2 - x + 1)^(5/2)),x)","\int \frac{x^3}{{\left(x+1\right)}^{5/2}\,{\left(x^2-x+1\right)}^{5/2}} \,d x","Not used",1,"int(x^3/((x + 1)^(5/2)*(x^2 - x + 1)^(5/2)), x)","F"
518,1,82,23,2.875180,"\text{Not used}","int(x^2/((x + 1)^(5/2)*(x^2 - x + 1)^(5/2)),x)","\frac{18\,\sqrt{x+1}\,{\left(x^2-x+1\right)}^{5/2}-18\,x\,\sqrt{x+1}\,{\left(x^2-x+1\right)}^{5/2}}{\left(x+1\right)\,\left(81\,x\,{\left(x^2-x+1\right)}^4-162\,{\left(x^2-x+1\right)}^4+81\,{\left(x^2-x+1\right)}^5\right)}","Not used",1,"(18*(x + 1)^(1/2)*(x^2 - x + 1)^(5/2) - 18*x*(x + 1)^(1/2)*(x^2 - x + 1)^(5/2))/((x + 1)*(81*x*(x^2 - x + 1)^4 - 162*(x^2 - x + 1)^4 + 81*(x^2 - x + 1)^5))","B"
519,0,-1,318,0.000000,"\text{Not used}","int(x/((x + 1)^(5/2)*(x^2 - x + 1)^(5/2)),x)","\int \frac{x}{{\left(x+1\right)}^{5/2}\,{\left(x^2-x+1\right)}^{5/2}} \,d x","Not used",1,"int(x/((x + 1)^(5/2)*(x^2 - x + 1)^(5/2)), x)","F"
520,0,-1,168,0.000000,"\text{Not used}","int(1/((x + 1)^(5/2)*(x^2 - x + 1)^(5/2)),x)","\int \frac{1}{{\left(x+1\right)}^{5/2}\,{\left(x^2-x+1\right)}^{5/2}} \,d x","Not used",1,"int(1/((x + 1)^(5/2)*(x^2 - x + 1)^(5/2)), x)","F"
521,0,-1,96,0.000000,"\text{Not used}","int(1/(x*(x + 1)^(5/2)*(x^2 - x + 1)^(5/2)),x)","\int \frac{1}{x\,{\left(x+1\right)}^{5/2}\,{\left(x^2-x+1\right)}^{5/2}} \,d x","Not used",1,"int(1/(x*(x + 1)^(5/2)*(x^2 - x + 1)^(5/2)), x)","F"
522,0,-1,349,0.000000,"\text{Not used}","int(1/(x^2*(x + 1)^(5/2)*(x^2 - x + 1)^(5/2)),x)","\int \frac{1}{x^2\,{\left(x+1\right)}^{5/2}\,{\left(x^2-x+1\right)}^{5/2}} \,d x","Not used",1,"int(1/(x^2*(x + 1)^(5/2)*(x^2 - x + 1)^(5/2)), x)","F"
523,0,-1,203,0.000000,"\text{Not used}","int(1/(x^3*(x + 1)^(5/2)*(x^2 - x + 1)^(5/2)),x)","\int \frac{1}{x^3\,{\left(x+1\right)}^{5/2}\,{\left(x^2-x+1\right)}^{5/2}} \,d x","Not used",1,"int(1/(x^3*(x + 1)^(5/2)*(x^2 - x + 1)^(5/2)), x)","F"
524,1,84,97,0.128705,"\text{Not used}","int(x/((x - 1)^3*(5*x + 4*x^2 + 3)^2),x)","\frac{11\,\ln\left(x-1\right)}{2304}+\frac{-\frac{97\,x^3}{4416}+\frac{407\,x^2}{17664}+\frac{5\,x}{736}+\frac{15}{5888}}{-x^4+\frac{3\,x^3}{4}+\frac{3\,x^2}{4}+\frac{x}{4}-\frac{3}{4}}-\ln\left(x+\frac{5}{8}-\frac{\sqrt{23}\,1{}\mathrm{i}}{8}\right)\,\left(\frac{11}{4608}+\frac{\sqrt{23}\,6023{}\mathrm{i}}{2437632}\right)+\ln\left(x+\frac{5}{8}+\frac{\sqrt{23}\,1{}\mathrm{i}}{8}\right)\,\left(-\frac{11}{4608}+\frac{\sqrt{23}\,6023{}\mathrm{i}}{2437632}\right)","Not used",1,"(11*log(x - 1))/2304 + ((5*x)/736 + (407*x^2)/17664 - (97*x^3)/4416 + 15/5888)/(x/4 + (3*x^2)/4 + (3*x^3)/4 - x^4 - 3/4) - log(x - (23^(1/2)*1i)/8 + 5/8)*((23^(1/2)*6023i)/2437632 + 11/4608) + log(x + (23^(1/2)*1i)/8 + 5/8)*((23^(1/2)*6023i)/2437632 - 11/4608)","B"
525,1,13879,490,4.856874,"\text{Not used}","int((x^4*(d + e*x)^(1/2))/(a + b*x + c*x^2),x)","{\left(d+e\,x\right)}^{3/2}\,\left(\frac{4\,d^2}{c\,e^3}-\frac{2\,\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)}{3\,c^2\,e^6}+\frac{\left(\frac{8\,d}{c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c^2\,e^6}\right)\,\left(b\,e^4-2\,c\,d\,e^3\right)}{3\,c\,e^3}\right)-\left(\frac{8\,d}{5\,c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{5\,c^2\,e^6}\right)\,{\left(d+e\,x\right)}^{5/2}-\sqrt{d+e\,x}\,\left(\frac{8\,d^3}{c\,e^3}-\frac{\left(\frac{8\,d}{c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c^2\,e^6}\right)\,\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)}{c\,e^3}+\frac{\left(b\,e^4-2\,c\,d\,e^3\right)\,\left(\frac{12\,d^2}{c\,e^3}-\frac{2\,\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)}{c^2\,e^6}+\frac{\left(\frac{8\,d}{c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c^2\,e^6}\right)\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c\,e^3}\right)}{c\,e^3}\right)+\frac{2\,{\left(d+e\,x\right)}^{7/2}}{7\,c\,e^3}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(8\,a^3\,b\,c^7\,e^4-6\,a^2\,b^3\,c^6\,e^4-8\,a^2\,b^2\,c^7\,d\,e^3+8\,a^2\,b\,c^8\,d^2\,e^2+a\,b^5\,c^5\,e^4+6\,a\,b^4\,c^6\,d\,e^3-6\,a\,b^3\,c^7\,d^2\,e^2-b^6\,c^5\,d\,e^3+b^5\,c^6\,d^2\,e^2\right)}{c^7}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^4+25\,a^4\,b^2\,c^4\,e^4-18\,a^4\,b\,c^5\,d\,e^3+2\,a^4\,c^6\,d^2\,e^2-50\,a^3\,b^4\,c^3\,e^4+60\,a^3\,b^3\,c^4\,d\,e^3-16\,a^3\,b^2\,c^5\,d^2\,e^2+35\,a^2\,b^6\,c^2\,e^4-54\,a^2\,b^5\,c^3\,d\,e^3+20\,a^2\,b^4\,c^4\,d^2\,e^2-10\,a\,b^8\,c\,e^4+18\,a\,b^7\,c^2\,d\,e^3-8\,a\,b^6\,c^3\,d^2\,e^2+b^{10}\,e^4-2\,b^9\,c\,d\,e^3+b^8\,c^2\,d^2\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(8\,a^3\,b\,c^7\,e^4-6\,a^2\,b^3\,c^6\,e^4-8\,a^2\,b^2\,c^7\,d\,e^3+8\,a^2\,b\,c^8\,d^2\,e^2+a\,b^5\,c^5\,e^4+6\,a\,b^4\,c^6\,d\,e^3-6\,a\,b^3\,c^7\,d^2\,e^2-b^6\,c^5\,d\,e^3+b^5\,c^6\,d^2\,e^2\right)}{c^7}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^4+25\,a^4\,b^2\,c^4\,e^4-18\,a^4\,b\,c^5\,d\,e^3+2\,a^4\,c^6\,d^2\,e^2-50\,a^3\,b^4\,c^3\,e^4+60\,a^3\,b^3\,c^4\,d\,e^3-16\,a^3\,b^2\,c^5\,d^2\,e^2+35\,a^2\,b^6\,c^2\,e^4-54\,a^2\,b^5\,c^3\,d\,e^3+20\,a^2\,b^4\,c^4\,d^2\,e^2-10\,a\,b^8\,c\,e^4+18\,a\,b^7\,c^2\,d\,e^3-8\,a\,b^6\,c^3\,d^2\,e^2+b^{10}\,e^4-2\,b^9\,c\,d\,e^3+b^8\,c^2\,d^2\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(8\,a^3\,b\,c^7\,e^4-6\,a^2\,b^3\,c^6\,e^4-8\,a^2\,b^2\,c^7\,d\,e^3+8\,a^2\,b\,c^8\,d^2\,e^2+a\,b^5\,c^5\,e^4+6\,a\,b^4\,c^6\,d\,e^3-6\,a\,b^3\,c^7\,d^2\,e^2-b^6\,c^5\,d\,e^3+b^5\,c^6\,d^2\,e^2\right)}{c^7}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^4+25\,a^4\,b^2\,c^4\,e^4-18\,a^4\,b\,c^5\,d\,e^3+2\,a^4\,c^6\,d^2\,e^2-50\,a^3\,b^4\,c^3\,e^4+60\,a^3\,b^3\,c^4\,d\,e^3-16\,a^3\,b^2\,c^5\,d^2\,e^2+35\,a^2\,b^6\,c^2\,e^4-54\,a^2\,b^5\,c^3\,d\,e^3+20\,a^2\,b^4\,c^4\,d^2\,e^2-10\,a\,b^8\,c\,e^4+18\,a\,b^7\,c^2\,d\,e^3-8\,a\,b^6\,c^3\,d^2\,e^2+b^{10}\,e^4-2\,b^9\,c\,d\,e^3+b^8\,c^2\,d^2\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{16\,\left(a^7\,c^2\,e^5-3\,a^6\,b^2\,c\,e^5+a^6\,b\,c^2\,d\,e^4+a^6\,c^3\,d^2\,e^3+a^5\,b^4\,e^5+2\,a^5\,b^3\,c\,d\,e^4-5\,a^5\,b^2\,c^2\,d^2\,e^3+2\,a^5\,b\,c^3\,d^3\,e^2-a^4\,b^5\,d\,e^4+2\,a^4\,b^4\,c\,d^2\,e^3-a^4\,b^3\,c^2\,d^3\,e^2\right)}{c^7}+\left(\left(\frac{8\,\left(8\,a^3\,b\,c^7\,e^4-6\,a^2\,b^3\,c^6\,e^4-8\,a^2\,b^2\,c^7\,d\,e^3+8\,a^2\,b\,c^8\,d^2\,e^2+a\,b^5\,c^5\,e^4+6\,a\,b^4\,c^6\,d\,e^3-6\,a\,b^3\,c^7\,d^2\,e^2-b^6\,c^5\,d\,e^3+b^5\,c^6\,d^2\,e^2\right)}{c^7}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^4+25\,a^4\,b^2\,c^4\,e^4-18\,a^4\,b\,c^5\,d\,e^3+2\,a^4\,c^6\,d^2\,e^2-50\,a^3\,b^4\,c^3\,e^4+60\,a^3\,b^3\,c^4\,d\,e^3-16\,a^3\,b^2\,c^5\,d^2\,e^2+35\,a^2\,b^6\,c^2\,e^4-54\,a^2\,b^5\,c^3\,d\,e^3+20\,a^2\,b^4\,c^4\,d^2\,e^2-10\,a\,b^8\,c\,e^4+18\,a\,b^7\,c^2\,d\,e^3-8\,a\,b^6\,c^3\,d^2\,e^2+b^{10}\,e^4-2\,b^9\,c\,d\,e^3+b^8\,c^2\,d^2\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}}\right)\,\sqrt{-\frac{b^{11}\,e+8\,a^5\,c^6\,d+b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^{10}\,c\,d-52\,a^2\,b^6\,c^3\,d+96\,a^3\,b^4\,c^4\,d-66\,a^4\,b^2\,c^5\,d+63\,a^2\,b^7\,c^2\,e-138\,a^3\,b^5\,c^3\,e+129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e+12\,a\,b^8\,c^2\,d-36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(8\,a^3\,b\,c^7\,e^4-6\,a^2\,b^3\,c^6\,e^4-8\,a^2\,b^2\,c^7\,d\,e^3+8\,a^2\,b\,c^8\,d^2\,e^2+a\,b^5\,c^5\,e^4+6\,a\,b^4\,c^6\,d\,e^3-6\,a\,b^3\,c^7\,d^2\,e^2-b^6\,c^5\,d\,e^3+b^5\,c^6\,d^2\,e^2\right)}{c^7}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^4+25\,a^4\,b^2\,c^4\,e^4-18\,a^4\,b\,c^5\,d\,e^3+2\,a^4\,c^6\,d^2\,e^2-50\,a^3\,b^4\,c^3\,e^4+60\,a^3\,b^3\,c^4\,d\,e^3-16\,a^3\,b^2\,c^5\,d^2\,e^2+35\,a^2\,b^6\,c^2\,e^4-54\,a^2\,b^5\,c^3\,d\,e^3+20\,a^2\,b^4\,c^4\,d^2\,e^2-10\,a\,b^8\,c\,e^4+18\,a\,b^7\,c^2\,d\,e^3-8\,a\,b^6\,c^3\,d^2\,e^2+b^{10}\,e^4-2\,b^9\,c\,d\,e^3+b^8\,c^2\,d^2\,e^2\right)}{c^7}\right)\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(8\,a^3\,b\,c^7\,e^4-6\,a^2\,b^3\,c^6\,e^4-8\,a^2\,b^2\,c^7\,d\,e^3+8\,a^2\,b\,c^8\,d^2\,e^2+a\,b^5\,c^5\,e^4+6\,a\,b^4\,c^6\,d\,e^3-6\,a\,b^3\,c^7\,d^2\,e^2-b^6\,c^5\,d\,e^3+b^5\,c^6\,d^2\,e^2\right)}{c^7}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^4+25\,a^4\,b^2\,c^4\,e^4-18\,a^4\,b\,c^5\,d\,e^3+2\,a^4\,c^6\,d^2\,e^2-50\,a^3\,b^4\,c^3\,e^4+60\,a^3\,b^3\,c^4\,d\,e^3-16\,a^3\,b^2\,c^5\,d^2\,e^2+35\,a^2\,b^6\,c^2\,e^4-54\,a^2\,b^5\,c^3\,d\,e^3+20\,a^2\,b^4\,c^4\,d^2\,e^2-10\,a\,b^8\,c\,e^4+18\,a\,b^7\,c^2\,d\,e^3-8\,a\,b^6\,c^3\,d^2\,e^2+b^{10}\,e^4-2\,b^9\,c\,d\,e^3+b^8\,c^2\,d^2\,e^2\right)}{c^7}\right)\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(8\,a^3\,b\,c^7\,e^4-6\,a^2\,b^3\,c^6\,e^4-8\,a^2\,b^2\,c^7\,d\,e^3+8\,a^2\,b\,c^8\,d^2\,e^2+a\,b^5\,c^5\,e^4+6\,a\,b^4\,c^6\,d\,e^3-6\,a\,b^3\,c^7\,d^2\,e^2-b^6\,c^5\,d\,e^3+b^5\,c^6\,d^2\,e^2\right)}{c^7}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^4+25\,a^4\,b^2\,c^4\,e^4-18\,a^4\,b\,c^5\,d\,e^3+2\,a^4\,c^6\,d^2\,e^2-50\,a^3\,b^4\,c^3\,e^4+60\,a^3\,b^3\,c^4\,d\,e^3-16\,a^3\,b^2\,c^5\,d^2\,e^2+35\,a^2\,b^6\,c^2\,e^4-54\,a^2\,b^5\,c^3\,d\,e^3+20\,a^2\,b^4\,c^4\,d^2\,e^2-10\,a\,b^8\,c\,e^4+18\,a\,b^7\,c^2\,d\,e^3-8\,a\,b^6\,c^3\,d^2\,e^2+b^{10}\,e^4-2\,b^9\,c\,d\,e^3+b^8\,c^2\,d^2\,e^2\right)}{c^7}\right)\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{16\,\left(a^7\,c^2\,e^5-3\,a^6\,b^2\,c\,e^5+a^6\,b\,c^2\,d\,e^4+a^6\,c^3\,d^2\,e^3+a^5\,b^4\,e^5+2\,a^5\,b^3\,c\,d\,e^4-5\,a^5\,b^2\,c^2\,d^2\,e^3+2\,a^5\,b\,c^3\,d^3\,e^2-a^4\,b^5\,d\,e^4+2\,a^4\,b^4\,c\,d^2\,e^3-a^4\,b^3\,c^2\,d^3\,e^2\right)}{c^7}+\left(\left(\frac{8\,\left(8\,a^3\,b\,c^7\,e^4-6\,a^2\,b^3\,c^6\,e^4-8\,a^2\,b^2\,c^7\,d\,e^3+8\,a^2\,b\,c^8\,d^2\,e^2+a\,b^5\,c^5\,e^4+6\,a\,b^4\,c^6\,d\,e^3-6\,a\,b^3\,c^7\,d^2\,e^2-b^6\,c^5\,d\,e^3+b^5\,c^6\,d^2\,e^2\right)}{c^7}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^4+25\,a^4\,b^2\,c^4\,e^4-18\,a^4\,b\,c^5\,d\,e^3+2\,a^4\,c^6\,d^2\,e^2-50\,a^3\,b^4\,c^3\,e^4+60\,a^3\,b^3\,c^4\,d\,e^3-16\,a^3\,b^2\,c^5\,d^2\,e^2+35\,a^2\,b^6\,c^2\,e^4-54\,a^2\,b^5\,c^3\,d\,e^3+20\,a^2\,b^4\,c^4\,d^2\,e^2-10\,a\,b^8\,c\,e^4+18\,a\,b^7\,c^2\,d\,e^3-8\,a\,b^6\,c^3\,d^2\,e^2+b^{10}\,e^4-2\,b^9\,c\,d\,e^3+b^8\,c^2\,d^2\,e^2\right)}{c^7}\right)\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}}\right)\,\sqrt{\frac{b^8\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^5\,c^6\,d-b^{11}\,e+b^{10}\,c\,d+52\,a^2\,b^6\,c^3\,d-96\,a^3\,b^4\,c^4\,d+66\,a^4\,b^2\,c^5\,d-63\,a^2\,b^7\,c^2\,e+138\,a^3\,b^5\,c^3\,e-129\,a^4\,b^3\,c^4\,e+a^4\,c^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+13\,a\,b^9\,c\,e-12\,a\,b^8\,c^2\,d+36\,a^5\,b\,c^5\,e-b^7\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^4\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^2\,b^3\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^2\,b^4\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,2{}\mathrm{i}","Not used",1,"(d + e*x)^(3/2)*((4*d^2)/(c*e^3) - (2*(a*e^5 + c*d^2*e^3 - b*d*e^4))/(3*c^2*e^6) + (((8*d)/(c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(c^2*e^6))*(b*e^4 - 2*c*d*e^3))/(3*c*e^3)) - atan(((((8*(a*b^5*c^5*e^4 + 8*a^3*b*c^7*e^4 - b^6*c^5*d*e^3 - 6*a^2*b^3*c^6*e^4 + b^5*c^6*d^2*e^2 + 6*a*b^4*c^6*d*e^3 - 6*a*b^3*c^7*d^2*e^2 + 8*a^2*b*c^8*d^2*e^2 - 8*a^2*b^2*c^7*d*e^3))/c^7 - (8*(d + e*x)^(1/2)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (8*(d + e*x)^(1/2)*(b^10*e^4 - 2*a^5*c^5*e^4 + 35*a^2*b^6*c^2*e^4 - 50*a^3*b^4*c^3*e^4 + 25*a^4*b^2*c^4*e^4 + 2*a^4*c^6*d^2*e^2 + b^8*c^2*d^2*e^2 - 10*a*b^8*c*e^4 - 2*b^9*c*d*e^3 + 20*a^2*b^4*c^4*d^2*e^2 - 16*a^3*b^2*c^5*d^2*e^2 + 18*a*b^7*c^2*d*e^3 - 18*a^4*b*c^5*d*e^3 - 8*a*b^6*c^3*d^2*e^2 - 54*a^2*b^5*c^3*d*e^3 + 60*a^3*b^3*c^4*d*e^3))/c^7)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*1i - (((8*(a*b^5*c^5*e^4 + 8*a^3*b*c^7*e^4 - b^6*c^5*d*e^3 - 6*a^2*b^3*c^6*e^4 + b^5*c^6*d^2*e^2 + 6*a*b^4*c^6*d*e^3 - 6*a*b^3*c^7*d^2*e^2 + 8*a^2*b*c^8*d^2*e^2 - 8*a^2*b^2*c^7*d*e^3))/c^7 + (8*(d + e*x)^(1/2)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (8*(d + e*x)^(1/2)*(b^10*e^4 - 2*a^5*c^5*e^4 + 35*a^2*b^6*c^2*e^4 - 50*a^3*b^4*c^3*e^4 + 25*a^4*b^2*c^4*e^4 + 2*a^4*c^6*d^2*e^2 + b^8*c^2*d^2*e^2 - 10*a*b^8*c*e^4 - 2*b^9*c*d*e^3 + 20*a^2*b^4*c^4*d^2*e^2 - 16*a^3*b^2*c^5*d^2*e^2 + 18*a*b^7*c^2*d*e^3 - 18*a^4*b*c^5*d*e^3 - 8*a*b^6*c^3*d^2*e^2 - 54*a^2*b^5*c^3*d*e^3 + 60*a^3*b^3*c^4*d*e^3))/c^7)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*1i)/((((8*(a*b^5*c^5*e^4 + 8*a^3*b*c^7*e^4 - b^6*c^5*d*e^3 - 6*a^2*b^3*c^6*e^4 + b^5*c^6*d^2*e^2 + 6*a*b^4*c^6*d*e^3 - 6*a*b^3*c^7*d^2*e^2 + 8*a^2*b*c^8*d^2*e^2 - 8*a^2*b^2*c^7*d*e^3))/c^7 - (8*(d + e*x)^(1/2)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (8*(d + e*x)^(1/2)*(b^10*e^4 - 2*a^5*c^5*e^4 + 35*a^2*b^6*c^2*e^4 - 50*a^3*b^4*c^3*e^4 + 25*a^4*b^2*c^4*e^4 + 2*a^4*c^6*d^2*e^2 + b^8*c^2*d^2*e^2 - 10*a*b^8*c*e^4 - 2*b^9*c*d*e^3 + 20*a^2*b^4*c^4*d^2*e^2 - 16*a^3*b^2*c^5*d^2*e^2 + 18*a*b^7*c^2*d*e^3 - 18*a^4*b*c^5*d*e^3 - 8*a*b^6*c^3*d^2*e^2 - 54*a^2*b^5*c^3*d*e^3 + 60*a^3*b^3*c^4*d*e^3))/c^7)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (16*(a^5*b^4*e^5 + a^7*c^2*e^5 - 3*a^6*b^2*c*e^5 - a^4*b^5*d*e^4 + a^6*c^3*d^2*e^3 - a^4*b^3*c^2*d^3*e^2 - 5*a^5*b^2*c^2*d^2*e^3 + 2*a^5*b^3*c*d*e^4 + a^6*b*c^2*d*e^4 + 2*a^4*b^4*c*d^2*e^3 + 2*a^5*b*c^3*d^3*e^2))/c^7 + (((8*(a*b^5*c^5*e^4 + 8*a^3*b*c^7*e^4 - b^6*c^5*d*e^3 - 6*a^2*b^3*c^6*e^4 + b^5*c^6*d^2*e^2 + 6*a*b^4*c^6*d*e^3 - 6*a*b^3*c^7*d^2*e^2 + 8*a^2*b*c^8*d^2*e^2 - 8*a^2*b^2*c^7*d*e^3))/c^7 + (8*(d + e*x)^(1/2)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (8*(d + e*x)^(1/2)*(b^10*e^4 - 2*a^5*c^5*e^4 + 35*a^2*b^6*c^2*e^4 - 50*a^3*b^4*c^3*e^4 + 25*a^4*b^2*c^4*e^4 + 2*a^4*c^6*d^2*e^2 + b^8*c^2*d^2*e^2 - 10*a*b^8*c*e^4 - 2*b^9*c*d*e^3 + 20*a^2*b^4*c^4*d^2*e^2 - 16*a^3*b^2*c^5*d^2*e^2 + 18*a*b^7*c^2*d*e^3 - 18*a^4*b*c^5*d*e^3 - 8*a*b^6*c^3*d^2*e^2 - 54*a^2*b^5*c^3*d*e^3 + 60*a^3*b^3*c^4*d*e^3))/c^7)*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)))*(-(b^11*e + 8*a^5*c^6*d + b^8*e*(-(4*a*c - b^2)^3)^(1/2) - b^10*c*d - 52*a^2*b^6*c^3*d + 96*a^3*b^4*c^4*d - 66*a^4*b^2*c^5*d + 63*a^2*b^7*c^2*e - 138*a^3*b^5*c^3*e + 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e + 12*a*b^8*c^2*d - 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*2i - atan(((((8*(a*b^5*c^5*e^4 + 8*a^3*b*c^7*e^4 - b^6*c^5*d*e^3 - 6*a^2*b^3*c^6*e^4 + b^5*c^6*d^2*e^2 + 6*a*b^4*c^6*d*e^3 - 6*a*b^3*c^7*d^2*e^2 + 8*a^2*b*c^8*d^2*e^2 - 8*a^2*b^2*c^7*d*e^3))/c^7 - (8*(d + e*x)^(1/2)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (8*(d + e*x)^(1/2)*(b^10*e^4 - 2*a^5*c^5*e^4 + 35*a^2*b^6*c^2*e^4 - 50*a^3*b^4*c^3*e^4 + 25*a^4*b^2*c^4*e^4 + 2*a^4*c^6*d^2*e^2 + b^8*c^2*d^2*e^2 - 10*a*b^8*c*e^4 - 2*b^9*c*d*e^3 + 20*a^2*b^4*c^4*d^2*e^2 - 16*a^3*b^2*c^5*d^2*e^2 + 18*a*b^7*c^2*d*e^3 - 18*a^4*b*c^5*d*e^3 - 8*a*b^6*c^3*d^2*e^2 - 54*a^2*b^5*c^3*d*e^3 + 60*a^3*b^3*c^4*d*e^3))/c^7)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*1i - (((8*(a*b^5*c^5*e^4 + 8*a^3*b*c^7*e^4 - b^6*c^5*d*e^3 - 6*a^2*b^3*c^6*e^4 + b^5*c^6*d^2*e^2 + 6*a*b^4*c^6*d*e^3 - 6*a*b^3*c^7*d^2*e^2 + 8*a^2*b*c^8*d^2*e^2 - 8*a^2*b^2*c^7*d*e^3))/c^7 + (8*(d + e*x)^(1/2)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (8*(d + e*x)^(1/2)*(b^10*e^4 - 2*a^5*c^5*e^4 + 35*a^2*b^6*c^2*e^4 - 50*a^3*b^4*c^3*e^4 + 25*a^4*b^2*c^4*e^4 + 2*a^4*c^6*d^2*e^2 + b^8*c^2*d^2*e^2 - 10*a*b^8*c*e^4 - 2*b^9*c*d*e^3 + 20*a^2*b^4*c^4*d^2*e^2 - 16*a^3*b^2*c^5*d^2*e^2 + 18*a*b^7*c^2*d*e^3 - 18*a^4*b*c^5*d*e^3 - 8*a*b^6*c^3*d^2*e^2 - 54*a^2*b^5*c^3*d*e^3 + 60*a^3*b^3*c^4*d*e^3))/c^7)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*1i)/((((8*(a*b^5*c^5*e^4 + 8*a^3*b*c^7*e^4 - b^6*c^5*d*e^3 - 6*a^2*b^3*c^6*e^4 + b^5*c^6*d^2*e^2 + 6*a*b^4*c^6*d*e^3 - 6*a*b^3*c^7*d^2*e^2 + 8*a^2*b*c^8*d^2*e^2 - 8*a^2*b^2*c^7*d*e^3))/c^7 - (8*(d + e*x)^(1/2)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (8*(d + e*x)^(1/2)*(b^10*e^4 - 2*a^5*c^5*e^4 + 35*a^2*b^6*c^2*e^4 - 50*a^3*b^4*c^3*e^4 + 25*a^4*b^2*c^4*e^4 + 2*a^4*c^6*d^2*e^2 + b^8*c^2*d^2*e^2 - 10*a*b^8*c*e^4 - 2*b^9*c*d*e^3 + 20*a^2*b^4*c^4*d^2*e^2 - 16*a^3*b^2*c^5*d^2*e^2 + 18*a*b^7*c^2*d*e^3 - 18*a^4*b*c^5*d*e^3 - 8*a*b^6*c^3*d^2*e^2 - 54*a^2*b^5*c^3*d*e^3 + 60*a^3*b^3*c^4*d*e^3))/c^7)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (16*(a^5*b^4*e^5 + a^7*c^2*e^5 - 3*a^6*b^2*c*e^5 - a^4*b^5*d*e^4 + a^6*c^3*d^2*e^3 - a^4*b^3*c^2*d^3*e^2 - 5*a^5*b^2*c^2*d^2*e^3 + 2*a^5*b^3*c*d*e^4 + a^6*b*c^2*d*e^4 + 2*a^4*b^4*c*d^2*e^3 + 2*a^5*b*c^3*d^3*e^2))/c^7 + (((8*(a*b^5*c^5*e^4 + 8*a^3*b*c^7*e^4 - b^6*c^5*d*e^3 - 6*a^2*b^3*c^6*e^4 + b^5*c^6*d^2*e^2 + 6*a*b^4*c^6*d*e^3 - 6*a*b^3*c^7*d^2*e^2 + 8*a^2*b*c^8*d^2*e^2 - 8*a^2*b^2*c^7*d*e^3))/c^7 + (8*(d + e*x)^(1/2)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (8*(d + e*x)^(1/2)*(b^10*e^4 - 2*a^5*c^5*e^4 + 35*a^2*b^6*c^2*e^4 - 50*a^3*b^4*c^3*e^4 + 25*a^4*b^2*c^4*e^4 + 2*a^4*c^6*d^2*e^2 + b^8*c^2*d^2*e^2 - 10*a*b^8*c*e^4 - 2*b^9*c*d*e^3 + 20*a^2*b^4*c^4*d^2*e^2 - 16*a^3*b^2*c^5*d^2*e^2 + 18*a*b^7*c^2*d*e^3 - 18*a^4*b*c^5*d*e^3 - 8*a*b^6*c^3*d^2*e^2 - 54*a^2*b^5*c^3*d*e^3 + 60*a^3*b^3*c^4*d*e^3))/c^7)*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)))*((b^8*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^5*c^6*d - b^11*e + b^10*c*d + 52*a^2*b^6*c^3*d - 96*a^3*b^4*c^4*d + 66*a^4*b^2*c^5*d - 63*a^2*b^7*c^2*e + 138*a^3*b^5*c^3*e - 129*a^4*b^3*c^4*e + a^4*c^4*e*(-(4*a*c - b^2)^3)^(1/2) + 13*a*b^9*c*e - 12*a*b^8*c^2*d + 36*a^5*b*c^5*e - b^7*c*d*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^4*d*(-(4*a*c - b^2)^3)^(1/2) - 10*a^2*b^3*c^3*d*(-(4*a*c - b^2)^3)^(1/2) + 15*a^2*b^4*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*2i - ((8*d)/(5*c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(5*c^2*e^6))*(d + e*x)^(5/2) - (d + e*x)^(1/2)*((8*d^3)/(c*e^3) - (((8*d)/(c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(c^2*e^6))*(a*e^5 + c*d^2*e^3 - b*d*e^4))/(c*e^3) + ((b*e^4 - 2*c*d*e^3)*((12*d^2)/(c*e^3) - (2*(a*e^5 + c*d^2*e^3 - b*d*e^4))/(c^2*e^6) + (((8*d)/(c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(c^2*e^6))*(b*e^4 - 2*c*d*e^3))/(c*e^3)))/(c*e^3)) + (2*(d + e*x)^(7/2))/(7*c*e^3)","B"
526,1,11143,326,4.366475,"\text{Not used}","int((x^3*(d + e*x)^(1/2))/(a + b*x + c*x^2),x)","\sqrt{d+e\,x}\,\left(\frac{6\,d^2}{c\,e^2}-\frac{2\,\left(c\,d^2\,e^2-b\,d\,e^3+a\,e^4\right)}{c^2\,e^4}+\frac{\left(\frac{6\,d}{c\,e^2}+\frac{2\,\left(b\,e^3-2\,c\,d\,e^2\right)}{c^2\,e^4}\right)\,\left(b\,e^3-2\,c\,d\,e^2\right)}{c\,e^2}\right)-\left(\frac{2\,d}{c\,e^2}+\frac{2\,\left(b\,e^3-2\,c\,d\,e^2\right)}{3\,c^2\,e^4}\right)\,{\left(d+e\,x\right)}^{3/2}+\frac{2\,{\left(d+e\,x\right)}^{5/2}}{5\,c\,e^2}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^4-5\,a^2\,b^2\,c^5\,e^4-4\,a^2\,b\,c^6\,d\,e^3+4\,a^2\,c^7\,d^2\,e^2+a\,b^4\,c^4\,e^4+5\,a\,b^3\,c^5\,d\,e^3-5\,a\,b^2\,c^6\,d^2\,e^2-b^5\,c^4\,d\,e^3+b^4\,c^5\,d^2\,e^2\right)}{c^5}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^4-16\,a^3\,b^2\,c^3\,e^4+14\,a^3\,b\,c^4\,d\,e^3-2\,a^3\,c^5\,d^2\,e^2+20\,a^2\,b^4\,c^2\,e^4-28\,a^2\,b^3\,c^3\,d\,e^3+9\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^6\,c\,e^4+14\,a\,b^5\,c^2\,d\,e^3-6\,a\,b^4\,c^3\,d^2\,e^2+b^8\,e^4-2\,b^7\,c\,d\,e^3+b^6\,c^2\,d^2\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^4-5\,a^2\,b^2\,c^5\,e^4-4\,a^2\,b\,c^6\,d\,e^3+4\,a^2\,c^7\,d^2\,e^2+a\,b^4\,c^4\,e^4+5\,a\,b^3\,c^5\,d\,e^3-5\,a\,b^2\,c^6\,d^2\,e^2-b^5\,c^4\,d\,e^3+b^4\,c^5\,d^2\,e^2\right)}{c^5}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^4-16\,a^3\,b^2\,c^3\,e^4+14\,a^3\,b\,c^4\,d\,e^3-2\,a^3\,c^5\,d^2\,e^2+20\,a^2\,b^4\,c^2\,e^4-28\,a^2\,b^3\,c^3\,d\,e^3+9\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^6\,c\,e^4+14\,a\,b^5\,c^2\,d\,e^3-6\,a\,b^4\,c^3\,d^2\,e^2+b^8\,e^4-2\,b^7\,c\,d\,e^3+b^6\,c^2\,d^2\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^4-5\,a^2\,b^2\,c^5\,e^4-4\,a^2\,b\,c^6\,d\,e^3+4\,a^2\,c^7\,d^2\,e^2+a\,b^4\,c^4\,e^4+5\,a\,b^3\,c^5\,d\,e^3-5\,a\,b^2\,c^6\,d^2\,e^2-b^5\,c^4\,d\,e^3+b^4\,c^5\,d^2\,e^2\right)}{c^5}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^4-16\,a^3\,b^2\,c^3\,e^4+14\,a^3\,b\,c^4\,d\,e^3-2\,a^3\,c^5\,d^2\,e^2+20\,a^2\,b^4\,c^2\,e^4-28\,a^2\,b^3\,c^3\,d\,e^3+9\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^6\,c\,e^4+14\,a\,b^5\,c^2\,d\,e^3-6\,a\,b^4\,c^3\,d^2\,e^2+b^8\,e^4-2\,b^7\,c\,d\,e^3+b^6\,c^2\,d^2\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{16\,\left(-2\,a^5\,b\,c\,e^5+a^5\,c^2\,d\,e^4+a^4\,b^3\,e^5+a^4\,b^2\,c\,d\,e^4-3\,a^4\,b\,c^2\,d^2\,e^3+a^4\,c^3\,d^3\,e^2-a^3\,b^4\,d\,e^4+2\,a^3\,b^3\,c\,d^2\,e^3-a^3\,b^2\,c^2\,d^3\,e^2\right)}{c^5}+\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^4-5\,a^2\,b^2\,c^5\,e^4-4\,a^2\,b\,c^6\,d\,e^3+4\,a^2\,c^7\,d^2\,e^2+a\,b^4\,c^4\,e^4+5\,a\,b^3\,c^5\,d\,e^3-5\,a\,b^2\,c^6\,d^2\,e^2-b^5\,c^4\,d\,e^3+b^4\,c^5\,d^2\,e^2\right)}{c^5}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^4-16\,a^3\,b^2\,c^3\,e^4+14\,a^3\,b\,c^4\,d\,e^3-2\,a^3\,c^5\,d^2\,e^2+20\,a^2\,b^4\,c^2\,e^4-28\,a^2\,b^3\,c^3\,d\,e^3+9\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^6\,c\,e^4+14\,a\,b^5\,c^2\,d\,e^3-6\,a\,b^4\,c^3\,d^2\,e^2+b^8\,e^4-2\,b^7\,c\,d\,e^3+b^6\,c^2\,d^2\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}}\right)\,\sqrt{-\frac{b^9\,e-8\,a^4\,c^5\,d-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^8\,c\,d-33\,a^2\,b^4\,c^3\,d+38\,a^3\,b^2\,c^4\,d+42\,a^2\,b^5\,c^2\,e-63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e+10\,a\,b^6\,c^2\,d+28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^4-5\,a^2\,b^2\,c^5\,e^4-4\,a^2\,b\,c^6\,d\,e^3+4\,a^2\,c^7\,d^2\,e^2+a\,b^4\,c^4\,e^4+5\,a\,b^3\,c^5\,d\,e^3-5\,a\,b^2\,c^6\,d^2\,e^2-b^5\,c^4\,d\,e^3+b^4\,c^5\,d^2\,e^2\right)}{c^5}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^4-16\,a^3\,b^2\,c^3\,e^4+14\,a^3\,b\,c^4\,d\,e^3-2\,a^3\,c^5\,d^2\,e^2+20\,a^2\,b^4\,c^2\,e^4-28\,a^2\,b^3\,c^3\,d\,e^3+9\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^6\,c\,e^4+14\,a\,b^5\,c^2\,d\,e^3-6\,a\,b^4\,c^3\,d^2\,e^2+b^8\,e^4-2\,b^7\,c\,d\,e^3+b^6\,c^2\,d^2\,e^2\right)}{c^5}\right)\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^4-5\,a^2\,b^2\,c^5\,e^4-4\,a^2\,b\,c^6\,d\,e^3+4\,a^2\,c^7\,d^2\,e^2+a\,b^4\,c^4\,e^4+5\,a\,b^3\,c^5\,d\,e^3-5\,a\,b^2\,c^6\,d^2\,e^2-b^5\,c^4\,d\,e^3+b^4\,c^5\,d^2\,e^2\right)}{c^5}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^4-16\,a^3\,b^2\,c^3\,e^4+14\,a^3\,b\,c^4\,d\,e^3-2\,a^3\,c^5\,d^2\,e^2+20\,a^2\,b^4\,c^2\,e^4-28\,a^2\,b^3\,c^3\,d\,e^3+9\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^6\,c\,e^4+14\,a\,b^5\,c^2\,d\,e^3-6\,a\,b^4\,c^3\,d^2\,e^2+b^8\,e^4-2\,b^7\,c\,d\,e^3+b^6\,c^2\,d^2\,e^2\right)}{c^5}\right)\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^4-5\,a^2\,b^2\,c^5\,e^4-4\,a^2\,b\,c^6\,d\,e^3+4\,a^2\,c^7\,d^2\,e^2+a\,b^4\,c^4\,e^4+5\,a\,b^3\,c^5\,d\,e^3-5\,a\,b^2\,c^6\,d^2\,e^2-b^5\,c^4\,d\,e^3+b^4\,c^5\,d^2\,e^2\right)}{c^5}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^4-16\,a^3\,b^2\,c^3\,e^4+14\,a^3\,b\,c^4\,d\,e^3-2\,a^3\,c^5\,d^2\,e^2+20\,a^2\,b^4\,c^2\,e^4-28\,a^2\,b^3\,c^3\,d\,e^3+9\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^6\,c\,e^4+14\,a\,b^5\,c^2\,d\,e^3-6\,a\,b^4\,c^3\,d^2\,e^2+b^8\,e^4-2\,b^7\,c\,d\,e^3+b^6\,c^2\,d^2\,e^2\right)}{c^5}\right)\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{16\,\left(-2\,a^5\,b\,c\,e^5+a^5\,c^2\,d\,e^4+a^4\,b^3\,e^5+a^4\,b^2\,c\,d\,e^4-3\,a^4\,b\,c^2\,d^2\,e^3+a^4\,c^3\,d^3\,e^2-a^3\,b^4\,d\,e^4+2\,a^3\,b^3\,c\,d^2\,e^3-a^3\,b^2\,c^2\,d^3\,e^2\right)}{c^5}+\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^4-5\,a^2\,b^2\,c^5\,e^4-4\,a^2\,b\,c^6\,d\,e^3+4\,a^2\,c^7\,d^2\,e^2+a\,b^4\,c^4\,e^4+5\,a\,b^3\,c^5\,d\,e^3-5\,a\,b^2\,c^6\,d^2\,e^2-b^5\,c^4\,d\,e^3+b^4\,c^5\,d^2\,e^2\right)}{c^5}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^4-16\,a^3\,b^2\,c^3\,e^4+14\,a^3\,b\,c^4\,d\,e^3-2\,a^3\,c^5\,d^2\,e^2+20\,a^2\,b^4\,c^2\,e^4-28\,a^2\,b^3\,c^3\,d\,e^3+9\,a^2\,b^2\,c^4\,d^2\,e^2-8\,a\,b^6\,c\,e^4+14\,a\,b^5\,c^2\,d\,e^3-6\,a\,b^4\,c^3\,d^2\,e^2+b^8\,e^4-2\,b^7\,c\,d\,e^3+b^6\,c^2\,d^2\,e^2\right)}{c^5}\right)\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}}\right)\,\sqrt{\frac{8\,a^4\,c^5\,d-b^9\,e-b^6\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^8\,c\,d+33\,a^2\,b^4\,c^3\,d-38\,a^3\,b^2\,c^4\,d-42\,a^2\,b^5\,c^2\,e+63\,a^3\,b^3\,c^3\,e+a^3\,c^3\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+11\,a\,b^7\,c\,e-10\,a\,b^6\,c^2\,d-28\,a^4\,b\,c^4\,e+b^5\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^2\,b^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((8*(4*a^3*c^6*e^4 + a*b^4*c^4*e^4 - b^5*c^4*d*e^3 - 5*a^2*b^2*c^5*e^4 + 4*a^2*c^7*d^2*e^2 + b^4*c^5*d^2*e^2 + 5*a*b^3*c^5*d*e^3 - 4*a^2*b*c^6*d*e^3 - 5*a*b^2*c^6*d^2*e^2))/c^5 - (8*(d + e*x)^(1/2)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (8*(d + e*x)^(1/2)*(b^8*e^4 + 2*a^4*c^4*e^4 + 20*a^2*b^4*c^2*e^4 - 16*a^3*b^2*c^3*e^4 - 2*a^3*c^5*d^2*e^2 + b^6*c^2*d^2*e^2 - 8*a*b^6*c*e^4 - 2*b^7*c*d*e^3 + 9*a^2*b^2*c^4*d^2*e^2 + 14*a*b^5*c^2*d*e^3 + 14*a^3*b*c^4*d*e^3 - 6*a*b^4*c^3*d^2*e^2 - 28*a^2*b^3*c^3*d*e^3))/c^5)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*1i - (((8*(4*a^3*c^6*e^4 + a*b^4*c^4*e^4 - b^5*c^4*d*e^3 - 5*a^2*b^2*c^5*e^4 + 4*a^2*c^7*d^2*e^2 + b^4*c^5*d^2*e^2 + 5*a*b^3*c^5*d*e^3 - 4*a^2*b*c^6*d*e^3 - 5*a*b^2*c^6*d^2*e^2))/c^5 + (8*(d + e*x)^(1/2)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (8*(d + e*x)^(1/2)*(b^8*e^4 + 2*a^4*c^4*e^4 + 20*a^2*b^4*c^2*e^4 - 16*a^3*b^2*c^3*e^4 - 2*a^3*c^5*d^2*e^2 + b^6*c^2*d^2*e^2 - 8*a*b^6*c*e^4 - 2*b^7*c*d*e^3 + 9*a^2*b^2*c^4*d^2*e^2 + 14*a*b^5*c^2*d*e^3 + 14*a^3*b*c^4*d*e^3 - 6*a*b^4*c^3*d^2*e^2 - 28*a^2*b^3*c^3*d*e^3))/c^5)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*1i)/((((8*(4*a^3*c^6*e^4 + a*b^4*c^4*e^4 - b^5*c^4*d*e^3 - 5*a^2*b^2*c^5*e^4 + 4*a^2*c^7*d^2*e^2 + b^4*c^5*d^2*e^2 + 5*a*b^3*c^5*d*e^3 - 4*a^2*b*c^6*d*e^3 - 5*a*b^2*c^6*d^2*e^2))/c^5 - (8*(d + e*x)^(1/2)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (8*(d + e*x)^(1/2)*(b^8*e^4 + 2*a^4*c^4*e^4 + 20*a^2*b^4*c^2*e^4 - 16*a^3*b^2*c^3*e^4 - 2*a^3*c^5*d^2*e^2 + b^6*c^2*d^2*e^2 - 8*a*b^6*c*e^4 - 2*b^7*c*d*e^3 + 9*a^2*b^2*c^4*d^2*e^2 + 14*a*b^5*c^2*d*e^3 + 14*a^3*b*c^4*d*e^3 - 6*a*b^4*c^3*d^2*e^2 - 28*a^2*b^3*c^3*d*e^3))/c^5)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (16*(a^4*b^3*e^5 - a^3*b^4*d*e^4 + a^5*c^2*d*e^4 + a^4*c^3*d^3*e^2 - 2*a^5*b*c*e^5 - a^3*b^2*c^2*d^3*e^2 + a^4*b^2*c*d*e^4 + 2*a^3*b^3*c*d^2*e^3 - 3*a^4*b*c^2*d^2*e^3))/c^5 + (((8*(4*a^3*c^6*e^4 + a*b^4*c^4*e^4 - b^5*c^4*d*e^3 - 5*a^2*b^2*c^5*e^4 + 4*a^2*c^7*d^2*e^2 + b^4*c^5*d^2*e^2 + 5*a*b^3*c^5*d*e^3 - 4*a^2*b*c^6*d*e^3 - 5*a*b^2*c^6*d^2*e^2))/c^5 + (8*(d + e*x)^(1/2)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (8*(d + e*x)^(1/2)*(b^8*e^4 + 2*a^4*c^4*e^4 + 20*a^2*b^4*c^2*e^4 - 16*a^3*b^2*c^3*e^4 - 2*a^3*c^5*d^2*e^2 + b^6*c^2*d^2*e^2 - 8*a*b^6*c*e^4 - 2*b^7*c*d*e^3 + 9*a^2*b^2*c^4*d^2*e^2 + 14*a*b^5*c^2*d*e^3 + 14*a^3*b*c^4*d*e^3 - 6*a*b^4*c^3*d^2*e^2 - 28*a^2*b^3*c^3*d*e^3))/c^5)*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)))*(-(b^9*e - 8*a^4*c^5*d - b^6*e*(-(4*a*c - b^2)^3)^(1/2) - b^8*c*d - 33*a^2*b^4*c^3*d + 38*a^3*b^2*c^4*d + 42*a^2*b^5*c^2*e - 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e + 10*a*b^6*c^2*d + 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*2i - ((2*d)/(c*e^2) + (2*(b*e^3 - 2*c*d*e^2))/(3*c^2*e^4))*(d + e*x)^(3/2) + atan(((((8*(4*a^3*c^6*e^4 + a*b^4*c^4*e^4 - b^5*c^4*d*e^3 - 5*a^2*b^2*c^5*e^4 + 4*a^2*c^7*d^2*e^2 + b^4*c^5*d^2*e^2 + 5*a*b^3*c^5*d*e^3 - 4*a^2*b*c^6*d*e^3 - 5*a*b^2*c^6*d^2*e^2))/c^5 - (8*(d + e*x)^(1/2)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (8*(d + e*x)^(1/2)*(b^8*e^4 + 2*a^4*c^4*e^4 + 20*a^2*b^4*c^2*e^4 - 16*a^3*b^2*c^3*e^4 - 2*a^3*c^5*d^2*e^2 + b^6*c^2*d^2*e^2 - 8*a*b^6*c*e^4 - 2*b^7*c*d*e^3 + 9*a^2*b^2*c^4*d^2*e^2 + 14*a*b^5*c^2*d*e^3 + 14*a^3*b*c^4*d*e^3 - 6*a*b^4*c^3*d^2*e^2 - 28*a^2*b^3*c^3*d*e^3))/c^5)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*1i - (((8*(4*a^3*c^6*e^4 + a*b^4*c^4*e^4 - b^5*c^4*d*e^3 - 5*a^2*b^2*c^5*e^4 + 4*a^2*c^7*d^2*e^2 + b^4*c^5*d^2*e^2 + 5*a*b^3*c^5*d*e^3 - 4*a^2*b*c^6*d*e^3 - 5*a*b^2*c^6*d^2*e^2))/c^5 + (8*(d + e*x)^(1/2)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (8*(d + e*x)^(1/2)*(b^8*e^4 + 2*a^4*c^4*e^4 + 20*a^2*b^4*c^2*e^4 - 16*a^3*b^2*c^3*e^4 - 2*a^3*c^5*d^2*e^2 + b^6*c^2*d^2*e^2 - 8*a*b^6*c*e^4 - 2*b^7*c*d*e^3 + 9*a^2*b^2*c^4*d^2*e^2 + 14*a*b^5*c^2*d*e^3 + 14*a^3*b*c^4*d*e^3 - 6*a*b^4*c^3*d^2*e^2 - 28*a^2*b^3*c^3*d*e^3))/c^5)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*1i)/((((8*(4*a^3*c^6*e^4 + a*b^4*c^4*e^4 - b^5*c^4*d*e^3 - 5*a^2*b^2*c^5*e^4 + 4*a^2*c^7*d^2*e^2 + b^4*c^5*d^2*e^2 + 5*a*b^3*c^5*d*e^3 - 4*a^2*b*c^6*d*e^3 - 5*a*b^2*c^6*d^2*e^2))/c^5 - (8*(d + e*x)^(1/2)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (8*(d + e*x)^(1/2)*(b^8*e^4 + 2*a^4*c^4*e^4 + 20*a^2*b^4*c^2*e^4 - 16*a^3*b^2*c^3*e^4 - 2*a^3*c^5*d^2*e^2 + b^6*c^2*d^2*e^2 - 8*a*b^6*c*e^4 - 2*b^7*c*d*e^3 + 9*a^2*b^2*c^4*d^2*e^2 + 14*a*b^5*c^2*d*e^3 + 14*a^3*b*c^4*d*e^3 - 6*a*b^4*c^3*d^2*e^2 - 28*a^2*b^3*c^3*d*e^3))/c^5)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (16*(a^4*b^3*e^5 - a^3*b^4*d*e^4 + a^5*c^2*d*e^4 + a^4*c^3*d^3*e^2 - 2*a^5*b*c*e^5 - a^3*b^2*c^2*d^3*e^2 + a^4*b^2*c*d*e^4 + 2*a^3*b^3*c*d^2*e^3 - 3*a^4*b*c^2*d^2*e^3))/c^5 + (((8*(4*a^3*c^6*e^4 + a*b^4*c^4*e^4 - b^5*c^4*d*e^3 - 5*a^2*b^2*c^5*e^4 + 4*a^2*c^7*d^2*e^2 + b^4*c^5*d^2*e^2 + 5*a*b^3*c^5*d*e^3 - 4*a^2*b*c^6*d*e^3 - 5*a*b^2*c^6*d^2*e^2))/c^5 + (8*(d + e*x)^(1/2)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (8*(d + e*x)^(1/2)*(b^8*e^4 + 2*a^4*c^4*e^4 + 20*a^2*b^4*c^2*e^4 - 16*a^3*b^2*c^3*e^4 - 2*a^3*c^5*d^2*e^2 + b^6*c^2*d^2*e^2 - 8*a*b^6*c*e^4 - 2*b^7*c*d*e^3 + 9*a^2*b^2*c^4*d^2*e^2 + 14*a*b^5*c^2*d*e^3 + 14*a^3*b*c^4*d*e^3 - 6*a*b^4*c^3*d^2*e^2 - 28*a^2*b^3*c^3*d*e^3))/c^5)*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)))*((8*a^4*c^5*d - b^9*e - b^6*e*(-(4*a*c - b^2)^3)^(1/2) + b^8*c*d + 33*a^2*b^4*c^3*d - 38*a^3*b^2*c^4*d - 42*a^2*b^5*c^2*e + 63*a^3*b^3*c^3*e + a^3*c^3*e*(-(4*a*c - b^2)^3)^(1/2) + 11*a*b^7*c*e - 10*a*b^6*c^2*d - 28*a^4*b*c^4*e + b^5*c*d*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^3*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a^2*b^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*2i + (d + e*x)^(1/2)*((6*d^2)/(c*e^2) - (2*(a*e^4 + c*d^2*e^2 - b*d*e^3))/(c^2*e^4) + (((6*d)/(c*e^2) + (2*(b*e^3 - 2*c*d*e^2))/(c^2*e^4))*(b*e^3 - 2*c*d*e^2))/(c*e^2)) + (2*(d + e*x)^(5/2))/(5*c*e^2)","B"
527,1,8171,316,3.910930,"\text{Not used}","int((x^2*(d + e*x)^(1/2))/(a + b*x + c*x^2),x)","\frac{2\,{\left(d+e\,x\right)}^{3/2}}{3\,c\,e}-\left(\frac{4\,d}{c\,e}+\frac{2\,\left(b\,e^2-2\,c\,d\,e\right)}{c^2\,e^2}\right)\,\sqrt{d+e\,x}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^4+a\,b^3\,c^3\,e^4+4\,a\,b^2\,c^4\,d\,e^3-4\,a\,b\,c^5\,d^2\,e^2-b^4\,c^3\,d\,e^3+b^3\,c^4\,d^2\,e^2\right)}{c^3}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^4+9\,a^2\,b^2\,c^2\,e^4-10\,a^2\,b\,c^3\,d\,e^3+2\,a^2\,c^4\,d^2\,e^2-6\,a\,b^4\,c\,e^4+10\,a\,b^3\,c^2\,d\,e^3-4\,a\,b^2\,c^3\,d^2\,e^2+b^6\,e^4-2\,b^5\,c\,d\,e^3+b^4\,c^2\,d^2\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^4+a\,b^3\,c^3\,e^4+4\,a\,b^2\,c^4\,d\,e^3-4\,a\,b\,c^5\,d^2\,e^2-b^4\,c^3\,d\,e^3+b^3\,c^4\,d^2\,e^2\right)}{c^3}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^4+9\,a^2\,b^2\,c^2\,e^4-10\,a^2\,b\,c^3\,d\,e^3+2\,a^2\,c^4\,d^2\,e^2-6\,a\,b^4\,c\,e^4+10\,a\,b^3\,c^2\,d\,e^3-4\,a\,b^2\,c^3\,d^2\,e^2+b^6\,e^4-2\,b^5\,c\,d\,e^3+b^4\,c^2\,d^2\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(a^4\,c\,e^5-a^3\,b^2\,e^5+a^3\,c^2\,d^2\,e^3+a^2\,b^3\,d\,e^4-2\,a^2\,b^2\,c\,d^2\,e^3+a^2\,b\,c^2\,d^3\,e^2\right)}{c^3}+\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^4+a\,b^3\,c^3\,e^4+4\,a\,b^2\,c^4\,d\,e^3-4\,a\,b\,c^5\,d^2\,e^2-b^4\,c^3\,d\,e^3+b^3\,c^4\,d^2\,e^2\right)}{c^3}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^4+9\,a^2\,b^2\,c^2\,e^4-10\,a^2\,b\,c^3\,d\,e^3+2\,a^2\,c^4\,d^2\,e^2-6\,a\,b^4\,c\,e^4+10\,a\,b^3\,c^2\,d\,e^3-4\,a\,b^2\,c^3\,d^2\,e^2+b^6\,e^4-2\,b^5\,c\,d\,e^3+b^4\,c^2\,d^2\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^4+a\,b^3\,c^3\,e^4+4\,a\,b^2\,c^4\,d\,e^3-4\,a\,b\,c^5\,d^2\,e^2-b^4\,c^3\,d\,e^3+b^3\,c^4\,d^2\,e^2\right)}{c^3}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^4+9\,a^2\,b^2\,c^2\,e^4-10\,a^2\,b\,c^3\,d\,e^3+2\,a^2\,c^4\,d^2\,e^2-6\,a\,b^4\,c\,e^4+10\,a\,b^3\,c^2\,d\,e^3-4\,a\,b^2\,c^3\,d^2\,e^2+b^6\,e^4-2\,b^5\,c\,d\,e^3+b^4\,c^2\,d^2\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}\right)\,\sqrt{-\frac{b^7\,e+8\,a^3\,c^4\,d+b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^6\,c\,d-18\,a^2\,b^2\,c^3\,d+25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e+8\,a\,b^4\,c^2\,d-20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^4+a\,b^3\,c^3\,e^4+4\,a\,b^2\,c^4\,d\,e^3-4\,a\,b\,c^5\,d^2\,e^2-b^4\,c^3\,d\,e^3+b^3\,c^4\,d^2\,e^2\right)}{c^3}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^4+9\,a^2\,b^2\,c^2\,e^4-10\,a^2\,b\,c^3\,d\,e^3+2\,a^2\,c^4\,d^2\,e^2-6\,a\,b^4\,c\,e^4+10\,a\,b^3\,c^2\,d\,e^3-4\,a\,b^2\,c^3\,d^2\,e^2+b^6\,e^4-2\,b^5\,c\,d\,e^3+b^4\,c^2\,d^2\,e^2\right)}{c^3}\right)\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^4+a\,b^3\,c^3\,e^4+4\,a\,b^2\,c^4\,d\,e^3-4\,a\,b\,c^5\,d^2\,e^2-b^4\,c^3\,d\,e^3+b^3\,c^4\,d^2\,e^2\right)}{c^3}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^4+9\,a^2\,b^2\,c^2\,e^4-10\,a^2\,b\,c^3\,d\,e^3+2\,a^2\,c^4\,d^2\,e^2-6\,a\,b^4\,c\,e^4+10\,a\,b^3\,c^2\,d\,e^3-4\,a\,b^2\,c^3\,d^2\,e^2+b^6\,e^4-2\,b^5\,c\,d\,e^3+b^4\,c^2\,d^2\,e^2\right)}{c^3}\right)\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(a^4\,c\,e^5-a^3\,b^2\,e^5+a^3\,c^2\,d^2\,e^3+a^2\,b^3\,d\,e^4-2\,a^2\,b^2\,c\,d^2\,e^3+a^2\,b\,c^2\,d^3\,e^2\right)}{c^3}+\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^4+a\,b^3\,c^3\,e^4+4\,a\,b^2\,c^4\,d\,e^3-4\,a\,b\,c^5\,d^2\,e^2-b^4\,c^3\,d\,e^3+b^3\,c^4\,d^2\,e^2\right)}{c^3}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^4+9\,a^2\,b^2\,c^2\,e^4-10\,a^2\,b\,c^3\,d\,e^3+2\,a^2\,c^4\,d^2\,e^2-6\,a\,b^4\,c\,e^4+10\,a\,b^3\,c^2\,d\,e^3-4\,a\,b^2\,c^3\,d^2\,e^2+b^6\,e^4-2\,b^5\,c\,d\,e^3+b^4\,c^2\,d^2\,e^2\right)}{c^3}\right)\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^4+a\,b^3\,c^3\,e^4+4\,a\,b^2\,c^4\,d\,e^3-4\,a\,b\,c^5\,d^2\,e^2-b^4\,c^3\,d\,e^3+b^3\,c^4\,d^2\,e^2\right)}{c^3}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^4+9\,a^2\,b^2\,c^2\,e^4-10\,a^2\,b\,c^3\,d\,e^3+2\,a^2\,c^4\,d^2\,e^2-6\,a\,b^4\,c\,e^4+10\,a\,b^3\,c^2\,d\,e^3-4\,a\,b^2\,c^3\,d^2\,e^2+b^6\,e^4-2\,b^5\,c\,d\,e^3+b^4\,c^2\,d^2\,e^2\right)}{c^3}\right)\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}\right)\,\sqrt{\frac{b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-8\,a^3\,c^4\,d-b^7\,e+b^6\,c\,d+18\,a^2\,b^2\,c^3\,d-25\,a^2\,b^3\,c^2\,e+a^2\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^5\,c\,e-8\,a\,b^4\,c^2\,d+20\,a^3\,b\,c^3\,e-b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,2{}\mathrm{i}","Not used",1,"(2*(d + e*x)^(3/2))/(3*c*e) - atan(((((8*(a*b^3*c^3*e^4 - 4*a^2*b*c^4*e^4 - b^4*c^3*d*e^3 + b^3*c^4*d^2*e^2 - 4*a*b*c^5*d^2*e^2 + 4*a*b^2*c^4*d*e^3))/c^3 - (8*(d + e*x)^(1/2)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (8*(d + e*x)^(1/2)*(b^6*e^4 - 2*a^3*c^3*e^4 + 9*a^2*b^2*c^2*e^4 + 2*a^2*c^4*d^2*e^2 + b^4*c^2*d^2*e^2 - 6*a*b^4*c*e^4 - 2*b^5*c*d*e^3 + 10*a*b^3*c^2*d*e^3 - 10*a^2*b*c^3*d*e^3 - 4*a*b^2*c^3*d^2*e^2))/c^3)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i - (((8*(a*b^3*c^3*e^4 - 4*a^2*b*c^4*e^4 - b^4*c^3*d*e^3 + b^3*c^4*d^2*e^2 - 4*a*b*c^5*d^2*e^2 + 4*a*b^2*c^4*d*e^3))/c^3 + (8*(d + e*x)^(1/2)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (8*(d + e*x)^(1/2)*(b^6*e^4 - 2*a^3*c^3*e^4 + 9*a^2*b^2*c^2*e^4 + 2*a^2*c^4*d^2*e^2 + b^4*c^2*d^2*e^2 - 6*a*b^4*c*e^4 - 2*b^5*c*d*e^3 + 10*a*b^3*c^2*d*e^3 - 10*a^2*b*c^3*d*e^3 - 4*a*b^2*c^3*d^2*e^2))/c^3)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i)/((16*(a^4*c*e^5 - a^3*b^2*e^5 + a^2*b^3*d*e^4 + a^3*c^2*d^2*e^3 + a^2*b*c^2*d^3*e^2 - 2*a^2*b^2*c*d^2*e^3))/c^3 + (((8*(a*b^3*c^3*e^4 - 4*a^2*b*c^4*e^4 - b^4*c^3*d*e^3 + b^3*c^4*d^2*e^2 - 4*a*b*c^5*d^2*e^2 + 4*a*b^2*c^4*d*e^3))/c^3 - (8*(d + e*x)^(1/2)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (8*(d + e*x)^(1/2)*(b^6*e^4 - 2*a^3*c^3*e^4 + 9*a^2*b^2*c^2*e^4 + 2*a^2*c^4*d^2*e^2 + b^4*c^2*d^2*e^2 - 6*a*b^4*c*e^4 - 2*b^5*c*d*e^3 + 10*a*b^3*c^2*d*e^3 - 10*a^2*b*c^3*d*e^3 - 4*a*b^2*c^3*d^2*e^2))/c^3)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (((8*(a*b^3*c^3*e^4 - 4*a^2*b*c^4*e^4 - b^4*c^3*d*e^3 + b^3*c^4*d^2*e^2 - 4*a*b*c^5*d^2*e^2 + 4*a*b^2*c^4*d*e^3))/c^3 + (8*(d + e*x)^(1/2)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (8*(d + e*x)^(1/2)*(b^6*e^4 - 2*a^3*c^3*e^4 + 9*a^2*b^2*c^2*e^4 + 2*a^2*c^4*d^2*e^2 + b^4*c^2*d^2*e^2 - 6*a*b^4*c*e^4 - 2*b^5*c*d*e^3 + 10*a*b^3*c^2*d*e^3 - 10*a^2*b*c^3*d*e^3 - 4*a*b^2*c^3*d^2*e^2))/c^3)*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)))*(-(b^7*e + 8*a^3*c^4*d + b^4*e*(-(4*a*c - b^2)^3)^(1/2) - b^6*c*d - 18*a^2*b^2*c^3*d + 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e + 8*a*b^4*c^2*d - 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*2i - atan(((((8*(a*b^3*c^3*e^4 - 4*a^2*b*c^4*e^4 - b^4*c^3*d*e^3 + b^3*c^4*d^2*e^2 - 4*a*b*c^5*d^2*e^2 + 4*a*b^2*c^4*d*e^3))/c^3 - (8*(d + e*x)^(1/2)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (8*(d + e*x)^(1/2)*(b^6*e^4 - 2*a^3*c^3*e^4 + 9*a^2*b^2*c^2*e^4 + 2*a^2*c^4*d^2*e^2 + b^4*c^2*d^2*e^2 - 6*a*b^4*c*e^4 - 2*b^5*c*d*e^3 + 10*a*b^3*c^2*d*e^3 - 10*a^2*b*c^3*d*e^3 - 4*a*b^2*c^3*d^2*e^2))/c^3)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i - (((8*(a*b^3*c^3*e^4 - 4*a^2*b*c^4*e^4 - b^4*c^3*d*e^3 + b^3*c^4*d^2*e^2 - 4*a*b*c^5*d^2*e^2 + 4*a*b^2*c^4*d*e^3))/c^3 + (8*(d + e*x)^(1/2)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (8*(d + e*x)^(1/2)*(b^6*e^4 - 2*a^3*c^3*e^4 + 9*a^2*b^2*c^2*e^4 + 2*a^2*c^4*d^2*e^2 + b^4*c^2*d^2*e^2 - 6*a*b^4*c*e^4 - 2*b^5*c*d*e^3 + 10*a*b^3*c^2*d*e^3 - 10*a^2*b*c^3*d*e^3 - 4*a*b^2*c^3*d^2*e^2))/c^3)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i)/((16*(a^4*c*e^5 - a^3*b^2*e^5 + a^2*b^3*d*e^4 + a^3*c^2*d^2*e^3 + a^2*b*c^2*d^3*e^2 - 2*a^2*b^2*c*d^2*e^3))/c^3 + (((8*(a*b^3*c^3*e^4 - 4*a^2*b*c^4*e^4 - b^4*c^3*d*e^3 + b^3*c^4*d^2*e^2 - 4*a*b*c^5*d^2*e^2 + 4*a*b^2*c^4*d*e^3))/c^3 - (8*(d + e*x)^(1/2)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (8*(d + e*x)^(1/2)*(b^6*e^4 - 2*a^3*c^3*e^4 + 9*a^2*b^2*c^2*e^4 + 2*a^2*c^4*d^2*e^2 + b^4*c^2*d^2*e^2 - 6*a*b^4*c*e^4 - 2*b^5*c*d*e^3 + 10*a*b^3*c^2*d*e^3 - 10*a^2*b*c^3*d*e^3 - 4*a*b^2*c^3*d^2*e^2))/c^3)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (((8*(a*b^3*c^3*e^4 - 4*a^2*b*c^4*e^4 - b^4*c^3*d*e^3 + b^3*c^4*d^2*e^2 - 4*a*b*c^5*d^2*e^2 + 4*a*b^2*c^4*d*e^3))/c^3 + (8*(d + e*x)^(1/2)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (8*(d + e*x)^(1/2)*(b^6*e^4 - 2*a^3*c^3*e^4 + 9*a^2*b^2*c^2*e^4 + 2*a^2*c^4*d^2*e^2 + b^4*c^2*d^2*e^2 - 6*a*b^4*c*e^4 - 2*b^5*c*d*e^3 + 10*a*b^3*c^2*d*e^3 - 10*a^2*b*c^3*d*e^3 - 4*a*b^2*c^3*d^2*e^2))/c^3)*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)))*((b^4*e*(-(4*a*c - b^2)^3)^(1/2) - 8*a^3*c^4*d - b^7*e + b^6*c*d + 18*a^2*b^2*c^3*d - 25*a^2*b^3*c^2*e + a^2*c^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^5*c*e - 8*a*b^4*c^2*d + 20*a^3*b*c^3*e - b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*2i - ((4*d)/(c*e) + (2*(b*e^2 - 2*c*d*e))/(c^2*e^2))*(d + e*x)^(1/2)","B"
528,1,5664,287,3.820427,"\text{Not used}","int((x*(d + e*x)^(1/2))/(a + b*x + c*x^2),x)","\frac{2\,\sqrt{d+e\,x}}{c}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^4-a\,b^2\,c^2\,e^4-4\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,d^2\,e^2+b^3\,c^2\,d\,e^3-b^2\,c^3\,d^2\,e^2\right)}{c}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+6\,a\,b\,c^2\,d\,e^3-2\,a\,c^3\,d^2\,e^2+b^4\,e^4-2\,b^3\,c\,d\,e^3+b^2\,c^2\,d^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^4-a\,b^2\,c^2\,e^4-4\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,d^2\,e^2+b^3\,c^2\,d\,e^3-b^2\,c^3\,d^2\,e^2\right)}{c}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+6\,a\,b\,c^2\,d\,e^3-2\,a\,c^3\,d^2\,e^2+b^4\,e^4-2\,b^3\,c\,d\,e^3+b^2\,c^2\,d^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^4-a\,b^2\,c^2\,e^4-4\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,d^2\,e^2+b^3\,c^2\,d\,e^3-b^2\,c^3\,d^2\,e^2\right)}{c}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+6\,a\,b\,c^2\,d\,e^3-2\,a\,c^3\,d^2\,e^2+b^4\,e^4-2\,b^3\,c\,d\,e^3+b^2\,c^2\,d^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{16\,\left(-a^2\,b\,e^5+a^2\,c\,d\,e^4+a\,b^2\,d\,e^4-2\,a\,b\,c\,d^2\,e^3+a\,c^2\,d^3\,e^2\right)}{c}+\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^4-a\,b^2\,c^2\,e^4-4\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,d^2\,e^2+b^3\,c^2\,d\,e^3-b^2\,c^3\,d^2\,e^2\right)}{c}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+6\,a\,b\,c^2\,d\,e^3-2\,a\,c^3\,d^2\,e^2+b^4\,e^4-2\,b^3\,c\,d\,e^3+b^2\,c^2\,d^2\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}\right)\,\sqrt{-\frac{b^5\,e-8\,a^2\,c^3\,d-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^4\,c\,d-7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^2\,c^2\,d+12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^4-a\,b^2\,c^2\,e^4-4\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,d^2\,e^2+b^3\,c^2\,d\,e^3-b^2\,c^3\,d^2\,e^2\right)}{c}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+6\,a\,b\,c^2\,d\,e^3-2\,a\,c^3\,d^2\,e^2+b^4\,e^4-2\,b^3\,c\,d\,e^3+b^2\,c^2\,d^2\,e^2\right)}{c}\right)\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^4-a\,b^2\,c^2\,e^4-4\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,d^2\,e^2+b^3\,c^2\,d\,e^3-b^2\,c^3\,d^2\,e^2\right)}{c}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+6\,a\,b\,c^2\,d\,e^3-2\,a\,c^3\,d^2\,e^2+b^4\,e^4-2\,b^3\,c\,d\,e^3+b^2\,c^2\,d^2\,e^2\right)}{c}\right)\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^4-a\,b^2\,c^2\,e^4-4\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,d^2\,e^2+b^3\,c^2\,d\,e^3-b^2\,c^3\,d^2\,e^2\right)}{c}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+6\,a\,b\,c^2\,d\,e^3-2\,a\,c^3\,d^2\,e^2+b^4\,e^4-2\,b^3\,c\,d\,e^3+b^2\,c^2\,d^2\,e^2\right)}{c}\right)\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{16\,\left(-a^2\,b\,e^5+a^2\,c\,d\,e^4+a\,b^2\,d\,e^4-2\,a\,b\,c\,d^2\,e^3+a\,c^2\,d^3\,e^2\right)}{c}+\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^4-a\,b^2\,c^2\,e^4-4\,a\,b\,c^3\,d\,e^3+4\,a\,c^4\,d^2\,e^2+b^3\,c^2\,d\,e^3-b^2\,c^3\,d^2\,e^2\right)}{c}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^4-4\,a\,b^2\,c\,e^4+6\,a\,b\,c^2\,d\,e^3-2\,a\,c^3\,d^2\,e^2+b^4\,e^4-2\,b^3\,c\,d\,e^3+b^2\,c^2\,d^2\,e^2\right)}{c}\right)\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}}\right)\,\sqrt{\frac{8\,a^2\,c^3\,d-b^5\,e-b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^4\,c\,d+7\,a\,b^3\,c\,e+a\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d-12\,a^2\,b\,c^2\,e}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,2{}\mathrm{i}","Not used",1,"(2*(d + e*x)^(1/2))/c - atan(((((8*(4*a^2*c^3*e^4 - a*b^2*c^2*e^4 + 4*a*c^4*d^2*e^2 + b^3*c^2*d*e^3 - b^2*c^3*d^2*e^2 - 4*a*b*c^3*d*e^3))/c - (8*(d + e*x)^(1/2)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (8*(d + e*x)^(1/2)*(b^4*e^4 + 2*a^2*c^2*e^4 - 2*a*c^3*d^2*e^2 + b^2*c^2*d^2*e^2 - 4*a*b^2*c*e^4 - 2*b^3*c*d*e^3 + 6*a*b*c^2*d*e^3))/c)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((8*(4*a^2*c^3*e^4 - a*b^2*c^2*e^4 + 4*a*c^4*d^2*e^2 + b^3*c^2*d*e^3 - b^2*c^3*d^2*e^2 - 4*a*b*c^3*d*e^3))/c + (8*(d + e*x)^(1/2)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (8*(d + e*x)^(1/2)*(b^4*e^4 + 2*a^2*c^2*e^4 - 2*a*c^3*d^2*e^2 + b^2*c^2*d^2*e^2 - 4*a*b^2*c*e^4 - 2*b^3*c*d*e^3 + 6*a*b*c^2*d*e^3))/c)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((8*(4*a^2*c^3*e^4 - a*b^2*c^2*e^4 + 4*a*c^4*d^2*e^2 + b^3*c^2*d*e^3 - b^2*c^3*d^2*e^2 - 4*a*b*c^3*d*e^3))/c - (8*(d + e*x)^(1/2)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (8*(d + e*x)^(1/2)*(b^4*e^4 + 2*a^2*c^2*e^4 - 2*a*c^3*d^2*e^2 + b^2*c^2*d^2*e^2 - 4*a*b^2*c*e^4 - 2*b^3*c*d*e^3 + 6*a*b*c^2*d*e^3))/c)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (16*(a*c^2*d^3*e^2 - a^2*b*e^5 + a*b^2*d*e^4 + a^2*c*d*e^4 - 2*a*b*c*d^2*e^3))/c + (((8*(4*a^2*c^3*e^4 - a*b^2*c^2*e^4 + 4*a*c^4*d^2*e^2 + b^3*c^2*d*e^3 - b^2*c^3*d^2*e^2 - 4*a*b*c^3*d*e^3))/c + (8*(d + e*x)^(1/2)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (8*(d + e*x)^(1/2)*(b^4*e^4 + 2*a^2*c^2*e^4 - 2*a*c^3*d^2*e^2 + b^2*c^2*d^2*e^2 - 4*a*b^2*c*e^4 - 2*b^3*c*d*e^3 + 6*a*b*c^2*d*e^3))/c)*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)))*((8*a^2*c^3*d - b^5*e - b^2*e*(-(4*a*c - b^2)^3)^(1/2) + b^4*c*d + 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d - 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i - atan(((((8*(4*a^2*c^3*e^4 - a*b^2*c^2*e^4 + 4*a*c^4*d^2*e^2 + b^3*c^2*d*e^3 - b^2*c^3*d^2*e^2 - 4*a*b*c^3*d*e^3))/c - (8*(d + e*x)^(1/2)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (8*(d + e*x)^(1/2)*(b^4*e^4 + 2*a^2*c^2*e^4 - 2*a*c^3*d^2*e^2 + b^2*c^2*d^2*e^2 - 4*a*b^2*c*e^4 - 2*b^3*c*d*e^3 + 6*a*b*c^2*d*e^3))/c)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((8*(4*a^2*c^3*e^4 - a*b^2*c^2*e^4 + 4*a*c^4*d^2*e^2 + b^3*c^2*d*e^3 - b^2*c^3*d^2*e^2 - 4*a*b*c^3*d*e^3))/c + (8*(d + e*x)^(1/2)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (8*(d + e*x)^(1/2)*(b^4*e^4 + 2*a^2*c^2*e^4 - 2*a*c^3*d^2*e^2 + b^2*c^2*d^2*e^2 - 4*a*b^2*c*e^4 - 2*b^3*c*d*e^3 + 6*a*b*c^2*d*e^3))/c)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((8*(4*a^2*c^3*e^4 - a*b^2*c^2*e^4 + 4*a*c^4*d^2*e^2 + b^3*c^2*d*e^3 - b^2*c^3*d^2*e^2 - 4*a*b*c^3*d*e^3))/c - (8*(d + e*x)^(1/2)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (8*(d + e*x)^(1/2)*(b^4*e^4 + 2*a^2*c^2*e^4 - 2*a*c^3*d^2*e^2 + b^2*c^2*d^2*e^2 - 4*a*b^2*c*e^4 - 2*b^3*c*d*e^3 + 6*a*b*c^2*d*e^3))/c)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (16*(a*c^2*d^3*e^2 - a^2*b*e^5 + a*b^2*d*e^4 + a^2*c*d*e^4 - 2*a*b*c*d^2*e^3))/c + (((8*(4*a^2*c^3*e^4 - a*b^2*c^2*e^4 + 4*a*c^4*d^2*e^2 + b^3*c^2*d*e^3 - b^2*c^3*d^2*e^2 - 4*a*b*c^3*d*e^3))/c + (8*(d + e*x)^(1/2)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (8*(d + e*x)^(1/2)*(b^4*e^4 + 2*a^2*c^2*e^4 - 2*a*c^3*d^2*e^2 + b^2*c^2*d^2*e^2 - 4*a*b^2*c*e^4 - 2*b^3*c*d*e^3 + 6*a*b*c^2*d*e^3))/c)*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)))*(-(b^5*e - 8*a^2*c^3*d - b^2*e*(-(4*a*c - b^2)^3)^(1/2) - b^4*c*d - 7*a*b^3*c*e + a*c*e*(-(4*a*c - b^2)^3)^(1/2) + b*c*d*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^2*d + 12*a^2*b*c^2*e)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i","B"
529,1,709,198,2.992297,"\text{Not used}","int((d + e*x)^(1/2)/(a + b*x + c*x^2),x)","-2\,\mathrm{atanh}\left(\frac{2\,\left(\sqrt{d+e\,x}\,\left(-8\,b^2\,c\,e^4+16\,b\,c^2\,d\,e^3-16\,c^3\,d^2\,e^2+16\,a\,c^2\,e^4\right)+\frac{\sqrt{d+e\,x}\,\left(8\,b^3\,c^2\,e^3-16\,d\,b^2\,c^3\,e^2-32\,a\,b\,c^3\,e^3+64\,a\,d\,c^4\,e^2\right)\,\left(b^3\,e+e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,c^2\,d-2\,b^2\,c\,d-4\,a\,b\,c\,e\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{-\frac{b^3\,e+e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,c^2\,d-2\,b^2\,c\,d-4\,a\,b\,c\,e}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}}{16\,c^2\,d^2\,e^3-16\,b\,c\,d\,e^4+16\,a\,c\,e^5}\right)\,\sqrt{-\frac{b^3\,e+e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,c^2\,d-2\,b^2\,c\,d-4\,a\,b\,c\,e}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}-2\,\mathrm{atanh}\left(\frac{2\,\left(\sqrt{d+e\,x}\,\left(-8\,b^2\,c\,e^4+16\,b\,c^2\,d\,e^3-16\,c^3\,d^2\,e^2+16\,a\,c^2\,e^4\right)-\frac{\sqrt{d+e\,x}\,\left(8\,b^3\,c^2\,e^3-16\,d\,b^2\,c^3\,e^2-32\,a\,b\,c^3\,e^3+64\,a\,d\,c^4\,e^2\right)\,\left(e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,e-8\,a\,c^2\,d+2\,b^2\,c\,d+4\,a\,b\,c\,e\right)}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}\right)\,\sqrt{\frac{e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,e-8\,a\,c^2\,d+2\,b^2\,c\,d+4\,a\,b\,c\,e}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}}{16\,c^2\,d^2\,e^3-16\,b\,c\,d\,e^4+16\,a\,c\,e^5}\right)\,\sqrt{\frac{e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,e-8\,a\,c^2\,d+2\,b^2\,c\,d+4\,a\,b\,c\,e}{2\,\left(16\,a^2\,c^3-8\,a\,b^2\,c^2+b^4\,c\right)}}","Not used",1,"- 2*atanh((2*((d + e*x)^(1/2)*(16*a*c^2*e^4 - 8*b^2*c*e^4 - 16*c^3*d^2*e^2 + 16*b*c^2*d*e^3) + ((d + e*x)^(1/2)*(8*b^3*c^2*e^3 - 16*b^2*c^3*d*e^2 - 32*a*b*c^3*e^3 + 64*a*c^4*d*e^2)*(b^3*e + e*(-(4*a*c - b^2)^3)^(1/2) + 8*a*c^2*d - 2*b^2*c*d - 4*a*b*c*e))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*(-(b^3*e + e*(-(4*a*c - b^2)^3)^(1/2) + 8*a*c^2*d - 2*b^2*c*d - 4*a*b*c*e)/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2))/(16*c^2*d^2*e^3 + 16*a*c*e^5 - 16*b*c*d*e^4))*(-(b^3*e + e*(-(4*a*c - b^2)^3)^(1/2) + 8*a*c^2*d - 2*b^2*c*d - 4*a*b*c*e)/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2) - 2*atanh((2*((d + e*x)^(1/2)*(16*a*c^2*e^4 - 8*b^2*c*e^4 - 16*c^3*d^2*e^2 + 16*b*c^2*d*e^3) - ((d + e*x)^(1/2)*(8*b^3*c^2*e^3 - 16*b^2*c^3*d*e^2 - 32*a*b*c^3*e^3 + 64*a*c^4*d*e^2)*(e*(-(4*a*c - b^2)^3)^(1/2) - b^3*e - 8*a*c^2*d + 2*b^2*c*d + 4*a*b*c*e))/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))*((e*(-(4*a*c - b^2)^3)^(1/2) - b^3*e - 8*a*c^2*d + 2*b^2*c*d + 4*a*b*c*e)/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2))/(16*c^2*d^2*e^3 + 16*a*c*e^5 - 16*b*c*d*e^4))*((e*(-(4*a*c - b^2)^3)^(1/2) - b^3*e - 8*a*c^2*d + 2*b^2*c*d + 4*a*b*c*e)/(2*(b^4*c + 16*a^2*c^3 - 8*a*b^2*c^2)))^(1/2)","B"
530,1,10894,275,7.410260,"\text{Not used}","int((d + e*x)^(1/2)/(x*(a + b*x + c*x^2)),x)","-\frac{2\,\sqrt{d}\,\mathrm{atanh}\left(\frac{640\,c^4\,d^{5/2}\,e^{10}\,\sqrt{d+e\,x}}{640\,c^4\,d^3\,e^{10}-384\,b\,c^3\,d^2\,e^{11}+\frac{576\,c^5\,d^5\,e^8}{a}+64\,a\,c^3\,d\,e^{12}+\frac{192\,b^2\,c^3\,d^3\,e^{10}}{a}+\frac{64\,b^3\,c^2\,d^2\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^5\,e^8}{a^2}+\frac{192\,b^3\,c^3\,d^4\,e^9}{a^2}-\frac{64\,b^4\,c^2\,d^3\,e^{10}}{a^2}-\frac{896\,b\,c^4\,d^4\,e^9}{a}}+\frac{576\,c^5\,d^{9/2}\,e^8\,\sqrt{d+e\,x}}{576\,c^5\,d^5\,e^8+640\,a\,c^4\,d^3\,e^{10}+64\,a^2\,c^3\,d\,e^{12}-896\,b\,c^4\,d^4\,e^9+192\,b^2\,c^3\,d^3\,e^{10}+64\,b^3\,c^2\,d^2\,e^{11}-\frac{128\,b^2\,c^4\,d^5\,e^8}{a}+\frac{192\,b^3\,c^3\,d^4\,e^9}{a}-\frac{64\,b^4\,c^2\,d^3\,e^{10}}{a}-384\,a\,b\,c^3\,d^2\,e^{11}}+\frac{64\,b^3\,c^2\,d^{3/2}\,e^{11}\,\sqrt{d+e\,x}}{576\,c^5\,d^5\,e^8+640\,a\,c^4\,d^3\,e^{10}+64\,a^2\,c^3\,d\,e^{12}-896\,b\,c^4\,d^4\,e^9+192\,b^2\,c^3\,d^3\,e^{10}+64\,b^3\,c^2\,d^2\,e^{11}-\frac{128\,b^2\,c^4\,d^5\,e^8}{a}+\frac{192\,b^3\,c^3\,d^4\,e^9}{a}-\frac{64\,b^4\,c^2\,d^3\,e^{10}}{a}-384\,a\,b\,c^3\,d^2\,e^{11}}+\frac{192\,b^2\,c^3\,d^{5/2}\,e^{10}\,\sqrt{d+e\,x}}{576\,c^5\,d^5\,e^8+640\,a\,c^4\,d^3\,e^{10}+64\,a^2\,c^3\,d\,e^{12}-896\,b\,c^4\,d^4\,e^9+192\,b^2\,c^3\,d^3\,e^{10}+64\,b^3\,c^2\,d^2\,e^{11}-\frac{128\,b^2\,c^4\,d^5\,e^8}{a}+\frac{192\,b^3\,c^3\,d^4\,e^9}{a}-\frac{64\,b^4\,c^2\,d^3\,e^{10}}{a}-384\,a\,b\,c^3\,d^2\,e^{11}}-\frac{64\,b^4\,c^2\,d^{5/2}\,e^{10}\,\sqrt{d+e\,x}}{64\,a^3\,c^3\,d\,e^{12}-384\,a^2\,b\,c^3\,d^2\,e^{11}+640\,a^2\,c^4\,d^3\,e^{10}+64\,a\,b^3\,c^2\,d^2\,e^{11}+192\,a\,b^2\,c^3\,d^3\,e^{10}-896\,a\,b\,c^4\,d^4\,e^9+576\,a\,c^5\,d^5\,e^8-64\,b^4\,c^2\,d^3\,e^{10}+192\,b^3\,c^3\,d^4\,e^9-128\,b^2\,c^4\,d^5\,e^8}+\frac{192\,b^3\,c^3\,d^{7/2}\,e^9\,\sqrt{d+e\,x}}{64\,a^3\,c^3\,d\,e^{12}-384\,a^2\,b\,c^3\,d^2\,e^{11}+640\,a^2\,c^4\,d^3\,e^{10}+64\,a\,b^3\,c^2\,d^2\,e^{11}+192\,a\,b^2\,c^3\,d^3\,e^{10}-896\,a\,b\,c^4\,d^4\,e^9+576\,a\,c^5\,d^5\,e^8-64\,b^4\,c^2\,d^3\,e^{10}+192\,b^3\,c^3\,d^4\,e^9-128\,b^2\,c^4\,d^5\,e^8}-\frac{128\,b^2\,c^4\,d^{9/2}\,e^8\,\sqrt{d+e\,x}}{64\,a^3\,c^3\,d\,e^{12}-384\,a^2\,b\,c^3\,d^2\,e^{11}+640\,a^2\,c^4\,d^3\,e^{10}+64\,a\,b^3\,c^2\,d^2\,e^{11}+192\,a\,b^2\,c^3\,d^3\,e^{10}-896\,a\,b\,c^4\,d^4\,e^9+576\,a\,c^5\,d^5\,e^8-64\,b^4\,c^2\,d^3\,e^{10}+192\,b^3\,c^3\,d^4\,e^9-128\,b^2\,c^4\,d^5\,e^8}+\frac{64\,a\,c^3\,\sqrt{d}\,e^{12}\,\sqrt{d+e\,x}}{640\,c^4\,d^3\,e^{10}-384\,b\,c^3\,d^2\,e^{11}+\frac{576\,c^5\,d^5\,e^8}{a}+64\,a\,c^3\,d\,e^{12}+\frac{192\,b^2\,c^3\,d^3\,e^{10}}{a}+\frac{64\,b^3\,c^2\,d^2\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^5\,e^8}{a^2}+\frac{192\,b^3\,c^3\,d^4\,e^9}{a^2}-\frac{64\,b^4\,c^2\,d^3\,e^{10}}{a^2}-\frac{896\,b\,c^4\,d^4\,e^9}{a}}-\frac{384\,b\,c^3\,d^{3/2}\,e^{11}\,\sqrt{d+e\,x}}{640\,c^4\,d^3\,e^{10}-384\,b\,c^3\,d^2\,e^{11}+\frac{576\,c^5\,d^5\,e^8}{a}+64\,a\,c^3\,d\,e^{12}+\frac{192\,b^2\,c^3\,d^3\,e^{10}}{a}+\frac{64\,b^3\,c^2\,d^2\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^5\,e^8}{a^2}+\frac{192\,b^3\,c^3\,d^4\,e^9}{a^2}-\frac{64\,b^4\,c^2\,d^3\,e^{10}}{a^2}-\frac{896\,b\,c^4\,d^4\,e^9}{a}}-\frac{896\,b\,c^4\,d^{7/2}\,e^9\,\sqrt{d+e\,x}}{576\,c^5\,d^5\,e^8+640\,a\,c^4\,d^3\,e^{10}+64\,a^2\,c^3\,d\,e^{12}-896\,b\,c^4\,d^4\,e^9+192\,b^2\,c^3\,d^3\,e^{10}+64\,b^3\,c^2\,d^2\,e^{11}-\frac{128\,b^2\,c^4\,d^5\,e^8}{a}+\frac{192\,b^3\,c^3\,d^4\,e^9}{a}-\frac{64\,b^4\,c^2\,d^3\,e^{10}}{a}-384\,a\,b\,c^3\,d^2\,e^{11}}\right)}{a}-\mathrm{atan}\left(\frac{\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)-384\,a^4\,c^4\,d\,e^{10}-384\,a^3\,c^5\,d^3\,e^8+96\,a^2\,b^2\,c^4\,d^3\,e^8-96\,a^2\,b^3\,c^3\,d^2\,e^9+384\,a^3\,b\,c^4\,d^2\,e^9+96\,a^3\,b^2\,c^3\,d\,e^{10}\right)-\sqrt{d+e\,x}\,\left(128\,a^3\,b\,c^3\,e^{11}+192\,a^3\,c^4\,d\,e^{10}-32\,a^2\,b^3\,c^2\,e^{11}-288\,a^2\,b^2\,c^3\,d\,e^{10}-576\,a^2\,b\,c^4\,d^2\,e^9+576\,a^2\,c^5\,d^3\,e^8+64\,a\,b^4\,c^2\,d\,e^{10}+384\,a\,b^3\,c^3\,d^2\,e^9-384\,a\,b^2\,c^4\,d^3\,e^8-64\,b^5\,c^2\,d^2\,e^9+64\,b^4\,c^3\,d^3\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+96\,a\,c^5\,d^4\,e^8+96\,a^2\,c^4\,d^2\,e^{10}-32\,b^2\,c^4\,d^4\,e^8+32\,b^4\,c^2\,d^2\,e^{10}+64\,a\,b\,c^4\,d^3\,e^9-32\,a\,b^3\,c^2\,d\,e^{11}+160\,a^2\,b\,c^3\,d\,e^{11}-192\,a\,b^2\,c^3\,d^2\,e^{10}\right)+\sqrt{d+e\,x}\,\left(32\,a^2\,c^3\,e^{12}-64\,a\,b\,c^3\,d\,e^{11}+64\,b^2\,c^3\,d^2\,e^{10}-128\,b\,c^4\,d^3\,e^9+96\,c^5\,d^4\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(96\,a\,c^5\,d^4\,e^8-\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)+384\,a^4\,c^4\,d\,e^{10}+384\,a^3\,c^5\,d^3\,e^8-96\,a^2\,b^2\,c^4\,d^3\,e^8+96\,a^2\,b^3\,c^3\,d^2\,e^9-384\,a^3\,b\,c^4\,d^2\,e^9-96\,a^3\,b^2\,c^3\,d\,e^{10}\right)-\sqrt{d+e\,x}\,\left(128\,a^3\,b\,c^3\,e^{11}+192\,a^3\,c^4\,d\,e^{10}-32\,a^2\,b^3\,c^2\,e^{11}-288\,a^2\,b^2\,c^3\,d\,e^{10}-576\,a^2\,b\,c^4\,d^2\,e^9+576\,a^2\,c^5\,d^3\,e^8+64\,a\,b^4\,c^2\,d\,e^{10}+384\,a\,b^3\,c^3\,d^2\,e^9-384\,a\,b^2\,c^4\,d^3\,e^8-64\,b^5\,c^2\,d^2\,e^9+64\,b^4\,c^3\,d^3\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+96\,a^2\,c^4\,d^2\,e^{10}-32\,b^2\,c^4\,d^4\,e^8+32\,b^4\,c^2\,d^2\,e^{10}+64\,a\,b\,c^4\,d^3\,e^9-32\,a\,b^3\,c^2\,d\,e^{11}+160\,a^2\,b\,c^3\,d\,e^{11}-192\,a\,b^2\,c^3\,d^2\,e^{10}\right)-\sqrt{d+e\,x}\,\left(32\,a^2\,c^3\,e^{12}-64\,a\,b\,c^3\,d\,e^{11}+64\,b^2\,c^3\,d^2\,e^{10}-128\,b\,c^4\,d^3\,e^9+96\,c^5\,d^4\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)-384\,a^4\,c^4\,d\,e^{10}-384\,a^3\,c^5\,d^3\,e^8+96\,a^2\,b^2\,c^4\,d^3\,e^8-96\,a^2\,b^3\,c^3\,d^2\,e^9+384\,a^3\,b\,c^4\,d^2\,e^9+96\,a^3\,b^2\,c^3\,d\,e^{10}\right)-\sqrt{d+e\,x}\,\left(128\,a^3\,b\,c^3\,e^{11}+192\,a^3\,c^4\,d\,e^{10}-32\,a^2\,b^3\,c^2\,e^{11}-288\,a^2\,b^2\,c^3\,d\,e^{10}-576\,a^2\,b\,c^4\,d^2\,e^9+576\,a^2\,c^5\,d^3\,e^8+64\,a\,b^4\,c^2\,d\,e^{10}+384\,a\,b^3\,c^3\,d^2\,e^9-384\,a\,b^2\,c^4\,d^3\,e^8-64\,b^5\,c^2\,d^2\,e^9+64\,b^4\,c^3\,d^3\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+96\,a\,c^5\,d^4\,e^8+96\,a^2\,c^4\,d^2\,e^{10}-32\,b^2\,c^4\,d^4\,e^8+32\,b^4\,c^2\,d^2\,e^{10}+64\,a\,b\,c^4\,d^3\,e^9-32\,a\,b^3\,c^2\,d\,e^{11}+160\,a^2\,b\,c^3\,d\,e^{11}-192\,a\,b^2\,c^3\,d^2\,e^{10}\right)+\sqrt{d+e\,x}\,\left(32\,a^2\,c^3\,e^{12}-64\,a\,b\,c^3\,d\,e^{11}+64\,b^2\,c^3\,d^2\,e^{10}-128\,b\,c^4\,d^3\,e^9+96\,c^5\,d^4\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(96\,a\,c^5\,d^4\,e^8-\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)+384\,a^4\,c^4\,d\,e^{10}+384\,a^3\,c^5\,d^3\,e^8-96\,a^2\,b^2\,c^4\,d^3\,e^8+96\,a^2\,b^3\,c^3\,d^2\,e^9-384\,a^3\,b\,c^4\,d^2\,e^9-96\,a^3\,b^2\,c^3\,d\,e^{10}\right)-\sqrt{d+e\,x}\,\left(128\,a^3\,b\,c^3\,e^{11}+192\,a^3\,c^4\,d\,e^{10}-32\,a^2\,b^3\,c^2\,e^{11}-288\,a^2\,b^2\,c^3\,d\,e^{10}-576\,a^2\,b\,c^4\,d^2\,e^9+576\,a^2\,c^5\,d^3\,e^8+64\,a\,b^4\,c^2\,d\,e^{10}+384\,a\,b^3\,c^3\,d^2\,e^9-384\,a\,b^2\,c^4\,d^3\,e^8-64\,b^5\,c^2\,d^2\,e^9+64\,b^4\,c^3\,d^3\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+96\,a^2\,c^4\,d^2\,e^{10}-32\,b^2\,c^4\,d^4\,e^8+32\,b^4\,c^2\,d^2\,e^{10}+64\,a\,b\,c^4\,d^3\,e^9-32\,a\,b^3\,c^2\,d\,e^{11}+160\,a^2\,b\,c^3\,d\,e^{11}-192\,a\,b^2\,c^3\,d^2\,e^{10}\right)-\sqrt{d+e\,x}\,\left(32\,a^2\,c^3\,e^{12}-64\,a\,b\,c^3\,d\,e^{11}+64\,b^2\,c^3\,d^2\,e^{10}-128\,b\,c^4\,d^3\,e^9+96\,c^5\,d^4\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}-64\,c^4\,d^3\,e^{10}+64\,b\,c^3\,d^2\,e^{11}-64\,a\,c^3\,d\,e^{12}}\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e+a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)-384\,a^4\,c^4\,d\,e^{10}-384\,a^3\,c^5\,d^3\,e^8+96\,a^2\,b^2\,c^4\,d^3\,e^8-96\,a^2\,b^3\,c^3\,d^2\,e^9+384\,a^3\,b\,c^4\,d^2\,e^9+96\,a^3\,b^2\,c^3\,d\,e^{10}\right)-\sqrt{d+e\,x}\,\left(128\,a^3\,b\,c^3\,e^{11}+192\,a^3\,c^4\,d\,e^{10}-32\,a^2\,b^3\,c^2\,e^{11}-288\,a^2\,b^2\,c^3\,d\,e^{10}-576\,a^2\,b\,c^4\,d^2\,e^9+576\,a^2\,c^5\,d^3\,e^8+64\,a\,b^4\,c^2\,d\,e^{10}+384\,a\,b^3\,c^3\,d^2\,e^9-384\,a\,b^2\,c^4\,d^3\,e^8-64\,b^5\,c^2\,d^2\,e^9+64\,b^4\,c^3\,d^3\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+96\,a\,c^5\,d^4\,e^8+96\,a^2\,c^4\,d^2\,e^{10}-32\,b^2\,c^4\,d^4\,e^8+32\,b^4\,c^2\,d^2\,e^{10}+64\,a\,b\,c^4\,d^3\,e^9-32\,a\,b^3\,c^2\,d\,e^{11}+160\,a^2\,b\,c^3\,d\,e^{11}-192\,a\,b^2\,c^3\,d^2\,e^{10}\right)+\sqrt{d+e\,x}\,\left(32\,a^2\,c^3\,e^{12}-64\,a\,b\,c^3\,d\,e^{11}+64\,b^2\,c^3\,d^2\,e^{10}-128\,b\,c^4\,d^3\,e^9+96\,c^5\,d^4\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,1{}\mathrm{i}-\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(96\,a\,c^5\,d^4\,e^8-\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)+384\,a^4\,c^4\,d\,e^{10}+384\,a^3\,c^5\,d^3\,e^8-96\,a^2\,b^2\,c^4\,d^3\,e^8+96\,a^2\,b^3\,c^3\,d^2\,e^9-384\,a^3\,b\,c^4\,d^2\,e^9-96\,a^3\,b^2\,c^3\,d\,e^{10}\right)-\sqrt{d+e\,x}\,\left(128\,a^3\,b\,c^3\,e^{11}+192\,a^3\,c^4\,d\,e^{10}-32\,a^2\,b^3\,c^2\,e^{11}-288\,a^2\,b^2\,c^3\,d\,e^{10}-576\,a^2\,b\,c^4\,d^2\,e^9+576\,a^2\,c^5\,d^3\,e^8+64\,a\,b^4\,c^2\,d\,e^{10}+384\,a\,b^3\,c^3\,d^2\,e^9-384\,a\,b^2\,c^4\,d^3\,e^8-64\,b^5\,c^2\,d^2\,e^9+64\,b^4\,c^3\,d^3\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+96\,a^2\,c^4\,d^2\,e^{10}-32\,b^2\,c^4\,d^4\,e^8+32\,b^4\,c^2\,d^2\,e^{10}+64\,a\,b\,c^4\,d^3\,e^9-32\,a\,b^3\,c^2\,d\,e^{11}+160\,a^2\,b\,c^3\,d\,e^{11}-192\,a\,b^2\,c^3\,d^2\,e^{10}\right)-\sqrt{d+e\,x}\,\left(32\,a^2\,c^3\,e^{12}-64\,a\,b\,c^3\,d\,e^{11}+64\,b^2\,c^3\,d^2\,e^{10}-128\,b\,c^4\,d^3\,e^9+96\,c^5\,d^4\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,1{}\mathrm{i}}{\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)-384\,a^4\,c^4\,d\,e^{10}-384\,a^3\,c^5\,d^3\,e^8+96\,a^2\,b^2\,c^4\,d^3\,e^8-96\,a^2\,b^3\,c^3\,d^2\,e^9+384\,a^3\,b\,c^4\,d^2\,e^9+96\,a^3\,b^2\,c^3\,d\,e^{10}\right)-\sqrt{d+e\,x}\,\left(128\,a^3\,b\,c^3\,e^{11}+192\,a^3\,c^4\,d\,e^{10}-32\,a^2\,b^3\,c^2\,e^{11}-288\,a^2\,b^2\,c^3\,d\,e^{10}-576\,a^2\,b\,c^4\,d^2\,e^9+576\,a^2\,c^5\,d^3\,e^8+64\,a\,b^4\,c^2\,d\,e^{10}+384\,a\,b^3\,c^3\,d^2\,e^9-384\,a\,b^2\,c^4\,d^3\,e^8-64\,b^5\,c^2\,d^2\,e^9+64\,b^4\,c^3\,d^3\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+96\,a\,c^5\,d^4\,e^8+96\,a^2\,c^4\,d^2\,e^{10}-32\,b^2\,c^4\,d^4\,e^8+32\,b^4\,c^2\,d^2\,e^{10}+64\,a\,b\,c^4\,d^3\,e^9-32\,a\,b^3\,c^2\,d\,e^{11}+160\,a^2\,b\,c^3\,d\,e^{11}-192\,a\,b^2\,c^3\,d^2\,e^{10}\right)+\sqrt{d+e\,x}\,\left(32\,a^2\,c^3\,e^{12}-64\,a\,b\,c^3\,d\,e^{11}+64\,b^2\,c^3\,d^2\,e^{10}-128\,b\,c^4\,d^3\,e^9+96\,c^5\,d^4\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(96\,a\,c^5\,d^4\,e^8-\left(\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)+384\,a^4\,c^4\,d\,e^{10}+384\,a^3\,c^5\,d^3\,e^8-96\,a^2\,b^2\,c^4\,d^3\,e^8+96\,a^2\,b^3\,c^3\,d^2\,e^9-384\,a^3\,b\,c^4\,d^2\,e^9-96\,a^3\,b^2\,c^3\,d\,e^{10}\right)-\sqrt{d+e\,x}\,\left(128\,a^3\,b\,c^3\,e^{11}+192\,a^3\,c^4\,d\,e^{10}-32\,a^2\,b^3\,c^2\,e^{11}-288\,a^2\,b^2\,c^3\,d\,e^{10}-576\,a^2\,b\,c^4\,d^2\,e^9+576\,a^2\,c^5\,d^3\,e^8+64\,a\,b^4\,c^2\,d\,e^{10}+384\,a\,b^3\,c^3\,d^2\,e^9-384\,a\,b^2\,c^4\,d^3\,e^8-64\,b^5\,c^2\,d^2\,e^9+64\,b^4\,c^3\,d^3\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}+96\,a^2\,c^4\,d^2\,e^{10}-32\,b^2\,c^4\,d^4\,e^8+32\,b^4\,c^2\,d^2\,e^{10}+64\,a\,b\,c^4\,d^3\,e^9-32\,a\,b^3\,c^2\,d\,e^{11}+160\,a^2\,b\,c^3\,d\,e^{11}-192\,a\,b^2\,c^3\,d^2\,e^{10}\right)-\sqrt{d+e\,x}\,\left(32\,a^2\,c^3\,e^{12}-64\,a\,b\,c^3\,d\,e^{11}+64\,b^2\,c^3\,d^2\,e^{10}-128\,b\,c^4\,d^3\,e^9+96\,c^5\,d^4\,e^8\right)\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}-64\,c^4\,d^3\,e^{10}+64\,b\,c^3\,d^2\,e^{11}-64\,a\,c^3\,d\,e^{12}}\right)\,\sqrt{\frac{b^4\,d+8\,a^2\,c^2\,d-a\,b^3\,e-a\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c\,d+4\,a^2\,b\,c\,e}{2\,\left(16\,a^4\,c^2-8\,a^3\,b^2\,c+a^2\,b^4\right)}}\,2{}\mathrm{i}","Not used",1,"- atan(((((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((d + e*x)^(1/2)*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) - 384*a^4*c^4*d*e^10 - 384*a^3*c^5*d^3*e^8 + 96*a^2*b^2*c^4*d^3*e^8 - 96*a^2*b^3*c^3*d^2*e^9 + 384*a^3*b*c^4*d^2*e^9 + 96*a^3*b^2*c^3*d*e^10) - (d + e*x)^(1/2)*(128*a^3*b*c^3*e^11 + 192*a^3*c^4*d*e^10 - 32*a^2*b^3*c^2*e^11 + 576*a^2*c^5*d^3*e^8 + 64*b^4*c^3*d^3*e^8 - 64*b^5*c^2*d^2*e^9 + 64*a*b^4*c^2*d*e^10 - 384*a*b^2*c^4*d^3*e^8 + 384*a*b^3*c^3*d^2*e^9 - 576*a^2*b*c^4*d^2*e^9 - 288*a^2*b^2*c^3*d*e^10))*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + 96*a*c^5*d^4*e^8 + 96*a^2*c^4*d^2*e^10 - 32*b^2*c^4*d^4*e^8 + 32*b^4*c^2*d^2*e^10 + 64*a*b*c^4*d^3*e^9 - 32*a*b^3*c^2*d*e^11 + 160*a^2*b*c^3*d*e^11 - 192*a*b^2*c^3*d^2*e^10) + (d + e*x)^(1/2)*(32*a^2*c^3*e^12 + 96*c^5*d^4*e^8 - 128*b*c^4*d^3*e^9 + 64*b^2*c^3*d^2*e^10 - 64*a*b*c^3*d*e^11))*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*1i - (((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(96*a*c^5*d^4*e^8 - (((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((d + e*x)^(1/2)*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) + 384*a^4*c^4*d*e^10 + 384*a^3*c^5*d^3*e^8 - 96*a^2*b^2*c^4*d^3*e^8 + 96*a^2*b^3*c^3*d^2*e^9 - 384*a^3*b*c^4*d^2*e^9 - 96*a^3*b^2*c^3*d*e^10) - (d + e*x)^(1/2)*(128*a^3*b*c^3*e^11 + 192*a^3*c^4*d*e^10 - 32*a^2*b^3*c^2*e^11 + 576*a^2*c^5*d^3*e^8 + 64*b^4*c^3*d^3*e^8 - 64*b^5*c^2*d^2*e^9 + 64*a*b^4*c^2*d*e^10 - 384*a*b^2*c^4*d^3*e^8 + 384*a*b^3*c^3*d^2*e^9 - 576*a^2*b*c^4*d^2*e^9 - 288*a^2*b^2*c^3*d*e^10))*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + 96*a^2*c^4*d^2*e^10 - 32*b^2*c^4*d^4*e^8 + 32*b^4*c^2*d^2*e^10 + 64*a*b*c^4*d^3*e^9 - 32*a*b^3*c^2*d*e^11 + 160*a^2*b*c^3*d*e^11 - 192*a*b^2*c^3*d^2*e^10) - (d + e*x)^(1/2)*(32*a^2*c^3*e^12 + 96*c^5*d^4*e^8 - 128*b*c^4*d^3*e^9 + 64*b^2*c^3*d^2*e^10 - 64*a*b*c^3*d*e^11))*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*1i)/((((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((d + e*x)^(1/2)*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) - 384*a^4*c^4*d*e^10 - 384*a^3*c^5*d^3*e^8 + 96*a^2*b^2*c^4*d^3*e^8 - 96*a^2*b^3*c^3*d^2*e^9 + 384*a^3*b*c^4*d^2*e^9 + 96*a^3*b^2*c^3*d*e^10) - (d + e*x)^(1/2)*(128*a^3*b*c^3*e^11 + 192*a^3*c^4*d*e^10 - 32*a^2*b^3*c^2*e^11 + 576*a^2*c^5*d^3*e^8 + 64*b^4*c^3*d^3*e^8 - 64*b^5*c^2*d^2*e^9 + 64*a*b^4*c^2*d*e^10 - 384*a*b^2*c^4*d^3*e^8 + 384*a*b^3*c^3*d^2*e^9 - 576*a^2*b*c^4*d^2*e^9 - 288*a^2*b^2*c^3*d*e^10))*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + 96*a*c^5*d^4*e^8 + 96*a^2*c^4*d^2*e^10 - 32*b^2*c^4*d^4*e^8 + 32*b^4*c^2*d^2*e^10 + 64*a*b*c^4*d^3*e^9 - 32*a*b^3*c^2*d*e^11 + 160*a^2*b*c^3*d*e^11 - 192*a*b^2*c^3*d^2*e^10) + (d + e*x)^(1/2)*(32*a^2*c^3*e^12 + 96*c^5*d^4*e^8 - 128*b*c^4*d^3*e^9 + 64*b^2*c^3*d^2*e^10 - 64*a*b*c^3*d*e^11))*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + (((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(96*a*c^5*d^4*e^8 - (((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((d + e*x)^(1/2)*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) + 384*a^4*c^4*d*e^10 + 384*a^3*c^5*d^3*e^8 - 96*a^2*b^2*c^4*d^3*e^8 + 96*a^2*b^3*c^3*d^2*e^9 - 384*a^3*b*c^4*d^2*e^9 - 96*a^3*b^2*c^3*d*e^10) - (d + e*x)^(1/2)*(128*a^3*b*c^3*e^11 + 192*a^3*c^4*d*e^10 - 32*a^2*b^3*c^2*e^11 + 576*a^2*c^5*d^3*e^8 + 64*b^4*c^3*d^3*e^8 - 64*b^5*c^2*d^2*e^9 + 64*a*b^4*c^2*d*e^10 - 384*a*b^2*c^4*d^3*e^8 + 384*a*b^3*c^3*d^2*e^9 - 576*a^2*b*c^4*d^2*e^9 - 288*a^2*b^2*c^3*d*e^10))*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + 96*a^2*c^4*d^2*e^10 - 32*b^2*c^4*d^4*e^8 + 32*b^4*c^2*d^2*e^10 + 64*a*b*c^4*d^3*e^9 - 32*a*b^3*c^2*d*e^11 + 160*a^2*b*c^3*d*e^11 - 192*a*b^2*c^3*d^2*e^10) - (d + e*x)^(1/2)*(32*a^2*c^3*e^12 + 96*c^5*d^4*e^8 - 128*b*c^4*d^3*e^9 + 64*b^2*c^3*d^2*e^10 - 64*a*b*c^3*d*e^11))*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) - 64*c^4*d^3*e^10 + 64*b*c^3*d^2*e^11 - 64*a*c^3*d*e^12))*((b^4*d + 8*a^2*c^2*d - a*b^3*e + a*e*(-(4*a*c - b^2)^3)^(1/2) - b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*2i - atan(((((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((d + e*x)^(1/2)*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) - 384*a^4*c^4*d*e^10 - 384*a^3*c^5*d^3*e^8 + 96*a^2*b^2*c^4*d^3*e^8 - 96*a^2*b^3*c^3*d^2*e^9 + 384*a^3*b*c^4*d^2*e^9 + 96*a^3*b^2*c^3*d*e^10) - (d + e*x)^(1/2)*(128*a^3*b*c^3*e^11 + 192*a^3*c^4*d*e^10 - 32*a^2*b^3*c^2*e^11 + 576*a^2*c^5*d^3*e^8 + 64*b^4*c^3*d^3*e^8 - 64*b^5*c^2*d^2*e^9 + 64*a*b^4*c^2*d*e^10 - 384*a*b^2*c^4*d^3*e^8 + 384*a*b^3*c^3*d^2*e^9 - 576*a^2*b*c^4*d^2*e^9 - 288*a^2*b^2*c^3*d*e^10))*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + 96*a*c^5*d^4*e^8 + 96*a^2*c^4*d^2*e^10 - 32*b^2*c^4*d^4*e^8 + 32*b^4*c^2*d^2*e^10 + 64*a*b*c^4*d^3*e^9 - 32*a*b^3*c^2*d*e^11 + 160*a^2*b*c^3*d*e^11 - 192*a*b^2*c^3*d^2*e^10) + (d + e*x)^(1/2)*(32*a^2*c^3*e^12 + 96*c^5*d^4*e^8 - 128*b*c^4*d^3*e^9 + 64*b^2*c^3*d^2*e^10 - 64*a*b*c^3*d*e^11))*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*1i - (((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(96*a*c^5*d^4*e^8 - (((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((d + e*x)^(1/2)*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) + 384*a^4*c^4*d*e^10 + 384*a^3*c^5*d^3*e^8 - 96*a^2*b^2*c^4*d^3*e^8 + 96*a^2*b^3*c^3*d^2*e^9 - 384*a^3*b*c^4*d^2*e^9 - 96*a^3*b^2*c^3*d*e^10) - (d + e*x)^(1/2)*(128*a^3*b*c^3*e^11 + 192*a^3*c^4*d*e^10 - 32*a^2*b^3*c^2*e^11 + 576*a^2*c^5*d^3*e^8 + 64*b^4*c^3*d^3*e^8 - 64*b^5*c^2*d^2*e^9 + 64*a*b^4*c^2*d*e^10 - 384*a*b^2*c^4*d^3*e^8 + 384*a*b^3*c^3*d^2*e^9 - 576*a^2*b*c^4*d^2*e^9 - 288*a^2*b^2*c^3*d*e^10))*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + 96*a^2*c^4*d^2*e^10 - 32*b^2*c^4*d^4*e^8 + 32*b^4*c^2*d^2*e^10 + 64*a*b*c^4*d^3*e^9 - 32*a*b^3*c^2*d*e^11 + 160*a^2*b*c^3*d*e^11 - 192*a*b^2*c^3*d^2*e^10) - (d + e*x)^(1/2)*(32*a^2*c^3*e^12 + 96*c^5*d^4*e^8 - 128*b*c^4*d^3*e^9 + 64*b^2*c^3*d^2*e^10 - 64*a*b*c^3*d*e^11))*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*1i)/((((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((d + e*x)^(1/2)*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) - 384*a^4*c^4*d*e^10 - 384*a^3*c^5*d^3*e^8 + 96*a^2*b^2*c^4*d^3*e^8 - 96*a^2*b^3*c^3*d^2*e^9 + 384*a^3*b*c^4*d^2*e^9 + 96*a^3*b^2*c^3*d*e^10) - (d + e*x)^(1/2)*(128*a^3*b*c^3*e^11 + 192*a^3*c^4*d*e^10 - 32*a^2*b^3*c^2*e^11 + 576*a^2*c^5*d^3*e^8 + 64*b^4*c^3*d^3*e^8 - 64*b^5*c^2*d^2*e^9 + 64*a*b^4*c^2*d*e^10 - 384*a*b^2*c^4*d^3*e^8 + 384*a*b^3*c^3*d^2*e^9 - 576*a^2*b*c^4*d^2*e^9 - 288*a^2*b^2*c^3*d*e^10))*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + 96*a*c^5*d^4*e^8 + 96*a^2*c^4*d^2*e^10 - 32*b^2*c^4*d^4*e^8 + 32*b^4*c^2*d^2*e^10 + 64*a*b*c^4*d^3*e^9 - 32*a*b^3*c^2*d*e^11 + 160*a^2*b*c^3*d*e^11 - 192*a*b^2*c^3*d^2*e^10) + (d + e*x)^(1/2)*(32*a^2*c^3*e^12 + 96*c^5*d^4*e^8 - 128*b*c^4*d^3*e^9 + 64*b^2*c^3*d^2*e^10 - 64*a*b*c^3*d*e^11))*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + (((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(96*a*c^5*d^4*e^8 - (((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*((d + e*x)^(1/2)*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) + 384*a^4*c^4*d*e^10 + 384*a^3*c^5*d^3*e^8 - 96*a^2*b^2*c^4*d^3*e^8 + 96*a^2*b^3*c^3*d^2*e^9 - 384*a^3*b*c^4*d^2*e^9 - 96*a^3*b^2*c^3*d*e^10) - (d + e*x)^(1/2)*(128*a^3*b*c^3*e^11 + 192*a^3*c^4*d*e^10 - 32*a^2*b^3*c^2*e^11 + 576*a^2*c^5*d^3*e^8 + 64*b^4*c^3*d^3*e^8 - 64*b^5*c^2*d^2*e^9 + 64*a*b^4*c^2*d*e^10 - 384*a*b^2*c^4*d^3*e^8 + 384*a*b^3*c^3*d^2*e^9 - 576*a^2*b*c^4*d^2*e^9 - 288*a^2*b^2*c^3*d*e^10))*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) + 96*a^2*c^4*d^2*e^10 - 32*b^2*c^4*d^4*e^8 + 32*b^4*c^2*d^2*e^10 + 64*a*b*c^4*d^3*e^9 - 32*a*b^3*c^2*d*e^11 + 160*a^2*b*c^3*d*e^11 - 192*a*b^2*c^3*d^2*e^10) - (d + e*x)^(1/2)*(32*a^2*c^3*e^12 + 96*c^5*d^4*e^8 - 128*b*c^4*d^3*e^9 + 64*b^2*c^3*d^2*e^10 - 64*a*b*c^3*d*e^11))*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2) - 64*c^4*d^3*e^10 + 64*b*c^3*d^2*e^11 - 64*a*c^3*d*e^12))*((b^4*d + 8*a^2*c^2*d - a*b^3*e - a*e*(-(4*a*c - b^2)^3)^(1/2) + b*d*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c*d + 4*a^2*b*c*e)/(2*(a^2*b^4 + 16*a^4*c^2 - 8*a^3*b^2*c)))^(1/2)*2i - (2*d^(1/2)*atanh((640*c^4*d^(5/2)*e^10*(d + e*x)^(1/2))/(640*c^4*d^3*e^10 - 384*b*c^3*d^2*e^11 + (576*c^5*d^5*e^8)/a + 64*a*c^3*d*e^12 + (192*b^2*c^3*d^3*e^10)/a + (64*b^3*c^2*d^2*e^11)/a - (128*b^2*c^4*d^5*e^8)/a^2 + (192*b^3*c^3*d^4*e^9)/a^2 - (64*b^4*c^2*d^3*e^10)/a^2 - (896*b*c^4*d^4*e^9)/a) + (576*c^5*d^(9/2)*e^8*(d + e*x)^(1/2))/(576*c^5*d^5*e^8 + 640*a*c^4*d^3*e^10 + 64*a^2*c^3*d*e^12 - 896*b*c^4*d^4*e^9 + 192*b^2*c^3*d^3*e^10 + 64*b^3*c^2*d^2*e^11 - (128*b^2*c^4*d^5*e^8)/a + (192*b^3*c^3*d^4*e^9)/a - (64*b^4*c^2*d^3*e^10)/a - 384*a*b*c^3*d^2*e^11) + (64*b^3*c^2*d^(3/2)*e^11*(d + e*x)^(1/2))/(576*c^5*d^5*e^8 + 640*a*c^4*d^3*e^10 + 64*a^2*c^3*d*e^12 - 896*b*c^4*d^4*e^9 + 192*b^2*c^3*d^3*e^10 + 64*b^3*c^2*d^2*e^11 - (128*b^2*c^4*d^5*e^8)/a + (192*b^3*c^3*d^4*e^9)/a - (64*b^4*c^2*d^3*e^10)/a - 384*a*b*c^3*d^2*e^11) + (192*b^2*c^3*d^(5/2)*e^10*(d + e*x)^(1/2))/(576*c^5*d^5*e^8 + 640*a*c^4*d^3*e^10 + 64*a^2*c^3*d*e^12 - 896*b*c^4*d^4*e^9 + 192*b^2*c^3*d^3*e^10 + 64*b^3*c^2*d^2*e^11 - (128*b^2*c^4*d^5*e^8)/a + (192*b^3*c^3*d^4*e^9)/a - (64*b^4*c^2*d^3*e^10)/a - 384*a*b*c^3*d^2*e^11) - (64*b^4*c^2*d^(5/2)*e^10*(d + e*x)^(1/2))/(576*a*c^5*d^5*e^8 + 64*a^3*c^3*d*e^12 + 640*a^2*c^4*d^3*e^10 - 128*b^2*c^4*d^5*e^8 + 192*b^3*c^3*d^4*e^9 - 64*b^4*c^2*d^3*e^10 - 896*a*b*c^4*d^4*e^9 + 192*a*b^2*c^3*d^3*e^10 + 64*a*b^3*c^2*d^2*e^11 - 384*a^2*b*c^3*d^2*e^11) + (192*b^3*c^3*d^(7/2)*e^9*(d + e*x)^(1/2))/(576*a*c^5*d^5*e^8 + 64*a^3*c^3*d*e^12 + 640*a^2*c^4*d^3*e^10 - 128*b^2*c^4*d^5*e^8 + 192*b^3*c^3*d^4*e^9 - 64*b^4*c^2*d^3*e^10 - 896*a*b*c^4*d^4*e^9 + 192*a*b^2*c^3*d^3*e^10 + 64*a*b^3*c^2*d^2*e^11 - 384*a^2*b*c^3*d^2*e^11) - (128*b^2*c^4*d^(9/2)*e^8*(d + e*x)^(1/2))/(576*a*c^5*d^5*e^8 + 64*a^3*c^3*d*e^12 + 640*a^2*c^4*d^3*e^10 - 128*b^2*c^4*d^5*e^8 + 192*b^3*c^3*d^4*e^9 - 64*b^4*c^2*d^3*e^10 - 896*a*b*c^4*d^4*e^9 + 192*a*b^2*c^3*d^3*e^10 + 64*a*b^3*c^2*d^2*e^11 - 384*a^2*b*c^3*d^2*e^11) + (64*a*c^3*d^(1/2)*e^12*(d + e*x)^(1/2))/(640*c^4*d^3*e^10 - 384*b*c^3*d^2*e^11 + (576*c^5*d^5*e^8)/a + 64*a*c^3*d*e^12 + (192*b^2*c^3*d^3*e^10)/a + (64*b^3*c^2*d^2*e^11)/a - (128*b^2*c^4*d^5*e^8)/a^2 + (192*b^3*c^3*d^4*e^9)/a^2 - (64*b^4*c^2*d^3*e^10)/a^2 - (896*b*c^4*d^4*e^9)/a) - (384*b*c^3*d^(3/2)*e^11*(d + e*x)^(1/2))/(640*c^4*d^3*e^10 - 384*b*c^3*d^2*e^11 + (576*c^5*d^5*e^8)/a + 64*a*c^3*d*e^12 + (192*b^2*c^3*d^3*e^10)/a + (64*b^3*c^2*d^2*e^11)/a - (128*b^2*c^4*d^5*e^8)/a^2 + (192*b^3*c^3*d^4*e^9)/a^2 - (64*b^4*c^2*d^3*e^10)/a^2 - (896*b*c^4*d^4*e^9)/a) - (896*b*c^4*d^(7/2)*e^9*(d + e*x)^(1/2))/(576*c^5*d^5*e^8 + 640*a*c^4*d^3*e^10 + 64*a^2*c^3*d*e^12 - 896*b*c^4*d^4*e^9 + 192*b^2*c^3*d^3*e^10 + 64*b^3*c^2*d^2*e^11 - (128*b^2*c^4*d^5*e^8)/a + (192*b^3*c^3*d^4*e^9)/a - (64*b^4*c^2*d^3*e^10)/a - 384*a*b*c^3*d^2*e^11)))/a","B"
531,1,19887,368,6.813501,"\text{Not used}","int((d + e*x)^(1/2)/(x^2*(a + b*x + c*x^2)),x)","-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\left(\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\left(\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\left(\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\left(\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\left(\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{16\,\left(a^3\,c^5\,e^{13}-3\,a^2\,b\,c^5\,d\,e^{12}+3\,a^2\,c^6\,d^2\,e^{11}+2\,a\,b^2\,c^5\,d^2\,e^{11}-8\,a\,b\,c^6\,d^3\,e^{10}+2\,a\,c^7\,d^4\,e^9+4\,b^2\,c^6\,d^4\,e^9-4\,b\,c^7\,d^5\,e^8\right)}{a^4}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d+b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d-a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e+a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\left(\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\left(\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\left(\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\left(\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\left(\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{16\,\left(a^3\,c^5\,e^{13}-3\,a^2\,b\,c^5\,d\,e^{12}+3\,a^2\,c^6\,d^2\,e^{11}+2\,a\,b^2\,c^5\,d^2\,e^{11}-8\,a\,b\,c^6\,d^3\,e^{10}+2\,a\,c^7\,d^4\,e^9+4\,b^2\,c^6\,d^4\,e^9-4\,b\,c^7\,d^5\,e^8\right)}{a^4}}\right)\,\sqrt{-\frac{8\,a^3\,c^3\,d-b^6\,d-b^3\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+a\,b^5\,e-18\,a^2\,b^2\,c^2\,d+8\,a\,b^4\,c\,d+a\,b^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a^2\,b^3\,c\,e+12\,a^3\,b\,c^2\,e-a^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,2{}\mathrm{i}-\frac{\sqrt{d+e\,x}}{a\,x}+\frac{\mathrm{atan}\left(\frac{\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}-\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}-\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}-\frac{\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}-\frac{4\,\left(a\,e-2\,b\,d\right)\,\sqrt{d+e\,x}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^6\,\sqrt{d}}\right)\,\left(a\,e-2\,b\,d\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}\right)\,1{}\mathrm{i}}{2\,a^2\,\sqrt{d}}+\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}+\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}+\frac{\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}+\frac{4\,\left(a\,e-2\,b\,d\right)\,\sqrt{d+e\,x}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^6\,\sqrt{d}}\right)\,\left(a\,e-2\,b\,d\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}\right)\,1{}\mathrm{i}}{2\,a^2\,\sqrt{d}}}{\frac{16\,\left(a^3\,c^5\,e^{13}-3\,a^2\,b\,c^5\,d\,e^{12}+3\,a^2\,c^6\,d^2\,e^{11}+2\,a\,b^2\,c^5\,d^2\,e^{11}-8\,a\,b\,c^6\,d^3\,e^{10}+2\,a\,c^7\,d^4\,e^9+4\,b^2\,c^6\,d^4\,e^9-4\,b\,c^7\,d^5\,e^8\right)}{a^4}-\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}-\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}-\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}-\frac{\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}-\frac{4\,\left(a\,e-2\,b\,d\right)\,\sqrt{d+e\,x}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^6\,\sqrt{d}}\right)\,\left(a\,e-2\,b\,d\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}+\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(6\,a^4\,c^5\,e^{12}-18\,a^3\,b\,c^5\,d\,e^{11}+6\,a^3\,c^6\,d^2\,e^{10}+21\,a^2\,b^2\,c^5\,d^2\,e^{10}+4\,a^2\,c^7\,d^4\,e^8-12\,a\,b^3\,c^5\,d^3\,e^9-8\,a\,b^2\,c^6\,d^4\,e^8+4\,b^4\,c^5\,d^4\,e^8\right)}{a^4}+\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\left(16\,a^5\,b\,c^4\,e^{12}+20\,a^5\,c^5\,d\,e^{11}-8\,a^4\,b^3\,c^3\,e^{12}-68\,a^4\,b^2\,c^4\,d\,e^{11}-36\,a^4\,b\,c^5\,d^2\,e^{10}+20\,a^4\,c^6\,d^3\,e^9+a^3\,b^5\,c^2\,e^{12}+28\,a^3\,b^4\,c^3\,d\,e^{11}+84\,a^3\,b^3\,c^4\,d^2\,e^{10}-20\,a^3\,b^2\,c^5\,d^3\,e^9-32\,a^3\,b\,c^6\,d^4\,e^8-3\,a^2\,b^6\,c^2\,d\,e^{11}-27\,a^2\,b^5\,c^3\,d^2\,e^{10}-20\,a^2\,b^4\,c^4\,d^3\,e^9+40\,a^2\,b^3\,c^5\,d^4\,e^8+2\,a\,b^7\,c^2\,d^2\,e^{10}+6\,a\,b^6\,c^3\,d^3\,e^9-8\,a\,b^5\,c^4\,d^4\,e^8\right)}{a^4}+\frac{\left(a\,e-2\,b\,d\right)\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(60\,a^6\,b\,c^4\,e^{11}+16\,a^6\,c^5\,d\,e^{10}-35\,a^5\,b^3\,c^3\,e^{11}-162\,a^5\,b^2\,c^4\,d\,e^{10}+56\,a^5\,b\,c^5\,d^2\,e^9+40\,a^5\,c^6\,d^3\,e^8+5\,a^4\,b^5\,c^2\,e^{11}+87\,a^4\,b^4\,c^3\,d\,e^{10}+68\,a^4\,b^3\,c^4\,d^2\,e^9-108\,a^4\,b^2\,c^5\,d^3\,e^8-12\,a^3\,b^6\,c^2\,d\,e^{10}-52\,a^3\,b^5\,c^3\,d^2\,e^9+56\,a^3\,b^4\,c^4\,d^3\,e^8+8\,a^2\,b^7\,c^2\,d^2\,e^9-8\,a^2\,b^6\,c^3\,d^3\,e^8\right)}{a^4}+\frac{\left(\frac{8\,\left(32\,a^8\,c^4\,e^{11}-16\,a^7\,b^2\,c^3\,e^{11}-64\,a^7\,b\,c^4\,d\,e^{10}+32\,a^7\,c^5\,d^2\,e^9+2\,a^6\,b^4\,c^2\,e^{11}+24\,a^6\,b^3\,c^3\,d\,e^{10}+16\,a^6\,b^2\,c^4\,d^2\,e^9-32\,a^6\,b\,c^5\,d^3\,e^8-2\,a^5\,b^5\,c^2\,d\,e^{10}-6\,a^5\,b^4\,c^3\,d^2\,e^9+8\,a^5\,b^3\,c^4\,d^3\,e^8\right)}{a^4}+\frac{4\,\left(a\,e-2\,b\,d\right)\,\sqrt{d+e\,x}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^6\,\sqrt{d}}\right)\,\left(a\,e-2\,b\,d\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}\right)}{2\,a^2\,\sqrt{d}}}\right)\,\left(a\,e-2\,b\,d\right)\,1{}\mathrm{i}}{a^2\,\sqrt{d}}","Not used",1,"(atan((((a*e - 2*b*d)*((8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4 - ((a*e - 2*b*d)*((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 - ((a*e - 2*b*d)*((8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4 - (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 - (4*(a*e - 2*b*d)*(d + e*x)^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/(a^6*d^(1/2)))*(a*e - 2*b*d))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2)))*1i)/(2*a^2*d^(1/2)) + ((a*e - 2*b*d)*((8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4 + ((a*e - 2*b*d)*((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + ((a*e - 2*b*d)*((8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 + (4*(a*e - 2*b*d)*(d + e*x)^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/(a^6*d^(1/2)))*(a*e - 2*b*d))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2)))*1i)/(2*a^2*d^(1/2)))/((16*(a^3*c^5*e^13 + 2*a*c^7*d^4*e^9 - 4*b*c^7*d^5*e^8 + 3*a^2*c^6*d^2*e^11 + 4*b^2*c^6*d^4*e^9 - 8*a*b*c^6*d^3*e^10 - 3*a^2*b*c^5*d*e^12 + 2*a*b^2*c^5*d^2*e^11))/a^4 - ((a*e - 2*b*d)*((8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4 - ((a*e - 2*b*d)*((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 - ((a*e - 2*b*d)*((8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4 - (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 - (4*(a*e - 2*b*d)*(d + e*x)^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/(a^6*d^(1/2)))*(a*e - 2*b*d))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2)) + ((a*e - 2*b*d)*((8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4 + ((a*e - 2*b*d)*((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + ((a*e - 2*b*d)*((8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 + (4*(a*e - 2*b*d)*(d + e*x)^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/(a^6*d^(1/2)))*(a*e - 2*b*d))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2))))/(2*a^2*d^(1/2))))*(a*e - 2*b*d)*1i)/(a^2*d^(1/2)) - atan(((((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 - (8*(d + e*x)^(1/2)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2))*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*1i - (((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 + (8*(d + e*x)^(1/2)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2))*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*1i)/((((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 - (8*(d + e*x)^(1/2)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2))*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 + (8*(d + e*x)^(1/2)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2))*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (16*(a^3*c^5*e^13 + 2*a*c^7*d^4*e^9 - 4*b*c^7*d^5*e^8 + 3*a^2*c^6*d^2*e^11 + 4*b^2*c^6*d^4*e^9 - 8*a*b*c^6*d^3*e^10 - 3*a^2*b*c^5*d*e^12 + 2*a*b^2*c^5*d^2*e^11))/a^4))*(-(8*a^3*c^3*d - b^6*d - b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d + a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e - a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*2i - (d + e*x)^(1/2)/(a*x) - atan(((((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 - (8*(d + e*x)^(1/2)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2))*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*1i - (((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 + (8*(d + e*x)^(1/2)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2))*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*1i)/((((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 - (8*(d + e*x)^(1/2)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2))*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (((8*(16*a^5*b*c^4*e^12 + 20*a^5*c^5*d*e^11 + a^3*b^5*c^2*e^12 - 8*a^4*b^3*c^3*e^12 + 20*a^4*c^6*d^3*e^9 + 40*a^2*b^3*c^5*d^4*e^8 - 20*a^2*b^4*c^4*d^3*e^9 - 27*a^2*b^5*c^3*d^2*e^10 - 20*a^3*b^2*c^5*d^3*e^9 + 84*a^3*b^3*c^4*d^2*e^10 - 8*a*b^5*c^4*d^4*e^8 + 6*a*b^6*c^3*d^3*e^9 + 2*a*b^7*c^2*d^2*e^10 - 3*a^2*b^6*c^2*d*e^11 - 32*a^3*b*c^6*d^4*e^8 + 28*a^3*b^4*c^3*d*e^11 - 36*a^4*b*c^5*d^2*e^10 - 68*a^4*b^2*c^4*d*e^11))/a^4 + (((8*(32*a^8*c^4*e^11 + 2*a^6*b^4*c^2*e^11 - 16*a^7*b^2*c^3*e^11 + 32*a^7*c^5*d^2*e^9 + 8*a^5*b^3*c^4*d^3*e^8 - 6*a^5*b^4*c^3*d^2*e^9 + 16*a^6*b^2*c^4*d^2*e^9 - 64*a^7*b*c^4*d*e^10 - 2*a^5*b^5*c^2*d*e^10 - 32*a^6*b*c^5*d^3*e^8 + 24*a^6*b^3*c^3*d*e^10))/a^4 + (8*(d + e*x)^(1/2)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(60*a^6*b*c^4*e^11 + 16*a^6*c^5*d*e^10 + 5*a^4*b^5*c^2*e^11 - 35*a^5*b^3*c^3*e^11 + 40*a^5*c^6*d^3*e^8 - 8*a^2*b^6*c^3*d^3*e^8 + 8*a^2*b^7*c^2*d^2*e^9 + 56*a^3*b^4*c^4*d^3*e^8 - 52*a^3*b^5*c^3*d^2*e^9 - 108*a^4*b^2*c^5*d^3*e^8 + 68*a^4*b^3*c^4*d^2*e^9 - 12*a^3*b^6*c^2*d*e^10 + 87*a^4*b^4*c^3*d*e^10 + 56*a^5*b*c^5*d^2*e^9 - 162*a^5*b^2*c^4*d*e^10))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2))*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(6*a^4*c^5*e^12 + 4*a^2*c^7*d^4*e^8 + 6*a^3*c^6*d^2*e^10 + 4*b^4*c^5*d^4*e^8 + 21*a^2*b^2*c^5*d^2*e^10 - 18*a^3*b*c^5*d*e^11 - 8*a*b^2*c^6*d^4*e^8 - 12*a*b^3*c^5*d^3*e^9))/a^4)*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (16*(a^3*c^5*e^13 + 2*a*c^7*d^4*e^9 - 4*b*c^7*d^5*e^8 + 3*a^2*c^6*d^2*e^11 + 4*b^2*c^6*d^4*e^9 - 8*a*b*c^6*d^3*e^10 - 3*a^2*b*c^5*d*e^12 + 2*a*b^2*c^5*d^2*e^11))/a^4))*(-(8*a^3*c^3*d - b^6*d + b^3*d*(-(4*a*c - b^2)^3)^(1/2) + a*b^5*e - 18*a^2*b^2*c^2*d + 8*a*b^4*c*d - a*b^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a^2*b^3*c*e + 12*a^3*b*c^2*e + a^2*c*e*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c*d*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*2i","B"
532,1,33838,531,8.089477,"\text{Not used}","int((d + e*x)^(1/2)/(x^3*(a + b*x + c*x^2)),x)","-\frac{\frac{\left(a\,e^2+4\,b\,d\,e\right)\,\sqrt{d+e\,x}}{4\,a^2}+\frac{\left(a\,e^2-4\,b\,d\,e\right)\,{\left(d+e\,x\right)}^{3/2}}{4\,a^2\,d}}{{\left(d+e\,x\right)}^2-2\,d\,\left(d+e\,x\right)+d^2}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}-\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}+\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}-\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\left(\left(\left(\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}+\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{7\,a^5\,c^7\,d\,e^{14}+9\,a^4\,b\,c^7\,d^2\,e^{13}+63\,a^4\,c^8\,d^3\,e^{12}-112\,a^3\,b^2\,c^7\,d^3\,e^{12}-136\,a^3\,b\,c^8\,d^4\,e^{11}+56\,a^3\,c^9\,d^5\,e^{10}+224\,a^2\,b^3\,c^7\,d^4\,e^{11}+64\,a^2\,b^2\,c^8\,d^5\,e^{10}-96\,a^2\,b\,c^9\,d^6\,e^9-192\,a\,b^4\,c^7\,d^5\,e^{10}+64\,a\,b^3\,c^8\,d^6\,e^9+64\,a\,b^2\,c^9\,d^7\,e^8+64\,b^5\,c^7\,d^6\,e^9-64\,b^4\,c^8\,d^7\,e^8}{a^8\,d^2}}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d-b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e+a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d+a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e+4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}-\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}+\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}-\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\left(\left(\left(\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}+\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{7\,a^5\,c^7\,d\,e^{14}+9\,a^4\,b\,c^7\,d^2\,e^{13}+63\,a^4\,c^8\,d^3\,e^{12}-112\,a^3\,b^2\,c^7\,d^3\,e^{12}-136\,a^3\,b\,c^8\,d^4\,e^{11}+56\,a^3\,c^9\,d^5\,e^{10}+224\,a^2\,b^3\,c^7\,d^4\,e^{11}+64\,a^2\,b^2\,c^8\,d^5\,e^{10}-96\,a^2\,b\,c^9\,d^6\,e^9-192\,a\,b^4\,c^7\,d^5\,e^{10}+64\,a\,b^3\,c^8\,d^6\,e^9+64\,a\,b^2\,c^9\,d^7\,e^8+64\,b^5\,c^7\,d^6\,e^9-64\,b^4\,c^8\,d^7\,e^8}{a^8\,d^2}}\right)\,\sqrt{\frac{b^8\,d+8\,a^4\,c^4\,d+b^5\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-a\,b^7\,e+33\,a^2\,b^4\,c^2\,d-38\,a^3\,b^2\,c^3\,d-25\,a^3\,b^3\,c^2\,e-a^3\,c^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d-a\,b^4\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^5\,c\,e+20\,a^4\,b\,c^3\,e-4\,a\,b^3\,c\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^2\,d\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^2\,c\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,2{}\mathrm{i}+\frac{\mathrm{atan}\left(\frac{\frac{\left(\frac{\left(\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}+\frac{\left(\frac{\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}-\frac{\sqrt{d+e\,x}\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{16\,a^{11}\,d^2\,\sqrt{d^3}}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}+\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}-\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)\,1{}\mathrm{i}}{8\,a^3\,\sqrt{d^3}}-\frac{\left(\frac{\left(\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}+\frac{\left(\frac{\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}+\frac{\sqrt{d+e\,x}\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{16\,a^{11}\,d^2\,\sqrt{d^3}}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}-\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}+\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)\,1{}\mathrm{i}}{8\,a^3\,\sqrt{d^3}}}{\frac{7\,a^5\,c^7\,d\,e^{14}+9\,a^4\,b\,c^7\,d^2\,e^{13}+63\,a^4\,c^8\,d^3\,e^{12}-112\,a^3\,b^2\,c^7\,d^3\,e^{12}-136\,a^3\,b\,c^8\,d^4\,e^{11}+56\,a^3\,c^9\,d^5\,e^{10}+224\,a^2\,b^3\,c^7\,d^4\,e^{11}+64\,a^2\,b^2\,c^8\,d^5\,e^{10}-96\,a^2\,b\,c^9\,d^6\,e^9-192\,a\,b^4\,c^7\,d^5\,e^{10}+64\,a\,b^3\,c^8\,d^6\,e^9+64\,a\,b^2\,c^9\,d^7\,e^8+64\,b^5\,c^7\,d^6\,e^9-64\,b^4\,c^8\,d^7\,e^8}{a^8\,d^2}+\frac{\left(\frac{\left(\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}+\frac{\left(\frac{\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}-\frac{\sqrt{d+e\,x}\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{16\,a^{11}\,d^2\,\sqrt{d^3}}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}+\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}-\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}+\frac{\left(\frac{\left(\frac{4\,a^9\,c^5\,e^{14}-13\,a^8\,b^2\,c^4\,e^{14}-132\,a^8\,b\,c^5\,d\,e^{13}+4\,a^8\,c^6\,d^2\,e^{12}+7\,a^7\,b^4\,c^3\,e^{14}+109\,a^7\,b^3\,c^4\,d\,e^{13}-429\,a^7\,b^2\,c^5\,d^2\,e^{12}-1408\,a^7\,b\,c^6\,d^3\,e^{11}-192\,a^7\,c^7\,d^4\,e^{10}-a^6\,b^6\,c^2\,e^{14}-23\,a^6\,b^5\,c^3\,d\,e^{13}+559\,a^6\,b^4\,c^4\,d^2\,e^{12}+3648\,a^6\,b^3\,c^5\,d^3\,e^{11}+2336\,a^6\,b^2\,c^6\,d^4\,e^{10}-1088\,a^6\,b\,c^7\,d^5\,e^9-192\,a^6\,c^8\,d^6\,e^8+a^5\,b^7\,c^2\,d\,e^{13}-209\,a^5\,b^6\,c^3\,d^2\,e^{12}-2616\,a^5\,b^5\,c^4\,d^3\,e^{11}-4536\,a^5\,b^4\,c^5\,d^4\,e^{10}+1408\,a^5\,b^3\,c^6\,d^5\,e^9+1600\,a^5\,b^2\,c^7\,d^6\,e^8+24\,a^4\,b^8\,c^2\,d^2\,e^{12}+672\,a^4\,b^7\,c^3\,d^3\,e^{11}+2688\,a^4\,b^6\,c^4\,d^4\,e^{10}+224\,a^4\,b^5\,c^5\,d^5\,e^9-2176\,a^4\,b^4\,c^6\,d^6\,e^8-56\,a^3\,b^9\,c^2\,d^3\,e^{11}-552\,a^3\,b^8\,c^3\,d^4\,e^{10}-512\,a^3\,b^7\,c^4\,d^5\,e^9+960\,a^3\,b^6\,c^5\,d^6\,e^8+32\,a^2\,b^{10}\,c^2\,d^4\,e^{10}+96\,a^2\,b^9\,c^3\,d^5\,e^9-128\,a^2\,b^8\,c^4\,d^6\,e^8}{2\,a^8\,d^2}+\frac{\left(\frac{\left(\frac{128\,a^{12}\,c^4\,d\,e^{12}-64\,a^{11}\,b^2\,c^3\,d\,e^{12}+384\,a^{11}\,b\,c^4\,d^2\,e^{11}+896\,a^{11}\,c^5\,d^3\,e^{10}+8\,a^{10}\,b^4\,c^2\,d\,e^{12}-192\,a^{10}\,b^3\,c^3\,d^2\,e^{11}-1280\,a^{10}\,b^2\,c^4\,d^3\,e^{10}-256\,a^{10}\,b\,c^5\,d^4\,e^9+768\,a^{10}\,c^6\,d^5\,e^8+24\,a^9\,b^5\,c^2\,d^2\,e^{11}+392\,a^9\,b^4\,c^3\,d^3\,e^{10}+448\,a^9\,b^3\,c^4\,d^4\,e^9-704\,a^9\,b^2\,c^5\,d^5\,e^8-32\,a^8\,b^6\,c^2\,d^3\,e^{10}-96\,a^8\,b^5\,c^3\,d^4\,e^9+128\,a^8\,b^4\,c^4\,d^5\,e^8}{2\,a^8\,d^2}+\frac{\sqrt{d+e\,x}\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)\,\left(1024\,a^{13}\,c^4\,d^2\,e^{10}-512\,a^{12}\,b^2\,c^3\,d^2\,e^{10}-1792\,a^{12}\,b\,c^4\,d^3\,e^9+1536\,a^{12}\,c^5\,d^4\,e^8+64\,a^{11}\,b^4\,c^2\,d^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d^3\,e^9-896\,a^{11}\,b^2\,c^4\,d^4\,e^8-128\,a^{10}\,b^5\,c^2\,d^3\,e^9+128\,a^{10}\,b^4\,c^3\,d^4\,e^8\right)}{16\,a^{11}\,d^2\,\sqrt{d^3}}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}-\frac{\sqrt{d+e\,x}\,\left(-12\,a^{10}\,b\,c^4\,e^{13}+8\,a^{10}\,c^5\,d\,e^{12}+7\,a^9\,b^3\,c^3\,e^{13}-102\,a^9\,b^2\,c^4\,d\,e^{12}+1152\,a^9\,b\,c^5\,d^2\,e^{11}+512\,a^9\,c^6\,d^3\,e^{10}-a^8\,b^5\,c^2\,e^{13}+57\,a^8\,b^4\,c^3\,d\,e^{12}-1536\,a^8\,b^3\,c^4\,d^2\,e^{11}-4512\,a^8\,b^2\,c^5\,d^3\,e^{10}+896\,a^8\,b\,c^6\,d^4\,e^9+1152\,a^8\,c^7\,d^5\,e^8-8\,a^7\,b^6\,c^2\,d\,e^{12}+568\,a^7\,b^5\,c^3\,d^2\,e^{11}+4944\,a^7\,b^4\,c^4\,d^3\,e^{10}+1792\,a^7\,b^3\,c^5\,d^4\,e^9-4096\,a^7\,b^2\,c^6\,d^5\,e^8-64\,a^6\,b^7\,c^2\,d^2\,e^{11}-1728\,a^6\,b^6\,c^3\,d^3\,e^{10}-2816\,a^6\,b^5\,c^4\,d^4\,e^9+3520\,a^6\,b^4\,c^5\,d^5\,e^8+192\,a^5\,b^8\,c^2\,d^3\,e^{10}+1088\,a^5\,b^7\,c^3\,d^4\,e^9-1152\,a^5\,b^6\,c^4\,d^5\,e^8-128\,a^4\,b^9\,c^2\,d^4\,e^9+128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8\,d^2}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}+\frac{\sqrt{d+e\,x}\,\left(-2\,a^7\,c^6\,e^{14}+a^6\,b^2\,c^5\,e^{14}-10\,a^6\,b\,c^6\,d\,e^{13}+34\,a^6\,c^7\,d^2\,e^{12}+6\,a^5\,b^3\,c^5\,d\,e^{13}+60\,a^5\,b^2\,c^6\,d^2\,e^{12}-144\,a^5\,b\,c^7\,d^3\,e^{11}+32\,a^5\,c^8\,d^4\,e^{10}-15\,a^4\,b^4\,c^5\,d^2\,e^{12}+128\,a^4\,b^3\,c^6\,d^3\,e^{11}+704\,a^4\,b^2\,c^7\,d^4\,e^{10}+384\,a^4\,b\,c^8\,d^5\,e^9+192\,a^4\,c^9\,d^6\,e^8-56\,a^3\,b^5\,c^5\,d^3\,e^{11}-752\,a^3\,b^4\,c^6\,d^4\,e^{10}-1280\,a^3\,b^3\,c^7\,d^5\,e^9-512\,a^3\,b^2\,c^8\,d^6\,e^8+192\,a^2\,b^6\,c^5\,d^4\,e^{10}+960\,a^2\,b^5\,c^6\,d^5\,e^9+704\,a^2\,b^4\,c^7\,d^6\,e^8-192\,a\,b^7\,c^5\,d^5\,e^9-384\,a\,b^6\,c^6\,d^6\,e^8+64\,b^8\,c^5\,d^6\,e^8\right)}{2\,a^8\,d^2}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d^3}}}\right)\,\left(a^2\,e^2+4\,a\,b\,d\,e+8\,c\,a\,d^2-8\,b^2\,d^2\right)\,1{}\mathrm{i}}{4\,a^3\,\sqrt{d^3}}","Not used",1,"atan(((((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) - ((d + e*x)^(1/2)*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*1i - (((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) + ((d + e*x)^(1/2)*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*1i)/((((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) - ((d + e*x)^(1/2)*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) + ((d + e*x)^(1/2)*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (7*a^5*c^7*d*e^14 + 56*a^3*c^9*d^5*e^10 + 63*a^4*c^8*d^3*e^12 - 64*b^4*c^8*d^7*e^8 + 64*b^5*c^7*d^6*e^9 + 64*a^2*b^2*c^8*d^5*e^10 + 224*a^2*b^3*c^7*d^4*e^11 - 112*a^3*b^2*c^7*d^3*e^12 + 64*a*b^2*c^9*d^7*e^8 + 64*a*b^3*c^8*d^6*e^9 - 192*a*b^4*c^7*d^5*e^10 - 96*a^2*b*c^9*d^6*e^9 - 136*a^3*b*c^8*d^4*e^11 + 9*a^4*b*c^7*d^2*e^13)/(a^8*d^2)))*((b^8*d + 8*a^4*c^4*d - b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e + a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d + a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e + 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*2i - (((a*e^2 + 4*b*d*e)*(d + e*x)^(1/2))/(4*a^2) + ((a*e^2 - 4*b*d*e)*(d + e*x)^(3/2))/(4*a^2*d))/((d + e*x)^2 - 2*d*(d + e*x) + d^2) + atan(((((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) - ((d + e*x)^(1/2)*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*1i - (((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) + ((d + e*x)^(1/2)*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*1i)/((((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) - ((d + e*x)^(1/2)*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) + ((d + e*x)^(1/2)*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (7*a^5*c^7*d*e^14 + 56*a^3*c^9*d^5*e^10 + 63*a^4*c^8*d^3*e^12 - 64*b^4*c^8*d^7*e^8 + 64*b^5*c^7*d^6*e^9 + 64*a^2*b^2*c^8*d^5*e^10 + 224*a^2*b^3*c^7*d^4*e^11 - 112*a^3*b^2*c^7*d^3*e^12 + 64*a*b^2*c^9*d^7*e^8 + 64*a*b^3*c^8*d^6*e^9 - 192*a*b^4*c^7*d^5*e^10 - 96*a^2*b*c^9*d^6*e^9 - 136*a^3*b*c^8*d^4*e^11 + 9*a^4*b*c^7*d^2*e^13)/(a^8*d^2)))*((b^8*d + 8*a^4*c^4*d + b^5*d*(-(4*a*c - b^2)^3)^(1/2) - a*b^7*e + 33*a^2*b^4*c^2*d - 38*a^3*b^2*c^3*d - 25*a^3*b^3*c^2*e - a^3*c^2*e*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d - a*b^4*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^5*c*e + 20*a^4*b*c^3*e - 4*a*b^3*c*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^2*d*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^2*c*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*2i + (atan(((((((4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2) + (((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) - ((d + e*x)^(1/2)*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(16*a^11*d^2*(d^3)^(1/2)))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)) + ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)) - ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e)*1i)/(8*a^3*(d^3)^(1/2)) - (((((4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2) + (((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) + ((d + e*x)^(1/2)*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(16*a^11*d^2*(d^3)^(1/2)))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)) - ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)) + ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e)*1i)/(8*a^3*(d^3)^(1/2)))/((7*a^5*c^7*d*e^14 + 56*a^3*c^9*d^5*e^10 + 63*a^4*c^8*d^3*e^12 - 64*b^4*c^8*d^7*e^8 + 64*b^5*c^7*d^6*e^9 + 64*a^2*b^2*c^8*d^5*e^10 + 224*a^2*b^3*c^7*d^4*e^11 - 112*a^3*b^2*c^7*d^3*e^12 + 64*a*b^2*c^9*d^7*e^8 + 64*a*b^3*c^8*d^6*e^9 - 192*a*b^4*c^7*d^5*e^10 - 96*a^2*b*c^9*d^6*e^9 - 136*a^3*b*c^8*d^4*e^11 + 9*a^4*b*c^7*d^2*e^13)/(a^8*d^2) + (((((4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2) + (((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) - ((d + e*x)^(1/2)*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(16*a^11*d^2*(d^3)^(1/2)))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)) + ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)) - ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)) + (((((4*a^9*c^5*e^14 - a^6*b^6*c^2*e^14 + 7*a^7*b^4*c^3*e^14 - 13*a^8*b^2*c^4*e^14 - 192*a^6*c^8*d^6*e^8 - 192*a^7*c^7*d^4*e^10 + 4*a^8*c^6*d^2*e^12 - 128*a^2*b^8*c^4*d^6*e^8 + 96*a^2*b^9*c^3*d^5*e^9 + 32*a^2*b^10*c^2*d^4*e^10 + 960*a^3*b^6*c^5*d^6*e^8 - 512*a^3*b^7*c^4*d^5*e^9 - 552*a^3*b^8*c^3*d^4*e^10 - 56*a^3*b^9*c^2*d^3*e^11 - 2176*a^4*b^4*c^6*d^6*e^8 + 224*a^4*b^5*c^5*d^5*e^9 + 2688*a^4*b^6*c^4*d^4*e^10 + 672*a^4*b^7*c^3*d^3*e^11 + 24*a^4*b^8*c^2*d^2*e^12 + 1600*a^5*b^2*c^7*d^6*e^8 + 1408*a^5*b^3*c^6*d^5*e^9 - 4536*a^5*b^4*c^5*d^4*e^10 - 2616*a^5*b^5*c^4*d^3*e^11 - 209*a^5*b^6*c^3*d^2*e^12 + 2336*a^6*b^2*c^6*d^4*e^10 + 3648*a^6*b^3*c^5*d^3*e^11 + 559*a^6*b^4*c^4*d^2*e^12 - 429*a^7*b^2*c^5*d^2*e^12 - 132*a^8*b*c^5*d*e^13 + a^5*b^7*c^2*d*e^13 - 1088*a^6*b*c^7*d^5*e^9 - 23*a^6*b^5*c^3*d*e^13 - 1408*a^7*b*c^6*d^3*e^11 + 109*a^7*b^3*c^4*d*e^13)/(2*a^8*d^2) + (((((128*a^12*c^4*d*e^12 + 768*a^10*c^6*d^5*e^8 + 896*a^11*c^5*d^3*e^10 + 128*a^8*b^4*c^4*d^5*e^8 - 96*a^8*b^5*c^3*d^4*e^9 - 32*a^8*b^6*c^2*d^3*e^10 - 704*a^9*b^2*c^5*d^5*e^8 + 448*a^9*b^3*c^4*d^4*e^9 + 392*a^9*b^4*c^3*d^3*e^10 + 24*a^9*b^5*c^2*d^2*e^11 - 1280*a^10*b^2*c^4*d^3*e^10 - 192*a^10*b^3*c^3*d^2*e^11 - 256*a^10*b*c^5*d^4*e^9 + 8*a^10*b^4*c^2*d*e^12 + 384*a^11*b*c^4*d^2*e^11 - 64*a^11*b^2*c^3*d*e^12)/(2*a^8*d^2) + ((d + e*x)^(1/2)*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e)*(1536*a^12*c^5*d^4*e^8 + 1024*a^13*c^4*d^2*e^10 + 128*a^10*b^4*c^3*d^4*e^8 - 128*a^10*b^5*c^2*d^3*e^9 - 896*a^11*b^2*c^4*d^4*e^8 + 960*a^11*b^3*c^3*d^3*e^9 + 64*a^11*b^4*c^2*d^2*e^10 - 512*a^12*b^2*c^3*d^2*e^10 - 1792*a^12*b*c^4*d^3*e^9))/(16*a^11*d^2*(d^3)^(1/2)))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)) - ((d + e*x)^(1/2)*(8*a^10*c^5*d*e^12 - 12*a^10*b*c^4*e^13 - a^8*b^5*c^2*e^13 + 7*a^9*b^3*c^3*e^13 + 1152*a^8*c^7*d^5*e^8 + 512*a^9*c^6*d^3*e^10 + 128*a^4*b^8*c^3*d^5*e^8 - 128*a^4*b^9*c^2*d^4*e^9 - 1152*a^5*b^6*c^4*d^5*e^8 + 1088*a^5*b^7*c^3*d^4*e^9 + 192*a^5*b^8*c^2*d^3*e^10 + 3520*a^6*b^4*c^5*d^5*e^8 - 2816*a^6*b^5*c^4*d^4*e^9 - 1728*a^6*b^6*c^3*d^3*e^10 - 64*a^6*b^7*c^2*d^2*e^11 - 4096*a^7*b^2*c^6*d^5*e^8 + 1792*a^7*b^3*c^5*d^4*e^9 + 4944*a^7*b^4*c^4*d^3*e^10 + 568*a^7*b^5*c^3*d^2*e^11 - 4512*a^8*b^2*c^5*d^3*e^10 - 1536*a^8*b^3*c^4*d^2*e^11 - 8*a^7*b^6*c^2*d*e^12 + 896*a^8*b*c^6*d^4*e^9 + 57*a^8*b^4*c^3*d*e^12 + 1152*a^9*b*c^5*d^2*e^11 - 102*a^9*b^2*c^4*d*e^12))/(2*a^8*d^2))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2)) + ((d + e*x)^(1/2)*(a^6*b^2*c^5*e^14 - 2*a^7*c^6*e^14 + 192*a^4*c^9*d^6*e^8 + 32*a^5*c^8*d^4*e^10 + 34*a^6*c^7*d^2*e^12 + 64*b^8*c^5*d^6*e^8 + 704*a^2*b^4*c^7*d^6*e^8 + 960*a^2*b^5*c^6*d^5*e^9 + 192*a^2*b^6*c^5*d^4*e^10 - 512*a^3*b^2*c^8*d^6*e^8 - 1280*a^3*b^3*c^7*d^5*e^9 - 752*a^3*b^4*c^6*d^4*e^10 - 56*a^3*b^5*c^5*d^3*e^11 + 704*a^4*b^2*c^7*d^4*e^10 + 128*a^4*b^3*c^6*d^3*e^11 - 15*a^4*b^4*c^5*d^2*e^12 + 60*a^5*b^2*c^6*d^2*e^12 - 10*a^6*b*c^6*d*e^13 - 384*a*b^6*c^6*d^6*e^8 - 192*a*b^7*c^5*d^5*e^9 + 384*a^4*b*c^8*d^5*e^9 - 144*a^5*b*c^7*d^3*e^11 + 6*a^5*b^3*c^5*d*e^13))/(2*a^8*d^2))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e))/(8*a^3*(d^3)^(1/2))))*(a^2*e^2 - 8*b^2*d^2 + 8*a*c*d^2 + 4*a*b*d*e)*1i)/(4*a^3*(d^3)^(1/2))","B"
533,1,31485,650,7.969156,"\text{Not used}","int((x^4*(d + e*x)^(3/2))/(a + b*x + c*x^2),x)","-\left(\frac{8\,d}{7\,c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{7\,c^2\,e^6}\right)\,{\left(d+e\,x\right)}^{7/2}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^4\,c^9\,e^5-13\,a^3\,b^2\,c^8\,e^5+4\,a^3\,b\,c^9\,d\,e^4+4\,a^3\,c^{10}\,d^2\,e^3+7\,a^2\,b^4\,c^7\,e^5+7\,a^2\,b^3\,c^8\,d\,e^4-21\,a^2\,b^2\,c^9\,d^2\,e^3+8\,a^2\,b\,c^{10}\,d^3\,e^2-a\,b^6\,c^6\,e^5-6\,a\,b^5\,c^7\,d\,e^4+13\,a\,b^4\,c^8\,d^2\,e^3-6\,a\,b^3\,c^9\,d^3\,e^2+b^7\,c^6\,d\,e^4-2\,b^6\,c^7\,d^2\,e^3+b^5\,c^8\,d^3\,e^2\right)}{c^9}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,\left(b^3\,c^{11}\,e^3-2\,d\,b^2\,c^{12}\,e^2-4\,a\,b\,c^{12}\,e^3+8\,a\,d\,c^{13}\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^6\,c^6\,e^6-36\,a^5\,b^2\,c^5\,e^6+44\,a^5\,b\,c^6\,d\,e^5-12\,a^5\,c^7\,d^2\,e^4+105\,a^4\,b^4\,c^4\,e^6-220\,a^4\,b^3\,c^5\,d\,e^5+150\,a^4\,b^2\,c^6\,d^2\,e^4-36\,a^4\,b\,c^7\,d^3\,e^3+2\,a^4\,c^8\,d^4\,e^2-112\,a^3\,b^6\,c^3\,e^6+308\,a^3\,b^5\,c^4\,d\,e^5-300\,a^3\,b^4\,c^5\,d^2\,e^4+120\,a^3\,b^3\,c^6\,d^3\,e^3-16\,a^3\,b^2\,c^7\,d^4\,e^2+54\,a^2\,b^8\,c^2\,e^6-176\,a^2\,b^7\,c^3\,d\,e^5+210\,a^2\,b^6\,c^4\,d^2\,e^4-108\,a^2\,b^5\,c^5\,d^3\,e^3+20\,a^2\,b^4\,c^6\,d^4\,e^2-12\,a\,b^{10}\,c\,e^6+44\,a\,b^9\,c^2\,d\,e^5-60\,a\,b^8\,c^3\,d^2\,e^4+36\,a\,b^7\,c^4\,d^3\,e^3-8\,a\,b^6\,c^5\,d^4\,e^2+b^{12}\,e^6-4\,b^{11}\,c\,d\,e^5+6\,b^{10}\,c^2\,d^2\,e^4-4\,b^9\,c^3\,d^3\,e^3+b^8\,c^4\,d^4\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^4\,c^9\,e^5-13\,a^3\,b^2\,c^8\,e^5+4\,a^3\,b\,c^9\,d\,e^4+4\,a^3\,c^{10}\,d^2\,e^3+7\,a^2\,b^4\,c^7\,e^5+7\,a^2\,b^3\,c^8\,d\,e^4-21\,a^2\,b^2\,c^9\,d^2\,e^3+8\,a^2\,b\,c^{10}\,d^3\,e^2-a\,b^6\,c^6\,e^5-6\,a\,b^5\,c^7\,d\,e^4+13\,a\,b^4\,c^8\,d^2\,e^3-6\,a\,b^3\,c^9\,d^3\,e^2+b^7\,c^6\,d\,e^4-2\,b^6\,c^7\,d^2\,e^3+b^5\,c^8\,d^3\,e^2\right)}{c^9}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,\left(b^3\,c^{11}\,e^3-2\,d\,b^2\,c^{12}\,e^2-4\,a\,b\,c^{12}\,e^3+8\,a\,d\,c^{13}\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^6\,c^6\,e^6-36\,a^5\,b^2\,c^5\,e^6+44\,a^5\,b\,c^6\,d\,e^5-12\,a^5\,c^7\,d^2\,e^4+105\,a^4\,b^4\,c^4\,e^6-220\,a^4\,b^3\,c^5\,d\,e^5+150\,a^4\,b^2\,c^6\,d^2\,e^4-36\,a^4\,b\,c^7\,d^3\,e^3+2\,a^4\,c^8\,d^4\,e^2-112\,a^3\,b^6\,c^3\,e^6+308\,a^3\,b^5\,c^4\,d\,e^5-300\,a^3\,b^4\,c^5\,d^2\,e^4+120\,a^3\,b^3\,c^6\,d^3\,e^3-16\,a^3\,b^2\,c^7\,d^4\,e^2+54\,a^2\,b^8\,c^2\,e^6-176\,a^2\,b^7\,c^3\,d\,e^5+210\,a^2\,b^6\,c^4\,d^2\,e^4-108\,a^2\,b^5\,c^5\,d^3\,e^3+20\,a^2\,b^4\,c^6\,d^4\,e^2-12\,a\,b^{10}\,c\,e^6+44\,a\,b^9\,c^2\,d\,e^5-60\,a\,b^8\,c^3\,d^2\,e^4+36\,a\,b^7\,c^4\,d^3\,e^3-8\,a\,b^6\,c^5\,d^4\,e^2+b^{12}\,e^6-4\,b^{11}\,c\,d\,e^5+6\,b^{10}\,c^2\,d^2\,e^4-4\,b^9\,c^3\,d^3\,e^3+b^8\,c^4\,d^4\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(3\,a^8\,b\,c^2\,e^8-2\,a^8\,c^3\,d\,e^7-4\,a^7\,b^3\,c\,e^8+8\,a^7\,b\,c^3\,d^2\,e^6-4\,a^7\,c^4\,d^3\,e^5+a^6\,b^5\,e^8+6\,a^6\,b^4\,c\,d\,e^7-16\,a^6\,b^3\,c^2\,d^2\,e^6+8\,a^6\,b^2\,c^3\,d^3\,e^5+3\,a^6\,b\,c^4\,d^4\,e^4-2\,a^6\,c^5\,d^5\,e^3-2\,a^5\,b^6\,d\,e^7+2\,a^5\,b^5\,c\,d^2\,e^6+8\,a^5\,b^4\,c^2\,d^3\,e^5-16\,a^5\,b^3\,c^3\,d^4\,e^4+10\,a^5\,b^2\,c^4\,d^5\,e^3-2\,a^5\,b\,c^5\,d^6\,e^2+a^4\,b^7\,d^2\,e^6-4\,a^4\,b^6\,c\,d^3\,e^5+6\,a^4\,b^5\,c^2\,d^4\,e^4-4\,a^4\,b^4\,c^3\,d^5\,e^3+a^4\,b^3\,c^4\,d^6\,e^2\right)}{c^9}+\left(\left(\frac{8\,\left(4\,a^4\,c^9\,e^5-13\,a^3\,b^2\,c^8\,e^5+4\,a^3\,b\,c^9\,d\,e^4+4\,a^3\,c^{10}\,d^2\,e^3+7\,a^2\,b^4\,c^7\,e^5+7\,a^2\,b^3\,c^8\,d\,e^4-21\,a^2\,b^2\,c^9\,d^2\,e^3+8\,a^2\,b\,c^{10}\,d^3\,e^2-a\,b^6\,c^6\,e^5-6\,a\,b^5\,c^7\,d\,e^4+13\,a\,b^4\,c^8\,d^2\,e^3-6\,a\,b^3\,c^9\,d^3\,e^2+b^7\,c^6\,d\,e^4-2\,b^6\,c^7\,d^2\,e^3+b^5\,c^8\,d^3\,e^2\right)}{c^9}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,\left(b^3\,c^{11}\,e^3-2\,d\,b^2\,c^{12}\,e^2-4\,a\,b\,c^{12}\,e^3+8\,a\,d\,c^{13}\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^6\,c^6\,e^6-36\,a^5\,b^2\,c^5\,e^6+44\,a^5\,b\,c^6\,d\,e^5-12\,a^5\,c^7\,d^2\,e^4+105\,a^4\,b^4\,c^4\,e^6-220\,a^4\,b^3\,c^5\,d\,e^5+150\,a^4\,b^2\,c^6\,d^2\,e^4-36\,a^4\,b\,c^7\,d^3\,e^3+2\,a^4\,c^8\,d^4\,e^2-112\,a^3\,b^6\,c^3\,e^6+308\,a^3\,b^5\,c^4\,d\,e^5-300\,a^3\,b^4\,c^5\,d^2\,e^4+120\,a^3\,b^3\,c^6\,d^3\,e^3-16\,a^3\,b^2\,c^7\,d^4\,e^2+54\,a^2\,b^8\,c^2\,e^6-176\,a^2\,b^7\,c^3\,d\,e^5+210\,a^2\,b^6\,c^4\,d^2\,e^4-108\,a^2\,b^5\,c^5\,d^3\,e^3+20\,a^2\,b^4\,c^6\,d^4\,e^2-12\,a\,b^{10}\,c\,e^6+44\,a\,b^9\,c^2\,d\,e^5-60\,a\,b^8\,c^3\,d^2\,e^4+36\,a\,b^7\,c^4\,d^3\,e^3-8\,a\,b^6\,c^5\,d^4\,e^2+b^{12}\,e^6-4\,b^{11}\,c\,d\,e^5+6\,b^{10}\,c^2\,d^2\,e^4-4\,b^9\,c^3\,d^3\,e^3+b^8\,c^4\,d^4\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}+\left(\left(\frac{8\,\left(4\,a^4\,c^9\,e^5-13\,a^3\,b^2\,c^8\,e^5+4\,a^3\,b\,c^9\,d\,e^4+4\,a^3\,c^{10}\,d^2\,e^3+7\,a^2\,b^4\,c^7\,e^5+7\,a^2\,b^3\,c^8\,d\,e^4-21\,a^2\,b^2\,c^9\,d^2\,e^3+8\,a^2\,b\,c^{10}\,d^3\,e^2-a\,b^6\,c^6\,e^5-6\,a\,b^5\,c^7\,d\,e^4+13\,a\,b^4\,c^8\,d^2\,e^3-6\,a\,b^3\,c^9\,d^3\,e^2+b^7\,c^6\,d\,e^4-2\,b^6\,c^7\,d^2\,e^3+b^5\,c^8\,d^3\,e^2\right)}{c^9}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,\left(b^3\,c^{11}\,e^3-2\,d\,b^2\,c^{12}\,e^2-4\,a\,b\,c^{12}\,e^3+8\,a\,d\,c^{13}\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^6\,c^6\,e^6-36\,a^5\,b^2\,c^5\,e^6+44\,a^5\,b\,c^6\,d\,e^5-12\,a^5\,c^7\,d^2\,e^4+105\,a^4\,b^4\,c^4\,e^6-220\,a^4\,b^3\,c^5\,d\,e^5+150\,a^4\,b^2\,c^6\,d^2\,e^4-36\,a^4\,b\,c^7\,d^3\,e^3+2\,a^4\,c^8\,d^4\,e^2-112\,a^3\,b^6\,c^3\,e^6+308\,a^3\,b^5\,c^4\,d\,e^5-300\,a^3\,b^4\,c^5\,d^2\,e^4+120\,a^3\,b^3\,c^6\,d^3\,e^3-16\,a^3\,b^2\,c^7\,d^4\,e^2+54\,a^2\,b^8\,c^2\,e^6-176\,a^2\,b^7\,c^3\,d\,e^5+210\,a^2\,b^6\,c^4\,d^2\,e^4-108\,a^2\,b^5\,c^5\,d^3\,e^3+20\,a^2\,b^4\,c^6\,d^4\,e^2-12\,a\,b^{10}\,c\,e^6+44\,a\,b^9\,c^2\,d\,e^5-60\,a\,b^8\,c^3\,d^2\,e^4+36\,a\,b^7\,c^4\,d^3\,e^3-8\,a\,b^6\,c^5\,d^4\,e^2+b^{12}\,e^6-4\,b^{11}\,c\,d\,e^5+6\,b^{10}\,c^2\,d^2\,e^4-4\,b^9\,c^3\,d^3\,e^3+b^8\,c^4\,d^4\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3-b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3+a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2+10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e+3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2-3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^4\,c^9\,e^5-13\,a^3\,b^2\,c^8\,e^5+4\,a^3\,b\,c^9\,d\,e^4+4\,a^3\,c^{10}\,d^2\,e^3+7\,a^2\,b^4\,c^7\,e^5+7\,a^2\,b^3\,c^8\,d\,e^4-21\,a^2\,b^2\,c^9\,d^2\,e^3+8\,a^2\,b\,c^{10}\,d^3\,e^2-a\,b^6\,c^6\,e^5-6\,a\,b^5\,c^7\,d\,e^4+13\,a\,b^4\,c^8\,d^2\,e^3-6\,a\,b^3\,c^9\,d^3\,e^2+b^7\,c^6\,d\,e^4-2\,b^6\,c^7\,d^2\,e^3+b^5\,c^8\,d^3\,e^2\right)}{c^9}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,\left(b^3\,c^{11}\,e^3-2\,d\,b^2\,c^{12}\,e^2-4\,a\,b\,c^{12}\,e^3+8\,a\,d\,c^{13}\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^6\,c^6\,e^6-36\,a^5\,b^2\,c^5\,e^6+44\,a^5\,b\,c^6\,d\,e^5-12\,a^5\,c^7\,d^2\,e^4+105\,a^4\,b^4\,c^4\,e^6-220\,a^4\,b^3\,c^5\,d\,e^5+150\,a^4\,b^2\,c^6\,d^2\,e^4-36\,a^4\,b\,c^7\,d^3\,e^3+2\,a^4\,c^8\,d^4\,e^2-112\,a^3\,b^6\,c^3\,e^6+308\,a^3\,b^5\,c^4\,d\,e^5-300\,a^3\,b^4\,c^5\,d^2\,e^4+120\,a^3\,b^3\,c^6\,d^3\,e^3-16\,a^3\,b^2\,c^7\,d^4\,e^2+54\,a^2\,b^8\,c^2\,e^6-176\,a^2\,b^7\,c^3\,d\,e^5+210\,a^2\,b^6\,c^4\,d^2\,e^4-108\,a^2\,b^5\,c^5\,d^3\,e^3+20\,a^2\,b^4\,c^6\,d^4\,e^2-12\,a\,b^{10}\,c\,e^6+44\,a\,b^9\,c^2\,d\,e^5-60\,a\,b^8\,c^3\,d^2\,e^4+36\,a\,b^7\,c^4\,d^3\,e^3-8\,a\,b^6\,c^5\,d^4\,e^2+b^{12}\,e^6-4\,b^{11}\,c\,d\,e^5+6\,b^{10}\,c^2\,d^2\,e^4-4\,b^9\,c^3\,d^3\,e^3+b^8\,c^4\,d^4\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^4\,c^9\,e^5-13\,a^3\,b^2\,c^8\,e^5+4\,a^3\,b\,c^9\,d\,e^4+4\,a^3\,c^{10}\,d^2\,e^3+7\,a^2\,b^4\,c^7\,e^5+7\,a^2\,b^3\,c^8\,d\,e^4-21\,a^2\,b^2\,c^9\,d^2\,e^3+8\,a^2\,b\,c^{10}\,d^3\,e^2-a\,b^6\,c^6\,e^5-6\,a\,b^5\,c^7\,d\,e^4+13\,a\,b^4\,c^8\,d^2\,e^3-6\,a\,b^3\,c^9\,d^3\,e^2+b^7\,c^6\,d\,e^4-2\,b^6\,c^7\,d^2\,e^3+b^5\,c^8\,d^3\,e^2\right)}{c^9}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,\left(b^3\,c^{11}\,e^3-2\,d\,b^2\,c^{12}\,e^2-4\,a\,b\,c^{12}\,e^3+8\,a\,d\,c^{13}\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^6\,c^6\,e^6-36\,a^5\,b^2\,c^5\,e^6+44\,a^5\,b\,c^6\,d\,e^5-12\,a^5\,c^7\,d^2\,e^4+105\,a^4\,b^4\,c^4\,e^6-220\,a^4\,b^3\,c^5\,d\,e^5+150\,a^4\,b^2\,c^6\,d^2\,e^4-36\,a^4\,b\,c^7\,d^3\,e^3+2\,a^4\,c^8\,d^4\,e^2-112\,a^3\,b^6\,c^3\,e^6+308\,a^3\,b^5\,c^4\,d\,e^5-300\,a^3\,b^4\,c^5\,d^2\,e^4+120\,a^3\,b^3\,c^6\,d^3\,e^3-16\,a^3\,b^2\,c^7\,d^4\,e^2+54\,a^2\,b^8\,c^2\,e^6-176\,a^2\,b^7\,c^3\,d\,e^5+210\,a^2\,b^6\,c^4\,d^2\,e^4-108\,a^2\,b^5\,c^5\,d^3\,e^3+20\,a^2\,b^4\,c^6\,d^4\,e^2-12\,a\,b^{10}\,c\,e^6+44\,a\,b^9\,c^2\,d\,e^5-60\,a\,b^8\,c^3\,d^2\,e^4+36\,a\,b^7\,c^4\,d^3\,e^3-8\,a\,b^6\,c^5\,d^4\,e^2+b^{12}\,e^6-4\,b^{11}\,c\,d\,e^5+6\,b^{10}\,c^2\,d^2\,e^4-4\,b^9\,c^3\,d^3\,e^3+b^8\,c^4\,d^4\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(3\,a^8\,b\,c^2\,e^8-2\,a^8\,c^3\,d\,e^7-4\,a^7\,b^3\,c\,e^8+8\,a^7\,b\,c^3\,d^2\,e^6-4\,a^7\,c^4\,d^3\,e^5+a^6\,b^5\,e^8+6\,a^6\,b^4\,c\,d\,e^7-16\,a^6\,b^3\,c^2\,d^2\,e^6+8\,a^6\,b^2\,c^3\,d^3\,e^5+3\,a^6\,b\,c^4\,d^4\,e^4-2\,a^6\,c^5\,d^5\,e^3-2\,a^5\,b^6\,d\,e^7+2\,a^5\,b^5\,c\,d^2\,e^6+8\,a^5\,b^4\,c^2\,d^3\,e^5-16\,a^5\,b^3\,c^3\,d^4\,e^4+10\,a^5\,b^2\,c^4\,d^5\,e^3-2\,a^5\,b\,c^5\,d^6\,e^2+a^4\,b^7\,d^2\,e^6-4\,a^4\,b^6\,c\,d^3\,e^5+6\,a^4\,b^5\,c^2\,d^4\,e^4-4\,a^4\,b^4\,c^3\,d^5\,e^3+a^4\,b^3\,c^4\,d^6\,e^2\right)}{c^9}+\left(\left(\frac{8\,\left(4\,a^4\,c^9\,e^5-13\,a^3\,b^2\,c^8\,e^5+4\,a^3\,b\,c^9\,d\,e^4+4\,a^3\,c^{10}\,d^2\,e^3+7\,a^2\,b^4\,c^7\,e^5+7\,a^2\,b^3\,c^8\,d\,e^4-21\,a^2\,b^2\,c^9\,d^2\,e^3+8\,a^2\,b\,c^{10}\,d^3\,e^2-a\,b^6\,c^6\,e^5-6\,a\,b^5\,c^7\,d\,e^4+13\,a\,b^4\,c^8\,d^2\,e^3-6\,a\,b^3\,c^9\,d^3\,e^2+b^7\,c^6\,d\,e^4-2\,b^6\,c^7\,d^2\,e^3+b^5\,c^8\,d^3\,e^2\right)}{c^9}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,\left(b^3\,c^{11}\,e^3-2\,d\,b^2\,c^{12}\,e^2-4\,a\,b\,c^{12}\,e^3+8\,a\,d\,c^{13}\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^6\,c^6\,e^6-36\,a^5\,b^2\,c^5\,e^6+44\,a^5\,b\,c^6\,d\,e^5-12\,a^5\,c^7\,d^2\,e^4+105\,a^4\,b^4\,c^4\,e^6-220\,a^4\,b^3\,c^5\,d\,e^5+150\,a^4\,b^2\,c^6\,d^2\,e^4-36\,a^4\,b\,c^7\,d^3\,e^3+2\,a^4\,c^8\,d^4\,e^2-112\,a^3\,b^6\,c^3\,e^6+308\,a^3\,b^5\,c^4\,d\,e^5-300\,a^3\,b^4\,c^5\,d^2\,e^4+120\,a^3\,b^3\,c^6\,d^3\,e^3-16\,a^3\,b^2\,c^7\,d^4\,e^2+54\,a^2\,b^8\,c^2\,e^6-176\,a^2\,b^7\,c^3\,d\,e^5+210\,a^2\,b^6\,c^4\,d^2\,e^4-108\,a^2\,b^5\,c^5\,d^3\,e^3+20\,a^2\,b^4\,c^6\,d^4\,e^2-12\,a\,b^{10}\,c\,e^6+44\,a\,b^9\,c^2\,d\,e^5-60\,a\,b^8\,c^3\,d^2\,e^4+36\,a\,b^7\,c^4\,d^3\,e^3-8\,a\,b^6\,c^5\,d^4\,e^2+b^{12}\,e^6-4\,b^{11}\,c\,d\,e^5+6\,b^{10}\,c^2\,d^2\,e^4-4\,b^9\,c^3\,d^3\,e^3+b^8\,c^4\,d^4\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}+\left(\left(\frac{8\,\left(4\,a^4\,c^9\,e^5-13\,a^3\,b^2\,c^8\,e^5+4\,a^3\,b\,c^9\,d\,e^4+4\,a^3\,c^{10}\,d^2\,e^3+7\,a^2\,b^4\,c^7\,e^5+7\,a^2\,b^3\,c^8\,d\,e^4-21\,a^2\,b^2\,c^9\,d^2\,e^3+8\,a^2\,b\,c^{10}\,d^3\,e^2-a\,b^6\,c^6\,e^5-6\,a\,b^5\,c^7\,d\,e^4+13\,a\,b^4\,c^8\,d^2\,e^3-6\,a\,b^3\,c^9\,d^3\,e^2+b^7\,c^6\,d\,e^4-2\,b^6\,c^7\,d^2\,e^3+b^5\,c^8\,d^3\,e^2\right)}{c^9}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,\left(b^3\,c^{11}\,e^3-2\,d\,b^2\,c^{12}\,e^2-4\,a\,b\,c^{12}\,e^3+8\,a\,d\,c^{13}\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^6\,c^6\,e^6-36\,a^5\,b^2\,c^5\,e^6+44\,a^5\,b\,c^6\,d\,e^5-12\,a^5\,c^7\,d^2\,e^4+105\,a^4\,b^4\,c^4\,e^6-220\,a^4\,b^3\,c^5\,d\,e^5+150\,a^4\,b^2\,c^6\,d^2\,e^4-36\,a^4\,b\,c^7\,d^3\,e^3+2\,a^4\,c^8\,d^4\,e^2-112\,a^3\,b^6\,c^3\,e^6+308\,a^3\,b^5\,c^4\,d\,e^5-300\,a^3\,b^4\,c^5\,d^2\,e^4+120\,a^3\,b^3\,c^6\,d^3\,e^3-16\,a^3\,b^2\,c^7\,d^4\,e^2+54\,a^2\,b^8\,c^2\,e^6-176\,a^2\,b^7\,c^3\,d\,e^5+210\,a^2\,b^6\,c^4\,d^2\,e^4-108\,a^2\,b^5\,c^5\,d^3\,e^3+20\,a^2\,b^4\,c^6\,d^4\,e^2-12\,a\,b^{10}\,c\,e^6+44\,a\,b^9\,c^2\,d\,e^5-60\,a\,b^8\,c^3\,d^2\,e^4+36\,a\,b^7\,c^4\,d^3\,e^3-8\,a\,b^6\,c^5\,d^4\,e^2+b^{12}\,e^6-4\,b^{11}\,c\,d\,e^5+6\,b^{10}\,c^2\,d^2\,e^4-4\,b^9\,c^3\,d^3\,e^3+b^8\,c^4\,d^4\,e^2\right)}{c^9}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}}\right)\,\sqrt{-\frac{b^{13}\,e^3+8\,a^5\,c^8\,d^3-b^{10}\,c^3\,d^3+b^{10}\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^8\,c^4\,d^3+44\,a^6\,b\,c^6\,e^3-24\,a^6\,c^7\,d\,e^2+3\,b^{11}\,c^2\,d^2\,e-52\,a^2\,b^6\,c^5\,d^3+96\,a^3\,b^4\,c^6\,d^3-66\,a^4\,b^2\,c^7\,d^3+88\,a^2\,b^9\,c^2\,e^3-253\,a^3\,b^7\,c^3\,e^3+363\,a^4\,b^5\,c^4\,e^3-231\,a^5\,b^3\,c^5\,e^3-a^5\,c^5\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^7\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^{11}\,c\,e^3-3\,b^{12}\,c\,d\,e^2-10\,a^2\,b^3\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+28\,a^2\,b^6\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-35\,a^3\,b^4\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a^4\,b^2\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^8\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-39\,a\,b^9\,c^3\,d^2\,e+42\,a\,b^{10}\,c^2\,d\,e^2-108\,a^5\,b\,c^7\,d^2\,e-3\,b^9\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a\,b^5\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a^3\,b\,c^6\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+189\,a^2\,b^7\,c^4\,d^2\,e-225\,a^2\,b^8\,c^3\,d\,e^2-414\,a^3\,b^5\,c^5\,d^2\,e+570\,a^3\,b^6\,c^4\,d\,e^2+387\,a^4\,b^3\,c^6\,d^2\,e-675\,a^4\,b^4\,c^5\,d\,e^2+306\,a^5\,b^2\,c^6\,d\,e^2+3\,a^4\,c^6\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^8\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^6\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a\,b^7\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a^4\,b\,c^5\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+45\,a^2\,b^4\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-63\,a^2\,b^5\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^3\,b^2\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+60\,a^3\,b^3\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{13}-8\,a\,b^2\,c^{12}+b^4\,c^{11}\right)}}\,2{}\mathrm{i}+\sqrt{d+e\,x}\,\left(\frac{2\,d^4}{c\,e^3}-\frac{\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)\,\left(\frac{12\,d^2}{c\,e^3}-\frac{2\,\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)}{c^2\,e^6}+\frac{\left(\frac{8\,d}{c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c^2\,e^6}\right)\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c\,e^3}\right)}{c\,e^3}+\frac{\left(b\,e^4-2\,c\,d\,e^3\right)\,\left(\frac{8\,d^3}{c\,e^3}-\frac{\left(\frac{8\,d}{c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c^2\,e^6}\right)\,\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)}{c\,e^3}+\frac{\left(b\,e^4-2\,c\,d\,e^3\right)\,\left(\frac{12\,d^2}{c\,e^3}-\frac{2\,\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)}{c^2\,e^6}+\frac{\left(\frac{8\,d}{c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c^2\,e^6}\right)\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c\,e^3}\right)}{c\,e^3}\right)}{c\,e^3}\right)+{\left(d+e\,x\right)}^{5/2}\,\left(\frac{12\,d^2}{5\,c\,e^3}-\frac{2\,\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)}{5\,c^2\,e^6}+\frac{\left(\frac{8\,d}{c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c^2\,e^6}\right)\,\left(b\,e^4-2\,c\,d\,e^3\right)}{5\,c\,e^3}\right)-{\left(d+e\,x\right)}^{3/2}\,\left(\frac{8\,d^3}{3\,c\,e^3}-\frac{\left(\frac{8\,d}{c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c^2\,e^6}\right)\,\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)}{3\,c\,e^3}+\frac{\left(b\,e^4-2\,c\,d\,e^3\right)\,\left(\frac{12\,d^2}{c\,e^3}-\frac{2\,\left(c\,d^2\,e^3-b\,d\,e^4+a\,e^5\right)}{c^2\,e^6}+\frac{\left(\frac{8\,d}{c\,e^3}+\frac{2\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c^2\,e^6}\right)\,\left(b\,e^4-2\,c\,d\,e^3\right)}{c\,e^3}\right)}{3\,c\,e^3}\right)+\frac{2\,{\left(d+e\,x\right)}^{9/2}}{9\,c\,e^3}","Not used",1,"(d + e*x)^(1/2)*((2*d^4)/(c*e^3) - ((a*e^5 + c*d^2*e^3 - b*d*e^4)*((12*d^2)/(c*e^3) - (2*(a*e^5 + c*d^2*e^3 - b*d*e^4))/(c^2*e^6) + (((8*d)/(c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(c^2*e^6))*(b*e^4 - 2*c*d*e^3))/(c*e^3)))/(c*e^3) + ((b*e^4 - 2*c*d*e^3)*((8*d^3)/(c*e^3) - (((8*d)/(c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(c^2*e^6))*(a*e^5 + c*d^2*e^3 - b*d*e^4))/(c*e^3) + ((b*e^4 - 2*c*d*e^3)*((12*d^2)/(c*e^3) - (2*(a*e^5 + c*d^2*e^3 - b*d*e^4))/(c^2*e^6) + (((8*d)/(c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(c^2*e^6))*(b*e^4 - 2*c*d*e^3))/(c*e^3)))/(c*e^3)))/(c*e^3)) - atan(((((8*(4*a^4*c^9*e^5 - a*b^6*c^6*e^5 + b^7*c^6*d*e^4 + 7*a^2*b^4*c^7*e^5 - 13*a^3*b^2*c^8*e^5 + 4*a^3*c^10*d^2*e^3 + b^5*c^8*d^3*e^2 - 2*b^6*c^7*d^2*e^3 - 21*a^2*b^2*c^9*d^2*e^3 - 6*a*b^5*c^7*d*e^4 + 4*a^3*b*c^9*d*e^4 - 6*a*b^3*c^9*d^3*e^2 + 13*a*b^4*c^8*d^2*e^3 + 8*a^2*b*c^10*d^3*e^2 + 7*a^2*b^3*c^8*d*e^4))/c^9 - (8*(d + e*x)^(1/2)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*(b^3*c^11*e^3 - 2*b^2*c^12*d*e^2 - 4*a*b*c^12*e^3 + 8*a*c^13*d*e^2))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) - (8*(d + e*x)^(1/2)*(b^12*e^6 + 2*a^6*c^6*e^6 + 54*a^2*b^8*c^2*e^6 - 112*a^3*b^6*c^3*e^6 + 105*a^4*b^4*c^4*e^6 - 36*a^5*b^2*c^5*e^6 + 2*a^4*c^8*d^4*e^2 - 12*a^5*c^7*d^2*e^4 + b^8*c^4*d^4*e^2 - 4*b^9*c^3*d^3*e^3 + 6*b^10*c^2*d^2*e^4 - 12*a*b^10*c*e^6 - 4*b^11*c*d*e^5 + 20*a^2*b^4*c^6*d^4*e^2 - 108*a^2*b^5*c^5*d^3*e^3 + 210*a^2*b^6*c^4*d^2*e^4 - 16*a^3*b^2*c^7*d^4*e^2 + 120*a^3*b^3*c^6*d^3*e^3 - 300*a^3*b^4*c^5*d^2*e^4 + 150*a^4*b^2*c^6*d^2*e^4 + 44*a*b^9*c^2*d*e^5 + 44*a^5*b*c^6*d*e^5 - 8*a*b^6*c^5*d^4*e^2 + 36*a*b^7*c^4*d^3*e^3 - 60*a*b^8*c^3*d^2*e^4 - 176*a^2*b^7*c^3*d*e^5 + 308*a^3*b^5*c^4*d*e^5 - 36*a^4*b*c^7*d^3*e^3 - 220*a^4*b^3*c^5*d*e^5))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*1i - (((8*(4*a^4*c^9*e^5 - a*b^6*c^6*e^5 + b^7*c^6*d*e^4 + 7*a^2*b^4*c^7*e^5 - 13*a^3*b^2*c^8*e^5 + 4*a^3*c^10*d^2*e^3 + b^5*c^8*d^3*e^2 - 2*b^6*c^7*d^2*e^3 - 21*a^2*b^2*c^9*d^2*e^3 - 6*a*b^5*c^7*d*e^4 + 4*a^3*b*c^9*d*e^4 - 6*a*b^3*c^9*d^3*e^2 + 13*a*b^4*c^8*d^2*e^3 + 8*a^2*b*c^10*d^3*e^2 + 7*a^2*b^3*c^8*d*e^4))/c^9 + (8*(d + e*x)^(1/2)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*(b^3*c^11*e^3 - 2*b^2*c^12*d*e^2 - 4*a*b*c^12*e^3 + 8*a*c^13*d*e^2))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) + (8*(d + e*x)^(1/2)*(b^12*e^6 + 2*a^6*c^6*e^6 + 54*a^2*b^8*c^2*e^6 - 112*a^3*b^6*c^3*e^6 + 105*a^4*b^4*c^4*e^6 - 36*a^5*b^2*c^5*e^6 + 2*a^4*c^8*d^4*e^2 - 12*a^5*c^7*d^2*e^4 + b^8*c^4*d^4*e^2 - 4*b^9*c^3*d^3*e^3 + 6*b^10*c^2*d^2*e^4 - 12*a*b^10*c*e^6 - 4*b^11*c*d*e^5 + 20*a^2*b^4*c^6*d^4*e^2 - 108*a^2*b^5*c^5*d^3*e^3 + 210*a^2*b^6*c^4*d^2*e^4 - 16*a^3*b^2*c^7*d^4*e^2 + 120*a^3*b^3*c^6*d^3*e^3 - 300*a^3*b^4*c^5*d^2*e^4 + 150*a^4*b^2*c^6*d^2*e^4 + 44*a*b^9*c^2*d*e^5 + 44*a^5*b*c^6*d*e^5 - 8*a*b^6*c^5*d^4*e^2 + 36*a*b^7*c^4*d^3*e^3 - 60*a*b^8*c^3*d^2*e^4 - 176*a^2*b^7*c^3*d*e^5 + 308*a^3*b^5*c^4*d*e^5 - 36*a^4*b*c^7*d^3*e^3 - 220*a^4*b^3*c^5*d*e^5))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*1i)/((16*(a^6*b^5*e^8 - 4*a^7*b^3*c*e^8 + 3*a^8*b*c^2*e^8 - 2*a^5*b^6*d*e^7 - 2*a^8*c^3*d*e^7 + a^4*b^7*d^2*e^6 - 2*a^6*c^5*d^5*e^3 - 4*a^7*c^4*d^3*e^5 + a^4*b^3*c^4*d^6*e^2 - 4*a^4*b^4*c^3*d^5*e^3 + 6*a^4*b^5*c^2*d^4*e^4 + 10*a^5*b^2*c^4*d^5*e^3 - 16*a^5*b^3*c^3*d^4*e^4 + 8*a^5*b^4*c^2*d^3*e^5 + 8*a^6*b^2*c^3*d^3*e^5 - 16*a^6*b^3*c^2*d^2*e^6 + 6*a^6*b^4*c*d*e^7 - 4*a^4*b^6*c*d^3*e^5 - 2*a^5*b*c^5*d^6*e^2 + 2*a^5*b^5*c*d^2*e^6 + 3*a^6*b*c^4*d^4*e^4 + 8*a^7*b*c^3*d^2*e^6))/c^9 + (((8*(4*a^4*c^9*e^5 - a*b^6*c^6*e^5 + b^7*c^6*d*e^4 + 7*a^2*b^4*c^7*e^5 - 13*a^3*b^2*c^8*e^5 + 4*a^3*c^10*d^2*e^3 + b^5*c^8*d^3*e^2 - 2*b^6*c^7*d^2*e^3 - 21*a^2*b^2*c^9*d^2*e^3 - 6*a*b^5*c^7*d*e^4 + 4*a^3*b*c^9*d*e^4 - 6*a*b^3*c^9*d^3*e^2 + 13*a*b^4*c^8*d^2*e^3 + 8*a^2*b*c^10*d^3*e^2 + 7*a^2*b^3*c^8*d*e^4))/c^9 - (8*(d + e*x)^(1/2)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*(b^3*c^11*e^3 - 2*b^2*c^12*d*e^2 - 4*a*b*c^12*e^3 + 8*a*c^13*d*e^2))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) - (8*(d + e*x)^(1/2)*(b^12*e^6 + 2*a^6*c^6*e^6 + 54*a^2*b^8*c^2*e^6 - 112*a^3*b^6*c^3*e^6 + 105*a^4*b^4*c^4*e^6 - 36*a^5*b^2*c^5*e^6 + 2*a^4*c^8*d^4*e^2 - 12*a^5*c^7*d^2*e^4 + b^8*c^4*d^4*e^2 - 4*b^9*c^3*d^3*e^3 + 6*b^10*c^2*d^2*e^4 - 12*a*b^10*c*e^6 - 4*b^11*c*d*e^5 + 20*a^2*b^4*c^6*d^4*e^2 - 108*a^2*b^5*c^5*d^3*e^3 + 210*a^2*b^6*c^4*d^2*e^4 - 16*a^3*b^2*c^7*d^4*e^2 + 120*a^3*b^3*c^6*d^3*e^3 - 300*a^3*b^4*c^5*d^2*e^4 + 150*a^4*b^2*c^6*d^2*e^4 + 44*a*b^9*c^2*d*e^5 + 44*a^5*b*c^6*d*e^5 - 8*a*b^6*c^5*d^4*e^2 + 36*a*b^7*c^4*d^3*e^3 - 60*a*b^8*c^3*d^2*e^4 - 176*a^2*b^7*c^3*d*e^5 + 308*a^3*b^5*c^4*d*e^5 - 36*a^4*b*c^7*d^3*e^3 - 220*a^4*b^3*c^5*d*e^5))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) + (((8*(4*a^4*c^9*e^5 - a*b^6*c^6*e^5 + b^7*c^6*d*e^4 + 7*a^2*b^4*c^7*e^5 - 13*a^3*b^2*c^8*e^5 + 4*a^3*c^10*d^2*e^3 + b^5*c^8*d^3*e^2 - 2*b^6*c^7*d^2*e^3 - 21*a^2*b^2*c^9*d^2*e^3 - 6*a*b^5*c^7*d*e^4 + 4*a^3*b*c^9*d*e^4 - 6*a*b^3*c^9*d^3*e^2 + 13*a*b^4*c^8*d^2*e^3 + 8*a^2*b*c^10*d^3*e^2 + 7*a^2*b^3*c^8*d*e^4))/c^9 + (8*(d + e*x)^(1/2)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*(b^3*c^11*e^3 - 2*b^2*c^12*d*e^2 - 4*a*b*c^12*e^3 + 8*a*c^13*d*e^2))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) + (8*(d + e*x)^(1/2)*(b^12*e^6 + 2*a^6*c^6*e^6 + 54*a^2*b^8*c^2*e^6 - 112*a^3*b^6*c^3*e^6 + 105*a^4*b^4*c^4*e^6 - 36*a^5*b^2*c^5*e^6 + 2*a^4*c^8*d^4*e^2 - 12*a^5*c^7*d^2*e^4 + b^8*c^4*d^4*e^2 - 4*b^9*c^3*d^3*e^3 + 6*b^10*c^2*d^2*e^4 - 12*a*b^10*c*e^6 - 4*b^11*c*d*e^5 + 20*a^2*b^4*c^6*d^4*e^2 - 108*a^2*b^5*c^5*d^3*e^3 + 210*a^2*b^6*c^4*d^2*e^4 - 16*a^3*b^2*c^7*d^4*e^2 + 120*a^3*b^3*c^6*d^3*e^3 - 300*a^3*b^4*c^5*d^2*e^4 + 150*a^4*b^2*c^6*d^2*e^4 + 44*a*b^9*c^2*d*e^5 + 44*a^5*b*c^6*d*e^5 - 8*a*b^6*c^5*d^4*e^2 + 36*a*b^7*c^4*d^3*e^3 - 60*a*b^8*c^3*d^2*e^4 - 176*a^2*b^7*c^3*d*e^5 + 308*a^3*b^5*c^4*d*e^5 - 36*a^4*b*c^7*d^3*e^3 - 220*a^4*b^3*c^5*d*e^5))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)))*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 - b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 + a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 + 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) - 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e + 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 - 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*2i - atan(((((8*(4*a^4*c^9*e^5 - a*b^6*c^6*e^5 + b^7*c^6*d*e^4 + 7*a^2*b^4*c^7*e^5 - 13*a^3*b^2*c^8*e^5 + 4*a^3*c^10*d^2*e^3 + b^5*c^8*d^3*e^2 - 2*b^6*c^7*d^2*e^3 - 21*a^2*b^2*c^9*d^2*e^3 - 6*a*b^5*c^7*d*e^4 + 4*a^3*b*c^9*d*e^4 - 6*a*b^3*c^9*d^3*e^2 + 13*a*b^4*c^8*d^2*e^3 + 8*a^2*b*c^10*d^3*e^2 + 7*a^2*b^3*c^8*d*e^4))/c^9 - (8*(d + e*x)^(1/2)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*(b^3*c^11*e^3 - 2*b^2*c^12*d*e^2 - 4*a*b*c^12*e^3 + 8*a*c^13*d*e^2))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) - (8*(d + e*x)^(1/2)*(b^12*e^6 + 2*a^6*c^6*e^6 + 54*a^2*b^8*c^2*e^6 - 112*a^3*b^6*c^3*e^6 + 105*a^4*b^4*c^4*e^6 - 36*a^5*b^2*c^5*e^6 + 2*a^4*c^8*d^4*e^2 - 12*a^5*c^7*d^2*e^4 + b^8*c^4*d^4*e^2 - 4*b^9*c^3*d^3*e^3 + 6*b^10*c^2*d^2*e^4 - 12*a*b^10*c*e^6 - 4*b^11*c*d*e^5 + 20*a^2*b^4*c^6*d^4*e^2 - 108*a^2*b^5*c^5*d^3*e^3 + 210*a^2*b^6*c^4*d^2*e^4 - 16*a^3*b^2*c^7*d^4*e^2 + 120*a^3*b^3*c^6*d^3*e^3 - 300*a^3*b^4*c^5*d^2*e^4 + 150*a^4*b^2*c^6*d^2*e^4 + 44*a*b^9*c^2*d*e^5 + 44*a^5*b*c^6*d*e^5 - 8*a*b^6*c^5*d^4*e^2 + 36*a*b^7*c^4*d^3*e^3 - 60*a*b^8*c^3*d^2*e^4 - 176*a^2*b^7*c^3*d*e^5 + 308*a^3*b^5*c^4*d*e^5 - 36*a^4*b*c^7*d^3*e^3 - 220*a^4*b^3*c^5*d*e^5))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*1i - (((8*(4*a^4*c^9*e^5 - a*b^6*c^6*e^5 + b^7*c^6*d*e^4 + 7*a^2*b^4*c^7*e^5 - 13*a^3*b^2*c^8*e^5 + 4*a^3*c^10*d^2*e^3 + b^5*c^8*d^3*e^2 - 2*b^6*c^7*d^2*e^3 - 21*a^2*b^2*c^9*d^2*e^3 - 6*a*b^5*c^7*d*e^4 + 4*a^3*b*c^9*d*e^4 - 6*a*b^3*c^9*d^3*e^2 + 13*a*b^4*c^8*d^2*e^3 + 8*a^2*b*c^10*d^3*e^2 + 7*a^2*b^3*c^8*d*e^4))/c^9 + (8*(d + e*x)^(1/2)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*(b^3*c^11*e^3 - 2*b^2*c^12*d*e^2 - 4*a*b*c^12*e^3 + 8*a*c^13*d*e^2))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) + (8*(d + e*x)^(1/2)*(b^12*e^6 + 2*a^6*c^6*e^6 + 54*a^2*b^8*c^2*e^6 - 112*a^3*b^6*c^3*e^6 + 105*a^4*b^4*c^4*e^6 - 36*a^5*b^2*c^5*e^6 + 2*a^4*c^8*d^4*e^2 - 12*a^5*c^7*d^2*e^4 + b^8*c^4*d^4*e^2 - 4*b^9*c^3*d^3*e^3 + 6*b^10*c^2*d^2*e^4 - 12*a*b^10*c*e^6 - 4*b^11*c*d*e^5 + 20*a^2*b^4*c^6*d^4*e^2 - 108*a^2*b^5*c^5*d^3*e^3 + 210*a^2*b^6*c^4*d^2*e^4 - 16*a^3*b^2*c^7*d^4*e^2 + 120*a^3*b^3*c^6*d^3*e^3 - 300*a^3*b^4*c^5*d^2*e^4 + 150*a^4*b^2*c^6*d^2*e^4 + 44*a*b^9*c^2*d*e^5 + 44*a^5*b*c^6*d*e^5 - 8*a*b^6*c^5*d^4*e^2 + 36*a*b^7*c^4*d^3*e^3 - 60*a*b^8*c^3*d^2*e^4 - 176*a^2*b^7*c^3*d*e^5 + 308*a^3*b^5*c^4*d*e^5 - 36*a^4*b*c^7*d^3*e^3 - 220*a^4*b^3*c^5*d*e^5))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*1i)/((16*(a^6*b^5*e^8 - 4*a^7*b^3*c*e^8 + 3*a^8*b*c^2*e^8 - 2*a^5*b^6*d*e^7 - 2*a^8*c^3*d*e^7 + a^4*b^7*d^2*e^6 - 2*a^6*c^5*d^5*e^3 - 4*a^7*c^4*d^3*e^5 + a^4*b^3*c^4*d^6*e^2 - 4*a^4*b^4*c^3*d^5*e^3 + 6*a^4*b^5*c^2*d^4*e^4 + 10*a^5*b^2*c^4*d^5*e^3 - 16*a^5*b^3*c^3*d^4*e^4 + 8*a^5*b^4*c^2*d^3*e^5 + 8*a^6*b^2*c^3*d^3*e^5 - 16*a^6*b^3*c^2*d^2*e^6 + 6*a^6*b^4*c*d*e^7 - 4*a^4*b^6*c*d^3*e^5 - 2*a^5*b*c^5*d^6*e^2 + 2*a^5*b^5*c*d^2*e^6 + 3*a^6*b*c^4*d^4*e^4 + 8*a^7*b*c^3*d^2*e^6))/c^9 + (((8*(4*a^4*c^9*e^5 - a*b^6*c^6*e^5 + b^7*c^6*d*e^4 + 7*a^2*b^4*c^7*e^5 - 13*a^3*b^2*c^8*e^5 + 4*a^3*c^10*d^2*e^3 + b^5*c^8*d^3*e^2 - 2*b^6*c^7*d^2*e^3 - 21*a^2*b^2*c^9*d^2*e^3 - 6*a*b^5*c^7*d*e^4 + 4*a^3*b*c^9*d*e^4 - 6*a*b^3*c^9*d^3*e^2 + 13*a*b^4*c^8*d^2*e^3 + 8*a^2*b*c^10*d^3*e^2 + 7*a^2*b^3*c^8*d*e^4))/c^9 - (8*(d + e*x)^(1/2)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*(b^3*c^11*e^3 - 2*b^2*c^12*d*e^2 - 4*a*b*c^12*e^3 + 8*a*c^13*d*e^2))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) - (8*(d + e*x)^(1/2)*(b^12*e^6 + 2*a^6*c^6*e^6 + 54*a^2*b^8*c^2*e^6 - 112*a^3*b^6*c^3*e^6 + 105*a^4*b^4*c^4*e^6 - 36*a^5*b^2*c^5*e^6 + 2*a^4*c^8*d^4*e^2 - 12*a^5*c^7*d^2*e^4 + b^8*c^4*d^4*e^2 - 4*b^9*c^3*d^3*e^3 + 6*b^10*c^2*d^2*e^4 - 12*a*b^10*c*e^6 - 4*b^11*c*d*e^5 + 20*a^2*b^4*c^6*d^4*e^2 - 108*a^2*b^5*c^5*d^3*e^3 + 210*a^2*b^6*c^4*d^2*e^4 - 16*a^3*b^2*c^7*d^4*e^2 + 120*a^3*b^3*c^6*d^3*e^3 - 300*a^3*b^4*c^5*d^2*e^4 + 150*a^4*b^2*c^6*d^2*e^4 + 44*a*b^9*c^2*d*e^5 + 44*a^5*b*c^6*d*e^5 - 8*a*b^6*c^5*d^4*e^2 + 36*a*b^7*c^4*d^3*e^3 - 60*a*b^8*c^3*d^2*e^4 - 176*a^2*b^7*c^3*d*e^5 + 308*a^3*b^5*c^4*d*e^5 - 36*a^4*b*c^7*d^3*e^3 - 220*a^4*b^3*c^5*d*e^5))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) + (((8*(4*a^4*c^9*e^5 - a*b^6*c^6*e^5 + b^7*c^6*d*e^4 + 7*a^2*b^4*c^7*e^5 - 13*a^3*b^2*c^8*e^5 + 4*a^3*c^10*d^2*e^3 + b^5*c^8*d^3*e^2 - 2*b^6*c^7*d^2*e^3 - 21*a^2*b^2*c^9*d^2*e^3 - 6*a*b^5*c^7*d*e^4 + 4*a^3*b*c^9*d*e^4 - 6*a*b^3*c^9*d^3*e^2 + 13*a*b^4*c^8*d^2*e^3 + 8*a^2*b*c^10*d^3*e^2 + 7*a^2*b^3*c^8*d*e^4))/c^9 + (8*(d + e*x)^(1/2)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*(b^3*c^11*e^3 - 2*b^2*c^12*d*e^2 - 4*a*b*c^12*e^3 + 8*a*c^13*d*e^2))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2) + (8*(d + e*x)^(1/2)*(b^12*e^6 + 2*a^6*c^6*e^6 + 54*a^2*b^8*c^2*e^6 - 112*a^3*b^6*c^3*e^6 + 105*a^4*b^4*c^4*e^6 - 36*a^5*b^2*c^5*e^6 + 2*a^4*c^8*d^4*e^2 - 12*a^5*c^7*d^2*e^4 + b^8*c^4*d^4*e^2 - 4*b^9*c^3*d^3*e^3 + 6*b^10*c^2*d^2*e^4 - 12*a*b^10*c*e^6 - 4*b^11*c*d*e^5 + 20*a^2*b^4*c^6*d^4*e^2 - 108*a^2*b^5*c^5*d^3*e^3 + 210*a^2*b^6*c^4*d^2*e^4 - 16*a^3*b^2*c^7*d^4*e^2 + 120*a^3*b^3*c^6*d^3*e^3 - 300*a^3*b^4*c^5*d^2*e^4 + 150*a^4*b^2*c^6*d^2*e^4 + 44*a*b^9*c^2*d*e^5 + 44*a^5*b*c^6*d*e^5 - 8*a*b^6*c^5*d^4*e^2 + 36*a*b^7*c^4*d^3*e^3 - 60*a*b^8*c^3*d^2*e^4 - 176*a^2*b^7*c^3*d*e^5 + 308*a^3*b^5*c^4*d*e^5 - 36*a^4*b*c^7*d^3*e^3 - 220*a^4*b^3*c^5*d*e^5))/c^9)*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)))*(-(b^13*e^3 + 8*a^5*c^8*d^3 - b^10*c^3*d^3 + b^10*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^8*c^4*d^3 + 44*a^6*b*c^6*e^3 - 24*a^6*c^7*d*e^2 + 3*b^11*c^2*d^2*e - 52*a^2*b^6*c^5*d^3 + 96*a^3*b^4*c^6*d^3 - 66*a^4*b^2*c^7*d^3 + 88*a^2*b^9*c^2*e^3 - 253*a^3*b^7*c^3*e^3 + 363*a^4*b^5*c^4*e^3 - 231*a^5*b^3*c^5*e^3 - a^5*c^5*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^7*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^11*c*e^3 - 3*b^12*c*d*e^2 - 10*a^2*b^3*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 28*a^2*b^6*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 35*a^3*b^4*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 15*a^4*b^2*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^8*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 39*a*b^9*c^3*d^2*e + 42*a*b^10*c^2*d*e^2 - 108*a^5*b*c^7*d^2*e - 3*b^9*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^5*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 4*a^3*b*c^6*d^3*(-(4*a*c - b^2)^3)^(1/2) + 189*a^2*b^7*c^4*d^2*e - 225*a^2*b^8*c^3*d*e^2 - 414*a^3*b^5*c^5*d^2*e + 570*a^3*b^6*c^4*d*e^2 + 387*a^4*b^3*c^6*d^2*e - 675*a^4*b^4*c^5*d*e^2 + 306*a^5*b^2*c^6*d*e^2 + 3*a^4*c^6*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^8*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^6*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 24*a*b^7*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 15*a^4*b*c^5*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 45*a^2*b^4*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 63*a^2*b^5*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 30*a^3*b^2*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 60*a^3*b^3*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^13 + b^4*c^11 - 8*a*b^2*c^12)))^(1/2)*2i - ((8*d)/(7*c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(7*c^2*e^6))*(d + e*x)^(7/2) + (d + e*x)^(5/2)*((12*d^2)/(5*c*e^3) - (2*(a*e^5 + c*d^2*e^3 - b*d*e^4))/(5*c^2*e^6) + (((8*d)/(c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(c^2*e^6))*(b*e^4 - 2*c*d*e^3))/(5*c*e^3)) - (d + e*x)^(3/2)*((8*d^3)/(3*c*e^3) - (((8*d)/(c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(c^2*e^6))*(a*e^5 + c*d^2*e^3 - b*d*e^4))/(3*c*e^3) + ((b*e^4 - 2*c*d*e^3)*((12*d^2)/(c*e^3) - (2*(a*e^5 + c*d^2*e^3 - b*d*e^4))/(c^2*e^6) + (((8*d)/(c*e^3) + (2*(b*e^4 - 2*c*d*e^3))/(c^2*e^6))*(b*e^4 - 2*c*d*e^3))/(c*e^3)))/(3*c*e^3)) + (2*(d + e*x)^(9/2))/(9*c*e^3)","B"
534,1,25497,581,7.139000,"\text{Not used}","int((x^3*(d + e*x)^(3/2))/(a + b*x + c*x^2),x)","{\left(d+e\,x\right)}^{3/2}\,\left(\frac{2\,d^2}{c\,e^2}-\frac{2\,\left(c\,d^2\,e^2-b\,d\,e^3+a\,e^4\right)}{3\,c^2\,e^4}+\frac{\left(\frac{6\,d}{c\,e^2}+\frac{2\,\left(b\,e^3-2\,c\,d\,e^2\right)}{c^2\,e^4}\right)\,\left(b\,e^3-2\,c\,d\,e^2\right)}{3\,c\,e^2}\right)-\left(\frac{6\,d}{5\,c\,e^2}+\frac{2\,\left(b\,e^3-2\,c\,d\,e^2\right)}{5\,c^2\,e^4}\right)\,{\left(d+e\,x\right)}^{5/2}-\sqrt{d+e\,x}\,\left(\frac{2\,d^3}{c\,e^2}-\frac{\left(\frac{6\,d}{c\,e^2}+\frac{2\,\left(b\,e^3-2\,c\,d\,e^2\right)}{c^2\,e^4}\right)\,\left(c\,d^2\,e^2-b\,d\,e^3+a\,e^4\right)}{c\,e^2}+\frac{\left(b\,e^3-2\,c\,d\,e^2\right)\,\left(\frac{6\,d^2}{c\,e^2}-\frac{2\,\left(c\,d^2\,e^2-b\,d\,e^3+a\,e^4\right)}{c^2\,e^4}+\frac{\left(\frac{6\,d}{c\,e^2}+\frac{2\,\left(b\,e^3-2\,c\,d\,e^2\right)}{c^2\,e^4}\right)\,\left(b\,e^3-2\,c\,d\,e^2\right)}{c\,e^2}\right)}{c\,e^2}\right)+\frac{2\,{\left(d+e\,x\right)}^{7/2}}{7\,c\,e^2}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-8\,a^3\,b\,c^7\,e^5+4\,a^3\,c^8\,d\,e^4+6\,a^2\,b^3\,c^6\,e^5+3\,a^2\,b^2\,c^7\,d\,e^4-12\,a^2\,b\,c^8\,d^2\,e^3+4\,a^2\,c^9\,d^3\,e^2-a\,b^5\,c^5\,e^5-5\,a\,b^4\,c^6\,d\,e^4+11\,a\,b^3\,c^7\,d^2\,e^3-5\,a\,b^2\,c^8\,d^3\,e^2+b^6\,c^5\,d\,e^4-2\,b^5\,c^6\,d^2\,e^3+b^4\,c^7\,d^3\,e^2\right)}{c^7}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^6+25\,a^4\,b^2\,c^4\,e^6-36\,a^4\,b\,c^5\,d\,e^5+12\,a^4\,c^6\,d^2\,e^4-50\,a^3\,b^4\,c^3\,e^6+120\,a^3\,b^3\,c^4\,d\,e^5-96\,a^3\,b^2\,c^5\,d^2\,e^4+28\,a^3\,b\,c^6\,d^3\,e^3-2\,a^3\,c^7\,d^4\,e^2+35\,a^2\,b^6\,c^2\,e^6-108\,a^2\,b^5\,c^3\,d\,e^5+120\,a^2\,b^4\,c^4\,d^2\,e^4-56\,a^2\,b^3\,c^5\,d^3\,e^3+9\,a^2\,b^2\,c^6\,d^4\,e^2-10\,a\,b^8\,c\,e^6+36\,a\,b^7\,c^2\,d\,e^5-48\,a\,b^6\,c^3\,d^2\,e^4+28\,a\,b^5\,c^4\,d^3\,e^3-6\,a\,b^4\,c^5\,d^4\,e^2+b^{10}\,e^6-4\,b^9\,c\,d\,e^5+6\,b^8\,c^2\,d^2\,e^4-4\,b^7\,c^3\,d^3\,e^3+b^6\,c^4\,d^4\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-8\,a^3\,b\,c^7\,e^5+4\,a^3\,c^8\,d\,e^4+6\,a^2\,b^3\,c^6\,e^5+3\,a^2\,b^2\,c^7\,d\,e^4-12\,a^2\,b\,c^8\,d^2\,e^3+4\,a^2\,c^9\,d^3\,e^2-a\,b^5\,c^5\,e^5-5\,a\,b^4\,c^6\,d\,e^4+11\,a\,b^3\,c^7\,d^2\,e^3-5\,a\,b^2\,c^8\,d^3\,e^2+b^6\,c^5\,d\,e^4-2\,b^5\,c^6\,d^2\,e^3+b^4\,c^7\,d^3\,e^2\right)}{c^7}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^6+25\,a^4\,b^2\,c^4\,e^6-36\,a^4\,b\,c^5\,d\,e^5+12\,a^4\,c^6\,d^2\,e^4-50\,a^3\,b^4\,c^3\,e^6+120\,a^3\,b^3\,c^4\,d\,e^5-96\,a^3\,b^2\,c^5\,d^2\,e^4+28\,a^3\,b\,c^6\,d^3\,e^3-2\,a^3\,c^7\,d^4\,e^2+35\,a^2\,b^6\,c^2\,e^6-108\,a^2\,b^5\,c^3\,d\,e^5+120\,a^2\,b^4\,c^4\,d^2\,e^4-56\,a^2\,b^3\,c^5\,d^3\,e^3+9\,a^2\,b^2\,c^6\,d^4\,e^2-10\,a\,b^8\,c\,e^6+36\,a\,b^7\,c^2\,d\,e^5-48\,a\,b^6\,c^3\,d^2\,e^4+28\,a\,b^5\,c^4\,d^3\,e^3-6\,a\,b^4\,c^5\,d^4\,e^2+b^{10}\,e^6-4\,b^9\,c\,d\,e^5+6\,b^8\,c^2\,d^2\,e^4-4\,b^7\,c^3\,d^3\,e^3+b^6\,c^4\,d^4\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(a^7\,c^2\,e^8-3\,a^6\,b^2\,c\,e^8+2\,a^6\,b\,c^2\,d\,e^7+a^6\,c^3\,d^2\,e^6+a^5\,b^4\,e^8+4\,a^5\,b^3\,c\,d\,e^7-12\,a^5\,b^2\,c^2\,d^2\,e^6+8\,a^5\,b\,c^3\,d^3\,e^5-a^5\,c^4\,d^4\,e^4-2\,a^4\,b^5\,d\,e^7+3\,a^4\,b^4\,c\,d^2\,e^6+4\,a^4\,b^3\,c^2\,d^3\,e^5-10\,a^4\,b^2\,c^3\,d^4\,e^4+6\,a^4\,b\,c^4\,d^5\,e^3-a^4\,c^5\,d^6\,e^2+a^3\,b^6\,d^2\,e^6-4\,a^3\,b^5\,c\,d^3\,e^5+6\,a^3\,b^4\,c^2\,d^4\,e^4-4\,a^3\,b^3\,c^3\,d^5\,e^3+a^3\,b^2\,c^4\,d^6\,e^2\right)}{c^7}+\left(\left(\frac{8\,\left(-8\,a^3\,b\,c^7\,e^5+4\,a^3\,c^8\,d\,e^4+6\,a^2\,b^3\,c^6\,e^5+3\,a^2\,b^2\,c^7\,d\,e^4-12\,a^2\,b\,c^8\,d^2\,e^3+4\,a^2\,c^9\,d^3\,e^2-a\,b^5\,c^5\,e^5-5\,a\,b^4\,c^6\,d\,e^4+11\,a\,b^3\,c^7\,d^2\,e^3-5\,a\,b^2\,c^8\,d^3\,e^2+b^6\,c^5\,d\,e^4-2\,b^5\,c^6\,d^2\,e^3+b^4\,c^7\,d^3\,e^2\right)}{c^7}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^6+25\,a^4\,b^2\,c^4\,e^6-36\,a^4\,b\,c^5\,d\,e^5+12\,a^4\,c^6\,d^2\,e^4-50\,a^3\,b^4\,c^3\,e^6+120\,a^3\,b^3\,c^4\,d\,e^5-96\,a^3\,b^2\,c^5\,d^2\,e^4+28\,a^3\,b\,c^6\,d^3\,e^3-2\,a^3\,c^7\,d^4\,e^2+35\,a^2\,b^6\,c^2\,e^6-108\,a^2\,b^5\,c^3\,d\,e^5+120\,a^2\,b^4\,c^4\,d^2\,e^4-56\,a^2\,b^3\,c^5\,d^3\,e^3+9\,a^2\,b^2\,c^6\,d^4\,e^2-10\,a\,b^8\,c\,e^6+36\,a\,b^7\,c^2\,d\,e^5-48\,a\,b^6\,c^3\,d^2\,e^4+28\,a\,b^5\,c^4\,d^3\,e^3-6\,a\,b^4\,c^5\,d^4\,e^2+b^{10}\,e^6-4\,b^9\,c\,d\,e^5+6\,b^8\,c^2\,d^2\,e^4-4\,b^7\,c^3\,d^3\,e^3+b^6\,c^4\,d^4\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\left(\left(\frac{8\,\left(-8\,a^3\,b\,c^7\,e^5+4\,a^3\,c^8\,d\,e^4+6\,a^2\,b^3\,c^6\,e^5+3\,a^2\,b^2\,c^7\,d\,e^4-12\,a^2\,b\,c^8\,d^2\,e^3+4\,a^2\,c^9\,d^3\,e^2-a\,b^5\,c^5\,e^5-5\,a\,b^4\,c^6\,d\,e^4+11\,a\,b^3\,c^7\,d^2\,e^3-5\,a\,b^2\,c^8\,d^3\,e^2+b^6\,c^5\,d\,e^4-2\,b^5\,c^6\,d^2\,e^3+b^4\,c^7\,d^3\,e^2\right)}{c^7}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^6+25\,a^4\,b^2\,c^4\,e^6-36\,a^4\,b\,c^5\,d\,e^5+12\,a^4\,c^6\,d^2\,e^4-50\,a^3\,b^4\,c^3\,e^6+120\,a^3\,b^3\,c^4\,d\,e^5-96\,a^3\,b^2\,c^5\,d^2\,e^4+28\,a^3\,b\,c^6\,d^3\,e^3-2\,a^3\,c^7\,d^4\,e^2+35\,a^2\,b^6\,c^2\,e^6-108\,a^2\,b^5\,c^3\,d\,e^5+120\,a^2\,b^4\,c^4\,d^2\,e^4-56\,a^2\,b^3\,c^5\,d^3\,e^3+9\,a^2\,b^2\,c^6\,d^4\,e^2-10\,a\,b^8\,c\,e^6+36\,a\,b^7\,c^2\,d\,e^5-48\,a\,b^6\,c^3\,d^2\,e^4+28\,a\,b^5\,c^4\,d^3\,e^3-6\,a\,b^4\,c^5\,d^4\,e^2+b^{10}\,e^6-4\,b^9\,c\,d\,e^5+6\,b^8\,c^2\,d^2\,e^4-4\,b^7\,c^3\,d^3\,e^3+b^6\,c^4\,d^4\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3+b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3+a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2+15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e-3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2-3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-8\,a^3\,b\,c^7\,e^5+4\,a^3\,c^8\,d\,e^4+6\,a^2\,b^3\,c^6\,e^5+3\,a^2\,b^2\,c^7\,d\,e^4-12\,a^2\,b\,c^8\,d^2\,e^3+4\,a^2\,c^9\,d^3\,e^2-a\,b^5\,c^5\,e^5-5\,a\,b^4\,c^6\,d\,e^4+11\,a\,b^3\,c^7\,d^2\,e^3-5\,a\,b^2\,c^8\,d^3\,e^2+b^6\,c^5\,d\,e^4-2\,b^5\,c^6\,d^2\,e^3+b^4\,c^7\,d^3\,e^2\right)}{c^7}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^6+25\,a^4\,b^2\,c^4\,e^6-36\,a^4\,b\,c^5\,d\,e^5+12\,a^4\,c^6\,d^2\,e^4-50\,a^3\,b^4\,c^3\,e^6+120\,a^3\,b^3\,c^4\,d\,e^5-96\,a^3\,b^2\,c^5\,d^2\,e^4+28\,a^3\,b\,c^6\,d^3\,e^3-2\,a^3\,c^7\,d^4\,e^2+35\,a^2\,b^6\,c^2\,e^6-108\,a^2\,b^5\,c^3\,d\,e^5+120\,a^2\,b^4\,c^4\,d^2\,e^4-56\,a^2\,b^3\,c^5\,d^3\,e^3+9\,a^2\,b^2\,c^6\,d^4\,e^2-10\,a\,b^8\,c\,e^6+36\,a\,b^7\,c^2\,d\,e^5-48\,a\,b^6\,c^3\,d^2\,e^4+28\,a\,b^5\,c^4\,d^3\,e^3-6\,a\,b^4\,c^5\,d^4\,e^2+b^{10}\,e^6-4\,b^9\,c\,d\,e^5+6\,b^8\,c^2\,d^2\,e^4-4\,b^7\,c^3\,d^3\,e^3+b^6\,c^4\,d^4\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-8\,a^3\,b\,c^7\,e^5+4\,a^3\,c^8\,d\,e^4+6\,a^2\,b^3\,c^6\,e^5+3\,a^2\,b^2\,c^7\,d\,e^4-12\,a^2\,b\,c^8\,d^2\,e^3+4\,a^2\,c^9\,d^3\,e^2-a\,b^5\,c^5\,e^5-5\,a\,b^4\,c^6\,d\,e^4+11\,a\,b^3\,c^7\,d^2\,e^3-5\,a\,b^2\,c^8\,d^3\,e^2+b^6\,c^5\,d\,e^4-2\,b^5\,c^6\,d^2\,e^3+b^4\,c^7\,d^3\,e^2\right)}{c^7}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^6+25\,a^4\,b^2\,c^4\,e^6-36\,a^4\,b\,c^5\,d\,e^5+12\,a^4\,c^6\,d^2\,e^4-50\,a^3\,b^4\,c^3\,e^6+120\,a^3\,b^3\,c^4\,d\,e^5-96\,a^3\,b^2\,c^5\,d^2\,e^4+28\,a^3\,b\,c^6\,d^3\,e^3-2\,a^3\,c^7\,d^4\,e^2+35\,a^2\,b^6\,c^2\,e^6-108\,a^2\,b^5\,c^3\,d\,e^5+120\,a^2\,b^4\,c^4\,d^2\,e^4-56\,a^2\,b^3\,c^5\,d^3\,e^3+9\,a^2\,b^2\,c^6\,d^4\,e^2-10\,a\,b^8\,c\,e^6+36\,a\,b^7\,c^2\,d\,e^5-48\,a\,b^6\,c^3\,d^2\,e^4+28\,a\,b^5\,c^4\,d^3\,e^3-6\,a\,b^4\,c^5\,d^4\,e^2+b^{10}\,e^6-4\,b^9\,c\,d\,e^5+6\,b^8\,c^2\,d^2\,e^4-4\,b^7\,c^3\,d^3\,e^3+b^6\,c^4\,d^4\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(a^7\,c^2\,e^8-3\,a^6\,b^2\,c\,e^8+2\,a^6\,b\,c^2\,d\,e^7+a^6\,c^3\,d^2\,e^6+a^5\,b^4\,e^8+4\,a^5\,b^3\,c\,d\,e^7-12\,a^5\,b^2\,c^2\,d^2\,e^6+8\,a^5\,b\,c^3\,d^3\,e^5-a^5\,c^4\,d^4\,e^4-2\,a^4\,b^5\,d\,e^7+3\,a^4\,b^4\,c\,d^2\,e^6+4\,a^4\,b^3\,c^2\,d^3\,e^5-10\,a^4\,b^2\,c^3\,d^4\,e^4+6\,a^4\,b\,c^4\,d^5\,e^3-a^4\,c^5\,d^6\,e^2+a^3\,b^6\,d^2\,e^6-4\,a^3\,b^5\,c\,d^3\,e^5+6\,a^3\,b^4\,c^2\,d^4\,e^4-4\,a^3\,b^3\,c^3\,d^5\,e^3+a^3\,b^2\,c^4\,d^6\,e^2\right)}{c^7}+\left(\left(\frac{8\,\left(-8\,a^3\,b\,c^7\,e^5+4\,a^3\,c^8\,d\,e^4+6\,a^2\,b^3\,c^6\,e^5+3\,a^2\,b^2\,c^7\,d\,e^4-12\,a^2\,b\,c^8\,d^2\,e^3+4\,a^2\,c^9\,d^3\,e^2-a\,b^5\,c^5\,e^5-5\,a\,b^4\,c^6\,d\,e^4+11\,a\,b^3\,c^7\,d^2\,e^3-5\,a\,b^2\,c^8\,d^3\,e^2+b^6\,c^5\,d\,e^4-2\,b^5\,c^6\,d^2\,e^3+b^4\,c^7\,d^3\,e^2\right)}{c^7}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^6+25\,a^4\,b^2\,c^4\,e^6-36\,a^4\,b\,c^5\,d\,e^5+12\,a^4\,c^6\,d^2\,e^4-50\,a^3\,b^4\,c^3\,e^6+120\,a^3\,b^3\,c^4\,d\,e^5-96\,a^3\,b^2\,c^5\,d^2\,e^4+28\,a^3\,b\,c^6\,d^3\,e^3-2\,a^3\,c^7\,d^4\,e^2+35\,a^2\,b^6\,c^2\,e^6-108\,a^2\,b^5\,c^3\,d\,e^5+120\,a^2\,b^4\,c^4\,d^2\,e^4-56\,a^2\,b^3\,c^5\,d^3\,e^3+9\,a^2\,b^2\,c^6\,d^4\,e^2-10\,a\,b^8\,c\,e^6+36\,a\,b^7\,c^2\,d\,e^5-48\,a\,b^6\,c^3\,d^2\,e^4+28\,a\,b^5\,c^4\,d^3\,e^3-6\,a\,b^4\,c^5\,d^4\,e^2+b^{10}\,e^6-4\,b^9\,c\,d\,e^5+6\,b^8\,c^2\,d^2\,e^4-4\,b^7\,c^3\,d^3\,e^3+b^6\,c^4\,d^4\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\left(\left(\frac{8\,\left(-8\,a^3\,b\,c^7\,e^5+4\,a^3\,c^8\,d\,e^4+6\,a^2\,b^3\,c^6\,e^5+3\,a^2\,b^2\,c^7\,d\,e^4-12\,a^2\,b\,c^8\,d^2\,e^3+4\,a^2\,c^9\,d^3\,e^2-a\,b^5\,c^5\,e^5-5\,a\,b^4\,c^6\,d\,e^4+11\,a\,b^3\,c^7\,d^2\,e^3-5\,a\,b^2\,c^8\,d^3\,e^2+b^6\,c^5\,d\,e^4-2\,b^5\,c^6\,d^2\,e^3+b^4\,c^7\,d^3\,e^2\right)}{c^7}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,\left(b^3\,c^9\,e^3-2\,d\,b^2\,c^{10}\,e^2-4\,a\,b\,c^{10}\,e^3+8\,a\,d\,c^{11}\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^5\,c^5\,e^6+25\,a^4\,b^2\,c^4\,e^6-36\,a^4\,b\,c^5\,d\,e^5+12\,a^4\,c^6\,d^2\,e^4-50\,a^3\,b^4\,c^3\,e^6+120\,a^3\,b^3\,c^4\,d\,e^5-96\,a^3\,b^2\,c^5\,d^2\,e^4+28\,a^3\,b\,c^6\,d^3\,e^3-2\,a^3\,c^7\,d^4\,e^2+35\,a^2\,b^6\,c^2\,e^6-108\,a^2\,b^5\,c^3\,d\,e^5+120\,a^2\,b^4\,c^4\,d^2\,e^4-56\,a^2\,b^3\,c^5\,d^3\,e^3+9\,a^2\,b^2\,c^6\,d^4\,e^2-10\,a\,b^8\,c\,e^6+36\,a\,b^7\,c^2\,d\,e^5-48\,a\,b^6\,c^3\,d^2\,e^4+28\,a\,b^5\,c^4\,d^3\,e^3-6\,a\,b^4\,c^5\,d^4\,e^2+b^{10}\,e^6-4\,b^9\,c\,d\,e^5+6\,b^8\,c^2\,d^2\,e^4-4\,b^7\,c^3\,d^3\,e^3+b^6\,c^4\,d^4\,e^2\right)}{c^7}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}}\right)\,\sqrt{-\frac{b^{11}\,e^3-8\,a^4\,c^7\,d^3-b^8\,c^3\,d^3-b^8\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a\,b^6\,c^4\,d^3-36\,a^5\,b\,c^5\,e^3+24\,a^5\,c^6\,d\,e^2+3\,b^9\,c^2\,d^2\,e-33\,a^2\,b^4\,c^5\,d^3+38\,a^3\,b^2\,c^6\,d^3+63\,a^2\,b^7\,c^2\,e^3-138\,a^3\,b^5\,c^3\,e^3+129\,a^4\,b^3\,c^4\,e^3-a^4\,c^4\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^5\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-13\,a\,b^9\,c\,e^3-3\,b^{10}\,c\,d\,e^2-15\,a^2\,b^4\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+10\,a^3\,b^2\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a\,b^6\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-33\,a\,b^7\,c^3\,d^2\,e+36\,a\,b^8\,c^2\,d\,e^2+84\,a^4\,b\,c^6\,d^2\,e+3\,b^7\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-4\,a\,b^3\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,c^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+126\,a^2\,b^5\,c^4\,d^2\,e-156\,a^2\,b^6\,c^3\,d\,e^2-189\,a^3\,b^3\,c^5\,d^2\,e+288\,a^3\,b^4\,c^4\,d\,e^2-198\,a^4\,b^2\,c^5\,d\,e^2+3\,a^3\,c^5\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^6\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+15\,a\,b^4\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a\,b^5\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a^3\,b\,c^4\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-18\,a^2\,b^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+30\,a^2\,b^3\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^{11}-8\,a\,b^2\,c^{10}+b^4\,c^9\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((8*(4*a^3*c^8*d*e^4 - 8*a^3*b*c^7*e^5 - a*b^5*c^5*e^5 + b^6*c^5*d*e^4 + 6*a^2*b^3*c^6*e^5 + 4*a^2*c^9*d^3*e^2 + b^4*c^7*d^3*e^2 - 2*b^5*c^6*d^2*e^3 - 5*a*b^4*c^6*d*e^4 - 5*a*b^2*c^8*d^3*e^2 + 11*a*b^3*c^7*d^2*e^3 - 12*a^2*b*c^8*d^2*e^3 + 3*a^2*b^2*c^7*d*e^4))/c^7 - (8*(d + e*x)^(1/2)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (8*(d + e*x)^(1/2)*(b^10*e^6 - 2*a^5*c^5*e^6 + 35*a^2*b^6*c^2*e^6 - 50*a^3*b^4*c^3*e^6 + 25*a^4*b^2*c^4*e^6 - 2*a^3*c^7*d^4*e^2 + 12*a^4*c^6*d^2*e^4 + b^6*c^4*d^4*e^2 - 4*b^7*c^3*d^3*e^3 + 6*b^8*c^2*d^2*e^4 - 10*a*b^8*c*e^6 - 4*b^9*c*d*e^5 + 9*a^2*b^2*c^6*d^4*e^2 - 56*a^2*b^3*c^5*d^3*e^3 + 120*a^2*b^4*c^4*d^2*e^4 - 96*a^3*b^2*c^5*d^2*e^4 + 36*a*b^7*c^2*d*e^5 - 36*a^4*b*c^5*d*e^5 - 6*a*b^4*c^5*d^4*e^2 + 28*a*b^5*c^4*d^3*e^3 - 48*a*b^6*c^3*d^2*e^4 - 108*a^2*b^5*c^3*d*e^5 + 28*a^3*b*c^6*d^3*e^3 + 120*a^3*b^3*c^4*d*e^5))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*1i - (((8*(4*a^3*c^8*d*e^4 - 8*a^3*b*c^7*e^5 - a*b^5*c^5*e^5 + b^6*c^5*d*e^4 + 6*a^2*b^3*c^6*e^5 + 4*a^2*c^9*d^3*e^2 + b^4*c^7*d^3*e^2 - 2*b^5*c^6*d^2*e^3 - 5*a*b^4*c^6*d*e^4 - 5*a*b^2*c^8*d^3*e^2 + 11*a*b^3*c^7*d^2*e^3 - 12*a^2*b*c^8*d^2*e^3 + 3*a^2*b^2*c^7*d*e^4))/c^7 + (8*(d + e*x)^(1/2)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (8*(d + e*x)^(1/2)*(b^10*e^6 - 2*a^5*c^5*e^6 + 35*a^2*b^6*c^2*e^6 - 50*a^3*b^4*c^3*e^6 + 25*a^4*b^2*c^4*e^6 - 2*a^3*c^7*d^4*e^2 + 12*a^4*c^6*d^2*e^4 + b^6*c^4*d^4*e^2 - 4*b^7*c^3*d^3*e^3 + 6*b^8*c^2*d^2*e^4 - 10*a*b^8*c*e^6 - 4*b^9*c*d*e^5 + 9*a^2*b^2*c^6*d^4*e^2 - 56*a^2*b^3*c^5*d^3*e^3 + 120*a^2*b^4*c^4*d^2*e^4 - 96*a^3*b^2*c^5*d^2*e^4 + 36*a*b^7*c^2*d*e^5 - 36*a^4*b*c^5*d*e^5 - 6*a*b^4*c^5*d^4*e^2 + 28*a*b^5*c^4*d^3*e^3 - 48*a*b^6*c^3*d^2*e^4 - 108*a^2*b^5*c^3*d*e^5 + 28*a^3*b*c^6*d^3*e^3 + 120*a^3*b^3*c^4*d*e^5))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*1i)/((16*(a^5*b^4*e^8 + a^7*c^2*e^8 - 3*a^6*b^2*c*e^8 - 2*a^4*b^5*d*e^7 + a^3*b^6*d^2*e^6 - a^4*c^5*d^6*e^2 - a^5*c^4*d^4*e^4 + a^6*c^3*d^2*e^6 + a^3*b^2*c^4*d^6*e^2 - 4*a^3*b^3*c^3*d^5*e^3 + 6*a^3*b^4*c^2*d^4*e^4 - 10*a^4*b^2*c^3*d^4*e^4 + 4*a^4*b^3*c^2*d^3*e^5 - 12*a^5*b^2*c^2*d^2*e^6 + 4*a^5*b^3*c*d*e^7 + 2*a^6*b*c^2*d*e^7 - 4*a^3*b^5*c*d^3*e^5 + 6*a^4*b*c^4*d^5*e^3 + 3*a^4*b^4*c*d^2*e^6 + 8*a^5*b*c^3*d^3*e^5))/c^7 + (((8*(4*a^3*c^8*d*e^4 - 8*a^3*b*c^7*e^5 - a*b^5*c^5*e^5 + b^6*c^5*d*e^4 + 6*a^2*b^3*c^6*e^5 + 4*a^2*c^9*d^3*e^2 + b^4*c^7*d^3*e^2 - 2*b^5*c^6*d^2*e^3 - 5*a*b^4*c^6*d*e^4 - 5*a*b^2*c^8*d^3*e^2 + 11*a*b^3*c^7*d^2*e^3 - 12*a^2*b*c^8*d^2*e^3 + 3*a^2*b^2*c^7*d*e^4))/c^7 - (8*(d + e*x)^(1/2)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (8*(d + e*x)^(1/2)*(b^10*e^6 - 2*a^5*c^5*e^6 + 35*a^2*b^6*c^2*e^6 - 50*a^3*b^4*c^3*e^6 + 25*a^4*b^2*c^4*e^6 - 2*a^3*c^7*d^4*e^2 + 12*a^4*c^6*d^2*e^4 + b^6*c^4*d^4*e^2 - 4*b^7*c^3*d^3*e^3 + 6*b^8*c^2*d^2*e^4 - 10*a*b^8*c*e^6 - 4*b^9*c*d*e^5 + 9*a^2*b^2*c^6*d^4*e^2 - 56*a^2*b^3*c^5*d^3*e^3 + 120*a^2*b^4*c^4*d^2*e^4 - 96*a^3*b^2*c^5*d^2*e^4 + 36*a*b^7*c^2*d*e^5 - 36*a^4*b*c^5*d*e^5 - 6*a*b^4*c^5*d^4*e^2 + 28*a*b^5*c^4*d^3*e^3 - 48*a*b^6*c^3*d^2*e^4 - 108*a^2*b^5*c^3*d*e^5 + 28*a^3*b*c^6*d^3*e^3 + 120*a^3*b^3*c^4*d*e^5))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (((8*(4*a^3*c^8*d*e^4 - 8*a^3*b*c^7*e^5 - a*b^5*c^5*e^5 + b^6*c^5*d*e^4 + 6*a^2*b^3*c^6*e^5 + 4*a^2*c^9*d^3*e^2 + b^4*c^7*d^3*e^2 - 2*b^5*c^6*d^2*e^3 - 5*a*b^4*c^6*d*e^4 - 5*a*b^2*c^8*d^3*e^2 + 11*a*b^3*c^7*d^2*e^3 - 12*a^2*b*c^8*d^2*e^3 + 3*a^2*b^2*c^7*d*e^4))/c^7 + (8*(d + e*x)^(1/2)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (8*(d + e*x)^(1/2)*(b^10*e^6 - 2*a^5*c^5*e^6 + 35*a^2*b^6*c^2*e^6 - 50*a^3*b^4*c^3*e^6 + 25*a^4*b^2*c^4*e^6 - 2*a^3*c^7*d^4*e^2 + 12*a^4*c^6*d^2*e^4 + b^6*c^4*d^4*e^2 - 4*b^7*c^3*d^3*e^3 + 6*b^8*c^2*d^2*e^4 - 10*a*b^8*c*e^6 - 4*b^9*c*d*e^5 + 9*a^2*b^2*c^6*d^4*e^2 - 56*a^2*b^3*c^5*d^3*e^3 + 120*a^2*b^4*c^4*d^2*e^4 - 96*a^3*b^2*c^5*d^2*e^4 + 36*a*b^7*c^2*d*e^5 - 36*a^4*b*c^5*d*e^5 - 6*a*b^4*c^5*d^4*e^2 + 28*a*b^5*c^4*d^3*e^3 - 48*a*b^6*c^3*d^2*e^4 - 108*a^2*b^5*c^3*d*e^5 + 28*a^3*b*c^6*d^3*e^3 + 120*a^3*b^3*c^4*d*e^5))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)))*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 + b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 + a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 + 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e - 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 - 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*2i - ((6*d)/(5*c*e^2) + (2*(b*e^3 - 2*c*d*e^2))/(5*c^2*e^4))*(d + e*x)^(5/2) + atan(((((8*(4*a^3*c^8*d*e^4 - 8*a^3*b*c^7*e^5 - a*b^5*c^5*e^5 + b^6*c^5*d*e^4 + 6*a^2*b^3*c^6*e^5 + 4*a^2*c^9*d^3*e^2 + b^4*c^7*d^3*e^2 - 2*b^5*c^6*d^2*e^3 - 5*a*b^4*c^6*d*e^4 - 5*a*b^2*c^8*d^3*e^2 + 11*a*b^3*c^7*d^2*e^3 - 12*a^2*b*c^8*d^2*e^3 + 3*a^2*b^2*c^7*d*e^4))/c^7 - (8*(d + e*x)^(1/2)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (8*(d + e*x)^(1/2)*(b^10*e^6 - 2*a^5*c^5*e^6 + 35*a^2*b^6*c^2*e^6 - 50*a^3*b^4*c^3*e^6 + 25*a^4*b^2*c^4*e^6 - 2*a^3*c^7*d^4*e^2 + 12*a^4*c^6*d^2*e^4 + b^6*c^4*d^4*e^2 - 4*b^7*c^3*d^3*e^3 + 6*b^8*c^2*d^2*e^4 - 10*a*b^8*c*e^6 - 4*b^9*c*d*e^5 + 9*a^2*b^2*c^6*d^4*e^2 - 56*a^2*b^3*c^5*d^3*e^3 + 120*a^2*b^4*c^4*d^2*e^4 - 96*a^3*b^2*c^5*d^2*e^4 + 36*a*b^7*c^2*d*e^5 - 36*a^4*b*c^5*d*e^5 - 6*a*b^4*c^5*d^4*e^2 + 28*a*b^5*c^4*d^3*e^3 - 48*a*b^6*c^3*d^2*e^4 - 108*a^2*b^5*c^3*d*e^5 + 28*a^3*b*c^6*d^3*e^3 + 120*a^3*b^3*c^4*d*e^5))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*1i - (((8*(4*a^3*c^8*d*e^4 - 8*a^3*b*c^7*e^5 - a*b^5*c^5*e^5 + b^6*c^5*d*e^4 + 6*a^2*b^3*c^6*e^5 + 4*a^2*c^9*d^3*e^2 + b^4*c^7*d^3*e^2 - 2*b^5*c^6*d^2*e^3 - 5*a*b^4*c^6*d*e^4 - 5*a*b^2*c^8*d^3*e^2 + 11*a*b^3*c^7*d^2*e^3 - 12*a^2*b*c^8*d^2*e^3 + 3*a^2*b^2*c^7*d*e^4))/c^7 + (8*(d + e*x)^(1/2)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (8*(d + e*x)^(1/2)*(b^10*e^6 - 2*a^5*c^5*e^6 + 35*a^2*b^6*c^2*e^6 - 50*a^3*b^4*c^3*e^6 + 25*a^4*b^2*c^4*e^6 - 2*a^3*c^7*d^4*e^2 + 12*a^4*c^6*d^2*e^4 + b^6*c^4*d^4*e^2 - 4*b^7*c^3*d^3*e^3 + 6*b^8*c^2*d^2*e^4 - 10*a*b^8*c*e^6 - 4*b^9*c*d*e^5 + 9*a^2*b^2*c^6*d^4*e^2 - 56*a^2*b^3*c^5*d^3*e^3 + 120*a^2*b^4*c^4*d^2*e^4 - 96*a^3*b^2*c^5*d^2*e^4 + 36*a*b^7*c^2*d*e^5 - 36*a^4*b*c^5*d*e^5 - 6*a*b^4*c^5*d^4*e^2 + 28*a*b^5*c^4*d^3*e^3 - 48*a*b^6*c^3*d^2*e^4 - 108*a^2*b^5*c^3*d*e^5 + 28*a^3*b*c^6*d^3*e^3 + 120*a^3*b^3*c^4*d*e^5))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*1i)/((16*(a^5*b^4*e^8 + a^7*c^2*e^8 - 3*a^6*b^2*c*e^8 - 2*a^4*b^5*d*e^7 + a^3*b^6*d^2*e^6 - a^4*c^5*d^6*e^2 - a^5*c^4*d^4*e^4 + a^6*c^3*d^2*e^6 + a^3*b^2*c^4*d^6*e^2 - 4*a^3*b^3*c^3*d^5*e^3 + 6*a^3*b^4*c^2*d^4*e^4 - 10*a^4*b^2*c^3*d^4*e^4 + 4*a^4*b^3*c^2*d^3*e^5 - 12*a^5*b^2*c^2*d^2*e^6 + 4*a^5*b^3*c*d*e^7 + 2*a^6*b*c^2*d*e^7 - 4*a^3*b^5*c*d^3*e^5 + 6*a^4*b*c^4*d^5*e^3 + 3*a^4*b^4*c*d^2*e^6 + 8*a^5*b*c^3*d^3*e^5))/c^7 + (((8*(4*a^3*c^8*d*e^4 - 8*a^3*b*c^7*e^5 - a*b^5*c^5*e^5 + b^6*c^5*d*e^4 + 6*a^2*b^3*c^6*e^5 + 4*a^2*c^9*d^3*e^2 + b^4*c^7*d^3*e^2 - 2*b^5*c^6*d^2*e^3 - 5*a*b^4*c^6*d*e^4 - 5*a*b^2*c^8*d^3*e^2 + 11*a*b^3*c^7*d^2*e^3 - 12*a^2*b*c^8*d^2*e^3 + 3*a^2*b^2*c^7*d*e^4))/c^7 - (8*(d + e*x)^(1/2)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) - (8*(d + e*x)^(1/2)*(b^10*e^6 - 2*a^5*c^5*e^6 + 35*a^2*b^6*c^2*e^6 - 50*a^3*b^4*c^3*e^6 + 25*a^4*b^2*c^4*e^6 - 2*a^3*c^7*d^4*e^2 + 12*a^4*c^6*d^2*e^4 + b^6*c^4*d^4*e^2 - 4*b^7*c^3*d^3*e^3 + 6*b^8*c^2*d^2*e^4 - 10*a*b^8*c*e^6 - 4*b^9*c*d*e^5 + 9*a^2*b^2*c^6*d^4*e^2 - 56*a^2*b^3*c^5*d^3*e^3 + 120*a^2*b^4*c^4*d^2*e^4 - 96*a^3*b^2*c^5*d^2*e^4 + 36*a*b^7*c^2*d*e^5 - 36*a^4*b*c^5*d*e^5 - 6*a*b^4*c^5*d^4*e^2 + 28*a*b^5*c^4*d^3*e^3 - 48*a*b^6*c^3*d^2*e^4 - 108*a^2*b^5*c^3*d*e^5 + 28*a^3*b*c^6*d^3*e^3 + 120*a^3*b^3*c^4*d*e^5))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (((8*(4*a^3*c^8*d*e^4 - 8*a^3*b*c^7*e^5 - a*b^5*c^5*e^5 + b^6*c^5*d*e^4 + 6*a^2*b^3*c^6*e^5 + 4*a^2*c^9*d^3*e^2 + b^4*c^7*d^3*e^2 - 2*b^5*c^6*d^2*e^3 - 5*a*b^4*c^6*d*e^4 - 5*a*b^2*c^8*d^3*e^2 + 11*a*b^3*c^7*d^2*e^3 - 12*a^2*b*c^8*d^2*e^3 + 3*a^2*b^2*c^7*d*e^4))/c^7 + (8*(d + e*x)^(1/2)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*(b^3*c^9*e^3 - 2*b^2*c^10*d*e^2 - 4*a*b*c^10*e^3 + 8*a*c^11*d*e^2))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2) + (8*(d + e*x)^(1/2)*(b^10*e^6 - 2*a^5*c^5*e^6 + 35*a^2*b^6*c^2*e^6 - 50*a^3*b^4*c^3*e^6 + 25*a^4*b^2*c^4*e^6 - 2*a^3*c^7*d^4*e^2 + 12*a^4*c^6*d^2*e^4 + b^6*c^4*d^4*e^2 - 4*b^7*c^3*d^3*e^3 + 6*b^8*c^2*d^2*e^4 - 10*a*b^8*c*e^6 - 4*b^9*c*d*e^5 + 9*a^2*b^2*c^6*d^4*e^2 - 56*a^2*b^3*c^5*d^3*e^3 + 120*a^2*b^4*c^4*d^2*e^4 - 96*a^3*b^2*c^5*d^2*e^4 + 36*a*b^7*c^2*d*e^5 - 36*a^4*b*c^5*d*e^5 - 6*a*b^4*c^5*d^4*e^2 + 28*a*b^5*c^4*d^3*e^3 - 48*a*b^6*c^3*d^2*e^4 - 108*a^2*b^5*c^3*d*e^5 + 28*a^3*b*c^6*d^3*e^3 + 120*a^3*b^3*c^4*d*e^5))/c^7)*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)))*(-(b^11*e^3 - 8*a^4*c^7*d^3 - b^8*c^3*d^3 - b^8*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a*b^6*c^4*d^3 - 36*a^5*b*c^5*e^3 + 24*a^5*c^6*d*e^2 + 3*b^9*c^2*d^2*e - 33*a^2*b^4*c^5*d^3 + 38*a^3*b^2*c^6*d^3 + 63*a^2*b^7*c^2*e^3 - 138*a^3*b^5*c^3*e^3 + 129*a^4*b^3*c^4*e^3 - a^4*c^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^5*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 13*a*b^9*c*e^3 - 3*b^10*c*d*e^2 - 15*a^2*b^4*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 10*a^3*b^2*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a*b^6*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 33*a*b^7*c^3*d^2*e + 36*a*b^8*c^2*d*e^2 + 84*a^4*b*c^6*d^2*e + 3*b^7*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 4*a*b^3*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*c^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 126*a^2*b^5*c^4*d^2*e - 156*a^2*b^6*c^3*d*e^2 - 189*a^3*b^3*c^5*d^2*e + 288*a^3*b^4*c^4*d*e^2 - 198*a^4*b^2*c^5*d*e^2 + 3*a^3*c^5*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^6*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 15*a*b^4*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 18*a*b^5*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 12*a^3*b*c^4*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 18*a^2*b^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 30*a^2*b^3*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^11 + b^4*c^9 - 8*a*b^2*c^10)))^(1/2)*2i + (d + e*x)^(3/2)*((2*d^2)/(c*e^2) - (2*(a*e^4 + c*d^2*e^2 - b*d*e^3))/(3*c^2*e^4) + (((6*d)/(c*e^2) + (2*(b*e^3 - 2*c*d*e^2))/(c^2*e^4))*(b*e^3 - 2*c*d*e^2))/(3*c*e^2)) - (d + e*x)^(1/2)*((2*d^3)/(c*e^2) - (((6*d)/(c*e^2) + (2*(b*e^3 - 2*c*d*e^2))/(c^2*e^4))*(a*e^4 + c*d^2*e^2 - b*d*e^3))/(c*e^2) + ((b*e^3 - 2*c*d*e^2)*((6*d^2)/(c*e^2) - (2*(a*e^4 + c*d^2*e^2 - b*d*e^3))/(c^2*e^4) + (((6*d)/(c*e^2) + (2*(b*e^3 - 2*c*d*e^2))/(c^2*e^4))*(b*e^3 - 2*c*d*e^2))/(c*e^2)))/(c*e^2)) + (2*(d + e*x)^(7/2))/(7*c*e^2)","B"
535,1,19465,441,5.724178,"\text{Not used}","int((x^2*(d + e*x)^(3/2))/(a + b*x + c*x^2),x)","\sqrt{d+e\,x}\,\left(\frac{2\,d^2}{c\,e}-\frac{2\,\left(c\,d^2\,e-b\,d\,e^2+a\,e^3\right)}{c^2\,e^2}+\frac{\left(\frac{4\,d}{c\,e}+\frac{2\,\left(b\,e^2-2\,c\,d\,e\right)}{c^2\,e^2}\right)\,\left(b\,e^2-2\,c\,d\,e\right)}{c\,e}\right)-\left(\frac{4\,d}{3\,c\,e}+\frac{2\,\left(b\,e^2-2\,c\,d\,e\right)}{3\,c^2\,e^2}\right)\,{\left(d+e\,x\right)}^{3/2}+\frac{2\,{\left(d+e\,x\right)}^{5/2}}{5\,c\,e}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^5-5\,a^2\,b^2\,c^5\,e^5+4\,a^2\,c^7\,d^2\,e^3+a\,b^4\,c^4\,e^5+4\,a\,b^3\,c^5\,d\,e^4-9\,a\,b^2\,c^6\,d^2\,e^3+4\,a\,b\,c^7\,d^3\,e^2-b^5\,c^4\,d\,e^4+2\,b^4\,c^5\,d^2\,e^3-b^3\,c^6\,d^3\,e^2\right)}{c^5}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^6-16\,a^3\,b^2\,c^3\,e^6+28\,a^3\,b\,c^4\,d\,e^5-12\,a^3\,c^5\,d^2\,e^4+20\,a^2\,b^4\,c^2\,e^6-56\,a^2\,b^3\,c^3\,d\,e^5+54\,a^2\,b^2\,c^4\,d^2\,e^4-20\,a^2\,b\,c^5\,d^3\,e^3+2\,a^2\,c^6\,d^4\,e^2-8\,a\,b^6\,c\,e^6+28\,a\,b^5\,c^2\,d\,e^5-36\,a\,b^4\,c^3\,d^2\,e^4+20\,a\,b^3\,c^4\,d^3\,e^3-4\,a\,b^2\,c^5\,d^4\,e^2+b^8\,e^6-4\,b^7\,c\,d\,e^5+6\,b^6\,c^2\,d^2\,e^4-4\,b^5\,c^3\,d^3\,e^3+b^4\,c^4\,d^4\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^5-5\,a^2\,b^2\,c^5\,e^5+4\,a^2\,c^7\,d^2\,e^3+a\,b^4\,c^4\,e^5+4\,a\,b^3\,c^5\,d\,e^4-9\,a\,b^2\,c^6\,d^2\,e^3+4\,a\,b\,c^7\,d^3\,e^2-b^5\,c^4\,d\,e^4+2\,b^4\,c^5\,d^2\,e^3-b^3\,c^6\,d^3\,e^2\right)}{c^5}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^6-16\,a^3\,b^2\,c^3\,e^6+28\,a^3\,b\,c^4\,d\,e^5-12\,a^3\,c^5\,d^2\,e^4+20\,a^2\,b^4\,c^2\,e^6-56\,a^2\,b^3\,c^3\,d\,e^5+54\,a^2\,b^2\,c^4\,d^2\,e^4-20\,a^2\,b\,c^5\,d^3\,e^3+2\,a^2\,c^6\,d^4\,e^2-8\,a\,b^6\,c\,e^6+28\,a\,b^5\,c^2\,d\,e^5-36\,a\,b^4\,c^3\,d^2\,e^4+20\,a\,b^3\,c^4\,d^3\,e^3-4\,a\,b^2\,c^5\,d^4\,e^2+b^8\,e^6-4\,b^7\,c\,d\,e^5+6\,b^6\,c^2\,d^2\,e^4-4\,b^5\,c^3\,d^3\,e^3+b^4\,c^4\,d^4\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^5-5\,a^2\,b^2\,c^5\,e^5+4\,a^2\,c^7\,d^2\,e^3+a\,b^4\,c^4\,e^5+4\,a\,b^3\,c^5\,d\,e^4-9\,a\,b^2\,c^6\,d^2\,e^3+4\,a\,b\,c^7\,d^3\,e^2-b^5\,c^4\,d\,e^4+2\,b^4\,c^5\,d^2\,e^3-b^3\,c^6\,d^3\,e^2\right)}{c^5}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^6-16\,a^3\,b^2\,c^3\,e^6+28\,a^3\,b\,c^4\,d\,e^5-12\,a^3\,c^5\,d^2\,e^4+20\,a^2\,b^4\,c^2\,e^6-56\,a^2\,b^3\,c^3\,d\,e^5+54\,a^2\,b^2\,c^4\,d^2\,e^4-20\,a^2\,b\,c^5\,d^3\,e^3+2\,a^2\,c^6\,d^4\,e^2-8\,a\,b^6\,c\,e^6+28\,a\,b^5\,c^2\,d\,e^5-36\,a\,b^4\,c^3\,d^2\,e^4+20\,a\,b^3\,c^4\,d^3\,e^3-4\,a\,b^2\,c^5\,d^4\,e^2+b^8\,e^6-4\,b^7\,c\,d\,e^5+6\,b^6\,c^2\,d^2\,e^4-4\,b^5\,c^3\,d^3\,e^3+b^4\,c^4\,d^4\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^5-5\,a^2\,b^2\,c^5\,e^5+4\,a^2\,c^7\,d^2\,e^3+a\,b^4\,c^4\,e^5+4\,a\,b^3\,c^5\,d\,e^4-9\,a\,b^2\,c^6\,d^2\,e^3+4\,a\,b\,c^7\,d^3\,e^2-b^5\,c^4\,d\,e^4+2\,b^4\,c^5\,d^2\,e^3-b^3\,c^6\,d^3\,e^2\right)}{c^5}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^6-16\,a^3\,b^2\,c^3\,e^6+28\,a^3\,b\,c^4\,d\,e^5-12\,a^3\,c^5\,d^2\,e^4+20\,a^2\,b^4\,c^2\,e^6-56\,a^2\,b^3\,c^3\,d\,e^5+54\,a^2\,b^2\,c^4\,d^2\,e^4-20\,a^2\,b\,c^5\,d^3\,e^3+2\,a^2\,c^6\,d^4\,e^2-8\,a\,b^6\,c\,e^6+28\,a\,b^5\,c^2\,d\,e^5-36\,a\,b^4\,c^3\,d^2\,e^4+20\,a\,b^3\,c^4\,d^3\,e^3-4\,a\,b^2\,c^5\,d^4\,e^2+b^8\,e^6-4\,b^7\,c\,d\,e^5+6\,b^6\,c^2\,d^2\,e^4-4\,b^5\,c^3\,d^3\,e^3+b^4\,c^4\,d^4\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{16\,\left(-2\,a^5\,b\,c\,e^8+2\,a^5\,c^2\,d\,e^7+a^4\,b^3\,e^8+2\,a^4\,b^2\,c\,d\,e^7-7\,a^4\,b\,c^2\,d^2\,e^6+4\,a^4\,c^3\,d^3\,e^5-2\,a^3\,b^4\,d\,e^7+4\,a^3\,b^3\,c\,d^2\,e^6-4\,a^3\,b\,c^3\,d^4\,e^4+2\,a^3\,c^4\,d^5\,e^3+a^2\,b^5\,d^2\,e^6-4\,a^2\,b^4\,c\,d^3\,e^5+6\,a^2\,b^3\,c^2\,d^4\,e^4-4\,a^2\,b^2\,c^3\,d^5\,e^3+a^2\,b\,c^4\,d^6\,e^2\right)}{c^5}}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3-b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3+a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2-6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e+3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2-3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^5-5\,a^2\,b^2\,c^5\,e^5+4\,a^2\,c^7\,d^2\,e^3+a\,b^4\,c^4\,e^5+4\,a\,b^3\,c^5\,d\,e^4-9\,a\,b^2\,c^6\,d^2\,e^3+4\,a\,b\,c^7\,d^3\,e^2-b^5\,c^4\,d\,e^4+2\,b^4\,c^5\,d^2\,e^3-b^3\,c^6\,d^3\,e^2\right)}{c^5}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^6-16\,a^3\,b^2\,c^3\,e^6+28\,a^3\,b\,c^4\,d\,e^5-12\,a^3\,c^5\,d^2\,e^4+20\,a^2\,b^4\,c^2\,e^6-56\,a^2\,b^3\,c^3\,d\,e^5+54\,a^2\,b^2\,c^4\,d^2\,e^4-20\,a^2\,b\,c^5\,d^3\,e^3+2\,a^2\,c^6\,d^4\,e^2-8\,a\,b^6\,c\,e^6+28\,a\,b^5\,c^2\,d\,e^5-36\,a\,b^4\,c^3\,d^2\,e^4+20\,a\,b^3\,c^4\,d^3\,e^3-4\,a\,b^2\,c^5\,d^4\,e^2+b^8\,e^6-4\,b^7\,c\,d\,e^5+6\,b^6\,c^2\,d^2\,e^4-4\,b^5\,c^3\,d^3\,e^3+b^4\,c^4\,d^4\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^5-5\,a^2\,b^2\,c^5\,e^5+4\,a^2\,c^7\,d^2\,e^3+a\,b^4\,c^4\,e^5+4\,a\,b^3\,c^5\,d\,e^4-9\,a\,b^2\,c^6\,d^2\,e^3+4\,a\,b\,c^7\,d^3\,e^2-b^5\,c^4\,d\,e^4+2\,b^4\,c^5\,d^2\,e^3-b^3\,c^6\,d^3\,e^2\right)}{c^5}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^6-16\,a^3\,b^2\,c^3\,e^6+28\,a^3\,b\,c^4\,d\,e^5-12\,a^3\,c^5\,d^2\,e^4+20\,a^2\,b^4\,c^2\,e^6-56\,a^2\,b^3\,c^3\,d\,e^5+54\,a^2\,b^2\,c^4\,d^2\,e^4-20\,a^2\,b\,c^5\,d^3\,e^3+2\,a^2\,c^6\,d^4\,e^2-8\,a\,b^6\,c\,e^6+28\,a\,b^5\,c^2\,d\,e^5-36\,a\,b^4\,c^3\,d^2\,e^4+20\,a\,b^3\,c^4\,d^3\,e^3-4\,a\,b^2\,c^5\,d^4\,e^2+b^8\,e^6-4\,b^7\,c\,d\,e^5+6\,b^6\,c^2\,d^2\,e^4-4\,b^5\,c^3\,d^3\,e^3+b^4\,c^4\,d^4\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^5-5\,a^2\,b^2\,c^5\,e^5+4\,a^2\,c^7\,d^2\,e^3+a\,b^4\,c^4\,e^5+4\,a\,b^3\,c^5\,d\,e^4-9\,a\,b^2\,c^6\,d^2\,e^3+4\,a\,b\,c^7\,d^3\,e^2-b^5\,c^4\,d\,e^4+2\,b^4\,c^5\,d^2\,e^3-b^3\,c^6\,d^3\,e^2\right)}{c^5}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^6-16\,a^3\,b^2\,c^3\,e^6+28\,a^3\,b\,c^4\,d\,e^5-12\,a^3\,c^5\,d^2\,e^4+20\,a^2\,b^4\,c^2\,e^6-56\,a^2\,b^3\,c^3\,d\,e^5+54\,a^2\,b^2\,c^4\,d^2\,e^4-20\,a^2\,b\,c^5\,d^3\,e^3+2\,a^2\,c^6\,d^4\,e^2-8\,a\,b^6\,c\,e^6+28\,a\,b^5\,c^2\,d\,e^5-36\,a\,b^4\,c^3\,d^2\,e^4+20\,a\,b^3\,c^4\,d^3\,e^3-4\,a\,b^2\,c^5\,d^4\,e^2+b^8\,e^6-4\,b^7\,c\,d\,e^5+6\,b^6\,c^2\,d^2\,e^4-4\,b^5\,c^3\,d^3\,e^3+b^4\,c^4\,d^4\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\left(\left(\frac{8\,\left(4\,a^3\,c^6\,e^5-5\,a^2\,b^2\,c^5\,e^5+4\,a^2\,c^7\,d^2\,e^3+a\,b^4\,c^4\,e^5+4\,a\,b^3\,c^5\,d\,e^4-9\,a\,b^2\,c^6\,d^2\,e^3+4\,a\,b\,c^7\,d^3\,e^2-b^5\,c^4\,d\,e^4+2\,b^4\,c^5\,d^2\,e^3-b^3\,c^6\,d^3\,e^2\right)}{c^5}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,\left(b^3\,c^7\,e^3-2\,d\,b^2\,c^8\,e^2-4\,a\,b\,c^8\,e^3+8\,a\,d\,c^9\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^4\,c^4\,e^6-16\,a^3\,b^2\,c^3\,e^6+28\,a^3\,b\,c^4\,d\,e^5-12\,a^3\,c^5\,d^2\,e^4+20\,a^2\,b^4\,c^2\,e^6-56\,a^2\,b^3\,c^3\,d\,e^5+54\,a^2\,b^2\,c^4\,d^2\,e^4-20\,a^2\,b\,c^5\,d^3\,e^3+2\,a^2\,c^6\,d^4\,e^2-8\,a\,b^6\,c\,e^6+28\,a\,b^5\,c^2\,d\,e^5-36\,a\,b^4\,c^3\,d^2\,e^4+20\,a\,b^3\,c^4\,d^3\,e^3-4\,a\,b^2\,c^5\,d^4\,e^2+b^8\,e^6-4\,b^7\,c\,d\,e^5+6\,b^6\,c^2\,d^2\,e^4-4\,b^5\,c^3\,d^3\,e^3+b^4\,c^4\,d^4\,e^2\right)}{c^5}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}-\frac{16\,\left(-2\,a^5\,b\,c\,e^8+2\,a^5\,c^2\,d\,e^7+a^4\,b^3\,e^8+2\,a^4\,b^2\,c\,d\,e^7-7\,a^4\,b\,c^2\,d^2\,e^6+4\,a^4\,c^3\,d^3\,e^5-2\,a^3\,b^4\,d\,e^7+4\,a^3\,b^3\,c\,d^2\,e^6-4\,a^3\,b\,c^3\,d^4\,e^4+2\,a^3\,c^4\,d^5\,e^3+a^2\,b^5\,d^2\,e^6-4\,a^2\,b^4\,c\,d^3\,e^5+6\,a^2\,b^3\,c^2\,d^4\,e^4-4\,a^2\,b^2\,c^3\,d^5\,e^3+a^2\,b\,c^4\,d^6\,e^2\right)}{c^5}}\right)\,\sqrt{-\frac{b^9\,e^3+8\,a^3\,c^6\,d^3-b^6\,c^3\,d^3+b^6\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a\,b^4\,c^4\,d^3+28\,a^4\,b\,c^4\,e^3-24\,a^4\,c^5\,d\,e^2+3\,b^7\,c^2\,d^2\,e-18\,a^2\,b^2\,c^5\,d^3+42\,a^2\,b^5\,c^2\,e^3-63\,a^3\,b^3\,c^3\,e^3-a^3\,c^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-11\,a\,b^7\,c\,e^3-3\,b^8\,c\,d\,e^2+6\,a^2\,b^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+2\,a\,b\,c^4\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-5\,a\,b^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-27\,a\,b^5\,c^3\,d^2\,e+30\,a\,b^6\,c^2\,d\,e^2-60\,a^3\,b\,c^5\,d^2\,e-3\,b^5\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+75\,a^2\,b^3\,c^4\,d^2\,e-99\,a^2\,b^4\,c^3\,d\,e^2+114\,a^3\,b^2\,c^4\,d\,e^2+3\,a^2\,c^4\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,b^4\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^2\,c^3\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a\,b^3\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b\,c^3\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^9-8\,a\,b^2\,c^8+b^4\,c^7\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((8*(4*a^3*c^6*e^5 + a*b^4*c^4*e^5 - b^5*c^4*d*e^4 - 5*a^2*b^2*c^5*e^5 + 4*a^2*c^7*d^2*e^3 - b^3*c^6*d^3*e^2 + 2*b^4*c^5*d^2*e^3 + 4*a*b*c^7*d^3*e^2 + 4*a*b^3*c^5*d*e^4 - 9*a*b^2*c^6*d^2*e^3))/c^5 - (8*(d + e*x)^(1/2)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (8*(d + e*x)^(1/2)*(b^8*e^6 + 2*a^4*c^4*e^6 + 20*a^2*b^4*c^2*e^6 - 16*a^3*b^2*c^3*e^6 + 2*a^2*c^6*d^4*e^2 - 12*a^3*c^5*d^2*e^4 + b^4*c^4*d^4*e^2 - 4*b^5*c^3*d^3*e^3 + 6*b^6*c^2*d^2*e^4 - 8*a*b^6*c*e^6 - 4*b^7*c*d*e^5 + 54*a^2*b^2*c^4*d^2*e^4 + 28*a*b^5*c^2*d*e^5 + 28*a^3*b*c^4*d*e^5 - 4*a*b^2*c^5*d^4*e^2 + 20*a*b^3*c^4*d^3*e^3 - 36*a*b^4*c^3*d^2*e^4 - 20*a^2*b*c^5*d^3*e^3 - 56*a^2*b^3*c^3*d*e^5))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*1i - (((8*(4*a^3*c^6*e^5 + a*b^4*c^4*e^5 - b^5*c^4*d*e^4 - 5*a^2*b^2*c^5*e^5 + 4*a^2*c^7*d^2*e^3 - b^3*c^6*d^3*e^2 + 2*b^4*c^5*d^2*e^3 + 4*a*b*c^7*d^3*e^2 + 4*a*b^3*c^5*d*e^4 - 9*a*b^2*c^6*d^2*e^3))/c^5 + (8*(d + e*x)^(1/2)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (8*(d + e*x)^(1/2)*(b^8*e^6 + 2*a^4*c^4*e^6 + 20*a^2*b^4*c^2*e^6 - 16*a^3*b^2*c^3*e^6 + 2*a^2*c^6*d^4*e^2 - 12*a^3*c^5*d^2*e^4 + b^4*c^4*d^4*e^2 - 4*b^5*c^3*d^3*e^3 + 6*b^6*c^2*d^2*e^4 - 8*a*b^6*c*e^6 - 4*b^7*c*d*e^5 + 54*a^2*b^2*c^4*d^2*e^4 + 28*a*b^5*c^2*d*e^5 + 28*a^3*b*c^4*d*e^5 - 4*a*b^2*c^5*d^4*e^2 + 20*a*b^3*c^4*d^3*e^3 - 36*a*b^4*c^3*d^2*e^4 - 20*a^2*b*c^5*d^3*e^3 - 56*a^2*b^3*c^3*d*e^5))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*1i)/((((8*(4*a^3*c^6*e^5 + a*b^4*c^4*e^5 - b^5*c^4*d*e^4 - 5*a^2*b^2*c^5*e^5 + 4*a^2*c^7*d^2*e^3 - b^3*c^6*d^3*e^2 + 2*b^4*c^5*d^2*e^3 + 4*a*b*c^7*d^3*e^2 + 4*a*b^3*c^5*d*e^4 - 9*a*b^2*c^6*d^2*e^3))/c^5 - (8*(d + e*x)^(1/2)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (8*(d + e*x)^(1/2)*(b^8*e^6 + 2*a^4*c^4*e^6 + 20*a^2*b^4*c^2*e^6 - 16*a^3*b^2*c^3*e^6 + 2*a^2*c^6*d^4*e^2 - 12*a^3*c^5*d^2*e^4 + b^4*c^4*d^4*e^2 - 4*b^5*c^3*d^3*e^3 + 6*b^6*c^2*d^2*e^4 - 8*a*b^6*c*e^6 - 4*b^7*c*d*e^5 + 54*a^2*b^2*c^4*d^2*e^4 + 28*a*b^5*c^2*d*e^5 + 28*a^3*b*c^4*d*e^5 - 4*a*b^2*c^5*d^4*e^2 + 20*a*b^3*c^4*d^3*e^3 - 36*a*b^4*c^3*d^2*e^4 - 20*a^2*b*c^5*d^3*e^3 - 56*a^2*b^3*c^3*d*e^5))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (((8*(4*a^3*c^6*e^5 + a*b^4*c^4*e^5 - b^5*c^4*d*e^4 - 5*a^2*b^2*c^5*e^5 + 4*a^2*c^7*d^2*e^3 - b^3*c^6*d^3*e^2 + 2*b^4*c^5*d^2*e^3 + 4*a*b*c^7*d^3*e^2 + 4*a*b^3*c^5*d*e^4 - 9*a*b^2*c^6*d^2*e^3))/c^5 + (8*(d + e*x)^(1/2)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (8*(d + e*x)^(1/2)*(b^8*e^6 + 2*a^4*c^4*e^6 + 20*a^2*b^4*c^2*e^6 - 16*a^3*b^2*c^3*e^6 + 2*a^2*c^6*d^4*e^2 - 12*a^3*c^5*d^2*e^4 + b^4*c^4*d^4*e^2 - 4*b^5*c^3*d^3*e^3 + 6*b^6*c^2*d^2*e^4 - 8*a*b^6*c*e^6 - 4*b^7*c*d*e^5 + 54*a^2*b^2*c^4*d^2*e^4 + 28*a*b^5*c^2*d*e^5 + 28*a^3*b*c^4*d*e^5 - 4*a*b^2*c^5*d^4*e^2 + 20*a*b^3*c^4*d^3*e^3 - 36*a*b^4*c^3*d^2*e^4 - 20*a^2*b*c^5*d^3*e^3 - 56*a^2*b^3*c^3*d*e^5))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (16*(a^4*b^3*e^8 - 2*a^3*b^4*d*e^7 + 2*a^5*c^2*d*e^7 + a^2*b^5*d^2*e^6 + 2*a^3*c^4*d^5*e^3 + 4*a^4*c^3*d^3*e^5 - 2*a^5*b*c*e^8 - 4*a^2*b^2*c^3*d^5*e^3 + 6*a^2*b^3*c^2*d^4*e^4 + 2*a^4*b^2*c*d*e^7 + a^2*b*c^4*d^6*e^2 - 4*a^2*b^4*c*d^3*e^5 - 4*a^3*b*c^3*d^4*e^4 + 4*a^3*b^3*c*d^2*e^6 - 7*a^4*b*c^2*d^2*e^6))/c^5))*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 - b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 + a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 - 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) + 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e + 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 - 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*2i + atan(((((8*(4*a^3*c^6*e^5 + a*b^4*c^4*e^5 - b^5*c^4*d*e^4 - 5*a^2*b^2*c^5*e^5 + 4*a^2*c^7*d^2*e^3 - b^3*c^6*d^3*e^2 + 2*b^4*c^5*d^2*e^3 + 4*a*b*c^7*d^3*e^2 + 4*a*b^3*c^5*d*e^4 - 9*a*b^2*c^6*d^2*e^3))/c^5 - (8*(d + e*x)^(1/2)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (8*(d + e*x)^(1/2)*(b^8*e^6 + 2*a^4*c^4*e^6 + 20*a^2*b^4*c^2*e^6 - 16*a^3*b^2*c^3*e^6 + 2*a^2*c^6*d^4*e^2 - 12*a^3*c^5*d^2*e^4 + b^4*c^4*d^4*e^2 - 4*b^5*c^3*d^3*e^3 + 6*b^6*c^2*d^2*e^4 - 8*a*b^6*c*e^6 - 4*b^7*c*d*e^5 + 54*a^2*b^2*c^4*d^2*e^4 + 28*a*b^5*c^2*d*e^5 + 28*a^3*b*c^4*d*e^5 - 4*a*b^2*c^5*d^4*e^2 + 20*a*b^3*c^4*d^3*e^3 - 36*a*b^4*c^3*d^2*e^4 - 20*a^2*b*c^5*d^3*e^3 - 56*a^2*b^3*c^3*d*e^5))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*1i - (((8*(4*a^3*c^6*e^5 + a*b^4*c^4*e^5 - b^5*c^4*d*e^4 - 5*a^2*b^2*c^5*e^5 + 4*a^2*c^7*d^2*e^3 - b^3*c^6*d^3*e^2 + 2*b^4*c^5*d^2*e^3 + 4*a*b*c^7*d^3*e^2 + 4*a*b^3*c^5*d*e^4 - 9*a*b^2*c^6*d^2*e^3))/c^5 + (8*(d + e*x)^(1/2)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (8*(d + e*x)^(1/2)*(b^8*e^6 + 2*a^4*c^4*e^6 + 20*a^2*b^4*c^2*e^6 - 16*a^3*b^2*c^3*e^6 + 2*a^2*c^6*d^4*e^2 - 12*a^3*c^5*d^2*e^4 + b^4*c^4*d^4*e^2 - 4*b^5*c^3*d^3*e^3 + 6*b^6*c^2*d^2*e^4 - 8*a*b^6*c*e^6 - 4*b^7*c*d*e^5 + 54*a^2*b^2*c^4*d^2*e^4 + 28*a*b^5*c^2*d*e^5 + 28*a^3*b*c^4*d*e^5 - 4*a*b^2*c^5*d^4*e^2 + 20*a*b^3*c^4*d^3*e^3 - 36*a*b^4*c^3*d^2*e^4 - 20*a^2*b*c^5*d^3*e^3 - 56*a^2*b^3*c^3*d*e^5))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*1i)/((((8*(4*a^3*c^6*e^5 + a*b^4*c^4*e^5 - b^5*c^4*d*e^4 - 5*a^2*b^2*c^5*e^5 + 4*a^2*c^7*d^2*e^3 - b^3*c^6*d^3*e^2 + 2*b^4*c^5*d^2*e^3 + 4*a*b*c^7*d^3*e^2 + 4*a*b^3*c^5*d*e^4 - 9*a*b^2*c^6*d^2*e^3))/c^5 - (8*(d + e*x)^(1/2)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (8*(d + e*x)^(1/2)*(b^8*e^6 + 2*a^4*c^4*e^6 + 20*a^2*b^4*c^2*e^6 - 16*a^3*b^2*c^3*e^6 + 2*a^2*c^6*d^4*e^2 - 12*a^3*c^5*d^2*e^4 + b^4*c^4*d^4*e^2 - 4*b^5*c^3*d^3*e^3 + 6*b^6*c^2*d^2*e^4 - 8*a*b^6*c*e^6 - 4*b^7*c*d*e^5 + 54*a^2*b^2*c^4*d^2*e^4 + 28*a*b^5*c^2*d*e^5 + 28*a^3*b*c^4*d*e^5 - 4*a*b^2*c^5*d^4*e^2 + 20*a*b^3*c^4*d^3*e^3 - 36*a*b^4*c^3*d^2*e^4 - 20*a^2*b*c^5*d^3*e^3 - 56*a^2*b^3*c^3*d*e^5))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (((8*(4*a^3*c^6*e^5 + a*b^4*c^4*e^5 - b^5*c^4*d*e^4 - 5*a^2*b^2*c^5*e^5 + 4*a^2*c^7*d^2*e^3 - b^3*c^6*d^3*e^2 + 2*b^4*c^5*d^2*e^3 + 4*a*b*c^7*d^3*e^2 + 4*a*b^3*c^5*d*e^4 - 9*a*b^2*c^6*d^2*e^3))/c^5 + (8*(d + e*x)^(1/2)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*(b^3*c^7*e^3 - 2*b^2*c^8*d*e^2 - 4*a*b*c^8*e^3 + 8*a*c^9*d*e^2))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) + (8*(d + e*x)^(1/2)*(b^8*e^6 + 2*a^4*c^4*e^6 + 20*a^2*b^4*c^2*e^6 - 16*a^3*b^2*c^3*e^6 + 2*a^2*c^6*d^4*e^2 - 12*a^3*c^5*d^2*e^4 + b^4*c^4*d^4*e^2 - 4*b^5*c^3*d^3*e^3 + 6*b^6*c^2*d^2*e^4 - 8*a*b^6*c*e^6 - 4*b^7*c*d*e^5 + 54*a^2*b^2*c^4*d^2*e^4 + 28*a*b^5*c^2*d*e^5 + 28*a^3*b*c^4*d*e^5 - 4*a*b^2*c^5*d^4*e^2 + 20*a*b^3*c^4*d^3*e^3 - 36*a*b^4*c^3*d^2*e^4 - 20*a^2*b*c^5*d^3*e^3 - 56*a^2*b^3*c^3*d*e^5))/c^5)*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2) - (16*(a^4*b^3*e^8 - 2*a^3*b^4*d*e^7 + 2*a^5*c^2*d*e^7 + a^2*b^5*d^2*e^6 + 2*a^3*c^4*d^5*e^3 + 4*a^4*c^3*d^3*e^5 - 2*a^5*b*c*e^8 - 4*a^2*b^2*c^3*d^5*e^3 + 6*a^2*b^3*c^2*d^4*e^4 + 2*a^4*b^2*c*d*e^7 + a^2*b*c^4*d^6*e^2 - 4*a^2*b^4*c*d^3*e^5 - 4*a^3*b*c^3*d^4*e^4 + 4*a^3*b^3*c*d^2*e^6 - 7*a^4*b*c^2*d^2*e^6))/c^5))*(-(b^9*e^3 + 8*a^3*c^6*d^3 - b^6*c^3*d^3 + b^6*e^3*(-(4*a*c - b^2)^3)^(1/2) + 8*a*b^4*c^4*d^3 + 28*a^4*b*c^4*e^3 - 24*a^4*c^5*d*e^2 + 3*b^7*c^2*d^2*e - 18*a^2*b^2*c^5*d^3 + 42*a^2*b^5*c^2*e^3 - 63*a^3*b^3*c^3*e^3 - a^3*c^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) - 11*a*b^7*c*e^3 - 3*b^8*c*d*e^2 + 6*a^2*b^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 2*a*b*c^4*d^3*(-(4*a*c - b^2)^3)^(1/2) - 5*a*b^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 27*a*b^5*c^3*d^2*e + 30*a*b^6*c^2*d*e^2 - 60*a^3*b*c^5*d^2*e - 3*b^5*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 75*a^2*b^3*c^4*d^2*e - 99*a^2*b^4*c^3*d*e^2 + 114*a^3*b^2*c^4*d*e^2 + 3*a^2*c^4*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*b^4*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^2*c^3*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a*b^3*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b*c^3*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^9 + b^4*c^7 - 8*a*b^2*c^8)))^(1/2)*2i + (d + e*x)^(1/2)*((2*d^2)/(c*e) - (2*(a*e^3 - b*d*e^2 + c*d^2*e))/(c^2*e^2) + (((4*d)/(c*e) + (2*(b*e^2 - 2*c*d*e))/(c^2*e^2))*(b*e^2 - 2*c*d*e))/(c*e)) - ((4*d)/(3*c*e) + (2*(b*e^2 - 2*c*d*e))/(3*c^2*e^2))*(d + e*x)^(3/2) + (2*(d + e*x)^(5/2))/(5*c*e)","B"
536,1,13841,453,4.722562,"\text{Not used}","int((x*(d + e*x)^(3/2))/(a + b*x + c*x^2),x)","\frac{2\,{\left(d+e\,x\right)}^{3/2}}{3\,c}-\left(\frac{2\,d}{c}+\frac{2\,\left(b\,e-2\,c\,d\right)}{c^2}\right)\,\sqrt{d+e\,x}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^5+4\,a^2\,c^5\,d\,e^4+a\,b^3\,c^3\,e^5+3\,a\,b^2\,c^4\,d\,e^4-8\,a\,b\,c^5\,d^2\,e^3+4\,a\,c^6\,d^3\,e^2-b^4\,c^3\,d\,e^4+2\,b^3\,c^4\,d^2\,e^3-b^2\,c^5\,d^3\,e^2\right)}{c^3}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^6+9\,a^2\,b^2\,c^2\,e^6-20\,a^2\,b\,c^3\,d\,e^5+12\,a^2\,c^4\,d^2\,e^4-6\,a\,b^4\,c\,e^6+20\,a\,b^3\,c^2\,d\,e^5-24\,a\,b^2\,c^3\,d^2\,e^4+12\,a\,b\,c^4\,d^3\,e^3-2\,a\,c^5\,d^4\,e^2+b^6\,e^6-4\,b^5\,c\,d\,e^5+6\,b^4\,c^2\,d^2\,e^4-4\,b^3\,c^3\,d^3\,e^3+b^2\,c^4\,d^4\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^5+4\,a^2\,c^5\,d\,e^4+a\,b^3\,c^3\,e^5+3\,a\,b^2\,c^4\,d\,e^4-8\,a\,b\,c^5\,d^2\,e^3+4\,a\,c^6\,d^3\,e^2-b^4\,c^3\,d\,e^4+2\,b^3\,c^4\,d^2\,e^3-b^2\,c^5\,d^3\,e^2\right)}{c^3}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^6+9\,a^2\,b^2\,c^2\,e^6-20\,a^2\,b\,c^3\,d\,e^5+12\,a^2\,c^4\,d^2\,e^4-6\,a\,b^4\,c\,e^6+20\,a\,b^3\,c^2\,d\,e^5-24\,a\,b^2\,c^3\,d^2\,e^4+12\,a\,b\,c^4\,d^3\,e^3-2\,a\,c^5\,d^4\,e^2+b^6\,e^6-4\,b^5\,c\,d\,e^5+6\,b^4\,c^2\,d^2\,e^4-4\,b^3\,c^3\,d^3\,e^3+b^2\,c^4\,d^4\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(a^4\,c\,e^8-a^3\,b^2\,e^8+a^3\,c^2\,d^2\,e^6+2\,a^2\,b^3\,d\,e^7-5\,a^2\,b^2\,c\,d^2\,e^6+4\,a^2\,b\,c^2\,d^3\,e^5-a^2\,c^3\,d^4\,e^4-a\,b^4\,d^2\,e^6+4\,a\,b^3\,c\,d^3\,e^5-6\,a\,b^2\,c^2\,d^4\,e^4+4\,a\,b\,c^3\,d^5\,e^3-a\,c^4\,d^6\,e^2\right)}{c^3}+\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^5+4\,a^2\,c^5\,d\,e^4+a\,b^3\,c^3\,e^5+3\,a\,b^2\,c^4\,d\,e^4-8\,a\,b\,c^5\,d^2\,e^3+4\,a\,c^6\,d^3\,e^2-b^4\,c^3\,d\,e^4+2\,b^3\,c^4\,d^2\,e^3-b^2\,c^5\,d^3\,e^2\right)}{c^3}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^6+9\,a^2\,b^2\,c^2\,e^6-20\,a^2\,b\,c^3\,d\,e^5+12\,a^2\,c^4\,d^2\,e^4-6\,a\,b^4\,c\,e^6+20\,a\,b^3\,c^2\,d\,e^5-24\,a\,b^2\,c^3\,d^2\,e^4+12\,a\,b\,c^4\,d^3\,e^3-2\,a\,c^5\,d^4\,e^2+b^6\,e^6-4\,b^5\,c\,d\,e^5+6\,b^4\,c^2\,d^2\,e^4-4\,b^3\,c^3\,d^3\,e^3+b^2\,c^4\,d^4\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^5+4\,a^2\,c^5\,d\,e^4+a\,b^3\,c^3\,e^5+3\,a\,b^2\,c^4\,d\,e^4-8\,a\,b\,c^5\,d^2\,e^3+4\,a\,c^6\,d^3\,e^2-b^4\,c^3\,d\,e^4+2\,b^3\,c^4\,d^2\,e^3-b^2\,c^5\,d^3\,e^2\right)}{c^3}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^6+9\,a^2\,b^2\,c^2\,e^6-20\,a^2\,b\,c^3\,d\,e^5+12\,a^2\,c^4\,d^2\,e^4-6\,a\,b^4\,c\,e^6+20\,a\,b^3\,c^2\,d\,e^5-24\,a\,b^2\,c^3\,d^2\,e^4+12\,a\,b\,c^4\,d^3\,e^3-2\,a\,c^5\,d^4\,e^2+b^6\,e^6-4\,b^5\,c\,d\,e^5+6\,b^4\,c^2\,d^2\,e^4-4\,b^3\,c^3\,d^3\,e^3+b^2\,c^4\,d^4\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3-b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3+a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2-3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e-3\,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}-54\,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}+6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^5+4\,a^2\,c^5\,d\,e^4+a\,b^3\,c^3\,e^5+3\,a\,b^2\,c^4\,d\,e^4-8\,a\,b\,c^5\,d^2\,e^3+4\,a\,c^6\,d^3\,e^2-b^4\,c^3\,d\,e^4+2\,b^3\,c^4\,d^2\,e^3-b^2\,c^5\,d^3\,e^2\right)}{c^3}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^6+9\,a^2\,b^2\,c^2\,e^6-20\,a^2\,b\,c^3\,d\,e^5+12\,a^2\,c^4\,d^2\,e^4-6\,a\,b^4\,c\,e^6+20\,a\,b^3\,c^2\,d\,e^5-24\,a\,b^2\,c^3\,d^2\,e^4+12\,a\,b\,c^4\,d^3\,e^3-2\,a\,c^5\,d^4\,e^2+b^6\,e^6-4\,b^5\,c\,d\,e^5+6\,b^4\,c^2\,d^2\,e^4-4\,b^3\,c^3\,d^3\,e^3+b^2\,c^4\,d^4\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^5+4\,a^2\,c^5\,d\,e^4+a\,b^3\,c^3\,e^5+3\,a\,b^2\,c^4\,d\,e^4-8\,a\,b\,c^5\,d^2\,e^3+4\,a\,c^6\,d^3\,e^2-b^4\,c^3\,d\,e^4+2\,b^3\,c^4\,d^2\,e^3-b^2\,c^5\,d^3\,e^2\right)}{c^3}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^6+9\,a^2\,b^2\,c^2\,e^6-20\,a^2\,b\,c^3\,d\,e^5+12\,a^2\,c^4\,d^2\,e^4-6\,a\,b^4\,c\,e^6+20\,a\,b^3\,c^2\,d\,e^5-24\,a\,b^2\,c^3\,d^2\,e^4+12\,a\,b\,c^4\,d^3\,e^3-2\,a\,c^5\,d^4\,e^2+b^6\,e^6-4\,b^5\,c\,d\,e^5+6\,b^4\,c^2\,d^2\,e^4-4\,b^3\,c^3\,d^3\,e^3+b^2\,c^4\,d^4\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,1{}\mathrm{i}}{\frac{16\,\left(a^4\,c\,e^8-a^3\,b^2\,e^8+a^3\,c^2\,d^2\,e^6+2\,a^2\,b^3\,d\,e^7-5\,a^2\,b^2\,c\,d^2\,e^6+4\,a^2\,b\,c^2\,d^3\,e^5-a^2\,c^3\,d^4\,e^4-a\,b^4\,d^2\,e^6+4\,a\,b^3\,c\,d^3\,e^5-6\,a\,b^2\,c^2\,d^4\,e^4+4\,a\,b\,c^3\,d^5\,e^3-a\,c^4\,d^6\,e^2\right)}{c^3}+\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^5+4\,a^2\,c^5\,d\,e^4+a\,b^3\,c^3\,e^5+3\,a\,b^2\,c^4\,d\,e^4-8\,a\,b\,c^5\,d^2\,e^3+4\,a\,c^6\,d^3\,e^2-b^4\,c^3\,d\,e^4+2\,b^3\,c^4\,d^2\,e^3-b^2\,c^5\,d^3\,e^2\right)}{c^3}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^6+9\,a^2\,b^2\,c^2\,e^6-20\,a^2\,b\,c^3\,d\,e^5+12\,a^2\,c^4\,d^2\,e^4-6\,a\,b^4\,c\,e^6+20\,a\,b^3\,c^2\,d\,e^5-24\,a\,b^2\,c^3\,d^2\,e^4+12\,a\,b\,c^4\,d^3\,e^3-2\,a\,c^5\,d^4\,e^2+b^6\,e^6-4\,b^5\,c\,d\,e^5+6\,b^4\,c^2\,d^2\,e^4-4\,b^3\,c^3\,d^3\,e^3+b^2\,c^4\,d^4\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\left(\left(\frac{8\,\left(-4\,a^2\,b\,c^4\,e^5+4\,a^2\,c^5\,d\,e^4+a\,b^3\,c^3\,e^5+3\,a\,b^2\,c^4\,d\,e^4-8\,a\,b\,c^5\,d^2\,e^3+4\,a\,c^6\,d^3\,e^2-b^4\,c^3\,d\,e^4+2\,b^3\,c^4\,d^2\,e^3-b^2\,c^5\,d^3\,e^2\right)}{c^3}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,\left(b^3\,c^5\,e^3-2\,d\,b^2\,c^6\,e^2-4\,a\,b\,c^6\,e^3+8\,a\,d\,c^7\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(-2\,a^3\,c^3\,e^6+9\,a^2\,b^2\,c^2\,e^6-20\,a^2\,b\,c^3\,d\,e^5+12\,a^2\,c^4\,d^2\,e^4-6\,a\,b^4\,c\,e^6+20\,a\,b^3\,c^2\,d\,e^5-24\,a\,b^2\,c^3\,d^2\,e^4+12\,a\,b\,c^4\,d^3\,e^3-2\,a\,c^5\,d^4\,e^2+b^6\,e^6-4\,b^5\,c\,d\,e^5+6\,b^4\,c^2\,d^2\,e^4-4\,b^3\,c^3\,d^3\,e^3+b^2\,c^4\,d^4\,e^2\right)}{c^3}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}}\right)\,\sqrt{-\frac{b^7\,e^3-8\,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}+6\,a\,b^2\,c^4\,d^3-20\,a^3\,b\,c^3\,e^3+b\,c^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+24\,a^3\,c^4\,d\,e^2+3\,b^5\,c^2\,d^2\,e+25\,a^2\,b^3\,c^2\,e^3-a^2\,c^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a\,b^5\,c\,e^3-3\,b^6\,c\,d\,e^2+3\,a\,b^2\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-21\,a\,b^3\,c^3\,d^2\,e+24\,a\,b^4\,c^2\,d\,e^2+36\,a^2\,b\,c^4\,d^2\,e+3\,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}-54\,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}-6\,a\,b\,c^2\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^2\,c^7-8\,a\,b^2\,c^6+b^4\,c^5\right)}}\,2{}\mathrm{i}","Not used",1,"(2*(d + e*x)^(3/2))/(3*c) - ((2*d)/c + (2*(b*e - 2*c*d))/c^2)*(d + e*x)^(1/2) - atan(((((8*(a*b^3*c^3*e^5 - 4*a^2*b*c^4*e^5 + 4*a*c^6*d^3*e^2 + 4*a^2*c^5*d*e^4 - b^4*c^3*d*e^4 - b^2*c^5*d^3*e^2 + 2*b^3*c^4*d^2*e^3 - 8*a*b*c^5*d^2*e^3 + 3*a*b^2*c^4*d*e^4))/c^3 - (8*(d + e*x)^(1/2)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (8*(d + e*x)^(1/2)*(b^6*e^6 - 2*a^3*c^3*e^6 - 2*a*c^5*d^4*e^2 + 9*a^2*b^2*c^2*e^6 + 12*a^2*c^4*d^2*e^4 + b^2*c^4*d^4*e^2 - 4*b^3*c^3*d^3*e^3 + 6*b^4*c^2*d^2*e^4 - 6*a*b^4*c*e^6 - 4*b^5*c*d*e^5 + 12*a*b*c^4*d^3*e^3 + 20*a*b^3*c^2*d*e^5 - 20*a^2*b*c^3*d*e^5 - 24*a*b^2*c^3*d^2*e^4))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i - (((8*(a*b^3*c^3*e^5 - 4*a^2*b*c^4*e^5 + 4*a*c^6*d^3*e^2 + 4*a^2*c^5*d*e^4 - b^4*c^3*d*e^4 - b^2*c^5*d^3*e^2 + 2*b^3*c^4*d^2*e^3 - 8*a*b*c^5*d^2*e^3 + 3*a*b^2*c^4*d*e^4))/c^3 + (8*(d + e*x)^(1/2)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (8*(d + e*x)^(1/2)*(b^6*e^6 - 2*a^3*c^3*e^6 - 2*a*c^5*d^4*e^2 + 9*a^2*b^2*c^2*e^6 + 12*a^2*c^4*d^2*e^4 + b^2*c^4*d^4*e^2 - 4*b^3*c^3*d^3*e^3 + 6*b^4*c^2*d^2*e^4 - 6*a*b^4*c*e^6 - 4*b^5*c*d*e^5 + 12*a*b*c^4*d^3*e^3 + 20*a*b^3*c^2*d*e^5 - 20*a^2*b*c^3*d*e^5 - 24*a*b^2*c^3*d^2*e^4))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i)/((16*(a^4*c*e^8 - a^3*b^2*e^8 - a*b^4*d^2*e^6 + 2*a^2*b^3*d*e^7 - a*c^4*d^6*e^2 - a^2*c^3*d^4*e^4 + a^3*c^2*d^2*e^6 + 4*a*b*c^3*d^5*e^3 + 4*a*b^3*c*d^3*e^5 - 6*a*b^2*c^2*d^4*e^4 + 4*a^2*b*c^2*d^3*e^5 - 5*a^2*b^2*c*d^2*e^6))/c^3 + (((8*(a*b^3*c^3*e^5 - 4*a^2*b*c^4*e^5 + 4*a*c^6*d^3*e^2 + 4*a^2*c^5*d*e^4 - b^4*c^3*d*e^4 - b^2*c^5*d^3*e^2 + 2*b^3*c^4*d^2*e^3 - 8*a*b*c^5*d^2*e^3 + 3*a*b^2*c^4*d*e^4))/c^3 - (8*(d + e*x)^(1/2)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (8*(d + e*x)^(1/2)*(b^6*e^6 - 2*a^3*c^3*e^6 - 2*a*c^5*d^4*e^2 + 9*a^2*b^2*c^2*e^6 + 12*a^2*c^4*d^2*e^4 + b^2*c^4*d^4*e^2 - 4*b^3*c^3*d^3*e^3 + 6*b^4*c^2*d^2*e^4 - 6*a*b^4*c*e^6 - 4*b^5*c*d*e^5 + 12*a*b*c^4*d^3*e^3 + 20*a*b^3*c^2*d*e^5 - 20*a^2*b*c^3*d*e^5 - 24*a*b^2*c^3*d^2*e^4))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (((8*(a*b^3*c^3*e^5 - 4*a^2*b*c^4*e^5 + 4*a*c^6*d^3*e^2 + 4*a^2*c^5*d*e^4 - b^4*c^3*d*e^4 - b^2*c^5*d^3*e^2 + 2*b^3*c^4*d^2*e^3 - 8*a*b*c^5*d^2*e^3 + 3*a*b^2*c^4*d*e^4))/c^3 + (8*(d + e*x)^(1/2)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (8*(d + e*x)^(1/2)*(b^6*e^6 - 2*a^3*c^3*e^6 - 2*a*c^5*d^4*e^2 + 9*a^2*b^2*c^2*e^6 + 12*a^2*c^4*d^2*e^4 + b^2*c^4*d^4*e^2 - 4*b^3*c^3*d^3*e^3 + 6*b^4*c^2*d^2*e^4 - 6*a*b^4*c*e^6 - 4*b^5*c*d*e^5 + 12*a*b*c^4*d^3*e^3 + 20*a*b^3*c^2*d*e^5 - 20*a^2*b*c^3*d*e^5 - 24*a*b^2*c^3*d^2*e^4))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)))*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 + b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 - b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 + a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 - 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e - 3*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) - 54*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) + 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*2i - atan(((((8*(a*b^3*c^3*e^5 - 4*a^2*b*c^4*e^5 + 4*a*c^6*d^3*e^2 + 4*a^2*c^5*d*e^4 - b^4*c^3*d*e^4 - b^2*c^5*d^3*e^2 + 2*b^3*c^4*d^2*e^3 - 8*a*b*c^5*d^2*e^3 + 3*a*b^2*c^4*d*e^4))/c^3 - (8*(d + e*x)^(1/2)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (8*(d + e*x)^(1/2)*(b^6*e^6 - 2*a^3*c^3*e^6 - 2*a*c^5*d^4*e^2 + 9*a^2*b^2*c^2*e^6 + 12*a^2*c^4*d^2*e^4 + b^2*c^4*d^4*e^2 - 4*b^3*c^3*d^3*e^3 + 6*b^4*c^2*d^2*e^4 - 6*a*b^4*c*e^6 - 4*b^5*c*d*e^5 + 12*a*b*c^4*d^3*e^3 + 20*a*b^3*c^2*d*e^5 - 20*a^2*b*c^3*d*e^5 - 24*a*b^2*c^3*d^2*e^4))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i - (((8*(a*b^3*c^3*e^5 - 4*a^2*b*c^4*e^5 + 4*a*c^6*d^3*e^2 + 4*a^2*c^5*d*e^4 - b^4*c^3*d*e^4 - b^2*c^5*d^3*e^2 + 2*b^3*c^4*d^2*e^3 - 8*a*b*c^5*d^2*e^3 + 3*a*b^2*c^4*d*e^4))/c^3 + (8*(d + e*x)^(1/2)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (8*(d + e*x)^(1/2)*(b^6*e^6 - 2*a^3*c^3*e^6 - 2*a*c^5*d^4*e^2 + 9*a^2*b^2*c^2*e^6 + 12*a^2*c^4*d^2*e^4 + b^2*c^4*d^4*e^2 - 4*b^3*c^3*d^3*e^3 + 6*b^4*c^2*d^2*e^4 - 6*a*b^4*c*e^6 - 4*b^5*c*d*e^5 + 12*a*b*c^4*d^3*e^3 + 20*a*b^3*c^2*d*e^5 - 20*a^2*b*c^3*d*e^5 - 24*a*b^2*c^3*d^2*e^4))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*1i)/((16*(a^4*c*e^8 - a^3*b^2*e^8 - a*b^4*d^2*e^6 + 2*a^2*b^3*d*e^7 - a*c^4*d^6*e^2 - a^2*c^3*d^4*e^4 + a^3*c^2*d^2*e^6 + 4*a*b*c^3*d^5*e^3 + 4*a*b^3*c*d^3*e^5 - 6*a*b^2*c^2*d^4*e^4 + 4*a^2*b*c^2*d^3*e^5 - 5*a^2*b^2*c*d^2*e^6))/c^3 + (((8*(a*b^3*c^3*e^5 - 4*a^2*b*c^4*e^5 + 4*a*c^6*d^3*e^2 + 4*a^2*c^5*d*e^4 - b^4*c^3*d*e^4 - b^2*c^5*d^3*e^2 + 2*b^3*c^4*d^2*e^3 - 8*a*b*c^5*d^2*e^3 + 3*a*b^2*c^4*d*e^4))/c^3 - (8*(d + e*x)^(1/2)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) - (8*(d + e*x)^(1/2)*(b^6*e^6 - 2*a^3*c^3*e^6 - 2*a*c^5*d^4*e^2 + 9*a^2*b^2*c^2*e^6 + 12*a^2*c^4*d^2*e^4 + b^2*c^4*d^4*e^2 - 4*b^3*c^3*d^3*e^3 + 6*b^4*c^2*d^2*e^4 - 6*a*b^4*c*e^6 - 4*b^5*c*d*e^5 + 12*a*b*c^4*d^3*e^3 + 20*a*b^3*c^2*d*e^5 - 20*a^2*b*c^3*d*e^5 - 24*a*b^2*c^3*d^2*e^4))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (((8*(a*b^3*c^3*e^5 - 4*a^2*b*c^4*e^5 + 4*a*c^6*d^3*e^2 + 4*a^2*c^5*d*e^4 - b^4*c^3*d*e^4 - b^2*c^5*d^3*e^2 + 2*b^3*c^4*d^2*e^3 - 8*a*b*c^5*d^2*e^3 + 3*a*b^2*c^4*d*e^4))/c^3 + (8*(d + e*x)^(1/2)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*(b^3*c^5*e^3 - 2*b^2*c^6*d*e^2 - 4*a*b*c^6*e^3 + 8*a*c^7*d*e^2))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2) + (8*(d + e*x)^(1/2)*(b^6*e^6 - 2*a^3*c^3*e^6 - 2*a*c^5*d^4*e^2 + 9*a^2*b^2*c^2*e^6 + 12*a^2*c^4*d^2*e^4 + b^2*c^4*d^4*e^2 - 4*b^3*c^3*d^3*e^3 + 6*b^4*c^2*d^2*e^4 - 6*a*b^4*c*e^6 - 4*b^5*c*d*e^5 + 12*a*b*c^4*d^3*e^3 + 20*a*b^3*c^2*d*e^5 - 20*a^2*b*c^3*d*e^5 - 24*a*b^2*c^3*d^2*e^4))/c^3)*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)))*(-(b^7*e^3 - 8*a^2*c^5*d^3 - b^4*c^3*d^3 - b^4*e^3*(-(4*a*c - b^2)^3)^(1/2) + 6*a*b^2*c^4*d^3 - 20*a^3*b*c^3*e^3 + b*c^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 24*a^3*c^4*d*e^2 + 3*b^5*c^2*d^2*e + 25*a^2*b^3*c^2*e^3 - a^2*c^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 9*a*b^5*c*e^3 - 3*b^6*c*d*e^2 + 3*a*b^2*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 21*a*b^3*c^3*d^2*e + 24*a*b^4*c^2*d*e^2 + 36*a^2*b*c^4*d^2*e + 3*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) - 54*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) - 6*a*b*c^2*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(16*a^2*c^7 + b^4*c^5 - 8*a*b^2*c^6)))^(1/2)*2i","B"
537,1,8334,322,4.435049,"\text{Not used}","int((d + e*x)^(3/2)/(a + b*x + c*x^2),x)","\frac{2\,e\,\sqrt{d+e\,x}}{c}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^5-a\,b^2\,c^2\,e^5-4\,a\,b\,c^3\,d\,e^4+4\,a\,c^4\,d^2\,e^3+b^3\,c^2\,d\,e^4-b^2\,c^3\,d^2\,e^3\right)}{c}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^6-4\,a\,b^2\,c\,e^6+12\,a\,b\,c^2\,d\,e^5-12\,a\,c^3\,d^2\,e^4+b^4\,e^6-4\,b^3\,c\,d\,e^5+6\,b^2\,c^2\,d^2\,e^4-4\,b\,c^3\,d^3\,e^3+2\,c^4\,d^4\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^5-a\,b^2\,c^2\,e^5-4\,a\,b\,c^3\,d\,e^4+4\,a\,c^4\,d^2\,e^3+b^3\,c^2\,d\,e^4-b^2\,c^3\,d^2\,e^3\right)}{c}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^6-4\,a\,b^2\,c\,e^6+12\,a\,b\,c^2\,d\,e^5-12\,a\,c^3\,d^2\,e^4+b^4\,e^6-4\,b^3\,c\,d\,e^5+6\,b^2\,c^2\,d^2\,e^4-4\,b\,c^3\,d^3\,e^3+2\,c^4\,d^4\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^5-a\,b^2\,c^2\,e^5-4\,a\,b\,c^3\,d\,e^4+4\,a\,c^4\,d^2\,e^3+b^3\,c^2\,d\,e^4-b^2\,c^3\,d^2\,e^3\right)}{c}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^6-4\,a\,b^2\,c\,e^6+12\,a\,b\,c^2\,d\,e^5-12\,a\,c^3\,d^2\,e^4+b^4\,e^6-4\,b^3\,c\,d\,e^5+6\,b^2\,c^2\,d^2\,e^4-4\,b\,c^3\,d^3\,e^3+2\,c^4\,d^4\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^5-a\,b^2\,c^2\,e^5-4\,a\,b\,c^3\,d\,e^4+4\,a\,c^4\,d^2\,e^3+b^3\,c^2\,d\,e^4-b^2\,c^3\,d^2\,e^3\right)}{c}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^6-4\,a\,b^2\,c\,e^6+12\,a\,b\,c^2\,d\,e^5-12\,a\,c^3\,d^2\,e^4+b^4\,e^6-4\,b^3\,c\,d\,e^5+6\,b^2\,c^2\,d^2\,e^4-4\,b\,c^3\,d^3\,e^3+2\,c^4\,d^4\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{16\,\left(-a^2\,b\,e^8+2\,a^2\,c\,d\,e^7+2\,a\,b^2\,d\,e^7-6\,a\,b\,c\,d^2\,e^6+4\,a\,c^2\,d^3\,e^5-b^3\,d^2\,e^6+4\,b^2\,c\,d^3\,e^5-5\,b\,c^2\,d^4\,e^4+2\,c^3\,d^5\,e^3\right)}{c}}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3+b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e+3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3-a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e-3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^5-a\,b^2\,c^2\,e^5-4\,a\,b\,c^3\,d\,e^4+4\,a\,c^4\,d^2\,e^3+b^3\,c^2\,d\,e^4-b^2\,c^3\,d^2\,e^3\right)}{c}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^6-4\,a\,b^2\,c\,e^6+12\,a\,b\,c^2\,d\,e^5-12\,a\,c^3\,d^2\,e^4+b^4\,e^6-4\,b^3\,c\,d\,e^5+6\,b^2\,c^2\,d^2\,e^4-4\,b\,c^3\,d^3\,e^3+2\,c^4\,d^4\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}-\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^5-a\,b^2\,c^2\,e^5-4\,a\,b\,c^3\,d\,e^4+4\,a\,c^4\,d^2\,e^3+b^3\,c^2\,d\,e^4-b^2\,c^3\,d^2\,e^3\right)}{c}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^6-4\,a\,b^2\,c\,e^6+12\,a\,b\,c^2\,d\,e^5-12\,a\,c^3\,d^2\,e^4+b^4\,e^6-4\,b^3\,c\,d\,e^5+6\,b^2\,c^2\,d^2\,e^4-4\,b\,c^3\,d^3\,e^3+2\,c^4\,d^4\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,1{}\mathrm{i}}{\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^5-a\,b^2\,c^2\,e^5-4\,a\,b\,c^3\,d\,e^4+4\,a\,c^4\,d^2\,e^3+b^3\,c^2\,d\,e^4-b^2\,c^3\,d^2\,e^3\right)}{c}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^6-4\,a\,b^2\,c\,e^6+12\,a\,b\,c^2\,d\,e^5-12\,a\,c^3\,d^2\,e^4+b^4\,e^6-4\,b^3\,c\,d\,e^5+6\,b^2\,c^2\,d^2\,e^4-4\,b\,c^3\,d^3\,e^3+2\,c^4\,d^4\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\left(\left(\frac{8\,\left(4\,a^2\,c^3\,e^5-a\,b^2\,c^2\,e^5-4\,a\,b\,c^3\,d\,e^4+4\,a\,c^4\,d^2\,e^3+b^3\,c^2\,d\,e^4-b^2\,c^3\,d^2\,e^3\right)}{c}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,\left(b^3\,c^3\,e^3-2\,d\,b^2\,c^4\,e^2-4\,a\,b\,c^4\,e^3+8\,a\,d\,c^5\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(2\,a^2\,c^2\,e^6-4\,a\,b^2\,c\,e^6+12\,a\,b\,c^2\,d\,e^5-12\,a\,c^3\,d^2\,e^4+b^4\,e^6-4\,b^3\,c\,d\,e^5+6\,b^2\,c^2\,d^2\,e^4-4\,b\,c^3\,d^3\,e^3+2\,c^4\,d^4\,e^2\right)}{c}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}-\frac{16\,\left(-a^2\,b\,e^8+2\,a^2\,c\,d\,e^7+2\,a\,b^2\,d\,e^7-6\,a\,b\,c\,d^2\,e^6+4\,a\,c^2\,d^3\,e^5-b^3\,d^2\,e^6+4\,b^2\,c\,d^3\,e^5-5\,b\,c^2\,d^4\,e^4+2\,c^3\,d^5\,e^3\right)}{c}}\right)\,\sqrt{-\frac{b^5\,e^3+8\,a\,c^4\,d^3-2\,b^2\,c^3\,d^3-b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,e^3-24\,a^2\,c^3\,d\,e^2+3\,b^3\,c^2\,d^2\,e-3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-7\,a\,b^3\,c\,e^3+a\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,b^4\,c\,d\,e^2-12\,a\,b\,c^3\,d^2\,e+3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+18\,a\,b^2\,c^2\,d\,e^2}{2\,\left(16\,a^2\,c^5-8\,a\,b^2\,c^4+b^4\,c^3\right)}}\,2{}\mathrm{i}","Not used",1,"(2*e*(d + e*x)^(1/2))/c - atan(((((8*(4*a^2*c^3*e^5 - a*b^2*c^2*e^5 + 4*a*c^4*d^2*e^3 + b^3*c^2*d*e^4 - b^2*c^3*d^2*e^3 - 4*a*b*c^3*d*e^4))/c - (8*(d + e*x)^(1/2)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (8*(d + e*x)^(1/2)*(b^4*e^6 + 2*a^2*c^2*e^6 + 2*c^4*d^4*e^2 - 12*a*c^3*d^2*e^4 - 4*b*c^3*d^3*e^3 + 6*b^2*c^2*d^2*e^4 - 4*a*b^2*c*e^6 - 4*b^3*c*d*e^5 + 12*a*b*c^2*d*e^5))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((8*(4*a^2*c^3*e^5 - a*b^2*c^2*e^5 + 4*a*c^4*d^2*e^3 + b^3*c^2*d*e^4 - b^2*c^3*d^2*e^3 - 4*a*b*c^3*d*e^4))/c + (8*(d + e*x)^(1/2)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (8*(d + e*x)^(1/2)*(b^4*e^6 + 2*a^2*c^2*e^6 + 2*c^4*d^4*e^2 - 12*a*c^3*d^2*e^4 - 4*b*c^3*d^3*e^3 + 6*b^2*c^2*d^2*e^4 - 4*a*b^2*c*e^6 - 4*b^3*c*d*e^5 + 12*a*b*c^2*d*e^5))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((8*(4*a^2*c^3*e^5 - a*b^2*c^2*e^5 + 4*a*c^4*d^2*e^3 + b^3*c^2*d*e^4 - b^2*c^3*d^2*e^3 - 4*a*b*c^3*d*e^4))/c - (8*(d + e*x)^(1/2)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (8*(d + e*x)^(1/2)*(b^4*e^6 + 2*a^2*c^2*e^6 + 2*c^4*d^4*e^2 - 12*a*c^3*d^2*e^4 - 4*b*c^3*d^3*e^3 + 6*b^2*c^2*d^2*e^4 - 4*a*b^2*c*e^6 - 4*b^3*c*d*e^5 + 12*a*b*c^2*d*e^5))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (((8*(4*a^2*c^3*e^5 - a*b^2*c^2*e^5 + 4*a*c^4*d^2*e^3 + b^3*c^2*d*e^4 - b^2*c^3*d^2*e^3 - 4*a*b*c^3*d*e^4))/c + (8*(d + e*x)^(1/2)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (8*(d + e*x)^(1/2)*(b^4*e^6 + 2*a^2*c^2*e^6 + 2*c^4*d^4*e^2 - 12*a*c^3*d^2*e^4 - 4*b*c^3*d^3*e^3 + 6*b^2*c^2*d^2*e^4 - 4*a*b^2*c*e^6 - 4*b^3*c*d*e^5 + 12*a*b*c^2*d*e^5))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (16*(2*c^3*d^5*e^3 - b^3*d^2*e^6 - a^2*b*e^8 + 4*a*c^2*d^3*e^5 - 5*b*c^2*d^4*e^4 + 4*b^2*c*d^3*e^5 + 2*a*b^2*d*e^7 + 2*a^2*c*d*e^7 - 6*a*b*c*d^2*e^6))/c))*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 - b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e - 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 + a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e + 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i - atan(((((8*(4*a^2*c^3*e^5 - a*b^2*c^2*e^5 + 4*a*c^4*d^2*e^3 + b^3*c^2*d*e^4 - b^2*c^3*d^2*e^3 - 4*a*b*c^3*d*e^4))/c - (8*(d + e*x)^(1/2)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (8*(d + e*x)^(1/2)*(b^4*e^6 + 2*a^2*c^2*e^6 + 2*c^4*d^4*e^2 - 12*a*c^3*d^2*e^4 - 4*b*c^3*d^3*e^3 + 6*b^2*c^2*d^2*e^4 - 4*a*b^2*c*e^6 - 4*b^3*c*d*e^5 + 12*a*b*c^2*d*e^5))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i - (((8*(4*a^2*c^3*e^5 - a*b^2*c^2*e^5 + 4*a*c^4*d^2*e^3 + b^3*c^2*d*e^4 - b^2*c^3*d^2*e^3 - 4*a*b*c^3*d*e^4))/c + (8*(d + e*x)^(1/2)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (8*(d + e*x)^(1/2)*(b^4*e^6 + 2*a^2*c^2*e^6 + 2*c^4*d^4*e^2 - 12*a*c^3*d^2*e^4 - 4*b*c^3*d^3*e^3 + 6*b^2*c^2*d^2*e^4 - 4*a*b^2*c*e^6 - 4*b^3*c*d*e^5 + 12*a*b*c^2*d*e^5))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*1i)/((((8*(4*a^2*c^3*e^5 - a*b^2*c^2*e^5 + 4*a*c^4*d^2*e^3 + b^3*c^2*d*e^4 - b^2*c^3*d^2*e^3 - 4*a*b*c^3*d*e^4))/c - (8*(d + e*x)^(1/2)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (8*(d + e*x)^(1/2)*(b^4*e^6 + 2*a^2*c^2*e^6 + 2*c^4*d^4*e^2 - 12*a*c^3*d^2*e^4 - 4*b*c^3*d^3*e^3 + 6*b^2*c^2*d^2*e^4 - 4*a*b^2*c*e^6 - 4*b^3*c*d*e^5 + 12*a*b*c^2*d*e^5))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (((8*(4*a^2*c^3*e^5 - a*b^2*c^2*e^5 + 4*a*c^4*d^2*e^3 + b^3*c^2*d*e^4 - b^2*c^3*d^2*e^3 - 4*a*b*c^3*d*e^4))/c + (8*(d + e*x)^(1/2)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*(b^3*c^3*e^3 - 2*b^2*c^4*d*e^2 - 4*a*b*c^4*e^3 + 8*a*c^5*d*e^2))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) + (8*(d + e*x)^(1/2)*(b^4*e^6 + 2*a^2*c^2*e^6 + 2*c^4*d^4*e^2 - 12*a*c^3*d^2*e^4 - 4*b*c^3*d^3*e^3 + 6*b^2*c^2*d^2*e^4 - 4*a*b^2*c*e^6 - 4*b^3*c*d*e^5 + 12*a*b*c^2*d*e^5))/c)*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2) - (16*(2*c^3*d^5*e^3 - b^3*d^2*e^6 - a^2*b*e^8 + 4*a*c^2*d^3*e^5 - 5*b*c^2*d^4*e^4 + 4*b^2*c*d^3*e^5 + 2*a*b^2*d*e^7 + 2*a^2*c*d*e^7 - 6*a*b*c*d^2*e^6))/c))*(-(b^5*e^3 + 8*a*c^4*d^3 - 2*b^2*c^3*d^3 + b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*e^3 - 24*a^2*c^3*d*e^2 + 3*b^3*c^2*d^2*e + 3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 7*a*b^3*c*e^3 - a*c*e^3*(-(4*a*c - b^2)^3)^(1/2) - 3*b^4*c*d*e^2 - 12*a*b*c^3*d^2*e - 3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 18*a*b^2*c^2*d*e^2)/(2*(16*a^2*c^5 + b^4*c^3 - 8*a*b^2*c^4)))^(1/2)*2i","B"
538,1,20897,340,8.162629,"\text{Not used}","int((d + e*x)^(3/2)/(x*(a + b*x + c*x^2)),x)","-\frac{2\,\mathrm{atanh}\left(\frac{64\,a^3\,c\,e^{16}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}+\frac{576\,c^5\,d^8\,e^8\,\sqrt{d^3}\,\sqrt{d+e\,x}}{576\,c^5\,d^{10}\,e^8+2304\,a\,c^4\,d^8\,e^{10}+64\,a^4\,c\,d^2\,e^{16}-1536\,b\,c^4\,d^9\,e^9+1920\,a^2\,c^3\,d^6\,e^{12}+256\,a^3\,c^2\,d^4\,e^{14}+640\,b^2\,c^3\,d^8\,e^{10}+384\,b^3\,c^2\,d^7\,e^{11}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a}-3328\,a\,b\,c^3\,d^7\,e^{11}-192\,a\,b^3\,c\,d^5\,e^{13}-256\,a^3\,b\,c\,d^3\,e^{15}+640\,a\,b^2\,c^2\,d^6\,e^{12}-1024\,a^2\,b\,c^2\,d^5\,e^{13}+384\,a^2\,b^2\,c\,d^4\,e^{14}}+\frac{2304\,c^4\,d^6\,e^{10}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}-\frac{128\,b^2\,c^4\,d^8\,e^8\,\sqrt{d^3}\,\sqrt{d+e\,x}}{64\,a^5\,c\,d^2\,e^{16}-256\,a^4\,b\,c\,d^3\,e^{15}+256\,a^4\,c^2\,d^4\,e^{14}+384\,a^3\,b^2\,c\,d^4\,e^{14}-1024\,a^3\,b\,c^2\,d^5\,e^{13}+1920\,a^3\,c^3\,d^6\,e^{12}-192\,a^2\,b^3\,c\,d^5\,e^{13}+640\,a^2\,b^2\,c^2\,d^6\,e^{12}-3328\,a^2\,b\,c^3\,d^7\,e^{11}+2304\,a^2\,c^4\,d^8\,e^{10}+384\,a\,b^3\,c^2\,d^7\,e^{11}+640\,a\,b^2\,c^3\,d^8\,e^{10}-1536\,a\,b\,c^4\,d^9\,e^9+576\,a\,c^5\,d^{10}\,e^8-192\,b^4\,c^2\,d^8\,e^{10}+320\,b^3\,c^3\,d^9\,e^9-128\,b^2\,c^4\,d^{10}\,e^8}+\frac{320\,b^3\,c^3\,d^7\,e^9\,\sqrt{d^3}\,\sqrt{d+e\,x}}{64\,a^5\,c\,d^2\,e^{16}-256\,a^4\,b\,c\,d^3\,e^{15}+256\,a^4\,c^2\,d^4\,e^{14}+384\,a^3\,b^2\,c\,d^4\,e^{14}-1024\,a^3\,b\,c^2\,d^5\,e^{13}+1920\,a^3\,c^3\,d^6\,e^{12}-192\,a^2\,b^3\,c\,d^5\,e^{13}+640\,a^2\,b^2\,c^2\,d^6\,e^{12}-3328\,a^2\,b\,c^3\,d^7\,e^{11}+2304\,a^2\,c^4\,d^8\,e^{10}+384\,a\,b^3\,c^2\,d^7\,e^{11}+640\,a\,b^2\,c^3\,d^8\,e^{10}-1536\,a\,b\,c^4\,d^9\,e^9+576\,a\,c^5\,d^{10}\,e^8-192\,b^4\,c^2\,d^8\,e^{10}+320\,b^3\,c^3\,d^9\,e^9-128\,b^2\,c^4\,d^{10}\,e^8}-\frac{192\,b^4\,c^2\,d^6\,e^{10}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{64\,a^5\,c\,d^2\,e^{16}-256\,a^4\,b\,c\,d^3\,e^{15}+256\,a^4\,c^2\,d^4\,e^{14}+384\,a^3\,b^2\,c\,d^4\,e^{14}-1024\,a^3\,b\,c^2\,d^5\,e^{13}+1920\,a^3\,c^3\,d^6\,e^{12}-192\,a^2\,b^3\,c\,d^5\,e^{13}+640\,a^2\,b^2\,c^2\,d^6\,e^{12}-3328\,a^2\,b\,c^3\,d^7\,e^{11}+2304\,a^2\,c^4\,d^8\,e^{10}+384\,a\,b^3\,c^2\,d^7\,e^{11}+640\,a\,b^2\,c^3\,d^8\,e^{10}-1536\,a\,b\,c^4\,d^9\,e^9+576\,a\,c^5\,d^{10}\,e^8-192\,b^4\,c^2\,d^8\,e^{10}+320\,b^3\,c^3\,d^9\,e^9-128\,b^2\,c^4\,d^{10}\,e^8}+\frac{1920\,a\,c^3\,d^4\,e^{12}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}-\frac{3328\,b\,c^3\,d^5\,e^{11}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}-\frac{192\,b^3\,c\,d^3\,e^{13}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}+\frac{640\,b^2\,c^3\,d^6\,e^{10}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{576\,c^5\,d^{10}\,e^8+2304\,a\,c^4\,d^8\,e^{10}+64\,a^4\,c\,d^2\,e^{16}-1536\,b\,c^4\,d^9\,e^9+1920\,a^2\,c^3\,d^6\,e^{12}+256\,a^3\,c^2\,d^4\,e^{14}+640\,b^2\,c^3\,d^8\,e^{10}+384\,b^3\,c^2\,d^7\,e^{11}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a}-3328\,a\,b\,c^3\,d^7\,e^{11}-192\,a\,b^3\,c\,d^5\,e^{13}-256\,a^3\,b\,c\,d^3\,e^{15}+640\,a\,b^2\,c^2\,d^6\,e^{12}-1024\,a^2\,b\,c^2\,d^5\,e^{13}+384\,a^2\,b^2\,c\,d^4\,e^{14}}+\frac{384\,b^3\,c^2\,d^5\,e^{11}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{576\,c^5\,d^{10}\,e^8+2304\,a\,c^4\,d^8\,e^{10}+64\,a^4\,c\,d^2\,e^{16}-1536\,b\,c^4\,d^9\,e^9+1920\,a^2\,c^3\,d^6\,e^{12}+256\,a^3\,c^2\,d^4\,e^{14}+640\,b^2\,c^3\,d^8\,e^{10}+384\,b^3\,c^2\,d^7\,e^{11}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a}-3328\,a\,b\,c^3\,d^7\,e^{11}-192\,a\,b^3\,c\,d^5\,e^{13}-256\,a^3\,b\,c\,d^3\,e^{15}+640\,a\,b^2\,c^2\,d^6\,e^{12}-1024\,a^2\,b\,c^2\,d^5\,e^{13}+384\,a^2\,b^2\,c\,d^4\,e^{14}}+\frac{256\,a^2\,c^2\,d^2\,e^{14}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}+\frac{640\,b^2\,c^2\,d^4\,e^{12}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}-\frac{1536\,b\,c^4\,d^7\,e^9\,\sqrt{d^3}\,\sqrt{d+e\,x}}{576\,c^5\,d^{10}\,e^8+2304\,a\,c^4\,d^8\,e^{10}+64\,a^4\,c\,d^2\,e^{16}-1536\,b\,c^4\,d^9\,e^9+1920\,a^2\,c^3\,d^6\,e^{12}+256\,a^3\,c^2\,d^4\,e^{14}+640\,b^2\,c^3\,d^8\,e^{10}+384\,b^3\,c^2\,d^7\,e^{11}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a}-3328\,a\,b\,c^3\,d^7\,e^{11}-192\,a\,b^3\,c\,d^5\,e^{13}-256\,a^3\,b\,c\,d^3\,e^{15}+640\,a\,b^2\,c^2\,d^6\,e^{12}-1024\,a^2\,b\,c^2\,d^5\,e^{13}+384\,a^2\,b^2\,c\,d^4\,e^{14}}-\frac{256\,a^2\,b\,c\,d\,e^{15}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}-\frac{1024\,a\,b\,c^2\,d^3\,e^{13}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}+\frac{384\,a\,b^2\,c\,d^2\,e^{14}\,\sqrt{d^3}\,\sqrt{d+e\,x}}{2304\,c^4\,d^8\,e^{10}+1920\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-3328\,b\,c^3\,d^7\,e^{11}-192\,b^3\,c\,d^5\,e^{13}+256\,a^2\,c^2\,d^4\,e^{14}+\frac{576\,c^5\,d^{10}\,e^8}{a}+640\,b^2\,c^2\,d^6\,e^{12}+\frac{640\,b^2\,c^3\,d^8\,e^{10}}{a}+\frac{384\,b^3\,c^2\,d^7\,e^{11}}{a}-\frac{128\,b^2\,c^4\,d^{10}\,e^8}{a^2}+\frac{320\,b^3\,c^3\,d^9\,e^9}{a^2}-\frac{192\,b^4\,c^2\,d^8\,e^{10}}{a^2}-1024\,a\,b\,c^2\,d^5\,e^{13}+384\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}-\frac{1536\,b\,c^4\,d^9\,e^9}{a}}\right)\,\sqrt{d^3}}{a}+\mathrm{atan}\left(\frac{\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)-384\,a^3\,c^5\,d^4\,e^8-384\,a^4\,c^4\,d^2\,e^{10}+96\,a^2\,b^2\,c^4\,d^4\,e^8-128\,a^2\,b^3\,c^3\,d^3\,e^9+32\,a^2\,b^4\,c^2\,d^2\,e^{10}-32\,a^3\,b^2\,c^3\,d^2\,e^{10}+128\,a^4\,b\,c^3\,d\,e^{11}+512\,a^3\,b\,c^4\,d^3\,e^9-32\,a^3\,b^3\,c^2\,d\,e^{11}\right)+\sqrt{d+e\,x}\,\left(-128\,a^4\,b\,c^2\,e^{13}+704\,a^4\,c^3\,d\,e^{12}+32\,a^3\,b^3\,c\,e^{13}+64\,a^3\,b^2\,c^2\,d\,e^{12}-1664\,a^3\,b\,c^3\,d^2\,e^{11}+896\,a^3\,c^4\,d^3\,e^{10}-64\,a^2\,b^4\,c\,d\,e^{12}+448\,a^2\,b^3\,c^2\,d^2\,e^{11}+192\,a^2\,b^2\,c^3\,d^3\,e^{10}+384\,a^2\,b\,c^4\,d^4\,e^9-576\,a^2\,c^5\,d^5\,e^8-128\,a\,b^4\,c^2\,d^3\,e^{10}-320\,a\,b^3\,c^3\,d^4\,e^9+384\,a\,b^2\,c^4\,d^5\,e^8+64\,b^5\,c^2\,d^4\,e^9-64\,b^4\,c^3\,d^5\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}+96\,a\,c^5\,d^7\,e^8+32\,a^4\,c^2\,d\,e^{14}-672\,a^2\,c^4\,d^5\,e^{10}-736\,a^3\,c^3\,d^3\,e^{12}-32\,b^2\,c^4\,d^7\,e^8-32\,b^3\,c^3\,d^6\,e^9+64\,b^4\,c^2\,d^5\,e^{10}-96\,a^2\,b^2\,c^2\,d^3\,e^{12}+256\,a\,b\,c^4\,d^6\,e^9-32\,a^3\,b^2\,c\,d\,e^{14}-288\,a\,b^2\,c^3\,d^5\,e^{10}-160\,a\,b^3\,c^2\,d^4\,e^{11}+1280\,a^2\,b\,c^3\,d^4\,e^{11}+32\,a^2\,b^3\,c\,d^2\,e^{13}+128\,a^3\,b\,c^2\,d^2\,e^{13}\right)+\sqrt{d+e\,x}\,\left(32\,a^4\,c\,e^{16}-128\,a^3\,b\,c\,d\,e^{15}+128\,a^3\,c^2\,d^2\,e^{14}+192\,a^2\,b^2\,c\,d^2\,e^{14}-384\,a^2\,b\,c^2\,d^3\,e^{13}+256\,a^2\,c^3\,d^4\,e^{12}-128\,a\,b^3\,c\,d^3\,e^{13}+256\,a\,b^2\,c^2\,d^4\,e^{12}-256\,a\,c^4\,d^6\,e^{10}+64\,b^4\,c\,d^4\,e^{12}-256\,b^3\,c^2\,d^5\,e^{11}+384\,b^2\,c^3\,d^6\,e^{10}-256\,b\,c^4\,d^7\,e^9+96\,c^5\,d^8\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,1{}\mathrm{i}+\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)+384\,a^3\,c^5\,d^4\,e^8+384\,a^4\,c^4\,d^2\,e^{10}-96\,a^2\,b^2\,c^4\,d^4\,e^8+128\,a^2\,b^3\,c^3\,d^3\,e^9-32\,a^2\,b^4\,c^2\,d^2\,e^{10}+32\,a^3\,b^2\,c^3\,d^2\,e^{10}-128\,a^4\,b\,c^3\,d\,e^{11}-512\,a^3\,b\,c^4\,d^3\,e^9+32\,a^3\,b^3\,c^2\,d\,e^{11}\right)+\sqrt{d+e\,x}\,\left(-128\,a^4\,b\,c^2\,e^{13}+704\,a^4\,c^3\,d\,e^{12}+32\,a^3\,b^3\,c\,e^{13}+64\,a^3\,b^2\,c^2\,d\,e^{12}-1664\,a^3\,b\,c^3\,d^2\,e^{11}+896\,a^3\,c^4\,d^3\,e^{10}-64\,a^2\,b^4\,c\,d\,e^{12}+448\,a^2\,b^3\,c^2\,d^2\,e^{11}+192\,a^2\,b^2\,c^3\,d^3\,e^{10}+384\,a^2\,b\,c^4\,d^4\,e^9-576\,a^2\,c^5\,d^5\,e^8-128\,a\,b^4\,c^2\,d^3\,e^{10}-320\,a\,b^3\,c^3\,d^4\,e^9+384\,a\,b^2\,c^4\,d^5\,e^8+64\,b^5\,c^2\,d^4\,e^9-64\,b^4\,c^3\,d^5\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}-96\,a\,c^5\,d^7\,e^8-32\,a^4\,c^2\,d\,e^{14}+672\,a^2\,c^4\,d^5\,e^{10}+736\,a^3\,c^3\,d^3\,e^{12}+32\,b^2\,c^4\,d^7\,e^8+32\,b^3\,c^3\,d^6\,e^9-64\,b^4\,c^2\,d^5\,e^{10}+96\,a^2\,b^2\,c^2\,d^3\,e^{12}-256\,a\,b\,c^4\,d^6\,e^9+32\,a^3\,b^2\,c\,d\,e^{14}+288\,a\,b^2\,c^3\,d^5\,e^{10}+160\,a\,b^3\,c^2\,d^4\,e^{11}-1280\,a^2\,b\,c^3\,d^4\,e^{11}-32\,a^2\,b^3\,c\,d^2\,e^{13}-128\,a^3\,b\,c^2\,d^2\,e^{13}\right)+\sqrt{d+e\,x}\,\left(32\,a^4\,c\,e^{16}-128\,a^3\,b\,c\,d\,e^{15}+128\,a^3\,c^2\,d^2\,e^{14}+192\,a^2\,b^2\,c\,d^2\,e^{14}-384\,a^2\,b\,c^2\,d^3\,e^{13}+256\,a^2\,c^3\,d^4\,e^{12}-128\,a\,b^3\,c\,d^3\,e^{13}+256\,a\,b^2\,c^2\,d^4\,e^{12}-256\,a\,c^4\,d^6\,e^{10}+64\,b^4\,c\,d^4\,e^{12}-256\,b^3\,c^2\,d^5\,e^{11}+384\,b^2\,c^3\,d^6\,e^{10}-256\,b\,c^4\,d^7\,e^9+96\,c^5\,d^8\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,1{}\mathrm{i}}{\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)+384\,a^3\,c^5\,d^4\,e^8+384\,a^4\,c^4\,d^2\,e^{10}-96\,a^2\,b^2\,c^4\,d^4\,e^8+128\,a^2\,b^3\,c^3\,d^3\,e^9-32\,a^2\,b^4\,c^2\,d^2\,e^{10}+32\,a^3\,b^2\,c^3\,d^2\,e^{10}-128\,a^4\,b\,c^3\,d\,e^{11}-512\,a^3\,b\,c^4\,d^3\,e^9+32\,a^3\,b^3\,c^2\,d\,e^{11}\right)+\sqrt{d+e\,x}\,\left(-128\,a^4\,b\,c^2\,e^{13}+704\,a^4\,c^3\,d\,e^{12}+32\,a^3\,b^3\,c\,e^{13}+64\,a^3\,b^2\,c^2\,d\,e^{12}-1664\,a^3\,b\,c^3\,d^2\,e^{11}+896\,a^3\,c^4\,d^3\,e^{10}-64\,a^2\,b^4\,c\,d\,e^{12}+448\,a^2\,b^3\,c^2\,d^2\,e^{11}+192\,a^2\,b^2\,c^3\,d^3\,e^{10}+384\,a^2\,b\,c^4\,d^4\,e^9-576\,a^2\,c^5\,d^5\,e^8-128\,a\,b^4\,c^2\,d^3\,e^{10}-320\,a\,b^3\,c^3\,d^4\,e^9+384\,a\,b^2\,c^4\,d^5\,e^8+64\,b^5\,c^2\,d^4\,e^9-64\,b^4\,c^3\,d^5\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}-96\,a\,c^5\,d^7\,e^8-32\,a^4\,c^2\,d\,e^{14}+672\,a^2\,c^4\,d^5\,e^{10}+736\,a^3\,c^3\,d^3\,e^{12}+32\,b^2\,c^4\,d^7\,e^8+32\,b^3\,c^3\,d^6\,e^9-64\,b^4\,c^2\,d^5\,e^{10}+96\,a^2\,b^2\,c^2\,d^3\,e^{12}-256\,a\,b\,c^4\,d^6\,e^9+32\,a^3\,b^2\,c\,d\,e^{14}+288\,a\,b^2\,c^3\,d^5\,e^{10}+160\,a\,b^3\,c^2\,d^4\,e^{11}-1280\,a^2\,b\,c^3\,d^4\,e^{11}-32\,a^2\,b^3\,c\,d^2\,e^{13}-128\,a^3\,b\,c^2\,d^2\,e^{13}\right)+\sqrt{d+e\,x}\,\left(32\,a^4\,c\,e^{16}-128\,a^3\,b\,c\,d\,e^{15}+128\,a^3\,c^2\,d^2\,e^{14}+192\,a^2\,b^2\,c\,d^2\,e^{14}-384\,a^2\,b\,c^2\,d^3\,e^{13}+256\,a^2\,c^3\,d^4\,e^{12}-128\,a\,b^3\,c\,d^3\,e^{13}+256\,a\,b^2\,c^2\,d^4\,e^{12}-256\,a\,c^4\,d^6\,e^{10}+64\,b^4\,c\,d^4\,e^{12}-256\,b^3\,c^2\,d^5\,e^{11}+384\,b^2\,c^3\,d^6\,e^{10}-256\,b\,c^4\,d^7\,e^9+96\,c^5\,d^8\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}-\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)-384\,a^3\,c^5\,d^4\,e^8-384\,a^4\,c^4\,d^2\,e^{10}+96\,a^2\,b^2\,c^4\,d^4\,e^8-128\,a^2\,b^3\,c^3\,d^3\,e^9+32\,a^2\,b^4\,c^2\,d^2\,e^{10}-32\,a^3\,b^2\,c^3\,d^2\,e^{10}+128\,a^4\,b\,c^3\,d\,e^{11}+512\,a^3\,b\,c^4\,d^3\,e^9-32\,a^3\,b^3\,c^2\,d\,e^{11}\right)+\sqrt{d+e\,x}\,\left(-128\,a^4\,b\,c^2\,e^{13}+704\,a^4\,c^3\,d\,e^{12}+32\,a^3\,b^3\,c\,e^{13}+64\,a^3\,b^2\,c^2\,d\,e^{12}-1664\,a^3\,b\,c^3\,d^2\,e^{11}+896\,a^3\,c^4\,d^3\,e^{10}-64\,a^2\,b^4\,c\,d\,e^{12}+448\,a^2\,b^3\,c^2\,d^2\,e^{11}+192\,a^2\,b^2\,c^3\,d^3\,e^{10}+384\,a^2\,b\,c^4\,d^4\,e^9-576\,a^2\,c^5\,d^5\,e^8-128\,a\,b^4\,c^2\,d^3\,e^{10}-320\,a\,b^3\,c^3\,d^4\,e^9+384\,a\,b^2\,c^4\,d^5\,e^8+64\,b^5\,c^2\,d^4\,e^9-64\,b^4\,c^3\,d^5\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}+96\,a\,c^5\,d^7\,e^8+32\,a^4\,c^2\,d\,e^{14}-672\,a^2\,c^4\,d^5\,e^{10}-736\,a^3\,c^3\,d^3\,e^{12}-32\,b^2\,c^4\,d^7\,e^8-32\,b^3\,c^3\,d^6\,e^9+64\,b^4\,c^2\,d^5\,e^{10}-96\,a^2\,b^2\,c^2\,d^3\,e^{12}+256\,a\,b\,c^4\,d^6\,e^9-32\,a^3\,b^2\,c\,d\,e^{14}-288\,a\,b^2\,c^3\,d^5\,e^{10}-160\,a\,b^3\,c^2\,d^4\,e^{11}+1280\,a^2\,b\,c^3\,d^4\,e^{11}+32\,a^2\,b^3\,c\,d^2\,e^{13}+128\,a^3\,b\,c^2\,d^2\,e^{13}\right)+\sqrt{d+e\,x}\,\left(32\,a^4\,c\,e^{16}-128\,a^3\,b\,c\,d\,e^{15}+128\,a^3\,c^2\,d^2\,e^{14}+192\,a^2\,b^2\,c\,d^2\,e^{14}-384\,a^2\,b\,c^2\,d^3\,e^{13}+256\,a^2\,c^3\,d^4\,e^{12}-128\,a\,b^3\,c\,d^3\,e^{13}+256\,a\,b^2\,c^2\,d^4\,e^{12}-256\,a\,c^4\,d^6\,e^{10}+64\,b^4\,c\,d^4\,e^{12}-256\,b^3\,c^2\,d^5\,e^{11}+384\,b^2\,c^3\,d^6\,e^{10}-256\,b\,c^4\,d^7\,e^9+96\,c^5\,d^8\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}+192\,c^4\,d^8\,e^{10}+448\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-512\,b\,c^3\,d^7\,e^{11}-128\,b^3\,c\,d^5\,e^{13}+320\,a^2\,c^2\,d^4\,e^{14}+448\,b^2\,c^2\,d^6\,e^{12}-768\,a\,b\,c^2\,d^5\,e^{13}+320\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}}\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3+a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3+b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e-3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)-384\,a^3\,c^5\,d^4\,e^8-384\,a^4\,c^4\,d^2\,e^{10}+96\,a^2\,b^2\,c^4\,d^4\,e^8-128\,a^2\,b^3\,c^3\,d^3\,e^9+32\,a^2\,b^4\,c^2\,d^2\,e^{10}-32\,a^3\,b^2\,c^3\,d^2\,e^{10}+128\,a^4\,b\,c^3\,d\,e^{11}+512\,a^3\,b\,c^4\,d^3\,e^9-32\,a^3\,b^3\,c^2\,d\,e^{11}\right)+\sqrt{d+e\,x}\,\left(-128\,a^4\,b\,c^2\,e^{13}+704\,a^4\,c^3\,d\,e^{12}+32\,a^3\,b^3\,c\,e^{13}+64\,a^3\,b^2\,c^2\,d\,e^{12}-1664\,a^3\,b\,c^3\,d^2\,e^{11}+896\,a^3\,c^4\,d^3\,e^{10}-64\,a^2\,b^4\,c\,d\,e^{12}+448\,a^2\,b^3\,c^2\,d^2\,e^{11}+192\,a^2\,b^2\,c^3\,d^3\,e^{10}+384\,a^2\,b\,c^4\,d^4\,e^9-576\,a^2\,c^5\,d^5\,e^8-128\,a\,b^4\,c^2\,d^3\,e^{10}-320\,a\,b^3\,c^3\,d^4\,e^9+384\,a\,b^2\,c^4\,d^5\,e^8+64\,b^5\,c^2\,d^4\,e^9-64\,b^4\,c^3\,d^5\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}+96\,a\,c^5\,d^7\,e^8+32\,a^4\,c^2\,d\,e^{14}-672\,a^2\,c^4\,d^5\,e^{10}-736\,a^3\,c^3\,d^3\,e^{12}-32\,b^2\,c^4\,d^7\,e^8-32\,b^3\,c^3\,d^6\,e^9+64\,b^4\,c^2\,d^5\,e^{10}-96\,a^2\,b^2\,c^2\,d^3\,e^{12}+256\,a\,b\,c^4\,d^6\,e^9-32\,a^3\,b^2\,c\,d\,e^{14}-288\,a\,b^2\,c^3\,d^5\,e^{10}-160\,a\,b^3\,c^2\,d^4\,e^{11}+1280\,a^2\,b\,c^3\,d^4\,e^{11}+32\,a^2\,b^3\,c\,d^2\,e^{13}+128\,a^3\,b\,c^2\,d^2\,e^{13}\right)+\sqrt{d+e\,x}\,\left(32\,a^4\,c\,e^{16}-128\,a^3\,b\,c\,d\,e^{15}+128\,a^3\,c^2\,d^2\,e^{14}+192\,a^2\,b^2\,c\,d^2\,e^{14}-384\,a^2\,b\,c^2\,d^3\,e^{13}+256\,a^2\,c^3\,d^4\,e^{12}-128\,a\,b^3\,c\,d^3\,e^{13}+256\,a\,b^2\,c^2\,d^4\,e^{12}-256\,a\,c^4\,d^6\,e^{10}+64\,b^4\,c\,d^4\,e^{12}-256\,b^3\,c^2\,d^5\,e^{11}+384\,b^2\,c^3\,d^6\,e^{10}-256\,b\,c^4\,d^7\,e^9+96\,c^5\,d^8\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,1{}\mathrm{i}+\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)+384\,a^3\,c^5\,d^4\,e^8+384\,a^4\,c^4\,d^2\,e^{10}-96\,a^2\,b^2\,c^4\,d^4\,e^8+128\,a^2\,b^3\,c^3\,d^3\,e^9-32\,a^2\,b^4\,c^2\,d^2\,e^{10}+32\,a^3\,b^2\,c^3\,d^2\,e^{10}-128\,a^4\,b\,c^3\,d\,e^{11}-512\,a^3\,b\,c^4\,d^3\,e^9+32\,a^3\,b^3\,c^2\,d\,e^{11}\right)+\sqrt{d+e\,x}\,\left(-128\,a^4\,b\,c^2\,e^{13}+704\,a^4\,c^3\,d\,e^{12}+32\,a^3\,b^3\,c\,e^{13}+64\,a^3\,b^2\,c^2\,d\,e^{12}-1664\,a^3\,b\,c^3\,d^2\,e^{11}+896\,a^3\,c^4\,d^3\,e^{10}-64\,a^2\,b^4\,c\,d\,e^{12}+448\,a^2\,b^3\,c^2\,d^2\,e^{11}+192\,a^2\,b^2\,c^3\,d^3\,e^{10}+384\,a^2\,b\,c^4\,d^4\,e^9-576\,a^2\,c^5\,d^5\,e^8-128\,a\,b^4\,c^2\,d^3\,e^{10}-320\,a\,b^3\,c^3\,d^4\,e^9+384\,a\,b^2\,c^4\,d^5\,e^8+64\,b^5\,c^2\,d^4\,e^9-64\,b^4\,c^3\,d^5\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}-96\,a\,c^5\,d^7\,e^8-32\,a^4\,c^2\,d\,e^{14}+672\,a^2\,c^4\,d^5\,e^{10}+736\,a^3\,c^3\,d^3\,e^{12}+32\,b^2\,c^4\,d^7\,e^8+32\,b^3\,c^3\,d^6\,e^9-64\,b^4\,c^2\,d^5\,e^{10}+96\,a^2\,b^2\,c^2\,d^3\,e^{12}-256\,a\,b\,c^4\,d^6\,e^9+32\,a^3\,b^2\,c\,d\,e^{14}+288\,a\,b^2\,c^3\,d^5\,e^{10}+160\,a\,b^3\,c^2\,d^4\,e^{11}-1280\,a^2\,b\,c^3\,d^4\,e^{11}-32\,a^2\,b^3\,c\,d^2\,e^{13}-128\,a^3\,b\,c^2\,d^2\,e^{13}\right)+\sqrt{d+e\,x}\,\left(32\,a^4\,c\,e^{16}-128\,a^3\,b\,c\,d\,e^{15}+128\,a^3\,c^2\,d^2\,e^{14}+192\,a^2\,b^2\,c\,d^2\,e^{14}-384\,a^2\,b\,c^2\,d^3\,e^{13}+256\,a^2\,c^3\,d^4\,e^{12}-128\,a\,b^3\,c\,d^3\,e^{13}+256\,a\,b^2\,c^2\,d^4\,e^{12}-256\,a\,c^4\,d^6\,e^{10}+64\,b^4\,c\,d^4\,e^{12}-256\,b^3\,c^2\,d^5\,e^{11}+384\,b^2\,c^3\,d^6\,e^{10}-256\,b\,c^4\,d^7\,e^9+96\,c^5\,d^8\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,1{}\mathrm{i}}{\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)+384\,a^3\,c^5\,d^4\,e^8+384\,a^4\,c^4\,d^2\,e^{10}-96\,a^2\,b^2\,c^4\,d^4\,e^8+128\,a^2\,b^3\,c^3\,d^3\,e^9-32\,a^2\,b^4\,c^2\,d^2\,e^{10}+32\,a^3\,b^2\,c^3\,d^2\,e^{10}-128\,a^4\,b\,c^3\,d\,e^{11}-512\,a^3\,b\,c^4\,d^3\,e^9+32\,a^3\,b^3\,c^2\,d\,e^{11}\right)+\sqrt{d+e\,x}\,\left(-128\,a^4\,b\,c^2\,e^{13}+704\,a^4\,c^3\,d\,e^{12}+32\,a^3\,b^3\,c\,e^{13}+64\,a^3\,b^2\,c^2\,d\,e^{12}-1664\,a^3\,b\,c^3\,d^2\,e^{11}+896\,a^3\,c^4\,d^3\,e^{10}-64\,a^2\,b^4\,c\,d\,e^{12}+448\,a^2\,b^3\,c^2\,d^2\,e^{11}+192\,a^2\,b^2\,c^3\,d^3\,e^{10}+384\,a^2\,b\,c^4\,d^4\,e^9-576\,a^2\,c^5\,d^5\,e^8-128\,a\,b^4\,c^2\,d^3\,e^{10}-320\,a\,b^3\,c^3\,d^4\,e^9+384\,a\,b^2\,c^4\,d^5\,e^8+64\,b^5\,c^2\,d^4\,e^9-64\,b^4\,c^3\,d^5\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}-96\,a\,c^5\,d^7\,e^8-32\,a^4\,c^2\,d\,e^{14}+672\,a^2\,c^4\,d^5\,e^{10}+736\,a^3\,c^3\,d^3\,e^{12}+32\,b^2\,c^4\,d^7\,e^8+32\,b^3\,c^3\,d^6\,e^9-64\,b^4\,c^2\,d^5\,e^{10}+96\,a^2\,b^2\,c^2\,d^3\,e^{12}-256\,a\,b\,c^4\,d^6\,e^9+32\,a^3\,b^2\,c\,d\,e^{14}+288\,a\,b^2\,c^3\,d^5\,e^{10}+160\,a\,b^3\,c^2\,d^4\,e^{11}-1280\,a^2\,b\,c^3\,d^4\,e^{11}-32\,a^2\,b^3\,c\,d^2\,e^{13}-128\,a^3\,b\,c^2\,d^2\,e^{13}\right)+\sqrt{d+e\,x}\,\left(32\,a^4\,c\,e^{16}-128\,a^3\,b\,c\,d\,e^{15}+128\,a^3\,c^2\,d^2\,e^{14}+192\,a^2\,b^2\,c\,d^2\,e^{14}-384\,a^2\,b\,c^2\,d^3\,e^{13}+256\,a^2\,c^3\,d^4\,e^{12}-128\,a\,b^3\,c\,d^3\,e^{13}+256\,a\,b^2\,c^2\,d^4\,e^{12}-256\,a\,c^4\,d^6\,e^{10}+64\,b^4\,c\,d^4\,e^{12}-256\,b^3\,c^2\,d^5\,e^{11}+384\,b^2\,c^3\,d^6\,e^{10}-256\,b\,c^4\,d^7\,e^9+96\,c^5\,d^8\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}-\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\left(\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(\sqrt{d+e\,x}\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,\left(512\,a^5\,c^4\,e^{10}-256\,a^4\,b^2\,c^3\,e^{10}-896\,a^4\,b\,c^4\,d\,e^9+768\,a^4\,c^5\,d^2\,e^8+32\,a^3\,b^4\,c^2\,e^{10}+480\,a^3\,b^3\,c^3\,d\,e^9-448\,a^3\,b^2\,c^4\,d^2\,e^8-64\,a^2\,b^5\,c^2\,d\,e^9+64\,a^2\,b^4\,c^3\,d^2\,e^8\right)-384\,a^3\,c^5\,d^4\,e^8-384\,a^4\,c^4\,d^2\,e^{10}+96\,a^2\,b^2\,c^4\,d^4\,e^8-128\,a^2\,b^3\,c^3\,d^3\,e^9+32\,a^2\,b^4\,c^2\,d^2\,e^{10}-32\,a^3\,b^2\,c^3\,d^2\,e^{10}+128\,a^4\,b\,c^3\,d\,e^{11}+512\,a^3\,b\,c^4\,d^3\,e^9-32\,a^3\,b^3\,c^2\,d\,e^{11}\right)+\sqrt{d+e\,x}\,\left(-128\,a^4\,b\,c^2\,e^{13}+704\,a^4\,c^3\,d\,e^{12}+32\,a^3\,b^3\,c\,e^{13}+64\,a^3\,b^2\,c^2\,d\,e^{12}-1664\,a^3\,b\,c^3\,d^2\,e^{11}+896\,a^3\,c^4\,d^3\,e^{10}-64\,a^2\,b^4\,c\,d\,e^{12}+448\,a^2\,b^3\,c^2\,d^2\,e^{11}+192\,a^2\,b^2\,c^3\,d^3\,e^{10}+384\,a^2\,b\,c^4\,d^4\,e^9-576\,a^2\,c^5\,d^5\,e^8-128\,a\,b^4\,c^2\,d^3\,e^{10}-320\,a\,b^3\,c^3\,d^4\,e^9+384\,a\,b^2\,c^4\,d^5\,e^8+64\,b^5\,c^2\,d^4\,e^9-64\,b^4\,c^3\,d^5\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}+96\,a\,c^5\,d^7\,e^8+32\,a^4\,c^2\,d\,e^{14}-672\,a^2\,c^4\,d^5\,e^{10}-736\,a^3\,c^3\,d^3\,e^{12}-32\,b^2\,c^4\,d^7\,e^8-32\,b^3\,c^3\,d^6\,e^9+64\,b^4\,c^2\,d^5\,e^{10}-96\,a^2\,b^2\,c^2\,d^3\,e^{12}+256\,a\,b\,c^4\,d^6\,e^9-32\,a^3\,b^2\,c\,d\,e^{14}-288\,a\,b^2\,c^3\,d^5\,e^{10}-160\,a\,b^3\,c^2\,d^4\,e^{11}+1280\,a^2\,b\,c^3\,d^4\,e^{11}+32\,a^2\,b^3\,c\,d^2\,e^{13}+128\,a^3\,b\,c^2\,d^2\,e^{13}\right)+\sqrt{d+e\,x}\,\left(32\,a^4\,c\,e^{16}-128\,a^3\,b\,c\,d\,e^{15}+128\,a^3\,c^2\,d^2\,e^{14}+192\,a^2\,b^2\,c\,d^2\,e^{14}-384\,a^2\,b\,c^2\,d^3\,e^{13}+256\,a^2\,c^3\,d^4\,e^{12}-128\,a\,b^3\,c\,d^3\,e^{13}+256\,a\,b^2\,c^2\,d^4\,e^{12}-256\,a\,c^4\,d^6\,e^{10}+64\,b^4\,c\,d^4\,e^{12}-256\,b^3\,c^2\,d^5\,e^{11}+384\,b^2\,c^3\,d^6\,e^{10}-256\,b\,c^4\,d^7\,e^9+96\,c^5\,d^8\,e^8\right)\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}+192\,c^4\,d^8\,e^{10}+448\,a\,c^3\,d^6\,e^{12}+64\,a^3\,c\,d^2\,e^{16}-512\,b\,c^3\,d^7\,e^{11}-128\,b^3\,c\,d^5\,e^{13}+320\,a^2\,c^2\,d^4\,e^{14}+448\,b^2\,c^2\,d^6\,e^{12}-768\,a\,b\,c^2\,d^5\,e^{13}+320\,a\,b^2\,c\,d^4\,e^{14}-256\,a^2\,b\,c\,d^3\,e^{15}}\right)\,\sqrt{\frac{b^4\,c\,d^3-a^2\,b^3\,e^3+8\,a^2\,c^3\,d^3-a^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a\,b^2\,c^2\,d^3-24\,a^3\,c^2\,d\,e^2+4\,a^3\,b\,c\,e^3-b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^3\,c\,d^2\,e+3\,a\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+12\,a^2\,b\,c^2\,d^2\,e+6\,a^2\,b^2\,c\,d\,e^2}{2\,\left(16\,a^4\,c^3-8\,a^3\,b^2\,c^2+a^2\,b^4\,c\right)}}\,2{}\mathrm{i}","Not used",1,"atan(((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((d + e*x)^(1/2)*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) - 384*a^3*c^5*d^4*e^8 - 384*a^4*c^4*d^2*e^10 + 96*a^2*b^2*c^4*d^4*e^8 - 128*a^2*b^3*c^3*d^3*e^9 + 32*a^2*b^4*c^2*d^2*e^10 - 32*a^3*b^2*c^3*d^2*e^10 + 128*a^4*b*c^3*d*e^11 + 512*a^3*b*c^4*d^3*e^9 - 32*a^3*b^3*c^2*d*e^11) + (d + e*x)^(1/2)*(32*a^3*b^3*c*e^13 - 128*a^4*b*c^2*e^13 + 704*a^4*c^3*d*e^12 - 576*a^2*c^5*d^5*e^8 + 896*a^3*c^4*d^3*e^10 - 64*b^4*c^3*d^5*e^8 + 64*b^5*c^2*d^4*e^9 + 192*a^2*b^2*c^3*d^3*e^10 + 448*a^2*b^3*c^2*d^2*e^11 - 64*a^2*b^4*c*d*e^12 + 384*a*b^2*c^4*d^5*e^8 - 320*a*b^3*c^3*d^4*e^9 - 128*a*b^4*c^2*d^3*e^10 + 384*a^2*b*c^4*d^4*e^9 - 1664*a^3*b*c^3*d^2*e^11 + 64*a^3*b^2*c^2*d*e^12))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) + 96*a*c^5*d^7*e^8 + 32*a^4*c^2*d*e^14 - 672*a^2*c^4*d^5*e^10 - 736*a^3*c^3*d^3*e^12 - 32*b^2*c^4*d^7*e^8 - 32*b^3*c^3*d^6*e^9 + 64*b^4*c^2*d^5*e^10 - 96*a^2*b^2*c^2*d^3*e^12 + 256*a*b*c^4*d^6*e^9 - 32*a^3*b^2*c*d*e^14 - 288*a*b^2*c^3*d^5*e^10 - 160*a*b^3*c^2*d^4*e^11 + 1280*a^2*b*c^3*d^4*e^11 + 32*a^2*b^3*c*d^2*e^13 + 128*a^3*b*c^2*d^2*e^13) + (d + e*x)^(1/2)*(32*a^4*c*e^16 + 96*c^5*d^8*e^8 - 256*a*c^4*d^6*e^10 - 256*b*c^4*d^7*e^9 + 64*b^4*c*d^4*e^12 + 256*a^2*c^3*d^4*e^12 + 128*a^3*c^2*d^2*e^14 + 384*b^2*c^3*d^6*e^10 - 256*b^3*c^2*d^5*e^11 - 128*a^3*b*c*d*e^15 - 128*a*b^3*c*d^3*e^13 + 256*a*b^2*c^2*d^4*e^12 - 384*a^2*b*c^2*d^3*e^13 + 192*a^2*b^2*c*d^2*e^14))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*1i + (((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((d + e*x)^(1/2)*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) + 384*a^3*c^5*d^4*e^8 + 384*a^4*c^4*d^2*e^10 - 96*a^2*b^2*c^4*d^4*e^8 + 128*a^2*b^3*c^3*d^3*e^9 - 32*a^2*b^4*c^2*d^2*e^10 + 32*a^3*b^2*c^3*d^2*e^10 - 128*a^4*b*c^3*d*e^11 - 512*a^3*b*c^4*d^3*e^9 + 32*a^3*b^3*c^2*d*e^11) + (d + e*x)^(1/2)*(32*a^3*b^3*c*e^13 - 128*a^4*b*c^2*e^13 + 704*a^4*c^3*d*e^12 - 576*a^2*c^5*d^5*e^8 + 896*a^3*c^4*d^3*e^10 - 64*b^4*c^3*d^5*e^8 + 64*b^5*c^2*d^4*e^9 + 192*a^2*b^2*c^3*d^3*e^10 + 448*a^2*b^3*c^2*d^2*e^11 - 64*a^2*b^4*c*d*e^12 + 384*a*b^2*c^4*d^5*e^8 - 320*a*b^3*c^3*d^4*e^9 - 128*a*b^4*c^2*d^3*e^10 + 384*a^2*b*c^4*d^4*e^9 - 1664*a^3*b*c^3*d^2*e^11 + 64*a^3*b^2*c^2*d*e^12))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) - 96*a*c^5*d^7*e^8 - 32*a^4*c^2*d*e^14 + 672*a^2*c^4*d^5*e^10 + 736*a^3*c^3*d^3*e^12 + 32*b^2*c^4*d^7*e^8 + 32*b^3*c^3*d^6*e^9 - 64*b^4*c^2*d^5*e^10 + 96*a^2*b^2*c^2*d^3*e^12 - 256*a*b*c^4*d^6*e^9 + 32*a^3*b^2*c*d*e^14 + 288*a*b^2*c^3*d^5*e^10 + 160*a*b^3*c^2*d^4*e^11 - 1280*a^2*b*c^3*d^4*e^11 - 32*a^2*b^3*c*d^2*e^13 - 128*a^3*b*c^2*d^2*e^13) + (d + e*x)^(1/2)*(32*a^4*c*e^16 + 96*c^5*d^8*e^8 - 256*a*c^4*d^6*e^10 - 256*b*c^4*d^7*e^9 + 64*b^4*c*d^4*e^12 + 256*a^2*c^3*d^4*e^12 + 128*a^3*c^2*d^2*e^14 + 384*b^2*c^3*d^6*e^10 - 256*b^3*c^2*d^5*e^11 - 128*a^3*b*c*d*e^15 - 128*a*b^3*c*d^3*e^13 + 256*a*b^2*c^2*d^4*e^12 - 384*a^2*b*c^2*d^3*e^13 + 192*a^2*b^2*c*d^2*e^14))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*1i)/((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((d + e*x)^(1/2)*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) + 384*a^3*c^5*d^4*e^8 + 384*a^4*c^4*d^2*e^10 - 96*a^2*b^2*c^4*d^4*e^8 + 128*a^2*b^3*c^3*d^3*e^9 - 32*a^2*b^4*c^2*d^2*e^10 + 32*a^3*b^2*c^3*d^2*e^10 - 128*a^4*b*c^3*d*e^11 - 512*a^3*b*c^4*d^3*e^9 + 32*a^3*b^3*c^2*d*e^11) + (d + e*x)^(1/2)*(32*a^3*b^3*c*e^13 - 128*a^4*b*c^2*e^13 + 704*a^4*c^3*d*e^12 - 576*a^2*c^5*d^5*e^8 + 896*a^3*c^4*d^3*e^10 - 64*b^4*c^3*d^5*e^8 + 64*b^5*c^2*d^4*e^9 + 192*a^2*b^2*c^3*d^3*e^10 + 448*a^2*b^3*c^2*d^2*e^11 - 64*a^2*b^4*c*d*e^12 + 384*a*b^2*c^4*d^5*e^8 - 320*a*b^3*c^3*d^4*e^9 - 128*a*b^4*c^2*d^3*e^10 + 384*a^2*b*c^4*d^4*e^9 - 1664*a^3*b*c^3*d^2*e^11 + 64*a^3*b^2*c^2*d*e^12))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) - 96*a*c^5*d^7*e^8 - 32*a^4*c^2*d*e^14 + 672*a^2*c^4*d^5*e^10 + 736*a^3*c^3*d^3*e^12 + 32*b^2*c^4*d^7*e^8 + 32*b^3*c^3*d^6*e^9 - 64*b^4*c^2*d^5*e^10 + 96*a^2*b^2*c^2*d^3*e^12 - 256*a*b*c^4*d^6*e^9 + 32*a^3*b^2*c*d*e^14 + 288*a*b^2*c^3*d^5*e^10 + 160*a*b^3*c^2*d^4*e^11 - 1280*a^2*b*c^3*d^4*e^11 - 32*a^2*b^3*c*d^2*e^13 - 128*a^3*b*c^2*d^2*e^13) + (d + e*x)^(1/2)*(32*a^4*c*e^16 + 96*c^5*d^8*e^8 - 256*a*c^4*d^6*e^10 - 256*b*c^4*d^7*e^9 + 64*b^4*c*d^4*e^12 + 256*a^2*c^3*d^4*e^12 + 128*a^3*c^2*d^2*e^14 + 384*b^2*c^3*d^6*e^10 - 256*b^3*c^2*d^5*e^11 - 128*a^3*b*c*d*e^15 - 128*a*b^3*c*d^3*e^13 + 256*a*b^2*c^2*d^4*e^12 - 384*a^2*b*c^2*d^3*e^13 + 192*a^2*b^2*c*d^2*e^14))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) - (((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((d + e*x)^(1/2)*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) - 384*a^3*c^5*d^4*e^8 - 384*a^4*c^4*d^2*e^10 + 96*a^2*b^2*c^4*d^4*e^8 - 128*a^2*b^3*c^3*d^3*e^9 + 32*a^2*b^4*c^2*d^2*e^10 - 32*a^3*b^2*c^3*d^2*e^10 + 128*a^4*b*c^3*d*e^11 + 512*a^3*b*c^4*d^3*e^9 - 32*a^3*b^3*c^2*d*e^11) + (d + e*x)^(1/2)*(32*a^3*b^3*c*e^13 - 128*a^4*b*c^2*e^13 + 704*a^4*c^3*d*e^12 - 576*a^2*c^5*d^5*e^8 + 896*a^3*c^4*d^3*e^10 - 64*b^4*c^3*d^5*e^8 + 64*b^5*c^2*d^4*e^9 + 192*a^2*b^2*c^3*d^3*e^10 + 448*a^2*b^3*c^2*d^2*e^11 - 64*a^2*b^4*c*d*e^12 + 384*a*b^2*c^4*d^5*e^8 - 320*a*b^3*c^3*d^4*e^9 - 128*a*b^4*c^2*d^3*e^10 + 384*a^2*b*c^4*d^4*e^9 - 1664*a^3*b*c^3*d^2*e^11 + 64*a^3*b^2*c^2*d*e^12))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) + 96*a*c^5*d^7*e^8 + 32*a^4*c^2*d*e^14 - 672*a^2*c^4*d^5*e^10 - 736*a^3*c^3*d^3*e^12 - 32*b^2*c^4*d^7*e^8 - 32*b^3*c^3*d^6*e^9 + 64*b^4*c^2*d^5*e^10 - 96*a^2*b^2*c^2*d^3*e^12 + 256*a*b*c^4*d^6*e^9 - 32*a^3*b^2*c*d*e^14 - 288*a*b^2*c^3*d^5*e^10 - 160*a*b^3*c^2*d^4*e^11 + 1280*a^2*b*c^3*d^4*e^11 + 32*a^2*b^3*c*d^2*e^13 + 128*a^3*b*c^2*d^2*e^13) + (d + e*x)^(1/2)*(32*a^4*c*e^16 + 96*c^5*d^8*e^8 - 256*a*c^4*d^6*e^10 - 256*b*c^4*d^7*e^9 + 64*b^4*c*d^4*e^12 + 256*a^2*c^3*d^4*e^12 + 128*a^3*c^2*d^2*e^14 + 384*b^2*c^3*d^6*e^10 - 256*b^3*c^2*d^5*e^11 - 128*a^3*b*c*d*e^15 - 128*a*b^3*c*d^3*e^13 + 256*a*b^2*c^2*d^4*e^12 - 384*a^2*b*c^2*d^3*e^13 + 192*a^2*b^2*c*d^2*e^14))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) + 192*c^4*d^8*e^10 + 448*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 512*b*c^3*d^7*e^11 - 128*b^3*c*d^5*e^13 + 320*a^2*c^2*d^4*e^14 + 448*b^2*c^2*d^6*e^12 - 768*a*b*c^2*d^5*e^13 + 320*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 + a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 + b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e - 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*2i + atan(((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((d + e*x)^(1/2)*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) - 384*a^3*c^5*d^4*e^8 - 384*a^4*c^4*d^2*e^10 + 96*a^2*b^2*c^4*d^4*e^8 - 128*a^2*b^3*c^3*d^3*e^9 + 32*a^2*b^4*c^2*d^2*e^10 - 32*a^3*b^2*c^3*d^2*e^10 + 128*a^4*b*c^3*d*e^11 + 512*a^3*b*c^4*d^3*e^9 - 32*a^3*b^3*c^2*d*e^11) + (d + e*x)^(1/2)*(32*a^3*b^3*c*e^13 - 128*a^4*b*c^2*e^13 + 704*a^4*c^3*d*e^12 - 576*a^2*c^5*d^5*e^8 + 896*a^3*c^4*d^3*e^10 - 64*b^4*c^3*d^5*e^8 + 64*b^5*c^2*d^4*e^9 + 192*a^2*b^2*c^3*d^3*e^10 + 448*a^2*b^3*c^2*d^2*e^11 - 64*a^2*b^4*c*d*e^12 + 384*a*b^2*c^4*d^5*e^8 - 320*a*b^3*c^3*d^4*e^9 - 128*a*b^4*c^2*d^3*e^10 + 384*a^2*b*c^4*d^4*e^9 - 1664*a^3*b*c^3*d^2*e^11 + 64*a^3*b^2*c^2*d*e^12))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) + 96*a*c^5*d^7*e^8 + 32*a^4*c^2*d*e^14 - 672*a^2*c^4*d^5*e^10 - 736*a^3*c^3*d^3*e^12 - 32*b^2*c^4*d^7*e^8 - 32*b^3*c^3*d^6*e^9 + 64*b^4*c^2*d^5*e^10 - 96*a^2*b^2*c^2*d^3*e^12 + 256*a*b*c^4*d^6*e^9 - 32*a^3*b^2*c*d*e^14 - 288*a*b^2*c^3*d^5*e^10 - 160*a*b^3*c^2*d^4*e^11 + 1280*a^2*b*c^3*d^4*e^11 + 32*a^2*b^3*c*d^2*e^13 + 128*a^3*b*c^2*d^2*e^13) + (d + e*x)^(1/2)*(32*a^4*c*e^16 + 96*c^5*d^8*e^8 - 256*a*c^4*d^6*e^10 - 256*b*c^4*d^7*e^9 + 64*b^4*c*d^4*e^12 + 256*a^2*c^3*d^4*e^12 + 128*a^3*c^2*d^2*e^14 + 384*b^2*c^3*d^6*e^10 - 256*b^3*c^2*d^5*e^11 - 128*a^3*b*c*d*e^15 - 128*a*b^3*c*d^3*e^13 + 256*a*b^2*c^2*d^4*e^12 - 384*a^2*b*c^2*d^3*e^13 + 192*a^2*b^2*c*d^2*e^14))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*1i + (((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((d + e*x)^(1/2)*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) + 384*a^3*c^5*d^4*e^8 + 384*a^4*c^4*d^2*e^10 - 96*a^2*b^2*c^4*d^4*e^8 + 128*a^2*b^3*c^3*d^3*e^9 - 32*a^2*b^4*c^2*d^2*e^10 + 32*a^3*b^2*c^3*d^2*e^10 - 128*a^4*b*c^3*d*e^11 - 512*a^3*b*c^4*d^3*e^9 + 32*a^3*b^3*c^2*d*e^11) + (d + e*x)^(1/2)*(32*a^3*b^3*c*e^13 - 128*a^4*b*c^2*e^13 + 704*a^4*c^3*d*e^12 - 576*a^2*c^5*d^5*e^8 + 896*a^3*c^4*d^3*e^10 - 64*b^4*c^3*d^5*e^8 + 64*b^5*c^2*d^4*e^9 + 192*a^2*b^2*c^3*d^3*e^10 + 448*a^2*b^3*c^2*d^2*e^11 - 64*a^2*b^4*c*d*e^12 + 384*a*b^2*c^4*d^5*e^8 - 320*a*b^3*c^3*d^4*e^9 - 128*a*b^4*c^2*d^3*e^10 + 384*a^2*b*c^4*d^4*e^9 - 1664*a^3*b*c^3*d^2*e^11 + 64*a^3*b^2*c^2*d*e^12))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) - 96*a*c^5*d^7*e^8 - 32*a^4*c^2*d*e^14 + 672*a^2*c^4*d^5*e^10 + 736*a^3*c^3*d^3*e^12 + 32*b^2*c^4*d^7*e^8 + 32*b^3*c^3*d^6*e^9 - 64*b^4*c^2*d^5*e^10 + 96*a^2*b^2*c^2*d^3*e^12 - 256*a*b*c^4*d^6*e^9 + 32*a^3*b^2*c*d*e^14 + 288*a*b^2*c^3*d^5*e^10 + 160*a*b^3*c^2*d^4*e^11 - 1280*a^2*b*c^3*d^4*e^11 - 32*a^2*b^3*c*d^2*e^13 - 128*a^3*b*c^2*d^2*e^13) + (d + e*x)^(1/2)*(32*a^4*c*e^16 + 96*c^5*d^8*e^8 - 256*a*c^4*d^6*e^10 - 256*b*c^4*d^7*e^9 + 64*b^4*c*d^4*e^12 + 256*a^2*c^3*d^4*e^12 + 128*a^3*c^2*d^2*e^14 + 384*b^2*c^3*d^6*e^10 - 256*b^3*c^2*d^5*e^11 - 128*a^3*b*c*d*e^15 - 128*a*b^3*c*d^3*e^13 + 256*a*b^2*c^2*d^4*e^12 - 384*a^2*b*c^2*d^3*e^13 + 192*a^2*b^2*c*d^2*e^14))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*1i)/((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((d + e*x)^(1/2)*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) + 384*a^3*c^5*d^4*e^8 + 384*a^4*c^4*d^2*e^10 - 96*a^2*b^2*c^4*d^4*e^8 + 128*a^2*b^3*c^3*d^3*e^9 - 32*a^2*b^4*c^2*d^2*e^10 + 32*a^3*b^2*c^3*d^2*e^10 - 128*a^4*b*c^3*d*e^11 - 512*a^3*b*c^4*d^3*e^9 + 32*a^3*b^3*c^2*d*e^11) + (d + e*x)^(1/2)*(32*a^3*b^3*c*e^13 - 128*a^4*b*c^2*e^13 + 704*a^4*c^3*d*e^12 - 576*a^2*c^5*d^5*e^8 + 896*a^3*c^4*d^3*e^10 - 64*b^4*c^3*d^5*e^8 + 64*b^5*c^2*d^4*e^9 + 192*a^2*b^2*c^3*d^3*e^10 + 448*a^2*b^3*c^2*d^2*e^11 - 64*a^2*b^4*c*d*e^12 + 384*a*b^2*c^4*d^5*e^8 - 320*a*b^3*c^3*d^4*e^9 - 128*a*b^4*c^2*d^3*e^10 + 384*a^2*b*c^4*d^4*e^9 - 1664*a^3*b*c^3*d^2*e^11 + 64*a^3*b^2*c^2*d*e^12))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) - 96*a*c^5*d^7*e^8 - 32*a^4*c^2*d*e^14 + 672*a^2*c^4*d^5*e^10 + 736*a^3*c^3*d^3*e^12 + 32*b^2*c^4*d^7*e^8 + 32*b^3*c^3*d^6*e^9 - 64*b^4*c^2*d^5*e^10 + 96*a^2*b^2*c^2*d^3*e^12 - 256*a*b*c^4*d^6*e^9 + 32*a^3*b^2*c*d*e^14 + 288*a*b^2*c^3*d^5*e^10 + 160*a*b^3*c^2*d^4*e^11 - 1280*a^2*b*c^3*d^4*e^11 - 32*a^2*b^3*c*d^2*e^13 - 128*a^3*b*c^2*d^2*e^13) + (d + e*x)^(1/2)*(32*a^4*c*e^16 + 96*c^5*d^8*e^8 - 256*a*c^4*d^6*e^10 - 256*b*c^4*d^7*e^9 + 64*b^4*c*d^4*e^12 + 256*a^2*c^3*d^4*e^12 + 128*a^3*c^2*d^2*e^14 + 384*b^2*c^3*d^6*e^10 - 256*b^3*c^2*d^5*e^11 - 128*a^3*b*c*d*e^15 - 128*a*b^3*c*d^3*e^13 + 256*a*b^2*c^2*d^4*e^12 - 384*a^2*b*c^2*d^3*e^13 + 192*a^2*b^2*c*d^2*e^14))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) - (((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*((d + e*x)^(1/2)*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*(512*a^5*c^4*e^10 + 32*a^3*b^4*c^2*e^10 - 256*a^4*b^2*c^3*e^10 + 768*a^4*c^5*d^2*e^8 + 64*a^2*b^4*c^3*d^2*e^8 - 448*a^3*b^2*c^4*d^2*e^8 - 896*a^4*b*c^4*d*e^9 - 64*a^2*b^5*c^2*d*e^9 + 480*a^3*b^3*c^3*d*e^9) - 384*a^3*c^5*d^4*e^8 - 384*a^4*c^4*d^2*e^10 + 96*a^2*b^2*c^4*d^4*e^8 - 128*a^2*b^3*c^3*d^3*e^9 + 32*a^2*b^4*c^2*d^2*e^10 - 32*a^3*b^2*c^3*d^2*e^10 + 128*a^4*b*c^3*d*e^11 + 512*a^3*b*c^4*d^3*e^9 - 32*a^3*b^3*c^2*d*e^11) + (d + e*x)^(1/2)*(32*a^3*b^3*c*e^13 - 128*a^4*b*c^2*e^13 + 704*a^4*c^3*d*e^12 - 576*a^2*c^5*d^5*e^8 + 896*a^3*c^4*d^3*e^10 - 64*b^4*c^3*d^5*e^8 + 64*b^5*c^2*d^4*e^9 + 192*a^2*b^2*c^3*d^3*e^10 + 448*a^2*b^3*c^2*d^2*e^11 - 64*a^2*b^4*c*d*e^12 + 384*a*b^2*c^4*d^5*e^8 - 320*a*b^3*c^3*d^4*e^9 - 128*a*b^4*c^2*d^3*e^10 + 384*a^2*b*c^4*d^4*e^9 - 1664*a^3*b*c^3*d^2*e^11 + 64*a^3*b^2*c^2*d*e^12))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) + 96*a*c^5*d^7*e^8 + 32*a^4*c^2*d*e^14 - 672*a^2*c^4*d^5*e^10 - 736*a^3*c^3*d^3*e^12 - 32*b^2*c^4*d^7*e^8 - 32*b^3*c^3*d^6*e^9 + 64*b^4*c^2*d^5*e^10 - 96*a^2*b^2*c^2*d^3*e^12 + 256*a*b*c^4*d^6*e^9 - 32*a^3*b^2*c*d*e^14 - 288*a*b^2*c^3*d^5*e^10 - 160*a*b^3*c^2*d^4*e^11 + 1280*a^2*b*c^3*d^4*e^11 + 32*a^2*b^3*c*d^2*e^13 + 128*a^3*b*c^2*d^2*e^13) + (d + e*x)^(1/2)*(32*a^4*c*e^16 + 96*c^5*d^8*e^8 - 256*a*c^4*d^6*e^10 - 256*b*c^4*d^7*e^9 + 64*b^4*c*d^4*e^12 + 256*a^2*c^3*d^4*e^12 + 128*a^3*c^2*d^2*e^14 + 384*b^2*c^3*d^6*e^10 - 256*b^3*c^2*d^5*e^11 - 128*a^3*b*c*d*e^15 - 128*a*b^3*c*d^3*e^13 + 256*a*b^2*c^2*d^4*e^12 - 384*a^2*b*c^2*d^3*e^13 + 192*a^2*b^2*c*d^2*e^14))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2) + 192*c^4*d^8*e^10 + 448*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 512*b*c^3*d^7*e^11 - 128*b^3*c*d^5*e^13 + 320*a^2*c^2*d^4*e^14 + 448*b^2*c^2*d^6*e^12 - 768*a*b*c^2*d^5*e^13 + 320*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15))*((b^4*c*d^3 - a^2*b^3*e^3 + 8*a^2*c^3*d^3 - a^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 6*a*b^2*c^2*d^3 - 24*a^3*c^2*d*e^2 + 4*a^3*b*c*e^3 - b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^3*c*d^2*e + 3*a*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 12*a^2*b*c^2*d^2*e + 6*a^2*b^2*c*d*e^2)/(2*(16*a^4*c^3 + a^2*b^4*c - 8*a^3*b^2*c^2)))^(1/2)*2i - (2*atanh((64*a^3*c*e^16*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a) + (576*c^5*d^8*e^8*(d^3)^(1/2)*(d + e*x)^(1/2))/(576*c^5*d^10*e^8 + 2304*a*c^4*d^8*e^10 + 64*a^4*c*d^2*e^16 - 1536*b*c^4*d^9*e^9 + 1920*a^2*c^3*d^6*e^12 + 256*a^3*c^2*d^4*e^14 + 640*b^2*c^3*d^8*e^10 + 384*b^3*c^2*d^7*e^11 - (128*b^2*c^4*d^10*e^8)/a + (320*b^3*c^3*d^9*e^9)/a - (192*b^4*c^2*d^8*e^10)/a - 3328*a*b*c^3*d^7*e^11 - 192*a*b^3*c*d^5*e^13 - 256*a^3*b*c*d^3*e^15 + 640*a*b^2*c^2*d^6*e^12 - 1024*a^2*b*c^2*d^5*e^13 + 384*a^2*b^2*c*d^4*e^14) + (2304*c^4*d^6*e^10*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a) - (128*b^2*c^4*d^8*e^8*(d^3)^(1/2)*(d + e*x)^(1/2))/(576*a*c^5*d^10*e^8 + 64*a^5*c*d^2*e^16 + 2304*a^2*c^4*d^8*e^10 + 1920*a^3*c^3*d^6*e^12 + 256*a^4*c^2*d^4*e^14 - 128*b^2*c^4*d^10*e^8 + 320*b^3*c^3*d^9*e^9 - 192*b^4*c^2*d^8*e^10 + 640*a^2*b^2*c^2*d^6*e^12 - 1536*a*b*c^4*d^9*e^9 - 256*a^4*b*c*d^3*e^15 + 640*a*b^2*c^3*d^8*e^10 + 384*a*b^3*c^2*d^7*e^11 - 3328*a^2*b*c^3*d^7*e^11 - 192*a^2*b^3*c*d^5*e^13 - 1024*a^3*b*c^2*d^5*e^13 + 384*a^3*b^2*c*d^4*e^14) + (320*b^3*c^3*d^7*e^9*(d^3)^(1/2)*(d + e*x)^(1/2))/(576*a*c^5*d^10*e^8 + 64*a^5*c*d^2*e^16 + 2304*a^2*c^4*d^8*e^10 + 1920*a^3*c^3*d^6*e^12 + 256*a^4*c^2*d^4*e^14 - 128*b^2*c^4*d^10*e^8 + 320*b^3*c^3*d^9*e^9 - 192*b^4*c^2*d^8*e^10 + 640*a^2*b^2*c^2*d^6*e^12 - 1536*a*b*c^4*d^9*e^9 - 256*a^4*b*c*d^3*e^15 + 640*a*b^2*c^3*d^8*e^10 + 384*a*b^3*c^2*d^7*e^11 - 3328*a^2*b*c^3*d^7*e^11 - 192*a^2*b^3*c*d^5*e^13 - 1024*a^3*b*c^2*d^5*e^13 + 384*a^3*b^2*c*d^4*e^14) - (192*b^4*c^2*d^6*e^10*(d^3)^(1/2)*(d + e*x)^(1/2))/(576*a*c^5*d^10*e^8 + 64*a^5*c*d^2*e^16 + 2304*a^2*c^4*d^8*e^10 + 1920*a^3*c^3*d^6*e^12 + 256*a^4*c^2*d^4*e^14 - 128*b^2*c^4*d^10*e^8 + 320*b^3*c^3*d^9*e^9 - 192*b^4*c^2*d^8*e^10 + 640*a^2*b^2*c^2*d^6*e^12 - 1536*a*b*c^4*d^9*e^9 - 256*a^4*b*c*d^3*e^15 + 640*a*b^2*c^3*d^8*e^10 + 384*a*b^3*c^2*d^7*e^11 - 3328*a^2*b*c^3*d^7*e^11 - 192*a^2*b^3*c*d^5*e^13 - 1024*a^3*b*c^2*d^5*e^13 + 384*a^3*b^2*c*d^4*e^14) + (1920*a*c^3*d^4*e^12*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a) - (3328*b*c^3*d^5*e^11*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a) - (192*b^3*c*d^3*e^13*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a) + (640*b^2*c^3*d^6*e^10*(d^3)^(1/2)*(d + e*x)^(1/2))/(576*c^5*d^10*e^8 + 2304*a*c^4*d^8*e^10 + 64*a^4*c*d^2*e^16 - 1536*b*c^4*d^9*e^9 + 1920*a^2*c^3*d^6*e^12 + 256*a^3*c^2*d^4*e^14 + 640*b^2*c^3*d^8*e^10 + 384*b^3*c^2*d^7*e^11 - (128*b^2*c^4*d^10*e^8)/a + (320*b^3*c^3*d^9*e^9)/a - (192*b^4*c^2*d^8*e^10)/a - 3328*a*b*c^3*d^7*e^11 - 192*a*b^3*c*d^5*e^13 - 256*a^3*b*c*d^3*e^15 + 640*a*b^2*c^2*d^6*e^12 - 1024*a^2*b*c^2*d^5*e^13 + 384*a^2*b^2*c*d^4*e^14) + (384*b^3*c^2*d^5*e^11*(d^3)^(1/2)*(d + e*x)^(1/2))/(576*c^5*d^10*e^8 + 2304*a*c^4*d^8*e^10 + 64*a^4*c*d^2*e^16 - 1536*b*c^4*d^9*e^9 + 1920*a^2*c^3*d^6*e^12 + 256*a^3*c^2*d^4*e^14 + 640*b^2*c^3*d^8*e^10 + 384*b^3*c^2*d^7*e^11 - (128*b^2*c^4*d^10*e^8)/a + (320*b^3*c^3*d^9*e^9)/a - (192*b^4*c^2*d^8*e^10)/a - 3328*a*b*c^3*d^7*e^11 - 192*a*b^3*c*d^5*e^13 - 256*a^3*b*c*d^3*e^15 + 640*a*b^2*c^2*d^6*e^12 - 1024*a^2*b*c^2*d^5*e^13 + 384*a^2*b^2*c*d^4*e^14) + (256*a^2*c^2*d^2*e^14*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a) + (640*b^2*c^2*d^4*e^12*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a) - (1536*b*c^4*d^7*e^9*(d^3)^(1/2)*(d + e*x)^(1/2))/(576*c^5*d^10*e^8 + 2304*a*c^4*d^8*e^10 + 64*a^4*c*d^2*e^16 - 1536*b*c^4*d^9*e^9 + 1920*a^2*c^3*d^6*e^12 + 256*a^3*c^2*d^4*e^14 + 640*b^2*c^3*d^8*e^10 + 384*b^3*c^2*d^7*e^11 - (128*b^2*c^4*d^10*e^8)/a + (320*b^3*c^3*d^9*e^9)/a - (192*b^4*c^2*d^8*e^10)/a - 3328*a*b*c^3*d^7*e^11 - 192*a*b^3*c*d^5*e^13 - 256*a^3*b*c*d^3*e^15 + 640*a*b^2*c^2*d^6*e^12 - 1024*a^2*b*c^2*d^5*e^13 + 384*a^2*b^2*c*d^4*e^14) - (256*a^2*b*c*d*e^15*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a) - (1024*a*b*c^2*d^3*e^13*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a) + (384*a*b^2*c*d^2*e^14*(d^3)^(1/2)*(d + e*x)^(1/2))/(2304*c^4*d^8*e^10 + 1920*a*c^3*d^6*e^12 + 64*a^3*c*d^2*e^16 - 3328*b*c^3*d^7*e^11 - 192*b^3*c*d^5*e^13 + 256*a^2*c^2*d^4*e^14 + (576*c^5*d^10*e^8)/a + 640*b^2*c^2*d^6*e^12 + (640*b^2*c^3*d^8*e^10)/a + (384*b^3*c^2*d^7*e^11)/a - (128*b^2*c^4*d^10*e^8)/a^2 + (320*b^3*c^3*d^9*e^9)/a^2 - (192*b^4*c^2*d^8*e^10)/a^2 - 1024*a*b*c^2*d^5*e^13 + 384*a*b^2*c*d^4*e^14 - 256*a^2*b*c*d^3*e^15 - (1536*b*c^4*d^9*e^9)/a))*(d^3)^(1/2))/a","B"
539,1,29890,403,7.364591,"\text{Not used}","int((d + e*x)^(3/2)/(x^2*(a + b*x + c*x^2)),x)","-\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\left(\left(\left(\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{16\,\left(6\,a^5\,c^3\,d\,e^{17}-19\,a^4\,b\,c^3\,d^2\,e^{16}+6\,a^4\,c^4\,d^3\,e^{15}+22\,a^3\,b^2\,c^3\,d^3\,e^{15}-10\,a^3\,b\,c^4\,d^4\,e^{14}-11\,a^2\,b^3\,c^3\,d^4\,e^{14}+4\,a^2\,b^2\,c^4\,d^5\,e^{13}-3\,a^2\,b\,c^5\,d^6\,e^{12}+6\,a^2\,c^6\,d^7\,e^{11}+2\,a\,b^4\,c^3\,d^5\,e^{13}+8\,a\,b^2\,c^5\,d^7\,e^{11}-16\,a\,b\,c^6\,d^8\,e^{10}+6\,a\,c^7\,d^9\,e^9-4\,b^3\,c^5\,d^8\,e^{10}+8\,b^2\,c^6\,d^9\,e^9-4\,b\,c^7\,d^{10}\,e^8\right)}{a^4}}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3+a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e+2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2-3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,1{}\mathrm{i}}{\left(\left(\left(\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}-\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\left(\left(\left(\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}+\frac{8\,\sqrt{d+e\,x}\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}-\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}+\frac{16\,\left(6\,a^5\,c^3\,d\,e^{17}-19\,a^4\,b\,c^3\,d^2\,e^{16}+6\,a^4\,c^4\,d^3\,e^{15}+22\,a^3\,b^2\,c^3\,d^3\,e^{15}-10\,a^3\,b\,c^4\,d^4\,e^{14}-11\,a^2\,b^3\,c^3\,d^4\,e^{14}+4\,a^2\,b^2\,c^4\,d^5\,e^{13}-3\,a^2\,b\,c^5\,d^6\,e^{12}+6\,a^2\,c^6\,d^7\,e^{11}+2\,a\,b^4\,c^3\,d^5\,e^{13}+8\,a\,b^2\,c^5\,d^7\,e^{11}-16\,a\,b\,c^6\,d^8\,e^{10}+6\,a\,c^7\,d^9\,e^9-4\,b^3\,c^5\,d^8\,e^{10}+8\,b^2\,c^6\,d^9\,e^9-4\,b\,c^7\,d^{10}\,e^8\right)}{a^4}}\right)\,\sqrt{\frac{b^6\,d^3-a^3\,b^3\,e^3-8\,a^3\,c^3\,d^3-a^3\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+b^3\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^4\,d\,e^2+24\,a^4\,c^2\,d\,e^2+18\,a^2\,b^2\,c^2\,d^3-8\,a\,b^4\,c\,d^3+4\,a^4\,b\,c\,e^3-3\,a\,b^5\,d^2\,e-2\,a\,b\,c\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-3\,a\,b^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+21\,a^2\,b^3\,c\,d^2\,e-36\,a^3\,b\,c^2\,d^2\,e-18\,a^3\,b^2\,c\,d\,e^2+3\,a^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^6\,c^2-8\,a^5\,b^2\,c+a^4\,b^4\right)}}\,2{}\mathrm{i}+\frac{\sqrt{d}\,\mathrm{atan}\left(\frac{\frac{\sqrt{d}\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}-\frac{\sqrt{d}\,\left(\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}+\frac{\sqrt{d}\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}+\frac{\sqrt{d}\,\left(3\,a\,e-2\,b\,d\right)\,\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}-\frac{4\,\sqrt{d}\,\left(3\,a\,e-2\,b\,d\right)\,\sqrt{d+e\,x}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^6}\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)\,1{}\mathrm{i}}{2\,a^2}+\frac{\sqrt{d}\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}+\frac{\sqrt{d}\,\left(\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}-\frac{\sqrt{d}\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}-\frac{\sqrt{d}\,\left(3\,a\,e-2\,b\,d\right)\,\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}+\frac{4\,\sqrt{d}\,\left(3\,a\,e-2\,b\,d\right)\,\sqrt{d+e\,x}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^6}\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)\,1{}\mathrm{i}}{2\,a^2}}{\frac{16\,\left(6\,a^5\,c^3\,d\,e^{17}-19\,a^4\,b\,c^3\,d^2\,e^{16}+6\,a^4\,c^4\,d^3\,e^{15}+22\,a^3\,b^2\,c^3\,d^3\,e^{15}-10\,a^3\,b\,c^4\,d^4\,e^{14}-11\,a^2\,b^3\,c^3\,d^4\,e^{14}+4\,a^2\,b^2\,c^4\,d^5\,e^{13}-3\,a^2\,b\,c^5\,d^6\,e^{12}+6\,a^2\,c^6\,d^7\,e^{11}+2\,a\,b^4\,c^3\,d^5\,e^{13}+8\,a\,b^2\,c^5\,d^7\,e^{11}-16\,a\,b\,c^6\,d^8\,e^{10}+6\,a\,c^7\,d^9\,e^9-4\,b^3\,c^5\,d^8\,e^{10}+8\,b^2\,c^6\,d^9\,e^9-4\,b\,c^7\,d^{10}\,e^8\right)}{a^4}-\frac{\sqrt{d}\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}-\frac{\sqrt{d}\,\left(\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}+\frac{\sqrt{d}\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}+\frac{\sqrt{d}\,\left(3\,a\,e-2\,b\,d\right)\,\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}-\frac{4\,\sqrt{d}\,\left(3\,a\,e-2\,b\,d\right)\,\sqrt{d+e\,x}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^6}\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}+\frac{\sqrt{d}\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(4\,a^6\,c^3\,e^{16}-16\,a^5\,b\,c^3\,d\,e^{15}-2\,a^5\,c^4\,d^2\,e^{14}+33\,a^4\,b^2\,c^3\,d^2\,e^{14}-60\,a^4\,b\,c^4\,d^3\,e^{13}+132\,a^4\,c^5\,d^4\,e^{12}-28\,a^3\,b^3\,c^3\,d^3\,e^{13}+88\,a^3\,b^2\,c^4\,d^4\,e^{12}-228\,a^3\,b\,c^5\,d^5\,e^{11}-2\,a^3\,c^6\,d^6\,e^{10}+8\,a^2\,b^4\,c^3\,d^4\,e^{12}-32\,a^2\,b^3\,c^4\,d^5\,e^{11}+129\,a^2\,b^2\,c^5\,d^6\,e^{10}+8\,a^2\,b\,c^6\,d^7\,e^9+4\,a^2\,c^7\,d^8\,e^8-28\,a\,b^3\,c^5\,d^7\,e^9-8\,a\,b^2\,c^6\,d^8\,e^8+4\,b^4\,c^5\,d^8\,e^8\right)}{a^4}+\frac{\sqrt{d}\,\left(\frac{8\,\left(-28\,a^6\,b\,c^3\,d\,e^{14}-100\,a^6\,c^4\,d^2\,e^{13}+6\,a^5\,b^3\,c^2\,d\,e^{14}+111\,a^5\,b^2\,c^3\,d^2\,e^{13}+252\,a^5\,b\,c^4\,d^3\,e^{12}-44\,a^5\,c^5\,d^4\,e^{11}-19\,a^4\,b^4\,c^2\,d^2\,e^{13}-161\,a^4\,b^3\,c^3\,d^3\,e^{12}-237\,a^4\,b^2\,c^4\,d^4\,e^{11}+92\,a^4\,b\,c^5\,d^5\,e^{10}+56\,a^4\,c^6\,d^6\,e^9+22\,a^3\,b^5\,c^2\,d^3\,e^{12}+111\,a^3\,b^4\,c^3\,d^4\,e^{11}+96\,a^3\,b^3\,c^4\,d^5\,e^{10}-108\,a^3\,b^2\,c^5\,d^6\,e^9-32\,a^3\,b\,c^6\,d^7\,e^8-11\,a^2\,b^6\,c^2\,d^4\,e^{11}-39\,a^2\,b^5\,c^3\,d^5\,e^{10}+40\,a^2\,b^3\,c^5\,d^7\,e^8+2\,a\,b^7\,c^2\,d^5\,e^{10}+6\,a\,b^6\,c^3\,d^6\,e^9-8\,a\,b^5\,c^4\,d^7\,e^8\right)}{a^4}-\frac{\sqrt{d}\,\left(\frac{8\,\sqrt{d+e\,x}\,\left(16\,a^7\,b\,c^3\,e^{13}+88\,a^7\,c^4\,d\,e^{12}-4\,a^6\,b^3\,c^2\,e^{13}-84\,a^6\,b^2\,c^3\,d\,e^{12}-348\,a^6\,b\,c^4\,d^2\,e^{11}+184\,a^6\,c^5\,d^3\,e^{10}+16\,a^5\,b^4\,c^2\,d\,e^{12}+215\,a^5\,b^3\,c^3\,d^2\,e^{11}+234\,a^5\,b^2\,c^4\,d^3\,e^{10}-224\,a^5\,b\,c^5\,d^4\,e^9-40\,a^5\,c^6\,d^5\,e^8-33\,a^4\,b^5\,c^2\,d^2\,e^{11}-179\,a^4\,b^4\,c^3\,d^3\,e^{10}+36\,a^4\,b^3\,c^4\,d^4\,e^9+108\,a^4\,b^2\,c^5\,d^5\,e^8+28\,a^3\,b^6\,c^2\,d^3\,e^{10}+36\,a^3\,b^5\,c^3\,d^4\,e^9-56\,a^3\,b^4\,c^4\,d^5\,e^8-8\,a^2\,b^7\,c^2\,d^4\,e^9+8\,a^2\,b^6\,c^3\,d^5\,e^8\right)}{a^4}-\frac{\sqrt{d}\,\left(3\,a\,e-2\,b\,d\right)\,\left(\frac{8\,\left(80\,a^8\,c^4\,d\,e^{11}-28\,a^7\,b^2\,c^3\,d\,e^{11}-112\,a^7\,b\,c^4\,d^2\,e^{10}+80\,a^7\,c^5\,d^3\,e^9+2\,a^6\,b^4\,c^2\,d\,e^{11}+36\,a^6\,b^3\,c^3\,d^2\,e^{10}+4\,a^6\,b^2\,c^4\,d^3\,e^9-32\,a^6\,b\,c^5\,d^4\,e^8-2\,a^5\,b^5\,c^2\,d^2\,e^{10}-6\,a^5\,b^4\,c^3\,d^3\,e^9+8\,a^5\,b^3\,c^4\,d^4\,e^8\right)}{a^4}+\frac{4\,\sqrt{d}\,\left(3\,a\,e-2\,b\,d\right)\,\sqrt{d+e\,x}\,\left(64\,a^9\,c^4\,e^{10}-32\,a^8\,b^2\,c^3\,e^{10}-112\,a^8\,b\,c^4\,d\,e^9+96\,a^8\,c^5\,d^2\,e^8+4\,a^7\,b^4\,c^2\,e^{10}+60\,a^7\,b^3\,c^3\,d\,e^9-56\,a^7\,b^2\,c^4\,d^2\,e^8-8\,a^6\,b^5\,c^2\,d\,e^9+8\,a^6\,b^4\,c^3\,d^2\,e^8\right)}{a^6}\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}\right)\,\left(3\,a\,e-2\,b\,d\right)}{2\,a^2}}\right)\,\left(3\,a\,e-2\,b\,d\right)\,1{}\mathrm{i}}{a^2}-\frac{d\,\sqrt{d+e\,x}}{a\,x}","Not used",1,"(d^(1/2)*atan(((d^(1/2)*((8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4 - (d^(1/2)*((8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4 + (d^(1/2)*((8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4 + (d^(1/2)*(3*a*e - 2*b*d)*((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 - (4*d^(1/2)*(3*a*e - 2*b*d)*(d + e*x)^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^6))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2))*(3*a*e - 2*b*d)*1i)/(2*a^2) + (d^(1/2)*((8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4 + (d^(1/2)*((8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4 - (d^(1/2)*((8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4 - (d^(1/2)*(3*a*e - 2*b*d)*((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 + (4*d^(1/2)*(3*a*e - 2*b*d)*(d + e*x)^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^6))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2))*(3*a*e - 2*b*d)*1i)/(2*a^2))/((16*(6*a*c^7*d^9*e^9 + 6*a^5*c^3*d*e^17 - 4*b*c^7*d^10*e^8 + 6*a^2*c^6*d^7*e^11 + 6*a^4*c^4*d^3*e^15 + 8*b^2*c^6*d^9*e^9 - 4*b^3*c^5*d^8*e^10 + 4*a^2*b^2*c^4*d^5*e^13 - 11*a^2*b^3*c^3*d^4*e^14 + 22*a^3*b^2*c^3*d^3*e^15 - 16*a*b*c^6*d^8*e^10 + 8*a*b^2*c^5*d^7*e^11 + 2*a*b^4*c^3*d^5*e^13 - 3*a^2*b*c^5*d^6*e^12 - 10*a^3*b*c^4*d^4*e^14 - 19*a^4*b*c^3*d^2*e^16))/a^4 - (d^(1/2)*((8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4 - (d^(1/2)*((8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4 + (d^(1/2)*((8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4 + (d^(1/2)*(3*a*e - 2*b*d)*((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 - (4*d^(1/2)*(3*a*e - 2*b*d)*(d + e*x)^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^6))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2) + (d^(1/2)*((8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4 + (d^(1/2)*((8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4 - (d^(1/2)*((8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4 - (d^(1/2)*(3*a*e - 2*b*d)*((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 + (4*d^(1/2)*(3*a*e - 2*b*d)*(d + e*x)^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^6))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2))*(3*a*e - 2*b*d))/(2*a^2)))*(3*a*e - 2*b*d)*1i)/a^2 - atan(((((((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 - (8*(d + e*x)^(1/2)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*1i - (((((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 + (8*(d + e*x)^(1/2)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*1i)/((((((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 - (8*(d + e*x)^(1/2)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (((((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 + (8*(d + e*x)^(1/2)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (16*(6*a*c^7*d^9*e^9 + 6*a^5*c^3*d*e^17 - 4*b*c^7*d^10*e^8 + 6*a^2*c^6*d^7*e^11 + 6*a^4*c^4*d^3*e^15 + 8*b^2*c^6*d^9*e^9 - 4*b^3*c^5*d^8*e^10 + 4*a^2*b^2*c^4*d^5*e^13 - 11*a^2*b^3*c^3*d^4*e^14 + 22*a^3*b^2*c^3*d^3*e^15 - 16*a*b*c^6*d^8*e^10 + 8*a*b^2*c^5*d^7*e^11 + 2*a*b^4*c^3*d^5*e^13 - 3*a^2*b*c^5*d^6*e^12 - 10*a^3*b*c^4*d^4*e^14 - 19*a^4*b*c^3*d^2*e^16))/a^4))*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 - a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) + b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e - 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) - 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 + 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*2i - atan(((((((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 - (8*(d + e*x)^(1/2)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*1i - (((((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 + (8*(d + e*x)^(1/2)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*1i)/((((((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 - (8*(d + e*x)^(1/2)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (((((8*(80*a^8*c^4*d*e^11 + 80*a^7*c^5*d^3*e^9 + 8*a^5*b^3*c^4*d^4*e^8 - 6*a^5*b^4*c^3*d^3*e^9 - 2*a^5*b^5*c^2*d^2*e^10 + 4*a^6*b^2*c^4*d^3*e^9 + 36*a^6*b^3*c^3*d^2*e^10 - 32*a^6*b*c^5*d^4*e^8 + 2*a^6*b^4*c^2*d*e^11 - 112*a^7*b*c^4*d^2*e^10 - 28*a^7*b^2*c^3*d*e^11))/a^4 + (8*(d + e*x)^(1/2)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*(64*a^9*c^4*e^10 + 4*a^7*b^4*c^2*e^10 - 32*a^8*b^2*c^3*e^10 + 96*a^8*c^5*d^2*e^8 + 8*a^6*b^4*c^3*d^2*e^8 - 56*a^7*b^2*c^4*d^2*e^8 - 112*a^8*b*c^4*d*e^9 - 8*a^6*b^5*c^2*d*e^9 + 60*a^7*b^3*c^3*d*e^9))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) - (8*(d + e*x)^(1/2)*(16*a^7*b*c^3*e^13 + 88*a^7*c^4*d*e^12 - 4*a^6*b^3*c^2*e^13 - 40*a^5*c^6*d^5*e^8 + 184*a^6*c^5*d^3*e^10 + 8*a^2*b^6*c^3*d^5*e^8 - 8*a^2*b^7*c^2*d^4*e^9 - 56*a^3*b^4*c^4*d^5*e^8 + 36*a^3*b^5*c^3*d^4*e^9 + 28*a^3*b^6*c^2*d^3*e^10 + 108*a^4*b^2*c^5*d^5*e^8 + 36*a^4*b^3*c^4*d^4*e^9 - 179*a^4*b^4*c^3*d^3*e^10 - 33*a^4*b^5*c^2*d^2*e^11 + 234*a^5*b^2*c^4*d^3*e^10 + 215*a^5*b^3*c^3*d^2*e^11 - 224*a^5*b*c^5*d^4*e^9 + 16*a^5*b^4*c^2*d*e^12 - 348*a^6*b*c^4*d^2*e^11 - 84*a^6*b^2*c^3*d*e^12))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(56*a^4*c^6*d^6*e^9 - 44*a^5*c^5*d^4*e^11 - 100*a^6*c^4*d^2*e^13 + 40*a^2*b^3*c^5*d^7*e^8 - 39*a^2*b^5*c^3*d^5*e^10 - 11*a^2*b^6*c^2*d^4*e^11 - 108*a^3*b^2*c^5*d^6*e^9 + 96*a^3*b^3*c^4*d^5*e^10 + 111*a^3*b^4*c^3*d^4*e^11 + 22*a^3*b^5*c^2*d^3*e^12 - 237*a^4*b^2*c^4*d^4*e^11 - 161*a^4*b^3*c^3*d^3*e^12 - 19*a^4*b^4*c^2*d^2*e^13 + 111*a^5*b^2*c^3*d^2*e^13 - 28*a^6*b*c^3*d*e^14 - 8*a*b^5*c^4*d^7*e^8 + 6*a*b^6*c^3*d^6*e^9 + 2*a*b^7*c^2*d^5*e^10 - 32*a^3*b*c^6*d^7*e^8 + 92*a^4*b*c^5*d^5*e^10 + 252*a^5*b*c^4*d^3*e^12 + 6*a^5*b^3*c^2*d*e^14))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (8*(d + e*x)^(1/2)*(4*a^6*c^3*e^16 + 4*a^2*c^7*d^8*e^8 - 2*a^3*c^6*d^6*e^10 + 132*a^4*c^5*d^4*e^12 - 2*a^5*c^4*d^2*e^14 + 4*b^4*c^5*d^8*e^8 + 129*a^2*b^2*c^5*d^6*e^10 - 32*a^2*b^3*c^4*d^5*e^11 + 8*a^2*b^4*c^3*d^4*e^12 + 88*a^3*b^2*c^4*d^4*e^12 - 28*a^3*b^3*c^3*d^3*e^13 + 33*a^4*b^2*c^3*d^2*e^14 - 16*a^5*b*c^3*d*e^15 - 8*a*b^2*c^6*d^8*e^8 - 28*a*b^3*c^5*d^7*e^9 + 8*a^2*b*c^6*d^7*e^9 - 228*a^3*b*c^5*d^5*e^11 - 60*a^4*b*c^4*d^3*e^13))/a^4)*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2) + (16*(6*a*c^7*d^9*e^9 + 6*a^5*c^3*d*e^17 - 4*b*c^7*d^10*e^8 + 6*a^2*c^6*d^7*e^11 + 6*a^4*c^4*d^3*e^15 + 8*b^2*c^6*d^9*e^9 - 4*b^3*c^5*d^8*e^10 + 4*a^2*b^2*c^4*d^5*e^13 - 11*a^2*b^3*c^3*d^4*e^14 + 22*a^3*b^2*c^3*d^3*e^15 - 16*a*b*c^6*d^8*e^10 + 8*a*b^2*c^5*d^7*e^11 + 2*a*b^4*c^3*d^5*e^13 - 3*a^2*b*c^5*d^6*e^12 - 10*a^3*b*c^4*d^4*e^14 - 19*a^4*b*c^3*d^2*e^16))/a^4))*((b^6*d^3 - a^3*b^3*e^3 - 8*a^3*c^3*d^3 + a^3*e^3*(-(4*a*c - b^2)^3)^(1/2) - b^3*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^4*d*e^2 + 24*a^4*c^2*d*e^2 + 18*a^2*b^2*c^2*d^3 - 8*a*b^4*c*d^3 + 4*a^4*b*c*e^3 - 3*a*b^5*d^2*e + 2*a*b*c*d^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a*b^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 3*a^2*b*d*e^2*(-(4*a*c - b^2)^3)^(1/2) + 21*a^2*b^3*c*d^2*e - 36*a^3*b*c^2*d^2*e - 18*a^3*b^2*c*d*e^2 - 3*a^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^4*b^4 + 16*a^6*c^2 - 8*a^5*b^2*c)))^(1/2)*2i - (d*(d + e*x)^(1/2))/(a*x)","B"
540,1,44649,607,8.194229,"\text{Not used}","int((d + e*x)^(3/2)/(x^3*(a + b*x + c*x^2)),x)","\frac{\frac{\left(3\,a\,d\,e^2-4\,b\,d^2\,e\right)\,\sqrt{d+e\,x}}{4\,a^2}-\frac{\left(5\,a\,e^2-4\,b\,d\,e\right)\,{\left(d+e\,x\right)}^{3/2}}{4\,a^2}}{{\left(d+e\,x\right)}^2-2\,d\,\left(d+e\,x\right)+d^2}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{-384\,a^{12}\,c^4\,e^{12}+192\,a^{11}\,b^2\,c^3\,e^{12}+1408\,a^{11}\,b\,c^4\,d\,e^{11}+384\,a^{11}\,c^5\,d^2\,e^{10}-24\,a^{10}\,b^4\,c^2\,e^{12}-576\,a^{10}\,b^3\,c^3\,d\,e^{11}-1536\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+256\,a^{10}\,b\,c^5\,d^3\,e^9+768\,a^{10}\,c^6\,d^4\,e^8+56\,a^9\,b^5\,c^2\,d\,e^{11}+488\,a^9\,b^4\,c^3\,d^2\,e^{10}+320\,a^9\,b^3\,c^4\,d^3\,e^9-704\,a^9\,b^2\,c^5\,d^4\,e^8-32\,a^8\,b^6\,c^2\,d^2\,e^{10}-96\,a^8\,b^5\,c^3\,d^3\,e^9+128\,a^8\,b^4\,c^4\,d^4\,e^8}{2\,a^8}-\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{216\,a^9\,b\,c^4\,e^{15}+604\,a^9\,c^5\,d\,e^{14}-114\,a^8\,b^3\,c^3\,e^{15}-1971\,a^8\,b^2\,c^4\,d\,e^{14}-4292\,a^8\,b\,c^5\,d^2\,e^{13}-932\,a^8\,c^6\,d^3\,e^{12}+15\,a^7\,b^5\,c^2\,e^{15}+867\,a^7\,b^4\,c^3\,d\,e^{14}+7081\,a^7\,b^3\,c^4\,d^2\,e^{13}+10885\,a^7\,b^2\,c^5\,d^3\,e^{12}+1024\,a^7\,b\,c^6\,d^4\,e^{11}-1344\,a^7\,c^7\,d^5\,e^{10}-102\,a^6\,b^6\,c^2\,d\,e^{14}-2498\,a^6\,b^5\,c^3\,d^2\,e^{13}-12151\,a^6\,b^4\,c^4\,d^3\,e^{12}-10912\,a^6\,b^3\,c^5\,d^4\,e^{11}+3744\,a^6\,b^2\,c^6\,d^5\,e^{10}+3200\,a^6\,b\,c^7\,d^6\,e^9+192\,a^6\,c^8\,d^7\,e^8+247\,a^5\,b^7\,c^2\,d^2\,e^{13}+3497\,a^5\,b^6\,c^3\,d^3\,e^{12}+10216\,a^5\,b^5\,c^4\,d^4\,e^{11}+2328\,a^5\,b^4\,c^5\,d^5\,e^{10}-6016\,a^5\,b^3\,c^6\,d^6\,e^9-1600\,a^5\,b^2\,c^7\,d^7\,e^8-280\,a^4\,b^8\,c^2\,d^3\,e^{12}-2496\,a^4\,b^7\,c^3\,d^4\,e^{11}-3648\,a^4\,b^6\,c^4\,d^5\,e^{10}+2336\,a^4\,b^5\,c^5\,d^6\,e^9+2176\,a^4\,b^4\,c^6\,d^7\,e^8+152\,a^3\,b^9\,c^2\,d^4\,e^{11}+840\,a^3\,b^8\,c^3\,d^5\,e^{10}+128\,a^3\,b^7\,c^4\,d^6\,e^9-960\,a^3\,b^6\,c^5\,d^7\,e^8-32\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-96\,a^2\,b^9\,c^3\,d^6\,e^9+128\,a^2\,b^8\,c^4\,d^7\,e^8}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{-384\,a^{12}\,c^4\,e^{12}+192\,a^{11}\,b^2\,c^3\,e^{12}+1408\,a^{11}\,b\,c^4\,d\,e^{11}+384\,a^{11}\,c^5\,d^2\,e^{10}-24\,a^{10}\,b^4\,c^2\,e^{12}-576\,a^{10}\,b^3\,c^3\,d\,e^{11}-1536\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+256\,a^{10}\,b\,c^5\,d^3\,e^9+768\,a^{10}\,c^6\,d^4\,e^8+56\,a^9\,b^5\,c^2\,d\,e^{11}+488\,a^9\,b^4\,c^3\,d^2\,e^{10}+320\,a^9\,b^3\,c^4\,d^3\,e^9-704\,a^9\,b^2\,c^5\,d^4\,e^8-32\,a^8\,b^6\,c^2\,d^2\,e^{10}-96\,a^8\,b^5\,c^3\,d^3\,e^9+128\,a^8\,b^4\,c^4\,d^4\,e^8}{2\,a^8}+\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{216\,a^9\,b\,c^4\,e^{15}+604\,a^9\,c^5\,d\,e^{14}-114\,a^8\,b^3\,c^3\,e^{15}-1971\,a^8\,b^2\,c^4\,d\,e^{14}-4292\,a^8\,b\,c^5\,d^2\,e^{13}-932\,a^8\,c^6\,d^3\,e^{12}+15\,a^7\,b^5\,c^2\,e^{15}+867\,a^7\,b^4\,c^3\,d\,e^{14}+7081\,a^7\,b^3\,c^4\,d^2\,e^{13}+10885\,a^7\,b^2\,c^5\,d^3\,e^{12}+1024\,a^7\,b\,c^6\,d^4\,e^{11}-1344\,a^7\,c^7\,d^5\,e^{10}-102\,a^6\,b^6\,c^2\,d\,e^{14}-2498\,a^6\,b^5\,c^3\,d^2\,e^{13}-12151\,a^6\,b^4\,c^4\,d^3\,e^{12}-10912\,a^6\,b^3\,c^5\,d^4\,e^{11}+3744\,a^6\,b^2\,c^6\,d^5\,e^{10}+3200\,a^6\,b\,c^7\,d^6\,e^9+192\,a^6\,c^8\,d^7\,e^8+247\,a^5\,b^7\,c^2\,d^2\,e^{13}+3497\,a^5\,b^6\,c^3\,d^3\,e^{12}+10216\,a^5\,b^5\,c^4\,d^4\,e^{11}+2328\,a^5\,b^4\,c^5\,d^5\,e^{10}-6016\,a^5\,b^3\,c^6\,d^6\,e^9-1600\,a^5\,b^2\,c^7\,d^7\,e^8-280\,a^4\,b^8\,c^2\,d^3\,e^{12}-2496\,a^4\,b^7\,c^3\,d^4\,e^{11}-3648\,a^4\,b^6\,c^4\,d^5\,e^{10}+2336\,a^4\,b^5\,c^5\,d^6\,e^9+2176\,a^4\,b^4\,c^6\,d^7\,e^8+152\,a^3\,b^9\,c^2\,d^4\,e^{11}+840\,a^3\,b^8\,c^3\,d^5\,e^{10}+128\,a^3\,b^7\,c^4\,d^6\,e^9-960\,a^3\,b^6\,c^5\,d^7\,e^8-32\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-96\,a^2\,b^9\,c^3\,d^6\,e^9+128\,a^2\,b^8\,c^4\,d^7\,e^8}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,1{}\mathrm{i}}{\frac{-15\,a^7\,c^5\,e^{18}+102\,a^6\,b\,c^5\,d\,e^{17}-71\,a^6\,c^6\,d^2\,e^{16}-247\,a^5\,b^2\,c^5\,d^2\,e^{16}+632\,a^5\,b\,c^6\,d^3\,e^{15}+119\,a^5\,c^7\,d^4\,e^{14}+280\,a^4\,b^3\,c^5\,d^3\,e^{15}-1689\,a^4\,b^2\,c^6\,d^4\,e^{14}+250\,a^4\,b\,c^7\,d^5\,e^{13}+391\,a^4\,c^8\,d^6\,e^{12}-152\,a^3\,b^4\,c^5\,d^4\,e^{14}+2088\,a^3\,b^3\,c^6\,d^5\,e^{13}-1264\,a^3\,b^2\,c^7\,d^6\,e^{12}-504\,a^3\,b\,c^8\,d^7\,e^{11}+216\,a^3\,c^9\,d^8\,e^{10}+32\,a^2\,b^5\,c^5\,d^5\,e^{13}-1344\,a^2\,b^4\,c^6\,d^6\,e^{12}+1472\,a^2\,b^3\,c^7\,d^7\,e^{11}-224\,a^2\,b\,c^9\,d^9\,e^9+448\,a\,b^5\,c^6\,d^7\,e^{11}-704\,a\,b^4\,c^7\,d^8\,e^{10}+192\,a\,b^3\,c^8\,d^9\,e^9+64\,a\,b^2\,c^9\,d^{10}\,e^8-64\,b^6\,c^6\,d^8\,e^{10}+128\,b^5\,c^7\,d^9\,e^9-64\,b^4\,c^8\,d^{10}\,e^8}{a^8}+\left(\left(\left(\left(\frac{-384\,a^{12}\,c^4\,e^{12}+192\,a^{11}\,b^2\,c^3\,e^{12}+1408\,a^{11}\,b\,c^4\,d\,e^{11}+384\,a^{11}\,c^5\,d^2\,e^{10}-24\,a^{10}\,b^4\,c^2\,e^{12}-576\,a^{10}\,b^3\,c^3\,d\,e^{11}-1536\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+256\,a^{10}\,b\,c^5\,d^3\,e^9+768\,a^{10}\,c^6\,d^4\,e^8+56\,a^9\,b^5\,c^2\,d\,e^{11}+488\,a^9\,b^4\,c^3\,d^2\,e^{10}+320\,a^9\,b^3\,c^4\,d^3\,e^9-704\,a^9\,b^2\,c^5\,d^4\,e^8-32\,a^8\,b^6\,c^2\,d^2\,e^{10}-96\,a^8\,b^5\,c^3\,d^3\,e^9+128\,a^8\,b^4\,c^4\,d^4\,e^8}{2\,a^8}-\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{216\,a^9\,b\,c^4\,e^{15}+604\,a^9\,c^5\,d\,e^{14}-114\,a^8\,b^3\,c^3\,e^{15}-1971\,a^8\,b^2\,c^4\,d\,e^{14}-4292\,a^8\,b\,c^5\,d^2\,e^{13}-932\,a^8\,c^6\,d^3\,e^{12}+15\,a^7\,b^5\,c^2\,e^{15}+867\,a^7\,b^4\,c^3\,d\,e^{14}+7081\,a^7\,b^3\,c^4\,d^2\,e^{13}+10885\,a^7\,b^2\,c^5\,d^3\,e^{12}+1024\,a^7\,b\,c^6\,d^4\,e^{11}-1344\,a^7\,c^7\,d^5\,e^{10}-102\,a^6\,b^6\,c^2\,d\,e^{14}-2498\,a^6\,b^5\,c^3\,d^2\,e^{13}-12151\,a^6\,b^4\,c^4\,d^3\,e^{12}-10912\,a^6\,b^3\,c^5\,d^4\,e^{11}+3744\,a^6\,b^2\,c^6\,d^5\,e^{10}+3200\,a^6\,b\,c^7\,d^6\,e^9+192\,a^6\,c^8\,d^7\,e^8+247\,a^5\,b^7\,c^2\,d^2\,e^{13}+3497\,a^5\,b^6\,c^3\,d^3\,e^{12}+10216\,a^5\,b^5\,c^4\,d^4\,e^{11}+2328\,a^5\,b^4\,c^5\,d^5\,e^{10}-6016\,a^5\,b^3\,c^6\,d^6\,e^9-1600\,a^5\,b^2\,c^7\,d^7\,e^8-280\,a^4\,b^8\,c^2\,d^3\,e^{12}-2496\,a^4\,b^7\,c^3\,d^4\,e^{11}-3648\,a^4\,b^6\,c^4\,d^5\,e^{10}+2336\,a^4\,b^5\,c^5\,d^6\,e^9+2176\,a^4\,b^4\,c^6\,d^7\,e^8+152\,a^3\,b^9\,c^2\,d^4\,e^{11}+840\,a^3\,b^8\,c^3\,d^5\,e^{10}+128\,a^3\,b^7\,c^4\,d^6\,e^9-960\,a^3\,b^6\,c^5\,d^7\,e^8-32\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-96\,a^2\,b^9\,c^3\,d^6\,e^9+128\,a^2\,b^8\,c^4\,d^7\,e^8}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\left(\left(\left(\left(\frac{-384\,a^{12}\,c^4\,e^{12}+192\,a^{11}\,b^2\,c^3\,e^{12}+1408\,a^{11}\,b\,c^4\,d\,e^{11}+384\,a^{11}\,c^5\,d^2\,e^{10}-24\,a^{10}\,b^4\,c^2\,e^{12}-576\,a^{10}\,b^3\,c^3\,d\,e^{11}-1536\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+256\,a^{10}\,b\,c^5\,d^3\,e^9+768\,a^{10}\,c^6\,d^4\,e^8+56\,a^9\,b^5\,c^2\,d\,e^{11}+488\,a^9\,b^4\,c^3\,d^2\,e^{10}+320\,a^9\,b^3\,c^4\,d^3\,e^9-704\,a^9\,b^2\,c^5\,d^4\,e^8-32\,a^8\,b^6\,c^2\,d^2\,e^{10}-96\,a^8\,b^5\,c^3\,d^3\,e^9+128\,a^8\,b^4\,c^4\,d^4\,e^8}{2\,a^8}+\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{216\,a^9\,b\,c^4\,e^{15}+604\,a^9\,c^5\,d\,e^{14}-114\,a^8\,b^3\,c^3\,e^{15}-1971\,a^8\,b^2\,c^4\,d\,e^{14}-4292\,a^8\,b\,c^5\,d^2\,e^{13}-932\,a^8\,c^6\,d^3\,e^{12}+15\,a^7\,b^5\,c^2\,e^{15}+867\,a^7\,b^4\,c^3\,d\,e^{14}+7081\,a^7\,b^3\,c^4\,d^2\,e^{13}+10885\,a^7\,b^2\,c^5\,d^3\,e^{12}+1024\,a^7\,b\,c^6\,d^4\,e^{11}-1344\,a^7\,c^7\,d^5\,e^{10}-102\,a^6\,b^6\,c^2\,d\,e^{14}-2498\,a^6\,b^5\,c^3\,d^2\,e^{13}-12151\,a^6\,b^4\,c^4\,d^3\,e^{12}-10912\,a^6\,b^3\,c^5\,d^4\,e^{11}+3744\,a^6\,b^2\,c^6\,d^5\,e^{10}+3200\,a^6\,b\,c^7\,d^6\,e^9+192\,a^6\,c^8\,d^7\,e^8+247\,a^5\,b^7\,c^2\,d^2\,e^{13}+3497\,a^5\,b^6\,c^3\,d^3\,e^{12}+10216\,a^5\,b^5\,c^4\,d^4\,e^{11}+2328\,a^5\,b^4\,c^5\,d^5\,e^{10}-6016\,a^5\,b^3\,c^6\,d^6\,e^9-1600\,a^5\,b^2\,c^7\,d^7\,e^8-280\,a^4\,b^8\,c^2\,d^3\,e^{12}-2496\,a^4\,b^7\,c^3\,d^4\,e^{11}-3648\,a^4\,b^6\,c^4\,d^5\,e^{10}+2336\,a^4\,b^5\,c^5\,d^6\,e^9+2176\,a^4\,b^4\,c^6\,d^7\,e^8+152\,a^3\,b^9\,c^2\,d^4\,e^{11}+840\,a^3\,b^8\,c^3\,d^5\,e^{10}+128\,a^3\,b^7\,c^4\,d^6\,e^9-960\,a^3\,b^6\,c^5\,d^7\,e^8-32\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-96\,a^2\,b^9\,c^3\,d^6\,e^9+128\,a^2\,b^8\,c^4\,d^7\,e^8}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3+b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3+a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3-a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e-4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e+3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2-3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,2{}\mathrm{i}+\mathrm{atan}\left(\frac{\left(\left(\left(\left(\frac{-384\,a^{12}\,c^4\,e^{12}+192\,a^{11}\,b^2\,c^3\,e^{12}+1408\,a^{11}\,b\,c^4\,d\,e^{11}+384\,a^{11}\,c^5\,d^2\,e^{10}-24\,a^{10}\,b^4\,c^2\,e^{12}-576\,a^{10}\,b^3\,c^3\,d\,e^{11}-1536\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+256\,a^{10}\,b\,c^5\,d^3\,e^9+768\,a^{10}\,c^6\,d^4\,e^8+56\,a^9\,b^5\,c^2\,d\,e^{11}+488\,a^9\,b^4\,c^3\,d^2\,e^{10}+320\,a^9\,b^3\,c^4\,d^3\,e^9-704\,a^9\,b^2\,c^5\,d^4\,e^8-32\,a^8\,b^6\,c^2\,d^2\,e^{10}-96\,a^8\,b^5\,c^3\,d^3\,e^9+128\,a^8\,b^4\,c^4\,d^4\,e^8}{2\,a^8}-\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{216\,a^9\,b\,c^4\,e^{15}+604\,a^9\,c^5\,d\,e^{14}-114\,a^8\,b^3\,c^3\,e^{15}-1971\,a^8\,b^2\,c^4\,d\,e^{14}-4292\,a^8\,b\,c^5\,d^2\,e^{13}-932\,a^8\,c^6\,d^3\,e^{12}+15\,a^7\,b^5\,c^2\,e^{15}+867\,a^7\,b^4\,c^3\,d\,e^{14}+7081\,a^7\,b^3\,c^4\,d^2\,e^{13}+10885\,a^7\,b^2\,c^5\,d^3\,e^{12}+1024\,a^7\,b\,c^6\,d^4\,e^{11}-1344\,a^7\,c^7\,d^5\,e^{10}-102\,a^6\,b^6\,c^2\,d\,e^{14}-2498\,a^6\,b^5\,c^3\,d^2\,e^{13}-12151\,a^6\,b^4\,c^4\,d^3\,e^{12}-10912\,a^6\,b^3\,c^5\,d^4\,e^{11}+3744\,a^6\,b^2\,c^6\,d^5\,e^{10}+3200\,a^6\,b\,c^7\,d^6\,e^9+192\,a^6\,c^8\,d^7\,e^8+247\,a^5\,b^7\,c^2\,d^2\,e^{13}+3497\,a^5\,b^6\,c^3\,d^3\,e^{12}+10216\,a^5\,b^5\,c^4\,d^4\,e^{11}+2328\,a^5\,b^4\,c^5\,d^5\,e^{10}-6016\,a^5\,b^3\,c^6\,d^6\,e^9-1600\,a^5\,b^2\,c^7\,d^7\,e^8-280\,a^4\,b^8\,c^2\,d^3\,e^{12}-2496\,a^4\,b^7\,c^3\,d^4\,e^{11}-3648\,a^4\,b^6\,c^4\,d^5\,e^{10}+2336\,a^4\,b^5\,c^5\,d^6\,e^9+2176\,a^4\,b^4\,c^6\,d^7\,e^8+152\,a^3\,b^9\,c^2\,d^4\,e^{11}+840\,a^3\,b^8\,c^3\,d^5\,e^{10}+128\,a^3\,b^7\,c^4\,d^6\,e^9-960\,a^3\,b^6\,c^5\,d^7\,e^8-32\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-96\,a^2\,b^9\,c^3\,d^6\,e^9+128\,a^2\,b^8\,c^4\,d^7\,e^8}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,1{}\mathrm{i}-\left(\left(\left(\left(\frac{-384\,a^{12}\,c^4\,e^{12}+192\,a^{11}\,b^2\,c^3\,e^{12}+1408\,a^{11}\,b\,c^4\,d\,e^{11}+384\,a^{11}\,c^5\,d^2\,e^{10}-24\,a^{10}\,b^4\,c^2\,e^{12}-576\,a^{10}\,b^3\,c^3\,d\,e^{11}-1536\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+256\,a^{10}\,b\,c^5\,d^3\,e^9+768\,a^{10}\,c^6\,d^4\,e^8+56\,a^9\,b^5\,c^2\,d\,e^{11}+488\,a^9\,b^4\,c^3\,d^2\,e^{10}+320\,a^9\,b^3\,c^4\,d^3\,e^9-704\,a^9\,b^2\,c^5\,d^4\,e^8-32\,a^8\,b^6\,c^2\,d^2\,e^{10}-96\,a^8\,b^5\,c^3\,d^3\,e^9+128\,a^8\,b^4\,c^4\,d^4\,e^8}{2\,a^8}+\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{216\,a^9\,b\,c^4\,e^{15}+604\,a^9\,c^5\,d\,e^{14}-114\,a^8\,b^3\,c^3\,e^{15}-1971\,a^8\,b^2\,c^4\,d\,e^{14}-4292\,a^8\,b\,c^5\,d^2\,e^{13}-932\,a^8\,c^6\,d^3\,e^{12}+15\,a^7\,b^5\,c^2\,e^{15}+867\,a^7\,b^4\,c^3\,d\,e^{14}+7081\,a^7\,b^3\,c^4\,d^2\,e^{13}+10885\,a^7\,b^2\,c^5\,d^3\,e^{12}+1024\,a^7\,b\,c^6\,d^4\,e^{11}-1344\,a^7\,c^7\,d^5\,e^{10}-102\,a^6\,b^6\,c^2\,d\,e^{14}-2498\,a^6\,b^5\,c^3\,d^2\,e^{13}-12151\,a^6\,b^4\,c^4\,d^3\,e^{12}-10912\,a^6\,b^3\,c^5\,d^4\,e^{11}+3744\,a^6\,b^2\,c^6\,d^5\,e^{10}+3200\,a^6\,b\,c^7\,d^6\,e^9+192\,a^6\,c^8\,d^7\,e^8+247\,a^5\,b^7\,c^2\,d^2\,e^{13}+3497\,a^5\,b^6\,c^3\,d^3\,e^{12}+10216\,a^5\,b^5\,c^4\,d^4\,e^{11}+2328\,a^5\,b^4\,c^5\,d^5\,e^{10}-6016\,a^5\,b^3\,c^6\,d^6\,e^9-1600\,a^5\,b^2\,c^7\,d^7\,e^8-280\,a^4\,b^8\,c^2\,d^3\,e^{12}-2496\,a^4\,b^7\,c^3\,d^4\,e^{11}-3648\,a^4\,b^6\,c^4\,d^5\,e^{10}+2336\,a^4\,b^5\,c^5\,d^6\,e^9+2176\,a^4\,b^4\,c^6\,d^7\,e^8+152\,a^3\,b^9\,c^2\,d^4\,e^{11}+840\,a^3\,b^8\,c^3\,d^5\,e^{10}+128\,a^3\,b^7\,c^4\,d^6\,e^9-960\,a^3\,b^6\,c^5\,d^7\,e^8-32\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-96\,a^2\,b^9\,c^3\,d^6\,e^9+128\,a^2\,b^8\,c^4\,d^7\,e^8}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,1{}\mathrm{i}}{\frac{-15\,a^7\,c^5\,e^{18}+102\,a^6\,b\,c^5\,d\,e^{17}-71\,a^6\,c^6\,d^2\,e^{16}-247\,a^5\,b^2\,c^5\,d^2\,e^{16}+632\,a^5\,b\,c^6\,d^3\,e^{15}+119\,a^5\,c^7\,d^4\,e^{14}+280\,a^4\,b^3\,c^5\,d^3\,e^{15}-1689\,a^4\,b^2\,c^6\,d^4\,e^{14}+250\,a^4\,b\,c^7\,d^5\,e^{13}+391\,a^4\,c^8\,d^6\,e^{12}-152\,a^3\,b^4\,c^5\,d^4\,e^{14}+2088\,a^3\,b^3\,c^6\,d^5\,e^{13}-1264\,a^3\,b^2\,c^7\,d^6\,e^{12}-504\,a^3\,b\,c^8\,d^7\,e^{11}+216\,a^3\,c^9\,d^8\,e^{10}+32\,a^2\,b^5\,c^5\,d^5\,e^{13}-1344\,a^2\,b^4\,c^6\,d^6\,e^{12}+1472\,a^2\,b^3\,c^7\,d^7\,e^{11}-224\,a^2\,b\,c^9\,d^9\,e^9+448\,a\,b^5\,c^6\,d^7\,e^{11}-704\,a\,b^4\,c^7\,d^8\,e^{10}+192\,a\,b^3\,c^8\,d^9\,e^9+64\,a\,b^2\,c^9\,d^{10}\,e^8-64\,b^6\,c^6\,d^8\,e^{10}+128\,b^5\,c^7\,d^9\,e^9-64\,b^4\,c^8\,d^{10}\,e^8}{a^8}+\left(\left(\left(\left(\frac{-384\,a^{12}\,c^4\,e^{12}+192\,a^{11}\,b^2\,c^3\,e^{12}+1408\,a^{11}\,b\,c^4\,d\,e^{11}+384\,a^{11}\,c^5\,d^2\,e^{10}-24\,a^{10}\,b^4\,c^2\,e^{12}-576\,a^{10}\,b^3\,c^3\,d\,e^{11}-1536\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+256\,a^{10}\,b\,c^5\,d^3\,e^9+768\,a^{10}\,c^6\,d^4\,e^8+56\,a^9\,b^5\,c^2\,d\,e^{11}+488\,a^9\,b^4\,c^3\,d^2\,e^{10}+320\,a^9\,b^3\,c^4\,d^3\,e^9-704\,a^9\,b^2\,c^5\,d^4\,e^8-32\,a^8\,b^6\,c^2\,d^2\,e^{10}-96\,a^8\,b^5\,c^3\,d^3\,e^9+128\,a^8\,b^4\,c^4\,d^4\,e^8}{2\,a^8}-\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{216\,a^9\,b\,c^4\,e^{15}+604\,a^9\,c^5\,d\,e^{14}-114\,a^8\,b^3\,c^3\,e^{15}-1971\,a^8\,b^2\,c^4\,d\,e^{14}-4292\,a^8\,b\,c^5\,d^2\,e^{13}-932\,a^8\,c^6\,d^3\,e^{12}+15\,a^7\,b^5\,c^2\,e^{15}+867\,a^7\,b^4\,c^3\,d\,e^{14}+7081\,a^7\,b^3\,c^4\,d^2\,e^{13}+10885\,a^7\,b^2\,c^5\,d^3\,e^{12}+1024\,a^7\,b\,c^6\,d^4\,e^{11}-1344\,a^7\,c^7\,d^5\,e^{10}-102\,a^6\,b^6\,c^2\,d\,e^{14}-2498\,a^6\,b^5\,c^3\,d^2\,e^{13}-12151\,a^6\,b^4\,c^4\,d^3\,e^{12}-10912\,a^6\,b^3\,c^5\,d^4\,e^{11}+3744\,a^6\,b^2\,c^6\,d^5\,e^{10}+3200\,a^6\,b\,c^7\,d^6\,e^9+192\,a^6\,c^8\,d^7\,e^8+247\,a^5\,b^7\,c^2\,d^2\,e^{13}+3497\,a^5\,b^6\,c^3\,d^3\,e^{12}+10216\,a^5\,b^5\,c^4\,d^4\,e^{11}+2328\,a^5\,b^4\,c^5\,d^5\,e^{10}-6016\,a^5\,b^3\,c^6\,d^6\,e^9-1600\,a^5\,b^2\,c^7\,d^7\,e^8-280\,a^4\,b^8\,c^2\,d^3\,e^{12}-2496\,a^4\,b^7\,c^3\,d^4\,e^{11}-3648\,a^4\,b^6\,c^4\,d^5\,e^{10}+2336\,a^4\,b^5\,c^5\,d^6\,e^9+2176\,a^4\,b^4\,c^6\,d^7\,e^8+152\,a^3\,b^9\,c^2\,d^4\,e^{11}+840\,a^3\,b^8\,c^3\,d^5\,e^{10}+128\,a^3\,b^7\,c^4\,d^6\,e^9-960\,a^3\,b^6\,c^5\,d^7\,e^8-32\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-96\,a^2\,b^9\,c^3\,d^6\,e^9+128\,a^2\,b^8\,c^4\,d^7\,e^8}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\left(\left(\left(\left(\frac{-384\,a^{12}\,c^4\,e^{12}+192\,a^{11}\,b^2\,c^3\,e^{12}+1408\,a^{11}\,b\,c^4\,d\,e^{11}+384\,a^{11}\,c^5\,d^2\,e^{10}-24\,a^{10}\,b^4\,c^2\,e^{12}-576\,a^{10}\,b^3\,c^3\,d\,e^{11}-1536\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+256\,a^{10}\,b\,c^5\,d^3\,e^9+768\,a^{10}\,c^6\,d^4\,e^8+56\,a^9\,b^5\,c^2\,d\,e^{11}+488\,a^9\,b^4\,c^3\,d^2\,e^{10}+320\,a^9\,b^3\,c^4\,d^3\,e^9-704\,a^9\,b^2\,c^5\,d^4\,e^8-32\,a^8\,b^6\,c^2\,d^2\,e^{10}-96\,a^8\,b^5\,c^3\,d^3\,e^9+128\,a^8\,b^4\,c^4\,d^4\,e^8}{2\,a^8}+\frac{\sqrt{d+e\,x}\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}-\frac{216\,a^9\,b\,c^4\,e^{15}+604\,a^9\,c^5\,d\,e^{14}-114\,a^8\,b^3\,c^3\,e^{15}-1971\,a^8\,b^2\,c^4\,d\,e^{14}-4292\,a^8\,b\,c^5\,d^2\,e^{13}-932\,a^8\,c^6\,d^3\,e^{12}+15\,a^7\,b^5\,c^2\,e^{15}+867\,a^7\,b^4\,c^3\,d\,e^{14}+7081\,a^7\,b^3\,c^4\,d^2\,e^{13}+10885\,a^7\,b^2\,c^5\,d^3\,e^{12}+1024\,a^7\,b\,c^6\,d^4\,e^{11}-1344\,a^7\,c^7\,d^5\,e^{10}-102\,a^6\,b^6\,c^2\,d\,e^{14}-2498\,a^6\,b^5\,c^3\,d^2\,e^{13}-12151\,a^6\,b^4\,c^4\,d^3\,e^{12}-10912\,a^6\,b^3\,c^5\,d^4\,e^{11}+3744\,a^6\,b^2\,c^6\,d^5\,e^{10}+3200\,a^6\,b\,c^7\,d^6\,e^9+192\,a^6\,c^8\,d^7\,e^8+247\,a^5\,b^7\,c^2\,d^2\,e^{13}+3497\,a^5\,b^6\,c^3\,d^3\,e^{12}+10216\,a^5\,b^5\,c^4\,d^4\,e^{11}+2328\,a^5\,b^4\,c^5\,d^5\,e^{10}-6016\,a^5\,b^3\,c^6\,d^6\,e^9-1600\,a^5\,b^2\,c^7\,d^7\,e^8-280\,a^4\,b^8\,c^2\,d^3\,e^{12}-2496\,a^4\,b^7\,c^3\,d^4\,e^{11}-3648\,a^4\,b^6\,c^4\,d^5\,e^{10}+2336\,a^4\,b^5\,c^5\,d^6\,e^9+2176\,a^4\,b^4\,c^6\,d^7\,e^8+152\,a^3\,b^9\,c^2\,d^4\,e^{11}+840\,a^3\,b^8\,c^3\,d^5\,e^{10}+128\,a^3\,b^7\,c^4\,d^6\,e^9-960\,a^3\,b^6\,c^5\,d^7\,e^8-32\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-96\,a^2\,b^9\,c^3\,d^6\,e^9+128\,a^2\,b^8\,c^4\,d^7\,e^8}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}+\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}}\right)\,\sqrt{\frac{b^8\,d^3-a^3\,b^5\,e^3+8\,a^4\,c^4\,d^3-b^5\,d^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+7\,a^4\,b^3\,c\,e^3-12\,a^5\,b\,c^2\,e^3-a^4\,c\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+3\,a^2\,b^6\,d\,e^2-24\,a^5\,c^3\,d\,e^2+33\,a^2\,b^4\,c^2\,d^3-38\,a^3\,b^2\,c^3\,d^3+a^3\,b^2\,e^3\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-10\,a\,b^6\,c\,d^3-3\,a\,b^7\,d^2\,e+4\,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}+27\,a^2\,b^5\,c\,d^2\,e-24\,a^3\,b^4\,c\,d\,e^2+60\,a^4\,b\,c^3\,d^2\,e-3\,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}-75\,a^3\,b^3\,c^2\,d^2\,e+54\,a^4\,b^2\,c^2\,d\,e^2+3\,a^3\,c^2\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}-9\,a^2\,b^2\,c\,d^2\,e\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+6\,a^3\,b\,c\,d\,e^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}}{2\,\left(16\,a^8\,c^2-8\,a^7\,b^2\,c+a^6\,b^4\right)}}\,2{}\mathrm{i}-\frac{\mathrm{atan}\left(\frac{\frac{\left(\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}+\frac{\left(\frac{108\,a^9\,b\,c^4\,e^{15}+302\,a^9\,c^5\,d\,e^{14}-57\,a^8\,b^3\,c^3\,e^{15}-\frac{1971\,a^8\,b^2\,c^4\,d\,e^{14}}{2}-2146\,a^8\,b\,c^5\,d^2\,e^{13}-466\,a^8\,c^6\,d^3\,e^{12}+\frac{15\,a^7\,b^5\,c^2\,e^{15}}{2}+\frac{867\,a^7\,b^4\,c^3\,d\,e^{14}}{2}+\frac{7081\,a^7\,b^3\,c^4\,d^2\,e^{13}}{2}+\frac{10885\,a^7\,b^2\,c^5\,d^3\,e^{12}}{2}+512\,a^7\,b\,c^6\,d^4\,e^{11}-672\,a^7\,c^7\,d^5\,e^{10}-51\,a^6\,b^6\,c^2\,d\,e^{14}-1249\,a^6\,b^5\,c^3\,d^2\,e^{13}-\frac{12151\,a^6\,b^4\,c^4\,d^3\,e^{12}}{2}-5456\,a^6\,b^3\,c^5\,d^4\,e^{11}+1872\,a^6\,b^2\,c^6\,d^5\,e^{10}+1600\,a^6\,b\,c^7\,d^6\,e^9+96\,a^6\,c^8\,d^7\,e^8+\frac{247\,a^5\,b^7\,c^2\,d^2\,e^{13}}{2}+\frac{3497\,a^5\,b^6\,c^3\,d^3\,e^{12}}{2}+5108\,a^5\,b^5\,c^4\,d^4\,e^{11}+1164\,a^5\,b^4\,c^5\,d^5\,e^{10}-3008\,a^5\,b^3\,c^6\,d^6\,e^9-800\,a^5\,b^2\,c^7\,d^7\,e^8-140\,a^4\,b^8\,c^2\,d^3\,e^{12}-1248\,a^4\,b^7\,c^3\,d^4\,e^{11}-1824\,a^4\,b^6\,c^4\,d^5\,e^{10}+1168\,a^4\,b^5\,c^5\,d^6\,e^9+1088\,a^4\,b^4\,c^6\,d^7\,e^8+76\,a^3\,b^9\,c^2\,d^4\,e^{11}+420\,a^3\,b^8\,c^3\,d^5\,e^{10}+64\,a^3\,b^7\,c^4\,d^6\,e^9-480\,a^3\,b^6\,c^5\,d^7\,e^8-16\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-48\,a^2\,b^9\,c^3\,d^6\,e^9+64\,a^2\,b^8\,c^4\,d^7\,e^8}{a^8}+\frac{\left(\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}-\frac{\left(\frac{-192\,a^{12}\,c^4\,e^{12}+96\,a^{11}\,b^2\,c^3\,e^{12}+704\,a^{11}\,b\,c^4\,d\,e^{11}+192\,a^{11}\,c^5\,d^2\,e^{10}-12\,a^{10}\,b^4\,c^2\,e^{12}-288\,a^{10}\,b^3\,c^3\,d\,e^{11}-768\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+128\,a^{10}\,b\,c^5\,d^3\,e^9+384\,a^{10}\,c^6\,d^4\,e^8+28\,a^9\,b^5\,c^2\,d\,e^{11}+244\,a^9\,b^4\,c^3\,d^2\,e^{10}+160\,a^9\,b^3\,c^4\,d^3\,e^9-352\,a^9\,b^2\,c^5\,d^4\,e^8-16\,a^8\,b^6\,c^2\,d^2\,e^{10}-48\,a^8\,b^5\,c^3\,d^3\,e^9+64\,a^8\,b^4\,c^4\,d^4\,e^8}{a^8}-\frac{\sqrt{d+e\,x}\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{16\,a^{11}\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)\,1{}\mathrm{i}}{8\,a^3\,\sqrt{d}}+\frac{\left(\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}-\frac{\left(\frac{108\,a^9\,b\,c^4\,e^{15}+302\,a^9\,c^5\,d\,e^{14}-57\,a^8\,b^3\,c^3\,e^{15}-\frac{1971\,a^8\,b^2\,c^4\,d\,e^{14}}{2}-2146\,a^8\,b\,c^5\,d^2\,e^{13}-466\,a^8\,c^6\,d^3\,e^{12}+\frac{15\,a^7\,b^5\,c^2\,e^{15}}{2}+\frac{867\,a^7\,b^4\,c^3\,d\,e^{14}}{2}+\frac{7081\,a^7\,b^3\,c^4\,d^2\,e^{13}}{2}+\frac{10885\,a^7\,b^2\,c^5\,d^3\,e^{12}}{2}+512\,a^7\,b\,c^6\,d^4\,e^{11}-672\,a^7\,c^7\,d^5\,e^{10}-51\,a^6\,b^6\,c^2\,d\,e^{14}-1249\,a^6\,b^5\,c^3\,d^2\,e^{13}-\frac{12151\,a^6\,b^4\,c^4\,d^3\,e^{12}}{2}-5456\,a^6\,b^3\,c^5\,d^4\,e^{11}+1872\,a^6\,b^2\,c^6\,d^5\,e^{10}+1600\,a^6\,b\,c^7\,d^6\,e^9+96\,a^6\,c^8\,d^7\,e^8+\frac{247\,a^5\,b^7\,c^2\,d^2\,e^{13}}{2}+\frac{3497\,a^5\,b^6\,c^3\,d^3\,e^{12}}{2}+5108\,a^5\,b^5\,c^4\,d^4\,e^{11}+1164\,a^5\,b^4\,c^5\,d^5\,e^{10}-3008\,a^5\,b^3\,c^6\,d^6\,e^9-800\,a^5\,b^2\,c^7\,d^7\,e^8-140\,a^4\,b^8\,c^2\,d^3\,e^{12}-1248\,a^4\,b^7\,c^3\,d^4\,e^{11}-1824\,a^4\,b^6\,c^4\,d^5\,e^{10}+1168\,a^4\,b^5\,c^5\,d^6\,e^9+1088\,a^4\,b^4\,c^6\,d^7\,e^8+76\,a^3\,b^9\,c^2\,d^4\,e^{11}+420\,a^3\,b^8\,c^3\,d^5\,e^{10}+64\,a^3\,b^7\,c^4\,d^6\,e^9-480\,a^3\,b^6\,c^5\,d^7\,e^8-16\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-48\,a^2\,b^9\,c^3\,d^6\,e^9+64\,a^2\,b^8\,c^4\,d^7\,e^8}{a^8}-\frac{\left(\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}+\frac{\left(\frac{-192\,a^{12}\,c^4\,e^{12}+96\,a^{11}\,b^2\,c^3\,e^{12}+704\,a^{11}\,b\,c^4\,d\,e^{11}+192\,a^{11}\,c^5\,d^2\,e^{10}-12\,a^{10}\,b^4\,c^2\,e^{12}-288\,a^{10}\,b^3\,c^3\,d\,e^{11}-768\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+128\,a^{10}\,b\,c^5\,d^3\,e^9+384\,a^{10}\,c^6\,d^4\,e^8+28\,a^9\,b^5\,c^2\,d\,e^{11}+244\,a^9\,b^4\,c^3\,d^2\,e^{10}+160\,a^9\,b^3\,c^4\,d^3\,e^9-352\,a^9\,b^2\,c^5\,d^4\,e^8-16\,a^8\,b^6\,c^2\,d^2\,e^{10}-48\,a^8\,b^5\,c^3\,d^3\,e^9+64\,a^8\,b^4\,c^4\,d^4\,e^8}{a^8}+\frac{\sqrt{d+e\,x}\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{16\,a^{11}\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)\,1{}\mathrm{i}}{8\,a^3\,\sqrt{d}}}{\frac{-15\,a^7\,c^5\,e^{18}+102\,a^6\,b\,c^5\,d\,e^{17}-71\,a^6\,c^6\,d^2\,e^{16}-247\,a^5\,b^2\,c^5\,d^2\,e^{16}+632\,a^5\,b\,c^6\,d^3\,e^{15}+119\,a^5\,c^7\,d^4\,e^{14}+280\,a^4\,b^3\,c^5\,d^3\,e^{15}-1689\,a^4\,b^2\,c^6\,d^4\,e^{14}+250\,a^4\,b\,c^7\,d^5\,e^{13}+391\,a^4\,c^8\,d^6\,e^{12}-152\,a^3\,b^4\,c^5\,d^4\,e^{14}+2088\,a^3\,b^3\,c^6\,d^5\,e^{13}-1264\,a^3\,b^2\,c^7\,d^6\,e^{12}-504\,a^3\,b\,c^8\,d^7\,e^{11}+216\,a^3\,c^9\,d^8\,e^{10}+32\,a^2\,b^5\,c^5\,d^5\,e^{13}-1344\,a^2\,b^4\,c^6\,d^6\,e^{12}+1472\,a^2\,b^3\,c^7\,d^7\,e^{11}-224\,a^2\,b\,c^9\,d^9\,e^9+448\,a\,b^5\,c^6\,d^7\,e^{11}-704\,a\,b^4\,c^7\,d^8\,e^{10}+192\,a\,b^3\,c^8\,d^9\,e^9+64\,a\,b^2\,c^9\,d^{10}\,e^8-64\,b^6\,c^6\,d^8\,e^{10}+128\,b^5\,c^7\,d^9\,e^9-64\,b^4\,c^8\,d^{10}\,e^8}{a^8}-\frac{\left(\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}+\frac{\left(\frac{108\,a^9\,b\,c^4\,e^{15}+302\,a^9\,c^5\,d\,e^{14}-57\,a^8\,b^3\,c^3\,e^{15}-\frac{1971\,a^8\,b^2\,c^4\,d\,e^{14}}{2}-2146\,a^8\,b\,c^5\,d^2\,e^{13}-466\,a^8\,c^6\,d^3\,e^{12}+\frac{15\,a^7\,b^5\,c^2\,e^{15}}{2}+\frac{867\,a^7\,b^4\,c^3\,d\,e^{14}}{2}+\frac{7081\,a^7\,b^3\,c^4\,d^2\,e^{13}}{2}+\frac{10885\,a^7\,b^2\,c^5\,d^3\,e^{12}}{2}+512\,a^7\,b\,c^6\,d^4\,e^{11}-672\,a^7\,c^7\,d^5\,e^{10}-51\,a^6\,b^6\,c^2\,d\,e^{14}-1249\,a^6\,b^5\,c^3\,d^2\,e^{13}-\frac{12151\,a^6\,b^4\,c^4\,d^3\,e^{12}}{2}-5456\,a^6\,b^3\,c^5\,d^4\,e^{11}+1872\,a^6\,b^2\,c^6\,d^5\,e^{10}+1600\,a^6\,b\,c^7\,d^6\,e^9+96\,a^6\,c^8\,d^7\,e^8+\frac{247\,a^5\,b^7\,c^2\,d^2\,e^{13}}{2}+\frac{3497\,a^5\,b^6\,c^3\,d^3\,e^{12}}{2}+5108\,a^5\,b^5\,c^4\,d^4\,e^{11}+1164\,a^5\,b^4\,c^5\,d^5\,e^{10}-3008\,a^5\,b^3\,c^6\,d^6\,e^9-800\,a^5\,b^2\,c^7\,d^7\,e^8-140\,a^4\,b^8\,c^2\,d^3\,e^{12}-1248\,a^4\,b^7\,c^3\,d^4\,e^{11}-1824\,a^4\,b^6\,c^4\,d^5\,e^{10}+1168\,a^4\,b^5\,c^5\,d^6\,e^9+1088\,a^4\,b^4\,c^6\,d^7\,e^8+76\,a^3\,b^9\,c^2\,d^4\,e^{11}+420\,a^3\,b^8\,c^3\,d^5\,e^{10}+64\,a^3\,b^7\,c^4\,d^6\,e^9-480\,a^3\,b^6\,c^5\,d^7\,e^8-16\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-48\,a^2\,b^9\,c^3\,d^6\,e^9+64\,a^2\,b^8\,c^4\,d^7\,e^8}{a^8}+\frac{\left(\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}-\frac{\left(\frac{-192\,a^{12}\,c^4\,e^{12}+96\,a^{11}\,b^2\,c^3\,e^{12}+704\,a^{11}\,b\,c^4\,d\,e^{11}+192\,a^{11}\,c^5\,d^2\,e^{10}-12\,a^{10}\,b^4\,c^2\,e^{12}-288\,a^{10}\,b^3\,c^3\,d\,e^{11}-768\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+128\,a^{10}\,b\,c^5\,d^3\,e^9+384\,a^{10}\,c^6\,d^4\,e^8+28\,a^9\,b^5\,c^2\,d\,e^{11}+244\,a^9\,b^4\,c^3\,d^2\,e^{10}+160\,a^9\,b^3\,c^4\,d^3\,e^9-352\,a^9\,b^2\,c^5\,d^4\,e^8-16\,a^8\,b^6\,c^2\,d^2\,e^{10}-48\,a^8\,b^5\,c^3\,d^3\,e^9+64\,a^8\,b^4\,c^4\,d^4\,e^8}{a^8}-\frac{\sqrt{d+e\,x}\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{16\,a^{11}\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}+\frac{\left(\frac{\sqrt{d+e\,x}\,\left(82\,a^8\,c^5\,e^{16}-436\,a^7\,b\,c^5\,d\,e^{15}+52\,a^7\,c^6\,d^2\,e^{14}+1110\,a^6\,b^2\,c^5\,d^2\,e^{14}+780\,a^6\,b\,c^6\,d^3\,e^{13}+1106\,a^6\,c^7\,d^4\,e^{12}-1876\,a^5\,b^3\,c^5\,d^3\,e^{13}-3748\,a^5\,b^2\,c^6\,d^4\,e^{12}-4048\,a^5\,b\,c^7\,d^5\,e^{11}-608\,a^5\,c^8\,d^6\,e^{10}+2409\,a^4\,b^4\,c^5\,d^4\,e^{12}+6496\,a^4\,b^3\,c^6\,d^5\,e^{11}+5184\,a^4\,b^2\,c^7\,d^6\,e^{10}+896\,a^4\,b\,c^8\,d^7\,e^9+192\,a^4\,c^9\,d^8\,e^8-2248\,a^3\,b^5\,c^5\,d^5\,e^{11}-5424\,a^3\,b^4\,c^6\,d^6\,e^{10}-2944\,a^3\,b^3\,c^7\,d^7\,e^9-512\,a^3\,b^2\,c^8\,d^8\,e^8+1344\,a^2\,b^6\,c^5\,d^6\,e^{10}+2240\,a^2\,b^5\,c^6\,d^7\,e^9+704\,a^2\,b^4\,c^7\,d^8\,e^8-448\,a\,b^7\,c^5\,d^7\,e^9-384\,a\,b^6\,c^6\,d^8\,e^8+64\,b^8\,c^5\,d^8\,e^8\right)}{2\,a^8}-\frac{\left(\frac{108\,a^9\,b\,c^4\,e^{15}+302\,a^9\,c^5\,d\,e^{14}-57\,a^8\,b^3\,c^3\,e^{15}-\frac{1971\,a^8\,b^2\,c^4\,d\,e^{14}}{2}-2146\,a^8\,b\,c^5\,d^2\,e^{13}-466\,a^8\,c^6\,d^3\,e^{12}+\frac{15\,a^7\,b^5\,c^2\,e^{15}}{2}+\frac{867\,a^7\,b^4\,c^3\,d\,e^{14}}{2}+\frac{7081\,a^7\,b^3\,c^4\,d^2\,e^{13}}{2}+\frac{10885\,a^7\,b^2\,c^5\,d^3\,e^{12}}{2}+512\,a^7\,b\,c^6\,d^4\,e^{11}-672\,a^7\,c^7\,d^5\,e^{10}-51\,a^6\,b^6\,c^2\,d\,e^{14}-1249\,a^6\,b^5\,c^3\,d^2\,e^{13}-\frac{12151\,a^6\,b^4\,c^4\,d^3\,e^{12}}{2}-5456\,a^6\,b^3\,c^5\,d^4\,e^{11}+1872\,a^6\,b^2\,c^6\,d^5\,e^{10}+1600\,a^6\,b\,c^7\,d^6\,e^9+96\,a^6\,c^8\,d^7\,e^8+\frac{247\,a^5\,b^7\,c^2\,d^2\,e^{13}}{2}+\frac{3497\,a^5\,b^6\,c^3\,d^3\,e^{12}}{2}+5108\,a^5\,b^5\,c^4\,d^4\,e^{11}+1164\,a^5\,b^4\,c^5\,d^5\,e^{10}-3008\,a^5\,b^3\,c^6\,d^6\,e^9-800\,a^5\,b^2\,c^7\,d^7\,e^8-140\,a^4\,b^8\,c^2\,d^3\,e^{12}-1248\,a^4\,b^7\,c^3\,d^4\,e^{11}-1824\,a^4\,b^6\,c^4\,d^5\,e^{10}+1168\,a^4\,b^5\,c^5\,d^6\,e^9+1088\,a^4\,b^4\,c^6\,d^7\,e^8+76\,a^3\,b^9\,c^2\,d^4\,e^{11}+420\,a^3\,b^8\,c^3\,d^5\,e^{10}+64\,a^3\,b^7\,c^4\,d^6\,e^9-480\,a^3\,b^6\,c^5\,d^7\,e^8-16\,a^2\,b^{10}\,c^2\,d^5\,e^{10}-48\,a^2\,b^9\,c^3\,d^6\,e^9+64\,a^2\,b^8\,c^4\,d^7\,e^8}{a^8}-\frac{\left(\frac{\sqrt{d+e\,x}\,\left(876\,a^{10}\,b\,c^4\,e^{13}+1336\,a^{10}\,c^5\,d\,e^{12}-511\,a^9\,b^3\,c^3\,e^{13}-5034\,a^9\,b^2\,c^4\,d\,e^{12}-4352\,a^9\,b\,c^5\,d^2\,e^{11}+2176\,a^9\,c^6\,d^3\,e^{10}+73\,a^8\,b^5\,c^2\,e^{13}+2479\,a^8\,b^4\,c^3\,d\,e^{12}+10016\,a^8\,b^3\,c^4\,d^2\,e^{11}+2912\,a^8\,b^2\,c^5\,d^3\,e^{10}-4864\,a^8\,b\,c^6\,d^4\,e^9-1152\,a^8\,c^7\,d^5\,e^8-328\,a^7\,b^6\,c^2\,d\,e^{12}-4520\,a^7\,b^5\,c^3\,d^2\,e^{11}-7824\,a^7\,b^4\,c^4\,d^3\,e^{10}+3328\,a^7\,b^3\,c^5\,d^4\,e^9+4096\,a^7\,b^2\,c^6\,d^5\,e^8+576\,a^6\,b^7\,c^2\,d^2\,e^{11}+3520\,a^6\,b^6\,c^3\,d^3\,e^{10}+768\,a^6\,b^5\,c^4\,d^4\,e^9-3520\,a^6\,b^4\,c^5\,d^5\,e^8-448\,a^5\,b^8\,c^2\,d^3\,e^{10}-832\,a^5\,b^7\,c^3\,d^4\,e^9+1152\,a^5\,b^6\,c^4\,d^5\,e^8+128\,a^4\,b^9\,c^2\,d^4\,e^9-128\,a^4\,b^8\,c^3\,d^5\,e^8\right)}{2\,a^8}+\frac{\left(\frac{-192\,a^{12}\,c^4\,e^{12}+96\,a^{11}\,b^2\,c^3\,e^{12}+704\,a^{11}\,b\,c^4\,d\,e^{11}+192\,a^{11}\,c^5\,d^2\,e^{10}-12\,a^{10}\,b^4\,c^2\,e^{12}-288\,a^{10}\,b^3\,c^3\,d\,e^{11}-768\,a^{10}\,b^2\,c^4\,d^2\,e^{10}+128\,a^{10}\,b\,c^5\,d^3\,e^9+384\,a^{10}\,c^6\,d^4\,e^8+28\,a^9\,b^5\,c^2\,d\,e^{11}+244\,a^9\,b^4\,c^3\,d^2\,e^{10}+160\,a^9\,b^3\,c^4\,d^3\,e^9-352\,a^9\,b^2\,c^5\,d^4\,e^8-16\,a^8\,b^6\,c^2\,d^2\,e^{10}-48\,a^8\,b^5\,c^3\,d^3\,e^9+64\,a^8\,b^4\,c^4\,d^4\,e^8}{a^8}+\frac{\sqrt{d+e\,x}\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)\,\left(1024\,a^{13}\,c^4\,e^{10}-512\,a^{12}\,b^2\,c^3\,e^{10}-1792\,a^{12}\,b\,c^4\,d\,e^9+1536\,a^{12}\,c^5\,d^2\,e^8+64\,a^{11}\,b^4\,c^2\,e^{10}+960\,a^{11}\,b^3\,c^3\,d\,e^9-896\,a^{11}\,b^2\,c^4\,d^2\,e^8-128\,a^{10}\,b^5\,c^2\,d\,e^9+128\,a^{10}\,b^4\,c^3\,d^2\,e^8\right)}{16\,a^{11}\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)}{8\,a^3\,\sqrt{d}}}\right)\,\left(3\,a^2\,e^2-12\,a\,b\,d\,e-8\,c\,a\,d^2+8\,b^2\,d^2\right)\,1{}\mathrm{i}}{4\,a^3\,\sqrt{d}}","Not used",1,"(((3*a*d*e^2 - 4*b*d^2*e)*(d + e*x)^(1/2))/(4*a^2) - ((5*a*e^2 - 4*b*d*e)*(d + e*x)^(3/2))/(4*a^2))/((d + e*x)^2 - 2*d*(d + e*x) + d^2) + atan(((((((192*a^11*b^2*c^3*e^12 - 24*a^10*b^4*c^2*e^12 - 384*a^12*c^4*e^12 + 768*a^10*c^6*d^4*e^8 + 384*a^11*c^5*d^2*e^10 + 128*a^8*b^4*c^4*d^4*e^8 - 96*a^8*b^5*c^3*d^3*e^9 - 32*a^8*b^6*c^2*d^2*e^10 - 704*a^9*b^2*c^5*d^4*e^8 + 320*a^9*b^3*c^4*d^3*e^9 + 488*a^9*b^4*c^3*d^2*e^10 - 1536*a^10*b^2*c^4*d^2*e^10 + 1408*a^11*b*c^4*d*e^11 + 56*a^9*b^5*c^2*d*e^11 + 256*a^10*b*c^5*d^3*e^9 - 576*a^10*b^3*c^3*d*e^11)/(2*a^8) - ((d + e*x)^(1/2)*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - (216*a^9*b*c^4*e^15 + 604*a^9*c^5*d*e^14 + 15*a^7*b^5*c^2*e^15 - 114*a^8*b^3*c^3*e^15 + 192*a^6*c^8*d^7*e^8 - 1344*a^7*c^7*d^5*e^10 - 932*a^8*c^6*d^3*e^12 + 128*a^2*b^8*c^4*d^7*e^8 - 96*a^2*b^9*c^3*d^6*e^9 - 32*a^2*b^10*c^2*d^5*e^10 - 960*a^3*b^6*c^5*d^7*e^8 + 128*a^3*b^7*c^4*d^6*e^9 + 840*a^3*b^8*c^3*d^5*e^10 + 152*a^3*b^9*c^2*d^4*e^11 + 2176*a^4*b^4*c^6*d^7*e^8 + 2336*a^4*b^5*c^5*d^6*e^9 - 3648*a^4*b^6*c^4*d^5*e^10 - 2496*a^4*b^7*c^3*d^4*e^11 - 280*a^4*b^8*c^2*d^3*e^12 - 1600*a^5*b^2*c^7*d^7*e^8 - 6016*a^5*b^3*c^6*d^6*e^9 + 2328*a^5*b^4*c^5*d^5*e^10 + 10216*a^5*b^5*c^4*d^4*e^11 + 3497*a^5*b^6*c^3*d^3*e^12 + 247*a^5*b^7*c^2*d^2*e^13 + 3744*a^6*b^2*c^6*d^5*e^10 - 10912*a^6*b^3*c^5*d^4*e^11 - 12151*a^6*b^4*c^4*d^3*e^12 - 2498*a^6*b^5*c^3*d^2*e^13 + 10885*a^7*b^2*c^5*d^3*e^12 + 7081*a^7*b^3*c^4*d^2*e^13 + 3200*a^6*b*c^7*d^6*e^9 - 102*a^6*b^6*c^2*d*e^14 + 1024*a^7*b*c^6*d^4*e^11 + 867*a^7*b^4*c^3*d*e^14 - 4292*a^8*b*c^5*d^2*e^13 - 1971*a^8*b^2*c^4*d*e^14)/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*1i - (((((192*a^11*b^2*c^3*e^12 - 24*a^10*b^4*c^2*e^12 - 384*a^12*c^4*e^12 + 768*a^10*c^6*d^4*e^8 + 384*a^11*c^5*d^2*e^10 + 128*a^8*b^4*c^4*d^4*e^8 - 96*a^8*b^5*c^3*d^3*e^9 - 32*a^8*b^6*c^2*d^2*e^10 - 704*a^9*b^2*c^5*d^4*e^8 + 320*a^9*b^3*c^4*d^3*e^9 + 488*a^9*b^4*c^3*d^2*e^10 - 1536*a^10*b^2*c^4*d^2*e^10 + 1408*a^11*b*c^4*d*e^11 + 56*a^9*b^5*c^2*d*e^11 + 256*a^10*b*c^5*d^3*e^9 - 576*a^10*b^3*c^3*d*e^11)/(2*a^8) + ((d + e*x)^(1/2)*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - (216*a^9*b*c^4*e^15 + 604*a^9*c^5*d*e^14 + 15*a^7*b^5*c^2*e^15 - 114*a^8*b^3*c^3*e^15 + 192*a^6*c^8*d^7*e^8 - 1344*a^7*c^7*d^5*e^10 - 932*a^8*c^6*d^3*e^12 + 128*a^2*b^8*c^4*d^7*e^8 - 96*a^2*b^9*c^3*d^6*e^9 - 32*a^2*b^10*c^2*d^5*e^10 - 960*a^3*b^6*c^5*d^7*e^8 + 128*a^3*b^7*c^4*d^6*e^9 + 840*a^3*b^8*c^3*d^5*e^10 + 152*a^3*b^9*c^2*d^4*e^11 + 2176*a^4*b^4*c^6*d^7*e^8 + 2336*a^4*b^5*c^5*d^6*e^9 - 3648*a^4*b^6*c^4*d^5*e^10 - 2496*a^4*b^7*c^3*d^4*e^11 - 280*a^4*b^8*c^2*d^3*e^12 - 1600*a^5*b^2*c^7*d^7*e^8 - 6016*a^5*b^3*c^6*d^6*e^9 + 2328*a^5*b^4*c^5*d^5*e^10 + 10216*a^5*b^5*c^4*d^4*e^11 + 3497*a^5*b^6*c^3*d^3*e^12 + 247*a^5*b^7*c^2*d^2*e^13 + 3744*a^6*b^2*c^6*d^5*e^10 - 10912*a^6*b^3*c^5*d^4*e^11 - 12151*a^6*b^4*c^4*d^3*e^12 - 2498*a^6*b^5*c^3*d^2*e^13 + 10885*a^7*b^2*c^5*d^3*e^12 + 7081*a^7*b^3*c^4*d^2*e^13 + 3200*a^6*b*c^7*d^6*e^9 - 102*a^6*b^6*c^2*d*e^14 + 1024*a^7*b*c^6*d^4*e^11 + 867*a^7*b^4*c^3*d*e^14 - 4292*a^8*b*c^5*d^2*e^13 - 1971*a^8*b^2*c^4*d*e^14)/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*1i)/((216*a^3*c^9*d^8*e^10 - 15*a^7*c^5*e^18 + 391*a^4*c^8*d^6*e^12 + 119*a^5*c^7*d^4*e^14 - 71*a^6*c^6*d^2*e^16 - 64*b^4*c^8*d^10*e^8 + 128*b^5*c^7*d^9*e^9 - 64*b^6*c^6*d^8*e^10 + 1472*a^2*b^3*c^7*d^7*e^11 - 1344*a^2*b^4*c^6*d^6*e^12 + 32*a^2*b^5*c^5*d^5*e^13 - 1264*a^3*b^2*c^7*d^6*e^12 + 2088*a^3*b^3*c^6*d^5*e^13 - 152*a^3*b^4*c^5*d^4*e^14 - 1689*a^4*b^2*c^6*d^4*e^14 + 280*a^4*b^3*c^5*d^3*e^15 - 247*a^5*b^2*c^5*d^2*e^16 + 102*a^6*b*c^5*d*e^17 + 64*a*b^2*c^9*d^10*e^8 + 192*a*b^3*c^8*d^9*e^9 - 704*a*b^4*c^7*d^8*e^10 + 448*a*b^5*c^6*d^7*e^11 - 224*a^2*b*c^9*d^9*e^9 - 504*a^3*b*c^8*d^7*e^11 + 250*a^4*b*c^7*d^5*e^13 + 632*a^5*b*c^6*d^3*e^15)/a^8 + (((((192*a^11*b^2*c^3*e^12 - 24*a^10*b^4*c^2*e^12 - 384*a^12*c^4*e^12 + 768*a^10*c^6*d^4*e^8 + 384*a^11*c^5*d^2*e^10 + 128*a^8*b^4*c^4*d^4*e^8 - 96*a^8*b^5*c^3*d^3*e^9 - 32*a^8*b^6*c^2*d^2*e^10 - 704*a^9*b^2*c^5*d^4*e^8 + 320*a^9*b^3*c^4*d^3*e^9 + 488*a^9*b^4*c^3*d^2*e^10 - 1536*a^10*b^2*c^4*d^2*e^10 + 1408*a^11*b*c^4*d*e^11 + 56*a^9*b^5*c^2*d*e^11 + 256*a^10*b*c^5*d^3*e^9 - 576*a^10*b^3*c^3*d*e^11)/(2*a^8) - ((d + e*x)^(1/2)*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - (216*a^9*b*c^4*e^15 + 604*a^9*c^5*d*e^14 + 15*a^7*b^5*c^2*e^15 - 114*a^8*b^3*c^3*e^15 + 192*a^6*c^8*d^7*e^8 - 1344*a^7*c^7*d^5*e^10 - 932*a^8*c^6*d^3*e^12 + 128*a^2*b^8*c^4*d^7*e^8 - 96*a^2*b^9*c^3*d^6*e^9 - 32*a^2*b^10*c^2*d^5*e^10 - 960*a^3*b^6*c^5*d^7*e^8 + 128*a^3*b^7*c^4*d^6*e^9 + 840*a^3*b^8*c^3*d^5*e^10 + 152*a^3*b^9*c^2*d^4*e^11 + 2176*a^4*b^4*c^6*d^7*e^8 + 2336*a^4*b^5*c^5*d^6*e^9 - 3648*a^4*b^6*c^4*d^5*e^10 - 2496*a^4*b^7*c^3*d^4*e^11 - 280*a^4*b^8*c^2*d^3*e^12 - 1600*a^5*b^2*c^7*d^7*e^8 - 6016*a^5*b^3*c^6*d^6*e^9 + 2328*a^5*b^4*c^5*d^5*e^10 + 10216*a^5*b^5*c^4*d^4*e^11 + 3497*a^5*b^6*c^3*d^3*e^12 + 247*a^5*b^7*c^2*d^2*e^13 + 3744*a^6*b^2*c^6*d^5*e^10 - 10912*a^6*b^3*c^5*d^4*e^11 - 12151*a^6*b^4*c^4*d^3*e^12 - 2498*a^6*b^5*c^3*d^2*e^13 + 10885*a^7*b^2*c^5*d^3*e^12 + 7081*a^7*b^3*c^4*d^2*e^13 + 3200*a^6*b*c^7*d^6*e^9 - 102*a^6*b^6*c^2*d*e^14 + 1024*a^7*b*c^6*d^4*e^11 + 867*a^7*b^4*c^3*d*e^14 - 4292*a^8*b*c^5*d^2*e^13 - 1971*a^8*b^2*c^4*d*e^14)/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (((((192*a^11*b^2*c^3*e^12 - 24*a^10*b^4*c^2*e^12 - 384*a^12*c^4*e^12 + 768*a^10*c^6*d^4*e^8 + 384*a^11*c^5*d^2*e^10 + 128*a^8*b^4*c^4*d^4*e^8 - 96*a^8*b^5*c^3*d^3*e^9 - 32*a^8*b^6*c^2*d^2*e^10 - 704*a^9*b^2*c^5*d^4*e^8 + 320*a^9*b^3*c^4*d^3*e^9 + 488*a^9*b^4*c^3*d^2*e^10 - 1536*a^10*b^2*c^4*d^2*e^10 + 1408*a^11*b*c^4*d*e^11 + 56*a^9*b^5*c^2*d*e^11 + 256*a^10*b*c^5*d^3*e^9 - 576*a^10*b^3*c^3*d*e^11)/(2*a^8) + ((d + e*x)^(1/2)*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - (216*a^9*b*c^4*e^15 + 604*a^9*c^5*d*e^14 + 15*a^7*b^5*c^2*e^15 - 114*a^8*b^3*c^3*e^15 + 192*a^6*c^8*d^7*e^8 - 1344*a^7*c^7*d^5*e^10 - 932*a^8*c^6*d^3*e^12 + 128*a^2*b^8*c^4*d^7*e^8 - 96*a^2*b^9*c^3*d^6*e^9 - 32*a^2*b^10*c^2*d^5*e^10 - 960*a^3*b^6*c^5*d^7*e^8 + 128*a^3*b^7*c^4*d^6*e^9 + 840*a^3*b^8*c^3*d^5*e^10 + 152*a^3*b^9*c^2*d^4*e^11 + 2176*a^4*b^4*c^6*d^7*e^8 + 2336*a^4*b^5*c^5*d^6*e^9 - 3648*a^4*b^6*c^4*d^5*e^10 - 2496*a^4*b^7*c^3*d^4*e^11 - 280*a^4*b^8*c^2*d^3*e^12 - 1600*a^5*b^2*c^7*d^7*e^8 - 6016*a^5*b^3*c^6*d^6*e^9 + 2328*a^5*b^4*c^5*d^5*e^10 + 10216*a^5*b^5*c^4*d^4*e^11 + 3497*a^5*b^6*c^3*d^3*e^12 + 247*a^5*b^7*c^2*d^2*e^13 + 3744*a^6*b^2*c^6*d^5*e^10 - 10912*a^6*b^3*c^5*d^4*e^11 - 12151*a^6*b^4*c^4*d^3*e^12 - 2498*a^6*b^5*c^3*d^2*e^13 + 10885*a^7*b^2*c^5*d^3*e^12 + 7081*a^7*b^3*c^4*d^2*e^13 + 3200*a^6*b*c^7*d^6*e^9 - 102*a^6*b^6*c^2*d*e^14 + 1024*a^7*b*c^6*d^4*e^11 + 867*a^7*b^4*c^3*d*e^14 - 4292*a^8*b*c^5*d^2*e^13 - 1971*a^8*b^2*c^4*d*e^14)/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 + b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 + a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 - a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e - 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e + 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 - 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*2i + atan(((((((192*a^11*b^2*c^3*e^12 - 24*a^10*b^4*c^2*e^12 - 384*a^12*c^4*e^12 + 768*a^10*c^6*d^4*e^8 + 384*a^11*c^5*d^2*e^10 + 128*a^8*b^4*c^4*d^4*e^8 - 96*a^8*b^5*c^3*d^3*e^9 - 32*a^8*b^6*c^2*d^2*e^10 - 704*a^9*b^2*c^5*d^4*e^8 + 320*a^9*b^3*c^4*d^3*e^9 + 488*a^9*b^4*c^3*d^2*e^10 - 1536*a^10*b^2*c^4*d^2*e^10 + 1408*a^11*b*c^4*d*e^11 + 56*a^9*b^5*c^2*d*e^11 + 256*a^10*b*c^5*d^3*e^9 - 576*a^10*b^3*c^3*d*e^11)/(2*a^8) - ((d + e*x)^(1/2)*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - (216*a^9*b*c^4*e^15 + 604*a^9*c^5*d*e^14 + 15*a^7*b^5*c^2*e^15 - 114*a^8*b^3*c^3*e^15 + 192*a^6*c^8*d^7*e^8 - 1344*a^7*c^7*d^5*e^10 - 932*a^8*c^6*d^3*e^12 + 128*a^2*b^8*c^4*d^7*e^8 - 96*a^2*b^9*c^3*d^6*e^9 - 32*a^2*b^10*c^2*d^5*e^10 - 960*a^3*b^6*c^5*d^7*e^8 + 128*a^3*b^7*c^4*d^6*e^9 + 840*a^3*b^8*c^3*d^5*e^10 + 152*a^3*b^9*c^2*d^4*e^11 + 2176*a^4*b^4*c^6*d^7*e^8 + 2336*a^4*b^5*c^5*d^6*e^9 - 3648*a^4*b^6*c^4*d^5*e^10 - 2496*a^4*b^7*c^3*d^4*e^11 - 280*a^4*b^8*c^2*d^3*e^12 - 1600*a^5*b^2*c^7*d^7*e^8 - 6016*a^5*b^3*c^6*d^6*e^9 + 2328*a^5*b^4*c^5*d^5*e^10 + 10216*a^5*b^5*c^4*d^4*e^11 + 3497*a^5*b^6*c^3*d^3*e^12 + 247*a^5*b^7*c^2*d^2*e^13 + 3744*a^6*b^2*c^6*d^5*e^10 - 10912*a^6*b^3*c^5*d^4*e^11 - 12151*a^6*b^4*c^4*d^3*e^12 - 2498*a^6*b^5*c^3*d^2*e^13 + 10885*a^7*b^2*c^5*d^3*e^12 + 7081*a^7*b^3*c^4*d^2*e^13 + 3200*a^6*b*c^7*d^6*e^9 - 102*a^6*b^6*c^2*d*e^14 + 1024*a^7*b*c^6*d^4*e^11 + 867*a^7*b^4*c^3*d*e^14 - 4292*a^8*b*c^5*d^2*e^13 - 1971*a^8*b^2*c^4*d*e^14)/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*1i - (((((192*a^11*b^2*c^3*e^12 - 24*a^10*b^4*c^2*e^12 - 384*a^12*c^4*e^12 + 768*a^10*c^6*d^4*e^8 + 384*a^11*c^5*d^2*e^10 + 128*a^8*b^4*c^4*d^4*e^8 - 96*a^8*b^5*c^3*d^3*e^9 - 32*a^8*b^6*c^2*d^2*e^10 - 704*a^9*b^2*c^5*d^4*e^8 + 320*a^9*b^3*c^4*d^3*e^9 + 488*a^9*b^4*c^3*d^2*e^10 - 1536*a^10*b^2*c^4*d^2*e^10 + 1408*a^11*b*c^4*d*e^11 + 56*a^9*b^5*c^2*d*e^11 + 256*a^10*b*c^5*d^3*e^9 - 576*a^10*b^3*c^3*d*e^11)/(2*a^8) + ((d + e*x)^(1/2)*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - (216*a^9*b*c^4*e^15 + 604*a^9*c^5*d*e^14 + 15*a^7*b^5*c^2*e^15 - 114*a^8*b^3*c^3*e^15 + 192*a^6*c^8*d^7*e^8 - 1344*a^7*c^7*d^5*e^10 - 932*a^8*c^6*d^3*e^12 + 128*a^2*b^8*c^4*d^7*e^8 - 96*a^2*b^9*c^3*d^6*e^9 - 32*a^2*b^10*c^2*d^5*e^10 - 960*a^3*b^6*c^5*d^7*e^8 + 128*a^3*b^7*c^4*d^6*e^9 + 840*a^3*b^8*c^3*d^5*e^10 + 152*a^3*b^9*c^2*d^4*e^11 + 2176*a^4*b^4*c^6*d^7*e^8 + 2336*a^4*b^5*c^5*d^6*e^9 - 3648*a^4*b^6*c^4*d^5*e^10 - 2496*a^4*b^7*c^3*d^4*e^11 - 280*a^4*b^8*c^2*d^3*e^12 - 1600*a^5*b^2*c^7*d^7*e^8 - 6016*a^5*b^3*c^6*d^6*e^9 + 2328*a^5*b^4*c^5*d^5*e^10 + 10216*a^5*b^5*c^4*d^4*e^11 + 3497*a^5*b^6*c^3*d^3*e^12 + 247*a^5*b^7*c^2*d^2*e^13 + 3744*a^6*b^2*c^6*d^5*e^10 - 10912*a^6*b^3*c^5*d^4*e^11 - 12151*a^6*b^4*c^4*d^3*e^12 - 2498*a^6*b^5*c^3*d^2*e^13 + 10885*a^7*b^2*c^5*d^3*e^12 + 7081*a^7*b^3*c^4*d^2*e^13 + 3200*a^6*b*c^7*d^6*e^9 - 102*a^6*b^6*c^2*d*e^14 + 1024*a^7*b*c^6*d^4*e^11 + 867*a^7*b^4*c^3*d*e^14 - 4292*a^8*b*c^5*d^2*e^13 - 1971*a^8*b^2*c^4*d*e^14)/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*1i)/((216*a^3*c^9*d^8*e^10 - 15*a^7*c^5*e^18 + 391*a^4*c^8*d^6*e^12 + 119*a^5*c^7*d^4*e^14 - 71*a^6*c^6*d^2*e^16 - 64*b^4*c^8*d^10*e^8 + 128*b^5*c^7*d^9*e^9 - 64*b^6*c^6*d^8*e^10 + 1472*a^2*b^3*c^7*d^7*e^11 - 1344*a^2*b^4*c^6*d^6*e^12 + 32*a^2*b^5*c^5*d^5*e^13 - 1264*a^3*b^2*c^7*d^6*e^12 + 2088*a^3*b^3*c^6*d^5*e^13 - 152*a^3*b^4*c^5*d^4*e^14 - 1689*a^4*b^2*c^6*d^4*e^14 + 280*a^4*b^3*c^5*d^3*e^15 - 247*a^5*b^2*c^5*d^2*e^16 + 102*a^6*b*c^5*d*e^17 + 64*a*b^2*c^9*d^10*e^8 + 192*a*b^3*c^8*d^9*e^9 - 704*a*b^4*c^7*d^8*e^10 + 448*a*b^5*c^6*d^7*e^11 - 224*a^2*b*c^9*d^9*e^9 - 504*a^3*b*c^8*d^7*e^11 + 250*a^4*b*c^7*d^5*e^13 + 632*a^5*b*c^6*d^3*e^15)/a^8 + (((((192*a^11*b^2*c^3*e^12 - 24*a^10*b^4*c^2*e^12 - 384*a^12*c^4*e^12 + 768*a^10*c^6*d^4*e^8 + 384*a^11*c^5*d^2*e^10 + 128*a^8*b^4*c^4*d^4*e^8 - 96*a^8*b^5*c^3*d^3*e^9 - 32*a^8*b^6*c^2*d^2*e^10 - 704*a^9*b^2*c^5*d^4*e^8 + 320*a^9*b^3*c^4*d^3*e^9 + 488*a^9*b^4*c^3*d^2*e^10 - 1536*a^10*b^2*c^4*d^2*e^10 + 1408*a^11*b*c^4*d*e^11 + 56*a^9*b^5*c^2*d*e^11 + 256*a^10*b*c^5*d^3*e^9 - 576*a^10*b^3*c^3*d*e^11)/(2*a^8) - ((d + e*x)^(1/2)*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - (216*a^9*b*c^4*e^15 + 604*a^9*c^5*d*e^14 + 15*a^7*b^5*c^2*e^15 - 114*a^8*b^3*c^3*e^15 + 192*a^6*c^8*d^7*e^8 - 1344*a^7*c^7*d^5*e^10 - 932*a^8*c^6*d^3*e^12 + 128*a^2*b^8*c^4*d^7*e^8 - 96*a^2*b^9*c^3*d^6*e^9 - 32*a^2*b^10*c^2*d^5*e^10 - 960*a^3*b^6*c^5*d^7*e^8 + 128*a^3*b^7*c^4*d^6*e^9 + 840*a^3*b^8*c^3*d^5*e^10 + 152*a^3*b^9*c^2*d^4*e^11 + 2176*a^4*b^4*c^6*d^7*e^8 + 2336*a^4*b^5*c^5*d^6*e^9 - 3648*a^4*b^6*c^4*d^5*e^10 - 2496*a^4*b^7*c^3*d^4*e^11 - 280*a^4*b^8*c^2*d^3*e^12 - 1600*a^5*b^2*c^7*d^7*e^8 - 6016*a^5*b^3*c^6*d^6*e^9 + 2328*a^5*b^4*c^5*d^5*e^10 + 10216*a^5*b^5*c^4*d^4*e^11 + 3497*a^5*b^6*c^3*d^3*e^12 + 247*a^5*b^7*c^2*d^2*e^13 + 3744*a^6*b^2*c^6*d^5*e^10 - 10912*a^6*b^3*c^5*d^4*e^11 - 12151*a^6*b^4*c^4*d^3*e^12 - 2498*a^6*b^5*c^3*d^2*e^13 + 10885*a^7*b^2*c^5*d^3*e^12 + 7081*a^7*b^3*c^4*d^2*e^13 + 3200*a^6*b*c^7*d^6*e^9 - 102*a^6*b^6*c^2*d*e^14 + 1024*a^7*b*c^6*d^4*e^11 + 867*a^7*b^4*c^3*d*e^14 - 4292*a^8*b*c^5*d^2*e^13 - 1971*a^8*b^2*c^4*d*e^14)/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - ((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + (((((192*a^11*b^2*c^3*e^12 - 24*a^10*b^4*c^2*e^12 - 384*a^12*c^4*e^12 + 768*a^10*c^6*d^4*e^8 + 384*a^11*c^5*d^2*e^10 + 128*a^8*b^4*c^4*d^4*e^8 - 96*a^8*b^5*c^3*d^3*e^9 - 32*a^8*b^6*c^2*d^2*e^10 - 704*a^9*b^2*c^5*d^4*e^8 + 320*a^9*b^3*c^4*d^3*e^9 + 488*a^9*b^4*c^3*d^2*e^10 - 1536*a^10*b^2*c^4*d^2*e^10 + 1408*a^11*b*c^4*d*e^11 + 56*a^9*b^5*c^2*d*e^11 + 256*a^10*b*c^5*d^3*e^9 - 576*a^10*b^3*c^3*d*e^11)/(2*a^8) + ((d + e*x)^(1/2)*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) - (216*a^9*b*c^4*e^15 + 604*a^9*c^5*d*e^14 + 15*a^7*b^5*c^2*e^15 - 114*a^8*b^3*c^3*e^15 + 192*a^6*c^8*d^7*e^8 - 1344*a^7*c^7*d^5*e^10 - 932*a^8*c^6*d^3*e^12 + 128*a^2*b^8*c^4*d^7*e^8 - 96*a^2*b^9*c^3*d^6*e^9 - 32*a^2*b^10*c^2*d^5*e^10 - 960*a^3*b^6*c^5*d^7*e^8 + 128*a^3*b^7*c^4*d^6*e^9 + 840*a^3*b^8*c^3*d^5*e^10 + 152*a^3*b^9*c^2*d^4*e^11 + 2176*a^4*b^4*c^6*d^7*e^8 + 2336*a^4*b^5*c^5*d^6*e^9 - 3648*a^4*b^6*c^4*d^5*e^10 - 2496*a^4*b^7*c^3*d^4*e^11 - 280*a^4*b^8*c^2*d^3*e^12 - 1600*a^5*b^2*c^7*d^7*e^8 - 6016*a^5*b^3*c^6*d^6*e^9 + 2328*a^5*b^4*c^5*d^5*e^10 + 10216*a^5*b^5*c^4*d^4*e^11 + 3497*a^5*b^6*c^3*d^3*e^12 + 247*a^5*b^7*c^2*d^2*e^13 + 3744*a^6*b^2*c^6*d^5*e^10 - 10912*a^6*b^3*c^5*d^4*e^11 - 12151*a^6*b^4*c^4*d^3*e^12 - 2498*a^6*b^5*c^3*d^2*e^13 + 10885*a^7*b^2*c^5*d^3*e^12 + 7081*a^7*b^3*c^4*d^2*e^13 + 3200*a^6*b*c^7*d^6*e^9 - 102*a^6*b^6*c^2*d*e^14 + 1024*a^7*b*c^6*d^4*e^11 + 867*a^7*b^4*c^3*d*e^14 - 4292*a^8*b*c^5*d^2*e^13 - 1971*a^8*b^2*c^4*d*e^14)/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2) + ((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)))*((b^8*d^3 - a^3*b^5*e^3 + 8*a^4*c^4*d^3 - b^5*d^3*(-(4*a*c - b^2)^3)^(1/2) + 7*a^4*b^3*c*e^3 - 12*a^5*b*c^2*e^3 - a^4*c*e^3*(-(4*a*c - b^2)^3)^(1/2) + 3*a^2*b^6*d*e^2 - 24*a^5*c^3*d*e^2 + 33*a^2*b^4*c^2*d^3 - 38*a^3*b^2*c^3*d^3 + a^3*b^2*e^3*(-(4*a*c - b^2)^3)^(1/2) - 10*a*b^6*c*d^3 - 3*a*b^7*d^2*e + 4*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) + 27*a^2*b^5*c*d^2*e - 24*a^3*b^4*c*d*e^2 + 60*a^4*b*c^3*d^2*e - 3*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) - 75*a^3*b^3*c^2*d^2*e + 54*a^4*b^2*c^2*d*e^2 + 3*a^3*c^2*d^2*e*(-(4*a*c - b^2)^3)^(1/2) - 9*a^2*b^2*c*d^2*e*(-(4*a*c - b^2)^3)^(1/2) + 6*a^3*b*c*d*e^2*(-(4*a*c - b^2)^3)^(1/2))/(2*(a^6*b^4 + 16*a^8*c^2 - 8*a^7*b^2*c)))^(1/2)*2i - (atan((((((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8) + (((108*a^9*b*c^4*e^15 + 302*a^9*c^5*d*e^14 + (15*a^7*b^5*c^2*e^15)/2 - 57*a^8*b^3*c^3*e^15 + 96*a^6*c^8*d^7*e^8 - 672*a^7*c^7*d^5*e^10 - 466*a^8*c^6*d^3*e^12 + 64*a^2*b^8*c^4*d^7*e^8 - 48*a^2*b^9*c^3*d^6*e^9 - 16*a^2*b^10*c^2*d^5*e^10 - 480*a^3*b^6*c^5*d^7*e^8 + 64*a^3*b^7*c^4*d^6*e^9 + 420*a^3*b^8*c^3*d^5*e^10 + 76*a^3*b^9*c^2*d^4*e^11 + 1088*a^4*b^4*c^6*d^7*e^8 + 1168*a^4*b^5*c^5*d^6*e^9 - 1824*a^4*b^6*c^4*d^5*e^10 - 1248*a^4*b^7*c^3*d^4*e^11 - 140*a^4*b^8*c^2*d^3*e^12 - 800*a^5*b^2*c^7*d^7*e^8 - 3008*a^5*b^3*c^6*d^6*e^9 + 1164*a^5*b^4*c^5*d^5*e^10 + 5108*a^5*b^5*c^4*d^4*e^11 + (3497*a^5*b^6*c^3*d^3*e^12)/2 + (247*a^5*b^7*c^2*d^2*e^13)/2 + 1872*a^6*b^2*c^6*d^5*e^10 - 5456*a^6*b^3*c^5*d^4*e^11 - (12151*a^6*b^4*c^4*d^3*e^12)/2 - 1249*a^6*b^5*c^3*d^2*e^13 + (10885*a^7*b^2*c^5*d^3*e^12)/2 + (7081*a^7*b^3*c^4*d^2*e^13)/2 + 1600*a^6*b*c^7*d^6*e^9 - 51*a^6*b^6*c^2*d*e^14 + 512*a^7*b*c^6*d^4*e^11 + (867*a^7*b^4*c^3*d*e^14)/2 - 2146*a^8*b*c^5*d^2*e^13 - (1971*a^8*b^2*c^4*d*e^14)/2)/a^8 + ((((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8) - (((96*a^11*b^2*c^3*e^12 - 12*a^10*b^4*c^2*e^12 - 192*a^12*c^4*e^12 + 384*a^10*c^6*d^4*e^8 + 192*a^11*c^5*d^2*e^10 + 64*a^8*b^4*c^4*d^4*e^8 - 48*a^8*b^5*c^3*d^3*e^9 - 16*a^8*b^6*c^2*d^2*e^10 - 352*a^9*b^2*c^5*d^4*e^8 + 160*a^9*b^3*c^4*d^3*e^9 + 244*a^9*b^4*c^3*d^2*e^10 - 768*a^10*b^2*c^4*d^2*e^10 + 704*a^11*b*c^4*d*e^11 + 28*a^9*b^5*c^2*d*e^11 + 128*a^10*b*c^5*d^3*e^9 - 288*a^10*b^3*c^3*d*e^11)/a^8 - ((d + e*x)^(1/2)*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(16*a^11*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e)*1i)/(8*a^3*d^(1/2)) + ((((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8) - (((108*a^9*b*c^4*e^15 + 302*a^9*c^5*d*e^14 + (15*a^7*b^5*c^2*e^15)/2 - 57*a^8*b^3*c^3*e^15 + 96*a^6*c^8*d^7*e^8 - 672*a^7*c^7*d^5*e^10 - 466*a^8*c^6*d^3*e^12 + 64*a^2*b^8*c^4*d^7*e^8 - 48*a^2*b^9*c^3*d^6*e^9 - 16*a^2*b^10*c^2*d^5*e^10 - 480*a^3*b^6*c^5*d^7*e^8 + 64*a^3*b^7*c^4*d^6*e^9 + 420*a^3*b^8*c^3*d^5*e^10 + 76*a^3*b^9*c^2*d^4*e^11 + 1088*a^4*b^4*c^6*d^7*e^8 + 1168*a^4*b^5*c^5*d^6*e^9 - 1824*a^4*b^6*c^4*d^5*e^10 - 1248*a^4*b^7*c^3*d^4*e^11 - 140*a^4*b^8*c^2*d^3*e^12 - 800*a^5*b^2*c^7*d^7*e^8 - 3008*a^5*b^3*c^6*d^6*e^9 + 1164*a^5*b^4*c^5*d^5*e^10 + 5108*a^5*b^5*c^4*d^4*e^11 + (3497*a^5*b^6*c^3*d^3*e^12)/2 + (247*a^5*b^7*c^2*d^2*e^13)/2 + 1872*a^6*b^2*c^6*d^5*e^10 - 5456*a^6*b^3*c^5*d^4*e^11 - (12151*a^6*b^4*c^4*d^3*e^12)/2 - 1249*a^6*b^5*c^3*d^2*e^13 + (10885*a^7*b^2*c^5*d^3*e^12)/2 + (7081*a^7*b^3*c^4*d^2*e^13)/2 + 1600*a^6*b*c^7*d^6*e^9 - 51*a^6*b^6*c^2*d*e^14 + 512*a^7*b*c^6*d^4*e^11 + (867*a^7*b^4*c^3*d*e^14)/2 - 2146*a^8*b*c^5*d^2*e^13 - (1971*a^8*b^2*c^4*d*e^14)/2)/a^8 - ((((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8) + (((96*a^11*b^2*c^3*e^12 - 12*a^10*b^4*c^2*e^12 - 192*a^12*c^4*e^12 + 384*a^10*c^6*d^4*e^8 + 192*a^11*c^5*d^2*e^10 + 64*a^8*b^4*c^4*d^4*e^8 - 48*a^8*b^5*c^3*d^3*e^9 - 16*a^8*b^6*c^2*d^2*e^10 - 352*a^9*b^2*c^5*d^4*e^8 + 160*a^9*b^3*c^4*d^3*e^9 + 244*a^9*b^4*c^3*d^2*e^10 - 768*a^10*b^2*c^4*d^2*e^10 + 704*a^11*b*c^4*d*e^11 + 28*a^9*b^5*c^2*d*e^11 + 128*a^10*b*c^5*d^3*e^9 - 288*a^10*b^3*c^3*d*e^11)/a^8 + ((d + e*x)^(1/2)*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(16*a^11*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e)*1i)/(8*a^3*d^(1/2)))/((216*a^3*c^9*d^8*e^10 - 15*a^7*c^5*e^18 + 391*a^4*c^8*d^6*e^12 + 119*a^5*c^7*d^4*e^14 - 71*a^6*c^6*d^2*e^16 - 64*b^4*c^8*d^10*e^8 + 128*b^5*c^7*d^9*e^9 - 64*b^6*c^6*d^8*e^10 + 1472*a^2*b^3*c^7*d^7*e^11 - 1344*a^2*b^4*c^6*d^6*e^12 + 32*a^2*b^5*c^5*d^5*e^13 - 1264*a^3*b^2*c^7*d^6*e^12 + 2088*a^3*b^3*c^6*d^5*e^13 - 152*a^3*b^4*c^5*d^4*e^14 - 1689*a^4*b^2*c^6*d^4*e^14 + 280*a^4*b^3*c^5*d^3*e^15 - 247*a^5*b^2*c^5*d^2*e^16 + 102*a^6*b*c^5*d*e^17 + 64*a*b^2*c^9*d^10*e^8 + 192*a*b^3*c^8*d^9*e^9 - 704*a*b^4*c^7*d^8*e^10 + 448*a*b^5*c^6*d^7*e^11 - 224*a^2*b*c^9*d^9*e^9 - 504*a^3*b*c^8*d^7*e^11 + 250*a^4*b*c^7*d^5*e^13 + 632*a^5*b*c^6*d^3*e^15)/a^8 - ((((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8) + (((108*a^9*b*c^4*e^15 + 302*a^9*c^5*d*e^14 + (15*a^7*b^5*c^2*e^15)/2 - 57*a^8*b^3*c^3*e^15 + 96*a^6*c^8*d^7*e^8 - 672*a^7*c^7*d^5*e^10 - 466*a^8*c^6*d^3*e^12 + 64*a^2*b^8*c^4*d^7*e^8 - 48*a^2*b^9*c^3*d^6*e^9 - 16*a^2*b^10*c^2*d^5*e^10 - 480*a^3*b^6*c^5*d^7*e^8 + 64*a^3*b^7*c^4*d^6*e^9 + 420*a^3*b^8*c^3*d^5*e^10 + 76*a^3*b^9*c^2*d^4*e^11 + 1088*a^4*b^4*c^6*d^7*e^8 + 1168*a^4*b^5*c^5*d^6*e^9 - 1824*a^4*b^6*c^4*d^5*e^10 - 1248*a^4*b^7*c^3*d^4*e^11 - 140*a^4*b^8*c^2*d^3*e^12 - 800*a^5*b^2*c^7*d^7*e^8 - 3008*a^5*b^3*c^6*d^6*e^9 + 1164*a^5*b^4*c^5*d^5*e^10 + 5108*a^5*b^5*c^4*d^4*e^11 + (3497*a^5*b^6*c^3*d^3*e^12)/2 + (247*a^5*b^7*c^2*d^2*e^13)/2 + 1872*a^6*b^2*c^6*d^5*e^10 - 5456*a^6*b^3*c^5*d^4*e^11 - (12151*a^6*b^4*c^4*d^3*e^12)/2 - 1249*a^6*b^5*c^3*d^2*e^13 + (10885*a^7*b^2*c^5*d^3*e^12)/2 + (7081*a^7*b^3*c^4*d^2*e^13)/2 + 1600*a^6*b*c^7*d^6*e^9 - 51*a^6*b^6*c^2*d*e^14 + 512*a^7*b*c^6*d^4*e^11 + (867*a^7*b^4*c^3*d*e^14)/2 - 2146*a^8*b*c^5*d^2*e^13 - (1971*a^8*b^2*c^4*d*e^14)/2)/a^8 + ((((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8) - (((96*a^11*b^2*c^3*e^12 - 12*a^10*b^4*c^2*e^12 - 192*a^12*c^4*e^12 + 384*a^10*c^6*d^4*e^8 + 192*a^11*c^5*d^2*e^10 + 64*a^8*b^4*c^4*d^4*e^8 - 48*a^8*b^5*c^3*d^3*e^9 - 16*a^8*b^6*c^2*d^2*e^10 - 352*a^9*b^2*c^5*d^4*e^8 + 160*a^9*b^3*c^4*d^3*e^9 + 244*a^9*b^4*c^3*d^2*e^10 - 768*a^10*b^2*c^4*d^2*e^10 + 704*a^11*b*c^4*d*e^11 + 28*a^9*b^5*c^2*d*e^11 + 128*a^10*b*c^5*d^3*e^9 - 288*a^10*b^3*c^3*d*e^11)/a^8 - ((d + e*x)^(1/2)*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(16*a^11*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)) + ((((d + e*x)^(1/2)*(82*a^8*c^5*e^16 + 192*a^4*c^9*d^8*e^8 - 608*a^5*c^8*d^6*e^10 + 1106*a^6*c^7*d^4*e^12 + 52*a^7*c^6*d^2*e^14 + 64*b^8*c^5*d^8*e^8 + 704*a^2*b^4*c^7*d^8*e^8 + 2240*a^2*b^5*c^6*d^7*e^9 + 1344*a^2*b^6*c^5*d^6*e^10 - 512*a^3*b^2*c^8*d^8*e^8 - 2944*a^3*b^3*c^7*d^7*e^9 - 5424*a^3*b^4*c^6*d^6*e^10 - 2248*a^3*b^5*c^5*d^5*e^11 + 5184*a^4*b^2*c^7*d^6*e^10 + 6496*a^4*b^3*c^6*d^5*e^11 + 2409*a^4*b^4*c^5*d^4*e^12 - 3748*a^5*b^2*c^6*d^4*e^12 - 1876*a^5*b^3*c^5*d^3*e^13 + 1110*a^6*b^2*c^5*d^2*e^14 - 436*a^7*b*c^5*d*e^15 - 384*a*b^6*c^6*d^8*e^8 - 448*a*b^7*c^5*d^7*e^9 + 896*a^4*b*c^8*d^7*e^9 - 4048*a^5*b*c^7*d^5*e^11 + 780*a^6*b*c^6*d^3*e^13))/(2*a^8) - (((108*a^9*b*c^4*e^15 + 302*a^9*c^5*d*e^14 + (15*a^7*b^5*c^2*e^15)/2 - 57*a^8*b^3*c^3*e^15 + 96*a^6*c^8*d^7*e^8 - 672*a^7*c^7*d^5*e^10 - 466*a^8*c^6*d^3*e^12 + 64*a^2*b^8*c^4*d^7*e^8 - 48*a^2*b^9*c^3*d^6*e^9 - 16*a^2*b^10*c^2*d^5*e^10 - 480*a^3*b^6*c^5*d^7*e^8 + 64*a^3*b^7*c^4*d^6*e^9 + 420*a^3*b^8*c^3*d^5*e^10 + 76*a^3*b^9*c^2*d^4*e^11 + 1088*a^4*b^4*c^6*d^7*e^8 + 1168*a^4*b^5*c^5*d^6*e^9 - 1824*a^4*b^6*c^4*d^5*e^10 - 1248*a^4*b^7*c^3*d^4*e^11 - 140*a^4*b^8*c^2*d^3*e^12 - 800*a^5*b^2*c^7*d^7*e^8 - 3008*a^5*b^3*c^6*d^6*e^9 + 1164*a^5*b^4*c^5*d^5*e^10 + 5108*a^5*b^5*c^4*d^4*e^11 + (3497*a^5*b^6*c^3*d^3*e^12)/2 + (247*a^5*b^7*c^2*d^2*e^13)/2 + 1872*a^6*b^2*c^6*d^5*e^10 - 5456*a^6*b^3*c^5*d^4*e^11 - (12151*a^6*b^4*c^4*d^3*e^12)/2 - 1249*a^6*b^5*c^3*d^2*e^13 + (10885*a^7*b^2*c^5*d^3*e^12)/2 + (7081*a^7*b^3*c^4*d^2*e^13)/2 + 1600*a^6*b*c^7*d^6*e^9 - 51*a^6*b^6*c^2*d*e^14 + 512*a^7*b*c^6*d^4*e^11 + (867*a^7*b^4*c^3*d*e^14)/2 - 2146*a^8*b*c^5*d^2*e^13 - (1971*a^8*b^2*c^4*d*e^14)/2)/a^8 - ((((d + e*x)^(1/2)*(876*a^10*b*c^4*e^13 + 1336*a^10*c^5*d*e^12 + 73*a^8*b^5*c^2*e^13 - 511*a^9*b^3*c^3*e^13 - 1152*a^8*c^7*d^5*e^8 + 2176*a^9*c^6*d^3*e^10 - 128*a^4*b^8*c^3*d^5*e^8 + 128*a^4*b^9*c^2*d^4*e^9 + 1152*a^5*b^6*c^4*d^5*e^8 - 832*a^5*b^7*c^3*d^4*e^9 - 448*a^5*b^8*c^2*d^3*e^10 - 3520*a^6*b^4*c^5*d^5*e^8 + 768*a^6*b^5*c^4*d^4*e^9 + 3520*a^6*b^6*c^3*d^3*e^10 + 576*a^6*b^7*c^2*d^2*e^11 + 4096*a^7*b^2*c^6*d^5*e^8 + 3328*a^7*b^3*c^5*d^4*e^9 - 7824*a^7*b^4*c^4*d^3*e^10 - 4520*a^7*b^5*c^3*d^2*e^11 + 2912*a^8*b^2*c^5*d^3*e^10 + 10016*a^8*b^3*c^4*d^2*e^11 - 328*a^7*b^6*c^2*d*e^12 - 4864*a^8*b*c^6*d^4*e^9 + 2479*a^8*b^4*c^3*d*e^12 - 4352*a^9*b*c^5*d^2*e^11 - 5034*a^9*b^2*c^4*d*e^12))/(2*a^8) + (((96*a^11*b^2*c^3*e^12 - 12*a^10*b^4*c^2*e^12 - 192*a^12*c^4*e^12 + 384*a^10*c^6*d^4*e^8 + 192*a^11*c^5*d^2*e^10 + 64*a^8*b^4*c^4*d^4*e^8 - 48*a^8*b^5*c^3*d^3*e^9 - 16*a^8*b^6*c^2*d^2*e^10 - 352*a^9*b^2*c^5*d^4*e^8 + 160*a^9*b^3*c^4*d^3*e^9 + 244*a^9*b^4*c^3*d^2*e^10 - 768*a^10*b^2*c^4*d^2*e^10 + 704*a^11*b*c^4*d*e^11 + 28*a^9*b^5*c^2*d*e^11 + 128*a^10*b*c^5*d^3*e^9 - 288*a^10*b^3*c^3*d*e^11)/a^8 + ((d + e*x)^(1/2)*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e)*(1024*a^13*c^4*e^10 + 64*a^11*b^4*c^2*e^10 - 512*a^12*b^2*c^3*e^10 + 1536*a^12*c^5*d^2*e^8 + 128*a^10*b^4*c^3*d^2*e^8 - 896*a^11*b^2*c^4*d^2*e^8 - 1792*a^12*b*c^4*d*e^9 - 128*a^10*b^5*c^2*d*e^9 + 960*a^11*b^3*c^3*d*e^9))/(16*a^11*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2)))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e))/(8*a^3*d^(1/2))))*(3*a^2*e^2 + 8*b^2*d^2 - 8*a*c*d^2 - 12*a*b*d*e)*1i)/(4*a^3*d^(1/2))","B"
541,0,-1,201,0.000000,"\text{Not used}","int((x^m*(e + f*x)^n)/(a + b*x + c*x^2),x)","\int \frac{x^m\,{\left(e+f\,x\right)}^n}{c\,x^2+b\,x+a} \,d x","Not used",1,"int((x^m*(e + f*x)^n)/(a + b*x + c*x^2), x)","F"
542,0,-1,290,0.000000,"\text{Not used}","int((x^3*(e + f*x)^n)/(a + b*x + c*x^2),x)","\int \frac{x^3\,{\left(e+f\,x\right)}^n}{c\,x^2+b\,x+a} \,d x","Not used",1,"int((x^3*(e + f*x)^n)/(a + b*x + c*x^2), x)","F"
543,0,-1,237,0.000000,"\text{Not used}","int((x^2*(e + f*x)^n)/(a + b*x + c*x^2),x)","\int \frac{x^2\,{\left(e+f\,x\right)}^n}{c\,x^2+b\,x+a} \,d x","Not used",1,"int((x^2*(e + f*x)^n)/(a + b*x + c*x^2), x)","F"
544,0,-1,198,0.000000,"\text{Not used}","int((x*(e + f*x)^n)/(a + b*x + c*x^2),x)","\int \frac{x\,{\left(e+f\,x\right)}^n}{c\,x^2+b\,x+a} \,d x","Not used",1,"int((x*(e + f*x)^n)/(a + b*x + c*x^2), x)","F"
545,0,-1,191,0.000000,"\text{Not used}","int((e + f*x)^n/(a + b*x + c*x^2),x)","\int \frac{{\left(e+f\,x\right)}^n}{c\,x^2+b\,x+a} \,d x","Not used",1,"int((e + f*x)^n/(a + b*x + c*x^2), x)","F"
546,0,-1,242,0.000000,"\text{Not used}","int((e + f*x)^n/(x*(a + b*x + c*x^2)),x)","\int \frac{{\left(e+f\,x\right)}^n}{x\,\left(c\,x^2+b\,x+a\right)} \,d x","Not used",1,"int((e + f*x)^n/(x*(a + b*x + c*x^2)), x)","F"
547,0,-1,296,0.000000,"\text{Not used}","int((e + f*x)^n/(x^2*(a + b*x + c*x^2)),x)","\int \frac{{\left(e+f\,x\right)}^n}{x^2\,\left(c\,x^2+b\,x+a\right)} \,d x","Not used",1,"int((e + f*x)^n/(x^2*(a + b*x + c*x^2)), x)","F"
548,1,351,141,0.110589,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^4)/(d^2 - e^2*x^2),x)","-x^2\,\left(\frac{d^3\,g^2+6\,d^2\,e\,f\,g+3\,d\,e^2\,f^2}{2\,e}+\frac{d\,\left(\frac{3\,d^2\,e\,g^2+6\,d\,e^2\,f\,g+e^3\,f^2}{e}+\frac{d\,\left(e\,g\,\left(3\,d\,g+2\,e\,f\right)+d\,e\,g^2\right)}{e}\right)}{2\,e}\right)-x^3\,\left(\frac{3\,d^2\,e\,g^2+6\,d\,e^2\,f\,g+e^3\,f^2}{3\,e}+\frac{d\,\left(e\,g\,\left(3\,d\,g+2\,e\,f\right)+d\,e\,g^2\right)}{3\,e}\right)-x^4\,\left(\frac{e\,g\,\left(3\,d\,g+2\,e\,f\right)}{4}+\frac{d\,e\,g^2}{4}\right)-x\,\left(\frac{d\,\left(\frac{d^3\,g^2+6\,d^2\,e\,f\,g+3\,d\,e^2\,f^2}{e}+\frac{d\,\left(\frac{3\,d^2\,e\,g^2+6\,d\,e^2\,f\,g+e^3\,f^2}{e}+\frac{d\,\left(e\,g\,\left(3\,d\,g+2\,e\,f\right)+d\,e\,g^2\right)}{e}\right)}{e}\right)}{e}+\frac{d^2\,f\,\left(2\,d\,g+3\,e\,f\right)}{e}\right)-\frac{\ln\left(e\,x-d\right)\,\left(8\,d^5\,g^2+16\,d^4\,e\,f\,g+8\,d^3\,e^2\,f^2\right)}{e^3}-\frac{e^2\,g^2\,x^5}{5}","Not used",1,"- x^2*((d^3*g^2 + 3*d*e^2*f^2 + 6*d^2*e*f*g)/(2*e) + (d*((e^3*f^2 + 3*d^2*e*g^2 + 6*d*e^2*f*g)/e + (d*(e*g*(3*d*g + 2*e*f) + d*e*g^2))/e))/(2*e)) - x^3*((e^3*f^2 + 3*d^2*e*g^2 + 6*d*e^2*f*g)/(3*e) + (d*(e*g*(3*d*g + 2*e*f) + d*e*g^2))/(3*e)) - x^4*((e*g*(3*d*g + 2*e*f))/4 + (d*e*g^2)/4) - x*((d*((d^3*g^2 + 3*d*e^2*f^2 + 6*d^2*e*f*g)/e + (d*((e^3*f^2 + 3*d^2*e*g^2 + 6*d*e^2*f*g)/e + (d*(e*g*(3*d*g + 2*e*f) + d*e*g^2))/e))/e))/e + (d^2*f*(2*d*g + 3*e*f))/e) - (log(e*x - d)*(8*d^5*g^2 + 8*d^3*e^2*f^2 + 16*d^4*e*f*g))/e^3 - (e^2*g^2*x^5)/5","B"
549,1,197,109,2.586473,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^3)/(d^2 - e^2*x^2),x)","-x^3\,\left(\frac{2\,g\,\left(d\,g+e\,f\right)}{3}+\frac{d\,g^2}{3}\right)-x^2\,\left(\frac{d^2\,g^2+4\,d\,e\,f\,g+e^2\,f^2}{2\,e}+\frac{d\,\left(2\,g\,\left(d\,g+e\,f\right)+d\,g^2\right)}{2\,e}\right)-x\,\left(\frac{d\,\left(\frac{d^2\,g^2+4\,d\,e\,f\,g+e^2\,f^2}{e}+\frac{d\,\left(2\,g\,\left(d\,g+e\,f\right)+d\,g^2\right)}{e}\right)}{e}+\frac{2\,d\,f\,\left(d\,g+e\,f\right)}{e}\right)-\frac{\ln\left(e\,x-d\right)\,\left(4\,d^4\,g^2+8\,d^3\,e\,f\,g+4\,d^2\,e^2\,f^2\right)}{e^3}-\frac{e\,g^2\,x^4}{4}","Not used",1,"- x^3*((2*g*(d*g + e*f))/3 + (d*g^2)/3) - x^2*((d^2*g^2 + e^2*f^2 + 4*d*e*f*g)/(2*e) + (d*(2*g*(d*g + e*f) + d*g^2))/(2*e)) - x*((d*((d^2*g^2 + e^2*f^2 + 4*d*e*f*g)/e + (d*(2*g*(d*g + e*f) + d*g^2))/e))/e + (2*d*f*(d*g + e*f))/e) - (log(e*x - d)*(4*d^4*g^2 + 4*d^2*e^2*f^2 + 8*d^3*e*f*g))/e^3 - (e*g^2*x^4)/4","B"
550,1,127,65,0.070904,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^2)/(d^2 - e^2*x^2),x)","-x^2\,\left(\frac{d\,g^2+2\,e\,f\,g}{2\,e}+\frac{d\,g^2}{2\,e}\right)-x\,\left(\frac{e\,f^2+2\,d\,g\,f}{e}+\frac{d\,\left(\frac{d\,g^2+2\,e\,f\,g}{e}+\frac{d\,g^2}{e}\right)}{e}\right)-\frac{g^2\,x^3}{3}-\frac{\ln\left(e\,x-d\right)\,\left(2\,d^3\,g^2+4\,d^2\,e\,f\,g+2\,d\,e^2\,f^2\right)}{e^3}","Not used",1,"- x^2*((d*g^2 + 2*e*f*g)/(2*e) + (d*g^2)/(2*e)) - x*((e*f^2 + 2*d*f*g)/e + (d*((d*g^2 + 2*e*f*g)/e + (d*g^2)/e))/e) - (g^2*x^3)/3 - (log(e*x - d)*(2*d^3*g^2 + 2*d*e^2*f^2 + 4*d^2*e*f*g))/e^3","B"
551,1,65,50,2.605088,"\text{Not used}","int(((f + g*x)^2*(d + e*x))/(d^2 - e^2*x^2),x)","-x\,\left(\frac{d\,g^2}{e^2}+\frac{2\,f\,g}{e}\right)-\frac{\ln\left(e\,x-d\right)\,\left(d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2\right)}{e^3}-\frac{g^2\,x^2}{2\,e}","Not used",1,"- x*((d*g^2)/e^2 + (2*f*g)/e) - (log(e*x - d)*(d^2*g^2 + e^2*f^2 + 2*d*e*f*g))/e^3 - (g^2*x^2)/(2*e)","B"
552,1,81,62,0.153786,"\text{Not used}","int((f + g*x)^2/(d^2 - e^2*x^2),x)","\frac{\ln\left(d+e\,x\right)\,\left(d^2\,g^2-2\,d\,e\,f\,g+e^2\,f^2\right)}{2\,d\,e^3}-\frac{g^2\,x}{e^2}-\frac{\ln\left(d-e\,x\right)\,\left(d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2\right)}{2\,d\,e^3}","Not used",1,"(log(d + e*x)*(d^2*g^2 + e^2*f^2 - 2*d*e*f*g))/(2*d*e^3) - (g^2*x)/e^2 - (log(d - e*x)*(d^2*g^2 + e^2*f^2 + 2*d*e*f*g))/(2*d*e^3)","B"
553,1,109,86,2.695702,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)*(d + e*x)),x)","\frac{\ln\left(d+e\,x\right)\,\left(-3\,d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2\right)}{4\,d^2\,e^3}-\frac{\ln\left(d-e\,x\right)\,\left(d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2\right)}{4\,d^2\,e^3}-\frac{d^2\,g^2-2\,d\,e\,f\,g+e^2\,f^2}{2\,d\,e^3\,\left(d+e\,x\right)}","Not used",1,"(log(d + e*x)*(e^2*f^2 - 3*d^2*g^2 + 2*d*e*f*g))/(4*d^2*e^3) - (log(d - e*x)*(d^2*g^2 + e^2*f^2 + 2*d*e*f*g))/(4*d^2*e^3) - (d^2*g^2 + e^2*f^2 - 2*d*e*f*g)/(2*d*e^3*(d + e*x))","B"
554,1,100,87,0.129055,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)*(d + e*x)^2),x)","\frac{\frac{d^2\,g^2-e^2\,f^2}{2\,d\,e^3}-\frac{x\,\left(-3\,d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2\right)}{4\,d^2\,e^2}}{d^2+2\,d\,e\,x+e^2\,x^2}+\frac{\mathrm{atanh}\left(\frac{e\,x}{d}\right)\,{\left(d\,g+e\,f\right)}^2}{4\,d^3\,e^3}","Not used",1,"((d^2*g^2 - e^2*f^2)/(2*d*e^3) - (x*(e^2*f^2 - 3*d^2*g^2 + 2*d*e*f*g))/(4*d^2*e^2))/(d^2 + e^2*x^2 + 2*d*e*x) + (atanh((e*x)/d)*(d*g + e*f)^2)/(4*d^3*e^3)","B"
555,1,152,113,2.649902,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)*(d + e*x)^3),x)","\frac{\mathrm{atanh}\left(\frac{e\,x}{d}\right)\,{\left(d\,g+e\,f\right)}^2}{8\,d^4\,e^3}-\frac{\frac{-d^2\,g^2+2\,d\,e\,f\,g+5\,e^2\,f^2}{12\,d\,e^3}+\frac{x\,\left(-d^2\,g^2+6\,d\,e\,f\,g+3\,e^2\,f^2\right)}{8\,d^2\,e^2}+\frac{x^2\,\left(d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2\right)}{8\,d^3\,e}}{d^3+3\,d^2\,e\,x+3\,d\,e^2\,x^2+e^3\,x^3}","Not used",1,"(atanh((e*x)/d)*(d*g + e*f)^2)/(8*d^4*e^3) - ((5*e^2*f^2 - d^2*g^2 + 2*d*e*f*g)/(12*d*e^3) + (x*(3*e^2*f^2 - d^2*g^2 + 6*d*e*f*g))/(8*d^2*e^2) + (x^2*(d^2*g^2 + e^2*f^2 + 2*d*e*f*g))/(8*d^3*e))/(d^3 + e^3*x^3 + 3*d*e^2*x^2 + 3*d^2*e*x)","B"
556,1,180,139,0.145078,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)*(d + e*x)^4),x)","\frac{\mathrm{atanh}\left(\frac{e\,x}{d}\right)\,{\left(d\,g+e\,f\right)}^2}{16\,d^5\,e^3}-\frac{\frac{x^3\,\left(d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2\right)}{16\,d^4}+\frac{2\,e\,f^2+d\,g\,f}{6\,d\,e^2}+\frac{x\,\left(3\,d^2\,g^2+38\,d\,e\,f\,g+19\,e^2\,f^2\right)}{48\,d^2\,e^2}+\frac{x^2\,\left(d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2\right)}{4\,d^3\,e}}{d^4+4\,d^3\,e\,x+6\,d^2\,e^2\,x^2+4\,d\,e^3\,x^3+e^4\,x^4}","Not used",1,"(atanh((e*x)/d)*(d*g + e*f)^2)/(16*d^5*e^3) - ((x^3*(d^2*g^2 + e^2*f^2 + 2*d*e*f*g))/(16*d^4) + (2*e*f^2 + d*f*g)/(6*d*e^2) + (x*(3*d^2*g^2 + 19*e^2*f^2 + 38*d*e*f*g))/(48*d^2*e^2) + (x^2*(d^2*g^2 + e^2*f^2 + 2*d*e*f*g))/(4*d^3*e))/(d^4 + e^4*x^4 + 4*d*e^3*x^3 + 6*d^2*e^2*x^2 + 4*d^3*e*x)","B"
557,1,1029,218,2.641415,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^7)/(d^2 - e^2*x^2)^2,x)","x^5\,\left(\frac{e^2\,g\,\left(5\,d\,g+2\,e\,f\right)}{5}+\frac{2\,d\,e^2\,g^2}{5}\right)+x^3\,\left(\frac{5\,d\,\left(2\,d^2\,g^2+4\,d\,e\,f\,g+e^2\,f^2\right)}{3}+\frac{2\,d\,\left(\frac{10\,d^2\,e^3\,g^2+10\,d\,e^4\,f\,g+e^5\,f^2}{e^2}-d^2\,e\,g^2+\frac{2\,d\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{e}\right)}{3\,e}-\frac{d^2\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{3\,e^2}\right)+x^4\,\left(\frac{10\,d^2\,e^3\,g^2+10\,d\,e^4\,f\,g+e^5\,f^2}{4\,e^2}-\frac{d^2\,e\,g^2}{4}+\frac{d\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{2\,e}\right)+x^2\,\left(\frac{5\,d^2\,\left(d^2\,g^2+4\,d\,e\,f\,g+2\,e^2\,f^2\right)}{2\,e}-\frac{d^2\,\left(\frac{10\,d^2\,e^3\,g^2+10\,d\,e^4\,f\,g+e^5\,f^2}{e^2}-d^2\,e\,g^2+\frac{2\,d\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{e}\right)}{2\,e^2}+\frac{d\,\left(5\,d\,\left(2\,d^2\,g^2+4\,d\,e\,f\,g+e^2\,f^2\right)+\frac{2\,d\,\left(\frac{10\,d^2\,e^3\,g^2+10\,d\,e^4\,f\,g+e^5\,f^2}{e^2}-d^2\,e\,g^2+\frac{2\,d\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{e}\right)}{e}-\frac{d^2\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{e^2}\right)}{e}\right)+x\,\left(\frac{d^5\,g^2+10\,d^4\,e\,f\,g+10\,d^3\,e^2\,f^2}{e^2}-\frac{d^2\,\left(5\,d\,\left(2\,d^2\,g^2+4\,d\,e\,f\,g+e^2\,f^2\right)+\frac{2\,d\,\left(\frac{10\,d^2\,e^3\,g^2+10\,d\,e^4\,f\,g+e^5\,f^2}{e^2}-d^2\,e\,g^2+\frac{2\,d\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{e}\right)}{e}-\frac{d^2\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{e^2}\right)}{e^2}+\frac{2\,d\,\left(\frac{5\,d^2\,\left(d^2\,g^2+4\,d\,e\,f\,g+2\,e^2\,f^2\right)}{e}-\frac{d^2\,\left(\frac{10\,d^2\,e^3\,g^2+10\,d\,e^4\,f\,g+e^5\,f^2}{e^2}-d^2\,e\,g^2+\frac{2\,d\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{e}\right)}{e^2}+\frac{2\,d\,\left(5\,d\,\left(2\,d^2\,g^2+4\,d\,e\,f\,g+e^2\,f^2\right)+\frac{2\,d\,\left(\frac{10\,d^2\,e^3\,g^2+10\,d\,e^4\,f\,g+e^5\,f^2}{e^2}-d^2\,e\,g^2+\frac{2\,d\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{e}\right)}{e}-\frac{d^2\,\left(e^2\,g\,\left(5\,d\,g+2\,e\,f\right)+2\,d\,e^2\,g^2\right)}{e^2}\right)}{e}\right)}{e}\right)+\frac{\ln\left(e\,x-d\right)\,\left(144\,d^6\,g^2+224\,d^5\,e\,f\,g+80\,d^4\,e^2\,f^2\right)}{e^3}+\frac{32\,\left(d^7\,g^2+2\,d^6\,e\,f\,g+d^5\,e^2\,f^2\right)}{e\,\left(d\,e^2-e^3\,x\right)}+\frac{e^3\,g^2\,x^6}{6}","Not used",1,"x^5*((e^2*g*(5*d*g + 2*e*f))/5 + (2*d*e^2*g^2)/5) + x^3*((5*d*(2*d^2*g^2 + e^2*f^2 + 4*d*e*f*g))/3 + (2*d*((e^5*f^2 + 10*d^2*e^3*g^2 + 10*d*e^4*f*g)/e^2 - d^2*e*g^2 + (2*d*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/e))/(3*e) - (d^2*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/(3*e^2)) + x^4*((e^5*f^2 + 10*d^2*e^3*g^2 + 10*d*e^4*f*g)/(4*e^2) - (d^2*e*g^2)/4 + (d*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/(2*e)) + x^2*((5*d^2*(d^2*g^2 + 2*e^2*f^2 + 4*d*e*f*g))/(2*e) - (d^2*((e^5*f^2 + 10*d^2*e^3*g^2 + 10*d*e^4*f*g)/e^2 - d^2*e*g^2 + (2*d*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/e))/(2*e^2) + (d*(5*d*(2*d^2*g^2 + e^2*f^2 + 4*d*e*f*g) + (2*d*((e^5*f^2 + 10*d^2*e^3*g^2 + 10*d*e^4*f*g)/e^2 - d^2*e*g^2 + (2*d*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/e))/e - (d^2*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/e^2))/e) + x*((d^5*g^2 + 10*d^3*e^2*f^2 + 10*d^4*e*f*g)/e^2 - (d^2*(5*d*(2*d^2*g^2 + e^2*f^2 + 4*d*e*f*g) + (2*d*((e^5*f^2 + 10*d^2*e^3*g^2 + 10*d*e^4*f*g)/e^2 - d^2*e*g^2 + (2*d*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/e))/e - (d^2*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/e^2))/e^2 + (2*d*((5*d^2*(d^2*g^2 + 2*e^2*f^2 + 4*d*e*f*g))/e - (d^2*((e^5*f^2 + 10*d^2*e^3*g^2 + 10*d*e^4*f*g)/e^2 - d^2*e*g^2 + (2*d*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/e))/e^2 + (2*d*(5*d*(2*d^2*g^2 + e^2*f^2 + 4*d*e*f*g) + (2*d*((e^5*f^2 + 10*d^2*e^3*g^2 + 10*d*e^4*f*g)/e^2 - d^2*e*g^2 + (2*d*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/e))/e - (d^2*(e^2*g*(5*d*g + 2*e*f) + 2*d*e^2*g^2))/e^2))/e))/e) + (log(e*x - d)*(144*d^6*g^2 + 80*d^4*e^2*f^2 + 224*d^5*e*f*g))/e^3 + (32*(d^7*g^2 + d^5*e^2*f^2 + 2*d^6*e*f*g))/(e*(d*e^2 - e^3*x)) + (e^3*g^2*x^6)/6","B"
558,1,565,177,2.614558,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^6)/(d^2 - e^2*x^2)^2,x)","x^2\,\left(\frac{2\,d\,\left(d^2\,g^2+3\,d\,e\,f\,g+e^2\,f^2\right)}{e}-\frac{d^2\,\left(2\,e\,g\,\left(2\,d\,g+e\,f\right)+2\,d\,e\,g^2\right)}{2\,e^2}+\frac{d\,\left(\frac{6\,d^2\,e^2\,g^2+8\,d\,e^3\,f\,g+e^4\,f^2}{e^2}-d^2\,g^2+\frac{2\,d\,\left(2\,e\,g\,\left(2\,d\,g+e\,f\right)+2\,d\,e\,g^2\right)}{e}\right)}{e}\right)+x^4\,\left(\frac{e\,g\,\left(2\,d\,g+e\,f\right)}{2}+\frac{d\,e\,g^2}{2}\right)+x\,\left(\frac{d^4\,g^2+8\,d^3\,e\,f\,g+6\,d^2\,e^2\,f^2}{e^2}-\frac{d^2\,\left(\frac{6\,d^2\,e^2\,g^2+8\,d\,e^3\,f\,g+e^4\,f^2}{e^2}-d^2\,g^2+\frac{2\,d\,\left(2\,e\,g\,\left(2\,d\,g+e\,f\right)+2\,d\,e\,g^2\right)}{e}\right)}{e^2}+\frac{2\,d\,\left(\frac{4\,d\,\left(d^2\,g^2+3\,d\,e\,f\,g+e^2\,f^2\right)}{e}-\frac{d^2\,\left(2\,e\,g\,\left(2\,d\,g+e\,f\right)+2\,d\,e\,g^2\right)}{e^2}+\frac{2\,d\,\left(\frac{6\,d^2\,e^2\,g^2+8\,d\,e^3\,f\,g+e^4\,f^2}{e^2}-d^2\,g^2+\frac{2\,d\,\left(2\,e\,g\,\left(2\,d\,g+e\,f\right)+2\,d\,e\,g^2\right)}{e}\right)}{e}\right)}{e}\right)+x^3\,\left(\frac{6\,d^2\,e^2\,g^2+8\,d\,e^3\,f\,g+e^4\,f^2}{3\,e^2}-\frac{d^2\,g^2}{3}+\frac{2\,d\,\left(2\,e\,g\,\left(2\,d\,g+e\,f\right)+2\,d\,e\,g^2\right)}{3\,e}\right)+\frac{\ln\left(e\,x-d\right)\,\left(64\,d^5\,g^2+96\,d^4\,e\,f\,g+32\,d^3\,e^2\,f^2\right)}{e^3}+\frac{16\,\left(d^6\,g^2+2\,d^5\,e\,f\,g+d^4\,e^2\,f^2\right)}{e\,\left(d\,e^2-e^3\,x\right)}+\frac{e^2\,g^2\,x^5}{5}","Not used",1,"x^2*((2*d*(d^2*g^2 + e^2*f^2 + 3*d*e*f*g))/e - (d^2*(2*e*g*(2*d*g + e*f) + 2*d*e*g^2))/(2*e^2) + (d*((e^4*f^2 + 6*d^2*e^2*g^2 + 8*d*e^3*f*g)/e^2 - d^2*g^2 + (2*d*(2*e*g*(2*d*g + e*f) + 2*d*e*g^2))/e))/e) + x^4*((e*g*(2*d*g + e*f))/2 + (d*e*g^2)/2) + x*((d^4*g^2 + 6*d^2*e^2*f^2 + 8*d^3*e*f*g)/e^2 - (d^2*((e^4*f^2 + 6*d^2*e^2*g^2 + 8*d*e^3*f*g)/e^2 - d^2*g^2 + (2*d*(2*e*g*(2*d*g + e*f) + 2*d*e*g^2))/e))/e^2 + (2*d*((4*d*(d^2*g^2 + e^2*f^2 + 3*d*e*f*g))/e - (d^2*(2*e*g*(2*d*g + e*f) + 2*d*e*g^2))/e^2 + (2*d*((e^4*f^2 + 6*d^2*e^2*g^2 + 8*d*e^3*f*g)/e^2 - d^2*g^2 + (2*d*(2*e*g*(2*d*g + e*f) + 2*d*e*g^2))/e))/e))/e) + x^3*((e^4*f^2 + 6*d^2*e^2*g^2 + 8*d*e^3*f*g)/(3*e^2) - (d^2*g^2)/3 + (2*d*(2*e*g*(2*d*g + e*f) + 2*d*e*g^2))/(3*e)) + (log(e*x - d)*(64*d^5*g^2 + 32*d^3*e^2*f^2 + 96*d^4*e*f*g))/e^3 + (16*(d^6*g^2 + d^4*e^2*f^2 + 2*d^5*e*f*g))/(e*(d*e^2 - e^3*x)) + (e^2*g^2*x^5)/5","B"
559,1,316,146,0.094048,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^5)/(d^2 - e^2*x^2)^2,x)","x\,\left(\frac{d^3\,g^2+6\,d^2\,e\,f\,g+3\,d\,e^2\,f^2}{e^2}-\frac{d^2\,\left(g\,\left(3\,d\,g+2\,e\,f\right)+2\,d\,g^2\right)}{e^2}+\frac{2\,d\,\left(\frac{3\,d^2\,e\,g^2+6\,d\,e^2\,f\,g+e^3\,f^2}{e^2}-\frac{d^2\,g^2}{e}+\frac{2\,d\,\left(g\,\left(3\,d\,g+2\,e\,f\right)+2\,d\,g^2\right)}{e}\right)}{e}\right)+x^2\,\left(\frac{3\,d^2\,e\,g^2+6\,d\,e^2\,f\,g+e^3\,f^2}{2\,e^2}-\frac{d^2\,g^2}{2\,e}+\frac{d\,\left(g\,\left(3\,d\,g+2\,e\,f\right)+2\,d\,g^2\right)}{e}\right)+x^3\,\left(\frac{g\,\left(3\,d\,g+2\,e\,f\right)}{3}+\frac{2\,d\,g^2}{3}\right)+\frac{\ln\left(e\,x-d\right)\,\left(28\,d^4\,g^2+40\,d^3\,e\,f\,g+12\,d^2\,e^2\,f^2\right)}{e^3}+\frac{8\,\left(d^5\,g^2+2\,d^4\,e\,f\,g+d^3\,e^2\,f^2\right)}{e\,\left(d\,e^2-e^3\,x\right)}+\frac{e\,g^2\,x^4}{4}","Not used",1,"x*((d^3*g^2 + 3*d*e^2*f^2 + 6*d^2*e*f*g)/e^2 - (d^2*(g*(3*d*g + 2*e*f) + 2*d*g^2))/e^2 + (2*d*((e^3*f^2 + 3*d^2*e*g^2 + 6*d*e^2*f*g)/e^2 - (d^2*g^2)/e + (2*d*(g*(3*d*g + 2*e*f) + 2*d*g^2))/e))/e) + x^2*((e^3*f^2 + 3*d^2*e*g^2 + 6*d*e^2*f*g)/(2*e^2) - (d^2*g^2)/(2*e) + (d*(g*(3*d*g + 2*e*f) + 2*d*g^2))/e) + x^3*((g*(3*d*g + 2*e*f))/3 + (2*d*g^2)/3) + (log(e*x - d)*(28*d^4*g^2 + 12*d^2*e^2*f^2 + 40*d^3*e*f*g))/e^3 + (8*(d^5*g^2 + d^3*e^2*f^2 + 2*d^4*e*f*g))/(e*(d*e^2 - e^3*x)) + (e*g^2*x^4)/4","B"
560,1,185,107,0.069657,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^4)/(d^2 - e^2*x^2)^2,x)","x^2\,\left(\frac{g\,\left(d\,g+e\,f\right)}{e}+\frac{d\,g^2}{e}\right)+x\,\left(\frac{d^2\,g^2+4\,d\,e\,f\,g+e^2\,f^2}{e^2}+\frac{2\,d\,\left(\frac{2\,g\,\left(d\,g+e\,f\right)}{e}+\frac{2\,d\,g^2}{e}\right)}{e}-\frac{d^2\,g^2}{e^2}\right)+\frac{g^2\,x^3}{3}+\frac{4\,\left(d^4\,g^2+2\,d^3\,e\,f\,g+d^2\,e^2\,f^2\right)}{e\,\left(d\,e^2-e^3\,x\right)}+\frac{\ln\left(e\,x-d\right)\,\left(12\,d^3\,g^2+16\,d^2\,e\,f\,g+4\,d\,e^2\,f^2\right)}{e^3}","Not used",1,"x^2*((g*(d*g + e*f))/e + (d*g^2)/e) + x*((d^2*g^2 + e^2*f^2 + 4*d*e*f*g)/e^2 + (2*d*((2*g*(d*g + e*f))/e + (2*d*g^2)/e))/e - (d^2*g^2)/e^2) + (g^2*x^3)/3 + (4*(d^4*g^2 + d^2*e^2*f^2 + 2*d^3*e*f*g))/(e*(d*e^2 - e^3*x)) + (log(e*x - d)*(12*d^3*g^2 + 4*d*e^2*f^2 + 16*d^2*e*f*g))/e^3","B"
561,1,116,78,2.534831,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^3)/(d^2 - e^2*x^2)^2,x)","x\,\left(\frac{d\,g^2+2\,e\,f\,g}{e^2}+\frac{2\,d\,g^2}{e^2}\right)+\frac{\ln\left(e\,x-d\right)\,\left(5\,d^2\,g^2+6\,d\,e\,f\,g+e^2\,f^2\right)}{e^3}+\frac{g^2\,x^2}{2\,e}+\frac{2\,\left(d^3\,g^2+2\,d^2\,e\,f\,g+d\,e^2\,f^2\right)}{e\,\left(d\,e^2-e^3\,x\right)}","Not used",1,"x*((d*g^2 + 2*e*f*g)/e^2 + (2*d*g^2)/e^2) + (log(e*x - d)*(5*d^2*g^2 + e^2*f^2 + 6*d*e*f*g))/e^3 + (g^2*x^2)/(2*e) + (2*(d^3*g^2 + d*e^2*f^2 + 2*d^2*e*f*g))/(e*(d*e^2 - e^3*x))","B"
562,1,72,50,2.561122,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^2)/(d^2 - e^2*x^2)^2,x)","\frac{d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2}{e\,\left(d\,e^2-e^3\,x\right)}+\frac{g^2\,x}{e^2}+\frac{\ln\left(e\,x-d\right)\,\left(2\,d\,g^2+2\,e\,f\,g\right)}{e^3}","Not used",1,"(d^2*g^2 + e^2*f^2 + 2*d*e*f*g)/(e*(d*e^2 - e^3*x)) + (g^2*x)/e^2 + (log(e*x - d)*(2*d*g^2 + 2*e*f*g))/e^3","B"
563,1,111,86,2.644048,"\text{Not used}","int(((f + g*x)^2*(d + e*x))/(d^2 - e^2*x^2)^2,x)","\frac{d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2}{2\,d\,e^3\,\left(d-e\,x\right)}+\frac{\ln\left(d+e\,x\right)\,\left(d^2\,g^2-2\,d\,e\,f\,g+e^2\,f^2\right)}{4\,d^2\,e^3}+\frac{\ln\left(d-e\,x\right)\,\left(3\,d^2\,g^2+2\,d\,e\,f\,g-e^2\,f^2\right)}{4\,d^2\,e^3}","Not used",1,"(d^2*g^2 + e^2*f^2 + 2*d*e*f*g)/(2*d*e^3*(d - e*x)) + (log(d + e*x)*(d^2*g^2 + e^2*f^2 - 2*d*e*f*g))/(4*d^2*e^3) + (log(d - e*x)*(3*d^2*g^2 - e^2*f^2 + 2*d*e*f*g))/(4*d^2*e^3)","B"
564,1,115,74,2.605605,"\text{Not used}","int((f + g*x)^2/(d^2 - e^2*x^2)^2,x)","\frac{\frac{f\,g}{e^2}+\frac{x\,\left(d^2\,g^2+e^2\,f^2\right)}{2\,d^2\,e^2}}{d^2-e^2\,x^2}-\frac{2\,\mathrm{atanh}\left(\frac{4\,e\,x\,\left(\frac{d^2\,g^2}{4}-\frac{e^2\,f^2}{4}\right)}{d\,\left(d^2\,g^2-e^2\,f^2\right)}\right)\,\left(\frac{d^2\,g^2}{4}-\frac{e^2\,f^2}{4}\right)}{d^3\,e^3}","Not used",1,"((f*g)/e^2 + (x*(d^2*g^2 + e^2*f^2))/(2*d^2*e^2))/(d^2 - e^2*x^2) - (2*atanh((4*e*x*((d^2*g^2)/4 - (e^2*f^2)/4))/(d*(d^2*g^2 - e^2*f^2)))*((d^2*g^2)/4 - (e^2*f^2)/4))/(d^3*e^3)","B"
565,1,198,121,0.146290,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)^2*(d + e*x)),x)","\frac{\frac{d^2\,g^2+2\,d\,e\,f\,g-e^2\,f^2}{4\,d\,e^3}+\frac{x\,\left(3\,d^2\,g^2+2\,d\,e\,f\,g+3\,e^2\,f^2\right)}{8\,d^2\,e^2}+\frac{x^2\,\left(-d^2\,g^2+2\,d\,e\,f\,g+3\,e^2\,f^2\right)}{8\,d^3\,e}}{d^3+d^2\,e\,x-d\,e^2\,x^2-e^3\,x^3}+\frac{\mathrm{atanh}\left(\frac{e\,x\,\left(d\,g+e\,f\right)\,\left(d\,g-3\,e\,f\right)}{d\,\left(-d^2\,g^2+2\,d\,e\,f\,g+3\,e^2\,f^2\right)}\right)\,\left(d\,g+e\,f\right)\,\left(d\,g-3\,e\,f\right)}{8\,d^4\,e^3}","Not used",1,"((d^2*g^2 - e^2*f^2 + 2*d*e*f*g)/(4*d*e^3) + (x*(3*d^2*g^2 + 3*e^2*f^2 + 2*d*e*f*g))/(8*d^2*e^2) + (x^2*(3*e^2*f^2 - d^2*g^2 + 2*d*e*f*g))/(8*d^3*e))/(d^3 - e^3*x^3 - d*e^2*x^2 + d^2*e*x) + (atanh((e*x*(d*g + e*f)*(d*g - 3*e*f))/(d*(3*e^2*f^2 - d^2*g^2 + 2*d*e*f*g)))*(d*g + e*f)*(d*g - 3*e*f))/(8*d^4*e^3)","B"
566,1,148,146,2.631789,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)^2*(d + e*x)^2),x)","\frac{\frac{d^2\,g^2+d\,e\,f\,g-2\,e^2\,f^2}{6\,d\,e^3}+\frac{f\,x^2\,\left(d\,g+e\,f\right)}{2\,d^3}+\frac{x\,\left(4\,d^2\,g^2+d\,e\,f\,g+e^2\,f^2\right)}{12\,d^2\,e^2}+\frac{e\,f\,x^3\,\left(d\,g+e\,f\right)}{4\,d^4}}{d^4+2\,d^3\,e\,x-2\,d\,e^3\,x^3-e^4\,x^4}+\frac{f\,\mathrm{atanh}\left(\frac{e\,x}{d}\right)\,\left(d\,g+e\,f\right)}{4\,d^5\,e^2}","Not used",1,"((d^2*g^2 - 2*e^2*f^2 + d*e*f*g)/(6*d*e^3) + (f*x^2*(d*g + e*f))/(2*d^3) + (x*(4*d^2*g^2 + e^2*f^2 + d*e*f*g))/(12*d^2*e^2) + (e*f*x^3*(d*g + e*f))/(4*d^4))/(d^4 - e^4*x^4 - 2*d*e^3*x^3 + 2*d^3*e*x) + (f*atanh((e*x)/d)*(d*g + e*f))/(4*d^5*e^2)","B"
567,1,274,178,2.699892,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)^2*(d + e*x)^3),x)","\frac{\frac{d^2\,g^2-4\,e^2\,f^2}{12\,d\,e^3}+\frac{3\,x^3\,\left(d^2\,g^2+6\,d\,e\,f\,g+5\,e^2\,f^2\right)}{32\,d^4}+\frac{e\,x^4\,\left(d^2\,g^2+6\,d\,e\,f\,g+5\,e^2\,f^2\right)}{32\,d^5}-\frac{x\,\left(-7\,d^2\,g^2+6\,d\,e\,f\,g+5\,e^2\,f^2\right)}{32\,d^2\,e^2}+\frac{7\,x^2\,\left(d^2\,g^2+6\,d\,e\,f\,g+5\,e^2\,f^2\right)}{96\,d^3\,e}}{d^5+3\,d^4\,e\,x+2\,d^3\,e^2\,x^2-2\,d^2\,e^3\,x^3-3\,d\,e^4\,x^4-e^5\,x^5}+\frac{\mathrm{atanh}\left(\frac{e\,x\,\left(d\,g+e\,f\right)\,\left(d\,g+5\,e\,f\right)}{d\,\left(d^2\,g^2+6\,d\,e\,f\,g+5\,e^2\,f^2\right)}\right)\,\left(d\,g+e\,f\right)\,\left(d\,g+5\,e\,f\right)}{32\,d^6\,e^3}","Not used",1,"((d^2*g^2 - 4*e^2*f^2)/(12*d*e^3) + (3*x^3*(d^2*g^2 + 5*e^2*f^2 + 6*d*e*f*g))/(32*d^4) + (e*x^4*(d^2*g^2 + 5*e^2*f^2 + 6*d*e*f*g))/(32*d^5) - (x*(5*e^2*f^2 - 7*d^2*g^2 + 6*d*e*f*g))/(32*d^2*e^2) + (7*x^2*(d^2*g^2 + 5*e^2*f^2 + 6*d*e*f*g))/(96*d^3*e))/(d^5 - e^5*x^5 - 3*d*e^4*x^4 + 2*d^3*e^2*x^2 - 2*d^2*e^3*x^3 + 3*d^4*e*x) + (atanh((e*x*(d*g + e*f)*(d*g + 5*e*f))/(d*(d^2*g^2 + 5*e^2*f^2 + 6*d*e*f*g)))*(d*g + e*f)*(d*g + 5*e*f))/(32*d^6*e^3)","B"
568,1,314,210,2.717734,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)^2*(d + e*x)^4),x)","\frac{\frac{x^3\,\left(d^2\,g^2+4\,d\,e\,f\,g+3\,e^2\,f^2\right)}{6\,d^4}-\frac{-d^2\,g^2+2\,d\,e\,f\,g+9\,e^2\,f^2}{30\,d\,e^3}+\frac{e\,x^4\,\left(d^2\,g^2+4\,d\,e\,f\,g+3\,e^2\,f^2\right)}{8\,d^5}-\frac{x\,\left(-49\,d^2\,g^2+188\,d\,e\,f\,g+141\,e^2\,f^2\right)}{480\,d^2\,e^2}+\frac{x^2\,\left(d^2\,g^2+4\,d\,e\,f\,g+3\,e^2\,f^2\right)}{24\,d^3\,e}+\frac{e^2\,x^5\,\left(d^2\,g^2+4\,d\,e\,f\,g+3\,e^2\,f^2\right)}{32\,d^6}}{d^6+4\,d^5\,e\,x+5\,d^4\,e^2\,x^2-5\,d^2\,e^4\,x^4-4\,d\,e^5\,x^5-e^6\,x^6}+\frac{\mathrm{atanh}\left(\frac{e\,x\,\left(d\,g+e\,f\right)\,\left(d\,g+3\,e\,f\right)}{d\,\left(d^2\,g^2+4\,d\,e\,f\,g+3\,e^2\,f^2\right)}\right)\,\left(d\,g+e\,f\right)\,\left(d\,g+3\,e\,f\right)}{32\,d^7\,e^3}","Not used",1,"((x^3*(d^2*g^2 + 3*e^2*f^2 + 4*d*e*f*g))/(6*d^4) - (9*e^2*f^2 - d^2*g^2 + 2*d*e*f*g)/(30*d*e^3) + (e*x^4*(d^2*g^2 + 3*e^2*f^2 + 4*d*e*f*g))/(8*d^5) - (x*(141*e^2*f^2 - 49*d^2*g^2 + 188*d*e*f*g))/(480*d^2*e^2) + (x^2*(d^2*g^2 + 3*e^2*f^2 + 4*d*e*f*g))/(24*d^3*e) + (e^2*x^5*(d^2*g^2 + 3*e^2*f^2 + 4*d*e*f*g))/(32*d^6))/(d^6 - e^6*x^6 - 4*d*e^5*x^5 + 5*d^4*e^2*x^2 - 5*d^2*e^4*x^4 + 4*d^5*e*x) + (atanh((e*x*(d*g + e*f)*(d*g + 3*e*f))/(d*(d^2*g^2 + 3*e^2*f^2 + 4*d*e*f*g)))*(d*g + e*f)*(d*g + 3*e*f))/(32*d^7*e^3)","B"
569,1,375,179,0.140738,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^7)/(d^2 - e^2*x^2)^3,x)","\frac{x\,\left(64\,d^5\,g^2+96\,d^4\,e\,f\,g+32\,d^3\,e^2\,f^2\right)-\frac{8\,\left(7\,d^6\,g^2+10\,d^5\,e\,f\,g+3\,d^4\,e^2\,f^2\right)}{e}}{d^2\,e^2-2\,d\,e^3\,x+e^4\,x^2}-x^2\,\left(\frac{6\,d^2\,e^2\,g^2+8\,d\,e^3\,f\,g+e^4\,f^2}{2\,e^3}-\frac{3\,d^2\,g^2}{2\,e}+\frac{3\,d\,\left(2\,g\,\left(2\,d\,g+e\,f\right)+3\,d\,g^2\right)}{2\,e}\right)-x\,\left(\frac{d^3\,g^2}{e^2}-\frac{3\,d^2\,\left(2\,g\,\left(2\,d\,g+e\,f\right)+3\,d\,g^2\right)}{e^2}+\frac{4\,d\,\left(d^2\,g^2+3\,d\,e\,f\,g+e^2\,f^2\right)}{e^2}+\frac{3\,d\,\left(\frac{6\,d^2\,e^2\,g^2+8\,d\,e^3\,f\,g+e^4\,f^2}{e^3}-\frac{3\,d^2\,g^2}{e}+\frac{3\,d\,\left(2\,g\,\left(2\,d\,g+e\,f\right)+3\,d\,g^2\right)}{e}\right)}{e}\right)-x^3\,\left(\frac{2\,g\,\left(2\,d\,g+e\,f\right)}{3}+d\,g^2\right)-\frac{\ln\left(e\,x-d\right)\,\left(104\,d^4\,g^2+112\,d^3\,e\,f\,g+24\,d^2\,e^2\,f^2\right)}{e^3}-\frac{e\,g^2\,x^4}{4}","Not used",1,"(x*(64*d^5*g^2 + 32*d^3*e^2*f^2 + 96*d^4*e*f*g) - (8*(7*d^6*g^2 + 3*d^4*e^2*f^2 + 10*d^5*e*f*g))/e)/(d^2*e^2 + e^4*x^2 - 2*d*e^3*x) - x^2*((e^4*f^2 + 6*d^2*e^2*g^2 + 8*d*e^3*f*g)/(2*e^3) - (3*d^2*g^2)/(2*e) + (3*d*(2*g*(2*d*g + e*f) + 3*d*g^2))/(2*e)) - x*((d^3*g^2)/e^2 - (3*d^2*(2*g*(2*d*g + e*f) + 3*d*g^2))/e^2 + (4*d*(d^2*g^2 + e^2*f^2 + 3*d*e*f*g))/e^2 + (3*d*((e^4*f^2 + 6*d^2*e^2*g^2 + 8*d*e^3*f*g)/e^3 - (3*d^2*g^2)/e + (3*d*(2*g*(2*d*g + e*f) + 3*d*g^2))/e))/e) - x^3*((2*g*(2*d*g + e*f))/3 + d*g^2) - (log(e*x - d)*(104*d^4*g^2 + 24*d^2*e^2*f^2 + 112*d^3*e*f*g))/e^3 - (e*g^2*x^4)/4","B"
570,1,240,149,0.104800,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^6)/(d^2 - e^2*x^2)^3,x)","\frac{x\,\left(28\,d^4\,g^2+40\,d^3\,e\,f\,g+12\,d^2\,e^2\,f^2\right)-\frac{8\,\left(3\,d^5\,g^2+4\,d^4\,e\,f\,g+d^3\,e^2\,f^2\right)}{e}}{d^2\,e^2-2\,d\,e^3\,x+e^4\,x^2}-x\,\left(\frac{3\,d^2\,e\,g^2+6\,d\,e^2\,f\,g+e^3\,f^2}{e^3}+\frac{3\,d\,\left(\frac{g\,\left(3\,d\,g+2\,e\,f\right)}{e}+\frac{3\,d\,g^2}{e}\right)}{e}-\frac{3\,d^2\,g^2}{e^2}\right)-x^2\,\left(\frac{g\,\left(3\,d\,g+2\,e\,f\right)}{2\,e}+\frac{3\,d\,g^2}{2\,e}\right)-\frac{g^2\,x^3}{3}-\frac{\ln\left(e\,x-d\right)\,\left(38\,d^3\,g^2+36\,d^2\,e\,f\,g+6\,d\,e^2\,f^2\right)}{e^3}","Not used",1,"(x*(28*d^4*g^2 + 12*d^2*e^2*f^2 + 40*d^3*e*f*g) - (8*(3*d^5*g^2 + d^3*e^2*f^2 + 4*d^4*e*f*g))/e)/(d^2*e^2 + e^4*x^2 - 2*d*e^3*x) - x*((e^3*f^2 + 3*d^2*e*g^2 + 6*d*e^2*f*g)/e^3 + (3*d*((g*(3*d*g + 2*e*f))/e + (3*d*g^2)/e))/e - (3*d^2*g^2)/e^2) - x^2*((g*(3*d*g + 2*e*f))/(2*e) + (3*d*g^2)/(2*e)) - (g^2*x^3)/3 - (log(e*x - d)*(38*d^3*g^2 + 6*d*e^2*f^2 + 36*d^2*e*f*g))/e^3","B"
571,1,161,118,2.597499,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^5)/(d^2 - e^2*x^2)^3,x)","-\frac{\frac{2\,\left(5\,d^4\,g^2+6\,d^3\,e\,f\,g+d^2\,e^2\,f^2\right)}{e}-x\,\left(12\,d^3\,g^2+16\,d^2\,e\,f\,g+4\,d\,e^2\,f^2\right)}{d^2\,e^2-2\,d\,e^3\,x+e^4\,x^2}-x\,\left(\frac{2\,g\,\left(d\,g+e\,f\right)}{e^2}+\frac{3\,d\,g^2}{e^2}\right)-\frac{\ln\left(e\,x-d\right)\,\left(13\,d^2\,g^2+10\,d\,e\,f\,g+e^2\,f^2\right)}{e^3}-\frac{g^2\,x^2}{2\,e}","Not used",1,"- ((2*(5*d^4*g^2 + d^2*e^2*f^2 + 6*d^3*e*f*g))/e - x*(12*d^3*g^2 + 4*d*e^2*f^2 + 16*d^2*e*f*g))/(d^2*e^2 + e^4*x^2 - 2*d*e^3*x) - x*((2*g*(d*g + e*f))/e^2 + (3*d*g^2)/e^2) - (log(e*x - d)*(13*d^2*g^2 + e^2*f^2 + 10*d*e*f*g))/e^3 - (g^2*x^2)/(2*e)","B"
572,1,107,81,2.597574,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^4)/(d^2 - e^2*x^2)^3,x)","-\frac{\frac{4\,\left(d^3\,g^2+e\,f\,d^2\,g\right)}{e}-x\,\left(5\,d^2\,g^2+6\,d\,e\,f\,g+e^2\,f^2\right)}{d^2\,e^2-2\,d\,e^3\,x+e^4\,x^2}-\frac{g^2\,x}{e^2}-\frac{\ln\left(e\,x-d\right)\,\left(4\,d\,g^2+2\,e\,f\,g\right)}{e^3}","Not used",1,"- ((4*(d^3*g^2 + d^2*e*f*g))/e - x*(5*d^2*g^2 + e^2*f^2 + 6*d*e*f*g))/(d^2*e^2 + e^4*x^2 - 2*d*e^3*x) - (g^2*x)/e^2 - (log(e*x - d)*(4*d*g^2 + 2*e*f*g))/e^3","B"
573,1,80,61,0.069480,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^3)/(d^2 - e^2*x^2)^3,x)","-\frac{\frac{3\,d^2\,g^2+2\,d\,e\,f\,g-e^2\,f^2}{2\,e^3}-\frac{2\,g\,x\,\left(d\,g+e\,f\right)}{e^2}}{d^2-2\,d\,e\,x+e^2\,x^2}-\frac{g^2\,\ln\left(e\,x-d\right)}{e^3}","Not used",1,"- ((3*d^2*g^2 - e^2*f^2 + 2*d*e*f*g)/(2*e^3) - (2*g*x*(d*g + e*f))/e^2)/(d^2 + e^2*x^2 - 2*d*e*x) - (g^2*log(e*x - d))/e^3","B"
574,1,103,88,0.134496,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^2)/(d^2 - e^2*x^2)^3,x)","\frac{\mathrm{atanh}\left(\frac{e\,x}{d}\right)\,{\left(d\,g-e\,f\right)}^2}{4\,d^3\,e^3}-\frac{\frac{d^2\,g^2-e^2\,f^2}{2\,d\,e^3}-\frac{x\,\left(3\,d^2\,g^2+2\,d\,e\,f\,g-e^2\,f^2\right)}{4\,d^2\,e^2}}{d^2-2\,d\,e\,x+e^2\,x^2}","Not used",1,"(atanh((e*x)/d)*(d*g - e*f)^2)/(4*d^3*e^3) - ((d^2*g^2 - e^2*f^2)/(2*d*e^3) - (x*(3*d^2*g^2 - e^2*f^2 + 2*d*e*f*g))/(4*d^2*e^2))/(d^2 + e^2*x^2 - 2*d*e*x)","B"
575,1,198,122,2.638417,"\text{Not used}","int(((f + g*x)^2*(d + e*x))/(d^2 - e^2*x^2)^3,x)","\frac{\frac{-d^2\,g^2+2\,d\,e\,f\,g+e^2\,f^2}{4\,d\,e^3}+\frac{x\,\left(3\,d^2\,g^2-2\,d\,e\,f\,g+3\,e^2\,f^2\right)}{8\,d^2\,e^2}+\frac{x^2\,\left(d^2\,g^2+2\,d\,e\,f\,g-3\,e^2\,f^2\right)}{8\,d^3\,e}}{d^3-d^2\,e\,x-d\,e^2\,x^2+e^3\,x^3}-\frac{\mathrm{atanh}\left(\frac{e\,x\,\left(d\,g-e\,f\right)\,\left(d\,g+3\,e\,f\right)}{d\,\left(d^2\,g^2+2\,d\,e\,f\,g-3\,e^2\,f^2\right)}\right)\,\left(d\,g-e\,f\right)\,\left(d\,g+3\,e\,f\right)}{8\,d^4\,e^3}","Not used",1,"((e^2*f^2 - d^2*g^2 + 2*d*e*f*g)/(4*d*e^3) + (x*(3*d^2*g^2 + 3*e^2*f^2 - 2*d*e*f*g))/(8*d^2*e^2) + (x^2*(d^2*g^2 - 3*e^2*f^2 + 2*d*e*f*g))/(8*d^3*e))/(d^3 + e^3*x^3 - d*e^2*x^2 - d^2*e*x) - (atanh((e*x*(d*g - e*f)*(d*g + 3*e*f))/(d*(d^2*g^2 - 3*e^2*f^2 + 2*d*e*f*g)))*(d*g - e*f)*(d*g + 3*e*f))/(8*d^4*e^3)","B"
576,1,114,127,0.102563,"\text{Not used}","int((f + g*x)^2/(d^2 - e^2*x^2)^3,x)","\frac{\frac{x^3\,\left(d^2\,g^2-3\,e^2\,f^2\right)}{8\,d^4}+\frac{f\,g}{2\,e^2}+\frac{x\,\left(d^2\,g^2+5\,e^2\,f^2\right)}{8\,d^2\,e^2}}{d^4-2\,d^2\,e^2\,x^2+e^4\,x^4}-\frac{\mathrm{atanh}\left(\frac{e\,x}{d}\right)\,\left(d^2\,g^2-3\,e^2\,f^2\right)}{8\,d^5\,e^3}","Not used",1,"((x^3*(d^2*g^2 - 3*e^2*f^2))/(8*d^4) + (f*g)/(2*e^2) + (x*(d^2*g^2 + 5*e^2*f^2))/(8*d^2*e^2))/(d^4 + e^4*x^4 - 2*d^2*e^2*x^2) - (atanh((e*x)/d)*(d^2*g^2 - 3*e^2*f^2))/(8*d^5*e^3)","B"
577,1,249,188,2.679463,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)^3*(d + e*x)),x)","\frac{\frac{d^2\,g^2+4\,d\,e\,f\,g-2\,e^2\,f^2}{12\,d\,e^3}-\frac{x^3\,\left(-d^2\,g^2+2\,d\,e\,f\,g+5\,e^2\,f^2\right)}{16\,d^4}-\frac{e\,x^4\,\left(-d^2\,g^2+2\,d\,e\,f\,g+5\,e^2\,f^2\right)}{16\,d^5}+\frac{x\,\left(7\,d^2\,g^2+10\,d\,e\,f\,g+25\,e^2\,f^2\right)}{48\,d^2\,e^2}+\frac{5\,x^2\,\left(-d^2\,g^2+2\,d\,e\,f\,g+5\,e^2\,f^2\right)}{48\,d^3\,e}}{d^5+d^4\,e\,x-2\,d^3\,e^2\,x^2-2\,d^2\,e^3\,x^3+d\,e^4\,x^4+e^5\,x^5}+\frac{\mathrm{atanh}\left(\frac{e\,x}{d}\right)\,\left(-d^2\,g^2+2\,d\,e\,f\,g+5\,e^2\,f^2\right)}{16\,d^6\,e^3}","Not used",1,"((d^2*g^2 - 2*e^2*f^2 + 4*d*e*f*g)/(12*d*e^3) - (x^3*(5*e^2*f^2 - d^2*g^2 + 2*d*e*f*g))/(16*d^4) - (e*x^4*(5*e^2*f^2 - d^2*g^2 + 2*d*e*f*g))/(16*d^5) + (x*(7*d^2*g^2 + 25*e^2*f^2 + 10*d*e*f*g))/(48*d^2*e^2) + (5*x^2*(5*e^2*f^2 - d^2*g^2 + 2*d*e*f*g))/(48*d^3*e))/(d^5 + e^5*x^5 + d*e^4*x^4 - 2*d^3*e^2*x^2 - 2*d^2*e^3*x^3 + d^4*e*x) + (atanh((e*x)/d)*(5*e^2*f^2 - d^2*g^2 + 2*d*e*f*g))/(16*d^6*e^3)","B"
578,1,296,235,2.639270,"\text{Not used}","int((f + g*x)^2/((d^2 - e^2*x^2)^3*(d + e*x)^2),x)","\frac{\frac{d^2\,g^2+2\,d\,e\,f\,g-3\,e^2\,f^2}{12\,d\,e^3}+\frac{x^3\,\left(-d^2\,g^2+10\,d\,e\,f\,g+15\,e^2\,f^2\right)}{96\,d^4}-\frac{e\,x^4\,\left(-d^2\,g^2+10\,d\,e\,f\,g+15\,e^2\,f^2\right)}{32\,d^5}+\frac{x\,\left(35\,d^2\,g^2+34\,d\,e\,f\,g+51\,e^2\,f^2\right)}{192\,d^2\,e^2}+\frac{5\,x^2\,\left(-d^2\,g^2+10\,d\,e\,f\,g+15\,e^2\,f^2\right)}{96\,d^3\,e}-\frac{e^2\,x^5\,\left(-d^2\,g^2+10\,d\,e\,f\,g+15\,e^2\,f^2\right)}{64\,d^6}}{d^6+2\,d^5\,e\,x-d^4\,e^2\,x^2-4\,d^3\,e^3\,x^3-d^2\,e^4\,x^4+2\,d\,e^5\,x^5+e^6\,x^6}+\frac{\mathrm{atanh}\left(\frac{e\,x}{d}\right)\,\left(-d^2\,g^2+10\,d\,e\,f\,g+15\,e^2\,f^2\right)}{64\,d^7\,e^3}","Not used",1,"((d^2*g^2 - 3*e^2*f^2 + 2*d*e*f*g)/(12*d*e^3) + (x^3*(15*e^2*f^2 - d^2*g^2 + 10*d*e*f*g))/(96*d^4) - (e*x^4*(15*e^2*f^2 - d^2*g^2 + 10*d*e*f*g))/(32*d^5) + (x*(35*d^2*g^2 + 51*e^2*f^2 + 34*d*e*f*g))/(192*d^2*e^2) + (5*x^2*(15*e^2*f^2 - d^2*g^2 + 10*d*e*f*g))/(96*d^3*e) - (e^2*x^5*(15*e^2*f^2 - d^2*g^2 + 10*d*e*f*g))/(64*d^6))/(d^6 + e^6*x^6 + 2*d*e^5*x^5 - d^4*e^2*x^2 - 4*d^3*e^3*x^3 - d^2*e^4*x^4 + 2*d^5*e*x) + (atanh((e*x)/d)*(15*e^2*f^2 - d^2*g^2 + 10*d*e*f*g))/(64*d^7*e^3)","B"
579,0,-1,269,0.000000,"\text{Not used}","int(((f + g*x)^5*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{{\left(f+g\,x\right)}^5\,{\left(d+e\,x\right)}^3}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int(((f + g*x)^5*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2), x)","F"
580,0,-1,215,0.000000,"\text{Not used}","int(((f + g*x)^4*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{{\left(f+g\,x\right)}^4\,{\left(d+e\,x\right)}^3}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int(((f + g*x)^4*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2), x)","F"
581,0,-1,183,0.000000,"\text{Not used}","int(((f + g*x)^3*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","\int \frac{{\left(f+g\,x\right)}^3\,{\left(d+e\,x\right)}^3}{{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int(((f + g*x)^3*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2), x)","F"
582,1,125,145,2.871323,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(2\,d^4\,g^2-6\,d^3\,e\,f\,g-6\,d^3\,e\,g^2\,x+7\,d^2\,e^2\,f^2+18\,d^2\,e^2\,f\,g\,x+7\,d^2\,e^2\,g^2\,x^2-6\,d\,e^3\,f^2\,x-6\,d\,e^3\,f\,g\,x^2+2\,e^4\,f^2\,x^2\right)}{15\,d^3\,e^3\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(2*d^4*g^2 + 7*d^2*e^2*f^2 + 2*e^4*f^2*x^2 - 6*d^3*e*f*g + 7*d^2*e^2*g^2*x^2 - 6*d*e^3*f^2*x - 6*d^3*e*g^2*x + 18*d^2*e^2*f*g*x - 6*d*e^3*f*g*x^2))/(15*d^3*e^3*(d - e*x)^3)","B"
583,1,79,117,2.790784,"\text{Not used}","int(((f + g*x)*(d + e*x)^3)/(d^2 - e^2*x^2)^(7/2),x)","-\frac{\sqrt{d^2-e^2\,x^2}\,\left(3\,g\,d^3-9\,g\,d^2\,e\,x-7\,f\,d^2\,e+3\,g\,d\,e^2\,x^2+6\,f\,d\,e^2\,x-2\,f\,e^3\,x^2\right)}{15\,d^3\,e^2\,{\left(d-e\,x\right)}^3}","Not used",1,"-((d^2 - e^2*x^2)^(1/2)*(3*d^3*g - 2*e^3*f*x^2 - 7*d^2*e*f + 6*d*e^2*f*x - 9*d^2*e*g*x + 3*d*e^2*g*x^2))/(15*d^3*e^2*(d - e*x)^3)","B"
584,1,49,103,2.701420,"\text{Not used}","int((d + e*x)^3/(d^2 - e^2*x^2)^(7/2),x)","\frac{\sqrt{d^2-e^2\,x^2}\,\left(7\,d^2-6\,d\,e\,x+2\,e^2\,x^2\right)}{15\,d^3\,e\,{\left(d-e\,x\right)}^3}","Not used",1,"((d^2 - e^2*x^2)^(1/2)*(7*d^2 + 2*e^2*x^2 - 6*d*e*x))/(15*d^3*e*(d - e*x)^3)","B"
585,0,-1,242,0.000000,"\text{Not used}","int((d + e*x)^3/((f + g*x)*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^3}{\left(f+g\,x\right)\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^3/((f + g*x)*(d^2 - e^2*x^2)^(7/2)), x)","F"
586,0,-1,311,0.000000,"\text{Not used}","int((d + e*x)^3/((f + g*x)^2*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^3}{{\left(f+g\,x\right)}^2\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^3/((f + g*x)^2*(d^2 - e^2*x^2)^(7/2)), x)","F"
587,0,-1,398,0.000000,"\text{Not used}","int((d + e*x)^3/((f + g*x)^3*(d^2 - e^2*x^2)^(7/2)),x)","\int \frac{{\left(d+e\,x\right)}^3}{{\left(f+g\,x\right)}^3\,{\left(d^2-e^2\,x^2\right)}^{7/2}} \,d x","Not used",1,"int((d + e*x)^3/((f + g*x)^3*(d^2 - e^2*x^2)^(7/2)), x)","F"
588,1,124,112,0.233648,"\text{Not used}","int((a + c*x^2)/((f + g*x)*(d + e*x)^(3/2)),x)","\frac{2\,c\,\sqrt{d+e\,x}}{e^2\,g}+\frac{2\,\left(c\,g\,d^2+a\,g\,e^2\right)}{e^2\,g\,\left(d\,g-e\,f\right)\,\sqrt{d+e\,x}}+\frac{\mathrm{atan}\left(\frac{d\,g^{3/2}\,\sqrt{d+e\,x}\,1{}\mathrm{i}-e\,f\,\sqrt{g}\,\sqrt{d+e\,x}\,1{}\mathrm{i}}{{\left(d\,g-e\,f\right)}^{3/2}}\right)\,\left(c\,f^2+a\,g^2\right)\,2{}\mathrm{i}}{g^{3/2}\,{\left(d\,g-e\,f\right)}^{3/2}}","Not used",1,"(atan((d*g^(3/2)*(d + e*x)^(1/2)*1i - e*f*g^(1/2)*(d + e*x)^(1/2)*1i)/(d*g - e*f)^(3/2))*(a*g^2 + c*f^2)*2i)/(g^(3/2)*(d*g - e*f)^(3/2)) + (2*c*(d + e*x)^(1/2))/(e^2*g) + (2*(a*e^2*g + c*d^2*g))/(e^2*g*(d*g - e*f)*(d + e*x)^(1/2))","B"
589,1,222,240,0.118936,"\text{Not used}","int(((a + c*x^2)*(d + e*x)^3)/(f + g*x)^(1/2),x)","\frac{{\left(f+g\,x\right)}^{7/2}\,\left(6\,c\,d^2\,e\,g^2-24\,c\,d\,e^2\,f\,g+20\,c\,e^3\,f^2+2\,a\,e^3\,g^2\right)}{7\,g^6}+\frac{2\,\sqrt{f+g\,x}\,\left(c\,f^2+a\,g^2\right)\,{\left(d\,g-e\,f\right)}^3}{g^6}+\frac{2\,c\,e^3\,{\left(f+g\,x\right)}^{11/2}}{11\,g^6}+\frac{2\,{\left(f+g\,x\right)}^{3/2}\,{\left(d\,g-e\,f\right)}^2\,\left(5\,c\,e\,f^2-2\,c\,d\,f\,g+3\,a\,e\,g^2\right)}{3\,g^6}+\frac{2\,{\left(f+g\,x\right)}^{5/2}\,\left(d\,g-e\,f\right)\,\left(c\,d^2\,g^2-8\,c\,d\,e\,f\,g+10\,c\,e^2\,f^2+3\,a\,e^2\,g^2\right)}{5\,g^6}+\frac{2\,c\,e^2\,{\left(f+g\,x\right)}^{9/2}\,\left(3\,d\,g-5\,e\,f\right)}{9\,g^6}","Not used",1,"((f + g*x)^(7/2)*(2*a*e^3*g^2 + 20*c*e^3*f^2 + 6*c*d^2*e*g^2 - 24*c*d*e^2*f*g))/(7*g^6) + (2*(f + g*x)^(1/2)*(a*g^2 + c*f^2)*(d*g - e*f)^3)/g^6 + (2*c*e^3*(f + g*x)^(11/2))/(11*g^6) + (2*(f + g*x)^(3/2)*(d*g - e*f)^2*(3*a*e*g^2 + 5*c*e*f^2 - 2*c*d*f*g))/(3*g^6) + (2*(f + g*x)^(5/2)*(d*g - e*f)*(3*a*e^2*g^2 + c*d^2*g^2 + 10*c*e^2*f^2 - 8*c*d*e*f*g))/(5*g^6) + (2*c*e^2*(f + g*x)^(9/2)*(3*d*g - 5*e*f))/(9*g^6)","B"
590,1,159,175,2.579657,"\text{Not used}","int(((a + c*x^2)*(d + e*x)^2)/(f + g*x)^(1/2),x)","\frac{{\left(f+g\,x\right)}^{5/2}\,\left(2\,c\,d^2\,g^2-12\,c\,d\,e\,f\,g+12\,c\,e^2\,f^2+2\,a\,e^2\,g^2\right)}{5\,g^5}+\frac{2\,\sqrt{f+g\,x}\,\left(c\,f^2+a\,g^2\right)\,{\left(d\,g-e\,f\right)}^2}{g^5}+\frac{4\,{\left(f+g\,x\right)}^{3/2}\,\left(d\,g-e\,f\right)\,\left(2\,c\,e\,f^2-c\,d\,f\,g+a\,e\,g^2\right)}{3\,g^5}+\frac{2\,c\,e^2\,{\left(f+g\,x\right)}^{9/2}}{9\,g^5}+\frac{4\,c\,e\,{\left(f+g\,x\right)}^{7/2}\,\left(d\,g-2\,e\,f\right)}{7\,g^5}","Not used",1,"((f + g*x)^(5/2)*(2*a*e^2*g^2 + 2*c*d^2*g^2 + 12*c*e^2*f^2 - 12*c*d*e*f*g))/(5*g^5) + (2*(f + g*x)^(1/2)*(a*g^2 + c*f^2)*(d*g - e*f)^2)/g^5 + (4*(f + g*x)^(3/2)*(d*g - e*f)*(a*e*g^2 + 2*c*e*f^2 - c*d*f*g))/(3*g^5) + (2*c*e^2*(f + g*x)^(9/2))/(9*g^5) + (4*c*e*(f + g*x)^(7/2)*(d*g - 2*e*f))/(7*g^5)","B"
591,1,100,113,0.072950,"\text{Not used}","int(((a + c*x^2)*(d + e*x))/(f + g*x)^(1/2),x)","\frac{{\left(f+g\,x\right)}^{3/2}\,\left(6\,c\,e\,f^2-4\,c\,d\,f\,g+2\,a\,e\,g^2\right)}{3\,g^4}+\frac{2\,c\,e\,{\left(f+g\,x\right)}^{7/2}}{7\,g^4}+\frac{2\,c\,{\left(f+g\,x\right)}^{5/2}\,\left(d\,g-3\,e\,f\right)}{5\,g^4}+\frac{2\,\sqrt{f+g\,x}\,\left(c\,f^2+a\,g^2\right)\,\left(d\,g-e\,f\right)}{g^4}","Not used",1,"((f + g*x)^(3/2)*(2*a*e*g^2 + 6*c*e*f^2 - 4*c*d*f*g))/(3*g^4) + (2*c*e*(f + g*x)^(7/2))/(7*g^4) + (2*c*(f + g*x)^(5/2)*(d*g - 3*e*f))/(5*g^4) + (2*(f + g*x)^(1/2)*(a*g^2 + c*f^2)*(d*g - e*f))/g^4","B"
592,1,44,61,2.558425,"\text{Not used}","int((a + c*x^2)/(f + g*x)^(1/2),x)","\frac{2\,\sqrt{f+g\,x}\,\left(3\,c\,{\left(f+g\,x\right)}^2+15\,a\,g^2+15\,c\,f^2-10\,c\,f\,\left(f+g\,x\right)\right)}{15\,g^3}","Not used",1,"(2*(f + g*x)^(1/2)*(3*c*(f + g*x)^2 + 15*a*g^2 + 15*c*f^2 - 10*c*f*(f + g*x)))/(15*g^3)","B"
593,1,107,104,0.107078,"\text{Not used}","int((a + c*x^2)/((f + g*x)^(1/2)*(d + e*x)),x)","\frac{2\,\mathrm{atan}\left(\frac{\sqrt{e}\,\sqrt{f+g\,x}}{\sqrt{d\,g-e\,f}}\right)\,\left(c\,d^2+a\,e^2\right)}{e^{5/2}\,\sqrt{d\,g-e\,f}}-\sqrt{f+g\,x}\,\left(\frac{2\,c\,\left(d\,g^3-e\,f\,g^2\right)}{e^2\,g^4}+\frac{4\,c\,f}{e\,g^2}\right)+\frac{2\,c\,{\left(f+g\,x\right)}^{3/2}}{3\,e\,g^2}","Not used",1,"(2*atan((e^(1/2)*(f + g*x)^(1/2))/(d*g - e*f)^(1/2))*(a*e^2 + c*d^2))/(e^(5/2)*(d*g - e*f)^(1/2)) - (f + g*x)^(1/2)*((2*c*(d*g^3 - e*f*g^2))/(e^2*g^4) + (4*c*f)/(e*g^2)) + (2*c*(f + g*x)^(3/2))/(3*e*g^2)","B"
594,1,128,122,2.682042,"\text{Not used}","int((a + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^2),x)","\frac{\mathrm{atan}\left(\frac{\sqrt{e}\,\sqrt{f+g\,x}}{\sqrt{d\,g-e\,f}}\right)\,\left(-3\,c\,g\,d^2+4\,c\,f\,d\,e+a\,g\,e^2\right)}{e^{5/2}\,{\left(d\,g-e\,f\right)}^{3/2}}+\frac{\sqrt{f+g\,x}\,\left(c\,g\,d^2+a\,g\,e^2\right)}{\left(d\,g-e\,f\right)\,\left(e^3\,\left(f+g\,x\right)-e^3\,f+d\,e^2\,g\right)}+\frac{2\,c\,\sqrt{f+g\,x}}{e^2\,g}","Not used",1,"(atan((e^(1/2)*(f + g*x)^(1/2))/(d*g - e*f)^(1/2))*(a*e^2*g - 3*c*d^2*g + 4*c*d*e*f))/(e^(5/2)*(d*g - e*f)^(3/2)) + ((f + g*x)^(1/2)*(a*e^2*g + c*d^2*g))/((d*g - e*f)*(e^3*(f + g*x) - e^3*f + d*e^2*g)) + (2*c*(f + g*x)^(1/2))/(e^2*g)","B"
595,1,224,178,2.908771,"\text{Not used}","int((a + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^3),x)","\frac{\frac{\sqrt{f+g\,x}\,\left(-3\,c\,d^2\,g^2+8\,c\,f\,d\,e\,g+5\,a\,e^2\,g^2\right)}{4\,e^2\,\left(d\,g-e\,f\right)}+\frac{{\left(f+g\,x\right)}^{3/2}\,\left(-5\,c\,d^2\,g^2+8\,c\,f\,d\,e\,g+3\,a\,e^2\,g^2\right)}{4\,e\,{\left(d\,g-e\,f\right)}^2}}{e^2\,{\left(f+g\,x\right)}^2-\left(f+g\,x\right)\,\left(2\,e^2\,f-2\,d\,e\,g\right)+d^2\,g^2+e^2\,f^2-2\,d\,e\,f\,g}+\frac{\mathrm{atan}\left(\frac{\sqrt{e}\,\sqrt{f+g\,x}}{\sqrt{d\,g-e\,f}}\right)\,\left(3\,c\,d^2\,g^2-8\,c\,d\,e\,f\,g+8\,c\,e^2\,f^2+3\,a\,e^2\,g^2\right)}{4\,e^{5/2}\,{\left(d\,g-e\,f\right)}^{5/2}}","Not used",1,"(((f + g*x)^(1/2)*(5*a*e^2*g^2 - 3*c*d^2*g^2 + 8*c*d*e*f*g))/(4*e^2*(d*g - e*f)) + ((f + g*x)^(3/2)*(3*a*e^2*g^2 - 5*c*d^2*g^2 + 8*c*d*e*f*g))/(4*e*(d*g - e*f)^2))/(e^2*(f + g*x)^2 - (f + g*x)*(2*e^2*f - 2*d*e*g) + d^2*g^2 + e^2*f^2 - 2*d*e*f*g) + (atan((e^(1/2)*(f + g*x)^(1/2))/(d*g - e*f)^(1/2))*(3*a*e^2*g^2 + 3*c*d^2*g^2 + 8*c*e^2*f^2 - 8*c*d*e*f*g))/(4*e^(5/2)*(d*g - e*f)^(5/2))","B"
596,1,292,238,0.090807,"\text{Not used}","int(((a + c*x^2)*(d + e*x)^3)/(f + g*x)^(3/2),x)","\frac{{\left(f+g\,x\right)}^{5/2}\,\left(6\,c\,d^2\,e\,g^2-24\,c\,d\,e^2\,f\,g+20\,c\,e^3\,f^2+2\,a\,e^3\,g^2\right)}{5\,g^6}-\frac{2\,c\,d^3\,f^2\,g^3+2\,a\,d^3\,g^5-6\,c\,d^2\,e\,f^3\,g^2-6\,a\,d^2\,e\,f\,g^4+6\,c\,d\,e^2\,f^4\,g+6\,a\,d\,e^2\,f^2\,g^3-2\,c\,e^3\,f^5-2\,a\,e^3\,f^3\,g^2}{g^6\,\sqrt{f+g\,x}}+\frac{2\,c\,e^3\,{\left(f+g\,x\right)}^{9/2}}{9\,g^6}+\frac{2\,\sqrt{f+g\,x}\,{\left(d\,g-e\,f\right)}^2\,\left(5\,c\,e\,f^2-2\,c\,d\,f\,g+3\,a\,e\,g^2\right)}{g^6}+\frac{2\,{\left(f+g\,x\right)}^{3/2}\,\left(d\,g-e\,f\right)\,\left(c\,d^2\,g^2-8\,c\,d\,e\,f\,g+10\,c\,e^2\,f^2+3\,a\,e^2\,g^2\right)}{3\,g^6}+\frac{2\,c\,e^2\,{\left(f+g\,x\right)}^{7/2}\,\left(3\,d\,g-5\,e\,f\right)}{7\,g^6}","Not used",1,"((f + g*x)^(5/2)*(2*a*e^3*g^2 + 20*c*e^3*f^2 + 6*c*d^2*e*g^2 - 24*c*d*e^2*f*g))/(5*g^6) - (2*a*d^3*g^5 - 2*c*e^3*f^5 - 2*a*e^3*f^3*g^2 + 2*c*d^3*f^2*g^3 - 6*a*d^2*e*f*g^4 + 6*c*d*e^2*f^4*g + 6*a*d*e^2*f^2*g^3 - 6*c*d^2*e*f^3*g^2)/(g^6*(f + g*x)^(1/2)) + (2*c*e^3*(f + g*x)^(9/2))/(9*g^6) + (2*(f + g*x)^(1/2)*(d*g - e*f)^2*(3*a*e*g^2 + 5*c*e*f^2 - 2*c*d*f*g))/g^6 + (2*(f + g*x)^(3/2)*(d*g - e*f)*(3*a*e^2*g^2 + c*d^2*g^2 + 10*c*e^2*f^2 - 8*c*d*e*f*g))/(3*g^6) + (2*c*e^2*(f + g*x)^(7/2)*(3*d*g - 5*e*f))/(7*g^6)","B"
597,1,199,173,2.657749,"\text{Not used}","int(((a + c*x^2)*(d + e*x)^2)/(f + g*x)^(3/2),x)","\frac{{\left(f+g\,x\right)}^{3/2}\,\left(2\,c\,d^2\,g^2-12\,c\,d\,e\,f\,g+12\,c\,e^2\,f^2+2\,a\,e^2\,g^2\right)}{3\,g^5}-\frac{2\,c\,d^2\,f^2\,g^2+2\,a\,d^2\,g^4-4\,c\,d\,e\,f^3\,g-4\,a\,d\,e\,f\,g^3+2\,c\,e^2\,f^4+2\,a\,e^2\,f^2\,g^2}{g^5\,\sqrt{f+g\,x}}+\frac{4\,\sqrt{f+g\,x}\,\left(d\,g-e\,f\right)\,\left(2\,c\,e\,f^2-c\,d\,f\,g+a\,e\,g^2\right)}{g^5}+\frac{2\,c\,e^2\,{\left(f+g\,x\right)}^{7/2}}{7\,g^5}+\frac{4\,c\,e\,{\left(f+g\,x\right)}^{5/2}\,\left(d\,g-2\,e\,f\right)}{5\,g^5}","Not used",1,"((f + g*x)^(3/2)*(2*a*e^2*g^2 + 2*c*d^2*g^2 + 12*c*e^2*f^2 - 12*c*d*e*f*g))/(3*g^5) - (2*a*d^2*g^4 + 2*c*e^2*f^4 + 2*a*e^2*f^2*g^2 + 2*c*d^2*f^2*g^2 - 4*a*d*e*f*g^3 - 4*c*d*e*f^3*g)/(g^5*(f + g*x)^(1/2)) + (4*(f + g*x)^(1/2)*(d*g - e*f)*(a*e*g^2 + 2*c*e*f^2 - c*d*f*g))/g^5 + (2*c*e^2*(f + g*x)^(7/2))/(7*g^5) + (4*c*e*(f + g*x)^(5/2)*(d*g - 2*e*f))/(5*g^5)","B"
598,1,111,111,0.074777,"\text{Not used}","int(((a + c*x^2)*(d + e*x))/(f + g*x)^(3/2),x)","\frac{\sqrt{f+g\,x}\,\left(6\,c\,e\,f^2-4\,c\,d\,f\,g+2\,a\,e\,g^2\right)}{g^4}-\frac{-2\,c\,e\,f^3+2\,c\,d\,f^2\,g-2\,a\,e\,f\,g^2+2\,a\,d\,g^3}{g^4\,\sqrt{f+g\,x}}+\frac{2\,c\,e\,{\left(f+g\,x\right)}^{5/2}}{5\,g^4}+\frac{2\,c\,{\left(f+g\,x\right)}^{3/2}\,\left(d\,g-3\,e\,f\right)}{3\,g^4}","Not used",1,"((f + g*x)^(1/2)*(2*a*e*g^2 + 6*c*e*f^2 - 4*c*d*f*g))/g^4 - (2*a*d*g^3 - 2*c*e*f^3 - 2*a*e*f*g^2 + 2*c*d*f^2*g)/(g^4*(f + g*x)^(1/2)) + (2*c*e*(f + g*x)^(5/2))/(5*g^4) + (2*c*(f + g*x)^(3/2)*(d*g - 3*e*f))/(3*g^4)","B"
599,1,44,59,0.054119,"\text{Not used}","int((a + c*x^2)/(f + g*x)^(3/2),x)","-\frac{6\,a\,g^2-2\,c\,{\left(f+g\,x\right)}^2+6\,c\,f^2+12\,c\,f\,\left(f+g\,x\right)}{3\,g^3\,\sqrt{f+g\,x}}","Not used",1,"-(6*a*g^2 - 2*c*(f + g*x)^2 + 6*c*f^2 + 12*c*f*(f + g*x))/(3*g^3*(f + g*x)^(1/2))","B"
600,1,141,112,0.136472,"\text{Not used}","int((a + c*x^2)/((f + g*x)^(3/2)*(d + e*x)),x)","\frac{2\,\mathrm{atan}\left(\frac{2\,\sqrt{f+g\,x}\,\left(c\,d^2+a\,e^2\right)\,\left(e^2\,f-d\,e\,g\right)}{\sqrt{e}\,\left(2\,c\,d^2+2\,a\,e^2\right)\,{\left(d\,g-e\,f\right)}^{3/2}}\right)\,\left(c\,d^2+a\,e^2\right)}{e^{3/2}\,{\left(d\,g-e\,f\right)}^{3/2}}+\frac{2\,c\,\sqrt{f+g\,x}}{e\,g^2}-\frac{2\,\left(c\,e\,f^2+a\,e\,g^2\right)}{e\,g^2\,\sqrt{f+g\,x}\,\left(d\,g-e\,f\right)}","Not used",1,"(2*atan((2*(f + g*x)^(1/2)*(a*e^2 + c*d^2)*(e^2*f - d*e*g))/(e^(1/2)*(2*a*e^2 + 2*c*d^2)*(d*g - e*f)^(3/2)))*(a*e^2 + c*d^2))/(e^(3/2)*(d*g - e*f)^(3/2)) + (2*c*(f + g*x)^(1/2))/(e*g^2) - (2*(a*e*g^2 + c*e*f^2))/(e*g^2*(f + g*x)^(1/2)*(d*g - e*f))","B"
601,1,187,144,3.286697,"\text{Not used}","int((a + c*x^2)/((f + g*x)^(3/2)*(d + e*x)^2),x)","-\frac{\frac{2\,\left(c\,f^2+a\,g^2\right)}{d\,g-e\,f}+\frac{\left(f+g\,x\right)\,\left(c\,d^2\,g^2+2\,c\,e^2\,f^2+3\,a\,e^2\,g^2\right)}{e\,{\left(d\,g-e\,f\right)}^2}}{\sqrt{f+g\,x}\,\left(d\,g^2-e\,f\,g\right)+e\,g\,{\left(f+g\,x\right)}^{3/2}}-\frac{\mathrm{atan}\left(\frac{\sqrt{f+g\,x}\,\left(d^2\,e\,g^2-2\,d\,e^2\,f\,g+e^3\,f^2\right)}{\sqrt{e}\,{\left(d\,g-e\,f\right)}^{5/2}}\right)\,\left(-c\,g\,d^2+4\,c\,f\,d\,e+3\,a\,g\,e^2\right)}{e^{3/2}\,{\left(d\,g-e\,f\right)}^{5/2}}","Not used",1,"- ((2*(a*g^2 + c*f^2))/(d*g - e*f) + ((f + g*x)*(3*a*e^2*g^2 + c*d^2*g^2 + 2*c*e^2*f^2))/(e*(d*g - e*f)^2))/((f + g*x)^(1/2)*(d*g^2 - e*f*g) + e*g*(f + g*x)^(3/2)) - (atan(((f + g*x)^(1/2)*(e^3*f^2 + d^2*e*g^2 - 2*d*e^2*f*g))/(e^(1/2)*(d*g - e*f)^(5/2)))*(3*a*e^2*g - c*d^2*g + 4*c*d*e*f))/(e^(3/2)*(d*g - e*f)^(5/2))","B"
602,1,310,214,3.367117,"\text{Not used}","int((a + c*x^2)/((f + g*x)^(3/2)*(d + e*x)^3),x)","\frac{\mathrm{atan}\left(\frac{\sqrt{f+g\,x}\,\left(-d^3\,e\,g^3+3\,d^2\,e^2\,f\,g^2-3\,d\,e^3\,f^2\,g+e^4\,f^3\right)}{\sqrt{e}\,{\left(d\,g-e\,f\right)}^{7/2}}\right)\,\left(-c\,d^2\,g^2+8\,c\,d\,e\,f\,g+8\,c\,e^2\,f^2+15\,a\,e^2\,g^2\right)}{4\,e^{3/2}\,{\left(d\,g-e\,f\right)}^{7/2}}-\frac{\frac{2\,\left(c\,f^2+a\,g^2\right)}{d\,g-e\,f}+\frac{{\left(f+g\,x\right)}^2\,\left(-c\,d^2\,g^2+8\,c\,d\,e\,f\,g+8\,c\,e^2\,f^2+15\,a\,e^2\,g^2\right)}{4\,{\left(d\,g-e\,f\right)}^3}+\frac{\left(f+g\,x\right)\,\left(c\,d^2\,g^2+8\,c\,d\,e\,f\,g+16\,c\,e^2\,f^2+25\,a\,e^2\,g^2\right)}{4\,e\,{\left(d\,g-e\,f\right)}^2}}{e^2\,{\left(f+g\,x\right)}^{5/2}-{\left(f+g\,x\right)}^{3/2}\,\left(2\,e^2\,f-2\,d\,e\,g\right)+\sqrt{f+g\,x}\,\left(d^2\,g^2-2\,d\,e\,f\,g+e^2\,f^2\right)}","Not used",1,"(atan(((f + g*x)^(1/2)*(e^4*f^3 - d^3*e*g^3 + 3*d^2*e^2*f*g^2 - 3*d*e^3*f^2*g))/(e^(1/2)*(d*g - e*f)^(7/2)))*(15*a*e^2*g^2 - c*d^2*g^2 + 8*c*e^2*f^2 + 8*c*d*e*f*g))/(4*e^(3/2)*(d*g - e*f)^(7/2)) - ((2*(a*g^2 + c*f^2))/(d*g - e*f) + ((f + g*x)^2*(15*a*e^2*g^2 - c*d^2*g^2 + 8*c*e^2*f^2 + 8*c*d*e*f*g))/(4*(d*g - e*f)^3) + ((f + g*x)*(25*a*e^2*g^2 + c*d^2*g^2 + 16*c*e^2*f^2 + 8*c*d*e*f*g))/(4*e*(d*g - e*f)^2))/(e^2*(f + g*x)^(5/2) - (f + g*x)^(3/2)*(2*e^2*f - 2*d*e*g) + (f + g*x)^(1/2)*(d^2*g^2 + e^2*f^2 - 2*d*e*f*g))","B"
603,1,569,147,20.128398,"\text{Not used}","int((a + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^(1/2)),x)","\frac{c\,\mathrm{atanh}\left(\frac{\sqrt{g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{\sqrt{e}\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}\right)\,\left(3\,d^2\,g^2+2\,d\,e\,f\,g+3\,e^2\,f^2\right)}{2\,e^{5/2}\,g^{5/2}}-\frac{4\,a\,\mathrm{atan}\left(\frac{e\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}{\sqrt{-e\,g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}\right)}{\sqrt{-e\,g}}-\frac{\frac{\left(\sqrt{d+e\,x}-\sqrt{d}\right)\,\left(\frac{3\,c\,d^2\,e\,g^2}{2}+c\,d\,e^2\,f\,g+\frac{3\,c\,e^3\,f^2}{2}\right)}{g^6\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3\,\left(\frac{11\,c\,d^2\,g^2}{2}+25\,c\,d\,e\,f\,g+\frac{11\,c\,e^2\,f^2}{2}\right)}{g^5\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^3}+\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^7\,\left(\frac{3\,c\,d^2\,g^2}{2}+c\,d\,e\,f\,g+\frac{3\,c\,e^2\,f^2}{2}\right)}{e^2\,g^3\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^7}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^5\,\left(\frac{11\,c\,d^2\,g^2}{2}+25\,c\,d\,e\,f\,g+\frac{11\,c\,e^2\,f^2}{2}\right)}{e\,g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^5}+\frac{\sqrt{d}\,\sqrt{f}\,\left(32\,c\,d\,g+32\,c\,e\,f\right)\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}}{\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}{{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^8}+\frac{e^4}{g^4}-\frac{4\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}{g\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^6}-\frac{4\,e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g^3\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}+\frac{6\,e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}}","Not used",1,"(c*atanh((g^(1/2)*((d + e*x)^(1/2) - d^(1/2)))/(e^(1/2)*((f + g*x)^(1/2) - f^(1/2))))*(3*d^2*g^2 + 3*e^2*f^2 + 2*d*e*f*g))/(2*e^(5/2)*g^(5/2)) - (4*a*atan((e*((f + g*x)^(1/2) - f^(1/2)))/((-e*g)^(1/2)*((d + e*x)^(1/2) - d^(1/2)))))/(-e*g)^(1/2) - ((((d + e*x)^(1/2) - d^(1/2))*((3*c*e^3*f^2)/2 + (3*c*d^2*e*g^2)/2 + c*d*e^2*f*g))/(g^6*((f + g*x)^(1/2) - f^(1/2))) - (((d + e*x)^(1/2) - d^(1/2))^3*((11*c*d^2*g^2)/2 + (11*c*e^2*f^2)/2 + 25*c*d*e*f*g))/(g^5*((f + g*x)^(1/2) - f^(1/2))^3) + (((d + e*x)^(1/2) - d^(1/2))^7*((3*c*d^2*g^2)/2 + (3*c*e^2*f^2)/2 + c*d*e*f*g))/(e^2*g^3*((f + g*x)^(1/2) - f^(1/2))^7) - (((d + e*x)^(1/2) - d^(1/2))^5*((11*c*d^2*g^2)/2 + (11*c*e^2*f^2)/2 + 25*c*d*e*f*g))/(e*g^4*((f + g*x)^(1/2) - f^(1/2))^5) + (d^(1/2)*f^(1/2)*(32*c*d*g + 32*c*e*f)*((d + e*x)^(1/2) - d^(1/2))^4)/(g^4*((f + g*x)^(1/2) - f^(1/2))^4))/(((d + e*x)^(1/2) - d^(1/2))^8/((f + g*x)^(1/2) - f^(1/2))^8 + e^4/g^4 - (4*e*((d + e*x)^(1/2) - d^(1/2))^6)/(g*((f + g*x)^(1/2) - f^(1/2))^6) - (4*e^3*((d + e*x)^(1/2) - d^(1/2))^2)/(g^3*((f + g*x)^(1/2) - f^(1/2))^2) + (6*e^2*((d + e*x)^(1/2) - d^(1/2))^4)/(g^2*((f + g*x)^(1/2) - f^(1/2))^4))","B"
604,1,16,16,2.798411,"\text{Not used}","int((2*x^2 - 1)/((x - 1)^(1/2)*(x + 1)^(1/2)),x)","\frac{\left(x^2+x\right)\,\sqrt{x-1}}{\sqrt{x+1}}","Not used",1,"((x + x^2)*(x - 1)^(1/2))/(x + 1)^(1/2)","B"
605,0,-1,411,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^(3/2))/(a + c*x^2),x)","\int \frac{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^{3/2}}{c\,x^2+a} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x)^(3/2))/(a + c*x^2), x)","F"
606,-1,-1,342,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^(1/2))/(a + c*x^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
607,-1,-1,240,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/((a + c*x^2)*(d + e*x)^(1/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
608,0,-1,351,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/((a + c*x^2)*(d + e*x)^(3/2)),x)","\int \frac{\sqrt{f+g\,x}}{\left(c\,x^2+a\right)\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((f + g*x)^(1/2)/((a + c*x^2)*(d + e*x)^(3/2)), x)","F"
609,0,-1,613,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/((a + c*x^2)*(d + e*x)^(5/2)),x)","\int \frac{\sqrt{f+g\,x}}{\left(c\,x^2+a\right)\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((f + g*x)^(1/2)/((a + c*x^2)*(d + e*x)^(5/2)), x)","F"
610,0,-1,337,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^(1/2)*(a + c*x^2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{\sqrt{f+g\,x}\,\left(c\,x^2+a\right)} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)^(1/2)*(a + c*x^2)), x)","F"
611,-1,-1,240,0.000000,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^(1/2)*(a + c*x^2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
612,-1,-1,230,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(a + c*x^2)*(d + e*x)^(1/2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
613,0,-1,354,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(a + c*x^2)*(d + e*x)^(3/2)),x)","\int \frac{1}{\sqrt{f+g\,x}\,\left(c\,x^2+a\right)\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(a + c*x^2)*(d + e*x)^(3/2)), x)","F"
614,0,-1,625,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^(3/2)*(a + c*x^2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{{\left(f+g\,x\right)}^{3/2}\,\left(c\,x^2+a\right)} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)^(3/2)*(a + c*x^2)), x)","F"
615,0,-1,351,0.000000,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^(3/2)*(a + c*x^2)),x)","\int \frac{\sqrt{d+e\,x}}{{\left(f+g\,x\right)}^{3/2}\,\left(c\,x^2+a\right)} \,d x","Not used",1,"int((d + e*x)^(1/2)/((f + g*x)^(3/2)*(a + c*x^2)), x)","F"
616,0,-1,354,0.000000,"\text{Not used}","int(1/((f + g*x)^(3/2)*(a + c*x^2)*(d + e*x)^(1/2)),x)","\int \frac{1}{{\left(f+g\,x\right)}^{3/2}\,\left(c\,x^2+a\right)\,\sqrt{d+e\,x}} \,d x","Not used",1,"int(1/((f + g*x)^(3/2)*(a + c*x^2)*(d + e*x)^(1/2)), x)","F"
617,0,-1,549,0.000000,"\text{Not used}","int(1/((f + g*x)^(3/2)*(a + c*x^2)*(d + e*x)^(3/2)),x)","\int \frac{1}{{\left(f+g\,x\right)}^{3/2}\,\left(c\,x^2+a\right)\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int(1/((f + g*x)^(3/2)*(a + c*x^2)*(d + e*x)^(3/2)), x)","F"
618,1,1610,65,8.489560,"\text{Not used}","int(x^(1/2)/((x^2 + 1)*(x + 1)^(1/2)),x)","-\mathrm{atan}\left(\frac{\left(\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,\left(\left(\frac{28454158336\,\sqrt{x}}{\sqrt{x+1}-1}+\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,\left(\left(\frac{112742891520\,\sqrt{x}}{\sqrt{x+1}-1}-\left(\frac{531502202880\,x}{{\left(\sqrt{x+1}-1\right)}^2}-241591910400\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)-\frac{12079595520\,x}{{\left(\sqrt{x+1}-1\right)}^2}+68451041280\right)\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)+\frac{13555990528\,x}{{\left(\sqrt{x+1}-1\right)}^2}+9529458688\right)+\frac{3556769792\,\sqrt{x}}{\sqrt{x+1}-1}\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,1{}\mathrm{i}-\left(\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,\left(\frac{13555990528\,x}{{\left(\sqrt{x+1}-1\right)}^2}-\left(\frac{28454158336\,\sqrt{x}}{\sqrt{x+1}-1}+\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,\left(\left(\frac{112742891520\,\sqrt{x}}{\sqrt{x+1}-1}+\left(\frac{531502202880\,x}{{\left(\sqrt{x+1}-1\right)}^2}-241591910400\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)+\frac{12079595520\,x}{{\left(\sqrt{x+1}-1\right)}^2}-68451041280\right)\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)+9529458688\right)-\frac{3556769792\,\sqrt{x}}{\sqrt{x+1}-1}\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,1{}\mathrm{i}}{\left(\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,\left(\left(\frac{28454158336\,\sqrt{x}}{\sqrt{x+1}-1}+\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,\left(\left(\frac{112742891520\,\sqrt{x}}{\sqrt{x+1}-1}-\left(\frac{531502202880\,x}{{\left(\sqrt{x+1}-1\right)}^2}-241591910400\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)-\frac{12079595520\,x}{{\left(\sqrt{x+1}-1\right)}^2}+68451041280\right)\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)+\frac{13555990528\,x}{{\left(\sqrt{x+1}-1\right)}^2}+9529458688\right)+\frac{3556769792\,\sqrt{x}}{\sqrt{x+1}-1}\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)+\left(\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,\left(\frac{13555990528\,x}{{\left(\sqrt{x+1}-1\right)}^2}-\left(\frac{28454158336\,\sqrt{x}}{\sqrt{x+1}-1}+\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\,\left(\left(\frac{112742891520\,\sqrt{x}}{\sqrt{x+1}-1}+\left(\frac{531502202880\,x}{{\left(\sqrt{x+1}-1\right)}^2}-241591910400\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)+\frac{12079595520\,x}{{\left(\sqrt{x+1}-1\right)}^2}-68451041280\right)\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)+9529458688\right)-\frac{3556769792\,\sqrt{x}}{\sqrt{x+1}-1}\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\right)+\frac{7549747200\,x}{{\left(\sqrt{x+1}-1\right)}^2}+503316480}\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}\,2{}\mathrm{i}-\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,2{}\mathrm{i}\right)-\mathrm{atan}\left(\frac{\frac{\sqrt{x}\,\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}\,848{}\mathrm{i}}{\sqrt{x+1}-1}+\frac{\sqrt{x}\,\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,848{}\mathrm{i}}{\sqrt{x+1}-1}+\frac{\sqrt{x}\,{\left(-\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}\,6784{}\mathrm{i}}{\sqrt{x+1}-1}+\frac{\sqrt{x}\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}\,6784{}\mathrm{i}}{\sqrt{x+1}-1}+\frac{\sqrt{x}\,{\left(-\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{5/2}\,26880{}\mathrm{i}}{\sqrt{x+1}-1}+\frac{\sqrt{x}\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{5/2}\,26880{}\mathrm{i}}{\sqrt{x+1}-1}+\frac{\sqrt{x}\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^2\,\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}\,134400{}\mathrm{i}}{\sqrt{x+1}-1}+\frac{\sqrt{x}\,\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,{\left(\frac{\sqrt{2}}{16}+\frac{1}{16}\right)}^2\,134400{}\mathrm{i}}{\sqrt{x+1}-1}+\frac{\sqrt{x}\,\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)\,\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}\,20352{}\mathrm{i}}{\sqrt{x+1}-1}-\frac{\sqrt{x}\,\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,\left(\frac{\sqrt{2}}{16}+\frac{1}{16}\right)\,20352{}\mathrm{i}}{\sqrt{x+1}-1}+\frac{\sqrt{x}\,\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)\,{\left(-\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}\,268800{}\mathrm{i}}{\sqrt{x+1}-1}-\frac{\sqrt{x}\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}\,\left(\frac{\sqrt{2}}{16}+\frac{1}{16}\right)\,268800{}\mathrm{i}}{\sqrt{x+1}-1}}{4544\,\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}+65280\,\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,{\left(-\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}+65280\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}\,\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}+345600\,\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,{\left(-\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{5/2}+1152000\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}\,{\left(-\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}+345600\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{5/2}\,\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}+\frac{x}{{\left(\sqrt{x+1}-1\right)}^2}+\frac{6464\,x\,\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}}{{\left(\sqrt{x+1}-1\right)}^2}-\frac{11520\,x\,\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,{\left(-\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}}{{\left(\sqrt{x+1}-1\right)}^2}-\frac{11520\,x\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}\,\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}}{{\left(\sqrt{x+1}-1\right)}^2}-\frac{760320\,x\,\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,{\left(-\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{5/2}}{{\left(\sqrt{x+1}-1\right)}^2}-\frac{2534400\,x\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}\,{\left(-\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{3/2}}{{\left(\sqrt{x+1}-1\right)}^2}-\frac{760320\,x\,{\left(\frac{\sqrt{2}}{16}-\frac{1}{16}\right)}^{5/2}\,\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}}{{\left(\sqrt{x+1}-1\right)}^2}+1}\right)\,\left(\sqrt{-\frac{\sqrt{2}}{16}-\frac{1}{16}}\,2{}\mathrm{i}+\sqrt{\frac{\sqrt{2}}{16}-\frac{1}{16}}\,2{}\mathrm{i}\right)","Not used",1,"- atan(((((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*(((28454158336*x^(1/2))/((x + 1)^(1/2) - 1) + ((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*(((112742891520*x^(1/2))/((x + 1)^(1/2) - 1) - ((531502202880*x)/((x + 1)^(1/2) - 1)^2 - 241591910400)*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) - (12079595520*x)/((x + 1)^(1/2) - 1)^2 + 68451041280))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) + (13555990528*x)/((x + 1)^(1/2) - 1)^2 + 9529458688) + (3556769792*x^(1/2))/((x + 1)^(1/2) - 1))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*1i - (((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*((13555990528*x)/((x + 1)^(1/2) - 1)^2 - ((28454158336*x^(1/2))/((x + 1)^(1/2) - 1) + ((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*(((112742891520*x^(1/2))/((x + 1)^(1/2) - 1) + ((531502202880*x)/((x + 1)^(1/2) - 1)^2 - 241591910400)*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) + (12079595520*x)/((x + 1)^(1/2) - 1)^2 - 68451041280))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) + 9529458688) - (3556769792*x^(1/2))/((x + 1)^(1/2) - 1))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*1i)/((((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*(((28454158336*x^(1/2))/((x + 1)^(1/2) - 1) + ((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*(((112742891520*x^(1/2))/((x + 1)^(1/2) - 1) - ((531502202880*x)/((x + 1)^(1/2) - 1)^2 - 241591910400)*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) - (12079595520*x)/((x + 1)^(1/2) - 1)^2 + 68451041280))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) + (13555990528*x)/((x + 1)^(1/2) - 1)^2 + 9529458688) + (3556769792*x^(1/2))/((x + 1)^(1/2) - 1))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) + (((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*((13555990528*x)/((x + 1)^(1/2) - 1)^2 - ((28454158336*x^(1/2))/((x + 1)^(1/2) - 1) + ((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2))*(((112742891520*x^(1/2))/((x + 1)^(1/2) - 1) + ((531502202880*x)/((x + 1)^(1/2) - 1)^2 - 241591910400)*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) + (12079595520*x)/((x + 1)^(1/2) - 1)^2 - 68451041280))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) + 9529458688) - (3556769792*x^(1/2))/((x + 1)^(1/2) - 1))*((- 2^(1/2)/16 - 1/16)^(1/2) - (2^(1/2)/16 - 1/16)^(1/2)) + (7549747200*x)/((x + 1)^(1/2) - 1)^2 + 503316480))*((- 2^(1/2)/16 - 1/16)^(1/2)*2i - (2^(1/2)/16 - 1/16)^(1/2)*2i) - atan(((x^(1/2)*(- 2^(1/2)/16 - 1/16)^(1/2)*848i)/((x + 1)^(1/2) - 1) + (x^(1/2)*(2^(1/2)/16 - 1/16)^(1/2)*848i)/((x + 1)^(1/2) - 1) + (x^(1/2)*(- 2^(1/2)/16 - 1/16)^(3/2)*6784i)/((x + 1)^(1/2) - 1) + (x^(1/2)*(2^(1/2)/16 - 1/16)^(3/2)*6784i)/((x + 1)^(1/2) - 1) + (x^(1/2)*(- 2^(1/2)/16 - 1/16)^(5/2)*26880i)/((x + 1)^(1/2) - 1) + (x^(1/2)*(2^(1/2)/16 - 1/16)^(5/2)*26880i)/((x + 1)^(1/2) - 1) + (x^(1/2)*(2^(1/2)/16 - 1/16)^2*(- 2^(1/2)/16 - 1/16)^(1/2)*134400i)/((x + 1)^(1/2) - 1) + (x^(1/2)*(2^(1/2)/16 - 1/16)^(1/2)*(2^(1/2)/16 + 1/16)^2*134400i)/((x + 1)^(1/2) - 1) + (x^(1/2)*(2^(1/2)/16 - 1/16)*(- 2^(1/2)/16 - 1/16)^(1/2)*20352i)/((x + 1)^(1/2) - 1) - (x^(1/2)*(2^(1/2)/16 - 1/16)^(1/2)*(2^(1/2)/16 + 1/16)*20352i)/((x + 1)^(1/2) - 1) + (x^(1/2)*(2^(1/2)/16 - 1/16)*(- 2^(1/2)/16 - 1/16)^(3/2)*268800i)/((x + 1)^(1/2) - 1) - (x^(1/2)*(2^(1/2)/16 - 1/16)^(3/2)*(2^(1/2)/16 + 1/16)*268800i)/((x + 1)^(1/2) - 1))/(4544*(2^(1/2)/16 - 1/16)^(1/2)*(- 2^(1/2)/16 - 1/16)^(1/2) + 65280*(2^(1/2)/16 - 1/16)^(1/2)*(- 2^(1/2)/16 - 1/16)^(3/2) + 65280*(2^(1/2)/16 - 1/16)^(3/2)*(- 2^(1/2)/16 - 1/16)^(1/2) + 345600*(2^(1/2)/16 - 1/16)^(1/2)*(- 2^(1/2)/16 - 1/16)^(5/2) + 1152000*(2^(1/2)/16 - 1/16)^(3/2)*(- 2^(1/2)/16 - 1/16)^(3/2) + 345600*(2^(1/2)/16 - 1/16)^(5/2)*(- 2^(1/2)/16 - 1/16)^(1/2) + x/((x + 1)^(1/2) - 1)^2 + (6464*x*(2^(1/2)/16 - 1/16)^(1/2)*(- 2^(1/2)/16 - 1/16)^(1/2))/((x + 1)^(1/2) - 1)^2 - (11520*x*(2^(1/2)/16 - 1/16)^(1/2)*(- 2^(1/2)/16 - 1/16)^(3/2))/((x + 1)^(1/2) - 1)^2 - (11520*x*(2^(1/2)/16 - 1/16)^(3/2)*(- 2^(1/2)/16 - 1/16)^(1/2))/((x + 1)^(1/2) - 1)^2 - (760320*x*(2^(1/2)/16 - 1/16)^(1/2)*(- 2^(1/2)/16 - 1/16)^(5/2))/((x + 1)^(1/2) - 1)^2 - (2534400*x*(2^(1/2)/16 - 1/16)^(3/2)*(- 2^(1/2)/16 - 1/16)^(3/2))/((x + 1)^(1/2) - 1)^2 - (760320*x*(2^(1/2)/16 - 1/16)^(5/2)*(- 2^(1/2)/16 - 1/16)^(1/2))/((x + 1)^(1/2) - 1)^2 + 1))*((- 2^(1/2)/16 - 1/16)^(1/2)*2i + (2^(1/2)/16 - 1/16)^(1/2)*2i)","B"
619,1,164,80,2.955095,"\text{Not used}","int(((f + g*x)^2*(1 - x^2)^(1/2))/(x - 1)^4,x)","\sqrt{1-x^2}\,\left(\frac{\frac{f^2}{3}+2\,f\,g+\frac{5\,g^2}{3}}{x-1}-\frac{\frac{f^2}{3}+2\,f\,g+\frac{5\,g^2}{3}}{{\left(x-1\right)}^2}\right)-\sqrt{1-x^2}\,\left(\frac{\frac{2\,f^2}{5}+\frac{4\,f\,g}{5}+\frac{2\,g^2}{5}}{{\left(x-1\right)}^3}+\frac{\frac{4\,f^2}{15}+\frac{8\,f\,g}{15}+\frac{4\,g^2}{15}}{x-1}-\frac{\frac{4\,f^2}{15}+\frac{8\,f\,g}{15}+\frac{4\,g^2}{15}}{{\left(x-1\right)}^2}\right)-g^2\,\mathrm{asin}\left(x\right)-\frac{\sqrt{1-x^2}\,\left(4\,g^2+2\,f\,g\right)}{x-1}","Not used",1,"(1 - x^2)^(1/2)*((2*f*g + f^2/3 + (5*g^2)/3)/(x - 1) - (2*f*g + f^2/3 + (5*g^2)/3)/(x - 1)^2) - (1 - x^2)^(1/2)*(((4*f*g)/5 + (2*f^2)/5 + (2*g^2)/5)/(x - 1)^3 + ((8*f*g)/15 + (4*f^2)/15 + (4*g^2)/15)/(x - 1) - ((8*f*g)/15 + (4*f^2)/15 + (4*g^2)/15)/(x - 1)^2) - g^2*asin(x) - ((1 - x^2)^(1/2)*(2*f*g + 4*g^2))/(x - 1)","B"
620,1,148,107,0.285794,"\text{Not used}","int((1 - a^2*x^2)^(3/2)/((a*x - 1)^2*(c + d*x)),x)","-\frac{\sqrt{1-a^2\,x^2}}{d}-\frac{\mathrm{asinh}\left(x\,\sqrt{-a^2}\right)\,\left(2\,a\,\sqrt{-a^2}-\frac{a^2\,c\,\sqrt{-a^2}}{d}\right)}{a^2\,d}-\frac{\left(\ln\left(\sqrt{1-\frac{a^2\,c^2}{d^2}}\,\sqrt{1-a^2\,x^2}+\frac{a^2\,c\,x}{d}+1\right)-\ln\left(c+d\,x\right)\right)\,\left(a^2\,c^2-2\,a\,c\,d+d^2\right)}{d^3\,\sqrt{1-\frac{a^2\,c^2}{d^2}}}","Not used",1,"- (1 - a^2*x^2)^(1/2)/d - (asinh(x*(-a^2)^(1/2))*(2*a*(-a^2)^(1/2) - (a^2*c*(-a^2)^(1/2))/d))/(a^2*d) - ((log((1 - (a^2*c^2)/d^2)^(1/2)*(1 - a^2*x^2)^(1/2) + (a^2*c*x)/d + 1) - log(c + d*x))*(d^2 + a^2*c^2 - 2*a*c*d))/(d^3*(1 - (a^2*c^2)/d^2)^(1/2))","B"
621,1,148,107,0.124841,"\text{Not used}","int((a*x + 1)^2/((1 - a^2*x^2)^(1/2)*(c + d*x)),x)","-\frac{\sqrt{1-a^2\,x^2}}{d}-\frac{\mathrm{asinh}\left(x\,\sqrt{-a^2}\right)\,\left(2\,a\,\sqrt{-a^2}-\frac{a^2\,c\,\sqrt{-a^2}}{d}\right)}{a^2\,d}-\frac{\left(\ln\left(\sqrt{1-\frac{a^2\,c^2}{d^2}}\,\sqrt{1-a^2\,x^2}+\frac{a^2\,c\,x}{d}+1\right)-\ln\left(c+d\,x\right)\right)\,\left(a^2\,c^2-2\,a\,c\,d+d^2\right)}{d^3\,\sqrt{1-\frac{a^2\,c^2}{d^2}}}","Not used",1,"- (1 - a^2*x^2)^(1/2)/d - (asinh(x*(-a^2)^(1/2))*(2*a*(-a^2)^(1/2) - (a^2*c*(-a^2)^(1/2))/d))/(a^2*d) - ((log((1 - (a^2*c^2)/d^2)^(1/2)*(1 - a^2*x^2)^(1/2) + (a^2*c*x)/d + 1) - log(c + d*x))*(d^2 + a^2*c^2 - 2*a*c*d))/(d^3*(1 - (a^2*c^2)/d^2)^(1/2))","B"
622,0,-1,851,0.000000,"\text{Not used}","int((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^3,x)","\int \sqrt{f+g\,x}\,\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^3 \,d x","Not used",1,"int((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^3, x)","F"
623,0,-1,635,0.000000,"\text{Not used}","int((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^2,x)","\int \sqrt{f+g\,x}\,\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2 \,d x","Not used",1,"int((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^2, x)","F"
624,0,-1,434,0.000000,"\text{Not used}","int((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x),x)","\int \sqrt{f+g\,x}\,\sqrt{c\,x^2+a}\,\left(d+e\,x\right) \,d x","Not used",1,"int((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x), x)","F"
625,0,-1,362,0.000000,"\text{Not used}","int((f + g*x)^(1/2)*(a + c*x^2)^(1/2),x)","\int \sqrt{f+g\,x}\,\sqrt{c\,x^2+a} \,d x","Not used",1,"int((f + g*x)^(1/2)*(a + c*x^2)^(1/2), x)","F"
626,0,-1,683,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(a + c*x^2)^(1/2))/(d + e*x),x)","\int \frac{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}}{d+e\,x} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(a + c*x^2)^(1/2))/(d + e*x), x)","F"
627,0,-1,650,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(a + c*x^2)^(1/2))/(d + e*x)^2,x)","\int \frac{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(a + c*x^2)^(1/2))/(d + e*x)^2, x)","F"
628,0,-1,1205,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(a + c*x^2)^(1/2))/(d + e*x)^3,x)","\int \frac{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(a + c*x^2)^(1/2))/(d + e*x)^3, x)","F"
629,0,-1,666,0.000000,"\text{Not used}","int(((a + c*x^2)^(1/2)*(d + e*x)^3)/(f + g*x)^(1/2),x)","\int \frac{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^3}{\sqrt{f+g\,x}} \,d x","Not used",1,"int(((a + c*x^2)^(1/2)*(d + e*x)^3)/(f + g*x)^(1/2), x)","F"
630,0,-1,508,0.000000,"\text{Not used}","int(((a + c*x^2)^(1/2)*(d + e*x)^2)/(f + g*x)^(1/2),x)","\int \frac{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2}{\sqrt{f+g\,x}} \,d x","Not used",1,"int(((a + c*x^2)^(1/2)*(d + e*x)^2)/(f + g*x)^(1/2), x)","F"
631,0,-1,364,0.000000,"\text{Not used}","int(((a + c*x^2)^(1/2)*(d + e*x))/(f + g*x)^(1/2),x)","\int \frac{\sqrt{c\,x^2+a}\,\left(d+e\,x\right)}{\sqrt{f+g\,x}} \,d x","Not used",1,"int(((a + c*x^2)^(1/2)*(d + e*x))/(f + g*x)^(1/2), x)","F"
632,0,-1,322,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/(f + g*x)^(1/2),x)","\int \frac{\sqrt{c\,x^2+a}}{\sqrt{f+g\,x}} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/(f + g*x)^(1/2), x)","F"
633,0,-1,473,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+a}}{\sqrt{f+g\,x}\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)), x)","F"
634,0,-1,694,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^2),x)","\int \frac{\sqrt{c\,x^2+a}}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^2), x)","F"
635,0,-1,1241,0.000000,"\text{Not used}","int((a + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^3),x)","\int \frac{\sqrt{c\,x^2+a}}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((a + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^3), x)","F"
636,0,-1,531,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^3)/(a + c*x^2)^(1/2),x)","\int \frac{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^3}{\sqrt{c\,x^2+a}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x)^3)/(a + c*x^2)^(1/2), x)","F"
637,0,-1,410,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^2)/(a + c*x^2)^(1/2),x)","\int \frac{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^2}{\sqrt{c\,x^2+a}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x)^2)/(a + c*x^2)^(1/2), x)","F"
638,0,-1,331,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x))/(a + c*x^2)^(1/2),x)","\int \frac{\sqrt{f+g\,x}\,\left(d+e\,x\right)}{\sqrt{c\,x^2+a}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x))/(a + c*x^2)^(1/2), x)","F"
639,0,-1,136,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/(a + c*x^2)^(1/2),x)","\int \frac{\sqrt{f+g\,x}}{\sqrt{c\,x^2+a}} \,d x","Not used",1,"int((f + g*x)^(1/2)/(a + c*x^2)^(1/2), x)","F"
640,0,-1,319,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/((a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{\sqrt{f+g\,x}}{\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int((f + g*x)^(1/2)/((a + c*x^2)^(1/2)*(d + e*x)), x)","F"
641,0,-1,698,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/((a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{\sqrt{f+g\,x}}{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((f + g*x)^(1/2)/((a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
642,0,-1,1246,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/((a + c*x^2)^(1/2)*(d + e*x)^3),x)","\int \frac{\sqrt{f+g\,x}}{\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((f + g*x)^(1/2)/((a + c*x^2)^(1/2)*(d + e*x)^3), x)","F"
643,0,-1,600,0.000000,"\text{Not used}","int((f + g*x)^(5/2)/((a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{{\left(f+g\,x\right)}^{5/2}}{\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int((f + g*x)^(5/2)/((a + c*x^2)^(1/2)*(d + e*x)), x)","F"
644,0,-1,469,0.000000,"\text{Not used}","int((f + g*x)^(3/2)/((a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{{\left(f+g\,x\right)}^{3/2}}{\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int((f + g*x)^(3/2)/((a + c*x^2)^(1/2)*(d + e*x)), x)","F"
645,0,-1,457,0.000000,"\text{Not used}","int((d + e*x)^3/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^3}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}} \,d x","Not used",1,"int((d + e*x)^3/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)), x)","F"
646,0,-1,356,0.000000,"\text{Not used}","int((d + e*x)^2/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}} \,d x","Not used",1,"int((d + e*x)^2/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)), x)","F"
647,0,-1,288,0.000000,"\text{Not used}","int((d + e*x)/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)),x)","\int \frac{d+e\,x}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}} \,d x","Not used",1,"int((d + e*x)/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)), x)","F"
648,0,-1,136,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)),x)","\int \frac{1}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)), x)","F"
649,0,-1,167,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)), x)","F"
650,0,-1,746,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^2),x)","\int \frac{1}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^2), x)","F"
651,0,-1,1257,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^3),x)","\int \frac{1}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^3), x)","F"
652,0,-1,387,0.000000,"\text{Not used}","int(1/((f + g*x)^(3/2)*(a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{{\left(f+g\,x\right)}^{3/2}\,\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/((f + g*x)^(3/2)*(a + c*x^2)^(1/2)*(d + e*x)), x)","F"
653,0,-1,818,0.000000,"\text{Not used}","int(1/((f + g*x)^(5/2)*(a + c*x^2)^(1/2)*(d + e*x)),x)","\int \frac{1}{{\left(f+g\,x\right)}^{5/2}\,\sqrt{c\,x^2+a}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/((f + g*x)^(5/2)*(a + c*x^2)^(1/2)*(d + e*x)), x)","F"
654,0,-1,110,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(c*x^2 + 1)^(1/2)*(d + e*x)),x)","\int \frac{1}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+1}\,\left(d+e\,x\right)} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(c*x^2 + 1)^(1/2)*(d + e*x)), x)","F"
655,0,-1,454,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^(1/2)),x)","\int \frac{1}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+a}\,\sqrt{d+e\,x}} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(a + c*x^2)^(1/2)*(d + e*x)^(1/2)), x)","F"
656,0,-1,52,0.000000,"\text{Not used}","int(1/((2*x^2 - 1)^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)),x)","\int \frac{1}{\sqrt{2\,x^2-1}\,\sqrt{x-1}\,\sqrt{x+1}} \,d x","Not used",1,"int(1/((2*x^2 - 1)^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)), x)","F"
657,1,218,269,3.657781,"\text{Not used}","int(((f + g*x)^3*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{\sqrt{d+e\,x}\,\left(32\,a^3\,e^3\,g^3-112\,a^2\,c\,d\,e^2\,f\,g^2+140\,a\,c^2\,d^2\,e\,f^2\,g-70\,c^3\,d^3\,f^3\right)}{35\,c^4\,d^4\,e}-\frac{2\,g^3\,x^3\,\sqrt{d+e\,x}}{7\,c\,d\,e}+\frac{6\,g^2\,x^2\,\left(2\,a\,e\,g-7\,c\,d\,f\right)\,\sqrt{d+e\,x}}{35\,c^2\,d^2\,e}-\frac{2\,g\,x\,\sqrt{d+e\,x}\,\left(8\,a^2\,e^2\,g^2-28\,a\,c\,d\,e\,f\,g+35\,c^2\,d^2\,f^2\right)}{35\,c^3\,d^3\,e}\right)}{x+\frac{d}{e}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(((d + e*x)^(1/2)*(32*a^3*e^3*g^3 - 70*c^3*d^3*f^3 + 140*a*c^2*d^2*e*f^2*g - 112*a^2*c*d*e^2*f*g^2))/(35*c^4*d^4*e) - (2*g^3*x^3*(d + e*x)^(1/2))/(7*c*d*e) + (6*g^2*x^2*(2*a*e*g - 7*c*d*f)*(d + e*x)^(1/2))/(35*c^2*d^2*e) - (2*g*x*(d + e*x)^(1/2)*(8*a^2*e^2*g^2 + 35*c^2*d^2*f^2 - 28*a*c*d*e*f*g))/(35*c^3*d^3*e)))/(x + d/e)","B"
658,1,142,200,3.403510,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{\sqrt{d+e\,x}\,\left(16\,a^2\,e^2\,g^2-40\,a\,c\,d\,e\,f\,g+30\,c^2\,d^2\,f^2\right)}{15\,c^3\,d^3\,e}+\frac{2\,g^2\,x^2\,\sqrt{d+e\,x}}{5\,c\,d\,e}-\frac{4\,g\,x\,\left(2\,a\,e\,g-5\,c\,d\,f\right)\,\sqrt{d+e\,x}}{15\,c^2\,d^2\,e}\right)}{x+\frac{d}{e}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(((d + e*x)^(1/2)*(16*a^2*e^2*g^2 + 30*c^2*d^2*f^2 - 40*a*c*d*e*f*g))/(15*c^3*d^3*e) + (2*g^2*x^2*(d + e*x)^(1/2))/(5*c*d*e) - (4*g*x*(2*a*e*g - 5*c*d*f)*(d + e*x)^(1/2))/(15*c^2*d^2*e)))/(x + d/e)","B"
659,1,88,125,3.226243,"\text{Not used}","int(((f + g*x)*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","-\frac{\left(\frac{\left(4\,a\,e\,g-6\,c\,d\,f\right)\,\sqrt{d+e\,x}}{3\,c^2\,d^2\,e}-\frac{2\,g\,x\,\sqrt{d+e\,x}}{3\,c\,d\,e}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x+\frac{d}{e}}","Not used",1,"-((((4*a*e*g - 6*c*d*f)*(d + e*x)^(1/2))/(3*c^2*d^2*e) - (2*g*x*(d + e*x)^(1/2))/(3*c*d*e))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x + d/e)","B"
660,1,54,46,3.195995,"\text{Not used}","int((d + e*x)^(1/2)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\frac{2\,\sqrt{d+e\,x}\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{c\,d\,e\,\left(x+\frac{d}{e}\right)}","Not used",1,"(2*(d + e*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(c*d*e*(x + d/e))","B"
661,0,-1,80,0.000000,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{\sqrt{d+e\,x}}{\left(f+g\,x\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int((d + e*x)^(1/2)/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
662,0,-1,140,0.000000,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{\sqrt{d+e\,x}}{{\left(f+g\,x\right)}^2\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int((d + e*x)^(1/2)/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
663,0,-1,213,0.000000,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{\sqrt{d+e\,x}}{{\left(f+g\,x\right)}^3\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int((d + e*x)^(1/2)/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
664,0,-1,280,0.000000,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^4*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{\sqrt{d+e\,x}}{{\left(f+g\,x\right)}^4\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int((d + e*x)^(1/2)/((f + g*x)^4*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
665,1,252,257,3.613955,"\text{Not used}","int(((f + g*x)^3*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{\sqrt{d+e\,x}\,\left(32\,a^3\,e^3\,g^3-80\,a^2\,c\,d\,e^2\,f\,g^2+60\,a\,c^2\,d^2\,e\,f^2\,g-10\,c^3\,d^3\,f^3\right)}{5\,c^5\,d^5\,e}+\frac{2\,g^3\,x^3\,\sqrt{d+e\,x}}{5\,c^2\,d^2\,e}-\frac{2\,g^2\,x^2\,\left(2\,a\,e\,g-5\,c\,d\,f\right)\,\sqrt{d+e\,x}}{5\,c^3\,d^3\,e}+\frac{2\,g\,x\,\sqrt{d+e\,x}\,\left(8\,a^2\,e^2\,g^2-20\,a\,c\,d\,e\,f\,g+15\,c^2\,d^2\,f^2\right)}{5\,c^4\,d^4\,e}\right)}{\frac{a}{c}+x^2+\frac{x\,\left(5\,c^5\,d^6+5\,a\,c^4\,d^4\,e^2\right)}{5\,c^5\,d^5\,e}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(((d + e*x)^(1/2)*(32*a^3*e^3*g^3 - 10*c^3*d^3*f^3 + 60*a*c^2*d^2*e*f^2*g - 80*a^2*c*d*e^2*f*g^2))/(5*c^5*d^5*e) + (2*g^3*x^3*(d + e*x)^(1/2))/(5*c^2*d^2*e) - (2*g^2*x^2*(2*a*e*g - 5*c*d*f)*(d + e*x)^(1/2))/(5*c^3*d^3*e) + (2*g*x*(d + e*x)^(1/2)*(8*a^2*e^2*g^2 + 15*c^2*d^2*f^2 - 20*a*c*d*e*f*g))/(5*c^4*d^4*e)))/(a/c + x^2 + (x*(5*c^5*d^6 + 5*a*c^4*d^4*e^2))/(5*c^5*d^5*e))","B"
666,1,178,181,3.432952,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{\sqrt{d+e\,x}\,\left(16\,a^2\,e^2\,g^2-24\,a\,c\,d\,e\,f\,g+6\,c^2\,d^2\,f^2\right)}{3\,c^4\,d^4\,e}-\frac{2\,g^2\,x^2\,\sqrt{d+e\,x}}{3\,c^2\,d^2\,e}+\frac{4\,g\,x\,\left(2\,a\,e\,g-3\,c\,d\,f\right)\,\sqrt{d+e\,x}}{3\,c^3\,d^3\,e}\right)}{\frac{a}{c}+x^2+\frac{x\,\left(3\,c^4\,d^5+3\,a\,c^3\,d^3\,e^2\right)}{3\,c^4\,d^4\,e}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(((d + e*x)^(1/2)*(16*a^2*e^2*g^2 + 6*c^2*d^2*f^2 - 24*a*c*d*e*f*g))/(3*c^4*d^4*e) - (2*g^2*x^2*(d + e*x)^(1/2))/(3*c^2*d^2*e) + (4*g*x*(2*a*e*g - 3*c*d*f)*(d + e*x)^(1/2))/(3*c^3*d^3*e)))/(a/c + x^2 + (x*(3*c^4*d^5 + 3*a*c^3*d^3*e^2))/(3*c^4*d^4*e))","B"
667,1,118,150,3.368470,"\text{Not used}","int(((f + g*x)*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2),x)","\frac{\left(\frac{\left(4\,a\,e\,g-2\,c\,d\,f\right)\,\sqrt{d+e\,x}}{c^3\,d^3\,e}+\frac{2\,g\,x\,\sqrt{d+e\,x}}{c^2\,d^2\,e}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\frac{a}{c}+x^2+\frac{x\,\left(c^3\,d^4+a\,c^2\,d^2\,e^2\right)}{c^3\,d^3\,e}}","Not used",1,"((((4*a*e*g - 2*c*d*f)*(d + e*x)^(1/2))/(c^3*d^3*e) + (2*g*x*(d + e*x)^(1/2))/(c^2*d^2*e))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(a/c + x^2 + (x*(c^3*d^4 + a*c^2*d^2*e^2))/(c^3*d^3*e))","B"
668,1,82,46,3.265042,"\text{Not used}","int((d + e*x)^(3/2)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2),x)","-\frac{2\,\sqrt{d+e\,x}\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{c^2\,d^2\,e\,\left(\frac{a}{c}+x^2+\frac{x\,\left(c^2\,d^3+a\,c\,d\,e^2\right)}{c^2\,d^2\,e}\right)}","Not used",1,"-(2*(d + e*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(c^2*d^2*e*(a/c + x^2 + (x*(c^2*d^3 + a*c*d*e^2))/(c^2*d^2*e)))","B"
669,0,-1,133,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{\left(f+g\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
670,0,-1,202,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{{\left(f+g\,x\right)}^2\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
671,0,-1,274,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{{\left(f+g\,x\right)}^3\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)), x)","F"
672,1,278,239,3.772711,"\text{Not used}","int(((f + g*x)^3*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{\sqrt{d+e\,x}\,\left(\frac{32\,a^3\,e^3\,g^3}{3}-16\,a^2\,c\,d\,e^2\,f\,g^2+4\,a\,c^2\,d^2\,e\,f^2\,g+\frac{2\,c^3\,d^3\,f^3}{3}\right)}{c^6\,d^6\,e}-\frac{2\,g^3\,x^3\,\sqrt{d+e\,x}}{3\,c^3\,d^3\,e}+\frac{g^2\,x^2\,\left(4\,a\,e\,g-6\,c\,d\,f\right)\,\sqrt{d+e\,x}}{c^4\,d^4\,e}+\frac{2\,g\,x\,\sqrt{d+e\,x}\,\left(8\,a^2\,e^2\,g^2-12\,a\,c\,d\,e\,f\,g+3\,c^2\,d^2\,f^2\right)}{c^5\,d^5\,e}\right)}{x^3+\frac{a^2\,e}{c^2\,d}+\frac{a\,x\,\left(2\,c\,d^2+a\,e^2\right)}{c^2\,d^2}+\frac{x^2\,\left(c^6\,d^7+2\,a\,c^5\,d^5\,e^2\right)}{c^6\,d^6\,e}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(((d + e*x)^(1/2)*((32*a^3*e^3*g^3)/3 + (2*c^3*d^3*f^3)/3 + 4*a*c^2*d^2*e*f^2*g - 16*a^2*c*d*e^2*f*g^2))/(c^6*d^6*e) - (2*g^3*x^3*(d + e*x)^(1/2))/(3*c^3*d^3*e) + (g^2*x^2*(4*a*e*g - 6*c*d*f)*(d + e*x)^(1/2))/(c^4*d^4*e) + (2*g*x*(d + e*x)^(1/2)*(8*a^2*e^2*g^2 + 3*c^2*d^2*f^2 - 12*a*c*d*e*f*g))/(c^5*d^5*e)))/(x^3 + (a^2*e)/(c^2*d) + (a*x*(a*e^2 + 2*c*d^2))/(c^2*d^2) + (x^2*(c^6*d^7 + 2*a*c^5*d^5*e^2))/(c^6*d^6*e))","B"
673,1,206,211,3.609477,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,g^2\,x^2\,\sqrt{d+e\,x}}{c^3\,d^3\,e}-\frac{\sqrt{d+e\,x}\,\left(-16\,a^2\,e^2\,g^2+8\,a\,c\,d\,e\,f\,g+2\,c^2\,d^2\,f^2\right)}{3\,c^5\,d^5\,e}+\frac{4\,g\,x\,\left(2\,a\,e\,g-c\,d\,f\right)\,\sqrt{d+e\,x}}{c^4\,d^4\,e}\right)}{x^3+\frac{a^2\,e}{c^2\,d}+\frac{a\,x\,\left(2\,c\,d^2+a\,e^2\right)}{c^2\,d^2}+\frac{x^2\,\left(3\,c^5\,d^6+6\,a\,c^4\,d^4\,e^2\right)}{3\,c^5\,d^5\,e}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*g^2*x^2*(d + e*x)^(1/2))/(c^3*d^3*e) - ((d + e*x)^(1/2)*(2*c^2*d^2*f^2 - 16*a^2*e^2*g^2 + 8*a*c*d*e*f*g))/(3*c^5*d^5*e) + (4*g*x*(2*a*e*g - c*d*f)*(d + e*x)^(1/2))/(c^4*d^4*e)))/(x^3 + (a^2*e)/(c^2*d) + (a*x*(a*e^2 + 2*c*d^2))/(c^2*d^2) + (x^2*(3*c^5*d^6 + 6*a*c^4*d^4*e^2))/(3*c^5*d^5*e))","B"
674,1,149,154,3.503735,"\text{Not used}","int(((f + g*x)*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2),x)","-\frac{\left(\frac{\left(\frac{4\,a\,e\,g}{3}+\frac{2\,c\,d\,f}{3}\right)\,\sqrt{d+e\,x}}{c^4\,d^4\,e}+\frac{2\,g\,x\,\sqrt{d+e\,x}}{c^3\,d^3\,e}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^3+\frac{a^2\,e}{c^2\,d}+\frac{a\,x\,\left(2\,c\,d^2+a\,e^2\right)}{c^2\,d^2}+\frac{x^2\,\left(c^4\,d^5+2\,a\,c^3\,d^3\,e^2\right)}{c^4\,d^4\,e}}","Not used",1,"-(((((4*a*e*g)/3 + (2*c*d*f)/3)*(d + e*x)^(1/2))/(c^4*d^4*e) + (2*g*x*(d + e*x)^(1/2))/(c^3*d^3*e))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x^3 + (a^2*e)/(c^2*d) + (a*x*(a*e^2 + 2*c*d^2))/(c^2*d^2) + (x^2*(c^4*d^5 + 2*a*c^3*d^3*e^2))/(c^4*d^4*e))","B"
675,1,110,48,3.315799,"\text{Not used}","int((d + e*x)^(5/2)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2),x)","-\frac{2\,\sqrt{d+e\,x}\,\sqrt{c\,d^2\,x+c\,d\,e\,x^2+a\,d\,e+a\,e^2\,x}}{3\,\left(a^2\,c\,d^2\,e^2+a^2\,c\,d\,e^3\,x+2\,a\,c^2\,d^3\,e\,x+2\,a\,c^2\,d^2\,e^2\,x^2+c^3\,d^4\,x^2+c^3\,d^3\,e\,x^3\right)}","Not used",1,"-(2*(d + e*x)^(1/2)*(a*d*e + a*e^2*x + c*d^2*x + c*d*e*x^2)^(1/2))/(3*(c^3*d^4*x^2 + a^2*c*d^2*e^2 + c^3*d^3*e*x^3 + 2*a*c^2*d^3*e*x + a^2*c*d*e^3*x + 2*a*c^2*d^2*e^2*x^2))","B"
676,0,-1,188,0.000000,"\text{Not used}","int((d + e*x)^(5/2)/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)),x)","\int \frac{{\left(d+e\,x\right)}^{5/2}}{\left(f+g\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}} \,d x","Not used",1,"int((d + e*x)^(5/2)/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)), x)","F"
677,0,-1,268,0.000000,"\text{Not used}","int((d + e*x)^(5/2)/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)),x)","\int \frac{{\left(d+e\,x\right)}^{5/2}}{{\left(f+g\,x\right)}^2\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}} \,d x","Not used",1,"int((d + e*x)^(5/2)/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)), x)","F"
678,0,-1,342,0.000000,"\text{Not used}","int((d + e*x)^(5/2)/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)),x)","\int \frac{{\left(d+e\,x\right)}^{5/2}}{{\left(f+g\,x\right)}^3\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}} \,d x","Not used",1,"int((d + e*x)^(5/2)/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)), x)","F"
679,1,347,336,3.599249,"\text{Not used}","int(((f + g*x)^4*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,g^4\,x^5}{11}+\frac{256\,a^5\,e^5\,g^4-1408\,a^4\,c\,d\,e^4\,f\,g^3+3168\,a^3\,c^2\,d^2\,e^3\,f^2\,g^2-3696\,a^2\,c^3\,d^3\,e^2\,f^3\,g+2310\,a\,c^4\,d^4\,e\,f^4}{3465\,c^5\,d^5}+\frac{x\,\left(-128\,a^4\,c\,d\,e^4\,g^4+704\,a^3\,c^2\,d^2\,e^3\,f\,g^3-1584\,a^2\,c^3\,d^3\,e^2\,f^2\,g^2+1848\,a\,c^4\,d^4\,e\,f^3\,g+2310\,c^5\,d^5\,f^4\right)}{3465\,c^5\,d^5}+\frac{4\,g\,x^2\,\left(8\,a^3\,e^3\,g^3-44\,a^2\,c\,d\,e^2\,f\,g^2+99\,a\,c^2\,d^2\,e\,f^2\,g+462\,c^3\,d^3\,f^3\right)}{1155\,c^3\,d^3}+\frac{4\,g^2\,x^3\,\left(-4\,a^2\,e^2\,g^2+22\,a\,c\,d\,e\,f\,g+297\,c^2\,d^2\,f^2\right)}{693\,c^2\,d^2}+\frac{2\,g^3\,x^4\,\left(a\,e\,g+44\,c\,d\,f\right)}{99\,c\,d}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*g^4*x^5)/11 + (256*a^5*e^5*g^4 + 2310*a*c^4*d^4*e*f^4 - 3696*a^2*c^3*d^3*e^2*f^3*g - 1408*a^4*c*d*e^4*f*g^3 + 3168*a^3*c^2*d^2*e^3*f^2*g^2)/(3465*c^5*d^5) + (x*(2310*c^5*d^5*f^4 - 128*a^4*c*d*e^4*g^4 + 704*a^3*c^2*d^2*e^3*f*g^3 + 1848*a*c^4*d^4*e*f^3*g - 1584*a^2*c^3*d^3*e^2*f^2*g^2))/(3465*c^5*d^5) + (4*g*x^2*(8*a^3*e^3*g^3 + 462*c^3*d^3*f^3 + 99*a*c^2*d^2*e*f^2*g - 44*a^2*c*d*e^2*f*g^2))/(1155*c^3*d^3) + (4*g^2*x^3*(297*c^2*d^2*f^2 - 4*a^2*e^2*g^2 + 22*a*c*d*e*f*g))/(693*c^2*d^2) + (2*g^3*x^4*(a*e*g + 44*c*d*f))/(99*c*d)))/(d + e*x)^(1/2)","B"
680,1,242,269,3.370819,"\text{Not used}","int(((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,g^3\,x^4}{9}-\frac{32\,a^4\,e^4\,g^3-144\,a^3\,c\,d\,e^3\,f\,g^2+252\,a^2\,c^2\,d^2\,e^2\,f^2\,g-210\,a\,c^3\,d^3\,e\,f^3}{315\,c^4\,d^4}+\frac{x\,\left(16\,a^3\,c\,d\,e^3\,g^3-72\,a^2\,c^2\,d^2\,e^2\,f\,g^2+126\,a\,c^3\,d^3\,e\,f^2\,g+210\,c^4\,d^4\,f^3\right)}{315\,c^4\,d^4}+\frac{2\,g\,x^2\,\left(-2\,a^2\,e^2\,g^2+9\,a\,c\,d\,e\,f\,g+63\,c^2\,d^2\,f^2\right)}{105\,c^2\,d^2}+\frac{2\,g^2\,x^3\,\left(a\,e\,g+27\,c\,d\,f\right)}{63\,c\,d}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*g^3*x^4)/9 - (32*a^4*e^4*g^3 - 210*a*c^3*d^3*e*f^3 + 252*a^2*c^2*d^2*e^2*f^2*g - 144*a^3*c*d*e^3*f*g^2)/(315*c^4*d^4) + (x*(210*c^4*d^4*f^3 + 16*a^3*c*d*e^3*g^3 - 72*a^2*c^2*d^2*e^2*f*g^2 + 126*a*c^3*d^3*e*f^2*g))/(315*c^4*d^4) + (2*g*x^2*(63*c^2*d^2*f^2 - 2*a^2*e^2*g^2 + 9*a*c*d*e*f*g))/(105*c^2*d^2) + (2*g^2*x^3*(a*e*g + 27*c*d*f))/(63*c*d)))/(d + e*x)^(1/2)","B"
681,1,157,200,3.254931,"\text{Not used}","int(((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,g^2\,x^3}{7}+\frac{16\,a^3\,e^3\,g^2-56\,a^2\,c\,d\,e^2\,f\,g+70\,a\,c^2\,d^2\,e\,f^2}{105\,c^3\,d^3}+\frac{x\,\left(-8\,a^2\,c\,d\,e^2\,g^2+28\,a\,c^2\,d^2\,e\,f\,g+70\,c^3\,d^3\,f^2\right)}{105\,c^3\,d^3}+\frac{2\,g\,x^2\,\left(a\,e\,g+14\,c\,d\,f\right)}{35\,c\,d}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*g^2*x^3)/7 + (16*a^3*e^3*g^2 + 70*a*c^2*d^2*e*f^2 - 56*a^2*c*d*e^2*f*g)/(105*c^3*d^3) + (x*(70*c^3*d^3*f^2 - 8*a^2*c*d*e^2*g^2 + 28*a*c^2*d^2*e*f*g))/(105*c^3*d^3) + (2*g*x^2*(a*e*g + 14*c*d*f))/(35*c*d)))/(d + e*x)^(1/2)","B"
682,1,93,125,3.131477,"\text{Not used}","int(((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2),x)","\frac{\left(\frac{2\,g\,x^2}{5}-\frac{4\,a^2\,e^2\,g-10\,a\,c\,d\,e\,f}{15\,c^2\,d^2}+\frac{x\,\left(10\,f\,c^2\,d^2+2\,a\,e\,g\,c\,d\right)}{15\,c^2\,d^2}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\sqrt{d+e\,x}}","Not used",1,"(((2*g*x^2)/5 - (4*a^2*e^2*g - 10*a*c*d*e*f)/(15*c^2*d^2) + (x*(10*c^2*d^2*f + 2*a*c*d*e*g))/(15*c^2*d^2))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2)","B"
683,1,49,48,3.047375,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/(d + e*x)^(1/2),x)","\frac{\left(\frac{2\,x}{3}+\frac{2\,a\,e}{3\,c\,d}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\sqrt{d+e\,x}}","Not used",1,"(((2*x)/3 + (2*a*e)/(3*c*d))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2)","B"
684,0,-1,124,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)*(d + e*x)^(1/2)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\left(f+g\,x\right)\,\sqrt{d+e\,x}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)*(d + e*x)^(1/2)), x)","F"
685,0,-1,132,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^2*(d + e*x)^(1/2)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(f+g\,x\right)}^2\,\sqrt{d+e\,x}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^2*(d + e*x)^(1/2)), x)","F"
686,0,-1,207,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^3*(d + e*x)^(1/2)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(f+g\,x\right)}^3\,\sqrt{d+e\,x}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^3*(d + e*x)^(1/2)), x)","F"
687,0,-1,277,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^4*(d + e*x)^(1/2)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(f+g\,x\right)}^4\,\sqrt{d+e\,x}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^4*(d + e*x)^(1/2)), x)","F"
688,0,-1,347,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^5*(d + e*x)^(1/2)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(f+g\,x\right)}^5\,\sqrt{d+e\,x}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^5*(d + e*x)^(1/2)), x)","F"
689,1,445,336,3.799877,"\text{Not used}","int(((f + g*x)^4*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{4\,g^3\,x^5\,\left(7\,a\,e\,g+26\,c\,d\,f\right)}{143}+\frac{256\,a^6\,e^6\,g^4-1664\,a^5\,c\,d\,e^5\,f\,g^3+4576\,a^4\,c^2\,d^2\,e^4\,f^2\,g^2-6864\,a^3\,c^3\,d^3\,e^3\,f^3\,g+6006\,a^2\,c^4\,d^4\,e^2\,f^4}{15015\,c^5\,d^5}+\frac{x^2\,\left(96\,a^4\,c^2\,d^2\,e^4\,g^4-624\,a^3\,c^3\,d^3\,e^3\,f\,g^3+1716\,a^2\,c^4\,d^4\,e^2\,f^2\,g^2+27456\,a\,c^5\,d^5\,e\,f^3\,g+6006\,c^6\,d^6\,f^4\right)}{15015\,c^5\,d^5}+\frac{x\,\left(-128\,a^5\,c\,d\,e^5\,g^4+832\,a^4\,c^2\,d^2\,e^4\,f\,g^3-2288\,a^3\,c^3\,d^3\,e^3\,f^2\,g^2+3432\,a^2\,c^4\,d^4\,e^2\,f^3\,g+12012\,a\,c^5\,d^5\,e\,f^4\right)}{15015\,c^5\,d^5}+\frac{2\,c\,d\,g^4\,x^6}{13}+\frac{8\,g\,x^3\,\left(-2\,a^3\,e^3\,g^3+13\,a^2\,c\,d\,e^2\,f\,g^2+715\,a\,c^2\,d^2\,e\,f^2\,g+429\,c^3\,d^3\,f^3\right)}{3003\,c^2\,d^2}+\frac{2\,g^2\,x^4\,\left(a^2\,e^2\,g^2+208\,a\,c\,d\,e\,f\,g+286\,c^2\,d^2\,f^2\right)}{429\,c\,d}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((4*g^3*x^5*(7*a*e*g + 26*c*d*f))/143 + (256*a^6*e^6*g^4 + 6006*a^2*c^4*d^4*e^2*f^4 - 6864*a^3*c^3*d^3*e^3*f^3*g - 1664*a^5*c*d*e^5*f*g^3 + 4576*a^4*c^2*d^2*e^4*f^2*g^2)/(15015*c^5*d^5) + (x^2*(6006*c^6*d^6*f^4 + 96*a^4*c^2*d^2*e^4*g^4 - 624*a^3*c^3*d^3*e^3*f*g^3 + 27456*a*c^5*d^5*e*f^3*g + 1716*a^2*c^4*d^4*e^2*f^2*g^2))/(15015*c^5*d^5) + (x*(12012*a*c^5*d^5*e*f^4 - 128*a^5*c*d*e^5*g^4 + 3432*a^2*c^4*d^4*e^2*f^3*g + 832*a^4*c^2*d^2*e^4*f*g^3 - 2288*a^3*c^3*d^3*e^3*f^2*g^2))/(15015*c^5*d^5) + (2*c*d*g^4*x^6)/13 + (8*g*x^3*(429*c^3*d^3*f^3 - 2*a^3*e^3*g^3 + 715*a*c^2*d^2*e*f^2*g + 13*a^2*c*d*e^2*f*g^2))/(3003*c^2*d^2) + (2*g^2*x^4*(a^2*e^2*g^2 + 286*c^2*d^2*f^2 + 208*a*c*d*e*f*g))/(429*c*d)))/(d + e*x)^(1/2)","B"
690,1,310,269,3.645514,"\text{Not used}","int(((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,g^2\,x^4\,\left(4\,a\,e\,g+11\,c\,d\,f\right)}{33}-\frac{32\,a^5\,e^5\,g^3-176\,a^4\,c\,d\,e^4\,f\,g^2+396\,a^3\,c^2\,d^2\,e^3\,f^2\,g-462\,a^2\,c^3\,d^3\,e^2\,f^3}{1155\,c^4\,d^4}+\frac{x^2\,\left(-12\,a^3\,c^2\,d^2\,e^3\,g^3+66\,a^2\,c^3\,d^3\,e^2\,f\,g^2+1584\,a\,c^4\,d^4\,e\,f^2\,g+462\,c^5\,d^5\,f^3\right)}{1155\,c^4\,d^4}+\frac{2\,c\,d\,g^3\,x^5}{11}+\frac{2\,g\,x^3\,\left(a^2\,e^2\,g^2+110\,a\,c\,d\,e\,f\,g+99\,c^2\,d^2\,f^2\right)}{231\,c\,d}+\frac{2\,a\,e\,x\,\left(8\,a^3\,e^3\,g^3-44\,a^2\,c\,d\,e^2\,f\,g^2+99\,a\,c^2\,d^2\,e\,f^2\,g+462\,c^3\,d^3\,f^3\right)}{1155\,c^3\,d^3}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*g^2*x^4*(4*a*e*g + 11*c*d*f))/33 - (32*a^5*e^5*g^3 - 462*a^2*c^3*d^3*e^2*f^3 + 396*a^3*c^2*d^2*e^3*f^2*g - 176*a^4*c*d*e^4*f*g^2)/(1155*c^4*d^4) + (x^2*(462*c^5*d^5*f^3 - 12*a^3*c^2*d^2*e^3*g^3 + 66*a^2*c^3*d^3*e^2*f*g^2 + 1584*a*c^4*d^4*e*f^2*g))/(1155*c^4*d^4) + (2*c*d*g^3*x^5)/11 + (2*g*x^3*(a^2*e^2*g^2 + 99*c^2*d^2*f^2 + 110*a*c*d*e*f*g))/(231*c*d) + (2*a*e*x*(8*a^3*e^3*g^3 + 462*c^3*d^3*f^3 + 99*a*c^2*d^2*e*f^2*g - 44*a^2*c*d*e^2*f*g^2))/(1155*c^3*d^3)))/(d + e*x)^(1/2)","B"
691,1,206,200,3.425533,"\text{Not used}","int(((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{4\,g\,x^3\,\left(5\,a\,e\,g+9\,c\,d\,f\right)}{63}+\frac{16\,a^4\,e^4\,g^2-72\,a^3\,c\,d\,e^3\,f\,g+126\,a^2\,c^2\,d^2\,e^2\,f^2}{315\,c^3\,d^3}+\frac{x^2\,\left(6\,a^2\,c^2\,d^2\,e^2\,g^2+288\,a\,c^3\,d^3\,e\,f\,g+126\,c^4\,d^4\,f^2\right)}{315\,c^3\,d^3}+\frac{2\,c\,d\,g^2\,x^4}{9}+\frac{4\,a\,e\,x\,\left(-2\,a^2\,e^2\,g^2+9\,a\,c\,d\,e\,f\,g+63\,c^2\,d^2\,f^2\right)}{315\,c^2\,d^2}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((4*g*x^3*(5*a*e*g + 9*c*d*f))/63 + (16*a^4*e^4*g^2 + 126*a^2*c^2*d^2*e^2*f^2 - 72*a^3*c*d*e^3*f*g)/(315*c^3*d^3) + (x^2*(126*c^4*d^4*f^2 + 6*a^2*c^2*d^2*e^2*g^2 + 288*a*c^3*d^3*e*f*g))/(315*c^3*d^3) + (2*c*d*g^2*x^4)/9 + (4*a*e*x*(63*c^2*d^2*f^2 - 2*a^2*e^2*g^2 + 9*a*c*d*e*f*g))/(315*c^2*d^2)))/(d + e*x)^(1/2)","B"
692,1,109,125,3.250281,"\text{Not used}","int(((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(x^2\,\left(\frac{16\,a\,e\,g}{35}+\frac{2\,c\,d\,f}{5}\right)-\frac{4\,a^3\,e^3\,g-14\,a^2\,c\,d\,e^2\,f}{35\,c^2\,d^2}+\frac{2\,c\,d\,g\,x^3}{7}+\frac{2\,a\,e\,x\,\left(a\,e\,g+14\,c\,d\,f\right)}{35\,c\,d}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(x^2*((16*a*e*g)/35 + (2*c*d*f)/5) - (4*a^3*e^3*g - 14*a^2*c*d*e^2*f)/(35*c^2*d^2) + (2*c*d*g*x^3)/7 + (2*a*e*x*(a*e*g + 14*c*d*f))/(35*c*d)))/(d + e*x)^(1/2)","B"
693,1,62,48,3.076916,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/(d + e*x)^(3/2),x)","\frac{\left(\frac{4\,a\,e\,x}{5}+\frac{2\,c\,d\,x^2}{5}+\frac{2\,a^2\,e^2}{5\,c\,d}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\sqrt{d+e\,x}}","Not used",1,"(((4*a*e*x)/5 + (2*c*d*x^2)/5 + (2*a^2*e^2)/(5*c*d))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2)","B"
694,0,-1,179,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)*(d + e*x)^(3/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{\left(f+g\,x\right)\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)*(d + e*x)^(3/2)), x)","F"
695,0,-1,178,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^2*(d + e*x)^(3/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(f+g\,x\right)}^2\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^2*(d + e*x)^(3/2)), x)","F"
696,0,-1,195,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^3*(d + e*x)^(3/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(f+g\,x\right)}^3\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^3*(d + e*x)^(3/2)), x)","F"
697,0,-1,265,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^4*(d + e*x)^(3/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(f+g\,x\right)}^4\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^4*(d + e*x)^(3/2)), x)","F"
698,0,-1,335,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^5*(d + e*x)^(3/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(f+g\,x\right)}^5\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^5*(d + e*x)^(3/2)), x)","F"
699,0,-1,405,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^6*(d + e*x)^(3/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(f+g\,x\right)}^6\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^6*(d + e*x)^(3/2)), x)","F"
700,1,523,336,4.085831,"\text{Not used}","int(((f + g*x)^4*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,g^2\,x^5\,\left(71\,a^2\,e^2\,g^2+540\,a\,c\,d\,e\,f\,g+390\,c^2\,d^2\,f^2\right)}{715}+\frac{256\,a^7\,e^7\,g^4-1920\,a^6\,c\,d\,e^6\,f\,g^3+6240\,a^5\,c^2\,d^2\,e^5\,f^2\,g^2-11440\,a^4\,c^3\,d^3\,e^4\,f^3\,g+12870\,a^3\,c^4\,d^4\,e^3\,f^4}{45045\,c^5\,d^5}+\frac{x^3\,\left(-80\,a^4\,c^3\,d^3\,e^4\,g^4+600\,a^3\,c^4\,d^4\,e^3\,f\,g^3+88140\,a^2\,c^5\,d^5\,e^2\,f^2\,g^2+108680\,a\,c^6\,d^6\,e\,f^3\,g+12870\,c^7\,d^7\,f^4\right)}{45045\,c^5\,d^5}+\frac{2\,c^2\,d^2\,g^4\,x^7}{15}+\frac{2\,c\,d\,g^3\,x^6\,\left(31\,a\,e\,g+60\,c\,d\,f\right)}{195}+\frac{2\,g\,x^4\,\left(a^3\,e^3\,g^3+636\,a^2\,c\,d\,e^2\,f\,g^2+1794\,a\,c^2\,d^2\,e\,f^2\,g+572\,c^3\,d^3\,f^3\right)}{1287\,c\,d}+\frac{2\,a^2\,e^2\,x\,\left(-64\,a^4\,e^4\,g^4+480\,a^3\,c\,d\,e^3\,f\,g^3-1560\,a^2\,c^2\,d^2\,e^2\,f^2\,g^2+2860\,a\,c^3\,d^3\,e\,f^3\,g+19305\,c^4\,d^4\,f^4\right)}{45045\,c^4\,d^4}+\frac{2\,a\,e\,x^2\,\left(16\,a^4\,e^4\,g^4-120\,a^3\,c\,d\,e^3\,f\,g^3+390\,a^2\,c^2\,d^2\,e^2\,f^2\,g^2+14300\,a\,c^3\,d^3\,e\,f^3\,g+6435\,c^4\,d^4\,f^4\right)}{15015\,c^3\,d^3}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*g^2*x^5*(71*a^2*e^2*g^2 + 390*c^2*d^2*f^2 + 540*a*c*d*e*f*g))/715 + (256*a^7*e^7*g^4 + 12870*a^3*c^4*d^4*e^3*f^4 - 11440*a^4*c^3*d^3*e^4*f^3*g - 1920*a^6*c*d*e^6*f*g^3 + 6240*a^5*c^2*d^2*e^5*f^2*g^2)/(45045*c^5*d^5) + (x^3*(12870*c^7*d^7*f^4 - 80*a^4*c^3*d^3*e^4*g^4 + 600*a^3*c^4*d^4*e^3*f*g^3 + 108680*a*c^6*d^6*e*f^3*g + 88140*a^2*c^5*d^5*e^2*f^2*g^2))/(45045*c^5*d^5) + (2*c^2*d^2*g^4*x^7)/15 + (2*c*d*g^3*x^6*(31*a*e*g + 60*c*d*f))/195 + (2*g*x^4*(a^3*e^3*g^3 + 572*c^3*d^3*f^3 + 1794*a*c^2*d^2*e*f^2*g + 636*a^2*c*d*e^2*f*g^2))/(1287*c*d) + (2*a^2*e^2*x*(19305*c^4*d^4*f^4 - 64*a^4*e^4*g^4 + 2860*a*c^3*d^3*e*f^3*g + 480*a^3*c*d*e^3*f*g^3 - 1560*a^2*c^2*d^2*e^2*f^2*g^2))/(45045*c^4*d^4) + (2*a*e*x^2*(16*a^4*e^4*g^4 + 6435*c^4*d^4*f^4 + 14300*a*c^3*d^3*e*f^3*g - 120*a^3*c*d*e^3*f*g^3 + 390*a^2*c^2*d^2*e^2*f^2*g^2))/(15015*c^3*d^3)))/(d + e*x)^(1/2)","B"
701,1,379,269,3.805213,"\text{Not used}","int(((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,g\,x^4\,\left(53\,a^2\,e^2\,g^2+299\,a\,c\,d\,e\,f\,g+143\,c^2\,d^2\,f^2\right)}{429}-\frac{32\,a^6\,e^6\,g^3-208\,a^5\,c\,d\,e^5\,f\,g^2+572\,a^4\,c^2\,d^2\,e^4\,f^2\,g-858\,a^3\,c^3\,d^3\,e^3\,f^3}{3003\,c^4\,d^4}+\frac{x^3\,\left(10\,a^3\,c^3\,d^3\,e^3\,g^3+2938\,a^2\,c^4\,d^4\,e^2\,f\,g^2+5434\,a\,c^5\,d^5\,e\,f^2\,g+858\,c^6\,d^6\,f^3\right)}{3003\,c^4\,d^4}+\frac{2\,c^2\,d^2\,g^3\,x^6}{13}+\frac{6\,c\,d\,g^2\,x^5\,\left(9\,a\,e\,g+13\,c\,d\,f\right)}{143}+\frac{2\,a^2\,e^2\,x\,\left(8\,a^3\,e^3\,g^3-52\,a^2\,c\,d\,e^2\,f\,g^2+143\,a\,c^2\,d^2\,e\,f^2\,g+1287\,c^3\,d^3\,f^3\right)}{3003\,c^3\,d^3}+\frac{2\,a\,e\,x^2\,\left(-2\,a^3\,e^3\,g^3+13\,a^2\,c\,d\,e^2\,f\,g^2+715\,a\,c^2\,d^2\,e\,f^2\,g+429\,c^3\,d^3\,f^3\right)}{1001\,c^2\,d^2}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*g*x^4*(53*a^2*e^2*g^2 + 143*c^2*d^2*f^2 + 299*a*c*d*e*f*g))/429 - (32*a^6*e^6*g^3 - 858*a^3*c^3*d^3*e^3*f^3 + 572*a^4*c^2*d^2*e^4*f^2*g - 208*a^5*c*d*e^5*f*g^2)/(3003*c^4*d^4) + (x^3*(858*c^6*d^6*f^3 + 10*a^3*c^3*d^3*e^3*g^3 + 2938*a^2*c^4*d^4*e^2*f*g^2 + 5434*a*c^5*d^5*e*f^2*g))/(3003*c^4*d^4) + (2*c^2*d^2*g^3*x^6)/13 + (6*c*d*g^2*x^5*(9*a*e*g + 13*c*d*f))/143 + (2*a^2*e^2*x*(8*a^3*e^3*g^3 + 1287*c^3*d^3*f^3 + 143*a*c^2*d^2*e*f^2*g - 52*a^2*c*d*e^2*f*g^2))/(3003*c^3*d^3) + (2*a*e*x^2*(429*c^3*d^3*f^3 - 2*a^3*e^3*g^3 + 715*a*c^2*d^2*e*f^2*g + 13*a^2*c*d*e^2*f*g^2))/(1001*c^2*d^2)))/(d + e*x)^(1/2)","B"
702,1,259,200,3.561909,"\text{Not used}","int(((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{16\,a^5\,e^5\,g^2-88\,a^4\,c\,d\,e^4\,f\,g+198\,a^3\,c^2\,d^2\,e^3\,f^2}{693\,c^3\,d^3}+\frac{x^3\,\left(226\,a^2\,c^3\,d^3\,e^2\,g^2+836\,a\,c^4\,d^4\,e\,f\,g+198\,c^5\,d^5\,f^2\right)}{693\,c^3\,d^3}+\frac{2\,c^2\,d^2\,g^2\,x^5}{11}+\frac{2\,c\,d\,g\,x^4\,\left(23\,a\,e\,g+22\,c\,d\,f\right)}{99}+\frac{2\,a^2\,e^2\,x\,\left(-4\,a^2\,e^2\,g^2+22\,a\,c\,d\,e\,f\,g+297\,c^2\,d^2\,f^2\right)}{693\,c^2\,d^2}+\frac{2\,a\,e\,x^2\,\left(a^2\,e^2\,g^2+110\,a\,c\,d\,e\,f\,g+99\,c^2\,d^2\,f^2\right)}{231\,c\,d}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((16*a^5*e^5*g^2 + 198*a^3*c^2*d^2*e^3*f^2 - 88*a^4*c*d*e^4*f*g)/(693*c^3*d^3) + (x^3*(198*c^5*d^5*f^2 + 226*a^2*c^3*d^3*e^2*g^2 + 836*a*c^4*d^4*e*f*g))/(693*c^3*d^3) + (2*c^2*d^2*g^2*x^5)/11 + (2*c*d*g*x^4*(23*a*e*g + 22*c*d*f))/99 + (2*a^2*e^2*x*(297*c^2*d^2*f^2 - 4*a^2*e^2*g^2 + 22*a*c*d*e*f*g))/(693*c^2*d^2) + (2*a*e*x^2*(a^2*e^2*g^2 + 99*c^2*d^2*f^2 + 110*a*c*d*e*f*g))/(231*c*d)))/(d + e*x)^(1/2)","B"
703,1,134,125,3.372587,"\text{Not used}","int(((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,c^2\,d^2\,g\,x^4}{9}+\frac{2\,a\,e\,x^2\,\left(5\,a\,e\,g+9\,c\,d\,f\right)}{21}+\frac{2\,c\,d\,x^3\,\left(19\,a\,e\,g+9\,c\,d\,f\right)}{63}-\frac{2\,a^3\,e^3\,\left(2\,a\,e\,g-9\,c\,d\,f\right)}{63\,c^2\,d^2}+\frac{2\,a^2\,e^2\,x\,\left(a\,e\,g+27\,c\,d\,f\right)}{63\,c\,d}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*c^2*d^2*g*x^4)/9 + (2*a*e*x^2*(5*a*e*g + 9*c*d*f))/21 + (2*c*d*x^3*(19*a*e*g + 9*c*d*f))/63 - (2*a^3*e^3*(2*a*e*g - 9*c*d*f))/(63*c^2*d^2) + (2*a^2*e^2*x*(a*e*g + 27*c*d*f))/(63*c*d)))/(d + e*x)^(1/2)","B"
704,1,79,48,3.160470,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/(d + e*x)^(5/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{6\,a^2\,e^2\,x}{7}+\frac{2\,c^2\,d^2\,x^3}{7}+\frac{2\,a^3\,e^3}{7\,c\,d}+\frac{6\,a\,c\,d\,e\,x^2}{7}\right)}{\sqrt{d+e\,x}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((6*a^2*e^2*x)/7 + (2*c^2*d^2*x^3)/7 + (2*a^3*e^3)/(7*c*d) + (6*a*c*d*e*x^2)/7))/(d + e*x)^(1/2)","B"
705,0,-1,236,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{\left(f+g\,x\right)\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)*(d + e*x)^(5/2)), x)","F"
706,0,-1,235,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^2*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(f+g\,x\right)}^2\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^2*(d + e*x)^(5/2)), x)","F"
707,0,-1,246,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^3*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(f+g\,x\right)}^3\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^3*(d + e*x)^(5/2)), x)","F"
708,0,-1,253,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^4*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(f+g\,x\right)}^4\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^4*(d + e*x)^(5/2)), x)","F"
709,0,-1,323,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^5*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(f+g\,x\right)}^5\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^5*(d + e*x)^(5/2)), x)","F"
710,0,-1,393,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^6*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(f+g\,x\right)}^6\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^6*(d + e*x)^(5/2)), x)","F"
711,0,-1,463,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^7*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(f+g\,x\right)}^7\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^7*(d + e*x)^(5/2)), x)","F"
712,0,-1,313,0.000000,"\text{Not used}","int(((f + g*x)^(5/2)*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\int \frac{{\left(f+g\,x\right)}^{5/2}\,\sqrt{d+e\,x}}{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(((f + g*x)^(5/2)*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2), x)","F"
713,0,-1,244,0.000000,"\text{Not used}","int(((f + g*x)^(3/2)*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\int \frac{{\left(f+g\,x\right)}^{3/2}\,\sqrt{d+e\,x}}{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(((f + g*x)^(3/2)*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2), x)","F"
714,0,-1,169,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\int \frac{\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2), x)","F"
715,0,-1,105,0.000000,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{\sqrt{d+e\,x}}{\sqrt{f+g\,x}\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int((d + e*x)^(1/2)/((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
716,1,100,61,4.637988,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","-\frac{2\,\sqrt{d+e\,x}\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\left(x\,\sqrt{f+g\,x}-\frac{\sqrt{f+g\,x}\,\left(c\,d^2\,f-a\,d\,e\,g\right)}{a\,e^2\,g-c\,d\,e\,f}\right)\,\left(a\,e^2\,g-c\,d\,e\,f\right)}","Not used",1,"-(2*(d + e*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/((x*(f + g*x)^(1/2) - ((f + g*x)^(1/2)*(c*d^2*f - a*d*e*g))/(a*e^2*g - c*d*e*f))*(a*e^2*g - c*d*e*f))","B"
717,1,147,129,4.898129,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^(5/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","-\frac{\left(\frac{\left(2\,a\,e\,g-6\,c\,d\,f\right)\,\sqrt{d+e\,x}}{3\,e\,g\,{\left(a\,e\,g-c\,d\,f\right)}^2}-\frac{4\,c\,d\,x\,\sqrt{d+e\,x}}{3\,e\,{\left(a\,e\,g-c\,d\,f\right)}^2}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^2\,\sqrt{f+g\,x}+\frac{d\,f\,\sqrt{f+g\,x}}{e\,g}+\frac{x\,\sqrt{f+g\,x}\,\left(d\,g+e\,f\right)}{e\,g}}","Not used",1,"-((((2*a*e*g - 6*c*d*f)*(d + e*x)^(1/2))/(3*e*g*(a*e*g - c*d*f)^2) - (4*c*d*x*(d + e*x)^(1/2))/(3*e*(a*e*g - c*d*f)^2))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x^2*(f + g*x)^(1/2) + (d*f*(f + g*x)^(1/2))/(e*g) + (x*(f + g*x)^(1/2)*(d*g + e*f))/(e*g))","B"
718,1,242,198,5.169899,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^(7/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","-\frac{\left(\frac{\sqrt{d+e\,x}\,\left(6\,a^2\,e^2\,g^2-20\,a\,c\,d\,e\,f\,g+30\,c^2\,d^2\,f^2\right)}{15\,e\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{16\,c^2\,d^2\,x^2\,\sqrt{d+e\,x}}{15\,e\,{\left(a\,e\,g-c\,d\,f\right)}^3}-\frac{8\,c\,d\,x\,\left(a\,e\,g-5\,c\,d\,f\right)\,\sqrt{d+e\,x}}{15\,e\,g\,{\left(a\,e\,g-c\,d\,f\right)}^3}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^3\,\sqrt{f+g\,x}+\frac{d\,f^2\,\sqrt{f+g\,x}}{e\,g^2}+\frac{x^2\,\sqrt{f+g\,x}\,\left(d\,g+2\,e\,f\right)}{e\,g}+\frac{f\,x\,\sqrt{f+g\,x}\,\left(2\,d\,g+e\,f\right)}{e\,g^2}}","Not used",1,"-((((d + e*x)^(1/2)*(6*a^2*e^2*g^2 + 30*c^2*d^2*f^2 - 20*a*c*d*e*f*g))/(15*e*g^2*(a*e*g - c*d*f)^3) + (16*c^2*d^2*x^2*(d + e*x)^(1/2))/(15*e*(a*e*g - c*d*f)^3) - (8*c*d*x*(a*e*g - 5*c*d*f)*(d + e*x)^(1/2))/(15*e*g*(a*e*g - c*d*f)^3))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x^3*(f + g*x)^(1/2) + (d*f^2*(f + g*x)^(1/2))/(e*g^2) + (x^2*(f + g*x)^(1/2)*(d*g + 2*e*f))/(e*g) + (f*x*(f + g*x)^(1/2)*(2*d*g + e*f))/(e*g^2))","B"
719,1,357,267,5.511273,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^(9/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{\sqrt{d+e\,x}\,\left(10\,a^3\,e^3\,g^3-42\,a^2\,c\,d\,e^2\,f\,g^2+70\,a\,c^2\,d^2\,e\,f^2\,g-70\,c^3\,d^3\,f^3\right)}{35\,e\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{32\,c^3\,d^3\,x^3\,\sqrt{d+e\,x}}{35\,e\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{4\,c\,d\,x\,\sqrt{d+e\,x}\,\left(3\,a^2\,e^2\,g^2-14\,a\,c\,d\,e\,f\,g+35\,c^2\,d^2\,f^2\right)}{35\,e\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{16\,c^2\,d^2\,x^2\,\left(a\,e\,g-7\,c\,d\,f\right)\,\sqrt{d+e\,x}}{35\,e\,g\,{\left(a\,e\,g-c\,d\,f\right)}^4}\right)}{x^4\,\sqrt{f+g\,x}+\frac{d\,f^3\,\sqrt{f+g\,x}}{e\,g^3}+\frac{x^3\,\sqrt{f+g\,x}\,\left(d\,g+3\,e\,f\right)}{e\,g}+\frac{3\,f\,x^2\,\sqrt{f+g\,x}\,\left(d\,g+e\,f\right)}{e\,g^2}+\frac{f^2\,x\,\sqrt{f+g\,x}\,\left(3\,d\,g+e\,f\right)}{e\,g^3}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(((d + e*x)^(1/2)*(10*a^3*e^3*g^3 - 70*c^3*d^3*f^3 + 70*a*c^2*d^2*e*f^2*g - 42*a^2*c*d*e^2*f*g^2))/(35*e*g^3*(a*e*g - c*d*f)^4) - (32*c^3*d^3*x^3*(d + e*x)^(1/2))/(35*e*(a*e*g - c*d*f)^4) - (4*c*d*x*(d + e*x)^(1/2)*(3*a^2*e^2*g^2 + 35*c^2*d^2*f^2 - 14*a*c*d*e*f*g))/(35*e*g^2*(a*e*g - c*d*f)^4) + (16*c^2*d^2*x^2*(a*e*g - 7*c*d*f)*(d + e*x)^(1/2))/(35*e*g*(a*e*g - c*d*f)^4)))/(x^4*(f + g*x)^(1/2) + (d*f^3*(f + g*x)^(1/2))/(e*g^3) + (x^3*(f + g*x)^(1/2)*(d*g + 3*e*f))/(e*g) + (3*f*x^2*(f + g*x)^(1/2)*(d*g + e*f))/(e*g^2) + (f^2*x*(f + g*x)^(1/2)*(3*d*g + e*f))/(e*g^3))","B"
720,0,-1,301,0.000000,"\text{Not used}","int(((f + g*x)^(5/2)*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2),x)","\int \frac{{\left(f+g\,x\right)}^{5/2}\,{\left(d+e\,x\right)}^{3/2}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(((f + g*x)^(5/2)*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2), x)","F"
721,0,-1,227,0.000000,"\text{Not used}","int(((f + g*x)^(3/2)*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2),x)","\int \frac{{\left(f+g\,x\right)}^{3/2}\,{\left(d+e\,x\right)}^{3/2}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(((f + g*x)^(3/2)*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2), x)","F"
722,0,-1,161,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2),x)","\int \frac{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^{3/2}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2), x)","F"
723,1,147,61,4.678005,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\frac{\left(\frac{2\,f\,\sqrt{d+e\,x}}{c\,d\,e\,\left(a\,e\,g-c\,d\,f\right)}+\frac{2\,g\,x\,\sqrt{d+e\,x}}{c\,d\,e\,\left(a\,e\,g-c\,d\,f\right)}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^2\,\sqrt{f+g\,x}+\frac{a\,\sqrt{f+g\,x}}{c}+\frac{x\,\sqrt{f+g\,x}\,\left(c\,d^2+a\,e^2\right)}{c\,d\,e}}","Not used",1,"(((2*f*(d + e*x)^(1/2))/(c*d*e*(a*e*g - c*d*f)) + (2*g*x*(d + e*x)^(1/2))/(c*d*e*(a*e*g - c*d*f)))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x^2*(f + g*x)^(1/2) + (a*(f + g*x)^(1/2))/c + (x*(f + g*x)^(1/2)*(a*e^2 + c*d^2))/(c*d*e))","B"
724,1,151,124,4.975958,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","-\frac{\left(\frac{4\,g\,x\,\sqrt{d+e\,x}}{e\,{\left(a\,e\,g-c\,d\,f\right)}^2}+\frac{\left(2\,a\,e\,g+2\,c\,d\,f\right)\,\sqrt{d+e\,x}}{c\,d\,e\,{\left(a\,e\,g-c\,d\,f\right)}^2}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^2\,\sqrt{f+g\,x}+\frac{a\,\sqrt{f+g\,x}}{c}+\frac{x\,\sqrt{f+g\,x}\,\left(c\,d^2+a\,e^2\right)}{c\,d\,e}}","Not used",1,"-(((4*g*x*(d + e*x)^(1/2))/(e*(a*e*g - c*d*f)^2) + ((2*a*e*g + 2*c*d*f)*(d + e*x)^(1/2))/(c*d*e*(a*e*g - c*d*f)^2))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x^2*(f + g*x)^(1/2) + (a*(f + g*x)^(1/2))/c + (x*(f + g*x)^(1/2)*(a*e^2 + c*d^2))/(c*d*e))","B"
725,1,268,192,5.333209,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^(5/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","\frac{\left(\frac{8\,x\,\left(a\,e\,g+3\,c\,d\,f\right)\,\sqrt{d+e\,x}}{3\,e\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{\sqrt{d+e\,x}\,\left(-2\,a^2\,e^2\,g^2+12\,a\,c\,d\,e\,f\,g+6\,c^2\,d^2\,f^2\right)}{3\,c\,d\,e\,g\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{16\,c\,d\,g\,x^2\,\sqrt{d+e\,x}}{3\,e\,{\left(a\,e\,g-c\,d\,f\right)}^3}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^3\,\sqrt{f+g\,x}+\frac{a\,f\,\sqrt{f+g\,x}}{c\,g}+\frac{x\,\sqrt{f+g\,x}\,\left(c\,f\,d^2+a\,g\,d\,e+a\,f\,e^2\right)}{c\,d\,e\,g}+\frac{x^2\,\sqrt{f+g\,x}\,\left(c\,g\,d^2+c\,f\,d\,e+a\,g\,e^2\right)}{c\,d\,e\,g}}","Not used",1,"(((8*x*(a*e*g + 3*c*d*f)*(d + e*x)^(1/2))/(3*e*(a*e*g - c*d*f)^3) + ((d + e*x)^(1/2)*(6*c^2*d^2*f^2 - 2*a^2*e^2*g^2 + 12*a*c*d*e*f*g))/(3*c*d*e*g*(a*e*g - c*d*f)^3) + (16*c*d*g*x^2*(d + e*x)^(1/2))/(3*e*(a*e*g - c*d*f)^3))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x^3*(f + g*x)^(1/2) + (a*f*(f + g*x)^(1/2))/(c*g) + (x*(f + g*x)^(1/2)*(a*e^2*f + c*d^2*f + a*d*e*g))/(c*d*e*g) + (x^2*(f + g*x)^(1/2)*(a*e^2*g + c*d^2*g + c*d*e*f))/(c*d*e*g))","B"
726,1,414,262,5.701164,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^(7/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{4\,x\,\sqrt{d+e\,x}\,\left(-a^2\,e^2\,g^2+10\,a\,c\,d\,e\,f\,g+15\,c^2\,d^2\,f^2\right)}{5\,e\,g\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{\sqrt{d+e\,x}\,\left(\frac{2\,a^3\,e^3\,g^3}{5}-2\,a^2\,c\,d\,e^2\,f\,g^2+6\,a\,c^2\,d^2\,e\,f^2\,g+2\,c^3\,d^3\,f^3\right)}{c\,d\,e\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{32\,c^2\,d^2\,g\,x^3\,\sqrt{d+e\,x}}{5\,e\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{16\,c\,d\,x^2\,\left(a\,e\,g+5\,c\,d\,f\right)\,\sqrt{d+e\,x}}{5\,e\,{\left(a\,e\,g-c\,d\,f\right)}^4}\right)}{x^4\,\sqrt{f+g\,x}+\frac{a\,f^2\,\sqrt{f+g\,x}}{c\,g^2}+\frac{x^2\,\sqrt{f+g\,x}\,\left(2\,c\,d^2\,f\,g+c\,d\,e\,f^2+a\,d\,e\,g^2+2\,a\,e^2\,f\,g\right)}{c\,d\,e\,g^2}+\frac{x^3\,\sqrt{f+g\,x}\,\left(c\,g\,d^2+2\,c\,f\,d\,e+a\,g\,e^2\right)}{c\,d\,e\,g}+\frac{f\,x\,\sqrt{f+g\,x}\,\left(c\,f\,d^2+2\,a\,g\,d\,e+a\,f\,e^2\right)}{c\,d\,e\,g^2}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((4*x*(d + e*x)^(1/2)*(15*c^2*d^2*f^2 - a^2*e^2*g^2 + 10*a*c*d*e*f*g))/(5*e*g*(a*e*g - c*d*f)^4) + ((d + e*x)^(1/2)*((2*a^3*e^3*g^3)/5 + 2*c^3*d^3*f^3 + 6*a*c^2*d^2*e*f^2*g - 2*a^2*c*d*e^2*f*g^2))/(c*d*e*g^2*(a*e*g - c*d*f)^4) + (32*c^2*d^2*g*x^3*(d + e*x)^(1/2))/(5*e*(a*e*g - c*d*f)^4) + (16*c*d*x^2*(a*e*g + 5*c*d*f)*(d + e*x)^(1/2))/(5*e*(a*e*g - c*d*f)^4)))/(x^4*(f + g*x)^(1/2) + (a*f^2*(f + g*x)^(1/2))/(c*g^2) + (x^2*(f + g*x)^(1/2)*(a*d*e*g^2 + c*d*e*f^2 + 2*a*e^2*f*g + 2*c*d^2*f*g))/(c*d*e*g^2) + (x^3*(f + g*x)^(1/2)*(a*e^2*g + c*d^2*g + 2*c*d*e*f))/(c*d*e*g) + (f*x*(f + g*x)^(1/2)*(a*e^2*f + c*d^2*f + 2*a*d*e*g))/(c*d*e*g^2))","B"
727,0,-1,289,0.000000,"\text{Not used}","int(((f + g*x)^(5/2)*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2),x)","\int \frac{{\left(f+g\,x\right)}^{5/2}\,{\left(d+e\,x\right)}^{5/2}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}} \,d x","Not used",1,"int(((f + g*x)^(5/2)*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2), x)","F"
728,0,-1,219,0.000000,"\text{Not used}","int(((f + g*x)^(3/2)*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2),x)","\int \frac{{\left(f+g\,x\right)}^{3/2}\,{\left(d+e\,x\right)}^{5/2}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}} \,d x","Not used",1,"int(((f + g*x)^(3/2)*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2), x)","F"
729,1,169,63,4.321766,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2),x)","\frac{\left(\frac{2\,f\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{3\,c^2\,d^2\,e\,\left(a\,e\,g-c\,d\,f\right)}+\frac{2\,g\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{3\,c^2\,d^2\,e\,\left(a\,e\,g-c\,d\,f\right)}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^3+\frac{a^2\,e}{c^2\,d}+\frac{a\,x\,\left(2\,c\,d^2+a\,e^2\right)}{c^2\,d^2}+\frac{x^2\,\left(c\,d^2+2\,a\,e^2\right)}{c\,d\,e}}","Not used",1,"(((2*f*(f + g*x)^(1/2)*(d + e*x)^(1/2))/(3*c^2*d^2*e*(a*e*g - c*d*f)) + (2*g*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/(3*c^2*d^2*e*(a*e*g - c*d*f)))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x^3 + (a^2*e)/(c^2*d) + (a*x*(a*e^2 + 2*c*d^2))/(c^2*d^2) + (x^2*(2*a*e^2 + c*d^2))/(c*d*e))","B"
730,1,246,128,5.058988,"\text{Not used}","int((d + e*x)^(5/2)/((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{4\,g^2\,x^2\,\sqrt{d+e\,x}}{3\,c\,d\,e\,{\left(a\,e\,g-c\,d\,f\right)}^2}-\frac{\left(2\,c\,d\,f^2-6\,a\,e\,f\,g\right)\,\sqrt{d+e\,x}}{3\,c^2\,d^2\,e\,{\left(a\,e\,g-c\,d\,f\right)}^2}+\frac{x\,\left(6\,a\,e\,g^2+2\,c\,d\,f\,g\right)\,\sqrt{d+e\,x}}{3\,c^2\,d^2\,e\,{\left(a\,e\,g-c\,d\,f\right)}^2}\right)}{x^3\,\sqrt{f+g\,x}+\frac{a^2\,e\,\sqrt{f+g\,x}}{c^2\,d}+\frac{x^2\,\sqrt{f+g\,x}\,\left(c\,d^2+2\,a\,e^2\right)}{c\,d\,e}+\frac{a\,x\,\sqrt{f+g\,x}\,\left(2\,c\,d^2+a\,e^2\right)}{c^2\,d^2}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((4*g^2*x^2*(d + e*x)^(1/2))/(3*c*d*e*(a*e*g - c*d*f)^2) - ((2*c*d*f^2 - 6*a*e*f*g)*(d + e*x)^(1/2))/(3*c^2*d^2*e*(a*e*g - c*d*f)^2) + (x*(6*a*e*g^2 + 2*c*d*f*g)*(d + e*x)^(1/2))/(3*c^2*d^2*e*(a*e*g - c*d*f)^2)))/(x^3*(f + g*x)^(1/2) + (a^2*e*(f + g*x)^(1/2))/(c^2*d) + (x^2*(f + g*x)^(1/2)*(2*a*e^2 + c*d^2))/(c*d*e) + (a*x*(f + g*x)^(1/2)*(a*e^2 + 2*c*d^2))/(c^2*d^2))","B"
731,1,255,194,5.282436,"\text{Not used}","int((d + e*x)^(5/2)/((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{16\,g^2\,x^2\,\sqrt{d+e\,x}}{3\,e\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{\sqrt{d+e\,x}\,\left(6\,a^2\,e^2\,g^2+12\,a\,c\,d\,e\,f\,g-2\,c^2\,d^2\,f^2\right)}{3\,c^2\,d^2\,e\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{8\,g\,x\,\left(3\,a\,e\,g+c\,d\,f\right)\,\sqrt{d+e\,x}}{3\,c\,d\,e\,{\left(a\,e\,g-c\,d\,f\right)}^3}\right)}{x^3\,\sqrt{f+g\,x}+\frac{a^2\,e\,\sqrt{f+g\,x}}{c^2\,d}+\frac{x^2\,\sqrt{f+g\,x}\,\left(c\,d^2+2\,a\,e^2\right)}{c\,d\,e}+\frac{a\,x\,\sqrt{f+g\,x}\,\left(2\,c\,d^2+a\,e^2\right)}{c^2\,d^2}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((16*g^2*x^2*(d + e*x)^(1/2))/(3*e*(a*e*g - c*d*f)^3) + ((d + e*x)^(1/2)*(6*a^2*e^2*g^2 - 2*c^2*d^2*f^2 + 12*a*c*d*e*f*g))/(3*c^2*d^2*e*(a*e*g - c*d*f)^3) + (8*g*x*(3*a*e*g + c*d*f)*(d + e*x)^(1/2))/(3*c*d*e*(a*e*g - c*d*f)^3)))/(x^3*(f + g*x)^(1/2) + (a^2*e*(f + g*x)^(1/2))/(c^2*d) + (x^2*(f + g*x)^(1/2)*(2*a*e^2 + c*d^2))/(c*d*e) + (a*x*(f + g*x)^(1/2)*(a*e^2 + 2*c*d^2))/(c^2*d^2))","B"
732,1,416,260,5.858531,"\text{Not used}","int((d + e*x)^(5/2)/((f + g*x)^(5/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{16\,g\,x^2\,\left(a\,e\,g+c\,d\,f\right)\,\sqrt{d+e\,x}}{e\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{\sqrt{d+e\,x}\,\left(2\,a^3\,e^3\,g^3-18\,a^2\,c\,d\,e^2\,f\,g^2-18\,a\,c^2\,d^2\,e\,f^2\,g+2\,c^3\,d^3\,f^3\right)}{3\,c^2\,d^2\,e\,g\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{32\,c\,d\,g^2\,x^3\,\sqrt{d+e\,x}}{3\,e\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{4\,x\,\sqrt{d+e\,x}\,\left(a^2\,e^2\,g^2+6\,a\,c\,d\,e\,f\,g+c^2\,d^2\,f^2\right)}{c\,d\,e\,{\left(a\,e\,g-c\,d\,f\right)}^4}\right)}{x^4\,\sqrt{f+g\,x}+\frac{x^2\,\sqrt{f+g\,x}\,\left(g\,a^2\,e^3+2\,g\,a\,c\,d^2\,e+2\,f\,a\,c\,d\,e^2+f\,c^2\,d^3\right)}{c^2\,d^2\,e\,g}+\frac{a\,x\,\sqrt{f+g\,x}\,\left(2\,c\,f\,d^2+a\,g\,d\,e+a\,f\,e^2\right)}{c^2\,d^2\,g}+\frac{a^2\,e\,f\,\sqrt{f+g\,x}}{c^2\,d\,g}+\frac{x^3\,\sqrt{f+g\,x}\,\left(c\,g\,d^2+c\,f\,d\,e+2\,a\,g\,e^2\right)}{c\,d\,e\,g}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((16*g*x^2*(a*e*g + c*d*f)*(d + e*x)^(1/2))/(e*(a*e*g - c*d*f)^4) - ((d + e*x)^(1/2)*(2*a^3*e^3*g^3 + 2*c^3*d^3*f^3 - 18*a*c^2*d^2*e*f^2*g - 18*a^2*c*d*e^2*f*g^2))/(3*c^2*d^2*e*g*(a*e*g - c*d*f)^4) + (32*c*d*g^2*x^3*(d + e*x)^(1/2))/(3*e*(a*e*g - c*d*f)^4) + (4*x*(d + e*x)^(1/2)*(a^2*e^2*g^2 + c^2*d^2*f^2 + 6*a*c*d*e*f*g))/(c*d*e*(a*e*g - c*d*f)^4)))/(x^4*(f + g*x)^(1/2) + (x^2*(f + g*x)^(1/2)*(a^2*e^3*g + c^2*d^3*f + 2*a*c*d*e^2*f + 2*a*c*d^2*e*g))/(c^2*d^2*e*g) + (a*x*(f + g*x)^(1/2)*(a*e^2*f + 2*c*d^2*f + a*d*e*g))/(c^2*d^2*g) + (a^2*e*f*(f + g*x)^(1/2))/(c^2*d*g) + (x^3*(f + g*x)^(1/2)*(2*a*e^2*g + c*d^2*g + c*d*e*f))/(c*d*e*g))","B"
733,0,-1,385,0.000000,"\text{Not used}","int(((f + g*x)^(5/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2),x)","\int \frac{{\left(f+g\,x\right)}^{5/2}\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\sqrt{d+e\,x}} \,d x","Not used",1,"int(((f + g*x)^(5/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2), x)","F"
734,0,-1,313,0.000000,"\text{Not used}","int(((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2),x)","\int \frac{{\left(f+g\,x\right)}^{3/2}\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\sqrt{d+e\,x}} \,d x","Not used",1,"int(((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2), x)","F"
735,0,-1,241,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2),x)","\int \frac{\sqrt{f+g\,x}\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\sqrt{d+e\,x}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2), x)","F"
736,0,-1,167,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^(1/2)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\sqrt{f+g\,x}\,\sqrt{d+e\,x}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^(1/2)), x)","F"
737,0,-1,158,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^(3/2)*(d + e*x)^(1/2)),x)","\int \frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{{\left(f+g\,x\right)}^{3/2}\,\sqrt{d+e\,x}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^(3/2)*(d + e*x)^(1/2)), x)","F"
738,1,136,63,3.922681,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^(5/2)*(d + e*x)^(1/2)),x)","-\frac{\left(\frac{2\,a\,e}{3\,a\,e\,g^2-3\,c\,d\,f\,g}+\frac{2\,c\,d\,x}{3\,a\,e\,g^2-3\,c\,d\,f\,g}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}-\frac{\sqrt{f+g\,x}\,\left(3\,c\,d\,f^2-3\,a\,e\,f\,g\right)\,\sqrt{d+e\,x}}{3\,a\,e\,g^2-3\,c\,d\,f\,g}}","Not used",1,"-(((2*a*e)/(3*a*e*g^2 - 3*c*d*f*g) + (2*c*d*x)/(3*a*e*g^2 - 3*c*d*f*g))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x*(f + g*x)^(1/2)*(d + e*x)^(1/2) - ((f + g*x)^(1/2)*(3*c*d*f^2 - 3*a*e*f*g)*(d + e*x)^(1/2))/(3*a*e*g^2 - 3*c*d*f*g))","B"
739,1,187,129,4.084075,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^(7/2)*(d + e*x)^(1/2)),x)","\frac{\left(\frac{x\,\left(10\,c^2\,d^2\,f-2\,a\,c\,d\,e\,g\right)}{15\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^2}-\frac{6\,a^2\,e^2\,g-10\,a\,c\,d\,e\,f}{15\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^2}+\frac{4\,c^2\,d^2\,x^2}{15\,g\,{\left(a\,e\,g-c\,d\,f\right)}^2}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}+\frac{f^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^2}+\frac{2\,f\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g}}","Not used",1,"(((x*(10*c^2*d^2*f - 2*a*c*d*e*g))/(15*g^2*(a*e*g - c*d*f)^2) - (6*a^2*e^2*g - 10*a*c*d*e*f)/(15*g^2*(a*e*g - c*d*f)^2) + (4*c^2*d^2*x^2)/(15*g*(a*e*g - c*d*f)^2))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2) + (f^2*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^2 + (2*f*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g)","B"
740,1,289,198,4.290147,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^(9/2)*(d + e*x)^(1/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{30\,a^3\,e^3\,g^2-84\,a^2\,c\,d\,e^2\,f\,g+70\,a\,c^2\,d^2\,e\,f^2}{105\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{x\,\left(6\,a^2\,c\,d\,e^2\,g^2-28\,a\,c^2\,d^2\,e\,f\,g+70\,c^3\,d^3\,f^2\right)}{105\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{16\,c^3\,d^3\,x^3}{105\,g\,{\left(a\,e\,g-c\,d\,f\right)}^3}-\frac{8\,c^2\,d^2\,x^2\,\left(a\,e\,g-7\,c\,d\,f\right)}{105\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^3}\right)}{x^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}+\frac{f^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^3}+\frac{3\,f\,x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g}+\frac{3\,f^2\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^2}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((30*a^3*e^3*g^2 + 70*a*c^2*d^2*e*f^2 - 84*a^2*c*d*e^2*f*g)/(105*g^3*(a*e*g - c*d*f)^3) + (x*(70*c^3*d^3*f^2 + 6*a^2*c*d*e^2*g^2 - 28*a*c^2*d^2*e*f*g))/(105*g^3*(a*e*g - c*d*f)^3) + (16*c^3*d^3*x^3)/(105*g*(a*e*g - c*d*f)^3) - (8*c^2*d^2*x^2*(a*e*g - 7*c*d*f))/(105*g^2*(a*e*g - c*d*f)^3)))/(x^3*(f + g*x)^(1/2)*(d + e*x)^(1/2) + (f^3*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^3 + (3*f*x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g + (3*f^2*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^2)","B"
741,1,409,267,4.501059,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)/((f + g*x)^(11/2)*(d + e*x)^(1/2)),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{x\,\left(-10\,a^3\,c\,d\,e^3\,g^3+54\,a^2\,c^2\,d^2\,e^2\,f\,g^2-126\,a\,c^3\,d^3\,e\,f^2\,g+210\,c^4\,d^4\,f^3\right)}{315\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{70\,a^4\,e^4\,g^3-270\,a^3\,c\,d\,e^3\,f\,g^2+378\,a^2\,c^2\,d^2\,e^2\,f^2\,g-210\,a\,c^3\,d^3\,e\,f^3}{315\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{32\,c^4\,d^4\,x^4}{315\,g\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{4\,c^2\,d^2\,x^2\,\left(a^2\,e^2\,g^2-6\,a\,c\,d\,e\,f\,g+21\,c^2\,d^2\,f^2\right)}{105\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{16\,c^3\,d^3\,x^3\,\left(a\,e\,g-9\,c\,d\,f\right)}{315\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^4}\right)}{x^4\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}+\frac{f^4\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^4}+\frac{4\,f\,x^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g}+\frac{4\,f^3\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^3}+\frac{6\,f^2\,x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^2}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((x*(210*c^4*d^4*f^3 - 10*a^3*c*d*e^3*g^3 + 54*a^2*c^2*d^2*e^2*f*g^2 - 126*a*c^3*d^3*e*f^2*g))/(315*g^4*(a*e*g - c*d*f)^4) - (70*a^4*e^4*g^3 - 210*a*c^3*d^3*e*f^3 + 378*a^2*c^2*d^2*e^2*f^2*g - 270*a^3*c*d*e^3*f*g^2)/(315*g^4*(a*e*g - c*d*f)^4) + (32*c^4*d^4*x^4)/(315*g*(a*e*g - c*d*f)^4) + (4*c^2*d^2*x^2*(a^2*e^2*g^2 + 21*c^2*d^2*f^2 - 6*a*c*d*e*f*g))/(105*g^3*(a*e*g - c*d*f)^4) - (16*c^3*d^3*x^3*(a*e*g - 9*c*d*f))/(315*g^2*(a*e*g - c*d*f)^4)))/(x^4*(f + g*x)^(1/2)*(d + e*x)^(1/2) + (f^4*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^4 + (4*f*x^3*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g + (4*f^3*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^3 + (6*f^2*x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^2)","B"
742,0,-1,382,0.000000,"\text{Not used}","int(((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2),x)","\int \frac{{\left(f+g\,x\right)}^{3/2}\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int(((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2), x)","F"
743,0,-1,310,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2),x)","\int \frac{\sqrt{f+g\,x}\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2), x)","F"
744,0,-1,238,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(1/2)*(d + e*x)^(3/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(1/2)*(d + e*x)^(3/2)), x)","F"
745,0,-1,222,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(3/2)*(d + e*x)^(3/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(f+g\,x\right)}^{3/2}\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(3/2)*(d + e*x)^(3/2)), x)","F"
746,0,-1,214,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(5/2)*(d + e*x)^(3/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(f+g\,x\right)}^{5/2}\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(5/2)*(d + e*x)^(3/2)), x)","F"
747,1,232,63,4.067157,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(7/2)*(d + e*x)^(3/2)),x)","-\frac{\left(\frac{2\,a^2\,e^2}{5\,a\,e\,g^3-5\,c\,d\,f\,g^2}+\frac{2\,c^2\,d^2\,x^2}{5\,a\,e\,g^3-5\,c\,d\,f\,g^2}+\frac{4\,a\,c\,d\,e\,x}{5\,a\,e\,g^3-5\,c\,d\,f\,g^2}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}-\frac{\sqrt{f+g\,x}\,\left(5\,c\,d\,f^3-5\,a\,e\,f^2\,g\right)\,\sqrt{d+e\,x}}{5\,a\,e\,g^3-5\,c\,d\,f\,g^2}+\frac{x\,\sqrt{f+g\,x}\,\left(10\,a\,e\,f\,g^2-10\,c\,d\,f^2\,g\right)\,\sqrt{d+e\,x}}{5\,a\,e\,g^3-5\,c\,d\,f\,g^2}}","Not used",1,"-(((2*a^2*e^2)/(5*a*e*g^3 - 5*c*d*f*g^2) + (2*c^2*d^2*x^2)/(5*a*e*g^3 - 5*c*d*f*g^2) + (4*a*c*d*e*x)/(5*a*e*g^3 - 5*c*d*f*g^2))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2) - ((f + g*x)^(1/2)*(5*c*d*f^3 - 5*a*e*f^2*g)*(d + e*x)^(1/2))/(5*a*e*g^3 - 5*c*d*f*g^2) + (x*(f + g*x)^(1/2)*(10*a*e*f*g^2 - 10*c*d*f^2*g)*(d + e*x)^(1/2))/(5*a*e*g^3 - 5*c*d*f*g^2))","B"
748,1,247,129,4.305189,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(9/2)*(d + e*x)^(3/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,a^2\,e^2\,\left(5\,a\,e\,g-7\,c\,d\,f\right)}{35\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^2}-\frac{4\,c^3\,d^3\,x^3}{35\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^2}+\frac{2\,c^2\,d^2\,x^2\,\left(a\,e\,g-7\,c\,d\,f\right)}{35\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^2}+\frac{4\,a\,c\,d\,e\,x\,\left(4\,a\,e\,g-7\,c\,d\,f\right)}{35\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^2}\right)}{x^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}+\frac{f^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^3}+\frac{3\,f\,x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g}+\frac{3\,f^2\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^2}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*a^2*e^2*(5*a*e*g - 7*c*d*f))/(35*g^3*(a*e*g - c*d*f)^2) - (4*c^3*d^3*x^3)/(35*g^2*(a*e*g - c*d*f)^2) + (2*c^2*d^2*x^2*(a*e*g - 7*c*d*f))/(35*g^3*(a*e*g - c*d*f)^2) + (4*a*c*d*e*x*(4*a*e*g - 7*c*d*f))/(35*g^3*(a*e*g - c*d*f)^2)))/(x^3*(f + g*x)^(1/2)*(d + e*x)^(1/2) + (f^3*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^3 + (3*f*x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g + (3*f^2*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^2)","B"
749,1,377,198,4.478289,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(11/2)*(d + e*x)^(3/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{70\,a^4\,e^4\,g^2-180\,a^3\,c\,d\,e^3\,f\,g+126\,a^2\,c^2\,d^2\,e^2\,f^2}{315\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{x^2\,\left(6\,a^2\,c^2\,d^2\,e^2\,g^2-36\,a\,c^3\,d^3\,e\,f\,g+126\,c^4\,d^4\,f^2\right)}{315\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{16\,c^4\,d^4\,x^4}{315\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^3}-\frac{8\,c^3\,d^3\,x^3\,\left(a\,e\,g-9\,c\,d\,f\right)}{315\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{4\,a\,c\,d\,e\,x\,\left(25\,a^2\,e^2\,g^2-72\,a\,c\,d\,e\,f\,g+63\,c^2\,d^2\,f^2\right)}{315\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^3}\right)}{x^4\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}+\frac{f^4\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^4}+\frac{4\,f\,x^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g}+\frac{4\,f^3\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^3}+\frac{6\,f^2\,x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^2}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((70*a^4*e^4*g^2 + 126*a^2*c^2*d^2*e^2*f^2 - 180*a^3*c*d*e^3*f*g)/(315*g^4*(a*e*g - c*d*f)^3) + (x^2*(126*c^4*d^4*f^2 + 6*a^2*c^2*d^2*e^2*g^2 - 36*a*c^3*d^3*e*f*g))/(315*g^4*(a*e*g - c*d*f)^3) + (16*c^4*d^4*x^4)/(315*g^2*(a*e*g - c*d*f)^3) - (8*c^3*d^3*x^3*(a*e*g - 9*c*d*f))/(315*g^3*(a*e*g - c*d*f)^3) + (4*a*c*d*e*x*(25*a^2*e^2*g^2 + 63*c^2*d^2*f^2 - 72*a*c*d*e*f*g))/(315*g^4*(a*e*g - c*d*f)^3)))/(x^4*(f + g*x)^(1/2)*(d + e*x)^(1/2) + (f^4*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^4 + (4*f*x^3*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g + (4*f^3*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^3 + (6*f^2*x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^2)","B"
750,1,519,267,4.832758,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2)/((f + g*x)^(13/2)*(d + e*x)^(3/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{210\,a^5\,e^5\,g^3-770\,a^4\,c\,d\,e^4\,f\,g^2+990\,a^3\,c^2\,d^2\,e^3\,f^2\,g-462\,a^2\,c^3\,d^3\,e^2\,f^3}{1155\,g^5\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{x^2\,\left(-10\,a^3\,c^2\,d^2\,e^3\,g^3+66\,a^2\,c^3\,d^3\,e^2\,f\,g^2-198\,a\,c^4\,d^4\,e\,f^2\,g+462\,c^5\,d^5\,f^3\right)}{1155\,g^5\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{32\,c^5\,d^5\,x^5}{1155\,g^2\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{4\,c^3\,d^3\,x^3\,\left(3\,a^2\,e^2\,g^2-22\,a\,c\,d\,e\,f\,g+99\,c^2\,d^2\,f^2\right)}{1155\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{16\,c^4\,d^4\,x^4\,\left(a\,e\,g-11\,c\,d\,f\right)}{1155\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{4\,a\,c\,d\,e\,x\,\left(70\,a^3\,e^3\,g^3-275\,a^2\,c\,d\,e^2\,f\,g^2+396\,a\,c^2\,d^2\,e\,f^2\,g-231\,c^3\,d^3\,f^3\right)}{1155\,g^5\,{\left(a\,e\,g-c\,d\,f\right)}^4}\right)}{x^5\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}+\frac{f^5\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^5}+\frac{5\,f\,x^4\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g}+\frac{5\,f^4\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^4}+\frac{10\,f^2\,x^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^2}+\frac{10\,f^3\,x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^3}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((210*a^5*e^5*g^3 - 462*a^2*c^3*d^3*e^2*f^3 + 990*a^3*c^2*d^2*e^3*f^2*g - 770*a^4*c*d*e^4*f*g^2)/(1155*g^5*(a*e*g - c*d*f)^4) - (x^2*(462*c^5*d^5*f^3 - 10*a^3*c^2*d^2*e^3*g^3 + 66*a^2*c^3*d^3*e^2*f*g^2 - 198*a*c^4*d^4*e*f^2*g))/(1155*g^5*(a*e*g - c*d*f)^4) - (32*c^5*d^5*x^5)/(1155*g^2*(a*e*g - c*d*f)^4) - (4*c^3*d^3*x^3*(3*a^2*e^2*g^2 + 99*c^2*d^2*f^2 - 22*a*c*d*e*f*g))/(1155*g^4*(a*e*g - c*d*f)^4) + (16*c^4*d^4*x^4*(a*e*g - 11*c*d*f))/(1155*g^3*(a*e*g - c*d*f)^4) + (4*a*c*d*e*x*(70*a^3*e^3*g^3 - 231*c^3*d^3*f^3 + 396*a*c^2*d^2*e*f^2*g - 275*a^2*c*d*e^2*f*g^2))/(1155*g^5*(a*e*g - c*d*f)^4)))/(x^5*(f + g*x)^(1/2)*(d + e*x)^(1/2) + (f^5*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^5 + (5*f*x^4*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g + (5*f^4*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^4 + (10*f^2*x^3*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^2 + (10*f^3*x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^3)","B"
751,0,-1,448,0.000000,"\text{Not used}","int(((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2),x)","\int \frac{{\left(f+g\,x\right)}^{3/2}\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int(((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2), x)","F"
752,0,-1,376,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2),x)","\int \frac{\sqrt{f+g\,x}\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2), x)","F"
753,0,-1,304,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(1/2)*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(1/2)*(d + e*x)^(5/2)), x)","F"
754,0,-1,294,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(3/2)*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(f+g\,x\right)}^{3/2}\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(3/2)*(d + e*x)^(5/2)), x)","F"
755,0,-1,284,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(5/2)*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(f+g\,x\right)}^{5/2}\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(5/2)*(d + e*x)^(5/2)), x)","F"
756,0,-1,274,0.000000,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(7/2)*(d + e*x)^(5/2)),x)","\int \frac{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(f+g\,x\right)}^{7/2}\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(7/2)*(d + e*x)^(5/2)), x)","F"
757,1,325,63,4.342953,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(9/2)*(d + e*x)^(5/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,a^3\,e^3}{7\,a\,e\,g^4-7\,c\,d\,f\,g^3}+\frac{2\,c^3\,d^3\,x^3}{7\,a\,e\,g^4-7\,c\,d\,f\,g^3}+\frac{6\,a^2\,c\,d\,e^2\,x}{7\,a\,e\,g^4-7\,c\,d\,f\,g^3}+\frac{6\,a\,c^2\,d^2\,e\,x^2}{7\,a\,e\,g^4-7\,c\,d\,f\,g^3}\right)}{x^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}-\frac{\sqrt{f+g\,x}\,\left(7\,c\,d\,f^4-7\,a\,e\,f^3\,g\right)\,\sqrt{d+e\,x}}{7\,a\,e\,g^4-7\,c\,d\,f\,g^3}+\frac{x^2\,\sqrt{f+g\,x}\,\left(21\,a\,e\,f\,g^3-21\,c\,d\,f^2\,g^2\right)\,\sqrt{d+e\,x}}{7\,a\,e\,g^4-7\,c\,d\,f\,g^3}-\frac{x\,\sqrt{f+g\,x}\,\left(21\,c\,d\,f^3\,g-21\,a\,e\,f^2\,g^2\right)\,\sqrt{d+e\,x}}{7\,a\,e\,g^4-7\,c\,d\,f\,g^3}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*a^3*e^3)/(7*a*e*g^4 - 7*c*d*f*g^3) + (2*c^3*d^3*x^3)/(7*a*e*g^4 - 7*c*d*f*g^3) + (6*a^2*c*d*e^2*x)/(7*a*e*g^4 - 7*c*d*f*g^3) + (6*a*c^2*d^2*e*x^2)/(7*a*e*g^4 - 7*c*d*f*g^3)))/(x^3*(f + g*x)^(1/2)*(d + e*x)^(1/2) - ((f + g*x)^(1/2)*(7*c*d*f^4 - 7*a*e*f^3*g)*(d + e*x)^(1/2))/(7*a*e*g^4 - 7*c*d*f*g^3) + (x^2*(f + g*x)^(1/2)*(21*a*e*f*g^3 - 21*c*d*f^2*g^2)*(d + e*x)^(1/2))/(7*a*e*g^4 - 7*c*d*f*g^3) - (x*(f + g*x)^(1/2)*(21*c*d*f^3*g - 21*a*e*f^2*g^2)*(d + e*x)^(1/2))/(7*a*e*g^4 - 7*c*d*f*g^3))","B"
758,1,315,129,4.543444,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(11/2)*(d + e*x)^(5/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,a^3\,e^3\,\left(7\,a\,e\,g-9\,c\,d\,f\right)}{63\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^2}-\frac{4\,c^4\,d^4\,x^4}{63\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^2}+\frac{2\,c^3\,d^3\,x^3\,\left(a\,e\,g-9\,c\,d\,f\right)}{63\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^2}+\frac{2\,a^2\,c\,d\,e^2\,x\,\left(19\,a\,e\,g-27\,c\,d\,f\right)}{63\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^2}+\frac{2\,a\,c^2\,d^2\,e\,x^2\,\left(5\,a\,e\,g-9\,c\,d\,f\right)}{21\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^2}\right)}{x^4\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}+\frac{f^4\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^4}+\frac{4\,f\,x^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g}+\frac{4\,f^3\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^3}+\frac{6\,f^2\,x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^2}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*a^3*e^3*(7*a*e*g - 9*c*d*f))/(63*g^4*(a*e*g - c*d*f)^2) - (4*c^4*d^4*x^4)/(63*g^3*(a*e*g - c*d*f)^2) + (2*c^3*d^3*x^3*(a*e*g - 9*c*d*f))/(63*g^4*(a*e*g - c*d*f)^2) + (2*a^2*c*d*e^2*x*(19*a*e*g - 27*c*d*f))/(63*g^4*(a*e*g - c*d*f)^2) + (2*a*c^2*d^2*e*x^2*(5*a*e*g - 9*c*d*f))/(21*g^4*(a*e*g - c*d*f)^2)))/(x^4*(f + g*x)^(1/2)*(d + e*x)^(1/2) + (f^4*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^4 + (4*f*x^3*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g + (4*f^3*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^3 + (6*f^2*x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^2)","B"
759,1,465,198,4.822376,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(13/2)*(d + e*x)^(5/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{126\,a^5\,e^5\,g^2-308\,a^4\,c\,d\,e^4\,f\,g+198\,a^3\,c^2\,d^2\,e^3\,f^2}{693\,g^5\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{x^3\,\left(6\,a^2\,c^3\,d^3\,e^2\,g^2-44\,a\,c^4\,d^4\,e\,f\,g+198\,c^5\,d^5\,f^2\right)}{693\,g^5\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{16\,c^5\,d^5\,x^5}{693\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^3}-\frac{8\,c^4\,d^4\,x^4\,\left(a\,e\,g-11\,c\,d\,f\right)}{693\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{2\,a^2\,c\,d\,e^2\,x\,\left(161\,a^2\,e^2\,g^2-418\,a\,c\,d\,e\,f\,g+297\,c^2\,d^2\,f^2\right)}{693\,g^5\,{\left(a\,e\,g-c\,d\,f\right)}^3}+\frac{2\,a\,c^2\,d^2\,e\,x^2\,\left(113\,a^2\,e^2\,g^2-330\,a\,c\,d\,e\,f\,g+297\,c^2\,d^2\,f^2\right)}{693\,g^5\,{\left(a\,e\,g-c\,d\,f\right)}^3}\right)}{x^5\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}+\frac{f^5\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^5}+\frac{5\,f\,x^4\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g}+\frac{5\,f^4\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^4}+\frac{10\,f^2\,x^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^2}+\frac{10\,f^3\,x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^3}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((126*a^5*e^5*g^2 + 198*a^3*c^2*d^2*e^3*f^2 - 308*a^4*c*d*e^4*f*g)/(693*g^5*(a*e*g - c*d*f)^3) + (x^3*(198*c^5*d^5*f^2 + 6*a^2*c^3*d^3*e^2*g^2 - 44*a*c^4*d^4*e*f*g))/(693*g^5*(a*e*g - c*d*f)^3) + (16*c^5*d^5*x^5)/(693*g^3*(a*e*g - c*d*f)^3) - (8*c^4*d^4*x^4*(a*e*g - 11*c*d*f))/(693*g^4*(a*e*g - c*d*f)^3) + (2*a^2*c*d*e^2*x*(161*a^2*e^2*g^2 + 297*c^2*d^2*f^2 - 418*a*c*d*e*f*g))/(693*g^5*(a*e*g - c*d*f)^3) + (2*a*c^2*d^2*e*x^2*(113*a^2*e^2*g^2 + 297*c^2*d^2*f^2 - 330*a*c*d*e*f*g))/(693*g^5*(a*e*g - c*d*f)^3)))/(x^5*(f + g*x)^(1/2)*(d + e*x)^(1/2) + (f^5*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^5 + (5*f*x^4*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g + (5*f^4*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^4 + (10*f^2*x^3*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^2 + (10*f^3*x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^3)","B"
760,1,627,267,5.118514,"\text{Not used}","int((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2)/((f + g*x)^(15/2)*(d + e*x)^(5/2)),x)","-\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{462\,a^6\,e^6\,g^3-1638\,a^5\,c\,d\,e^5\,f\,g^2+2002\,a^4\,c^2\,d^2\,e^4\,f^2\,g-858\,a^3\,c^3\,d^3\,e^3\,f^3}{3003\,g^6\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{x^3\,\left(-10\,a^3\,c^3\,d^3\,e^3\,g^3+78\,a^2\,c^4\,d^4\,e^2\,f\,g^2-286\,a\,c^5\,d^5\,e\,f^2\,g+858\,c^6\,d^6\,f^3\right)}{3003\,g^6\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{32\,c^6\,d^6\,x^6}{3003\,g^3\,{\left(a\,e\,g-c\,d\,f\right)}^4}-\frac{4\,c^4\,d^4\,x^4\,\left(3\,a^2\,e^2\,g^2-26\,a\,c\,d\,e\,f\,g+143\,c^2\,d^2\,f^2\right)}{3003\,g^5\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{16\,c^5\,d^5\,x^5\,\left(a\,e\,g-13\,c\,d\,f\right)}{3003\,g^4\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{2\,a^2\,c\,d\,e^2\,x\,\left(567\,a^3\,e^3\,g^3-2093\,a^2\,c\,d\,e^2\,f\,g^2+2717\,a\,c^2\,d^2\,e\,f^2\,g-1287\,c^3\,d^3\,f^3\right)}{3003\,g^6\,{\left(a\,e\,g-c\,d\,f\right)}^4}+\frac{2\,a\,c^2\,d^2\,e\,x^2\,\left(371\,a^3\,e^3\,g^3-1469\,a^2\,c\,d\,e^2\,f\,g^2+2145\,a\,c^2\,d^2\,e\,f^2\,g-1287\,c^3\,d^3\,f^3\right)}{3003\,g^6\,{\left(a\,e\,g-c\,d\,f\right)}^4}\right)}{x^6\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}+\frac{f^6\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^6}+\frac{6\,f\,x^5\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g}+\frac{6\,f^5\,x\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^5}+\frac{15\,f^2\,x^4\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^2}+\frac{20\,f^3\,x^3\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^3}+\frac{15\,f^4\,x^2\,\sqrt{f+g\,x}\,\sqrt{d+e\,x}}{g^4}}","Not used",1,"-((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((462*a^6*e^6*g^3 - 858*a^3*c^3*d^3*e^3*f^3 + 2002*a^4*c^2*d^2*e^4*f^2*g - 1638*a^5*c*d*e^5*f*g^2)/(3003*g^6*(a*e*g - c*d*f)^4) - (x^3*(858*c^6*d^6*f^3 - 10*a^3*c^3*d^3*e^3*g^3 + 78*a^2*c^4*d^4*e^2*f*g^2 - 286*a*c^5*d^5*e*f^2*g))/(3003*g^6*(a*e*g - c*d*f)^4) - (32*c^6*d^6*x^6)/(3003*g^3*(a*e*g - c*d*f)^4) - (4*c^4*d^4*x^4*(3*a^2*e^2*g^2 + 143*c^2*d^2*f^2 - 26*a*c*d*e*f*g))/(3003*g^5*(a*e*g - c*d*f)^4) + (16*c^5*d^5*x^5*(a*e*g - 13*c*d*f))/(3003*g^4*(a*e*g - c*d*f)^4) + (2*a^2*c*d*e^2*x*(567*a^3*e^3*g^3 - 1287*c^3*d^3*f^3 + 2717*a*c^2*d^2*e*f^2*g - 2093*a^2*c*d*e^2*f*g^2))/(3003*g^6*(a*e*g - c*d*f)^4) + (2*a*c^2*d^2*e*x^2*(371*a^3*e^3*g^3 - 1287*c^3*d^3*f^3 + 2145*a*c^2*d^2*e*f^2*g - 1469*a^2*c*d*e^2*f*g^2))/(3003*g^6*(a*e*g - c*d*f)^4)))/(x^6*(f + g*x)^(1/2)*(d + e*x)^(1/2) + (f^6*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^6 + (6*f*x^5*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g + (6*f^5*x*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^5 + (15*f^2*x^4*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^2 + (20*f^3*x^3*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^3 + (15*f^4*x^2*(f + g*x)^(1/2)*(d + e*x)^(1/2))/g^4)","B"
761,0,-1,104,0.000000,"\text{Not used}","int(((f + g*x)^n*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2),x)","\int \frac{{\left(f+g\,x\right)}^n\,{\left(d+e\,x\right)}^{5/2}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}} \,d x","Not used",1,"int(((f + g*x)^n*(d + e*x)^(5/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2), x)","F"
762,0,-1,104,0.000000,"\text{Not used}","int(((f + g*x)^n*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2),x)","\int \frac{{\left(f+g\,x\right)}^n\,{\left(d+e\,x\right)}^{3/2}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}} \,d x","Not used",1,"int(((f + g*x)^n*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2), x)","F"
763,0,-1,104,0.000000,"\text{Not used}","int(((f + g*x)^n*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\int \frac{{\left(f+g\,x\right)}^n\,\sqrt{d+e\,x}}{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(((f + g*x)^n*(d + e*x)^(1/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2), x)","F"
764,0,-1,104,0.000000,"\text{Not used}","int(((f + g*x)^n*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2),x)","\int \frac{{\left(f+g\,x\right)}^n\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{\sqrt{d+e\,x}} \,d x","Not used",1,"int(((f + g*x)^n*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(d + e*x)^(1/2), x)","F"
765,0,-1,104,0.000000,"\text{Not used}","int(((f + g*x)^n*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2),x)","\int \frac{{\left(f+g\,x\right)}^n\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{3/2}}{{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int(((f + g*x)^n*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(3/2))/(d + e*x)^(3/2), x)","F"
766,0,-1,104,0.000000,"\text{Not used}","int(((f + g*x)^n*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2),x)","\int \frac{{\left(f+g\,x\right)}^n\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^{5/2}}{{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int(((f + g*x)^n*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(5/2))/(d + e*x)^(5/2), x)","F"
767,0,-1,103,0.000000,"\text{Not used}","int(((f + g*x)^n*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m,x)","\int \frac{{\left(f+g\,x\right)}^n\,{\left(d+e\,x\right)}^m}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int(((f + g*x)^n*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m, x)","F"
768,1,615,343,3.753314,"\text{Not used}","int(((f + g*x)^3*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m,x)","-\frac{\frac{g^3\,x^4\,{\left(d+e\,x\right)}^m\,\left(m^3-6\,m^2+11\,m-6\right)}{m^4-10\,m^3+35\,m^2-50\,m+24}+\frac{x\,{\left(d+e\,x\right)}^m\,\left(6\,a^3\,c\,d\,e^3\,g^3\,m+6\,a^2\,c^2\,d^2\,e^2\,f\,g^2\,m^2-24\,a^2\,c^2\,d^2\,e^2\,f\,g^2\,m+3\,a\,c^3\,d^3\,e\,f^2\,g\,m^3-21\,a\,c^3\,d^3\,e\,f^2\,g\,m^2+36\,a\,c^3\,d^3\,e\,f^2\,g\,m+c^4\,d^4\,f^3\,m^3-9\,c^4\,d^4\,f^3\,m^2+26\,c^4\,d^4\,f^3\,m-24\,c^4\,d^4\,f^3\right)}{c^4\,d^4\,\left(m^4-10\,m^3+35\,m^2-50\,m+24\right)}+\frac{a\,e\,{\left(d+e\,x\right)}^m\,\left(6\,a^3\,e^3\,g^3+6\,a^2\,c\,d\,e^2\,f\,g^2\,m-24\,a^2\,c\,d\,e^2\,f\,g^2+3\,a\,c^2\,d^2\,e\,f^2\,g\,m^2-21\,a\,c^2\,d^2\,e\,f^2\,g\,m+36\,a\,c^2\,d^2\,e\,f^2\,g+c^3\,d^3\,f^3\,m^3-9\,c^3\,d^3\,f^3\,m^2+26\,c^3\,d^3\,f^3\,m-24\,c^3\,d^3\,f^3\right)}{c^4\,d^4\,\left(m^4-10\,m^3+35\,m^2-50\,m+24\right)}+\frac{3\,g\,x^2\,\left(m-1\right)\,{\left(d+e\,x\right)}^m\,\left(a^2\,e^2\,g^2\,m+a\,c\,d\,e\,f\,g\,m^2-4\,a\,c\,d\,e\,f\,g\,m+c^2\,d^2\,f^2\,m^2-7\,c^2\,d^2\,f^2\,m+12\,c^2\,d^2\,f^2\right)}{c^2\,d^2\,\left(m^4-10\,m^3+35\,m^2-50\,m+24\right)}+\frac{g^2\,x^3\,{\left(d+e\,x\right)}^m\,\left(a\,e\,g\,m-12\,c\,d\,f+3\,c\,d\,f\,m\right)\,\left(m^2-3\,m+2\right)}{c\,d\,\left(m^4-10\,m^3+35\,m^2-50\,m+24\right)}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m}","Not used",1,"-((g^3*x^4*(d + e*x)^m*(11*m - 6*m^2 + m^3 - 6))/(35*m^2 - 50*m - 10*m^3 + m^4 + 24) + (x*(d + e*x)^m*(26*c^4*d^4*f^3*m - 24*c^4*d^4*f^3 - 9*c^4*d^4*f^3*m^2 + c^4*d^4*f^3*m^3 + 6*a^3*c*d*e^3*g^3*m - 24*a^2*c^2*d^2*e^2*f*g^2*m + 36*a*c^3*d^3*e*f^2*g*m + 6*a^2*c^2*d^2*e^2*f*g^2*m^2 - 21*a*c^3*d^3*e*f^2*g*m^2 + 3*a*c^3*d^3*e*f^2*g*m^3))/(c^4*d^4*(35*m^2 - 50*m - 10*m^3 + m^4 + 24)) + (a*e*(d + e*x)^m*(6*a^3*e^3*g^3 - 24*c^3*d^3*f^3 + 26*c^3*d^3*f^3*m - 9*c^3*d^3*f^3*m^2 + c^3*d^3*f^3*m^3 + 36*a*c^2*d^2*e*f^2*g - 24*a^2*c*d*e^2*f*g^2 - 21*a*c^2*d^2*e*f^2*g*m + 6*a^2*c*d*e^2*f*g^2*m + 3*a*c^2*d^2*e*f^2*g*m^2))/(c^4*d^4*(35*m^2 - 50*m - 10*m^3 + m^4 + 24)) + (3*g*x^2*(m - 1)*(d + e*x)^m*(12*c^2*d^2*f^2 + a^2*e^2*g^2*m - 7*c^2*d^2*f^2*m + c^2*d^2*f^2*m^2 - 4*a*c*d*e*f*g*m + a*c*d*e*f*g*m^2))/(c^2*d^2*(35*m^2 - 50*m - 10*m^3 + m^4 + 24)) + (g^2*x^3*(d + e*x)^m*(a*e*g*m - 12*c*d*f + 3*c*d*f*m)*(m^2 - 3*m + 2))/(c*d*(35*m^2 - 50*m - 10*m^3 + m^4 + 24)))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m","B"
769,1,327,246,3.518139,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m,x)","-\frac{\frac{g^2\,x^3\,{\left(d+e\,x\right)}^m\,\left(m^2-3\,m+2\right)}{m^3-6\,m^2+11\,m-6}+\frac{x\,{\left(d+e\,x\right)}^m\,\left(2\,a^2\,c\,d\,e^2\,g^2\,m+2\,a\,c^2\,d^2\,e\,f\,g\,m^2-6\,a\,c^2\,d^2\,e\,f\,g\,m+c^3\,d^3\,f^2\,m^2-5\,c^3\,d^3\,f^2\,m+6\,c^3\,d^3\,f^2\right)}{c^3\,d^3\,\left(m^3-6\,m^2+11\,m-6\right)}+\frac{a\,e\,{\left(d+e\,x\right)}^m\,\left(2\,a^2\,e^2\,g^2+2\,a\,c\,d\,e\,f\,g\,m-6\,a\,c\,d\,e\,f\,g+c^2\,d^2\,f^2\,m^2-5\,c^2\,d^2\,f^2\,m+6\,c^2\,d^2\,f^2\right)}{c^3\,d^3\,\left(m^3-6\,m^2+11\,m-6\right)}+\frac{g\,x^2\,\left(m-1\right)\,{\left(d+e\,x\right)}^m\,\left(a\,e\,g\,m-6\,c\,d\,f+2\,c\,d\,f\,m\right)}{c\,d\,\left(m^3-6\,m^2+11\,m-6\right)}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m}","Not used",1,"-((g^2*x^3*(d + e*x)^m*(m^2 - 3*m + 2))/(11*m - 6*m^2 + m^3 - 6) + (x*(d + e*x)^m*(6*c^3*d^3*f^2 - 5*c^3*d^3*f^2*m + c^3*d^3*f^2*m^2 + 2*a^2*c*d*e^2*g^2*m + 2*a*c^2*d^2*e*f*g*m^2 - 6*a*c^2*d^2*e*f*g*m))/(c^3*d^3*(11*m - 6*m^2 + m^3 - 6)) + (a*e*(d + e*x)^m*(2*a^2*e^2*g^2 + 6*c^2*d^2*f^2 - 5*c^2*d^2*f^2*m + c^2*d^2*f^2*m^2 - 6*a*c*d*e*f*g + 2*a*c*d*e*f*g*m))/(c^3*d^3*(11*m - 6*m^2 + m^3 - 6)) + (g*x^2*(m - 1)*(d + e*x)^m*(a*e*g*m - 6*c*d*f + 2*c*d*f*m))/(c*d*(11*m - 6*m^2 + m^3 - 6)))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m","B"
770,1,139,150,3.362104,"\text{Not used}","int(((f + g*x)*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m,x)","-\frac{\frac{g\,x^2\,\left(m-1\right)\,{\left(d+e\,x\right)}^m}{m^2-3\,m+2}+\frac{x\,{\left(d+e\,x\right)}^m\,\left(a\,e\,g\,m-2\,c\,d\,f+c\,d\,f\,m\right)}{c\,d\,\left(m^2-3\,m+2\right)}+\frac{a\,e\,{\left(d+e\,x\right)}^m\,\left(a\,e\,g-2\,c\,d\,f+c\,d\,f\,m\right)}{c^2\,d^2\,\left(m^2-3\,m+2\right)}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m}","Not used",1,"-((g*x^2*(m - 1)*(d + e*x)^m)/(m^2 - 3*m + 2) + (x*(d + e*x)^m*(a*e*g*m - 2*c*d*f + c*d*f*m))/(c*d*(m^2 - 3*m + 2)) + (a*e*(d + e*x)^m*(a*e*g - 2*c*d*f + c*d*f*m))/(c^2*d^2*(m^2 - 3*m + 2)))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m","B"
771,1,57,54,3.248402,"\text{Not used}","int((d + e*x)^m/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m,x)","-\frac{\left(a\,e+c\,d\,x\right)\,{\left(d+e\,x\right)}^m}{c\,d\,\left(m-1\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m}","Not used",1,"-((a*e + c*d*x)*(d + e*x)^m)/(c*d*(m - 1)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m)","B"
772,0,-1,99,0.000000,"\text{Not used}","int((d + e*x)^m/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m),x)","\int \frac{{\left(d+e\,x\right)}^m}{\left(f+g\,x\right)\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int((d + e*x)^m/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m), x)","F"
773,0,-1,101,0.000000,"\text{Not used}","int((d + e*x)^m/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m),x)","\int \frac{{\left(d+e\,x\right)}^m}{{\left(f+g\,x\right)}^2\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int((d + e*x)^m/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m), x)","F"
774,0,-1,105,0.000000,"\text{Not used}","int((d + e*x)^m/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m),x)","\int \frac{{\left(d+e\,x\right)}^m}{{\left(f+g\,x\right)}^3\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int((d + e*x)^m/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m), x)","F"
775,0,-1,105,0.000000,"\text{Not used}","int(((f + g*x)^(3/2)*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m,x)","\int \frac{{\left(f+g\,x\right)}^{3/2}\,{\left(d+e\,x\right)}^m}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int(((f + g*x)^(3/2)*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m, x)","F"
776,0,-1,105,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m,x)","\int \frac{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^m}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m, x)","F"
777,0,-1,103,0.000000,"\text{Not used}","int((d + e*x)^m/((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m),x)","\int \frac{{\left(d+e\,x\right)}^m}{\sqrt{f+g\,x}\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int((d + e*x)^m/((f + g*x)^(1/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m), x)","F"
778,0,-1,103,0.000000,"\text{Not used}","int((d + e*x)^m/((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m),x)","\int \frac{{\left(d+e\,x\right)}^m}{{\left(f+g\,x\right)}^{3/2}\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int((d + e*x)^m/((f + g*x)^(3/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m), x)","F"
779,0,-1,105,0.000000,"\text{Not used}","int((d + e*x)^m/((f + g*x)^(5/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m),x)","\int \frac{{\left(d+e\,x\right)}^m}{{\left(f+g\,x\right)}^{5/2}\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int((d + e*x)^m/((f + g*x)^(5/2)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m), x)","F"
780,1,63,65,3.543054,"\text{Not used}","int(((a*e + c*d*x)^n*(d + e*x)^m)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m,x)","\frac{{\left(a\,e+c\,d\,x\right)}^{n+1}\,{\left(d+e\,x\right)}^m}{c\,d\,{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m\,\left(n-m+1\right)}","Not used",1,"((a*e + c*d*x)^(n + 1)*(d + e*x)^m)/(c*d*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m*(n - m + 1))","B"
781,0,-1,78,0.000000,"\text{Not used}","int(((d + e*x)^m*(c*d^2*e*g - e*g*(a*e^2 + c*d^2) - c*d*e^2*g*x)^(m - 1))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m,x)","\int \frac{{\left(d+e\,x\right)}^m\,{\left(c\,d^2\,e\,g-e\,g\,\left(c\,d^2+a\,e^2\right)-c\,d\,e^2\,g\,x\right)}^{m-1}}{{\left(c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e\right)}^m} \,d x","Not used",1,"int(((d + e*x)^m*(c*d^2*e*g - e*g*(a*e^2 + c*d^2) - c*d*e^2*g*x)^(m - 1))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^m, x)","F"
782,0,-1,213,0.000000,"\text{Not used}","int(((f + g*x)^n*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\int \frac{{\left(f+g\,x\right)}^n\,{\left(d+e\,x\right)}^{3/2}}{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int(((f + g*x)^n*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2), x)","F"
783,1,653,501,4.087812,"\text{Not used}","int(((f + g*x)^4*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,g^4\,x^5\,\sqrt{d+e\,x}}{11\,c\,d}-\frac{\sqrt{d+e\,x}\,\left(2560\,a^5\,e^6\,g^4-2816\,a^4\,c\,d^2\,e^4\,g^4-11264\,a^4\,c\,d\,e^5\,f\,g^3+12672\,a^3\,c^2\,d^3\,e^3\,f\,g^3+19008\,a^3\,c^2\,d^2\,e^4\,f^2\,g^2-22176\,a^2\,c^3\,d^4\,e^2\,f^2\,g^2-14784\,a^2\,c^3\,d^3\,e^3\,f^3\,g+18480\,a\,c^4\,d^5\,e\,f^3\,g+4620\,a\,c^4\,d^4\,e^2\,f^4-6930\,c^5\,d^6\,f^4\right)}{3465\,c^6\,d^6\,e}+\frac{x\,\sqrt{d+e\,x}\,\left(1280\,a^4\,c\,d\,e^5\,g^4-1408\,a^3\,c^2\,d^3\,e^3\,g^4-5632\,a^3\,c^2\,d^2\,e^4\,f\,g^3+6336\,a^2\,c^3\,d^4\,e^2\,f\,g^3+9504\,a^2\,c^3\,d^3\,e^3\,f^2\,g^2-11088\,a\,c^4\,d^5\,e\,f^2\,g^2-7392\,a\,c^4\,d^4\,e^2\,f^3\,g+9240\,c^5\,d^6\,f^3\,g+2310\,c^5\,d^5\,e\,f^4\right)}{3465\,c^6\,d^6\,e}+\frac{x^2\,\sqrt{d+e\,x}\,\left(-960\,a^3\,c^2\,d^2\,e^4\,g^4+1056\,a^2\,c^3\,d^4\,e^2\,g^4+4224\,a^2\,c^3\,d^3\,e^3\,f\,g^3-4752\,a\,c^4\,d^5\,e\,f\,g^3-7128\,a\,c^4\,d^4\,e^2\,f^2\,g^2+8316\,c^5\,d^6\,f^2\,g^2+5544\,c^5\,d^5\,e\,f^3\,g\right)}{3465\,c^6\,d^6\,e}+\frac{4\,g^2\,x^3\,\sqrt{d+e\,x}\,\left(40\,a^2\,e^3\,g^2-44\,a\,c\,d^2\,e\,g^2-176\,a\,c\,d\,e^2\,f\,g+198\,c^2\,d^3\,f\,g+297\,c^2\,d^2\,e\,f^2\right)}{693\,c^3\,d^3\,e}+\frac{2\,g^3\,x^4\,\sqrt{d+e\,x}\,\left(11\,c\,g\,d^2+44\,c\,f\,d\,e-10\,a\,g\,e^2\right)}{99\,c^2\,d^2\,e}\right)}{x+\frac{d}{e}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*g^4*x^5*(d + e*x)^(1/2))/(11*c*d) - ((d + e*x)^(1/2)*(2560*a^5*e^6*g^4 - 6930*c^5*d^6*f^4 + 4620*a*c^4*d^4*e^2*f^4 - 2816*a^4*c*d^2*e^4*g^4 - 14784*a^2*c^3*d^3*e^3*f^3*g + 12672*a^3*c^2*d^3*e^3*f*g^3 + 18480*a*c^4*d^5*e*f^3*g - 11264*a^4*c*d*e^5*f*g^3 - 22176*a^2*c^3*d^4*e^2*f^2*g^2 + 19008*a^3*c^2*d^2*e^4*f^2*g^2))/(3465*c^6*d^6*e) + (x*(d + e*x)^(1/2)*(2310*c^5*d^5*e*f^4 + 9240*c^5*d^6*f^3*g - 1408*a^3*c^2*d^3*e^3*g^4 + 1280*a^4*c*d*e^5*g^4 - 7392*a*c^4*d^4*e^2*f^3*g - 11088*a*c^4*d^5*e*f^2*g^2 + 6336*a^2*c^3*d^4*e^2*f*g^3 - 5632*a^3*c^2*d^2*e^4*f*g^3 + 9504*a^2*c^3*d^3*e^3*f^2*g^2))/(3465*c^6*d^6*e) + (x^2*(d + e*x)^(1/2)*(8316*c^5*d^6*f^2*g^2 + 1056*a^2*c^3*d^4*e^2*g^4 - 960*a^3*c^2*d^2*e^4*g^4 + 5544*c^5*d^5*e*f^3*g - 7128*a*c^4*d^4*e^2*f^2*g^2 + 4224*a^2*c^3*d^3*e^3*f*g^3 - 4752*a*c^4*d^5*e*f*g^3))/(3465*c^6*d^6*e) + (4*g^2*x^3*(d + e*x)^(1/2)*(40*a^2*e^3*g^2 + 297*c^2*d^2*e*f^2 + 198*c^2*d^3*f*g - 44*a*c*d^2*e*g^2 - 176*a*c*d*e^2*f*g))/(693*c^3*d^3*e) + (2*g^3*x^4*(d + e*x)^(1/2)*(11*c*d^2*g - 10*a*e^2*g + 44*c*d*e*f))/(99*c^2*d^2*e)))/(x + d/e)","B"
784,1,438,412,3.864461,"\text{Not used}","int(((f + g*x)^3*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{\sqrt{d+e\,x}\,\left(256\,a^4\,e^5\,g^3-288\,a^3\,c\,d^2\,e^3\,g^3-864\,a^3\,c\,d\,e^4\,f\,g^2+1008\,a^2\,c^2\,d^3\,e^2\,f\,g^2+1008\,a^2\,c^2\,d^2\,e^3\,f^2\,g-1260\,a\,c^3\,d^4\,e\,f^2\,g-420\,a\,c^3\,d^3\,e^2\,f^3+630\,c^4\,d^5\,f^3\right)}{315\,c^5\,d^5\,e}+\frac{2\,g^3\,x^4\,\sqrt{d+e\,x}}{9\,c\,d}+\frac{x\,\sqrt{d+e\,x}\,\left(-128\,a^3\,c\,d\,e^4\,g^3+144\,a^2\,c^2\,d^3\,e^2\,g^3+432\,a^2\,c^2\,d^2\,e^3\,f\,g^2-504\,a\,c^3\,d^4\,e\,f\,g^2-504\,a\,c^3\,d^3\,e^2\,f^2\,g+630\,c^4\,d^5\,f^2\,g+210\,c^4\,d^4\,e\,f^3\right)}{315\,c^5\,d^5\,e}+\frac{2\,g\,x^2\,\sqrt{d+e\,x}\,\left(16\,a^2\,e^3\,g^2-18\,a\,c\,d^2\,e\,g^2-54\,a\,c\,d\,e^2\,f\,g+63\,c^2\,d^3\,f\,g+63\,c^2\,d^2\,e\,f^2\right)}{105\,c^3\,d^3\,e}+\frac{2\,g^2\,x^3\,\sqrt{d+e\,x}\,\left(9\,c\,g\,d^2+27\,c\,f\,d\,e-8\,a\,g\,e^2\right)}{63\,c^2\,d^2\,e}\right)}{x+\frac{d}{e}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(((d + e*x)^(1/2)*(256*a^4*e^5*g^3 + 630*c^4*d^5*f^3 - 420*a*c^3*d^3*e^2*f^3 - 288*a^3*c*d^2*e^3*g^3 + 1008*a^2*c^2*d^2*e^3*f^2*g + 1008*a^2*c^2*d^3*e^2*f*g^2 - 1260*a*c^3*d^4*e*f^2*g - 864*a^3*c*d*e^4*f*g^2))/(315*c^5*d^5*e) + (2*g^3*x^4*(d + e*x)^(1/2))/(9*c*d) + (x*(d + e*x)^(1/2)*(210*c^4*d^4*e*f^3 + 630*c^4*d^5*f^2*g + 144*a^2*c^2*d^3*e^2*g^3 - 128*a^3*c*d*e^4*g^3 - 504*a*c^3*d^3*e^2*f^2*g + 432*a^2*c^2*d^2*e^3*f*g^2 - 504*a*c^3*d^4*e*f*g^2))/(315*c^5*d^5*e) + (2*g*x^2*(d + e*x)^(1/2)*(16*a^2*e^3*g^2 + 63*c^2*d^2*e*f^2 + 63*c^2*d^3*f*g - 18*a*c*d^2*e*g^2 - 54*a*c*d*e^2*f*g))/(105*c^3*d^3*e) + (2*g^2*x^3*(d + e*x)^(1/2)*(9*c*d^2*g - 8*a*e^2*g + 27*c*d*e*f))/(63*c^2*d^2*e)))/(x + d/e)","B"
785,1,279,321,3.710561,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{2\,g^2\,x^3\,\sqrt{d+e\,x}}{7\,c\,d}-\frac{\sqrt{d+e\,x}\,\left(96\,a^3\,e^4\,g^2-112\,a^2\,c\,d^2\,e^2\,g^2-224\,a^2\,c\,d\,e^3\,f\,g+280\,a\,c^2\,d^3\,e\,f\,g+140\,a\,c^2\,d^2\,e^2\,f^2-210\,c^3\,d^4\,f^2\right)}{105\,c^4\,d^4\,e}+\frac{x\,\sqrt{d+e\,x}\,\left(48\,a^2\,c\,d\,e^3\,g^2-56\,a\,c^2\,d^3\,e\,g^2-112\,a\,c^2\,d^2\,e^2\,f\,g+140\,c^3\,d^4\,f\,g+70\,c^3\,d^3\,e\,f^2\right)}{105\,c^4\,d^4\,e}+\frac{2\,g\,x^2\,\sqrt{d+e\,x}\,\left(7\,c\,g\,d^2+14\,c\,f\,d\,e-6\,a\,g\,e^2\right)}{35\,c^2\,d^2\,e}\right)}{x+\frac{d}{e}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*((2*g^2*x^3*(d + e*x)^(1/2))/(7*c*d) - ((d + e*x)^(1/2)*(96*a^3*e^4*g^2 - 210*c^3*d^4*f^2 + 140*a*c^2*d^2*e^2*f^2 - 112*a^2*c*d^2*e^2*g^2 + 280*a*c^2*d^3*e*f*g - 224*a^2*c*d*e^3*f*g))/(105*c^4*d^4*e) + (x*(d + e*x)^(1/2)*(70*c^3*d^3*e*f^2 + 140*c^3*d^4*f*g - 56*a*c^2*d^3*e*g^2 + 48*a^2*c*d*e^3*g^2 - 112*a*c^2*d^2*e^2*f*g))/(105*c^4*d^4*e) + (2*g*x^2*(d + e*x)^(1/2)*(7*c*d^2*g - 6*a*e^2*g + 14*c*d*e*f))/(35*c^2*d^2*e)))/(x + d/e)","B"
786,1,152,209,3.484209,"\text{Not used}","int(((f + g*x)*(d + e*x)^(3/2))/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\frac{\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}\,\left(\frac{\sqrt{d+e\,x}\,\left(16\,g\,a^2\,e^3-20\,g\,a\,c\,d^2\,e-20\,f\,a\,c\,d\,e^2+30\,f\,c^2\,d^3\right)}{15\,c^3\,d^3\,e}+\frac{2\,g\,x^2\,\sqrt{d+e\,x}}{5\,c\,d}+\frac{2\,x\,\sqrt{d+e\,x}\,\left(5\,c\,g\,d^2+5\,c\,f\,d\,e-4\,a\,g\,e^2\right)}{15\,c^2\,d^2\,e}\right)}{x+\frac{d}{e}}","Not used",1,"((x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)*(((d + e*x)^(1/2)*(16*a^2*e^3*g + 30*c^2*d^3*f - 20*a*c*d*e^2*f - 20*a*c*d^2*e*g))/(15*c^3*d^3*e) + (2*g*x^2*(d + e*x)^(1/2))/(5*c*d) + (2*x*(d + e*x)^(1/2)*(5*c*d^2*g - 4*a*e^2*g + 5*c*d*e*f))/(15*c^2*d^2*e)))/(x + d/e)","B"
787,1,85,109,3.363695,"\text{Not used}","int((d + e*x)^(3/2)/(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2),x)","\frac{\left(\frac{2\,x\,\sqrt{d+e\,x}}{3\,c\,d}-\frac{\left(4\,a\,e^2-6\,c\,d^2\right)\,\sqrt{d+e\,x}}{3\,c^2\,d^2\,e}\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}}{x+\frac{d}{e}}","Not used",1,"(((2*x*(d + e*x)^(1/2))/(3*c*d) - ((4*a*e^2 - 6*c*d^2)*(d + e*x)^(1/2))/(3*c^2*d^2*e))*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2))/(x + d/e)","B"
788,0,-1,139,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{\left(f+g\,x\right)\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
789,0,-1,170,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{{\left(f+g\,x\right)}^2\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)^2*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
790,0,-1,261,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{{\left(f+g\,x\right)}^3\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)^3*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
791,0,-1,351,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^4*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{{\left(f+g\,x\right)}^4\,\sqrt{c\,d\,e\,x^2+\left(c\,d^2+a\,e^2\right)\,x+a\,d\,e}} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)^4*(x*(a*e^2 + c*d^2) + a*d*e + c*d*e*x^2)^(1/2)), x)","F"
792,1,1768,324,31.329628,"\text{Not used}","int((a + b*x + c*x^2)^3/((1 - d*x)^(1/2)*(d*x + 1)^(1/2)),x)","-\frac{\frac{{\left(\sqrt{1-d\,x}-1\right)}^{23}\,\left(6\,a^2\,c\,d^4+6\,a\,b^2\,d^4+\frac{9\,a\,c^2\,d^2}{2}+\frac{9\,b^2\,c\,d^2}{2}+\frac{5\,c^3}{4}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{23}}-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(6\,a^2\,c\,d^4+6\,a\,b^2\,d^4+\frac{9\,a\,c^2\,d^2}{2}+\frac{9\,b^2\,c\,d^2}{2}+\frac{5\,c^3}{4}\right)}{\sqrt{d\,x+1}-1}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^3\,\left(6\,a^2\,c\,d^4+6\,a\,b^2\,d^4+\frac{105\,a\,c^2\,d^2}{2}+\frac{105\,b^2\,c\,d^2}{2}+\frac{175\,c^3}{12}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^3}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{21}\,\left(6\,a^2\,c\,d^4+6\,a\,b^2\,d^4+\frac{105\,a\,c^2\,d^2}{2}+\frac{105\,b^2\,c\,d^2}{2}+\frac{175\,c^3}{12}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{21}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^5\,\left(126\,a^2\,c\,d^4+126\,a\,b^2\,d^4+\frac{669\,a\,c^2\,d^2}{2}+\frac{669\,b^2\,c\,d^2}{2}-\frac{311\,c^3}{4}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^5}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^{19}\,\left(126\,a^2\,c\,d^4+126\,a\,b^2\,d^4+\frac{669\,a\,c^2\,d^2}{2}+\frac{669\,b^2\,c\,d^2}{2}-\frac{311\,c^3}{4}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{19}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^7\,\left(510\,a^2\,c\,d^4+510\,a\,b^2\,d^4+\frac{1533\,a\,c^2\,d^2}{2}+\frac{1533\,b^2\,c\,d^2}{2}+\frac{8361\,c^3}{4}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^7}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^{17}\,\left(510\,a^2\,c\,d^4+510\,a\,b^2\,d^4+\frac{1533\,a\,c^2\,d^2}{2}+\frac{1533\,b^2\,c\,d^2}{2}+\frac{8361\,c^3}{4}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{17}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{11}\,\left(420\,a^2\,c\,d^4+420\,a\,b^2\,d^4-549\,a\,c^2\,d^2-549\,b^2\,c\,d^2+\frac{25295\,c^3}{2}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{11}}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^{13}\,\left(420\,a^2\,c\,d^4+420\,a\,b^2\,d^4-549\,a\,c^2\,d^2-549\,b^2\,c\,d^2+\frac{25295\,c^3}{2}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{13}}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^9\,\left(-804\,a^2\,c\,d^4-804\,a\,b^2\,d^4+165\,a\,c^2\,d^2+165\,b^2\,c\,d^2+\frac{42259\,c^3}{6}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^9}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{15}\,\left(-804\,a^2\,c\,d^4-804\,a\,b^2\,d^4+165\,a\,c^2\,d^2+165\,b^2\,c\,d^2+\frac{42259\,c^3}{6}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{15}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^6\,\left(1080\,a^2\,b\,d^5+2048\,a\,b\,c\,d^3+\frac{1024\,b^3\,d^3}{3}+2048\,b\,c^2\,d\right)}{{\left(\sqrt{d\,x+1}-1\right)}^6}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{18}\,\left(1080\,a^2\,b\,d^5+2048\,a\,b\,c\,d^3+\frac{1024\,b^3\,d^3}{3}+2048\,b\,c^2\,d\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{18}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{10}\,\left(5040\,a^2\,b\,d^5+6144\,a\,b\,c\,d^3+1024\,b^3\,d^3+\frac{6144\,b\,c^2\,d}{5}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{10}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{14}\,\left(5040\,a^2\,b\,d^5+6144\,a\,b\,c\,d^3+1024\,b^3\,d^3+\frac{6144\,b\,c^2\,d}{5}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{14}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{12}\,\left(6048\,a^2\,b\,d^5+6400\,a\,b\,c\,d^3+\frac{3200\,b^3\,d^3}{3}+\frac{32768\,b\,c^2\,d}{5}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{12}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^4\,\left(240\,a^2\,b\,d^5+384\,c\,a\,b\,d^3+64\,b^3\,d^3\right)}{{\left(\sqrt{d\,x+1}-1\right)}^4}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{20}\,\left(240\,a^2\,b\,d^5+384\,c\,a\,b\,d^3+64\,b^3\,d^3\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{20}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^8\,\left(2880\,a^2\,b\,d^5+4608\,c\,a\,b\,d^3+768\,b^3\,d^3\right)}{{\left(\sqrt{d\,x+1}-1\right)}^8}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{16}\,\left(2880\,a^2\,b\,d^5+4608\,c\,a\,b\,d^3+768\,b^3\,d^3\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{16}}+\frac{24\,a^2\,b\,d^5\,{\left(\sqrt{1-d\,x}-1\right)}^2}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{24\,a^2\,b\,d^5\,{\left(\sqrt{1-d\,x}-1\right)}^{22}}{{\left(\sqrt{d\,x+1}-1\right)}^{22}}}{d^7+\frac{12\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^2}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{66\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^4}{{\left(\sqrt{d\,x+1}-1\right)}^4}+\frac{220\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^6}{{\left(\sqrt{d\,x+1}-1\right)}^6}+\frac{495\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^8}{{\left(\sqrt{d\,x+1}-1\right)}^8}+\frac{792\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^{10}}{{\left(\sqrt{d\,x+1}-1\right)}^{10}}+\frac{924\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^{12}}{{\left(\sqrt{d\,x+1}-1\right)}^{12}}+\frac{792\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^{14}}{{\left(\sqrt{d\,x+1}-1\right)}^{14}}+\frac{495\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^{16}}{{\left(\sqrt{d\,x+1}-1\right)}^{16}}+\frac{220\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^{18}}{{\left(\sqrt{d\,x+1}-1\right)}^{18}}+\frac{66\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^{20}}{{\left(\sqrt{d\,x+1}-1\right)}^{20}}+\frac{12\,d^7\,{\left(\sqrt{1-d\,x}-1\right)}^{22}}{{\left(\sqrt{d\,x+1}-1\right)}^{22}}+\frac{d^7\,{\left(\sqrt{1-d\,x}-1\right)}^{24}}{{\left(\sqrt{d\,x+1}-1\right)}^{24}}}-\frac{\mathrm{atan}\left(\frac{\sqrt{1-d\,x}-1}{\sqrt{d\,x+1}-1}\right)\,\left(16\,a^3\,d^6+24\,a^2\,c\,d^4+24\,a\,b^2\,d^4+18\,a\,c^2\,d^2+18\,b^2\,c\,d^2+5\,c^3\right)}{4\,d^7}","Not used",1,"- ((((1 - d*x)^(1/2) - 1)^23*((5*c^3)/4 + 6*a*b^2*d^4 + (9*a*c^2*d^2)/2 + 6*a^2*c*d^4 + (9*b^2*c*d^2)/2))/((d*x + 1)^(1/2) - 1)^23 - (((1 - d*x)^(1/2) - 1)*((5*c^3)/4 + 6*a*b^2*d^4 + (9*a*c^2*d^2)/2 + 6*a^2*c*d^4 + (9*b^2*c*d^2)/2))/((d*x + 1)^(1/2) - 1) - (((1 - d*x)^(1/2) - 1)^3*((175*c^3)/12 + 6*a*b^2*d^4 + (105*a*c^2*d^2)/2 + 6*a^2*c*d^4 + (105*b^2*c*d^2)/2))/((d*x + 1)^(1/2) - 1)^3 + (((1 - d*x)^(1/2) - 1)^21*((175*c^3)/12 + 6*a*b^2*d^4 + (105*a*c^2*d^2)/2 + 6*a^2*c*d^4 + (105*b^2*c*d^2)/2))/((d*x + 1)^(1/2) - 1)^21 + (((1 - d*x)^(1/2) - 1)^5*(126*a*b^2*d^4 - (311*c^3)/4 + (669*a*c^2*d^2)/2 + 126*a^2*c*d^4 + (669*b^2*c*d^2)/2))/((d*x + 1)^(1/2) - 1)^5 - (((1 - d*x)^(1/2) - 1)^19*(126*a*b^2*d^4 - (311*c^3)/4 + (669*a*c^2*d^2)/2 + 126*a^2*c*d^4 + (669*b^2*c*d^2)/2))/((d*x + 1)^(1/2) - 1)^19 + (((1 - d*x)^(1/2) - 1)^7*((8361*c^3)/4 + 510*a*b^2*d^4 + (1533*a*c^2*d^2)/2 + 510*a^2*c*d^4 + (1533*b^2*c*d^2)/2))/((d*x + 1)^(1/2) - 1)^7 - (((1 - d*x)^(1/2) - 1)^17*((8361*c^3)/4 + 510*a*b^2*d^4 + (1533*a*c^2*d^2)/2 + 510*a^2*c*d^4 + (1533*b^2*c*d^2)/2))/((d*x + 1)^(1/2) - 1)^17 + (((1 - d*x)^(1/2) - 1)^11*((25295*c^3)/2 + 420*a*b^2*d^4 - 549*a*c^2*d^2 + 420*a^2*c*d^4 - 549*b^2*c*d^2))/((d*x + 1)^(1/2) - 1)^11 - (((1 - d*x)^(1/2) - 1)^13*((25295*c^3)/2 + 420*a*b^2*d^4 - 549*a*c^2*d^2 + 420*a^2*c*d^4 - 549*b^2*c*d^2))/((d*x + 1)^(1/2) - 1)^13 - (((1 - d*x)^(1/2) - 1)^9*((42259*c^3)/6 - 804*a*b^2*d^4 + 165*a*c^2*d^2 - 804*a^2*c*d^4 + 165*b^2*c*d^2))/((d*x + 1)^(1/2) - 1)^9 + (((1 - d*x)^(1/2) - 1)^15*((42259*c^3)/6 - 804*a*b^2*d^4 + 165*a*c^2*d^2 - 804*a^2*c*d^4 + 165*b^2*c*d^2))/((d*x + 1)^(1/2) - 1)^15 + (((1 - d*x)^(1/2) - 1)^6*((1024*b^3*d^3)/3 + 1080*a^2*b*d^5 + 2048*b*c^2*d + 2048*a*b*c*d^3))/((d*x + 1)^(1/2) - 1)^6 + (((1 - d*x)^(1/2) - 1)^18*((1024*b^3*d^3)/3 + 1080*a^2*b*d^5 + 2048*b*c^2*d + 2048*a*b*c*d^3))/((d*x + 1)^(1/2) - 1)^18 + (((1 - d*x)^(1/2) - 1)^10*(1024*b^3*d^3 + 5040*a^2*b*d^5 + (6144*b*c^2*d)/5 + 6144*a*b*c*d^3))/((d*x + 1)^(1/2) - 1)^10 + (((1 - d*x)^(1/2) - 1)^14*(1024*b^3*d^3 + 5040*a^2*b*d^5 + (6144*b*c^2*d)/5 + 6144*a*b*c*d^3))/((d*x + 1)^(1/2) - 1)^14 + (((1 - d*x)^(1/2) - 1)^12*((3200*b^3*d^3)/3 + 6048*a^2*b*d^5 + (32768*b*c^2*d)/5 + 6400*a*b*c*d^3))/((d*x + 1)^(1/2) - 1)^12 + (((1 - d*x)^(1/2) - 1)^4*(64*b^3*d^3 + 240*a^2*b*d^5 + 384*a*b*c*d^3))/((d*x + 1)^(1/2) - 1)^4 + (((1 - d*x)^(1/2) - 1)^20*(64*b^3*d^3 + 240*a^2*b*d^5 + 384*a*b*c*d^3))/((d*x + 1)^(1/2) - 1)^20 + (((1 - d*x)^(1/2) - 1)^8*(768*b^3*d^3 + 2880*a^2*b*d^5 + 4608*a*b*c*d^3))/((d*x + 1)^(1/2) - 1)^8 + (((1 - d*x)^(1/2) - 1)^16*(768*b^3*d^3 + 2880*a^2*b*d^5 + 4608*a*b*c*d^3))/((d*x + 1)^(1/2) - 1)^16 + (24*a^2*b*d^5*((1 - d*x)^(1/2) - 1)^2)/((d*x + 1)^(1/2) - 1)^2 + (24*a^2*b*d^5*((1 - d*x)^(1/2) - 1)^22)/((d*x + 1)^(1/2) - 1)^22)/(d^7 + (12*d^7*((1 - d*x)^(1/2) - 1)^2)/((d*x + 1)^(1/2) - 1)^2 + (66*d^7*((1 - d*x)^(1/2) - 1)^4)/((d*x + 1)^(1/2) - 1)^4 + (220*d^7*((1 - d*x)^(1/2) - 1)^6)/((d*x + 1)^(1/2) - 1)^6 + (495*d^7*((1 - d*x)^(1/2) - 1)^8)/((d*x + 1)^(1/2) - 1)^8 + (792*d^7*((1 - d*x)^(1/2) - 1)^10)/((d*x + 1)^(1/2) - 1)^10 + (924*d^7*((1 - d*x)^(1/2) - 1)^12)/((d*x + 1)^(1/2) - 1)^12 + (792*d^7*((1 - d*x)^(1/2) - 1)^14)/((d*x + 1)^(1/2) - 1)^14 + (495*d^7*((1 - d*x)^(1/2) - 1)^16)/((d*x + 1)^(1/2) - 1)^16 + (220*d^7*((1 - d*x)^(1/2) - 1)^18)/((d*x + 1)^(1/2) - 1)^18 + (66*d^7*((1 - d*x)^(1/2) - 1)^20)/((d*x + 1)^(1/2) - 1)^20 + (12*d^7*((1 - d*x)^(1/2) - 1)^22)/((d*x + 1)^(1/2) - 1)^22 + (d^7*((1 - d*x)^(1/2) - 1)^24)/((d*x + 1)^(1/2) - 1)^24) - (atan(((1 - d*x)^(1/2) - 1)/((d*x + 1)^(1/2) - 1))*(5*c^3 + 16*a^3*d^6 + 24*a*b^2*d^4 + 18*a*c^2*d^2 + 24*a^2*c*d^4 + 18*b^2*c*d^2))/(4*d^7)","B"
793,1,897,166,13.853955,"\text{Not used}","int((a + b*x + c*x^2)^2/((1 - d*x)^(1/2)*(d*x + 1)^(1/2)),x)","-\frac{\frac{{\left(\sqrt{1-d\,x}-1\right)}^{15}\,\left(2\,b^2\,d^2+\frac{3\,c^2}{2}+4\,a\,c\,d^2\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{15}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^3\,\left(6\,b^2\,d^2-\frac{23\,c^2}{2}+12\,a\,c\,d^2\right)}{{\left(\sqrt{d\,x+1}-1\right)}^3}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^{13}\,\left(6\,b^2\,d^2-\frac{23\,c^2}{2}+12\,a\,c\,d^2\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{13}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^5\,\left(30\,b^2\,d^2+\frac{333\,c^2}{2}+60\,a\,c\,d^2\right)}{{\left(\sqrt{d\,x+1}-1\right)}^5}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^{11}\,\left(30\,b^2\,d^2+\frac{333\,c^2}{2}+60\,a\,c\,d^2\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{11}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^7\,\left(22\,b^2\,d^2-\frac{671\,c^2}{2}+44\,a\,c\,d^2\right)}{{\left(\sqrt{d\,x+1}-1\right)}^7}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^9\,\left(22\,b^2\,d^2-\frac{671\,c^2}{2}+44\,a\,c\,d^2\right)}{{\left(\sqrt{d\,x+1}-1\right)}^9}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^4\,\left(96\,a\,b\,d^3+128\,b\,c\,d\right)}{{\left(\sqrt{d\,x+1}-1\right)}^4}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{12}\,\left(96\,a\,b\,d^3+128\,b\,c\,d\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{12}}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^8\,\left(320\,a\,b\,d^3+\frac{256\,b\,c\,d}{3}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^8}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^6\,\left(240\,a\,b\,d^3+\frac{512\,b\,c\,d}{3}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^6}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^{10}\,\left(240\,a\,b\,d^3+\frac{512\,b\,c\,d}{3}\right)}{{\left(\sqrt{d\,x+1}-1\right)}^{10}}-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(2\,b^2\,d^2+\frac{3\,c^2}{2}+4\,a\,c\,d^2\right)}{\sqrt{d\,x+1}-1}+\frac{16\,a\,b\,d^3\,{\left(\sqrt{1-d\,x}-1\right)}^2}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{16\,a\,b\,d^3\,{\left(\sqrt{1-d\,x}-1\right)}^{14}}{{\left(\sqrt{d\,x+1}-1\right)}^{14}}}{d^5+\frac{8\,d^5\,{\left(\sqrt{1-d\,x}-1\right)}^2}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{28\,d^5\,{\left(\sqrt{1-d\,x}-1\right)}^4}{{\left(\sqrt{d\,x+1}-1\right)}^4}+\frac{56\,d^5\,{\left(\sqrt{1-d\,x}-1\right)}^6}{{\left(\sqrt{d\,x+1}-1\right)}^6}+\frac{70\,d^5\,{\left(\sqrt{1-d\,x}-1\right)}^8}{{\left(\sqrt{d\,x+1}-1\right)}^8}+\frac{56\,d^5\,{\left(\sqrt{1-d\,x}-1\right)}^{10}}{{\left(\sqrt{d\,x+1}-1\right)}^{10}}+\frac{28\,d^5\,{\left(\sqrt{1-d\,x}-1\right)}^{12}}{{\left(\sqrt{d\,x+1}-1\right)}^{12}}+\frac{8\,d^5\,{\left(\sqrt{1-d\,x}-1\right)}^{14}}{{\left(\sqrt{d\,x+1}-1\right)}^{14}}+\frac{d^5\,{\left(\sqrt{1-d\,x}-1\right)}^{16}}{{\left(\sqrt{d\,x+1}-1\right)}^{16}}}-\frac{\mathrm{atan}\left(\frac{\sqrt{1-d\,x}-1}{\sqrt{d\,x+1}-1}\right)\,\left(8\,a^2\,d^4+8\,a\,c\,d^2+4\,b^2\,d^2+3\,c^2\right)}{2\,d^5}","Not used",1,"- ((((1 - d*x)^(1/2) - 1)^15*((3*c^2)/2 + 2*b^2*d^2 + 4*a*c*d^2))/((d*x + 1)^(1/2) - 1)^15 + (((1 - d*x)^(1/2) - 1)^3*(6*b^2*d^2 - (23*c^2)/2 + 12*a*c*d^2))/((d*x + 1)^(1/2) - 1)^3 - (((1 - d*x)^(1/2) - 1)^13*(6*b^2*d^2 - (23*c^2)/2 + 12*a*c*d^2))/((d*x + 1)^(1/2) - 1)^13 + (((1 - d*x)^(1/2) - 1)^5*((333*c^2)/2 + 30*b^2*d^2 + 60*a*c*d^2))/((d*x + 1)^(1/2) - 1)^5 - (((1 - d*x)^(1/2) - 1)^11*((333*c^2)/2 + 30*b^2*d^2 + 60*a*c*d^2))/((d*x + 1)^(1/2) - 1)^11 + (((1 - d*x)^(1/2) - 1)^7*(22*b^2*d^2 - (671*c^2)/2 + 44*a*c*d^2))/((d*x + 1)^(1/2) - 1)^7 - (((1 - d*x)^(1/2) - 1)^9*(22*b^2*d^2 - (671*c^2)/2 + 44*a*c*d^2))/((d*x + 1)^(1/2) - 1)^9 + (((1 - d*x)^(1/2) - 1)^4*(128*b*c*d + 96*a*b*d^3))/((d*x + 1)^(1/2) - 1)^4 + (((1 - d*x)^(1/2) - 1)^12*(128*b*c*d + 96*a*b*d^3))/((d*x + 1)^(1/2) - 1)^12 + (((1 - d*x)^(1/2) - 1)^8*((256*b*c*d)/3 + 320*a*b*d^3))/((d*x + 1)^(1/2) - 1)^8 + (((1 - d*x)^(1/2) - 1)^6*((512*b*c*d)/3 + 240*a*b*d^3))/((d*x + 1)^(1/2) - 1)^6 + (((1 - d*x)^(1/2) - 1)^10*((512*b*c*d)/3 + 240*a*b*d^3))/((d*x + 1)^(1/2) - 1)^10 - (((1 - d*x)^(1/2) - 1)*((3*c^2)/2 + 2*b^2*d^2 + 4*a*c*d^2))/((d*x + 1)^(1/2) - 1) + (16*a*b*d^3*((1 - d*x)^(1/2) - 1)^2)/((d*x + 1)^(1/2) - 1)^2 + (16*a*b*d^3*((1 - d*x)^(1/2) - 1)^14)/((d*x + 1)^(1/2) - 1)^14)/(d^5 + (8*d^5*((1 - d*x)^(1/2) - 1)^2)/((d*x + 1)^(1/2) - 1)^2 + (28*d^5*((1 - d*x)^(1/2) - 1)^4)/((d*x + 1)^(1/2) - 1)^4 + (56*d^5*((1 - d*x)^(1/2) - 1)^6)/((d*x + 1)^(1/2) - 1)^6 + (70*d^5*((1 - d*x)^(1/2) - 1)^8)/((d*x + 1)^(1/2) - 1)^8 + (56*d^5*((1 - d*x)^(1/2) - 1)^10)/((d*x + 1)^(1/2) - 1)^10 + (28*d^5*((1 - d*x)^(1/2) - 1)^12)/((d*x + 1)^(1/2) - 1)^12 + (8*d^5*((1 - d*x)^(1/2) - 1)^14)/((d*x + 1)^(1/2) - 1)^14 + (d^5*((1 - d*x)^(1/2) - 1)^16)/((d*x + 1)^(1/2) - 1)^16) - (atan(((1 - d*x)^(1/2) - 1)/((d*x + 1)^(1/2) - 1))*(3*c^2 + 8*a^2*d^4 + 4*b^2*d^2 + 8*a*c*d^2))/(2*d^5)","B"
794,1,232,63,7.759744,"\text{Not used}","int((a + b*x + c*x^2)/((1 - d*x)^(1/2)*(d*x + 1)^(1/2)),x)","-\frac{\sqrt{1-d\,x}\,\left(\frac{b}{d^2}+\frac{b\,x}{d}\right)}{\sqrt{d\,x+1}}-\frac{4\,a\,\mathrm{atan}\left(\frac{d\,\left(\sqrt{1-d\,x}-1\right)}{\left(\sqrt{d\,x+1}-1\right)\,\sqrt{d^2}}\right)}{\sqrt{d^2}}-\frac{2\,c\,\mathrm{atan}\left(\frac{\sqrt{1-d\,x}-1}{\sqrt{d\,x+1}-1}\right)}{d^3}-\frac{\frac{14\,c\,{\left(\sqrt{1-d\,x}-1\right)}^3}{{\left(\sqrt{d\,x+1}-1\right)}^3}-\frac{14\,c\,{\left(\sqrt{1-d\,x}-1\right)}^5}{{\left(\sqrt{d\,x+1}-1\right)}^5}+\frac{2\,c\,{\left(\sqrt{1-d\,x}-1\right)}^7}{{\left(\sqrt{d\,x+1}-1\right)}^7}-\frac{2\,c\,\left(\sqrt{1-d\,x}-1\right)}{\sqrt{d\,x+1}-1}}{d^3\,{\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2}{{\left(\sqrt{d\,x+1}-1\right)}^2}+1\right)}^4}","Not used",1,"- ((1 - d*x)^(1/2)*(b/d^2 + (b*x)/d))/(d*x + 1)^(1/2) - (4*a*atan((d*((1 - d*x)^(1/2) - 1))/(((d*x + 1)^(1/2) - 1)*(d^2)^(1/2))))/(d^2)^(1/2) - (2*c*atan(((1 - d*x)^(1/2) - 1)/((d*x + 1)^(1/2) - 1)))/d^3 - ((14*c*((1 - d*x)^(1/2) - 1)^3)/((d*x + 1)^(1/2) - 1)^3 - (14*c*((1 - d*x)^(1/2) - 1)^5)/((d*x + 1)^(1/2) - 1)^5 + (2*c*((1 - d*x)^(1/2) - 1)^7)/((d*x + 1)^(1/2) - 1)^7 - (2*c*((1 - d*x)^(1/2) - 1))/((d*x + 1)^(1/2) - 1))/(d^3*(((1 - d*x)^(1/2) - 1)^2/((d*x + 1)^(1/2) - 1)^2 + 1)^4)","B"
795,1,33018,282,82.366928,"\text{Not used}","int(1/((1 - d*x)^(1/2)*(d*x + 1)^(1/2)*(a + b*x + c*x^2)),x)","-\mathrm{atan}\left(\frac{\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(17179869184\,a^7\,b^2\,c^2\,d^{16}+29480655519744\,a^7\,c^4\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-16080357556224\,a^6\,b^2\,c^3\,d^{14}+167812962189312\,a^6\,c^5\,d^{12}+1073741824\,a^5\,b^6\,d^{16}+2478196129792\,a^5\,b^4\,c^2\,d^{14}-140239272148992\,a^5\,b^2\,c^4\,d^{12}+210900074102784\,a^5\,c^6\,d^{10}-66571993088\,a^4\,b^6\,c\,d^{14}+39994735460352\,a^4\,b^4\,c^3\,d^{12}-263779711451136\,a^4\,b^2\,c^5\,d^{10}+36283883716608\,a^4\,c^7\,d^8-2147483648\,a^3\,b^8\,d^{14}-4173634469888\,a^3\,b^6\,c^2\,d^{12}+116415088558080\,a^3\,b^4\,c^4\,d^{10}-5978594476032\,a^3\,b^2\,c^6\,d^8-36283883716608\,a^3\,c^8\,d^6+75161927680\,a^2\,b^8\,c\,d^{12}-21930103013376\,a^2\,b^6\,c^3\,d^{10}-3813930958848\,a^2\,b^4\,c^5\,d^8+18141941858304\,a^2\,b^2\,c^7\,d^6+1073741824\,a\,b^{10}\,d^{12}+1504312295424\,a\,b^8\,c^2\,d^{10}+760209211392\,a\,b^6\,c^4\,d^8-2267742732288\,a\,b^4\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+1073741824\,a\,b^{10}\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^7\,b\,c^3\,d^{15}-343597383680\,a^6\,b^3\,c^2\,d^{15}+32985348833280\,a^6\,b\,c^4\,d^{13}+42949672960\,a^5\,b^5\,c\,d^{15}-19859928776704\,a^5\,b^3\,c^3\,d^{13}+42193758715904\,a^5\,b\,c^5\,d^{11}+3745211482112\,a^4\,b^5\,c^2\,d^{13}-57999238365184\,a^4\,b^3\,c^4\,d^{11}-11544872091648\,a^4\,b\,c^6\,d^9-210453397504\,a^3\,b^7\,c\,d^{13}+23768349016064\,a^3\,b^5\,c^3\,d^{11}+24601572671488\,a^3\,b^3\,c^5\,d^9-21440476741632\,a^3\,b\,c^7\,d^7-3646427234304\,a^2\,b^7\,c^2\,d^{11}-10136122818560\,a^2\,b^5\,c^4\,d^9+10720238370816\,a^2\,b^3\,c^6\,d^7+167503724544\,a\,b^9\,c\,d^{11}+1176821039104\,a\,b^7\,c^3\,d^9-1340029796352\,a\,b^5\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a^3\,b^8\,d^{14}+1073741824\,a^5\,b^6\,d^{16}+1099511627776\,a^3\,c^8\,d^6-4947802324992\,a^4\,c^7\,d^8-1580547964928\,a^5\,c^6\,d^{10}+16080357556224\,a^6\,c^5\,d^{12}+11613591568384\,a^7\,c^4\,d^{14}+68719476736\,a\,b^4\,c^6\,d^6-115964116992\,a\,b^6\,c^4\,d^8+48318382080\,a\,b^8\,c^2\,d^{10}+23622320128\,a^2\,b^8\,c\,d^{12}-15032385536\,a^4\,b^6\,c\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-549755813888\,a^2\,b^2\,c^7\,d^6+618475290624\,a^2\,b^4\,c^5\,d^8+618475290624\,a^3\,b^2\,c^6\,d^8-77309411328\,a^2\,b^6\,c^3\,d^{10}-1799591297024\,a^3\,b^4\,c^4\,d^{10}+5738076307456\,a^4\,b^2\,c^5\,d^{10}-1081258016768\,a^3\,b^6\,c^2\,d^{12}+8246337208320\,a^4\,b^4\,c^3\,d^{12}-21492016349184\,a^5\,b^2\,c^4\,d^{12}+949187772416\,a^5\,b^4\,c^2\,d^{14}-6322191859712\,a^6\,b^2\,c^3\,d^{14}+17179869184\,a^7\,b^2\,c^2\,d^{16}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(755914244096\,a^6\,b\,c^3\,d^{14}-377957122048\,a^5\,b^3\,c^2\,d^{14}+29618094473216\,a^5\,b\,c^4\,d^{12}+47244640256\,a^4\,b^5\,c\,d^{14}-15564961480704\,a^4\,b^3\,c^3\,d^{12}+57312043597824\,a^4\,b\,c^5\,d^{10}+2229088026624\,a^3\,b^5\,c^2\,d^{12}-56934086475776\,a^3\,b^3\,c^4\,d^{10}+28449863368704\,a^3\,b\,c^6\,d^8-47244640256\,a^2\,b^7\,c\,d^{12}+17721035063296\,a^2\,b^5\,c^3\,d^{10}-14224931684352\,a^2\,b^3\,c^5\,d^8-1767379042304\,a\,b^7\,c^2\,d^{10}+1778116460544\,a\,b^5\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-3023656976384\,a^6\,c^4\,d^{13}+3573412790272\,a^5\,b^2\,c^3\,d^{13}+24189255811072\,a^5\,c^5\,d^{11}-1219770712064\,a^4\,b^4\,c^2\,d^{13}-4672924418048\,a^4\,b^2\,c^4\,d^{11}+57449482551296\,a^4\,c^6\,d^9+128849018880\,a^3\,b^6\,c\,d^{13}-4260607557632\,a^3\,b^4\,c^3\,d^{11}-57174604644352\,a^3\,b^2\,c^5\,d^9+30236569763840\,a^3\,c^7\,d^7+1494648619008\,a^2\,b^6\,c^2\,d^{11}+17815524343808\,a^2\,b^4\,c^4\,d^9-15118284881920\,a^2\,b^2\,c^6\,d^7-128849018880\,a\,b^8\,c\,d^{11}-1778116460544\,a\,b^6\,c^3\,d^9+1889785610240\,a\,b^4\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+77309411328\,a\,b^5\,c^4\,d^8+1236950581248\,a^3\,b\,c^6\,d^8-88046829568\,a\,b^7\,c^2\,d^{10}+3298534883328\,a^4\,b\,c^5\,d^{10}-30064771072\,a^2\,b^7\,c\,d^{12}+2542620639232\,a^5\,b\,c^4\,d^{12}+30064771072\,a^4\,b^5\,c\,d^{14}+481036337152\,a^6\,b\,c^3\,d^{14}-618475290624\,a^2\,b^3\,c^5\,d^8+910533066752\,a^2\,b^5\,c^3\,d^{10}-3058016714752\,a^3\,b^3\,c^4\,d^{10}+399431958528\,a^3\,b^5\,c^2\,d^{12}-1752346656768\,a^4\,b^3\,c^3\,d^{12}-240518168576\,a^5\,b^3\,c^2\,d^{14}\right)-2147483648\,a\,b^8\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^5\,b\,c^3\,d^{13}-429496729600\,a^4\,b^3\,c^2\,d^{13}+17248588660736\,a^4\,b\,c^4\,d^{11}+64424509440\,a^3\,b^5\,c\,d^{13}-14173392076800\,a^3\,b^3\,c^3\,d^{11}+5772436045824\,a^3\,b\,c^5\,d^9+3221225472000\,a^2\,b^5\,c^2\,d^{11}+2405181685760\,a^2\,b^3\,c^4\,d^9-10720238370816\,a^2\,b\,c^6\,d^7-188978561024\,a\,b^7\,c\,d^{11}-962072674304\,a\,b^5\,c^3\,d^9+2680059592704\,a\,b^3\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(25769803776\,a^5\,b^2\,c^2\,d^{14}+23055384444928\,a^5\,c^4\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-15857019256832\,a^4\,b^2\,c^3\,d^{12}+85796266704896\,a^4\,c^5\,d^{10}+2147483648\,a^3\,b^6\,d^{14}+2832530931712\,a^3\,b^4\,c^2\,d^{12}-74208444940288\,a^3\,b^2\,c^4\,d^{10}+44598940401664\,a^3\,c^6\,d^8-68719476736\,a^2\,b^6\,c\,d^{12}+21371757264896\,a^2\,b^4\,c^3\,d^{10}-16217796509696\,a^2\,b^2\,c^5\,d^8-18141941858304\,a^2\,c^7\,d^6-2147483648\,a\,b^8\,d^{12}-2045478174720\,a\,b^6\,c^2\,d^{10}+1267015352320\,a\,b^4\,c^4\,d^8+4535485464576\,a\,b^2\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+2147483648\,a^3\,b^6\,d^{14}+549755813888\,a^2\,c^7\,d^6-755914244096\,a^3\,c^6\,d^8+6768868458496\,a^4\,c^5\,d^{10}+8074538516480\,a^5\,c^4\,d^{12}-137438953472\,a\,b^2\,c^6\,d^6+304942678016\,a\,b^4\,c^4\,d^8-164282499072\,a\,b^6\,c^2\,d^{10}-17179869184\,a^2\,b^6\,c\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-1030792151040\,a^2\,b^2\,c^5\,d^8+1133871366144\,a^2\,b^4\,c^3\,d^{10}-3599182594048\,a^3\,b^2\,c^4\,d^{10}+1028644667392\,a^3\,b^4\,c^2\,d^{12}-5720896438272\,a^4\,b^2\,c^3\,d^{12}+25769803776\,a^5\,b^2\,c^2\,d^{14}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(360777252864\,a^4\,b\,c^3\,d^{12}-279172874240\,a^3\,b^3\,c^2\,d^{12}+14224931684352\,a^3\,b\,c^4\,d^{10}+47244640256\,a^2\,b^5\,c\,d^{12}-10479720202240\,a^2\,b^3\,c^3\,d^{10}+13950053777408\,a^2\,b\,c^5\,d^8+1730871820288\,a\,b^5\,c^2\,d^{10}-3487513444352\,a\,b^3\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-1511828488192\,a^4\,c^4\,d^{11}+2095944040448\,a^3\,b^2\,c^3\,d^{11}+13606456393728\,a^3\,c^5\,d^9-944892805120\,a^2\,b^4\,c^2\,d^{11}-9929964388352\,a^2\,b^2\,c^4\,d^9+15118284881920\,a^2\,c^6\,d^7+128849018880\,a\,b^6\,c\,d^{11}+1632087572480\,a\,b^4\,c^3\,d^9-3779571220480\,a\,b^2\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-223338299392\,a\,b^3\,c^4\,d^8+893353197568\,a^2\,b\,c^5\,d^8+124554051584\,a\,b^5\,c^2\,d^{10}+1236950581248\,a^3\,b\,c^4\,d^{10}+30064771072\,a^2\,b^5\,c\,d^{12}+257698037760\,a^4\,b\,c^3\,d^{12}-807453851648\,a^2\,b^3\,c^3\,d^{10}-184683593728\,a^3\,b^3\,c^2\,d^{12}\right)+1073741824\,a\,b^6\,d^{12}+68719476736\,a\,c^6\,d^6-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-197568495616\,a^3\,b\,c^3\,d^{11}+124554051584\,a^2\,b^3\,c^2\,d^{11}-2233382993920\,a^2\,b\,c^4\,d^9-21474836480\,a\,b^5\,c\,d^{11}+231928233984\,a\,b^3\,c^3\,d^9+1340029796352\,a\,b\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+687194767360\,a^2\,c^5\,d^8+1859720839168\,a^3\,c^4\,d^{10}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(9663676416\,a^3\,b^2\,c^2\,d^{12}+6000069312512\,a^3\,c^4\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-3152505995264\,a^2\,b^2\,c^3\,d^{10}+10960756539392\,a^2\,c^5\,d^8+1073741824\,a\,b^6\,d^{12}+505732399104\,a\,b^4\,c^2\,d^{10}-2546915606528\,a\,b^2\,c^4\,d^8-2267742732288\,a\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-330712481792\,a\,b^2\,c^4\,d^8+149250113536\,a\,b^4\,c^2\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-919123001344\,a^2\,b^2\,c^3\,d^{10}+9663676416\,a^3\,b^2\,c^2\,d^{12}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(42949672960\,a^2\,b\,c^3\,d^{10}+2147483648\,a\,b^3\,c^2\,d^{10}+1709396983808\,a\,b\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-188978561024\,a^2\,c^4\,d^9+146028888064\,a\,b^2\,c^3\,d^9+1889785610240\,a\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a\,b^3\,c^2\,d^{10}+34359738368\,a^2\,b\,c^3\,d^{10}+146028888064\,a\,b\,c^4\,d^8\right)\,1{}\mathrm{i}+\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(42949672960\,a^2\,b\,c^3\,d^{10}+2147483648\,a\,b^3\,c^2\,d^{10}+1709396983808\,a\,b\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(1073741824\,a\,b^6\,d^{12}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(755914244096\,a^6\,b\,c^3\,d^{14}-377957122048\,a^5\,b^3\,c^2\,d^{14}+29618094473216\,a^5\,b\,c^4\,d^{12}+47244640256\,a^4\,b^5\,c\,d^{14}-15564961480704\,a^4\,b^3\,c^3\,d^{12}+57312043597824\,a^4\,b\,c^5\,d^{10}+2229088026624\,a^3\,b^5\,c^2\,d^{12}-56934086475776\,a^3\,b^3\,c^4\,d^{10}+28449863368704\,a^3\,b\,c^6\,d^8-47244640256\,a^2\,b^7\,c\,d^{12}+17721035063296\,a^2\,b^5\,c^3\,d^{10}-14224931684352\,a^2\,b^3\,c^5\,d^8-1767379042304\,a\,b^7\,c^2\,d^{10}+1778116460544\,a\,b^5\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(17179869184\,a^7\,b^2\,c^2\,d^{16}+29480655519744\,a^7\,c^4\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-16080357556224\,a^6\,b^2\,c^3\,d^{14}+167812962189312\,a^6\,c^5\,d^{12}+1073741824\,a^5\,b^6\,d^{16}+2478196129792\,a^5\,b^4\,c^2\,d^{14}-140239272148992\,a^5\,b^2\,c^4\,d^{12}+210900074102784\,a^5\,c^6\,d^{10}-66571993088\,a^4\,b^6\,c\,d^{14}+39994735460352\,a^4\,b^4\,c^3\,d^{12}-263779711451136\,a^4\,b^2\,c^5\,d^{10}+36283883716608\,a^4\,c^7\,d^8-2147483648\,a^3\,b^8\,d^{14}-4173634469888\,a^3\,b^6\,c^2\,d^{12}+116415088558080\,a^3\,b^4\,c^4\,d^{10}-5978594476032\,a^3\,b^2\,c^6\,d^8-36283883716608\,a^3\,c^8\,d^6+75161927680\,a^2\,b^8\,c\,d^{12}-21930103013376\,a^2\,b^6\,c^3\,d^{10}-3813930958848\,a^2\,b^4\,c^5\,d^8+18141941858304\,a^2\,b^2\,c^7\,d^6+1073741824\,a\,b^{10}\,d^{12}+1504312295424\,a\,b^8\,c^2\,d^{10}+760209211392\,a\,b^6\,c^4\,d^8-2267742732288\,a\,b^4\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+1073741824\,a\,b^{10}\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^7\,b\,c^3\,d^{15}-343597383680\,a^6\,b^3\,c^2\,d^{15}+32985348833280\,a^6\,b\,c^4\,d^{13}+42949672960\,a^5\,b^5\,c\,d^{15}-19859928776704\,a^5\,b^3\,c^3\,d^{13}+42193758715904\,a^5\,b\,c^5\,d^{11}+3745211482112\,a^4\,b^5\,c^2\,d^{13}-57999238365184\,a^4\,b^3\,c^4\,d^{11}-11544872091648\,a^4\,b\,c^6\,d^9-210453397504\,a^3\,b^7\,c\,d^{13}+23768349016064\,a^3\,b^5\,c^3\,d^{11}+24601572671488\,a^3\,b^3\,c^5\,d^9-21440476741632\,a^3\,b\,c^7\,d^7-3646427234304\,a^2\,b^7\,c^2\,d^{11}-10136122818560\,a^2\,b^5\,c^4\,d^9+10720238370816\,a^2\,b^3\,c^6\,d^7+167503724544\,a\,b^9\,c\,d^{11}+1176821039104\,a\,b^7\,c^3\,d^9-1340029796352\,a\,b^5\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a^3\,b^8\,d^{14}+1073741824\,a^5\,b^6\,d^{16}+1099511627776\,a^3\,c^8\,d^6-4947802324992\,a^4\,c^7\,d^8-1580547964928\,a^5\,c^6\,d^{10}+16080357556224\,a^6\,c^5\,d^{12}+11613591568384\,a^7\,c^4\,d^{14}+68719476736\,a\,b^4\,c^6\,d^6-115964116992\,a\,b^6\,c^4\,d^8+48318382080\,a\,b^8\,c^2\,d^{10}+23622320128\,a^2\,b^8\,c\,d^{12}-15032385536\,a^4\,b^6\,c\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-549755813888\,a^2\,b^2\,c^7\,d^6+618475290624\,a^2\,b^4\,c^5\,d^8+618475290624\,a^3\,b^2\,c^6\,d^8-77309411328\,a^2\,b^6\,c^3\,d^{10}-1799591297024\,a^3\,b^4\,c^4\,d^{10}+5738076307456\,a^4\,b^2\,c^5\,d^{10}-1081258016768\,a^3\,b^6\,c^2\,d^{12}+8246337208320\,a^4\,b^4\,c^3\,d^{12}-21492016349184\,a^5\,b^2\,c^4\,d^{12}+949187772416\,a^5\,b^4\,c^2\,d^{14}-6322191859712\,a^6\,b^2\,c^3\,d^{14}+17179869184\,a^7\,b^2\,c^2\,d^{16}\right)+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-3023656976384\,a^6\,c^4\,d^{13}+3573412790272\,a^5\,b^2\,c^3\,d^{13}+24189255811072\,a^5\,c^5\,d^{11}-1219770712064\,a^4\,b^4\,c^2\,d^{13}-4672924418048\,a^4\,b^2\,c^4\,d^{11}+57449482551296\,a^4\,c^6\,d^9+128849018880\,a^3\,b^6\,c\,d^{13}-4260607557632\,a^3\,b^4\,c^3\,d^{11}-57174604644352\,a^3\,b^2\,c^5\,d^9+30236569763840\,a^3\,c^7\,d^7+1494648619008\,a^2\,b^6\,c^2\,d^{11}+17815524343808\,a^2\,b^4\,c^4\,d^9-15118284881920\,a^2\,b^2\,c^6\,d^7-128849018880\,a\,b^8\,c\,d^{11}-1778116460544\,a\,b^6\,c^3\,d^9+1889785610240\,a\,b^4\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+77309411328\,a\,b^5\,c^4\,d^8+1236950581248\,a^3\,b\,c^6\,d^8-88046829568\,a\,b^7\,c^2\,d^{10}+3298534883328\,a^4\,b\,c^5\,d^{10}-30064771072\,a^2\,b^7\,c\,d^{12}+2542620639232\,a^5\,b\,c^4\,d^{12}+30064771072\,a^4\,b^5\,c\,d^{14}+481036337152\,a^6\,b\,c^3\,d^{14}-618475290624\,a^2\,b^3\,c^5\,d^8+910533066752\,a^2\,b^5\,c^3\,d^{10}-3058016714752\,a^3\,b^3\,c^4\,d^{10}+399431958528\,a^3\,b^5\,c^2\,d^{12}-1752346656768\,a^4\,b^3\,c^3\,d^{12}-240518168576\,a^5\,b^3\,c^2\,d^{14}\right)+2147483648\,a\,b^8\,d^{12}-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^5\,b\,c^3\,d^{13}-429496729600\,a^4\,b^3\,c^2\,d^{13}+17248588660736\,a^4\,b\,c^4\,d^{11}+64424509440\,a^3\,b^5\,c\,d^{13}-14173392076800\,a^3\,b^3\,c^3\,d^{11}+5772436045824\,a^3\,b\,c^5\,d^9+3221225472000\,a^2\,b^5\,c^2\,d^{11}+2405181685760\,a^2\,b^3\,c^4\,d^9-10720238370816\,a^2\,b\,c^6\,d^7-188978561024\,a\,b^7\,c\,d^{11}-962072674304\,a\,b^5\,c^3\,d^9+2680059592704\,a\,b^3\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(25769803776\,a^5\,b^2\,c^2\,d^{14}+23055384444928\,a^5\,c^4\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-15857019256832\,a^4\,b^2\,c^3\,d^{12}+85796266704896\,a^4\,c^5\,d^{10}+2147483648\,a^3\,b^6\,d^{14}+2832530931712\,a^3\,b^4\,c^2\,d^{12}-74208444940288\,a^3\,b^2\,c^4\,d^{10}+44598940401664\,a^3\,c^6\,d^8-68719476736\,a^2\,b^6\,c\,d^{12}+21371757264896\,a^2\,b^4\,c^3\,d^{10}-16217796509696\,a^2\,b^2\,c^5\,d^8-18141941858304\,a^2\,c^7\,d^6-2147483648\,a\,b^8\,d^{12}-2045478174720\,a\,b^6\,c^2\,d^{10}+1267015352320\,a\,b^4\,c^4\,d^8+4535485464576\,a\,b^2\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-2147483648\,a^3\,b^6\,d^{14}-549755813888\,a^2\,c^7\,d^6+755914244096\,a^3\,c^6\,d^8-6768868458496\,a^4\,c^5\,d^{10}-8074538516480\,a^5\,c^4\,d^{12}+137438953472\,a\,b^2\,c^6\,d^6-304942678016\,a\,b^4\,c^4\,d^8+164282499072\,a\,b^6\,c^2\,d^{10}+17179869184\,a^2\,b^6\,c\,d^{12}+15032385536\,a^4\,b^4\,c\,d^{14}+1030792151040\,a^2\,b^2\,c^5\,d^8-1133871366144\,a^2\,b^4\,c^3\,d^{10}+3599182594048\,a^3\,b^2\,c^4\,d^{10}-1028644667392\,a^3\,b^4\,c^2\,d^{12}+5720896438272\,a^4\,b^2\,c^3\,d^{12}-25769803776\,a^5\,b^2\,c^2\,d^{14}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(360777252864\,a^4\,b\,c^3\,d^{12}-279172874240\,a^3\,b^3\,c^2\,d^{12}+14224931684352\,a^3\,b\,c^4\,d^{10}+47244640256\,a^2\,b^5\,c\,d^{12}-10479720202240\,a^2\,b^3\,c^3\,d^{10}+13950053777408\,a^2\,b\,c^5\,d^8+1730871820288\,a\,b^5\,c^2\,d^{10}-3487513444352\,a\,b^3\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-1511828488192\,a^4\,c^4\,d^{11}+2095944040448\,a^3\,b^2\,c^3\,d^{11}+13606456393728\,a^3\,c^5\,d^9-944892805120\,a^2\,b^4\,c^2\,d^{11}-9929964388352\,a^2\,b^2\,c^4\,d^9+15118284881920\,a^2\,c^6\,d^7+128849018880\,a\,b^6\,c\,d^{11}+1632087572480\,a\,b^4\,c^3\,d^9-3779571220480\,a\,b^2\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-223338299392\,a\,b^3\,c^4\,d^8+893353197568\,a^2\,b\,c^5\,d^8+124554051584\,a\,b^5\,c^2\,d^{10}+1236950581248\,a^3\,b\,c^4\,d^{10}+30064771072\,a^2\,b^5\,c\,d^{12}+257698037760\,a^4\,b\,c^3\,d^{12}-807453851648\,a^2\,b^3\,c^3\,d^{10}-184683593728\,a^3\,b^3\,c^2\,d^{12}\right)+68719476736\,a\,c^6\,d^6-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-197568495616\,a^3\,b\,c^3\,d^{11}+124554051584\,a^2\,b^3\,c^2\,d^{11}-2233382993920\,a^2\,b\,c^4\,d^9-21474836480\,a\,b^5\,c\,d^{11}+231928233984\,a\,b^3\,c^3\,d^9+1340029796352\,a\,b\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+687194767360\,a^2\,c^5\,d^8+1859720839168\,a^3\,c^4\,d^{10}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(9663676416\,a^3\,b^2\,c^2\,d^{12}+6000069312512\,a^3\,c^4\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-3152505995264\,a^2\,b^2\,c^3\,d^{10}+10960756539392\,a^2\,c^5\,d^8+1073741824\,a\,b^6\,d^{12}+505732399104\,a\,b^4\,c^2\,d^{10}-2546915606528\,a\,b^2\,c^4\,d^8-2267742732288\,a\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-330712481792\,a\,b^2\,c^4\,d^8+149250113536\,a\,b^4\,c^2\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-919123001344\,a^2\,b^2\,c^3\,d^{10}+9663676416\,a^3\,b^2\,c^2\,d^{12}\right)+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-188978561024\,a^2\,c^4\,d^9+146028888064\,a\,b^2\,c^3\,d^9+1889785610240\,a\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a\,b^3\,c^2\,d^{10}+34359738368\,a^2\,b\,c^3\,d^{10}+146028888064\,a\,b\,c^4\,d^8\right)\,1{}\mathrm{i}}{\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(17179869184\,a^7\,b^2\,c^2\,d^{16}+29480655519744\,a^7\,c^4\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-16080357556224\,a^6\,b^2\,c^3\,d^{14}+167812962189312\,a^6\,c^5\,d^{12}+1073741824\,a^5\,b^6\,d^{16}+2478196129792\,a^5\,b^4\,c^2\,d^{14}-140239272148992\,a^5\,b^2\,c^4\,d^{12}+210900074102784\,a^5\,c^6\,d^{10}-66571993088\,a^4\,b^6\,c\,d^{14}+39994735460352\,a^4\,b^4\,c^3\,d^{12}-263779711451136\,a^4\,b^2\,c^5\,d^{10}+36283883716608\,a^4\,c^7\,d^8-2147483648\,a^3\,b^8\,d^{14}-4173634469888\,a^3\,b^6\,c^2\,d^{12}+116415088558080\,a^3\,b^4\,c^4\,d^{10}-5978594476032\,a^3\,b^2\,c^6\,d^8-36283883716608\,a^3\,c^8\,d^6+75161927680\,a^2\,b^8\,c\,d^{12}-21930103013376\,a^2\,b^6\,c^3\,d^{10}-3813930958848\,a^2\,b^4\,c^5\,d^8+18141941858304\,a^2\,b^2\,c^7\,d^6+1073741824\,a\,b^{10}\,d^{12}+1504312295424\,a\,b^8\,c^2\,d^{10}+760209211392\,a\,b^6\,c^4\,d^8-2267742732288\,a\,b^4\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+1073741824\,a\,b^{10}\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^7\,b\,c^3\,d^{15}-343597383680\,a^6\,b^3\,c^2\,d^{15}+32985348833280\,a^6\,b\,c^4\,d^{13}+42949672960\,a^5\,b^5\,c\,d^{15}-19859928776704\,a^5\,b^3\,c^3\,d^{13}+42193758715904\,a^5\,b\,c^5\,d^{11}+3745211482112\,a^4\,b^5\,c^2\,d^{13}-57999238365184\,a^4\,b^3\,c^4\,d^{11}-11544872091648\,a^4\,b\,c^6\,d^9-210453397504\,a^3\,b^7\,c\,d^{13}+23768349016064\,a^3\,b^5\,c^3\,d^{11}+24601572671488\,a^3\,b^3\,c^5\,d^9-21440476741632\,a^3\,b\,c^7\,d^7-3646427234304\,a^2\,b^7\,c^2\,d^{11}-10136122818560\,a^2\,b^5\,c^4\,d^9+10720238370816\,a^2\,b^3\,c^6\,d^7+167503724544\,a\,b^9\,c\,d^{11}+1176821039104\,a\,b^7\,c^3\,d^9-1340029796352\,a\,b^5\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a^3\,b^8\,d^{14}+1073741824\,a^5\,b^6\,d^{16}+1099511627776\,a^3\,c^8\,d^6-4947802324992\,a^4\,c^7\,d^8-1580547964928\,a^5\,c^6\,d^{10}+16080357556224\,a^6\,c^5\,d^{12}+11613591568384\,a^7\,c^4\,d^{14}+68719476736\,a\,b^4\,c^6\,d^6-115964116992\,a\,b^6\,c^4\,d^8+48318382080\,a\,b^8\,c^2\,d^{10}+23622320128\,a^2\,b^8\,c\,d^{12}-15032385536\,a^4\,b^6\,c\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-549755813888\,a^2\,b^2\,c^7\,d^6+618475290624\,a^2\,b^4\,c^5\,d^8+618475290624\,a^3\,b^2\,c^6\,d^8-77309411328\,a^2\,b^6\,c^3\,d^{10}-1799591297024\,a^3\,b^4\,c^4\,d^{10}+5738076307456\,a^4\,b^2\,c^5\,d^{10}-1081258016768\,a^3\,b^6\,c^2\,d^{12}+8246337208320\,a^4\,b^4\,c^3\,d^{12}-21492016349184\,a^5\,b^2\,c^4\,d^{12}+949187772416\,a^5\,b^4\,c^2\,d^{14}-6322191859712\,a^6\,b^2\,c^3\,d^{14}+17179869184\,a^7\,b^2\,c^2\,d^{16}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(755914244096\,a^6\,b\,c^3\,d^{14}-377957122048\,a^5\,b^3\,c^2\,d^{14}+29618094473216\,a^5\,b\,c^4\,d^{12}+47244640256\,a^4\,b^5\,c\,d^{14}-15564961480704\,a^4\,b^3\,c^3\,d^{12}+57312043597824\,a^4\,b\,c^5\,d^{10}+2229088026624\,a^3\,b^5\,c^2\,d^{12}-56934086475776\,a^3\,b^3\,c^4\,d^{10}+28449863368704\,a^3\,b\,c^6\,d^8-47244640256\,a^2\,b^7\,c\,d^{12}+17721035063296\,a^2\,b^5\,c^3\,d^{10}-14224931684352\,a^2\,b^3\,c^5\,d^8-1767379042304\,a\,b^7\,c^2\,d^{10}+1778116460544\,a\,b^5\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-3023656976384\,a^6\,c^4\,d^{13}+3573412790272\,a^5\,b^2\,c^3\,d^{13}+24189255811072\,a^5\,c^5\,d^{11}-1219770712064\,a^4\,b^4\,c^2\,d^{13}-4672924418048\,a^4\,b^2\,c^4\,d^{11}+57449482551296\,a^4\,c^6\,d^9+128849018880\,a^3\,b^6\,c\,d^{13}-4260607557632\,a^3\,b^4\,c^3\,d^{11}-57174604644352\,a^3\,b^2\,c^5\,d^9+30236569763840\,a^3\,c^7\,d^7+1494648619008\,a^2\,b^6\,c^2\,d^{11}+17815524343808\,a^2\,b^4\,c^4\,d^9-15118284881920\,a^2\,b^2\,c^6\,d^7-128849018880\,a\,b^8\,c\,d^{11}-1778116460544\,a\,b^6\,c^3\,d^9+1889785610240\,a\,b^4\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+77309411328\,a\,b^5\,c^4\,d^8+1236950581248\,a^3\,b\,c^6\,d^8-88046829568\,a\,b^7\,c^2\,d^{10}+3298534883328\,a^4\,b\,c^5\,d^{10}-30064771072\,a^2\,b^7\,c\,d^{12}+2542620639232\,a^5\,b\,c^4\,d^{12}+30064771072\,a^4\,b^5\,c\,d^{14}+481036337152\,a^6\,b\,c^3\,d^{14}-618475290624\,a^2\,b^3\,c^5\,d^8+910533066752\,a^2\,b^5\,c^3\,d^{10}-3058016714752\,a^3\,b^3\,c^4\,d^{10}+399431958528\,a^3\,b^5\,c^2\,d^{12}-1752346656768\,a^4\,b^3\,c^3\,d^{12}-240518168576\,a^5\,b^3\,c^2\,d^{14}\right)-2147483648\,a\,b^8\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^5\,b\,c^3\,d^{13}-429496729600\,a^4\,b^3\,c^2\,d^{13}+17248588660736\,a^4\,b\,c^4\,d^{11}+64424509440\,a^3\,b^5\,c\,d^{13}-14173392076800\,a^3\,b^3\,c^3\,d^{11}+5772436045824\,a^3\,b\,c^5\,d^9+3221225472000\,a^2\,b^5\,c^2\,d^{11}+2405181685760\,a^2\,b^3\,c^4\,d^9-10720238370816\,a^2\,b\,c^6\,d^7-188978561024\,a\,b^7\,c\,d^{11}-962072674304\,a\,b^5\,c^3\,d^9+2680059592704\,a\,b^3\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(25769803776\,a^5\,b^2\,c^2\,d^{14}+23055384444928\,a^5\,c^4\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-15857019256832\,a^4\,b^2\,c^3\,d^{12}+85796266704896\,a^4\,c^5\,d^{10}+2147483648\,a^3\,b^6\,d^{14}+2832530931712\,a^3\,b^4\,c^2\,d^{12}-74208444940288\,a^3\,b^2\,c^4\,d^{10}+44598940401664\,a^3\,c^6\,d^8-68719476736\,a^2\,b^6\,c\,d^{12}+21371757264896\,a^2\,b^4\,c^3\,d^{10}-16217796509696\,a^2\,b^2\,c^5\,d^8-18141941858304\,a^2\,c^7\,d^6-2147483648\,a\,b^8\,d^{12}-2045478174720\,a\,b^6\,c^2\,d^{10}+1267015352320\,a\,b^4\,c^4\,d^8+4535485464576\,a\,b^2\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+2147483648\,a^3\,b^6\,d^{14}+549755813888\,a^2\,c^7\,d^6-755914244096\,a^3\,c^6\,d^8+6768868458496\,a^4\,c^5\,d^{10}+8074538516480\,a^5\,c^4\,d^{12}-137438953472\,a\,b^2\,c^6\,d^6+304942678016\,a\,b^4\,c^4\,d^8-164282499072\,a\,b^6\,c^2\,d^{10}-17179869184\,a^2\,b^6\,c\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-1030792151040\,a^2\,b^2\,c^5\,d^8+1133871366144\,a^2\,b^4\,c^3\,d^{10}-3599182594048\,a^3\,b^2\,c^4\,d^{10}+1028644667392\,a^3\,b^4\,c^2\,d^{12}-5720896438272\,a^4\,b^2\,c^3\,d^{12}+25769803776\,a^5\,b^2\,c^2\,d^{14}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(360777252864\,a^4\,b\,c^3\,d^{12}-279172874240\,a^3\,b^3\,c^2\,d^{12}+14224931684352\,a^3\,b\,c^4\,d^{10}+47244640256\,a^2\,b^5\,c\,d^{12}-10479720202240\,a^2\,b^3\,c^3\,d^{10}+13950053777408\,a^2\,b\,c^5\,d^8+1730871820288\,a\,b^5\,c^2\,d^{10}-3487513444352\,a\,b^3\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-1511828488192\,a^4\,c^4\,d^{11}+2095944040448\,a^3\,b^2\,c^3\,d^{11}+13606456393728\,a^3\,c^5\,d^9-944892805120\,a^2\,b^4\,c^2\,d^{11}-9929964388352\,a^2\,b^2\,c^4\,d^9+15118284881920\,a^2\,c^6\,d^7+128849018880\,a\,b^6\,c\,d^{11}+1632087572480\,a\,b^4\,c^3\,d^9-3779571220480\,a\,b^2\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-223338299392\,a\,b^3\,c^4\,d^8+893353197568\,a^2\,b\,c^5\,d^8+124554051584\,a\,b^5\,c^2\,d^{10}+1236950581248\,a^3\,b\,c^4\,d^{10}+30064771072\,a^2\,b^5\,c\,d^{12}+257698037760\,a^4\,b\,c^3\,d^{12}-807453851648\,a^2\,b^3\,c^3\,d^{10}-184683593728\,a^3\,b^3\,c^2\,d^{12}\right)+1073741824\,a\,b^6\,d^{12}+68719476736\,a\,c^6\,d^6-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-197568495616\,a^3\,b\,c^3\,d^{11}+124554051584\,a^2\,b^3\,c^2\,d^{11}-2233382993920\,a^2\,b\,c^4\,d^9-21474836480\,a\,b^5\,c\,d^{11}+231928233984\,a\,b^3\,c^3\,d^9+1340029796352\,a\,b\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+687194767360\,a^2\,c^5\,d^8+1859720839168\,a^3\,c^4\,d^{10}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(9663676416\,a^3\,b^2\,c^2\,d^{12}+6000069312512\,a^3\,c^4\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-3152505995264\,a^2\,b^2\,c^3\,d^{10}+10960756539392\,a^2\,c^5\,d^8+1073741824\,a\,b^6\,d^{12}+505732399104\,a\,b^4\,c^2\,d^{10}-2546915606528\,a\,b^2\,c^4\,d^8-2267742732288\,a\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-330712481792\,a\,b^2\,c^4\,d^8+149250113536\,a\,b^4\,c^2\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-919123001344\,a^2\,b^2\,c^3\,d^{10}+9663676416\,a^3\,b^2\,c^2\,d^{12}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(42949672960\,a^2\,b\,c^3\,d^{10}+2147483648\,a\,b^3\,c^2\,d^{10}+1709396983808\,a\,b\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-188978561024\,a^2\,c^4\,d^9+146028888064\,a\,b^2\,c^3\,d^9+1889785610240\,a\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a\,b^3\,c^2\,d^{10}+34359738368\,a^2\,b\,c^3\,d^{10}+146028888064\,a\,b\,c^4\,d^8\right)-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(42949672960\,a^2\,b\,c^3\,d^{10}+2147483648\,a\,b^3\,c^2\,d^{10}+1709396983808\,a\,b\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(1073741824\,a\,b^6\,d^{12}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(755914244096\,a^6\,b\,c^3\,d^{14}-377957122048\,a^5\,b^3\,c^2\,d^{14}+29618094473216\,a^5\,b\,c^4\,d^{12}+47244640256\,a^4\,b^5\,c\,d^{14}-15564961480704\,a^4\,b^3\,c^3\,d^{12}+57312043597824\,a^4\,b\,c^5\,d^{10}+2229088026624\,a^3\,b^5\,c^2\,d^{12}-56934086475776\,a^3\,b^3\,c^4\,d^{10}+28449863368704\,a^3\,b\,c^6\,d^8-47244640256\,a^2\,b^7\,c\,d^{12}+17721035063296\,a^2\,b^5\,c^3\,d^{10}-14224931684352\,a^2\,b^3\,c^5\,d^8-1767379042304\,a\,b^7\,c^2\,d^{10}+1778116460544\,a\,b^5\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(17179869184\,a^7\,b^2\,c^2\,d^{16}+29480655519744\,a^7\,c^4\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-16080357556224\,a^6\,b^2\,c^3\,d^{14}+167812962189312\,a^6\,c^5\,d^{12}+1073741824\,a^5\,b^6\,d^{16}+2478196129792\,a^5\,b^4\,c^2\,d^{14}-140239272148992\,a^5\,b^2\,c^4\,d^{12}+210900074102784\,a^5\,c^6\,d^{10}-66571993088\,a^4\,b^6\,c\,d^{14}+39994735460352\,a^4\,b^4\,c^3\,d^{12}-263779711451136\,a^4\,b^2\,c^5\,d^{10}+36283883716608\,a^4\,c^7\,d^8-2147483648\,a^3\,b^8\,d^{14}-4173634469888\,a^3\,b^6\,c^2\,d^{12}+116415088558080\,a^3\,b^4\,c^4\,d^{10}-5978594476032\,a^3\,b^2\,c^6\,d^8-36283883716608\,a^3\,c^8\,d^6+75161927680\,a^2\,b^8\,c\,d^{12}-21930103013376\,a^2\,b^6\,c^3\,d^{10}-3813930958848\,a^2\,b^4\,c^5\,d^8+18141941858304\,a^2\,b^2\,c^7\,d^6+1073741824\,a\,b^{10}\,d^{12}+1504312295424\,a\,b^8\,c^2\,d^{10}+760209211392\,a\,b^6\,c^4\,d^8-2267742732288\,a\,b^4\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+1073741824\,a\,b^{10}\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^7\,b\,c^3\,d^{15}-343597383680\,a^6\,b^3\,c^2\,d^{15}+32985348833280\,a^6\,b\,c^4\,d^{13}+42949672960\,a^5\,b^5\,c\,d^{15}-19859928776704\,a^5\,b^3\,c^3\,d^{13}+42193758715904\,a^5\,b\,c^5\,d^{11}+3745211482112\,a^4\,b^5\,c^2\,d^{13}-57999238365184\,a^4\,b^3\,c^4\,d^{11}-11544872091648\,a^4\,b\,c^6\,d^9-210453397504\,a^3\,b^7\,c\,d^{13}+23768349016064\,a^3\,b^5\,c^3\,d^{11}+24601572671488\,a^3\,b^3\,c^5\,d^9-21440476741632\,a^3\,b\,c^7\,d^7-3646427234304\,a^2\,b^7\,c^2\,d^{11}-10136122818560\,a^2\,b^5\,c^4\,d^9+10720238370816\,a^2\,b^3\,c^6\,d^7+167503724544\,a\,b^9\,c\,d^{11}+1176821039104\,a\,b^7\,c^3\,d^9-1340029796352\,a\,b^5\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a^3\,b^8\,d^{14}+1073741824\,a^5\,b^6\,d^{16}+1099511627776\,a^3\,c^8\,d^6-4947802324992\,a^4\,c^7\,d^8-1580547964928\,a^5\,c^6\,d^{10}+16080357556224\,a^6\,c^5\,d^{12}+11613591568384\,a^7\,c^4\,d^{14}+68719476736\,a\,b^4\,c^6\,d^6-115964116992\,a\,b^6\,c^4\,d^8+48318382080\,a\,b^8\,c^2\,d^{10}+23622320128\,a^2\,b^8\,c\,d^{12}-15032385536\,a^4\,b^6\,c\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-549755813888\,a^2\,b^2\,c^7\,d^6+618475290624\,a^2\,b^4\,c^5\,d^8+618475290624\,a^3\,b^2\,c^6\,d^8-77309411328\,a^2\,b^6\,c^3\,d^{10}-1799591297024\,a^3\,b^4\,c^4\,d^{10}+5738076307456\,a^4\,b^2\,c^5\,d^{10}-1081258016768\,a^3\,b^6\,c^2\,d^{12}+8246337208320\,a^4\,b^4\,c^3\,d^{12}-21492016349184\,a^5\,b^2\,c^4\,d^{12}+949187772416\,a^5\,b^4\,c^2\,d^{14}-6322191859712\,a^6\,b^2\,c^3\,d^{14}+17179869184\,a^7\,b^2\,c^2\,d^{16}\right)+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-3023656976384\,a^6\,c^4\,d^{13}+3573412790272\,a^5\,b^2\,c^3\,d^{13}+24189255811072\,a^5\,c^5\,d^{11}-1219770712064\,a^4\,b^4\,c^2\,d^{13}-4672924418048\,a^4\,b^2\,c^4\,d^{11}+57449482551296\,a^4\,c^6\,d^9+128849018880\,a^3\,b^6\,c\,d^{13}-4260607557632\,a^3\,b^4\,c^3\,d^{11}-57174604644352\,a^3\,b^2\,c^5\,d^9+30236569763840\,a^3\,c^7\,d^7+1494648619008\,a^2\,b^6\,c^2\,d^{11}+17815524343808\,a^2\,b^4\,c^4\,d^9-15118284881920\,a^2\,b^2\,c^6\,d^7-128849018880\,a\,b^8\,c\,d^{11}-1778116460544\,a\,b^6\,c^3\,d^9+1889785610240\,a\,b^4\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+77309411328\,a\,b^5\,c^4\,d^8+1236950581248\,a^3\,b\,c^6\,d^8-88046829568\,a\,b^7\,c^2\,d^{10}+3298534883328\,a^4\,b\,c^5\,d^{10}-30064771072\,a^2\,b^7\,c\,d^{12}+2542620639232\,a^5\,b\,c^4\,d^{12}+30064771072\,a^4\,b^5\,c\,d^{14}+481036337152\,a^6\,b\,c^3\,d^{14}-618475290624\,a^2\,b^3\,c^5\,d^8+910533066752\,a^2\,b^5\,c^3\,d^{10}-3058016714752\,a^3\,b^3\,c^4\,d^{10}+399431958528\,a^3\,b^5\,c^2\,d^{12}-1752346656768\,a^4\,b^3\,c^3\,d^{12}-240518168576\,a^5\,b^3\,c^2\,d^{14}\right)+2147483648\,a\,b^8\,d^{12}-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^5\,b\,c^3\,d^{13}-429496729600\,a^4\,b^3\,c^2\,d^{13}+17248588660736\,a^4\,b\,c^4\,d^{11}+64424509440\,a^3\,b^5\,c\,d^{13}-14173392076800\,a^3\,b^3\,c^3\,d^{11}+5772436045824\,a^3\,b\,c^5\,d^9+3221225472000\,a^2\,b^5\,c^2\,d^{11}+2405181685760\,a^2\,b^3\,c^4\,d^9-10720238370816\,a^2\,b\,c^6\,d^7-188978561024\,a\,b^7\,c\,d^{11}-962072674304\,a\,b^5\,c^3\,d^9+2680059592704\,a\,b^3\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(25769803776\,a^5\,b^2\,c^2\,d^{14}+23055384444928\,a^5\,c^4\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-15857019256832\,a^4\,b^2\,c^3\,d^{12}+85796266704896\,a^4\,c^5\,d^{10}+2147483648\,a^3\,b^6\,d^{14}+2832530931712\,a^3\,b^4\,c^2\,d^{12}-74208444940288\,a^3\,b^2\,c^4\,d^{10}+44598940401664\,a^3\,c^6\,d^8-68719476736\,a^2\,b^6\,c\,d^{12}+21371757264896\,a^2\,b^4\,c^3\,d^{10}-16217796509696\,a^2\,b^2\,c^5\,d^8-18141941858304\,a^2\,c^7\,d^6-2147483648\,a\,b^8\,d^{12}-2045478174720\,a\,b^6\,c^2\,d^{10}+1267015352320\,a\,b^4\,c^4\,d^8+4535485464576\,a\,b^2\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-2147483648\,a^3\,b^6\,d^{14}-549755813888\,a^2\,c^7\,d^6+755914244096\,a^3\,c^6\,d^8-6768868458496\,a^4\,c^5\,d^{10}-8074538516480\,a^5\,c^4\,d^{12}+137438953472\,a\,b^2\,c^6\,d^6-304942678016\,a\,b^4\,c^4\,d^8+164282499072\,a\,b^6\,c^2\,d^{10}+17179869184\,a^2\,b^6\,c\,d^{12}+15032385536\,a^4\,b^4\,c\,d^{14}+1030792151040\,a^2\,b^2\,c^5\,d^8-1133871366144\,a^2\,b^4\,c^3\,d^{10}+3599182594048\,a^3\,b^2\,c^4\,d^{10}-1028644667392\,a^3\,b^4\,c^2\,d^{12}+5720896438272\,a^4\,b^2\,c^3\,d^{12}-25769803776\,a^5\,b^2\,c^2\,d^{14}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(360777252864\,a^4\,b\,c^3\,d^{12}-279172874240\,a^3\,b^3\,c^2\,d^{12}+14224931684352\,a^3\,b\,c^4\,d^{10}+47244640256\,a^2\,b^5\,c\,d^{12}-10479720202240\,a^2\,b^3\,c^3\,d^{10}+13950053777408\,a^2\,b\,c^5\,d^8+1730871820288\,a\,b^5\,c^2\,d^{10}-3487513444352\,a\,b^3\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-1511828488192\,a^4\,c^4\,d^{11}+2095944040448\,a^3\,b^2\,c^3\,d^{11}+13606456393728\,a^3\,c^5\,d^9-944892805120\,a^2\,b^4\,c^2\,d^{11}-9929964388352\,a^2\,b^2\,c^4\,d^9+15118284881920\,a^2\,c^6\,d^7+128849018880\,a\,b^6\,c\,d^{11}+1632087572480\,a\,b^4\,c^3\,d^9-3779571220480\,a\,b^2\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-223338299392\,a\,b^3\,c^4\,d^8+893353197568\,a^2\,b\,c^5\,d^8+124554051584\,a\,b^5\,c^2\,d^{10}+1236950581248\,a^3\,b\,c^4\,d^{10}+30064771072\,a^2\,b^5\,c\,d^{12}+257698037760\,a^4\,b\,c^3\,d^{12}-807453851648\,a^2\,b^3\,c^3\,d^{10}-184683593728\,a^3\,b^3\,c^2\,d^{12}\right)+68719476736\,a\,c^6\,d^6-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-197568495616\,a^3\,b\,c^3\,d^{11}+124554051584\,a^2\,b^3\,c^2\,d^{11}-2233382993920\,a^2\,b\,c^4\,d^9-21474836480\,a\,b^5\,c\,d^{11}+231928233984\,a\,b^3\,c^3\,d^9+1340029796352\,a\,b\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+687194767360\,a^2\,c^5\,d^8+1859720839168\,a^3\,c^4\,d^{10}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(9663676416\,a^3\,b^2\,c^2\,d^{12}+6000069312512\,a^3\,c^4\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-3152505995264\,a^2\,b^2\,c^3\,d^{10}+10960756539392\,a^2\,c^5\,d^8+1073741824\,a\,b^6\,d^{12}+505732399104\,a\,b^4\,c^2\,d^{10}-2546915606528\,a\,b^2\,c^4\,d^8-2267742732288\,a\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-330712481792\,a\,b^2\,c^4\,d^8+149250113536\,a\,b^4\,c^2\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-919123001344\,a^2\,b^2\,c^3\,d^{10}+9663676416\,a^3\,b^2\,c^2\,d^{12}\right)+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-188978561024\,a^2\,c^4\,d^9+146028888064\,a\,b^2\,c^3\,d^9+1889785610240\,a\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a\,b^3\,c^2\,d^{10}+34359738368\,a^2\,b\,c^3\,d^{10}+146028888064\,a\,b\,c^4\,d^8\right)+283467841536\,a\,c^4\,d^8+\frac{2\,{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(1073741824\,a\,b^2\,c^2\,d^{10}+519691042816\,a\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+2147483648\,a\,b^2\,c^2\,d^{10}+\frac{34359738368\,a\,b\,c^3\,d^9\,\left(\sqrt{1-d\,x}-1\right)}{\sqrt{d\,x+1}-1}}\right)\,\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2+b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,2{}\mathrm{i}-\mathrm{atan}\left(\frac{\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(17179869184\,a^7\,b^2\,c^2\,d^{16}+29480655519744\,a^7\,c^4\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-16080357556224\,a^6\,b^2\,c^3\,d^{14}+167812962189312\,a^6\,c^5\,d^{12}+1073741824\,a^5\,b^6\,d^{16}+2478196129792\,a^5\,b^4\,c^2\,d^{14}-140239272148992\,a^5\,b^2\,c^4\,d^{12}+210900074102784\,a^5\,c^6\,d^{10}-66571993088\,a^4\,b^6\,c\,d^{14}+39994735460352\,a^4\,b^4\,c^3\,d^{12}-263779711451136\,a^4\,b^2\,c^5\,d^{10}+36283883716608\,a^4\,c^7\,d^8-2147483648\,a^3\,b^8\,d^{14}-4173634469888\,a^3\,b^6\,c^2\,d^{12}+116415088558080\,a^3\,b^4\,c^4\,d^{10}-5978594476032\,a^3\,b^2\,c^6\,d^8-36283883716608\,a^3\,c^8\,d^6+75161927680\,a^2\,b^8\,c\,d^{12}-21930103013376\,a^2\,b^6\,c^3\,d^{10}-3813930958848\,a^2\,b^4\,c^5\,d^8+18141941858304\,a^2\,b^2\,c^7\,d^6+1073741824\,a\,b^{10}\,d^{12}+1504312295424\,a\,b^8\,c^2\,d^{10}+760209211392\,a\,b^6\,c^4\,d^8-2267742732288\,a\,b^4\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+1073741824\,a\,b^{10}\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^7\,b\,c^3\,d^{15}-343597383680\,a^6\,b^3\,c^2\,d^{15}+32985348833280\,a^6\,b\,c^4\,d^{13}+42949672960\,a^5\,b^5\,c\,d^{15}-19859928776704\,a^5\,b^3\,c^3\,d^{13}+42193758715904\,a^5\,b\,c^5\,d^{11}+3745211482112\,a^4\,b^5\,c^2\,d^{13}-57999238365184\,a^4\,b^3\,c^4\,d^{11}-11544872091648\,a^4\,b\,c^6\,d^9-210453397504\,a^3\,b^7\,c\,d^{13}+23768349016064\,a^3\,b^5\,c^3\,d^{11}+24601572671488\,a^3\,b^3\,c^5\,d^9-21440476741632\,a^3\,b\,c^7\,d^7-3646427234304\,a^2\,b^7\,c^2\,d^{11}-10136122818560\,a^2\,b^5\,c^4\,d^9+10720238370816\,a^2\,b^3\,c^6\,d^7+167503724544\,a\,b^9\,c\,d^{11}+1176821039104\,a\,b^7\,c^3\,d^9-1340029796352\,a\,b^5\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a^3\,b^8\,d^{14}+1073741824\,a^5\,b^6\,d^{16}+1099511627776\,a^3\,c^8\,d^6-4947802324992\,a^4\,c^7\,d^8-1580547964928\,a^5\,c^6\,d^{10}+16080357556224\,a^6\,c^5\,d^{12}+11613591568384\,a^7\,c^4\,d^{14}+68719476736\,a\,b^4\,c^6\,d^6-115964116992\,a\,b^6\,c^4\,d^8+48318382080\,a\,b^8\,c^2\,d^{10}+23622320128\,a^2\,b^8\,c\,d^{12}-15032385536\,a^4\,b^6\,c\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-549755813888\,a^2\,b^2\,c^7\,d^6+618475290624\,a^2\,b^4\,c^5\,d^8+618475290624\,a^3\,b^2\,c^6\,d^8-77309411328\,a^2\,b^6\,c^3\,d^{10}-1799591297024\,a^3\,b^4\,c^4\,d^{10}+5738076307456\,a^4\,b^2\,c^5\,d^{10}-1081258016768\,a^3\,b^6\,c^2\,d^{12}+8246337208320\,a^4\,b^4\,c^3\,d^{12}-21492016349184\,a^5\,b^2\,c^4\,d^{12}+949187772416\,a^5\,b^4\,c^2\,d^{14}-6322191859712\,a^6\,b^2\,c^3\,d^{14}+17179869184\,a^7\,b^2\,c^2\,d^{16}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(755914244096\,a^6\,b\,c^3\,d^{14}-377957122048\,a^5\,b^3\,c^2\,d^{14}+29618094473216\,a^5\,b\,c^4\,d^{12}+47244640256\,a^4\,b^5\,c\,d^{14}-15564961480704\,a^4\,b^3\,c^3\,d^{12}+57312043597824\,a^4\,b\,c^5\,d^{10}+2229088026624\,a^3\,b^5\,c^2\,d^{12}-56934086475776\,a^3\,b^3\,c^4\,d^{10}+28449863368704\,a^3\,b\,c^6\,d^8-47244640256\,a^2\,b^7\,c\,d^{12}+17721035063296\,a^2\,b^5\,c^3\,d^{10}-14224931684352\,a^2\,b^3\,c^5\,d^8-1767379042304\,a\,b^7\,c^2\,d^{10}+1778116460544\,a\,b^5\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-3023656976384\,a^6\,c^4\,d^{13}+3573412790272\,a^5\,b^2\,c^3\,d^{13}+24189255811072\,a^5\,c^5\,d^{11}-1219770712064\,a^4\,b^4\,c^2\,d^{13}-4672924418048\,a^4\,b^2\,c^4\,d^{11}+57449482551296\,a^4\,c^6\,d^9+128849018880\,a^3\,b^6\,c\,d^{13}-4260607557632\,a^3\,b^4\,c^3\,d^{11}-57174604644352\,a^3\,b^2\,c^5\,d^9+30236569763840\,a^3\,c^7\,d^7+1494648619008\,a^2\,b^6\,c^2\,d^{11}+17815524343808\,a^2\,b^4\,c^4\,d^9-15118284881920\,a^2\,b^2\,c^6\,d^7-128849018880\,a\,b^8\,c\,d^{11}-1778116460544\,a\,b^6\,c^3\,d^9+1889785610240\,a\,b^4\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+77309411328\,a\,b^5\,c^4\,d^8+1236950581248\,a^3\,b\,c^6\,d^8-88046829568\,a\,b^7\,c^2\,d^{10}+3298534883328\,a^4\,b\,c^5\,d^{10}-30064771072\,a^2\,b^7\,c\,d^{12}+2542620639232\,a^5\,b\,c^4\,d^{12}+30064771072\,a^4\,b^5\,c\,d^{14}+481036337152\,a^6\,b\,c^3\,d^{14}-618475290624\,a^2\,b^3\,c^5\,d^8+910533066752\,a^2\,b^5\,c^3\,d^{10}-3058016714752\,a^3\,b^3\,c^4\,d^{10}+399431958528\,a^3\,b^5\,c^2\,d^{12}-1752346656768\,a^4\,b^3\,c^3\,d^{12}-240518168576\,a^5\,b^3\,c^2\,d^{14}\right)-2147483648\,a\,b^8\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^5\,b\,c^3\,d^{13}-429496729600\,a^4\,b^3\,c^2\,d^{13}+17248588660736\,a^4\,b\,c^4\,d^{11}+64424509440\,a^3\,b^5\,c\,d^{13}-14173392076800\,a^3\,b^3\,c^3\,d^{11}+5772436045824\,a^3\,b\,c^5\,d^9+3221225472000\,a^2\,b^5\,c^2\,d^{11}+2405181685760\,a^2\,b^3\,c^4\,d^9-10720238370816\,a^2\,b\,c^6\,d^7-188978561024\,a\,b^7\,c\,d^{11}-962072674304\,a\,b^5\,c^3\,d^9+2680059592704\,a\,b^3\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(25769803776\,a^5\,b^2\,c^2\,d^{14}+23055384444928\,a^5\,c^4\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-15857019256832\,a^4\,b^2\,c^3\,d^{12}+85796266704896\,a^4\,c^5\,d^{10}+2147483648\,a^3\,b^6\,d^{14}+2832530931712\,a^3\,b^4\,c^2\,d^{12}-74208444940288\,a^3\,b^2\,c^4\,d^{10}+44598940401664\,a^3\,c^6\,d^8-68719476736\,a^2\,b^6\,c\,d^{12}+21371757264896\,a^2\,b^4\,c^3\,d^{10}-16217796509696\,a^2\,b^2\,c^5\,d^8-18141941858304\,a^2\,c^7\,d^6-2147483648\,a\,b^8\,d^{12}-2045478174720\,a\,b^6\,c^2\,d^{10}+1267015352320\,a\,b^4\,c^4\,d^8+4535485464576\,a\,b^2\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+2147483648\,a^3\,b^6\,d^{14}+549755813888\,a^2\,c^7\,d^6-755914244096\,a^3\,c^6\,d^8+6768868458496\,a^4\,c^5\,d^{10}+8074538516480\,a^5\,c^4\,d^{12}-137438953472\,a\,b^2\,c^6\,d^6+304942678016\,a\,b^4\,c^4\,d^8-164282499072\,a\,b^6\,c^2\,d^{10}-17179869184\,a^2\,b^6\,c\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-1030792151040\,a^2\,b^2\,c^5\,d^8+1133871366144\,a^2\,b^4\,c^3\,d^{10}-3599182594048\,a^3\,b^2\,c^4\,d^{10}+1028644667392\,a^3\,b^4\,c^2\,d^{12}-5720896438272\,a^4\,b^2\,c^3\,d^{12}+25769803776\,a^5\,b^2\,c^2\,d^{14}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(360777252864\,a^4\,b\,c^3\,d^{12}-279172874240\,a^3\,b^3\,c^2\,d^{12}+14224931684352\,a^3\,b\,c^4\,d^{10}+47244640256\,a^2\,b^5\,c\,d^{12}-10479720202240\,a^2\,b^3\,c^3\,d^{10}+13950053777408\,a^2\,b\,c^5\,d^8+1730871820288\,a\,b^5\,c^2\,d^{10}-3487513444352\,a\,b^3\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-1511828488192\,a^4\,c^4\,d^{11}+2095944040448\,a^3\,b^2\,c^3\,d^{11}+13606456393728\,a^3\,c^5\,d^9-944892805120\,a^2\,b^4\,c^2\,d^{11}-9929964388352\,a^2\,b^2\,c^4\,d^9+15118284881920\,a^2\,c^6\,d^7+128849018880\,a\,b^6\,c\,d^{11}+1632087572480\,a\,b^4\,c^3\,d^9-3779571220480\,a\,b^2\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-223338299392\,a\,b^3\,c^4\,d^8+893353197568\,a^2\,b\,c^5\,d^8+124554051584\,a\,b^5\,c^2\,d^{10}+1236950581248\,a^3\,b\,c^4\,d^{10}+30064771072\,a^2\,b^5\,c\,d^{12}+257698037760\,a^4\,b\,c^3\,d^{12}-807453851648\,a^2\,b^3\,c^3\,d^{10}-184683593728\,a^3\,b^3\,c^2\,d^{12}\right)+1073741824\,a\,b^6\,d^{12}+68719476736\,a\,c^6\,d^6-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-197568495616\,a^3\,b\,c^3\,d^{11}+124554051584\,a^2\,b^3\,c^2\,d^{11}-2233382993920\,a^2\,b\,c^4\,d^9-21474836480\,a\,b^5\,c\,d^{11}+231928233984\,a\,b^3\,c^3\,d^9+1340029796352\,a\,b\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+687194767360\,a^2\,c^5\,d^8+1859720839168\,a^3\,c^4\,d^{10}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(9663676416\,a^3\,b^2\,c^2\,d^{12}+6000069312512\,a^3\,c^4\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-3152505995264\,a^2\,b^2\,c^3\,d^{10}+10960756539392\,a^2\,c^5\,d^8+1073741824\,a\,b^6\,d^{12}+505732399104\,a\,b^4\,c^2\,d^{10}-2546915606528\,a\,b^2\,c^4\,d^8-2267742732288\,a\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-330712481792\,a\,b^2\,c^4\,d^8+149250113536\,a\,b^4\,c^2\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-919123001344\,a^2\,b^2\,c^3\,d^{10}+9663676416\,a^3\,b^2\,c^2\,d^{12}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(42949672960\,a^2\,b\,c^3\,d^{10}+2147483648\,a\,b^3\,c^2\,d^{10}+1709396983808\,a\,b\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-188978561024\,a^2\,c^4\,d^9+146028888064\,a\,b^2\,c^3\,d^9+1889785610240\,a\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a\,b^3\,c^2\,d^{10}+34359738368\,a^2\,b\,c^3\,d^{10}+146028888064\,a\,b\,c^4\,d^8\right)\,1{}\mathrm{i}+\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(42949672960\,a^2\,b\,c^3\,d^{10}+2147483648\,a\,b^3\,c^2\,d^{10}+1709396983808\,a\,b\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(1073741824\,a\,b^6\,d^{12}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(755914244096\,a^6\,b\,c^3\,d^{14}-377957122048\,a^5\,b^3\,c^2\,d^{14}+29618094473216\,a^5\,b\,c^4\,d^{12}+47244640256\,a^4\,b^5\,c\,d^{14}-15564961480704\,a^4\,b^3\,c^3\,d^{12}+57312043597824\,a^4\,b\,c^5\,d^{10}+2229088026624\,a^3\,b^5\,c^2\,d^{12}-56934086475776\,a^3\,b^3\,c^4\,d^{10}+28449863368704\,a^3\,b\,c^6\,d^8-47244640256\,a^2\,b^7\,c\,d^{12}+17721035063296\,a^2\,b^5\,c^3\,d^{10}-14224931684352\,a^2\,b^3\,c^5\,d^8-1767379042304\,a\,b^7\,c^2\,d^{10}+1778116460544\,a\,b^5\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(17179869184\,a^7\,b^2\,c^2\,d^{16}+29480655519744\,a^7\,c^4\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-16080357556224\,a^6\,b^2\,c^3\,d^{14}+167812962189312\,a^6\,c^5\,d^{12}+1073741824\,a^5\,b^6\,d^{16}+2478196129792\,a^5\,b^4\,c^2\,d^{14}-140239272148992\,a^5\,b^2\,c^4\,d^{12}+210900074102784\,a^5\,c^6\,d^{10}-66571993088\,a^4\,b^6\,c\,d^{14}+39994735460352\,a^4\,b^4\,c^3\,d^{12}-263779711451136\,a^4\,b^2\,c^5\,d^{10}+36283883716608\,a^4\,c^7\,d^8-2147483648\,a^3\,b^8\,d^{14}-4173634469888\,a^3\,b^6\,c^2\,d^{12}+116415088558080\,a^3\,b^4\,c^4\,d^{10}-5978594476032\,a^3\,b^2\,c^6\,d^8-36283883716608\,a^3\,c^8\,d^6+75161927680\,a^2\,b^8\,c\,d^{12}-21930103013376\,a^2\,b^6\,c^3\,d^{10}-3813930958848\,a^2\,b^4\,c^5\,d^8+18141941858304\,a^2\,b^2\,c^7\,d^6+1073741824\,a\,b^{10}\,d^{12}+1504312295424\,a\,b^8\,c^2\,d^{10}+760209211392\,a\,b^6\,c^4\,d^8-2267742732288\,a\,b^4\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+1073741824\,a\,b^{10}\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^7\,b\,c^3\,d^{15}-343597383680\,a^6\,b^3\,c^2\,d^{15}+32985348833280\,a^6\,b\,c^4\,d^{13}+42949672960\,a^5\,b^5\,c\,d^{15}-19859928776704\,a^5\,b^3\,c^3\,d^{13}+42193758715904\,a^5\,b\,c^5\,d^{11}+3745211482112\,a^4\,b^5\,c^2\,d^{13}-57999238365184\,a^4\,b^3\,c^4\,d^{11}-11544872091648\,a^4\,b\,c^6\,d^9-210453397504\,a^3\,b^7\,c\,d^{13}+23768349016064\,a^3\,b^5\,c^3\,d^{11}+24601572671488\,a^3\,b^3\,c^5\,d^9-21440476741632\,a^3\,b\,c^7\,d^7-3646427234304\,a^2\,b^7\,c^2\,d^{11}-10136122818560\,a^2\,b^5\,c^4\,d^9+10720238370816\,a^2\,b^3\,c^6\,d^7+167503724544\,a\,b^9\,c\,d^{11}+1176821039104\,a\,b^7\,c^3\,d^9-1340029796352\,a\,b^5\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a^3\,b^8\,d^{14}+1073741824\,a^5\,b^6\,d^{16}+1099511627776\,a^3\,c^8\,d^6-4947802324992\,a^4\,c^7\,d^8-1580547964928\,a^5\,c^6\,d^{10}+16080357556224\,a^6\,c^5\,d^{12}+11613591568384\,a^7\,c^4\,d^{14}+68719476736\,a\,b^4\,c^6\,d^6-115964116992\,a\,b^6\,c^4\,d^8+48318382080\,a\,b^8\,c^2\,d^{10}+23622320128\,a^2\,b^8\,c\,d^{12}-15032385536\,a^4\,b^6\,c\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-549755813888\,a^2\,b^2\,c^7\,d^6+618475290624\,a^2\,b^4\,c^5\,d^8+618475290624\,a^3\,b^2\,c^6\,d^8-77309411328\,a^2\,b^6\,c^3\,d^{10}-1799591297024\,a^3\,b^4\,c^4\,d^{10}+5738076307456\,a^4\,b^2\,c^5\,d^{10}-1081258016768\,a^3\,b^6\,c^2\,d^{12}+8246337208320\,a^4\,b^4\,c^3\,d^{12}-21492016349184\,a^5\,b^2\,c^4\,d^{12}+949187772416\,a^5\,b^4\,c^2\,d^{14}-6322191859712\,a^6\,b^2\,c^3\,d^{14}+17179869184\,a^7\,b^2\,c^2\,d^{16}\right)+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-3023656976384\,a^6\,c^4\,d^{13}+3573412790272\,a^5\,b^2\,c^3\,d^{13}+24189255811072\,a^5\,c^5\,d^{11}-1219770712064\,a^4\,b^4\,c^2\,d^{13}-4672924418048\,a^4\,b^2\,c^4\,d^{11}+57449482551296\,a^4\,c^6\,d^9+128849018880\,a^3\,b^6\,c\,d^{13}-4260607557632\,a^3\,b^4\,c^3\,d^{11}-57174604644352\,a^3\,b^2\,c^5\,d^9+30236569763840\,a^3\,c^7\,d^7+1494648619008\,a^2\,b^6\,c^2\,d^{11}+17815524343808\,a^2\,b^4\,c^4\,d^9-15118284881920\,a^2\,b^2\,c^6\,d^7-128849018880\,a\,b^8\,c\,d^{11}-1778116460544\,a\,b^6\,c^3\,d^9+1889785610240\,a\,b^4\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+77309411328\,a\,b^5\,c^4\,d^8+1236950581248\,a^3\,b\,c^6\,d^8-88046829568\,a\,b^7\,c^2\,d^{10}+3298534883328\,a^4\,b\,c^5\,d^{10}-30064771072\,a^2\,b^7\,c\,d^{12}+2542620639232\,a^5\,b\,c^4\,d^{12}+30064771072\,a^4\,b^5\,c\,d^{14}+481036337152\,a^6\,b\,c^3\,d^{14}-618475290624\,a^2\,b^3\,c^5\,d^8+910533066752\,a^2\,b^5\,c^3\,d^{10}-3058016714752\,a^3\,b^3\,c^4\,d^{10}+399431958528\,a^3\,b^5\,c^2\,d^{12}-1752346656768\,a^4\,b^3\,c^3\,d^{12}-240518168576\,a^5\,b^3\,c^2\,d^{14}\right)+2147483648\,a\,b^8\,d^{12}-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^5\,b\,c^3\,d^{13}-429496729600\,a^4\,b^3\,c^2\,d^{13}+17248588660736\,a^4\,b\,c^4\,d^{11}+64424509440\,a^3\,b^5\,c\,d^{13}-14173392076800\,a^3\,b^3\,c^3\,d^{11}+5772436045824\,a^3\,b\,c^5\,d^9+3221225472000\,a^2\,b^5\,c^2\,d^{11}+2405181685760\,a^2\,b^3\,c^4\,d^9-10720238370816\,a^2\,b\,c^6\,d^7-188978561024\,a\,b^7\,c\,d^{11}-962072674304\,a\,b^5\,c^3\,d^9+2680059592704\,a\,b^3\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(25769803776\,a^5\,b^2\,c^2\,d^{14}+23055384444928\,a^5\,c^4\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-15857019256832\,a^4\,b^2\,c^3\,d^{12}+85796266704896\,a^4\,c^5\,d^{10}+2147483648\,a^3\,b^6\,d^{14}+2832530931712\,a^3\,b^4\,c^2\,d^{12}-74208444940288\,a^3\,b^2\,c^4\,d^{10}+44598940401664\,a^3\,c^6\,d^8-68719476736\,a^2\,b^6\,c\,d^{12}+21371757264896\,a^2\,b^4\,c^3\,d^{10}-16217796509696\,a^2\,b^2\,c^5\,d^8-18141941858304\,a^2\,c^7\,d^6-2147483648\,a\,b^8\,d^{12}-2045478174720\,a\,b^6\,c^2\,d^{10}+1267015352320\,a\,b^4\,c^4\,d^8+4535485464576\,a\,b^2\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-2147483648\,a^3\,b^6\,d^{14}-549755813888\,a^2\,c^7\,d^6+755914244096\,a^3\,c^6\,d^8-6768868458496\,a^4\,c^5\,d^{10}-8074538516480\,a^5\,c^4\,d^{12}+137438953472\,a\,b^2\,c^6\,d^6-304942678016\,a\,b^4\,c^4\,d^8+164282499072\,a\,b^6\,c^2\,d^{10}+17179869184\,a^2\,b^6\,c\,d^{12}+15032385536\,a^4\,b^4\,c\,d^{14}+1030792151040\,a^2\,b^2\,c^5\,d^8-1133871366144\,a^2\,b^4\,c^3\,d^{10}+3599182594048\,a^3\,b^2\,c^4\,d^{10}-1028644667392\,a^3\,b^4\,c^2\,d^{12}+5720896438272\,a^4\,b^2\,c^3\,d^{12}-25769803776\,a^5\,b^2\,c^2\,d^{14}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(360777252864\,a^4\,b\,c^3\,d^{12}-279172874240\,a^3\,b^3\,c^2\,d^{12}+14224931684352\,a^3\,b\,c^4\,d^{10}+47244640256\,a^2\,b^5\,c\,d^{12}-10479720202240\,a^2\,b^3\,c^3\,d^{10}+13950053777408\,a^2\,b\,c^5\,d^8+1730871820288\,a\,b^5\,c^2\,d^{10}-3487513444352\,a\,b^3\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-1511828488192\,a^4\,c^4\,d^{11}+2095944040448\,a^3\,b^2\,c^3\,d^{11}+13606456393728\,a^3\,c^5\,d^9-944892805120\,a^2\,b^4\,c^2\,d^{11}-9929964388352\,a^2\,b^2\,c^4\,d^9+15118284881920\,a^2\,c^6\,d^7+128849018880\,a\,b^6\,c\,d^{11}+1632087572480\,a\,b^4\,c^3\,d^9-3779571220480\,a\,b^2\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-223338299392\,a\,b^3\,c^4\,d^8+893353197568\,a^2\,b\,c^5\,d^8+124554051584\,a\,b^5\,c^2\,d^{10}+1236950581248\,a^3\,b\,c^4\,d^{10}+30064771072\,a^2\,b^5\,c\,d^{12}+257698037760\,a^4\,b\,c^3\,d^{12}-807453851648\,a^2\,b^3\,c^3\,d^{10}-184683593728\,a^3\,b^3\,c^2\,d^{12}\right)+68719476736\,a\,c^6\,d^6-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-197568495616\,a^3\,b\,c^3\,d^{11}+124554051584\,a^2\,b^3\,c^2\,d^{11}-2233382993920\,a^2\,b\,c^4\,d^9-21474836480\,a\,b^5\,c\,d^{11}+231928233984\,a\,b^3\,c^3\,d^9+1340029796352\,a\,b\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+687194767360\,a^2\,c^5\,d^8+1859720839168\,a^3\,c^4\,d^{10}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(9663676416\,a^3\,b^2\,c^2\,d^{12}+6000069312512\,a^3\,c^4\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-3152505995264\,a^2\,b^2\,c^3\,d^{10}+10960756539392\,a^2\,c^5\,d^8+1073741824\,a\,b^6\,d^{12}+505732399104\,a\,b^4\,c^2\,d^{10}-2546915606528\,a\,b^2\,c^4\,d^8-2267742732288\,a\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-330712481792\,a\,b^2\,c^4\,d^8+149250113536\,a\,b^4\,c^2\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-919123001344\,a^2\,b^2\,c^3\,d^{10}+9663676416\,a^3\,b^2\,c^2\,d^{12}\right)+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-188978561024\,a^2\,c^4\,d^9+146028888064\,a\,b^2\,c^3\,d^9+1889785610240\,a\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a\,b^3\,c^2\,d^{10}+34359738368\,a^2\,b\,c^3\,d^{10}+146028888064\,a\,b\,c^4\,d^8\right)\,1{}\mathrm{i}}{\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(17179869184\,a^7\,b^2\,c^2\,d^{16}+29480655519744\,a^7\,c^4\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-16080357556224\,a^6\,b^2\,c^3\,d^{14}+167812962189312\,a^6\,c^5\,d^{12}+1073741824\,a^5\,b^6\,d^{16}+2478196129792\,a^5\,b^4\,c^2\,d^{14}-140239272148992\,a^5\,b^2\,c^4\,d^{12}+210900074102784\,a^5\,c^6\,d^{10}-66571993088\,a^4\,b^6\,c\,d^{14}+39994735460352\,a^4\,b^4\,c^3\,d^{12}-263779711451136\,a^4\,b^2\,c^5\,d^{10}+36283883716608\,a^4\,c^7\,d^8-2147483648\,a^3\,b^8\,d^{14}-4173634469888\,a^3\,b^6\,c^2\,d^{12}+116415088558080\,a^3\,b^4\,c^4\,d^{10}-5978594476032\,a^3\,b^2\,c^6\,d^8-36283883716608\,a^3\,c^8\,d^6+75161927680\,a^2\,b^8\,c\,d^{12}-21930103013376\,a^2\,b^6\,c^3\,d^{10}-3813930958848\,a^2\,b^4\,c^5\,d^8+18141941858304\,a^2\,b^2\,c^7\,d^6+1073741824\,a\,b^{10}\,d^{12}+1504312295424\,a\,b^8\,c^2\,d^{10}+760209211392\,a\,b^6\,c^4\,d^8-2267742732288\,a\,b^4\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+1073741824\,a\,b^{10}\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^7\,b\,c^3\,d^{15}-343597383680\,a^6\,b^3\,c^2\,d^{15}+32985348833280\,a^6\,b\,c^4\,d^{13}+42949672960\,a^5\,b^5\,c\,d^{15}-19859928776704\,a^5\,b^3\,c^3\,d^{13}+42193758715904\,a^5\,b\,c^5\,d^{11}+3745211482112\,a^4\,b^5\,c^2\,d^{13}-57999238365184\,a^4\,b^3\,c^4\,d^{11}-11544872091648\,a^4\,b\,c^6\,d^9-210453397504\,a^3\,b^7\,c\,d^{13}+23768349016064\,a^3\,b^5\,c^3\,d^{11}+24601572671488\,a^3\,b^3\,c^5\,d^9-21440476741632\,a^3\,b\,c^7\,d^7-3646427234304\,a^2\,b^7\,c^2\,d^{11}-10136122818560\,a^2\,b^5\,c^4\,d^9+10720238370816\,a^2\,b^3\,c^6\,d^7+167503724544\,a\,b^9\,c\,d^{11}+1176821039104\,a\,b^7\,c^3\,d^9-1340029796352\,a\,b^5\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a^3\,b^8\,d^{14}+1073741824\,a^5\,b^6\,d^{16}+1099511627776\,a^3\,c^8\,d^6-4947802324992\,a^4\,c^7\,d^8-1580547964928\,a^5\,c^6\,d^{10}+16080357556224\,a^6\,c^5\,d^{12}+11613591568384\,a^7\,c^4\,d^{14}+68719476736\,a\,b^4\,c^6\,d^6-115964116992\,a\,b^6\,c^4\,d^8+48318382080\,a\,b^8\,c^2\,d^{10}+23622320128\,a^2\,b^8\,c\,d^{12}-15032385536\,a^4\,b^6\,c\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-549755813888\,a^2\,b^2\,c^7\,d^6+618475290624\,a^2\,b^4\,c^5\,d^8+618475290624\,a^3\,b^2\,c^6\,d^8-77309411328\,a^2\,b^6\,c^3\,d^{10}-1799591297024\,a^3\,b^4\,c^4\,d^{10}+5738076307456\,a^4\,b^2\,c^5\,d^{10}-1081258016768\,a^3\,b^6\,c^2\,d^{12}+8246337208320\,a^4\,b^4\,c^3\,d^{12}-21492016349184\,a^5\,b^2\,c^4\,d^{12}+949187772416\,a^5\,b^4\,c^2\,d^{14}-6322191859712\,a^6\,b^2\,c^3\,d^{14}+17179869184\,a^7\,b^2\,c^2\,d^{16}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(755914244096\,a^6\,b\,c^3\,d^{14}-377957122048\,a^5\,b^3\,c^2\,d^{14}+29618094473216\,a^5\,b\,c^4\,d^{12}+47244640256\,a^4\,b^5\,c\,d^{14}-15564961480704\,a^4\,b^3\,c^3\,d^{12}+57312043597824\,a^4\,b\,c^5\,d^{10}+2229088026624\,a^3\,b^5\,c^2\,d^{12}-56934086475776\,a^3\,b^3\,c^4\,d^{10}+28449863368704\,a^3\,b\,c^6\,d^8-47244640256\,a^2\,b^7\,c\,d^{12}+17721035063296\,a^2\,b^5\,c^3\,d^{10}-14224931684352\,a^2\,b^3\,c^5\,d^8-1767379042304\,a\,b^7\,c^2\,d^{10}+1778116460544\,a\,b^5\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-3023656976384\,a^6\,c^4\,d^{13}+3573412790272\,a^5\,b^2\,c^3\,d^{13}+24189255811072\,a^5\,c^5\,d^{11}-1219770712064\,a^4\,b^4\,c^2\,d^{13}-4672924418048\,a^4\,b^2\,c^4\,d^{11}+57449482551296\,a^4\,c^6\,d^9+128849018880\,a^3\,b^6\,c\,d^{13}-4260607557632\,a^3\,b^4\,c^3\,d^{11}-57174604644352\,a^3\,b^2\,c^5\,d^9+30236569763840\,a^3\,c^7\,d^7+1494648619008\,a^2\,b^6\,c^2\,d^{11}+17815524343808\,a^2\,b^4\,c^4\,d^9-15118284881920\,a^2\,b^2\,c^6\,d^7-128849018880\,a\,b^8\,c\,d^{11}-1778116460544\,a\,b^6\,c^3\,d^9+1889785610240\,a\,b^4\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+77309411328\,a\,b^5\,c^4\,d^8+1236950581248\,a^3\,b\,c^6\,d^8-88046829568\,a\,b^7\,c^2\,d^{10}+3298534883328\,a^4\,b\,c^5\,d^{10}-30064771072\,a^2\,b^7\,c\,d^{12}+2542620639232\,a^5\,b\,c^4\,d^{12}+30064771072\,a^4\,b^5\,c\,d^{14}+481036337152\,a^6\,b\,c^3\,d^{14}-618475290624\,a^2\,b^3\,c^5\,d^8+910533066752\,a^2\,b^5\,c^3\,d^{10}-3058016714752\,a^3\,b^3\,c^4\,d^{10}+399431958528\,a^3\,b^5\,c^2\,d^{12}-1752346656768\,a^4\,b^3\,c^3\,d^{12}-240518168576\,a^5\,b^3\,c^2\,d^{14}\right)-2147483648\,a\,b^8\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^5\,b\,c^3\,d^{13}-429496729600\,a^4\,b^3\,c^2\,d^{13}+17248588660736\,a^4\,b\,c^4\,d^{11}+64424509440\,a^3\,b^5\,c\,d^{13}-14173392076800\,a^3\,b^3\,c^3\,d^{11}+5772436045824\,a^3\,b\,c^5\,d^9+3221225472000\,a^2\,b^5\,c^2\,d^{11}+2405181685760\,a^2\,b^3\,c^4\,d^9-10720238370816\,a^2\,b\,c^6\,d^7-188978561024\,a\,b^7\,c\,d^{11}-962072674304\,a\,b^5\,c^3\,d^9+2680059592704\,a\,b^3\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(25769803776\,a^5\,b^2\,c^2\,d^{14}+23055384444928\,a^5\,c^4\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-15857019256832\,a^4\,b^2\,c^3\,d^{12}+85796266704896\,a^4\,c^5\,d^{10}+2147483648\,a^3\,b^6\,d^{14}+2832530931712\,a^3\,b^4\,c^2\,d^{12}-74208444940288\,a^3\,b^2\,c^4\,d^{10}+44598940401664\,a^3\,c^6\,d^8-68719476736\,a^2\,b^6\,c\,d^{12}+21371757264896\,a^2\,b^4\,c^3\,d^{10}-16217796509696\,a^2\,b^2\,c^5\,d^8-18141941858304\,a^2\,c^7\,d^6-2147483648\,a\,b^8\,d^{12}-2045478174720\,a\,b^6\,c^2\,d^{10}+1267015352320\,a\,b^4\,c^4\,d^8+4535485464576\,a\,b^2\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+2147483648\,a^3\,b^6\,d^{14}+549755813888\,a^2\,c^7\,d^6-755914244096\,a^3\,c^6\,d^8+6768868458496\,a^4\,c^5\,d^{10}+8074538516480\,a^5\,c^4\,d^{12}-137438953472\,a\,b^2\,c^6\,d^6+304942678016\,a\,b^4\,c^4\,d^8-164282499072\,a\,b^6\,c^2\,d^{10}-17179869184\,a^2\,b^6\,c\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-1030792151040\,a^2\,b^2\,c^5\,d^8+1133871366144\,a^2\,b^4\,c^3\,d^{10}-3599182594048\,a^3\,b^2\,c^4\,d^{10}+1028644667392\,a^3\,b^4\,c^2\,d^{12}-5720896438272\,a^4\,b^2\,c^3\,d^{12}+25769803776\,a^5\,b^2\,c^2\,d^{14}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(360777252864\,a^4\,b\,c^3\,d^{12}-279172874240\,a^3\,b^3\,c^2\,d^{12}+14224931684352\,a^3\,b\,c^4\,d^{10}+47244640256\,a^2\,b^5\,c\,d^{12}-10479720202240\,a^2\,b^3\,c^3\,d^{10}+13950053777408\,a^2\,b\,c^5\,d^8+1730871820288\,a\,b^5\,c^2\,d^{10}-3487513444352\,a\,b^3\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-1511828488192\,a^4\,c^4\,d^{11}+2095944040448\,a^3\,b^2\,c^3\,d^{11}+13606456393728\,a^3\,c^5\,d^9-944892805120\,a^2\,b^4\,c^2\,d^{11}-9929964388352\,a^2\,b^2\,c^4\,d^9+15118284881920\,a^2\,c^6\,d^7+128849018880\,a\,b^6\,c\,d^{11}+1632087572480\,a\,b^4\,c^3\,d^9-3779571220480\,a\,b^2\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-223338299392\,a\,b^3\,c^4\,d^8+893353197568\,a^2\,b\,c^5\,d^8+124554051584\,a\,b^5\,c^2\,d^{10}+1236950581248\,a^3\,b\,c^4\,d^{10}+30064771072\,a^2\,b^5\,c\,d^{12}+257698037760\,a^4\,b\,c^3\,d^{12}-807453851648\,a^2\,b^3\,c^3\,d^{10}-184683593728\,a^3\,b^3\,c^2\,d^{12}\right)+1073741824\,a\,b^6\,d^{12}+68719476736\,a\,c^6\,d^6-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-197568495616\,a^3\,b\,c^3\,d^{11}+124554051584\,a^2\,b^3\,c^2\,d^{11}-2233382993920\,a^2\,b\,c^4\,d^9-21474836480\,a\,b^5\,c\,d^{11}+231928233984\,a\,b^3\,c^3\,d^9+1340029796352\,a\,b\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+687194767360\,a^2\,c^5\,d^8+1859720839168\,a^3\,c^4\,d^{10}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(9663676416\,a^3\,b^2\,c^2\,d^{12}+6000069312512\,a^3\,c^4\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-3152505995264\,a^2\,b^2\,c^3\,d^{10}+10960756539392\,a^2\,c^5\,d^8+1073741824\,a\,b^6\,d^{12}+505732399104\,a\,b^4\,c^2\,d^{10}-2546915606528\,a\,b^2\,c^4\,d^8-2267742732288\,a\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-330712481792\,a\,b^2\,c^4\,d^8+149250113536\,a\,b^4\,c^2\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-919123001344\,a^2\,b^2\,c^3\,d^{10}+9663676416\,a^3\,b^2\,c^2\,d^{12}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(42949672960\,a^2\,b\,c^3\,d^{10}+2147483648\,a\,b^3\,c^2\,d^{10}+1709396983808\,a\,b\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-188978561024\,a^2\,c^4\,d^9+146028888064\,a\,b^2\,c^3\,d^9+1889785610240\,a\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a\,b^3\,c^2\,d^{10}+34359738368\,a^2\,b\,c^3\,d^{10}+146028888064\,a\,b\,c^4\,d^8\right)-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(42949672960\,a^2\,b\,c^3\,d^{10}+2147483648\,a\,b^3\,c^2\,d^{10}+1709396983808\,a\,b\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(1073741824\,a\,b^6\,d^{12}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(755914244096\,a^6\,b\,c^3\,d^{14}-377957122048\,a^5\,b^3\,c^2\,d^{14}+29618094473216\,a^5\,b\,c^4\,d^{12}+47244640256\,a^4\,b^5\,c\,d^{14}-15564961480704\,a^4\,b^3\,c^3\,d^{12}+57312043597824\,a^4\,b\,c^5\,d^{10}+2229088026624\,a^3\,b^5\,c^2\,d^{12}-56934086475776\,a^3\,b^3\,c^4\,d^{10}+28449863368704\,a^3\,b\,c^6\,d^8-47244640256\,a^2\,b^7\,c\,d^{12}+17721035063296\,a^2\,b^5\,c^3\,d^{10}-14224931684352\,a^2\,b^3\,c^5\,d^8-1767379042304\,a\,b^7\,c^2\,d^{10}+1778116460544\,a\,b^5\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,\left(\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(17179869184\,a^7\,b^2\,c^2\,d^{16}+29480655519744\,a^7\,c^4\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-16080357556224\,a^6\,b^2\,c^3\,d^{14}+167812962189312\,a^6\,c^5\,d^{12}+1073741824\,a^5\,b^6\,d^{16}+2478196129792\,a^5\,b^4\,c^2\,d^{14}-140239272148992\,a^5\,b^2\,c^4\,d^{12}+210900074102784\,a^5\,c^6\,d^{10}-66571993088\,a^4\,b^6\,c\,d^{14}+39994735460352\,a^4\,b^4\,c^3\,d^{12}-263779711451136\,a^4\,b^2\,c^5\,d^{10}+36283883716608\,a^4\,c^7\,d^8-2147483648\,a^3\,b^8\,d^{14}-4173634469888\,a^3\,b^6\,c^2\,d^{12}+116415088558080\,a^3\,b^4\,c^4\,d^{10}-5978594476032\,a^3\,b^2\,c^6\,d^8-36283883716608\,a^3\,c^8\,d^6+75161927680\,a^2\,b^8\,c\,d^{12}-21930103013376\,a^2\,b^6\,c^3\,d^{10}-3813930958848\,a^2\,b^4\,c^5\,d^8+18141941858304\,a^2\,b^2\,c^7\,d^6+1073741824\,a\,b^{10}\,d^{12}+1504312295424\,a\,b^8\,c^2\,d^{10}+760209211392\,a\,b^6\,c^4\,d^8-2267742732288\,a\,b^4\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+1073741824\,a\,b^{10}\,d^{12}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^7\,b\,c^3\,d^{15}-343597383680\,a^6\,b^3\,c^2\,d^{15}+32985348833280\,a^6\,b\,c^4\,d^{13}+42949672960\,a^5\,b^5\,c\,d^{15}-19859928776704\,a^5\,b^3\,c^3\,d^{13}+42193758715904\,a^5\,b\,c^5\,d^{11}+3745211482112\,a^4\,b^5\,c^2\,d^{13}-57999238365184\,a^4\,b^3\,c^4\,d^{11}-11544872091648\,a^4\,b\,c^6\,d^9-210453397504\,a^3\,b^7\,c\,d^{13}+23768349016064\,a^3\,b^5\,c^3\,d^{11}+24601572671488\,a^3\,b^3\,c^5\,d^9-21440476741632\,a^3\,b\,c^7\,d^7-3646427234304\,a^2\,b^7\,c^2\,d^{11}-10136122818560\,a^2\,b^5\,c^4\,d^9+10720238370816\,a^2\,b^3\,c^6\,d^7+167503724544\,a\,b^9\,c\,d^{11}+1176821039104\,a\,b^7\,c^3\,d^9-1340029796352\,a\,b^5\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a^3\,b^8\,d^{14}+1073741824\,a^5\,b^6\,d^{16}+1099511627776\,a^3\,c^8\,d^6-4947802324992\,a^4\,c^7\,d^8-1580547964928\,a^5\,c^6\,d^{10}+16080357556224\,a^6\,c^5\,d^{12}+11613591568384\,a^7\,c^4\,d^{14}+68719476736\,a\,b^4\,c^6\,d^6-115964116992\,a\,b^6\,c^4\,d^8+48318382080\,a\,b^8\,c^2\,d^{10}+23622320128\,a^2\,b^8\,c\,d^{12}-15032385536\,a^4\,b^6\,c\,d^{14}-8589934592\,a^6\,b^4\,c\,d^{16}-549755813888\,a^2\,b^2\,c^7\,d^6+618475290624\,a^2\,b^4\,c^5\,d^8+618475290624\,a^3\,b^2\,c^6\,d^8-77309411328\,a^2\,b^6\,c^3\,d^{10}-1799591297024\,a^3\,b^4\,c^4\,d^{10}+5738076307456\,a^4\,b^2\,c^5\,d^{10}-1081258016768\,a^3\,b^6\,c^2\,d^{12}+8246337208320\,a^4\,b^4\,c^3\,d^{12}-21492016349184\,a^5\,b^2\,c^4\,d^{12}+949187772416\,a^5\,b^4\,c^2\,d^{14}-6322191859712\,a^6\,b^2\,c^3\,d^{14}+17179869184\,a^7\,b^2\,c^2\,d^{16}\right)+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-3023656976384\,a^6\,c^4\,d^{13}+3573412790272\,a^5\,b^2\,c^3\,d^{13}+24189255811072\,a^5\,c^5\,d^{11}-1219770712064\,a^4\,b^4\,c^2\,d^{13}-4672924418048\,a^4\,b^2\,c^4\,d^{11}+57449482551296\,a^4\,c^6\,d^9+128849018880\,a^3\,b^6\,c\,d^{13}-4260607557632\,a^3\,b^4\,c^3\,d^{11}-57174604644352\,a^3\,b^2\,c^5\,d^9+30236569763840\,a^3\,c^7\,d^7+1494648619008\,a^2\,b^6\,c^2\,d^{11}+17815524343808\,a^2\,b^4\,c^4\,d^9-15118284881920\,a^2\,b^2\,c^6\,d^7-128849018880\,a\,b^8\,c\,d^{11}-1778116460544\,a\,b^6\,c^3\,d^9+1889785610240\,a\,b^4\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+77309411328\,a\,b^5\,c^4\,d^8+1236950581248\,a^3\,b\,c^6\,d^8-88046829568\,a\,b^7\,c^2\,d^{10}+3298534883328\,a^4\,b\,c^5\,d^{10}-30064771072\,a^2\,b^7\,c\,d^{12}+2542620639232\,a^5\,b\,c^4\,d^{12}+30064771072\,a^4\,b^5\,c\,d^{14}+481036337152\,a^6\,b\,c^3\,d^{14}-618475290624\,a^2\,b^3\,c^5\,d^8+910533066752\,a^2\,b^5\,c^3\,d^{10}-3058016714752\,a^3\,b^3\,c^4\,d^{10}+399431958528\,a^3\,b^5\,c^2\,d^{12}-1752346656768\,a^4\,b^3\,c^3\,d^{12}-240518168576\,a^5\,b^3\,c^2\,d^{14}\right)+2147483648\,a\,b^8\,d^{12}-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(687194767360\,a^5\,b\,c^3\,d^{13}-429496729600\,a^4\,b^3\,c^2\,d^{13}+17248588660736\,a^4\,b\,c^4\,d^{11}+64424509440\,a^3\,b^5\,c\,d^{13}-14173392076800\,a^3\,b^3\,c^3\,d^{11}+5772436045824\,a^3\,b\,c^5\,d^9+3221225472000\,a^2\,b^5\,c^2\,d^{11}+2405181685760\,a^2\,b^3\,c^4\,d^9-10720238370816\,a^2\,b\,c^6\,d^7-188978561024\,a\,b^7\,c\,d^{11}-962072674304\,a\,b^5\,c^3\,d^9+2680059592704\,a\,b^3\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(25769803776\,a^5\,b^2\,c^2\,d^{14}+23055384444928\,a^5\,c^4\,d^{12}-15032385536\,a^4\,b^4\,c\,d^{14}-15857019256832\,a^4\,b^2\,c^3\,d^{12}+85796266704896\,a^4\,c^5\,d^{10}+2147483648\,a^3\,b^6\,d^{14}+2832530931712\,a^3\,b^4\,c^2\,d^{12}-74208444940288\,a^3\,b^2\,c^4\,d^{10}+44598940401664\,a^3\,c^6\,d^8-68719476736\,a^2\,b^6\,c\,d^{12}+21371757264896\,a^2\,b^4\,c^3\,d^{10}-16217796509696\,a^2\,b^2\,c^5\,d^8-18141941858304\,a^2\,c^7\,d^6-2147483648\,a\,b^8\,d^{12}-2045478174720\,a\,b^6\,c^2\,d^{10}+1267015352320\,a\,b^4\,c^4\,d^8+4535485464576\,a\,b^2\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-2147483648\,a^3\,b^6\,d^{14}-549755813888\,a^2\,c^7\,d^6+755914244096\,a^3\,c^6\,d^8-6768868458496\,a^4\,c^5\,d^{10}-8074538516480\,a^5\,c^4\,d^{12}+137438953472\,a\,b^2\,c^6\,d^6-304942678016\,a\,b^4\,c^4\,d^8+164282499072\,a\,b^6\,c^2\,d^{10}+17179869184\,a^2\,b^6\,c\,d^{12}+15032385536\,a^4\,b^4\,c\,d^{14}+1030792151040\,a^2\,b^2\,c^5\,d^8-1133871366144\,a^2\,b^4\,c^3\,d^{10}+3599182594048\,a^3\,b^2\,c^4\,d^{10}-1028644667392\,a^3\,b^4\,c^2\,d^{12}+5720896438272\,a^4\,b^2\,c^3\,d^{12}-25769803776\,a^5\,b^2\,c^2\,d^{14}\right)+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(360777252864\,a^4\,b\,c^3\,d^{12}-279172874240\,a^3\,b^3\,c^2\,d^{12}+14224931684352\,a^3\,b\,c^4\,d^{10}+47244640256\,a^2\,b^5\,c\,d^{12}-10479720202240\,a^2\,b^3\,c^3\,d^{10}+13950053777408\,a^2\,b\,c^5\,d^8+1730871820288\,a\,b^5\,c^2\,d^{10}-3487513444352\,a\,b^3\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-1511828488192\,a^4\,c^4\,d^{11}+2095944040448\,a^3\,b^2\,c^3\,d^{11}+13606456393728\,a^3\,c^5\,d^9-944892805120\,a^2\,b^4\,c^2\,d^{11}-9929964388352\,a^2\,b^2\,c^4\,d^9+15118284881920\,a^2\,c^6\,d^7+128849018880\,a\,b^6\,c\,d^{11}+1632087572480\,a\,b^4\,c^3\,d^9-3779571220480\,a\,b^2\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-223338299392\,a\,b^3\,c^4\,d^8+893353197568\,a^2\,b\,c^5\,d^8+124554051584\,a\,b^5\,c^2\,d^{10}+1236950581248\,a^3\,b\,c^4\,d^{10}+30064771072\,a^2\,b^5\,c\,d^{12}+257698037760\,a^4\,b\,c^3\,d^{12}-807453851648\,a^2\,b^3\,c^3\,d^{10}-184683593728\,a^3\,b^3\,c^2\,d^{12}\right)+68719476736\,a\,c^6\,d^6-\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-197568495616\,a^3\,b\,c^3\,d^{11}+124554051584\,a^2\,b^3\,c^2\,d^{11}-2233382993920\,a^2\,b\,c^4\,d^9-21474836480\,a\,b^5\,c\,d^{11}+231928233984\,a\,b^3\,c^3\,d^9+1340029796352\,a\,b\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}+687194767360\,a^2\,c^5\,d^8+1859720839168\,a^3\,c^4\,d^{10}+\frac{{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(9663676416\,a^3\,b^2\,c^2\,d^{12}+6000069312512\,a^3\,c^4\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-3152505995264\,a^2\,b^2\,c^3\,d^{10}+10960756539392\,a^2\,c^5\,d^8+1073741824\,a\,b^6\,d^{12}+505732399104\,a\,b^4\,c^2\,d^{10}-2546915606528\,a\,b^2\,c^4\,d^8-2267742732288\,a\,c^6\,d^6\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}-330712481792\,a\,b^2\,c^4\,d^8+149250113536\,a\,b^4\,c^2\,d^{10}-6442450944\,a^2\,b^4\,c\,d^{12}-919123001344\,a^2\,b^2\,c^3\,d^{10}+9663676416\,a^3\,b^2\,c^2\,d^{12}\right)+\frac{\left(\sqrt{1-d\,x}-1\right)\,\left(-188978561024\,a^2\,c^4\,d^9+146028888064\,a\,b^2\,c^3\,d^9+1889785610240\,a\,c^5\,d^7\right)}{\sqrt{d\,x+1}-1}-2147483648\,a\,b^3\,c^2\,d^{10}+34359738368\,a^2\,b\,c^3\,d^{10}+146028888064\,a\,b\,c^4\,d^8\right)+283467841536\,a\,c^4\,d^8+\frac{2\,{\left(\sqrt{1-d\,x}-1\right)}^2\,\left(1073741824\,a\,b^2\,c^2\,d^{10}+519691042816\,a\,c^4\,d^8\right)}{{\left(\sqrt{d\,x+1}-1\right)}^2}+2147483648\,a\,b^2\,c^2\,d^{10}+\frac{34359738368\,a\,b\,c^3\,d^9\,\left(\sqrt{1-d\,x}-1\right)}{\sqrt{d\,x+1}-1}}\right)\,\sqrt{-\frac{8\,a\,c^3-2\,b^2\,c^2+b^4\,d^2-b\,d^2\,\sqrt{-{\left(4\,a\,c-b^2\right)}^3}+8\,a^2\,c^2\,d^2-6\,a\,b^2\,c\,d^2}{2\,\left(16\,a^4\,c^2\,d^4-8\,a^3\,b^2\,c\,d^4+32\,a^3\,c^3\,d^2+a^2\,b^4\,d^4-32\,a^2\,b^2\,c^2\,d^2+16\,a^2\,c^4+10\,a\,b^4\,c\,d^2-8\,a\,b^2\,c^3-b^6\,d^2+b^4\,c^2\right)}}\,2{}\mathrm{i}","Not used",1,"- atan(((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^10*d^12 - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 - 36283883716608*a^3*c^8*d^6 + 36283883716608*a^4*c^7*d^8 + 210900074102784*a^5*c^6*d^10 + 167812962189312*a^6*c^5*d^12 + 29480655519744*a^7*c^4*d^14 - 2267742732288*a*b^4*c^6*d^6 + 760209211392*a*b^6*c^4*d^8 + 1504312295424*a*b^8*c^2*d^10 + 75161927680*a^2*b^8*c*d^12 - 66571993088*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 + 18141941858304*a^2*b^2*c^7*d^6 - 3813930958848*a^2*b^4*c^5*d^8 - 5978594476032*a^3*b^2*c^6*d^8 - 21930103013376*a^2*b^6*c^3*d^10 + 116415088558080*a^3*b^4*c^4*d^10 - 263779711451136*a^4*b^2*c^5*d^10 - 4173634469888*a^3*b^6*c^2*d^12 + 39994735460352*a^4*b^4*c^3*d^12 - 140239272148992*a^5*b^2*c^4*d^12 + 2478196129792*a^5*b^4*c^2*d^14 - 16080357556224*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16))/((d*x + 1)^(1/2) - 1)^2 + 1073741824*a*b^10*d^12 + (((1 - d*x)^(1/2) - 1)*(1176821039104*a*b^7*c^3*d^9 - 21440476741632*a^3*b*c^7*d^7 - 1340029796352*a*b^5*c^5*d^7 - 11544872091648*a^4*b*c^6*d^9 + 42193758715904*a^5*b*c^5*d^11 - 210453397504*a^3*b^7*c*d^13 + 32985348833280*a^6*b*c^4*d^13 + 42949672960*a^5*b^5*c*d^15 + 687194767360*a^7*b*c^3*d^15 + 10720238370816*a^2*b^3*c^6*d^7 - 10136122818560*a^2*b^5*c^4*d^9 + 24601572671488*a^3*b^3*c^5*d^9 - 3646427234304*a^2*b^7*c^2*d^11 + 23768349016064*a^3*b^5*c^3*d^11 - 57999238365184*a^4*b^3*c^4*d^11 + 3745211482112*a^4*b^5*c^2*d^13 - 19859928776704*a^5*b^3*c^3*d^13 - 343597383680*a^6*b^3*c^2*d^15 + 167503724544*a*b^9*c*d^11))/((d*x + 1)^(1/2) - 1) - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 + 1099511627776*a^3*c^8*d^6 - 4947802324992*a^4*c^7*d^8 - 1580547964928*a^5*c^6*d^10 + 16080357556224*a^6*c^5*d^12 + 11613591568384*a^7*c^4*d^14 + 68719476736*a*b^4*c^6*d^6 - 115964116992*a*b^6*c^4*d^8 + 48318382080*a*b^8*c^2*d^10 + 23622320128*a^2*b^8*c*d^12 - 15032385536*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 - 549755813888*a^2*b^2*c^7*d^6 + 618475290624*a^2*b^4*c^5*d^8 + 618475290624*a^3*b^2*c^6*d^8 - 77309411328*a^2*b^6*c^3*d^10 - 1799591297024*a^3*b^4*c^4*d^10 + 5738076307456*a^4*b^2*c^5*d^10 - 1081258016768*a^3*b^6*c^2*d^12 + 8246337208320*a^4*b^4*c^3*d^12 - 21492016349184*a^5*b^2*c^4*d^12 + 949187772416*a^5*b^4*c^2*d^14 - 6322191859712*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16) + (((1 - d*x)^(1/2) - 1)^2*(1778116460544*a*b^5*c^4*d^8 + 28449863368704*a^3*b*c^6*d^8 - 1767379042304*a*b^7*c^2*d^10 + 57312043597824*a^4*b*c^5*d^10 - 47244640256*a^2*b^7*c*d^12 + 29618094473216*a^5*b*c^4*d^12 + 47244640256*a^4*b^5*c*d^14 + 755914244096*a^6*b*c^3*d^14 - 14224931684352*a^2*b^3*c^5*d^8 + 17721035063296*a^2*b^5*c^3*d^10 - 56934086475776*a^3*b^3*c^4*d^10 + 2229088026624*a^3*b^5*c^2*d^12 - 15564961480704*a^4*b^3*c^3*d^12 - 377957122048*a^5*b^3*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(30236569763840*a^3*c^7*d^7 + 57449482551296*a^4*c^6*d^9 + 24189255811072*a^5*c^5*d^11 - 3023656976384*a^6*c^4*d^13 + 1889785610240*a*b^4*c^5*d^7 - 1778116460544*a*b^6*c^3*d^9 + 128849018880*a^3*b^6*c*d^13 - 15118284881920*a^2*b^2*c^6*d^7 + 17815524343808*a^2*b^4*c^4*d^9 - 57174604644352*a^3*b^2*c^5*d^9 + 1494648619008*a^2*b^6*c^2*d^11 - 4260607557632*a^3*b^4*c^3*d^11 - 4672924418048*a^4*b^2*c^4*d^11 - 1219770712064*a^4*b^4*c^2*d^13 + 3573412790272*a^5*b^2*c^3*d^13 - 128849018880*a*b^8*c*d^11))/((d*x + 1)^(1/2) - 1) + 77309411328*a*b^5*c^4*d^8 + 1236950581248*a^3*b*c^6*d^8 - 88046829568*a*b^7*c^2*d^10 + 3298534883328*a^4*b*c^5*d^10 - 30064771072*a^2*b^7*c*d^12 + 2542620639232*a^5*b*c^4*d^12 + 30064771072*a^4*b^5*c*d^14 + 481036337152*a^6*b*c^3*d^14 - 618475290624*a^2*b^3*c^5*d^8 + 910533066752*a^2*b^5*c^3*d^10 - 3058016714752*a^3*b^3*c^4*d^10 + 399431958528*a^3*b^5*c^2*d^12 - 1752346656768*a^4*b^3*c^3*d^12 - 240518168576*a^5*b^3*c^2*d^14) - 2147483648*a*b^8*d^12 + (((1 - d*x)^(1/2) - 1)*(2680059592704*a*b^3*c^5*d^7 - 10720238370816*a^2*b*c^6*d^7 - 962072674304*a*b^5*c^3*d^9 + 5772436045824*a^3*b*c^5*d^9 + 17248588660736*a^4*b*c^4*d^11 + 64424509440*a^3*b^5*c*d^13 + 687194767360*a^5*b*c^3*d^13 + 2405181685760*a^2*b^3*c^4*d^9 + 3221225472000*a^2*b^5*c^2*d^11 - 14173392076800*a^3*b^3*c^3*d^11 - 429496729600*a^4*b^3*c^2*d^13 - 188978561024*a*b^7*c*d^11))/((d*x + 1)^(1/2) - 1) + (((1 - d*x)^(1/2) - 1)^2*(2147483648*a^3*b^6*d^14 - 2147483648*a*b^8*d^12 - 18141941858304*a^2*c^7*d^6 + 44598940401664*a^3*c^6*d^8 + 85796266704896*a^4*c^5*d^10 + 23055384444928*a^5*c^4*d^12 + 4535485464576*a*b^2*c^6*d^6 + 1267015352320*a*b^4*c^4*d^8 - 2045478174720*a*b^6*c^2*d^10 - 68719476736*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 16217796509696*a^2*b^2*c^5*d^8 + 21371757264896*a^2*b^4*c^3*d^10 - 74208444940288*a^3*b^2*c^4*d^10 + 2832530931712*a^3*b^4*c^2*d^12 - 15857019256832*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 + 2147483648*a^3*b^6*d^14 + 549755813888*a^2*c^7*d^6 - 755914244096*a^3*c^6*d^8 + 6768868458496*a^4*c^5*d^10 + 8074538516480*a^5*c^4*d^12 - 137438953472*a*b^2*c^6*d^6 + 304942678016*a*b^4*c^4*d^8 - 164282499072*a*b^6*c^2*d^10 - 17179869184*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 1030792151040*a^2*b^2*c^5*d^8 + 1133871366144*a^2*b^4*c^3*d^10 - 3599182594048*a^3*b^2*c^4*d^10 + 1028644667392*a^3*b^4*c^2*d^12 - 5720896438272*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14) + (((1 - d*x)^(1/2) - 1)^2*(13950053777408*a^2*b*c^5*d^8 - 3487513444352*a*b^3*c^4*d^8 + 1730871820288*a*b^5*c^2*d^10 + 14224931684352*a^3*b*c^4*d^10 + 47244640256*a^2*b^5*c*d^12 + 360777252864*a^4*b*c^3*d^12 - 10479720202240*a^2*b^3*c^3*d^10 - 279172874240*a^3*b^3*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(15118284881920*a^2*c^6*d^7 + 13606456393728*a^3*c^5*d^9 - 1511828488192*a^4*c^4*d^11 - 3779571220480*a*b^2*c^5*d^7 + 1632087572480*a*b^4*c^3*d^9 - 9929964388352*a^2*b^2*c^4*d^9 - 944892805120*a^2*b^4*c^2*d^11 + 2095944040448*a^3*b^2*c^3*d^11 + 128849018880*a*b^6*c*d^11))/((d*x + 1)^(1/2) - 1) - 223338299392*a*b^3*c^4*d^8 + 893353197568*a^2*b*c^5*d^8 + 124554051584*a*b^5*c^2*d^10 + 1236950581248*a^3*b*c^4*d^10 + 30064771072*a^2*b^5*c*d^12 + 257698037760*a^4*b*c^3*d^12 - 807453851648*a^2*b^3*c^3*d^10 - 184683593728*a^3*b^3*c^2*d^12) + 1073741824*a*b^6*d^12 + 68719476736*a*c^6*d^6 - (((1 - d*x)^(1/2) - 1)*(231928233984*a*b^3*c^3*d^9 - 2233382993920*a^2*b*c^4*d^9 - 197568495616*a^3*b*c^3*d^11 + 124554051584*a^2*b^3*c^2*d^11 + 1340029796352*a*b*c^5*d^7 - 21474836480*a*b^5*c*d^11))/((d*x + 1)^(1/2) - 1) + 687194767360*a^2*c^5*d^8 + 1859720839168*a^3*c^4*d^10 + (((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^6*d^12 - 2267742732288*a*c^6*d^6 + 10960756539392*a^2*c^5*d^8 + 6000069312512*a^3*c^4*d^10 - 2546915606528*a*b^2*c^4*d^8 + 505732399104*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 3152505995264*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 - 330712481792*a*b^2*c^4*d^8 + 149250113536*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 919123001344*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12) + (((1 - d*x)^(1/2) - 1)^2*(2147483648*a*b^3*c^2*d^10 + 42949672960*a^2*b*c^3*d^10 + 1709396983808*a*b*c^4*d^8))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(1889785610240*a*c^5*d^7 - 188978561024*a^2*c^4*d^9 + 146028888064*a*b^2*c^3*d^9))/((d*x + 1)^(1/2) - 1) - 2147483648*a*b^3*c^2*d^10 + 34359738368*a^2*b*c^3*d^10 + 146028888064*a*b*c^4*d^8)*1i + (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(2147483648*a*b^3*c^2*d^10 + 42949672960*a^2*b*c^3*d^10 + 1709396983808*a*b*c^4*d^8))/((d*x + 1)^(1/2) - 1)^2 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*(1073741824*a*b^6*d^12 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1778116460544*a*b^5*c^4*d^8 + 28449863368704*a^3*b*c^6*d^8 - 1767379042304*a*b^7*c^2*d^10 + 57312043597824*a^4*b*c^5*d^10 - 47244640256*a^2*b^7*c*d^12 + 29618094473216*a^5*b*c^4*d^12 + 47244640256*a^4*b^5*c*d^14 + 755914244096*a^6*b*c^3*d^14 - 14224931684352*a^2*b^3*c^5*d^8 + 17721035063296*a^2*b^5*c^3*d^10 - 56934086475776*a^3*b^3*c^4*d^10 + 2229088026624*a^3*b^5*c^2*d^12 - 15564961480704*a^4*b^3*c^3*d^12 - 377957122048*a^5*b^3*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^10*d^12 - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 - 36283883716608*a^3*c^8*d^6 + 36283883716608*a^4*c^7*d^8 + 210900074102784*a^5*c^6*d^10 + 167812962189312*a^6*c^5*d^12 + 29480655519744*a^7*c^4*d^14 - 2267742732288*a*b^4*c^6*d^6 + 760209211392*a*b^6*c^4*d^8 + 1504312295424*a*b^8*c^2*d^10 + 75161927680*a^2*b^8*c*d^12 - 66571993088*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 + 18141941858304*a^2*b^2*c^7*d^6 - 3813930958848*a^2*b^4*c^5*d^8 - 5978594476032*a^3*b^2*c^6*d^8 - 21930103013376*a^2*b^6*c^3*d^10 + 116415088558080*a^3*b^4*c^4*d^10 - 263779711451136*a^4*b^2*c^5*d^10 - 4173634469888*a^3*b^6*c^2*d^12 + 39994735460352*a^4*b^4*c^3*d^12 - 140239272148992*a^5*b^2*c^4*d^12 + 2478196129792*a^5*b^4*c^2*d^14 - 16080357556224*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16))/((d*x + 1)^(1/2) - 1)^2 + 1073741824*a*b^10*d^12 + (((1 - d*x)^(1/2) - 1)*(1176821039104*a*b^7*c^3*d^9 - 21440476741632*a^3*b*c^7*d^7 - 1340029796352*a*b^5*c^5*d^7 - 11544872091648*a^4*b*c^6*d^9 + 42193758715904*a^5*b*c^5*d^11 - 210453397504*a^3*b^7*c*d^13 + 32985348833280*a^6*b*c^4*d^13 + 42949672960*a^5*b^5*c*d^15 + 687194767360*a^7*b*c^3*d^15 + 10720238370816*a^2*b^3*c^6*d^7 - 10136122818560*a^2*b^5*c^4*d^9 + 24601572671488*a^3*b^3*c^5*d^9 - 3646427234304*a^2*b^7*c^2*d^11 + 23768349016064*a^3*b^5*c^3*d^11 - 57999238365184*a^4*b^3*c^4*d^11 + 3745211482112*a^4*b^5*c^2*d^13 - 19859928776704*a^5*b^3*c^3*d^13 - 343597383680*a^6*b^3*c^2*d^15 + 167503724544*a*b^9*c*d^11))/((d*x + 1)^(1/2) - 1) - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 + 1099511627776*a^3*c^8*d^6 - 4947802324992*a^4*c^7*d^8 - 1580547964928*a^5*c^6*d^10 + 16080357556224*a^6*c^5*d^12 + 11613591568384*a^7*c^4*d^14 + 68719476736*a*b^4*c^6*d^6 - 115964116992*a*b^6*c^4*d^8 + 48318382080*a*b^8*c^2*d^10 + 23622320128*a^2*b^8*c*d^12 - 15032385536*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 - 549755813888*a^2*b^2*c^7*d^6 + 618475290624*a^2*b^4*c^5*d^8 + 618475290624*a^3*b^2*c^6*d^8 - 77309411328*a^2*b^6*c^3*d^10 - 1799591297024*a^3*b^4*c^4*d^10 + 5738076307456*a^4*b^2*c^5*d^10 - 1081258016768*a^3*b^6*c^2*d^12 + 8246337208320*a^4*b^4*c^3*d^12 - 21492016349184*a^5*b^2*c^4*d^12 + 949187772416*a^5*b^4*c^2*d^14 - 6322191859712*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16) + (((1 - d*x)^(1/2) - 1)*(30236569763840*a^3*c^7*d^7 + 57449482551296*a^4*c^6*d^9 + 24189255811072*a^5*c^5*d^11 - 3023656976384*a^6*c^4*d^13 + 1889785610240*a*b^4*c^5*d^7 - 1778116460544*a*b^6*c^3*d^9 + 128849018880*a^3*b^6*c*d^13 - 15118284881920*a^2*b^2*c^6*d^7 + 17815524343808*a^2*b^4*c^4*d^9 - 57174604644352*a^3*b^2*c^5*d^9 + 1494648619008*a^2*b^6*c^2*d^11 - 4260607557632*a^3*b^4*c^3*d^11 - 4672924418048*a^4*b^2*c^4*d^11 - 1219770712064*a^4*b^4*c^2*d^13 + 3573412790272*a^5*b^2*c^3*d^13 - 128849018880*a*b^8*c*d^11))/((d*x + 1)^(1/2) - 1) + 77309411328*a*b^5*c^4*d^8 + 1236950581248*a^3*b*c^6*d^8 - 88046829568*a*b^7*c^2*d^10 + 3298534883328*a^4*b*c^5*d^10 - 30064771072*a^2*b^7*c*d^12 + 2542620639232*a^5*b*c^4*d^12 + 30064771072*a^4*b^5*c*d^14 + 481036337152*a^6*b*c^3*d^14 - 618475290624*a^2*b^3*c^5*d^8 + 910533066752*a^2*b^5*c^3*d^10 - 3058016714752*a^3*b^3*c^4*d^10 + 399431958528*a^3*b^5*c^2*d^12 - 1752346656768*a^4*b^3*c^3*d^12 - 240518168576*a^5*b^3*c^2*d^14) + 2147483648*a*b^8*d^12 - (((1 - d*x)^(1/2) - 1)*(2680059592704*a*b^3*c^5*d^7 - 10720238370816*a^2*b*c^6*d^7 - 962072674304*a*b^5*c^3*d^9 + 5772436045824*a^3*b*c^5*d^9 + 17248588660736*a^4*b*c^4*d^11 + 64424509440*a^3*b^5*c*d^13 + 687194767360*a^5*b*c^3*d^13 + 2405181685760*a^2*b^3*c^4*d^9 + 3221225472000*a^2*b^5*c^2*d^11 - 14173392076800*a^3*b^3*c^3*d^11 - 429496729600*a^4*b^3*c^2*d^13 - 188978561024*a*b^7*c*d^11))/((d*x + 1)^(1/2) - 1) - (((1 - d*x)^(1/2) - 1)^2*(2147483648*a^3*b^6*d^14 - 2147483648*a*b^8*d^12 - 18141941858304*a^2*c^7*d^6 + 44598940401664*a^3*c^6*d^8 + 85796266704896*a^4*c^5*d^10 + 23055384444928*a^5*c^4*d^12 + 4535485464576*a*b^2*c^6*d^6 + 1267015352320*a*b^4*c^4*d^8 - 2045478174720*a*b^6*c^2*d^10 - 68719476736*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 16217796509696*a^2*b^2*c^5*d^8 + 21371757264896*a^2*b^4*c^3*d^10 - 74208444940288*a^3*b^2*c^4*d^10 + 2832530931712*a^3*b^4*c^2*d^12 - 15857019256832*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 - 2147483648*a^3*b^6*d^14 - 549755813888*a^2*c^7*d^6 + 755914244096*a^3*c^6*d^8 - 6768868458496*a^4*c^5*d^10 - 8074538516480*a^5*c^4*d^12 + 137438953472*a*b^2*c^6*d^6 - 304942678016*a*b^4*c^4*d^8 + 164282499072*a*b^6*c^2*d^10 + 17179869184*a^2*b^6*c*d^12 + 15032385536*a^4*b^4*c*d^14 + 1030792151040*a^2*b^2*c^5*d^8 - 1133871366144*a^2*b^4*c^3*d^10 + 3599182594048*a^3*b^2*c^4*d^10 - 1028644667392*a^3*b^4*c^2*d^12 + 5720896438272*a^4*b^2*c^3*d^12 - 25769803776*a^5*b^2*c^2*d^14) + (((1 - d*x)^(1/2) - 1)^2*(13950053777408*a^2*b*c^5*d^8 - 3487513444352*a*b^3*c^4*d^8 + 1730871820288*a*b^5*c^2*d^10 + 14224931684352*a^3*b*c^4*d^10 + 47244640256*a^2*b^5*c*d^12 + 360777252864*a^4*b*c^3*d^12 - 10479720202240*a^2*b^3*c^3*d^10 - 279172874240*a^3*b^3*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(15118284881920*a^2*c^6*d^7 + 13606456393728*a^3*c^5*d^9 - 1511828488192*a^4*c^4*d^11 - 3779571220480*a*b^2*c^5*d^7 + 1632087572480*a*b^4*c^3*d^9 - 9929964388352*a^2*b^2*c^4*d^9 - 944892805120*a^2*b^4*c^2*d^11 + 2095944040448*a^3*b^2*c^3*d^11 + 128849018880*a*b^6*c*d^11))/((d*x + 1)^(1/2) - 1) - 223338299392*a*b^3*c^4*d^8 + 893353197568*a^2*b*c^5*d^8 + 124554051584*a*b^5*c^2*d^10 + 1236950581248*a^3*b*c^4*d^10 + 30064771072*a^2*b^5*c*d^12 + 257698037760*a^4*b*c^3*d^12 - 807453851648*a^2*b^3*c^3*d^10 - 184683593728*a^3*b^3*c^2*d^12) + 68719476736*a*c^6*d^6 - (((1 - d*x)^(1/2) - 1)*(231928233984*a*b^3*c^3*d^9 - 2233382993920*a^2*b*c^4*d^9 - 197568495616*a^3*b*c^3*d^11 + 124554051584*a^2*b^3*c^2*d^11 + 1340029796352*a*b*c^5*d^7 - 21474836480*a*b^5*c*d^11))/((d*x + 1)^(1/2) - 1) + 687194767360*a^2*c^5*d^8 + 1859720839168*a^3*c^4*d^10 + (((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^6*d^12 - 2267742732288*a*c^6*d^6 + 10960756539392*a^2*c^5*d^8 + 6000069312512*a^3*c^4*d^10 - 2546915606528*a*b^2*c^4*d^8 + 505732399104*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 3152505995264*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 - 330712481792*a*b^2*c^4*d^8 + 149250113536*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 919123001344*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12) + (((1 - d*x)^(1/2) - 1)*(1889785610240*a*c^5*d^7 - 188978561024*a^2*c^4*d^9 + 146028888064*a*b^2*c^3*d^9))/((d*x + 1)^(1/2) - 1) - 2147483648*a*b^3*c^2*d^10 + 34359738368*a^2*b*c^3*d^10 + 146028888064*a*b*c^4*d^8)*1i)/((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^10*d^12 - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 - 36283883716608*a^3*c^8*d^6 + 36283883716608*a^4*c^7*d^8 + 210900074102784*a^5*c^6*d^10 + 167812962189312*a^6*c^5*d^12 + 29480655519744*a^7*c^4*d^14 - 2267742732288*a*b^4*c^6*d^6 + 760209211392*a*b^6*c^4*d^8 + 1504312295424*a*b^8*c^2*d^10 + 75161927680*a^2*b^8*c*d^12 - 66571993088*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 + 18141941858304*a^2*b^2*c^7*d^6 - 3813930958848*a^2*b^4*c^5*d^8 - 5978594476032*a^3*b^2*c^6*d^8 - 21930103013376*a^2*b^6*c^3*d^10 + 116415088558080*a^3*b^4*c^4*d^10 - 263779711451136*a^4*b^2*c^5*d^10 - 4173634469888*a^3*b^6*c^2*d^12 + 39994735460352*a^4*b^4*c^3*d^12 - 140239272148992*a^5*b^2*c^4*d^12 + 2478196129792*a^5*b^4*c^2*d^14 - 16080357556224*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16))/((d*x + 1)^(1/2) - 1)^2 + 1073741824*a*b^10*d^12 + (((1 - d*x)^(1/2) - 1)*(1176821039104*a*b^7*c^3*d^9 - 21440476741632*a^3*b*c^7*d^7 - 1340029796352*a*b^5*c^5*d^7 - 11544872091648*a^4*b*c^6*d^9 + 42193758715904*a^5*b*c^5*d^11 - 210453397504*a^3*b^7*c*d^13 + 32985348833280*a^6*b*c^4*d^13 + 42949672960*a^5*b^5*c*d^15 + 687194767360*a^7*b*c^3*d^15 + 10720238370816*a^2*b^3*c^6*d^7 - 10136122818560*a^2*b^5*c^4*d^9 + 24601572671488*a^3*b^3*c^5*d^9 - 3646427234304*a^2*b^7*c^2*d^11 + 23768349016064*a^3*b^5*c^3*d^11 - 57999238365184*a^4*b^3*c^4*d^11 + 3745211482112*a^4*b^5*c^2*d^13 - 19859928776704*a^5*b^3*c^3*d^13 - 343597383680*a^6*b^3*c^2*d^15 + 167503724544*a*b^9*c*d^11))/((d*x + 1)^(1/2) - 1) - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 + 1099511627776*a^3*c^8*d^6 - 4947802324992*a^4*c^7*d^8 - 1580547964928*a^5*c^6*d^10 + 16080357556224*a^6*c^5*d^12 + 11613591568384*a^7*c^4*d^14 + 68719476736*a*b^4*c^6*d^6 - 115964116992*a*b^6*c^4*d^8 + 48318382080*a*b^8*c^2*d^10 + 23622320128*a^2*b^8*c*d^12 - 15032385536*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 - 549755813888*a^2*b^2*c^7*d^6 + 618475290624*a^2*b^4*c^5*d^8 + 618475290624*a^3*b^2*c^6*d^8 - 77309411328*a^2*b^6*c^3*d^10 - 1799591297024*a^3*b^4*c^4*d^10 + 5738076307456*a^4*b^2*c^5*d^10 - 1081258016768*a^3*b^6*c^2*d^12 + 8246337208320*a^4*b^4*c^3*d^12 - 21492016349184*a^5*b^2*c^4*d^12 + 949187772416*a^5*b^4*c^2*d^14 - 6322191859712*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16) + (((1 - d*x)^(1/2) - 1)^2*(1778116460544*a*b^5*c^4*d^8 + 28449863368704*a^3*b*c^6*d^8 - 1767379042304*a*b^7*c^2*d^10 + 57312043597824*a^4*b*c^5*d^10 - 47244640256*a^2*b^7*c*d^12 + 29618094473216*a^5*b*c^4*d^12 + 47244640256*a^4*b^5*c*d^14 + 755914244096*a^6*b*c^3*d^14 - 14224931684352*a^2*b^3*c^5*d^8 + 17721035063296*a^2*b^5*c^3*d^10 - 56934086475776*a^3*b^3*c^4*d^10 + 2229088026624*a^3*b^5*c^2*d^12 - 15564961480704*a^4*b^3*c^3*d^12 - 377957122048*a^5*b^3*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(30236569763840*a^3*c^7*d^7 + 57449482551296*a^4*c^6*d^9 + 24189255811072*a^5*c^5*d^11 - 3023656976384*a^6*c^4*d^13 + 1889785610240*a*b^4*c^5*d^7 - 1778116460544*a*b^6*c^3*d^9 + 128849018880*a^3*b^6*c*d^13 - 15118284881920*a^2*b^2*c^6*d^7 + 17815524343808*a^2*b^4*c^4*d^9 - 57174604644352*a^3*b^2*c^5*d^9 + 1494648619008*a^2*b^6*c^2*d^11 - 4260607557632*a^3*b^4*c^3*d^11 - 4672924418048*a^4*b^2*c^4*d^11 - 1219770712064*a^4*b^4*c^2*d^13 + 3573412790272*a^5*b^2*c^3*d^13 - 128849018880*a*b^8*c*d^11))/((d*x + 1)^(1/2) - 1) + 77309411328*a*b^5*c^4*d^8 + 1236950581248*a^3*b*c^6*d^8 - 88046829568*a*b^7*c^2*d^10 + 3298534883328*a^4*b*c^5*d^10 - 30064771072*a^2*b^7*c*d^12 + 2542620639232*a^5*b*c^4*d^12 + 30064771072*a^4*b^5*c*d^14 + 481036337152*a^6*b*c^3*d^14 - 618475290624*a^2*b^3*c^5*d^8 + 910533066752*a^2*b^5*c^3*d^10 - 3058016714752*a^3*b^3*c^4*d^10 + 399431958528*a^3*b^5*c^2*d^12 - 1752346656768*a^4*b^3*c^3*d^12 - 240518168576*a^5*b^3*c^2*d^14) - 2147483648*a*b^8*d^12 + (((1 - d*x)^(1/2) - 1)*(2680059592704*a*b^3*c^5*d^7 - 10720238370816*a^2*b*c^6*d^7 - 962072674304*a*b^5*c^3*d^9 + 5772436045824*a^3*b*c^5*d^9 + 17248588660736*a^4*b*c^4*d^11 + 64424509440*a^3*b^5*c*d^13 + 687194767360*a^5*b*c^3*d^13 + 2405181685760*a^2*b^3*c^4*d^9 + 3221225472000*a^2*b^5*c^2*d^11 - 14173392076800*a^3*b^3*c^3*d^11 - 429496729600*a^4*b^3*c^2*d^13 - 188978561024*a*b^7*c*d^11))/((d*x + 1)^(1/2) - 1) + (((1 - d*x)^(1/2) - 1)^2*(2147483648*a^3*b^6*d^14 - 2147483648*a*b^8*d^12 - 18141941858304*a^2*c^7*d^6 + 44598940401664*a^3*c^6*d^8 + 85796266704896*a^4*c^5*d^10 + 23055384444928*a^5*c^4*d^12 + 4535485464576*a*b^2*c^6*d^6 + 1267015352320*a*b^4*c^4*d^8 - 2045478174720*a*b^6*c^2*d^10 - 68719476736*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 16217796509696*a^2*b^2*c^5*d^8 + 21371757264896*a^2*b^4*c^3*d^10 - 74208444940288*a^3*b^2*c^4*d^10 + 2832530931712*a^3*b^4*c^2*d^12 - 15857019256832*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 + 2147483648*a^3*b^6*d^14 + 549755813888*a^2*c^7*d^6 - 755914244096*a^3*c^6*d^8 + 6768868458496*a^4*c^5*d^10 + 8074538516480*a^5*c^4*d^12 - 137438953472*a*b^2*c^6*d^6 + 304942678016*a*b^4*c^4*d^8 - 164282499072*a*b^6*c^2*d^10 - 17179869184*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 1030792151040*a^2*b^2*c^5*d^8 + 1133871366144*a^2*b^4*c^3*d^10 - 3599182594048*a^3*b^2*c^4*d^10 + 1028644667392*a^3*b^4*c^2*d^12 - 5720896438272*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14) + (((1 - d*x)^(1/2) - 1)^2*(13950053777408*a^2*b*c^5*d^8 - 3487513444352*a*b^3*c^4*d^8 + 1730871820288*a*b^5*c^2*d^10 + 14224931684352*a^3*b*c^4*d^10 + 47244640256*a^2*b^5*c*d^12 + 360777252864*a^4*b*c^3*d^12 - 10479720202240*a^2*b^3*c^3*d^10 - 279172874240*a^3*b^3*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(15118284881920*a^2*c^6*d^7 + 13606456393728*a^3*c^5*d^9 - 1511828488192*a^4*c^4*d^11 - 3779571220480*a*b^2*c^5*d^7 + 1632087572480*a*b^4*c^3*d^9 - 9929964388352*a^2*b^2*c^4*d^9 - 944892805120*a^2*b^4*c^2*d^11 + 2095944040448*a^3*b^2*c^3*d^11 + 128849018880*a*b^6*c*d^11))/((d*x + 1)^(1/2) - 1) - 223338299392*a*b^3*c^4*d^8 + 893353197568*a^2*b*c^5*d^8 + 124554051584*a*b^5*c^2*d^10 + 1236950581248*a^3*b*c^4*d^10 + 30064771072*a^2*b^5*c*d^12 + 257698037760*a^4*b*c^3*d^12 - 807453851648*a^2*b^3*c^3*d^10 - 184683593728*a^3*b^3*c^2*d^12) + 1073741824*a*b^6*d^12 + 68719476736*a*c^6*d^6 - (((1 - d*x)^(1/2) - 1)*(231928233984*a*b^3*c^3*d^9 - 2233382993920*a^2*b*c^4*d^9 - 197568495616*a^3*b*c^3*d^11 + 124554051584*a^2*b^3*c^2*d^11 + 1340029796352*a*b*c^5*d^7 - 21474836480*a*b^5*c*d^11))/((d*x + 1)^(1/2) - 1) + 687194767360*a^2*c^5*d^8 + 1859720839168*a^3*c^4*d^10 + (((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^6*d^12 - 2267742732288*a*c^6*d^6 + 10960756539392*a^2*c^5*d^8 + 6000069312512*a^3*c^4*d^10 - 2546915606528*a*b^2*c^4*d^8 + 505732399104*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 3152505995264*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 - 330712481792*a*b^2*c^4*d^8 + 149250113536*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 919123001344*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12) + (((1 - d*x)^(1/2) - 1)^2*(2147483648*a*b^3*c^2*d^10 + 42949672960*a^2*b*c^3*d^10 + 1709396983808*a*b*c^4*d^8))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(1889785610240*a*c^5*d^7 - 188978561024*a^2*c^4*d^9 + 146028888064*a*b^2*c^3*d^9))/((d*x + 1)^(1/2) - 1) - 2147483648*a*b^3*c^2*d^10 + 34359738368*a^2*b*c^3*d^10 + 146028888064*a*b*c^4*d^8) - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(2147483648*a*b^3*c^2*d^10 + 42949672960*a^2*b*c^3*d^10 + 1709396983808*a*b*c^4*d^8))/((d*x + 1)^(1/2) - 1)^2 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*(1073741824*a*b^6*d^12 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1778116460544*a*b^5*c^4*d^8 + 28449863368704*a^3*b*c^6*d^8 - 1767379042304*a*b^7*c^2*d^10 + 57312043597824*a^4*b*c^5*d^10 - 47244640256*a^2*b^7*c*d^12 + 29618094473216*a^5*b*c^4*d^12 + 47244640256*a^4*b^5*c*d^14 + 755914244096*a^6*b*c^3*d^14 - 14224931684352*a^2*b^3*c^5*d^8 + 17721035063296*a^2*b^5*c^3*d^10 - 56934086475776*a^3*b^3*c^4*d^10 + 2229088026624*a^3*b^5*c^2*d^12 - 15564961480704*a^4*b^3*c^3*d^12 - 377957122048*a^5*b^3*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^10*d^12 - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 - 36283883716608*a^3*c^8*d^6 + 36283883716608*a^4*c^7*d^8 + 210900074102784*a^5*c^6*d^10 + 167812962189312*a^6*c^5*d^12 + 29480655519744*a^7*c^4*d^14 - 2267742732288*a*b^4*c^6*d^6 + 760209211392*a*b^6*c^4*d^8 + 1504312295424*a*b^8*c^2*d^10 + 75161927680*a^2*b^8*c*d^12 - 66571993088*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 + 18141941858304*a^2*b^2*c^7*d^6 - 3813930958848*a^2*b^4*c^5*d^8 - 5978594476032*a^3*b^2*c^6*d^8 - 21930103013376*a^2*b^6*c^3*d^10 + 116415088558080*a^3*b^4*c^4*d^10 - 263779711451136*a^4*b^2*c^5*d^10 - 4173634469888*a^3*b^6*c^2*d^12 + 39994735460352*a^4*b^4*c^3*d^12 - 140239272148992*a^5*b^2*c^4*d^12 + 2478196129792*a^5*b^4*c^2*d^14 - 16080357556224*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16))/((d*x + 1)^(1/2) - 1)^2 + 1073741824*a*b^10*d^12 + (((1 - d*x)^(1/2) - 1)*(1176821039104*a*b^7*c^3*d^9 - 21440476741632*a^3*b*c^7*d^7 - 1340029796352*a*b^5*c^5*d^7 - 11544872091648*a^4*b*c^6*d^9 + 42193758715904*a^5*b*c^5*d^11 - 210453397504*a^3*b^7*c*d^13 + 32985348833280*a^6*b*c^4*d^13 + 42949672960*a^5*b^5*c*d^15 + 687194767360*a^7*b*c^3*d^15 + 10720238370816*a^2*b^3*c^6*d^7 - 10136122818560*a^2*b^5*c^4*d^9 + 24601572671488*a^3*b^3*c^5*d^9 - 3646427234304*a^2*b^7*c^2*d^11 + 23768349016064*a^3*b^5*c^3*d^11 - 57999238365184*a^4*b^3*c^4*d^11 + 3745211482112*a^4*b^5*c^2*d^13 - 19859928776704*a^5*b^3*c^3*d^13 - 343597383680*a^6*b^3*c^2*d^15 + 167503724544*a*b^9*c*d^11))/((d*x + 1)^(1/2) - 1) - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 + 1099511627776*a^3*c^8*d^6 - 4947802324992*a^4*c^7*d^8 - 1580547964928*a^5*c^6*d^10 + 16080357556224*a^6*c^5*d^12 + 11613591568384*a^7*c^4*d^14 + 68719476736*a*b^4*c^6*d^6 - 115964116992*a*b^6*c^4*d^8 + 48318382080*a*b^8*c^2*d^10 + 23622320128*a^2*b^8*c*d^12 - 15032385536*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 - 549755813888*a^2*b^2*c^7*d^6 + 618475290624*a^2*b^4*c^5*d^8 + 618475290624*a^3*b^2*c^6*d^8 - 77309411328*a^2*b^6*c^3*d^10 - 1799591297024*a^3*b^4*c^4*d^10 + 5738076307456*a^4*b^2*c^5*d^10 - 1081258016768*a^3*b^6*c^2*d^12 + 8246337208320*a^4*b^4*c^3*d^12 - 21492016349184*a^5*b^2*c^4*d^12 + 949187772416*a^5*b^4*c^2*d^14 - 6322191859712*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16) + (((1 - d*x)^(1/2) - 1)*(30236569763840*a^3*c^7*d^7 + 57449482551296*a^4*c^6*d^9 + 24189255811072*a^5*c^5*d^11 - 3023656976384*a^6*c^4*d^13 + 1889785610240*a*b^4*c^5*d^7 - 1778116460544*a*b^6*c^3*d^9 + 128849018880*a^3*b^6*c*d^13 - 15118284881920*a^2*b^2*c^6*d^7 + 17815524343808*a^2*b^4*c^4*d^9 - 57174604644352*a^3*b^2*c^5*d^9 + 1494648619008*a^2*b^6*c^2*d^11 - 4260607557632*a^3*b^4*c^3*d^11 - 4672924418048*a^4*b^2*c^4*d^11 - 1219770712064*a^4*b^4*c^2*d^13 + 3573412790272*a^5*b^2*c^3*d^13 - 128849018880*a*b^8*c*d^11))/((d*x + 1)^(1/2) - 1) + 77309411328*a*b^5*c^4*d^8 + 1236950581248*a^3*b*c^6*d^8 - 88046829568*a*b^7*c^2*d^10 + 3298534883328*a^4*b*c^5*d^10 - 30064771072*a^2*b^7*c*d^12 + 2542620639232*a^5*b*c^4*d^12 + 30064771072*a^4*b^5*c*d^14 + 481036337152*a^6*b*c^3*d^14 - 618475290624*a^2*b^3*c^5*d^8 + 910533066752*a^2*b^5*c^3*d^10 - 3058016714752*a^3*b^3*c^4*d^10 + 399431958528*a^3*b^5*c^2*d^12 - 1752346656768*a^4*b^3*c^3*d^12 - 240518168576*a^5*b^3*c^2*d^14) + 2147483648*a*b^8*d^12 - (((1 - d*x)^(1/2) - 1)*(2680059592704*a*b^3*c^5*d^7 - 10720238370816*a^2*b*c^6*d^7 - 962072674304*a*b^5*c^3*d^9 + 5772436045824*a^3*b*c^5*d^9 + 17248588660736*a^4*b*c^4*d^11 + 64424509440*a^3*b^5*c*d^13 + 687194767360*a^5*b*c^3*d^13 + 2405181685760*a^2*b^3*c^4*d^9 + 3221225472000*a^2*b^5*c^2*d^11 - 14173392076800*a^3*b^3*c^3*d^11 - 429496729600*a^4*b^3*c^2*d^13 - 188978561024*a*b^7*c*d^11))/((d*x + 1)^(1/2) - 1) - (((1 - d*x)^(1/2) - 1)^2*(2147483648*a^3*b^6*d^14 - 2147483648*a*b^8*d^12 - 18141941858304*a^2*c^7*d^6 + 44598940401664*a^3*c^6*d^8 + 85796266704896*a^4*c^5*d^10 + 23055384444928*a^5*c^4*d^12 + 4535485464576*a*b^2*c^6*d^6 + 1267015352320*a*b^4*c^4*d^8 - 2045478174720*a*b^6*c^2*d^10 - 68719476736*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 16217796509696*a^2*b^2*c^5*d^8 + 21371757264896*a^2*b^4*c^3*d^10 - 74208444940288*a^3*b^2*c^4*d^10 + 2832530931712*a^3*b^4*c^2*d^12 - 15857019256832*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 - 2147483648*a^3*b^6*d^14 - 549755813888*a^2*c^7*d^6 + 755914244096*a^3*c^6*d^8 - 6768868458496*a^4*c^5*d^10 - 8074538516480*a^5*c^4*d^12 + 137438953472*a*b^2*c^6*d^6 - 304942678016*a*b^4*c^4*d^8 + 164282499072*a*b^6*c^2*d^10 + 17179869184*a^2*b^6*c*d^12 + 15032385536*a^4*b^4*c*d^14 + 1030792151040*a^2*b^2*c^5*d^8 - 1133871366144*a^2*b^4*c^3*d^10 + 3599182594048*a^3*b^2*c^4*d^10 - 1028644667392*a^3*b^4*c^2*d^12 + 5720896438272*a^4*b^2*c^3*d^12 - 25769803776*a^5*b^2*c^2*d^14) + (((1 - d*x)^(1/2) - 1)^2*(13950053777408*a^2*b*c^5*d^8 - 3487513444352*a*b^3*c^4*d^8 + 1730871820288*a*b^5*c^2*d^10 + 14224931684352*a^3*b*c^4*d^10 + 47244640256*a^2*b^5*c*d^12 + 360777252864*a^4*b*c^3*d^12 - 10479720202240*a^2*b^3*c^3*d^10 - 279172874240*a^3*b^3*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(15118284881920*a^2*c^6*d^7 + 13606456393728*a^3*c^5*d^9 - 1511828488192*a^4*c^4*d^11 - 3779571220480*a*b^2*c^5*d^7 + 1632087572480*a*b^4*c^3*d^9 - 9929964388352*a^2*b^2*c^4*d^9 - 944892805120*a^2*b^4*c^2*d^11 + 2095944040448*a^3*b^2*c^3*d^11 + 128849018880*a*b^6*c*d^11))/((d*x + 1)^(1/2) - 1) - 223338299392*a*b^3*c^4*d^8 + 893353197568*a^2*b*c^5*d^8 + 124554051584*a*b^5*c^2*d^10 + 1236950581248*a^3*b*c^4*d^10 + 30064771072*a^2*b^5*c*d^12 + 257698037760*a^4*b*c^3*d^12 - 807453851648*a^2*b^3*c^3*d^10 - 184683593728*a^3*b^3*c^2*d^12) + 68719476736*a*c^6*d^6 - (((1 - d*x)^(1/2) - 1)*(231928233984*a*b^3*c^3*d^9 - 2233382993920*a^2*b*c^4*d^9 - 197568495616*a^3*b*c^3*d^11 + 124554051584*a^2*b^3*c^2*d^11 + 1340029796352*a*b*c^5*d^7 - 21474836480*a*b^5*c*d^11))/((d*x + 1)^(1/2) - 1) + 687194767360*a^2*c^5*d^8 + 1859720839168*a^3*c^4*d^10 + (((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^6*d^12 - 2267742732288*a*c^6*d^6 + 10960756539392*a^2*c^5*d^8 + 6000069312512*a^3*c^4*d^10 - 2546915606528*a*b^2*c^4*d^8 + 505732399104*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 3152505995264*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 - 330712481792*a*b^2*c^4*d^8 + 149250113536*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 919123001344*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12) + (((1 - d*x)^(1/2) - 1)*(1889785610240*a*c^5*d^7 - 188978561024*a^2*c^4*d^9 + 146028888064*a*b^2*c^3*d^9))/((d*x + 1)^(1/2) - 1) - 2147483648*a*b^3*c^2*d^10 + 34359738368*a^2*b*c^3*d^10 + 146028888064*a*b*c^4*d^8) + 283467841536*a*c^4*d^8 + (2*((1 - d*x)^(1/2) - 1)^2*(519691042816*a*c^4*d^8 + 1073741824*a*b^2*c^2*d^10))/((d*x + 1)^(1/2) - 1)^2 + 2147483648*a*b^2*c^2*d^10 + (34359738368*a*b*c^3*d^9*((1 - d*x)^(1/2) - 1))/((d*x + 1)^(1/2) - 1)))*(-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 + b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*2i - atan(((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^10*d^12 - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 - 36283883716608*a^3*c^8*d^6 + 36283883716608*a^4*c^7*d^8 + 210900074102784*a^5*c^6*d^10 + 167812962189312*a^6*c^5*d^12 + 29480655519744*a^7*c^4*d^14 - 2267742732288*a*b^4*c^6*d^6 + 760209211392*a*b^6*c^4*d^8 + 1504312295424*a*b^8*c^2*d^10 + 75161927680*a^2*b^8*c*d^12 - 66571993088*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 + 18141941858304*a^2*b^2*c^7*d^6 - 3813930958848*a^2*b^4*c^5*d^8 - 5978594476032*a^3*b^2*c^6*d^8 - 21930103013376*a^2*b^6*c^3*d^10 + 116415088558080*a^3*b^4*c^4*d^10 - 263779711451136*a^4*b^2*c^5*d^10 - 4173634469888*a^3*b^6*c^2*d^12 + 39994735460352*a^4*b^4*c^3*d^12 - 140239272148992*a^5*b^2*c^4*d^12 + 2478196129792*a^5*b^4*c^2*d^14 - 16080357556224*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16))/((d*x + 1)^(1/2) - 1)^2 + 1073741824*a*b^10*d^12 + (((1 - d*x)^(1/2) - 1)*(1176821039104*a*b^7*c^3*d^9 - 21440476741632*a^3*b*c^7*d^7 - 1340029796352*a*b^5*c^5*d^7 - 11544872091648*a^4*b*c^6*d^9 + 42193758715904*a^5*b*c^5*d^11 - 210453397504*a^3*b^7*c*d^13 + 32985348833280*a^6*b*c^4*d^13 + 42949672960*a^5*b^5*c*d^15 + 687194767360*a^7*b*c^3*d^15 + 10720238370816*a^2*b^3*c^6*d^7 - 10136122818560*a^2*b^5*c^4*d^9 + 24601572671488*a^3*b^3*c^5*d^9 - 3646427234304*a^2*b^7*c^2*d^11 + 23768349016064*a^3*b^5*c^3*d^11 - 57999238365184*a^4*b^3*c^4*d^11 + 3745211482112*a^4*b^5*c^2*d^13 - 19859928776704*a^5*b^3*c^3*d^13 - 343597383680*a^6*b^3*c^2*d^15 + 167503724544*a*b^9*c*d^11))/((d*x + 1)^(1/2) - 1) - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 + 1099511627776*a^3*c^8*d^6 - 4947802324992*a^4*c^7*d^8 - 1580547964928*a^5*c^6*d^10 + 16080357556224*a^6*c^5*d^12 + 11613591568384*a^7*c^4*d^14 + 68719476736*a*b^4*c^6*d^6 - 115964116992*a*b^6*c^4*d^8 + 48318382080*a*b^8*c^2*d^10 + 23622320128*a^2*b^8*c*d^12 - 15032385536*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 - 549755813888*a^2*b^2*c^7*d^6 + 618475290624*a^2*b^4*c^5*d^8 + 618475290624*a^3*b^2*c^6*d^8 - 77309411328*a^2*b^6*c^3*d^10 - 1799591297024*a^3*b^4*c^4*d^10 + 5738076307456*a^4*b^2*c^5*d^10 - 1081258016768*a^3*b^6*c^2*d^12 + 8246337208320*a^4*b^4*c^3*d^12 - 21492016349184*a^5*b^2*c^4*d^12 + 949187772416*a^5*b^4*c^2*d^14 - 6322191859712*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16) + (((1 - d*x)^(1/2) - 1)^2*(1778116460544*a*b^5*c^4*d^8 + 28449863368704*a^3*b*c^6*d^8 - 1767379042304*a*b^7*c^2*d^10 + 57312043597824*a^4*b*c^5*d^10 - 47244640256*a^2*b^7*c*d^12 + 29618094473216*a^5*b*c^4*d^12 + 47244640256*a^4*b^5*c*d^14 + 755914244096*a^6*b*c^3*d^14 - 14224931684352*a^2*b^3*c^5*d^8 + 17721035063296*a^2*b^5*c^3*d^10 - 56934086475776*a^3*b^3*c^4*d^10 + 2229088026624*a^3*b^5*c^2*d^12 - 15564961480704*a^4*b^3*c^3*d^12 - 377957122048*a^5*b^3*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(30236569763840*a^3*c^7*d^7 + 57449482551296*a^4*c^6*d^9 + 24189255811072*a^5*c^5*d^11 - 3023656976384*a^6*c^4*d^13 + 1889785610240*a*b^4*c^5*d^7 - 1778116460544*a*b^6*c^3*d^9 + 128849018880*a^3*b^6*c*d^13 - 15118284881920*a^2*b^2*c^6*d^7 + 17815524343808*a^2*b^4*c^4*d^9 - 57174604644352*a^3*b^2*c^5*d^9 + 1494648619008*a^2*b^6*c^2*d^11 - 4260607557632*a^3*b^4*c^3*d^11 - 4672924418048*a^4*b^2*c^4*d^11 - 1219770712064*a^4*b^4*c^2*d^13 + 3573412790272*a^5*b^2*c^3*d^13 - 128849018880*a*b^8*c*d^11))/((d*x + 1)^(1/2) - 1) + 77309411328*a*b^5*c^4*d^8 + 1236950581248*a^3*b*c^6*d^8 - 88046829568*a*b^7*c^2*d^10 + 3298534883328*a^4*b*c^5*d^10 - 30064771072*a^2*b^7*c*d^12 + 2542620639232*a^5*b*c^4*d^12 + 30064771072*a^4*b^5*c*d^14 + 481036337152*a^6*b*c^3*d^14 - 618475290624*a^2*b^3*c^5*d^8 + 910533066752*a^2*b^5*c^3*d^10 - 3058016714752*a^3*b^3*c^4*d^10 + 399431958528*a^3*b^5*c^2*d^12 - 1752346656768*a^4*b^3*c^3*d^12 - 240518168576*a^5*b^3*c^2*d^14) - 2147483648*a*b^8*d^12 + (((1 - d*x)^(1/2) - 1)*(2680059592704*a*b^3*c^5*d^7 - 10720238370816*a^2*b*c^6*d^7 - 962072674304*a*b^5*c^3*d^9 + 5772436045824*a^3*b*c^5*d^9 + 17248588660736*a^4*b*c^4*d^11 + 64424509440*a^3*b^5*c*d^13 + 687194767360*a^5*b*c^3*d^13 + 2405181685760*a^2*b^3*c^4*d^9 + 3221225472000*a^2*b^5*c^2*d^11 - 14173392076800*a^3*b^3*c^3*d^11 - 429496729600*a^4*b^3*c^2*d^13 - 188978561024*a*b^7*c*d^11))/((d*x + 1)^(1/2) - 1) + (((1 - d*x)^(1/2) - 1)^2*(2147483648*a^3*b^6*d^14 - 2147483648*a*b^8*d^12 - 18141941858304*a^2*c^7*d^6 + 44598940401664*a^3*c^6*d^8 + 85796266704896*a^4*c^5*d^10 + 23055384444928*a^5*c^4*d^12 + 4535485464576*a*b^2*c^6*d^6 + 1267015352320*a*b^4*c^4*d^8 - 2045478174720*a*b^6*c^2*d^10 - 68719476736*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 16217796509696*a^2*b^2*c^5*d^8 + 21371757264896*a^2*b^4*c^3*d^10 - 74208444940288*a^3*b^2*c^4*d^10 + 2832530931712*a^3*b^4*c^2*d^12 - 15857019256832*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 + 2147483648*a^3*b^6*d^14 + 549755813888*a^2*c^7*d^6 - 755914244096*a^3*c^6*d^8 + 6768868458496*a^4*c^5*d^10 + 8074538516480*a^5*c^4*d^12 - 137438953472*a*b^2*c^6*d^6 + 304942678016*a*b^4*c^4*d^8 - 164282499072*a*b^6*c^2*d^10 - 17179869184*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 1030792151040*a^2*b^2*c^5*d^8 + 1133871366144*a^2*b^4*c^3*d^10 - 3599182594048*a^3*b^2*c^4*d^10 + 1028644667392*a^3*b^4*c^2*d^12 - 5720896438272*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14) + (((1 - d*x)^(1/2) - 1)^2*(13950053777408*a^2*b*c^5*d^8 - 3487513444352*a*b^3*c^4*d^8 + 1730871820288*a*b^5*c^2*d^10 + 14224931684352*a^3*b*c^4*d^10 + 47244640256*a^2*b^5*c*d^12 + 360777252864*a^4*b*c^3*d^12 - 10479720202240*a^2*b^3*c^3*d^10 - 279172874240*a^3*b^3*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(15118284881920*a^2*c^6*d^7 + 13606456393728*a^3*c^5*d^9 - 1511828488192*a^4*c^4*d^11 - 3779571220480*a*b^2*c^5*d^7 + 1632087572480*a*b^4*c^3*d^9 - 9929964388352*a^2*b^2*c^4*d^9 - 944892805120*a^2*b^4*c^2*d^11 + 2095944040448*a^3*b^2*c^3*d^11 + 128849018880*a*b^6*c*d^11))/((d*x + 1)^(1/2) - 1) - 223338299392*a*b^3*c^4*d^8 + 893353197568*a^2*b*c^5*d^8 + 124554051584*a*b^5*c^2*d^10 + 1236950581248*a^3*b*c^4*d^10 + 30064771072*a^2*b^5*c*d^12 + 257698037760*a^4*b*c^3*d^12 - 807453851648*a^2*b^3*c^3*d^10 - 184683593728*a^3*b^3*c^2*d^12) + 1073741824*a*b^6*d^12 + 68719476736*a*c^6*d^6 - (((1 - d*x)^(1/2) - 1)*(231928233984*a*b^3*c^3*d^9 - 2233382993920*a^2*b*c^4*d^9 - 197568495616*a^3*b*c^3*d^11 + 124554051584*a^2*b^3*c^2*d^11 + 1340029796352*a*b*c^5*d^7 - 21474836480*a*b^5*c*d^11))/((d*x + 1)^(1/2) - 1) + 687194767360*a^2*c^5*d^8 + 1859720839168*a^3*c^4*d^10 + (((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^6*d^12 - 2267742732288*a*c^6*d^6 + 10960756539392*a^2*c^5*d^8 + 6000069312512*a^3*c^4*d^10 - 2546915606528*a*b^2*c^4*d^8 + 505732399104*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 3152505995264*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 - 330712481792*a*b^2*c^4*d^8 + 149250113536*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 919123001344*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12) + (((1 - d*x)^(1/2) - 1)^2*(2147483648*a*b^3*c^2*d^10 + 42949672960*a^2*b*c^3*d^10 + 1709396983808*a*b*c^4*d^8))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(1889785610240*a*c^5*d^7 - 188978561024*a^2*c^4*d^9 + 146028888064*a*b^2*c^3*d^9))/((d*x + 1)^(1/2) - 1) - 2147483648*a*b^3*c^2*d^10 + 34359738368*a^2*b*c^3*d^10 + 146028888064*a*b*c^4*d^8)*1i + (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(2147483648*a*b^3*c^2*d^10 + 42949672960*a^2*b*c^3*d^10 + 1709396983808*a*b*c^4*d^8))/((d*x + 1)^(1/2) - 1)^2 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*(1073741824*a*b^6*d^12 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1778116460544*a*b^5*c^4*d^8 + 28449863368704*a^3*b*c^6*d^8 - 1767379042304*a*b^7*c^2*d^10 + 57312043597824*a^4*b*c^5*d^10 - 47244640256*a^2*b^7*c*d^12 + 29618094473216*a^5*b*c^4*d^12 + 47244640256*a^4*b^5*c*d^14 + 755914244096*a^6*b*c^3*d^14 - 14224931684352*a^2*b^3*c^5*d^8 + 17721035063296*a^2*b^5*c^3*d^10 - 56934086475776*a^3*b^3*c^4*d^10 + 2229088026624*a^3*b^5*c^2*d^12 - 15564961480704*a^4*b^3*c^3*d^12 - 377957122048*a^5*b^3*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^10*d^12 - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 - 36283883716608*a^3*c^8*d^6 + 36283883716608*a^4*c^7*d^8 + 210900074102784*a^5*c^6*d^10 + 167812962189312*a^6*c^5*d^12 + 29480655519744*a^7*c^4*d^14 - 2267742732288*a*b^4*c^6*d^6 + 760209211392*a*b^6*c^4*d^8 + 1504312295424*a*b^8*c^2*d^10 + 75161927680*a^2*b^8*c*d^12 - 66571993088*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 + 18141941858304*a^2*b^2*c^7*d^6 - 3813930958848*a^2*b^4*c^5*d^8 - 5978594476032*a^3*b^2*c^6*d^8 - 21930103013376*a^2*b^6*c^3*d^10 + 116415088558080*a^3*b^4*c^4*d^10 - 263779711451136*a^4*b^2*c^5*d^10 - 4173634469888*a^3*b^6*c^2*d^12 + 39994735460352*a^4*b^4*c^3*d^12 - 140239272148992*a^5*b^2*c^4*d^12 + 2478196129792*a^5*b^4*c^2*d^14 - 16080357556224*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16))/((d*x + 1)^(1/2) - 1)^2 + 1073741824*a*b^10*d^12 + (((1 - d*x)^(1/2) - 1)*(1176821039104*a*b^7*c^3*d^9 - 21440476741632*a^3*b*c^7*d^7 - 1340029796352*a*b^5*c^5*d^7 - 11544872091648*a^4*b*c^6*d^9 + 42193758715904*a^5*b*c^5*d^11 - 210453397504*a^3*b^7*c*d^13 + 32985348833280*a^6*b*c^4*d^13 + 42949672960*a^5*b^5*c*d^15 + 687194767360*a^7*b*c^3*d^15 + 10720238370816*a^2*b^3*c^6*d^7 - 10136122818560*a^2*b^5*c^4*d^9 + 24601572671488*a^3*b^3*c^5*d^9 - 3646427234304*a^2*b^7*c^2*d^11 + 23768349016064*a^3*b^5*c^3*d^11 - 57999238365184*a^4*b^3*c^4*d^11 + 3745211482112*a^4*b^5*c^2*d^13 - 19859928776704*a^5*b^3*c^3*d^13 - 343597383680*a^6*b^3*c^2*d^15 + 167503724544*a*b^9*c*d^11))/((d*x + 1)^(1/2) - 1) - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 + 1099511627776*a^3*c^8*d^6 - 4947802324992*a^4*c^7*d^8 - 1580547964928*a^5*c^6*d^10 + 16080357556224*a^6*c^5*d^12 + 11613591568384*a^7*c^4*d^14 + 68719476736*a*b^4*c^6*d^6 - 115964116992*a*b^6*c^4*d^8 + 48318382080*a*b^8*c^2*d^10 + 23622320128*a^2*b^8*c*d^12 - 15032385536*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 - 549755813888*a^2*b^2*c^7*d^6 + 618475290624*a^2*b^4*c^5*d^8 + 618475290624*a^3*b^2*c^6*d^8 - 77309411328*a^2*b^6*c^3*d^10 - 1799591297024*a^3*b^4*c^4*d^10 + 5738076307456*a^4*b^2*c^5*d^10 - 1081258016768*a^3*b^6*c^2*d^12 + 8246337208320*a^4*b^4*c^3*d^12 - 21492016349184*a^5*b^2*c^4*d^12 + 949187772416*a^5*b^4*c^2*d^14 - 6322191859712*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16) + (((1 - d*x)^(1/2) - 1)*(30236569763840*a^3*c^7*d^7 + 57449482551296*a^4*c^6*d^9 + 24189255811072*a^5*c^5*d^11 - 3023656976384*a^6*c^4*d^13 + 1889785610240*a*b^4*c^5*d^7 - 1778116460544*a*b^6*c^3*d^9 + 128849018880*a^3*b^6*c*d^13 - 15118284881920*a^2*b^2*c^6*d^7 + 17815524343808*a^2*b^4*c^4*d^9 - 57174604644352*a^3*b^2*c^5*d^9 + 1494648619008*a^2*b^6*c^2*d^11 - 4260607557632*a^3*b^4*c^3*d^11 - 4672924418048*a^4*b^2*c^4*d^11 - 1219770712064*a^4*b^4*c^2*d^13 + 3573412790272*a^5*b^2*c^3*d^13 - 128849018880*a*b^8*c*d^11))/((d*x + 1)^(1/2) - 1) + 77309411328*a*b^5*c^4*d^8 + 1236950581248*a^3*b*c^6*d^8 - 88046829568*a*b^7*c^2*d^10 + 3298534883328*a^4*b*c^5*d^10 - 30064771072*a^2*b^7*c*d^12 + 2542620639232*a^5*b*c^4*d^12 + 30064771072*a^4*b^5*c*d^14 + 481036337152*a^6*b*c^3*d^14 - 618475290624*a^2*b^3*c^5*d^8 + 910533066752*a^2*b^5*c^3*d^10 - 3058016714752*a^3*b^3*c^4*d^10 + 399431958528*a^3*b^5*c^2*d^12 - 1752346656768*a^4*b^3*c^3*d^12 - 240518168576*a^5*b^3*c^2*d^14) + 2147483648*a*b^8*d^12 - (((1 - d*x)^(1/2) - 1)*(2680059592704*a*b^3*c^5*d^7 - 10720238370816*a^2*b*c^6*d^7 - 962072674304*a*b^5*c^3*d^9 + 5772436045824*a^3*b*c^5*d^9 + 17248588660736*a^4*b*c^4*d^11 + 64424509440*a^3*b^5*c*d^13 + 687194767360*a^5*b*c^3*d^13 + 2405181685760*a^2*b^3*c^4*d^9 + 3221225472000*a^2*b^5*c^2*d^11 - 14173392076800*a^3*b^3*c^3*d^11 - 429496729600*a^4*b^3*c^2*d^13 - 188978561024*a*b^7*c*d^11))/((d*x + 1)^(1/2) - 1) - (((1 - d*x)^(1/2) - 1)^2*(2147483648*a^3*b^6*d^14 - 2147483648*a*b^8*d^12 - 18141941858304*a^2*c^7*d^6 + 44598940401664*a^3*c^6*d^8 + 85796266704896*a^4*c^5*d^10 + 23055384444928*a^5*c^4*d^12 + 4535485464576*a*b^2*c^6*d^6 + 1267015352320*a*b^4*c^4*d^8 - 2045478174720*a*b^6*c^2*d^10 - 68719476736*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 16217796509696*a^2*b^2*c^5*d^8 + 21371757264896*a^2*b^4*c^3*d^10 - 74208444940288*a^3*b^2*c^4*d^10 + 2832530931712*a^3*b^4*c^2*d^12 - 15857019256832*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 - 2147483648*a^3*b^6*d^14 - 549755813888*a^2*c^7*d^6 + 755914244096*a^3*c^6*d^8 - 6768868458496*a^4*c^5*d^10 - 8074538516480*a^5*c^4*d^12 + 137438953472*a*b^2*c^6*d^6 - 304942678016*a*b^4*c^4*d^8 + 164282499072*a*b^6*c^2*d^10 + 17179869184*a^2*b^6*c*d^12 + 15032385536*a^4*b^4*c*d^14 + 1030792151040*a^2*b^2*c^5*d^8 - 1133871366144*a^2*b^4*c^3*d^10 + 3599182594048*a^3*b^2*c^4*d^10 - 1028644667392*a^3*b^4*c^2*d^12 + 5720896438272*a^4*b^2*c^3*d^12 - 25769803776*a^5*b^2*c^2*d^14) + (((1 - d*x)^(1/2) - 1)^2*(13950053777408*a^2*b*c^5*d^8 - 3487513444352*a*b^3*c^4*d^8 + 1730871820288*a*b^5*c^2*d^10 + 14224931684352*a^3*b*c^4*d^10 + 47244640256*a^2*b^5*c*d^12 + 360777252864*a^4*b*c^3*d^12 - 10479720202240*a^2*b^3*c^3*d^10 - 279172874240*a^3*b^3*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(15118284881920*a^2*c^6*d^7 + 13606456393728*a^3*c^5*d^9 - 1511828488192*a^4*c^4*d^11 - 3779571220480*a*b^2*c^5*d^7 + 1632087572480*a*b^4*c^3*d^9 - 9929964388352*a^2*b^2*c^4*d^9 - 944892805120*a^2*b^4*c^2*d^11 + 2095944040448*a^3*b^2*c^3*d^11 + 128849018880*a*b^6*c*d^11))/((d*x + 1)^(1/2) - 1) - 223338299392*a*b^3*c^4*d^8 + 893353197568*a^2*b*c^5*d^8 + 124554051584*a*b^5*c^2*d^10 + 1236950581248*a^3*b*c^4*d^10 + 30064771072*a^2*b^5*c*d^12 + 257698037760*a^4*b*c^3*d^12 - 807453851648*a^2*b^3*c^3*d^10 - 184683593728*a^3*b^3*c^2*d^12) + 68719476736*a*c^6*d^6 - (((1 - d*x)^(1/2) - 1)*(231928233984*a*b^3*c^3*d^9 - 2233382993920*a^2*b*c^4*d^9 - 197568495616*a^3*b*c^3*d^11 + 124554051584*a^2*b^3*c^2*d^11 + 1340029796352*a*b*c^5*d^7 - 21474836480*a*b^5*c*d^11))/((d*x + 1)^(1/2) - 1) + 687194767360*a^2*c^5*d^8 + 1859720839168*a^3*c^4*d^10 + (((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^6*d^12 - 2267742732288*a*c^6*d^6 + 10960756539392*a^2*c^5*d^8 + 6000069312512*a^3*c^4*d^10 - 2546915606528*a*b^2*c^4*d^8 + 505732399104*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 3152505995264*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 - 330712481792*a*b^2*c^4*d^8 + 149250113536*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 919123001344*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12) + (((1 - d*x)^(1/2) - 1)*(1889785610240*a*c^5*d^7 - 188978561024*a^2*c^4*d^9 + 146028888064*a*b^2*c^3*d^9))/((d*x + 1)^(1/2) - 1) - 2147483648*a*b^3*c^2*d^10 + 34359738368*a^2*b*c^3*d^10 + 146028888064*a*b*c^4*d^8)*1i)/((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^10*d^12 - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 - 36283883716608*a^3*c^8*d^6 + 36283883716608*a^4*c^7*d^8 + 210900074102784*a^5*c^6*d^10 + 167812962189312*a^6*c^5*d^12 + 29480655519744*a^7*c^4*d^14 - 2267742732288*a*b^4*c^6*d^6 + 760209211392*a*b^6*c^4*d^8 + 1504312295424*a*b^8*c^2*d^10 + 75161927680*a^2*b^8*c*d^12 - 66571993088*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 + 18141941858304*a^2*b^2*c^7*d^6 - 3813930958848*a^2*b^4*c^5*d^8 - 5978594476032*a^3*b^2*c^6*d^8 - 21930103013376*a^2*b^6*c^3*d^10 + 116415088558080*a^3*b^4*c^4*d^10 - 263779711451136*a^4*b^2*c^5*d^10 - 4173634469888*a^3*b^6*c^2*d^12 + 39994735460352*a^4*b^4*c^3*d^12 - 140239272148992*a^5*b^2*c^4*d^12 + 2478196129792*a^5*b^4*c^2*d^14 - 16080357556224*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16))/((d*x + 1)^(1/2) - 1)^2 + 1073741824*a*b^10*d^12 + (((1 - d*x)^(1/2) - 1)*(1176821039104*a*b^7*c^3*d^9 - 21440476741632*a^3*b*c^7*d^7 - 1340029796352*a*b^5*c^5*d^7 - 11544872091648*a^4*b*c^6*d^9 + 42193758715904*a^5*b*c^5*d^11 - 210453397504*a^3*b^7*c*d^13 + 32985348833280*a^6*b*c^4*d^13 + 42949672960*a^5*b^5*c*d^15 + 687194767360*a^7*b*c^3*d^15 + 10720238370816*a^2*b^3*c^6*d^7 - 10136122818560*a^2*b^5*c^4*d^9 + 24601572671488*a^3*b^3*c^5*d^9 - 3646427234304*a^2*b^7*c^2*d^11 + 23768349016064*a^3*b^5*c^3*d^11 - 57999238365184*a^4*b^3*c^4*d^11 + 3745211482112*a^4*b^5*c^2*d^13 - 19859928776704*a^5*b^3*c^3*d^13 - 343597383680*a^6*b^3*c^2*d^15 + 167503724544*a*b^9*c*d^11))/((d*x + 1)^(1/2) - 1) - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 + 1099511627776*a^3*c^8*d^6 - 4947802324992*a^4*c^7*d^8 - 1580547964928*a^5*c^6*d^10 + 16080357556224*a^6*c^5*d^12 + 11613591568384*a^7*c^4*d^14 + 68719476736*a*b^4*c^6*d^6 - 115964116992*a*b^6*c^4*d^8 + 48318382080*a*b^8*c^2*d^10 + 23622320128*a^2*b^8*c*d^12 - 15032385536*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 - 549755813888*a^2*b^2*c^7*d^6 + 618475290624*a^2*b^4*c^5*d^8 + 618475290624*a^3*b^2*c^6*d^8 - 77309411328*a^2*b^6*c^3*d^10 - 1799591297024*a^3*b^4*c^4*d^10 + 5738076307456*a^4*b^2*c^5*d^10 - 1081258016768*a^3*b^6*c^2*d^12 + 8246337208320*a^4*b^4*c^3*d^12 - 21492016349184*a^5*b^2*c^4*d^12 + 949187772416*a^5*b^4*c^2*d^14 - 6322191859712*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16) + (((1 - d*x)^(1/2) - 1)^2*(1778116460544*a*b^5*c^4*d^8 + 28449863368704*a^3*b*c^6*d^8 - 1767379042304*a*b^7*c^2*d^10 + 57312043597824*a^4*b*c^5*d^10 - 47244640256*a^2*b^7*c*d^12 + 29618094473216*a^5*b*c^4*d^12 + 47244640256*a^4*b^5*c*d^14 + 755914244096*a^6*b*c^3*d^14 - 14224931684352*a^2*b^3*c^5*d^8 + 17721035063296*a^2*b^5*c^3*d^10 - 56934086475776*a^3*b^3*c^4*d^10 + 2229088026624*a^3*b^5*c^2*d^12 - 15564961480704*a^4*b^3*c^3*d^12 - 377957122048*a^5*b^3*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(30236569763840*a^3*c^7*d^7 + 57449482551296*a^4*c^6*d^9 + 24189255811072*a^5*c^5*d^11 - 3023656976384*a^6*c^4*d^13 + 1889785610240*a*b^4*c^5*d^7 - 1778116460544*a*b^6*c^3*d^9 + 128849018880*a^3*b^6*c*d^13 - 15118284881920*a^2*b^2*c^6*d^7 + 17815524343808*a^2*b^4*c^4*d^9 - 57174604644352*a^3*b^2*c^5*d^9 + 1494648619008*a^2*b^6*c^2*d^11 - 4260607557632*a^3*b^4*c^3*d^11 - 4672924418048*a^4*b^2*c^4*d^11 - 1219770712064*a^4*b^4*c^2*d^13 + 3573412790272*a^5*b^2*c^3*d^13 - 128849018880*a*b^8*c*d^11))/((d*x + 1)^(1/2) - 1) + 77309411328*a*b^5*c^4*d^8 + 1236950581248*a^3*b*c^6*d^8 - 88046829568*a*b^7*c^2*d^10 + 3298534883328*a^4*b*c^5*d^10 - 30064771072*a^2*b^7*c*d^12 + 2542620639232*a^5*b*c^4*d^12 + 30064771072*a^4*b^5*c*d^14 + 481036337152*a^6*b*c^3*d^14 - 618475290624*a^2*b^3*c^5*d^8 + 910533066752*a^2*b^5*c^3*d^10 - 3058016714752*a^3*b^3*c^4*d^10 + 399431958528*a^3*b^5*c^2*d^12 - 1752346656768*a^4*b^3*c^3*d^12 - 240518168576*a^5*b^3*c^2*d^14) - 2147483648*a*b^8*d^12 + (((1 - d*x)^(1/2) - 1)*(2680059592704*a*b^3*c^5*d^7 - 10720238370816*a^2*b*c^6*d^7 - 962072674304*a*b^5*c^3*d^9 + 5772436045824*a^3*b*c^5*d^9 + 17248588660736*a^4*b*c^4*d^11 + 64424509440*a^3*b^5*c*d^13 + 687194767360*a^5*b*c^3*d^13 + 2405181685760*a^2*b^3*c^4*d^9 + 3221225472000*a^2*b^5*c^2*d^11 - 14173392076800*a^3*b^3*c^3*d^11 - 429496729600*a^4*b^3*c^2*d^13 - 188978561024*a*b^7*c*d^11))/((d*x + 1)^(1/2) - 1) + (((1 - d*x)^(1/2) - 1)^2*(2147483648*a^3*b^6*d^14 - 2147483648*a*b^8*d^12 - 18141941858304*a^2*c^7*d^6 + 44598940401664*a^3*c^6*d^8 + 85796266704896*a^4*c^5*d^10 + 23055384444928*a^5*c^4*d^12 + 4535485464576*a*b^2*c^6*d^6 + 1267015352320*a*b^4*c^4*d^8 - 2045478174720*a*b^6*c^2*d^10 - 68719476736*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 16217796509696*a^2*b^2*c^5*d^8 + 21371757264896*a^2*b^4*c^3*d^10 - 74208444940288*a^3*b^2*c^4*d^10 + 2832530931712*a^3*b^4*c^2*d^12 - 15857019256832*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 + 2147483648*a^3*b^6*d^14 + 549755813888*a^2*c^7*d^6 - 755914244096*a^3*c^6*d^8 + 6768868458496*a^4*c^5*d^10 + 8074538516480*a^5*c^4*d^12 - 137438953472*a*b^2*c^6*d^6 + 304942678016*a*b^4*c^4*d^8 - 164282499072*a*b^6*c^2*d^10 - 17179869184*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 1030792151040*a^2*b^2*c^5*d^8 + 1133871366144*a^2*b^4*c^3*d^10 - 3599182594048*a^3*b^2*c^4*d^10 + 1028644667392*a^3*b^4*c^2*d^12 - 5720896438272*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14) + (((1 - d*x)^(1/2) - 1)^2*(13950053777408*a^2*b*c^5*d^8 - 3487513444352*a*b^3*c^4*d^8 + 1730871820288*a*b^5*c^2*d^10 + 14224931684352*a^3*b*c^4*d^10 + 47244640256*a^2*b^5*c*d^12 + 360777252864*a^4*b*c^3*d^12 - 10479720202240*a^2*b^3*c^3*d^10 - 279172874240*a^3*b^3*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(15118284881920*a^2*c^6*d^7 + 13606456393728*a^3*c^5*d^9 - 1511828488192*a^4*c^4*d^11 - 3779571220480*a*b^2*c^5*d^7 + 1632087572480*a*b^4*c^3*d^9 - 9929964388352*a^2*b^2*c^4*d^9 - 944892805120*a^2*b^4*c^2*d^11 + 2095944040448*a^3*b^2*c^3*d^11 + 128849018880*a*b^6*c*d^11))/((d*x + 1)^(1/2) - 1) - 223338299392*a*b^3*c^4*d^8 + 893353197568*a^2*b*c^5*d^8 + 124554051584*a*b^5*c^2*d^10 + 1236950581248*a^3*b*c^4*d^10 + 30064771072*a^2*b^5*c*d^12 + 257698037760*a^4*b*c^3*d^12 - 807453851648*a^2*b^3*c^3*d^10 - 184683593728*a^3*b^3*c^2*d^12) + 1073741824*a*b^6*d^12 + 68719476736*a*c^6*d^6 - (((1 - d*x)^(1/2) - 1)*(231928233984*a*b^3*c^3*d^9 - 2233382993920*a^2*b*c^4*d^9 - 197568495616*a^3*b*c^3*d^11 + 124554051584*a^2*b^3*c^2*d^11 + 1340029796352*a*b*c^5*d^7 - 21474836480*a*b^5*c*d^11))/((d*x + 1)^(1/2) - 1) + 687194767360*a^2*c^5*d^8 + 1859720839168*a^3*c^4*d^10 + (((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^6*d^12 - 2267742732288*a*c^6*d^6 + 10960756539392*a^2*c^5*d^8 + 6000069312512*a^3*c^4*d^10 - 2546915606528*a*b^2*c^4*d^8 + 505732399104*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 3152505995264*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 - 330712481792*a*b^2*c^4*d^8 + 149250113536*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 919123001344*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12) + (((1 - d*x)^(1/2) - 1)^2*(2147483648*a*b^3*c^2*d^10 + 42949672960*a^2*b*c^3*d^10 + 1709396983808*a*b*c^4*d^8))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(1889785610240*a*c^5*d^7 - 188978561024*a^2*c^4*d^9 + 146028888064*a*b^2*c^3*d^9))/((d*x + 1)^(1/2) - 1) - 2147483648*a*b^3*c^2*d^10 + 34359738368*a^2*b*c^3*d^10 + 146028888064*a*b*c^4*d^8) - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(2147483648*a*b^3*c^2*d^10 + 42949672960*a^2*b*c^3*d^10 + 1709396983808*a*b*c^4*d^8))/((d*x + 1)^(1/2) - 1)^2 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*(1073741824*a*b^6*d^12 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1778116460544*a*b^5*c^4*d^8 + 28449863368704*a^3*b*c^6*d^8 - 1767379042304*a*b^7*c^2*d^10 + 57312043597824*a^4*b*c^5*d^10 - 47244640256*a^2*b^7*c*d^12 + 29618094473216*a^5*b*c^4*d^12 + 47244640256*a^4*b^5*c*d^14 + 755914244096*a^6*b*c^3*d^14 - 14224931684352*a^2*b^3*c^5*d^8 + 17721035063296*a^2*b^5*c^3*d^10 - 56934086475776*a^3*b^3*c^4*d^10 + 2229088026624*a^3*b^5*c^2*d^12 - 15564961480704*a^4*b^3*c^3*d^12 - 377957122048*a^5*b^3*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 - (-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*((((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^10*d^12 - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 - 36283883716608*a^3*c^8*d^6 + 36283883716608*a^4*c^7*d^8 + 210900074102784*a^5*c^6*d^10 + 167812962189312*a^6*c^5*d^12 + 29480655519744*a^7*c^4*d^14 - 2267742732288*a*b^4*c^6*d^6 + 760209211392*a*b^6*c^4*d^8 + 1504312295424*a*b^8*c^2*d^10 + 75161927680*a^2*b^8*c*d^12 - 66571993088*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 + 18141941858304*a^2*b^2*c^7*d^6 - 3813930958848*a^2*b^4*c^5*d^8 - 5978594476032*a^3*b^2*c^6*d^8 - 21930103013376*a^2*b^6*c^3*d^10 + 116415088558080*a^3*b^4*c^4*d^10 - 263779711451136*a^4*b^2*c^5*d^10 - 4173634469888*a^3*b^6*c^2*d^12 + 39994735460352*a^4*b^4*c^3*d^12 - 140239272148992*a^5*b^2*c^4*d^12 + 2478196129792*a^5*b^4*c^2*d^14 - 16080357556224*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16))/((d*x + 1)^(1/2) - 1)^2 + 1073741824*a*b^10*d^12 + (((1 - d*x)^(1/2) - 1)*(1176821039104*a*b^7*c^3*d^9 - 21440476741632*a^3*b*c^7*d^7 - 1340029796352*a*b^5*c^5*d^7 - 11544872091648*a^4*b*c^6*d^9 + 42193758715904*a^5*b*c^5*d^11 - 210453397504*a^3*b^7*c*d^13 + 32985348833280*a^6*b*c^4*d^13 + 42949672960*a^5*b^5*c*d^15 + 687194767360*a^7*b*c^3*d^15 + 10720238370816*a^2*b^3*c^6*d^7 - 10136122818560*a^2*b^5*c^4*d^9 + 24601572671488*a^3*b^3*c^5*d^9 - 3646427234304*a^2*b^7*c^2*d^11 + 23768349016064*a^3*b^5*c^3*d^11 - 57999238365184*a^4*b^3*c^4*d^11 + 3745211482112*a^4*b^5*c^2*d^13 - 19859928776704*a^5*b^3*c^3*d^13 - 343597383680*a^6*b^3*c^2*d^15 + 167503724544*a*b^9*c*d^11))/((d*x + 1)^(1/2) - 1) - 2147483648*a^3*b^8*d^14 + 1073741824*a^5*b^6*d^16 + 1099511627776*a^3*c^8*d^6 - 4947802324992*a^4*c^7*d^8 - 1580547964928*a^5*c^6*d^10 + 16080357556224*a^6*c^5*d^12 + 11613591568384*a^7*c^4*d^14 + 68719476736*a*b^4*c^6*d^6 - 115964116992*a*b^6*c^4*d^8 + 48318382080*a*b^8*c^2*d^10 + 23622320128*a^2*b^8*c*d^12 - 15032385536*a^4*b^6*c*d^14 - 8589934592*a^6*b^4*c*d^16 - 549755813888*a^2*b^2*c^7*d^6 + 618475290624*a^2*b^4*c^5*d^8 + 618475290624*a^3*b^2*c^6*d^8 - 77309411328*a^2*b^6*c^3*d^10 - 1799591297024*a^3*b^4*c^4*d^10 + 5738076307456*a^4*b^2*c^5*d^10 - 1081258016768*a^3*b^6*c^2*d^12 + 8246337208320*a^4*b^4*c^3*d^12 - 21492016349184*a^5*b^2*c^4*d^12 + 949187772416*a^5*b^4*c^2*d^14 - 6322191859712*a^6*b^2*c^3*d^14 + 17179869184*a^7*b^2*c^2*d^16) + (((1 - d*x)^(1/2) - 1)*(30236569763840*a^3*c^7*d^7 + 57449482551296*a^4*c^6*d^9 + 24189255811072*a^5*c^5*d^11 - 3023656976384*a^6*c^4*d^13 + 1889785610240*a*b^4*c^5*d^7 - 1778116460544*a*b^6*c^3*d^9 + 128849018880*a^3*b^6*c*d^13 - 15118284881920*a^2*b^2*c^6*d^7 + 17815524343808*a^2*b^4*c^4*d^9 - 57174604644352*a^3*b^2*c^5*d^9 + 1494648619008*a^2*b^6*c^2*d^11 - 4260607557632*a^3*b^4*c^3*d^11 - 4672924418048*a^4*b^2*c^4*d^11 - 1219770712064*a^4*b^4*c^2*d^13 + 3573412790272*a^5*b^2*c^3*d^13 - 128849018880*a*b^8*c*d^11))/((d*x + 1)^(1/2) - 1) + 77309411328*a*b^5*c^4*d^8 + 1236950581248*a^3*b*c^6*d^8 - 88046829568*a*b^7*c^2*d^10 + 3298534883328*a^4*b*c^5*d^10 - 30064771072*a^2*b^7*c*d^12 + 2542620639232*a^5*b*c^4*d^12 + 30064771072*a^4*b^5*c*d^14 + 481036337152*a^6*b*c^3*d^14 - 618475290624*a^2*b^3*c^5*d^8 + 910533066752*a^2*b^5*c^3*d^10 - 3058016714752*a^3*b^3*c^4*d^10 + 399431958528*a^3*b^5*c^2*d^12 - 1752346656768*a^4*b^3*c^3*d^12 - 240518168576*a^5*b^3*c^2*d^14) + 2147483648*a*b^8*d^12 - (((1 - d*x)^(1/2) - 1)*(2680059592704*a*b^3*c^5*d^7 - 10720238370816*a^2*b*c^6*d^7 - 962072674304*a*b^5*c^3*d^9 + 5772436045824*a^3*b*c^5*d^9 + 17248588660736*a^4*b*c^4*d^11 + 64424509440*a^3*b^5*c*d^13 + 687194767360*a^5*b*c^3*d^13 + 2405181685760*a^2*b^3*c^4*d^9 + 3221225472000*a^2*b^5*c^2*d^11 - 14173392076800*a^3*b^3*c^3*d^11 - 429496729600*a^4*b^3*c^2*d^13 - 188978561024*a*b^7*c*d^11))/((d*x + 1)^(1/2) - 1) - (((1 - d*x)^(1/2) - 1)^2*(2147483648*a^3*b^6*d^14 - 2147483648*a*b^8*d^12 - 18141941858304*a^2*c^7*d^6 + 44598940401664*a^3*c^6*d^8 + 85796266704896*a^4*c^5*d^10 + 23055384444928*a^5*c^4*d^12 + 4535485464576*a*b^2*c^6*d^6 + 1267015352320*a*b^4*c^4*d^8 - 2045478174720*a*b^6*c^2*d^10 - 68719476736*a^2*b^6*c*d^12 - 15032385536*a^4*b^4*c*d^14 - 16217796509696*a^2*b^2*c^5*d^8 + 21371757264896*a^2*b^4*c^3*d^10 - 74208444940288*a^3*b^2*c^4*d^10 + 2832530931712*a^3*b^4*c^2*d^12 - 15857019256832*a^4*b^2*c^3*d^12 + 25769803776*a^5*b^2*c^2*d^14))/((d*x + 1)^(1/2) - 1)^2 - 2147483648*a^3*b^6*d^14 - 549755813888*a^2*c^7*d^6 + 755914244096*a^3*c^6*d^8 - 6768868458496*a^4*c^5*d^10 - 8074538516480*a^5*c^4*d^12 + 137438953472*a*b^2*c^6*d^6 - 304942678016*a*b^4*c^4*d^8 + 164282499072*a*b^6*c^2*d^10 + 17179869184*a^2*b^6*c*d^12 + 15032385536*a^4*b^4*c*d^14 + 1030792151040*a^2*b^2*c^5*d^8 - 1133871366144*a^2*b^4*c^3*d^10 + 3599182594048*a^3*b^2*c^4*d^10 - 1028644667392*a^3*b^4*c^2*d^12 + 5720896438272*a^4*b^2*c^3*d^12 - 25769803776*a^5*b^2*c^2*d^14) + (((1 - d*x)^(1/2) - 1)^2*(13950053777408*a^2*b*c^5*d^8 - 3487513444352*a*b^3*c^4*d^8 + 1730871820288*a*b^5*c^2*d^10 + 14224931684352*a^3*b*c^4*d^10 + 47244640256*a^2*b^5*c*d^12 + 360777252864*a^4*b*c^3*d^12 - 10479720202240*a^2*b^3*c^3*d^10 - 279172874240*a^3*b^3*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 + (((1 - d*x)^(1/2) - 1)*(15118284881920*a^2*c^6*d^7 + 13606456393728*a^3*c^5*d^9 - 1511828488192*a^4*c^4*d^11 - 3779571220480*a*b^2*c^5*d^7 + 1632087572480*a*b^4*c^3*d^9 - 9929964388352*a^2*b^2*c^4*d^9 - 944892805120*a^2*b^4*c^2*d^11 + 2095944040448*a^3*b^2*c^3*d^11 + 128849018880*a*b^6*c*d^11))/((d*x + 1)^(1/2) - 1) - 223338299392*a*b^3*c^4*d^8 + 893353197568*a^2*b*c^5*d^8 + 124554051584*a*b^5*c^2*d^10 + 1236950581248*a^3*b*c^4*d^10 + 30064771072*a^2*b^5*c*d^12 + 257698037760*a^4*b*c^3*d^12 - 807453851648*a^2*b^3*c^3*d^10 - 184683593728*a^3*b^3*c^2*d^12) + 68719476736*a*c^6*d^6 - (((1 - d*x)^(1/2) - 1)*(231928233984*a*b^3*c^3*d^9 - 2233382993920*a^2*b*c^4*d^9 - 197568495616*a^3*b*c^3*d^11 + 124554051584*a^2*b^3*c^2*d^11 + 1340029796352*a*b*c^5*d^7 - 21474836480*a*b^5*c*d^11))/((d*x + 1)^(1/2) - 1) + 687194767360*a^2*c^5*d^8 + 1859720839168*a^3*c^4*d^10 + (((1 - d*x)^(1/2) - 1)^2*(1073741824*a*b^6*d^12 - 2267742732288*a*c^6*d^6 + 10960756539392*a^2*c^5*d^8 + 6000069312512*a^3*c^4*d^10 - 2546915606528*a*b^2*c^4*d^8 + 505732399104*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 3152505995264*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12))/((d*x + 1)^(1/2) - 1)^2 - 330712481792*a*b^2*c^4*d^8 + 149250113536*a*b^4*c^2*d^10 - 6442450944*a^2*b^4*c*d^12 - 919123001344*a^2*b^2*c^3*d^10 + 9663676416*a^3*b^2*c^2*d^12) + (((1 - d*x)^(1/2) - 1)*(1889785610240*a*c^5*d^7 - 188978561024*a^2*c^4*d^9 + 146028888064*a*b^2*c^3*d^9))/((d*x + 1)^(1/2) - 1) - 2147483648*a*b^3*c^2*d^10 + 34359738368*a^2*b*c^3*d^10 + 146028888064*a*b*c^4*d^8) + 283467841536*a*c^4*d^8 + (2*((1 - d*x)^(1/2) - 1)^2*(519691042816*a*c^4*d^8 + 1073741824*a*b^2*c^2*d^10))/((d*x + 1)^(1/2) - 1)^2 + 2147483648*a*b^2*c^2*d^10 + (34359738368*a*b*c^3*d^9*((1 - d*x)^(1/2) - 1))/((d*x + 1)^(1/2) - 1)))*(-(8*a*c^3 - 2*b^2*c^2 + b^4*d^2 - b*d^2*(-(4*a*c - b^2)^3)^(1/2) + 8*a^2*c^2*d^2 - 6*a*b^2*c*d^2)/(2*(16*a^2*c^4 + b^4*c^2 - b^6*d^2 - 8*a*b^2*c^3 + a^2*b^4*d^4 + 32*a^3*c^3*d^2 + 16*a^4*c^2*d^4 - 8*a^3*b^2*c*d^4 - 32*a^2*b^2*c^2*d^2 + 10*a*b^4*c*d^2)))^(1/2)*2i","B"
796,-1,-1,571,0.000000,"\text{Not used}","int(1/((1 - d*x)^(1/2)*(d*x + 1)^(1/2)*(a + b*x + c*x^2)^2),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
797,0,-1,276,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^3/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)),x)","\int \frac{{\left(c\,x^2+b\,x+a\right)}^3}{{\left(1-d\,x\right)}^{3/2}\,{\left(d\,x+1\right)}^{3/2}} \,d x","Not used",1,"int((a + b*x + c*x^2)^3/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)), x)","F"
798,0,-1,135,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^2/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)),x)","\int \frac{{\left(c\,x^2+b\,x+a\right)}^2}{{\left(1-d\,x\right)}^{3/2}\,{\left(d\,x+1\right)}^{3/2}} \,d x","Not used",1,"int((a + b*x + c*x^2)^2/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)), x)","F"
799,0,-1,40,0.000000,"\text{Not used}","int((a + b*x + c*x^2)/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)),x)","\int \frac{c\,x^2+b\,x+a}{{\left(1-d\,x\right)}^{3/2}\,{\left(d\,x+1\right)}^{3/2}} \,d x","Not used",1,"int((a + b*x + c*x^2)/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)), x)","F"
800,0,-1,443,0.000000,"\text{Not used}","int(1/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)*(a + b*x + c*x^2)),x)","\int \frac{1}{{\left(1-d\,x\right)}^{3/2}\,{\left(d\,x+1\right)}^{3/2}\,\left(c\,x^2+b\,x+a\right)} \,d x","Not used",1,"int(1/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)*(a + b*x + c*x^2)), x)","F"
801,0,-1,939,0.000000,"\text{Not used}","int(1/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)*(a + b*x + c*x^2)^2),x)","\int \frac{1}{{\left(1-d\,x\right)}^{3/2}\,{\left(d\,x+1\right)}^{3/2}\,{\left(c\,x^2+b\,x+a\right)}^2} \,d x","Not used",1,"int(1/((1 - d*x)^(3/2)*(d*x + 1)^(3/2)*(a + b*x + c*x^2)^2), x)","F"
802,0,-1,54,0.000000,"\text{Not used}","int((a + c*x^2)^p*(1 - e*x)^m*(e*x + 1)^m,x)","\int {\left(c\,x^2+a\right)}^p\,{\left(1-e\,x\right)}^m\,{\left(e\,x+1\right)}^m \,d x","Not used",1,"int((a + c*x^2)^p*(1 - e*x)^m*(e*x + 1)^m, x)","F"
803,0,-1,89,0.000000,"\text{Not used}","int((a + c*x^2)^p*(d + e*x)^m*(d - e*x)^m,x)","\int {\left(c\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^m\,{\left(d-e\,x\right)}^m \,d x","Not used",1,"int((a + c*x^2)^p*(d + e*x)^m*(d - e*x)^m, x)","F"
804,0,-1,92,0.000000,"\text{Not used}","int((d*f - e*f*x)^m*(a + c*x^2)^p*(d + e*x)^m,x)","\int {\left(d\,f-e\,f\,x\right)}^m\,{\left(c\,x^2+a\right)}^p\,{\left(d+e\,x\right)}^m \,d x","Not used",1,"int((d*f - e*f*x)^m*(a + c*x^2)^p*(d + e*x)^m, x)","F"
805,1,1943,275,3.900915,"\text{Not used}","int((f + g*x)^n*(d + e*x)^3*(a + 2*c*d*x + c*e*x^2),x)","\frac{x\,{\left(f+g\,x\right)}^n\,\left(2\,c\,d^4\,f\,g^5\,n^5+36\,c\,d^4\,f\,g^5\,n^4+238\,c\,d^4\,f\,g^5\,n^3+684\,c\,d^4\,f\,g^5\,n^2+720\,c\,d^4\,f\,g^5\,n-14\,c\,d^3\,e\,f^2\,g^4\,n^4-210\,c\,d^3\,e\,f^2\,g^4\,n^3-1036\,c\,d^3\,e\,f^2\,g^4\,n^2-1680\,c\,d^3\,e\,f^2\,g^4\,n+a\,d^3\,g^6\,n^5+20\,a\,d^3\,g^6\,n^4+155\,a\,d^3\,g^6\,n^3+580\,a\,d^3\,g^6\,n^2+1044\,a\,d^3\,g^6\,n+720\,a\,d^3\,g^6+54\,c\,d^2\,e^2\,f^3\,g^3\,n^3+594\,c\,d^2\,e^2\,f^3\,g^3\,n^2+1620\,c\,d^2\,e^2\,f^3\,g^3\,n+3\,a\,d^2\,e\,f\,g^5\,n^5+54\,a\,d^2\,e\,f\,g^5\,n^4+357\,a\,d^2\,e\,f\,g^5\,n^3+1026\,a\,d^2\,e\,f\,g^5\,n^2+1080\,a\,d^2\,e\,f\,g^5\,n-120\,c\,d\,e^3\,f^4\,g^2\,n^2-720\,c\,d\,e^3\,f^4\,g^2\,n-6\,a\,d\,e^2\,f^2\,g^4\,n^4-90\,a\,d\,e^2\,f^2\,g^4\,n^3-444\,a\,d\,e^2\,f^2\,g^4\,n^2-720\,a\,d\,e^2\,f^2\,g^4\,n+120\,c\,e^4\,f^5\,g\,n+6\,a\,e^3\,f^3\,g^3\,n^3+66\,a\,e^3\,f^3\,g^3\,n^2+180\,a\,e^3\,f^3\,g^3\,n\right)}{g^6\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}-\frac{{\left(f+g\,x\right)}^n\,\left(2\,c\,d^4\,f^2\,g^4\,n^4+36\,c\,d^4\,f^2\,g^4\,n^3+238\,c\,d^4\,f^2\,g^4\,n^2+684\,c\,d^4\,f^2\,g^4\,n+720\,c\,d^4\,f^2\,g^4-14\,c\,d^3\,e\,f^3\,g^3\,n^3-210\,c\,d^3\,e\,f^3\,g^3\,n^2-1036\,c\,d^3\,e\,f^3\,g^3\,n-1680\,c\,d^3\,e\,f^3\,g^3-a\,d^3\,f\,g^5\,n^5-20\,a\,d^3\,f\,g^5\,n^4-155\,a\,d^3\,f\,g^5\,n^3-580\,a\,d^3\,f\,g^5\,n^2-1044\,a\,d^3\,f\,g^5\,n-720\,a\,d^3\,f\,g^5+54\,c\,d^2\,e^2\,f^4\,g^2\,n^2+594\,c\,d^2\,e^2\,f^4\,g^2\,n+1620\,c\,d^2\,e^2\,f^4\,g^2+3\,a\,d^2\,e\,f^2\,g^4\,n^4+54\,a\,d^2\,e\,f^2\,g^4\,n^3+357\,a\,d^2\,e\,f^2\,g^4\,n^2+1026\,a\,d^2\,e\,f^2\,g^4\,n+1080\,a\,d^2\,e\,f^2\,g^4-120\,c\,d\,e^3\,f^5\,g\,n-720\,c\,d\,e^3\,f^5\,g-6\,a\,d\,e^2\,f^3\,g^3\,n^3-90\,a\,d\,e^2\,f^3\,g^3\,n^2-444\,a\,d\,e^2\,f^3\,g^3\,n-720\,a\,d\,e^2\,f^3\,g^3+120\,c\,e^4\,f^6+6\,a\,e^3\,f^4\,g^2\,n^2+66\,a\,e^3\,f^4\,g^2\,n+180\,a\,e^3\,f^4\,g^2\right)}{g^6\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}+\frac{c\,e^4\,x^6\,{\left(f+g\,x\right)}^n\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}{n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720}+\frac{x^2\,{\left(f+g\,x\right)}^n\,\left(n+1\right)\,\left(2\,c\,d^4\,g^4\,n^4+36\,c\,d^4\,g^4\,n^3+238\,c\,d^4\,g^4\,n^2+684\,c\,d^4\,g^4\,n+720\,c\,d^4\,g^4+7\,c\,d^3\,e\,f\,g^3\,n^4+105\,c\,d^3\,e\,f\,g^3\,n^3+518\,c\,d^3\,e\,f\,g^3\,n^2+840\,c\,d^3\,e\,f\,g^3\,n-27\,c\,d^2\,e^2\,f^2\,g^2\,n^3-297\,c\,d^2\,e^2\,f^2\,g^2\,n^2-810\,c\,d^2\,e^2\,f^2\,g^2\,n+3\,a\,d^2\,e\,g^4\,n^4+54\,a\,d^2\,e\,g^4\,n^3+357\,a\,d^2\,e\,g^4\,n^2+1026\,a\,d^2\,e\,g^4\,n+1080\,a\,d^2\,e\,g^4+60\,c\,d\,e^3\,f^3\,g\,n^2+360\,c\,d\,e^3\,f^3\,g\,n+3\,a\,d\,e^2\,f\,g^3\,n^4+45\,a\,d\,e^2\,f\,g^3\,n^3+222\,a\,d\,e^2\,f\,g^3\,n^2+360\,a\,d\,e^2\,f\,g^3\,n-60\,c\,e^4\,f^4\,n-3\,a\,e^3\,f^2\,g^2\,n^3-33\,a\,e^3\,f^2\,g^2\,n^2-90\,a\,e^3\,f^2\,g^2\,n\right)}{g^4\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}+\frac{e\,x^3\,{\left(f+g\,x\right)}^n\,\left(n^2+3\,n+2\right)\,\left(7\,c\,d^3\,g^3\,n^3+105\,c\,d^3\,g^3\,n^2+518\,c\,d^3\,g^3\,n+840\,c\,d^3\,g^3+9\,c\,d^2\,e\,f\,g^2\,n^3+99\,c\,d^2\,e\,f\,g^2\,n^2+270\,c\,d^2\,e\,f\,g^2\,n-20\,c\,d\,e^2\,f^2\,g\,n^2-120\,c\,d\,e^2\,f^2\,g\,n+3\,a\,d\,e\,g^3\,n^3+45\,a\,d\,e\,g^3\,n^2+222\,a\,d\,e\,g^3\,n+360\,a\,d\,e\,g^3+20\,c\,e^3\,f^3\,n+a\,e^2\,f\,g^2\,n^3+11\,a\,e^2\,f\,g^2\,n^2+30\,a\,e^2\,f\,g^2\,n\right)}{g^3\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}+\frac{e^2\,x^4\,{\left(f+g\,x\right)}^n\,\left(n^3+6\,n^2+11\,n+6\right)\,\left(9\,c\,d^2\,g^2\,n^2+99\,c\,d^2\,g^2\,n+270\,c\,d^2\,g^2+5\,c\,d\,e\,f\,g\,n^2+30\,c\,d\,e\,f\,g\,n-5\,c\,e^2\,f^2\,n+a\,e\,g^2\,n^2+11\,a\,e\,g^2\,n+30\,a\,e\,g^2\right)}{g^2\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}+\frac{c\,e^3\,x^5\,{\left(f+g\,x\right)}^n\,\left(30\,d\,g+5\,d\,g\,n+e\,f\,n\right)\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}{g\,\left(n^6+21\,n^5+175\,n^4+735\,n^3+1624\,n^2+1764\,n+720\right)}","Not used",1,"(x*(f + g*x)^n*(720*a*d^3*g^6 + 580*a*d^3*g^6*n^2 + 155*a*d^3*g^6*n^3 + 20*a*d^3*g^6*n^4 + a*d^3*g^6*n^5 + 1044*a*d^3*g^6*n + 720*c*d^4*f*g^5*n + 120*c*e^4*f^5*g*n + 180*a*e^3*f^3*g^3*n + 684*c*d^4*f*g^5*n^2 + 238*c*d^4*f*g^5*n^3 + 36*c*d^4*f*g^5*n^4 + 2*c*d^4*f*g^5*n^5 + 66*a*e^3*f^3*g^3*n^2 + 6*a*e^3*f^3*g^3*n^3 - 444*a*d*e^2*f^2*g^4*n^2 - 90*a*d*e^2*f^2*g^4*n^3 - 6*a*d*e^2*f^2*g^4*n^4 + 1620*c*d^2*e^2*f^3*g^3*n - 120*c*d*e^3*f^4*g^2*n^2 - 1036*c*d^3*e*f^2*g^4*n^2 - 210*c*d^3*e*f^2*g^4*n^3 - 14*c*d^3*e*f^2*g^4*n^4 + 1080*a*d^2*e*f*g^5*n + 594*c*d^2*e^2*f^3*g^3*n^2 + 54*c*d^2*e^2*f^3*g^3*n^3 - 720*a*d*e^2*f^2*g^4*n + 1026*a*d^2*e*f*g^5*n^2 + 357*a*d^2*e*f*g^5*n^3 + 54*a*d^2*e*f*g^5*n^4 + 3*a*d^2*e*f*g^5*n^5 - 720*c*d*e^3*f^4*g^2*n - 1680*c*d^3*e*f^2*g^4*n))/(g^6*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) - ((f + g*x)^n*(120*c*e^4*f^6 + 180*a*e^3*f^4*g^2 + 720*c*d^4*f^2*g^4 - 720*a*d^3*f*g^5 - 720*c*d*e^3*f^5*g - 1044*a*d^3*f*g^5*n - 720*a*d*e^2*f^3*g^3 + 1080*a*d^2*e*f^2*g^4 - 1680*c*d^3*e*f^3*g^3 - 580*a*d^3*f*g^5*n^2 - 155*a*d^3*f*g^5*n^3 - 20*a*d^3*f*g^5*n^4 - a*d^3*f*g^5*n^5 + 66*a*e^3*f^4*g^2*n + 684*c*d^4*f^2*g^4*n + 1620*c*d^2*e^2*f^4*g^2 + 6*a*e^3*f^4*g^2*n^2 + 238*c*d^4*f^2*g^4*n^2 + 36*c*d^4*f^2*g^4*n^3 + 2*c*d^4*f^2*g^4*n^4 - 90*a*d*e^2*f^3*g^3*n^2 + 357*a*d^2*e*f^2*g^4*n^2 - 6*a*d*e^2*f^3*g^3*n^3 + 54*a*d^2*e*f^2*g^4*n^3 + 3*a*d^2*e*f^2*g^4*n^4 + 594*c*d^2*e^2*f^4*g^2*n - 210*c*d^3*e*f^3*g^3*n^2 - 14*c*d^3*e*f^3*g^3*n^3 - 120*c*d*e^3*f^5*g*n + 54*c*d^2*e^2*f^4*g^2*n^2 - 444*a*d*e^2*f^3*g^3*n + 1026*a*d^2*e*f^2*g^4*n - 1036*c*d^3*e*f^3*g^3*n))/(g^6*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) + (c*e^4*x^6*(f + g*x)^n*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120))/(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720) + (x^2*(f + g*x)^n*(n + 1)*(720*c*d^4*g^4 + 238*c*d^4*g^4*n^2 + 36*c*d^4*g^4*n^3 + 2*c*d^4*g^4*n^4 + 1080*a*d^2*e*g^4 + 684*c*d^4*g^4*n - 60*c*e^4*f^4*n + 1026*a*d^2*e*g^4*n + 357*a*d^2*e*g^4*n^2 + 54*a*d^2*e*g^4*n^3 + 3*a*d^2*e*g^4*n^4 - 90*a*e^3*f^2*g^2*n - 33*a*e^3*f^2*g^2*n^2 - 3*a*e^3*f^2*g^2*n^3 - 810*c*d^2*e^2*f^2*g^2*n + 360*a*d*e^2*f*g^3*n + 360*c*d*e^3*f^3*g*n + 840*c*d^3*e*f*g^3*n - 297*c*d^2*e^2*f^2*g^2*n^2 - 27*c*d^2*e^2*f^2*g^2*n^3 + 222*a*d*e^2*f*g^3*n^2 + 45*a*d*e^2*f*g^3*n^3 + 3*a*d*e^2*f*g^3*n^4 + 60*c*d*e^3*f^3*g*n^2 + 518*c*d^3*e*f*g^3*n^2 + 105*c*d^3*e*f*g^3*n^3 + 7*c*d^3*e*f*g^3*n^4))/(g^4*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) + (e*x^3*(f + g*x)^n*(3*n + n^2 + 2)*(840*c*d^3*g^3 + 105*c*d^3*g^3*n^2 + 7*c*d^3*g^3*n^3 + 360*a*d*e*g^3 + 518*c*d^3*g^3*n + 20*c*e^3*f^3*n + 45*a*d*e*g^3*n^2 + 3*a*d*e*g^3*n^3 + 30*a*e^2*f*g^2*n + 11*a*e^2*f*g^2*n^2 + a*e^2*f*g^2*n^3 + 222*a*d*e*g^3*n - 120*c*d*e^2*f^2*g*n + 270*c*d^2*e*f*g^2*n - 20*c*d*e^2*f^2*g*n^2 + 99*c*d^2*e*f*g^2*n^2 + 9*c*d^2*e*f*g^2*n^3))/(g^3*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) + (e^2*x^4*(f + g*x)^n*(11*n + 6*n^2 + n^3 + 6)*(270*c*d^2*g^2 + 30*a*e*g^2 + 9*c*d^2*g^2*n^2 + 11*a*e*g^2*n + a*e*g^2*n^2 + 99*c*d^2*g^2*n - 5*c*e^2*f^2*n + 5*c*d*e*f*g*n^2 + 30*c*d*e*f*g*n))/(g^2*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720)) + (c*e^3*x^5*(f + g*x)^n*(30*d*g + 5*d*g*n + e*f*n)*(50*n + 35*n^2 + 10*n^3 + n^4 + 24))/(g*(1764*n + 1624*n^2 + 735*n^3 + 175*n^4 + 21*n^5 + n^6 + 720))","B"
806,1,1133,208,3.522336,"\text{Not used}","int((f + g*x)^n*(d + e*x)^2*(a + 2*c*d*x + c*e*x^2),x)","\frac{{\left(f+g\,x\right)}^n\,\left(-2\,c\,d^3\,f^2\,g^3\,n^3-24\,c\,d^3\,f^2\,g^3\,n^2-94\,c\,d^3\,f^2\,g^3\,n-120\,c\,d^3\,f^2\,g^3+10\,c\,d^2\,e\,f^3\,g^2\,n^2+90\,c\,d^2\,e\,f^3\,g^2\,n+200\,c\,d^2\,e\,f^3\,g^2+a\,d^2\,f\,g^4\,n^4+14\,a\,d^2\,f\,g^4\,n^3+71\,a\,d^2\,f\,g^4\,n^2+154\,a\,d^2\,f\,g^4\,n+120\,a\,d^2\,f\,g^4-24\,c\,d\,e^2\,f^4\,g\,n-120\,c\,d\,e^2\,f^4\,g-2\,a\,d\,e\,f^2\,g^3\,n^3-24\,a\,d\,e\,f^2\,g^3\,n^2-94\,a\,d\,e\,f^2\,g^3\,n-120\,a\,d\,e\,f^2\,g^3+24\,c\,e^3\,f^5+2\,a\,e^2\,f^3\,g^2\,n^2+18\,a\,e^2\,f^3\,g^2\,n+40\,a\,e^2\,f^3\,g^2\right)}{g^5\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{x\,{\left(f+g\,x\right)}^n\,\left(2\,c\,d^3\,f\,g^4\,n^4+24\,c\,d^3\,f\,g^4\,n^3+94\,c\,d^3\,f\,g^4\,n^2+120\,c\,d^3\,f\,g^4\,n-10\,c\,d^2\,e\,f^2\,g^3\,n^3-90\,c\,d^2\,e\,f^2\,g^3\,n^2-200\,c\,d^2\,e\,f^2\,g^3\,n+a\,d^2\,g^5\,n^4+14\,a\,d^2\,g^5\,n^3+71\,a\,d^2\,g^5\,n^2+154\,a\,d^2\,g^5\,n+120\,a\,d^2\,g^5+24\,c\,d\,e^2\,f^3\,g^2\,n^2+120\,c\,d\,e^2\,f^3\,g^2\,n+2\,a\,d\,e\,f\,g^4\,n^4+24\,a\,d\,e\,f\,g^4\,n^3+94\,a\,d\,e\,f\,g^4\,n^2+120\,a\,d\,e\,f\,g^4\,n-24\,c\,e^3\,f^4\,g\,n-2\,a\,e^2\,f^2\,g^3\,n^3-18\,a\,e^2\,f^2\,g^3\,n^2-40\,a\,e^2\,f^2\,g^3\,n\right)}{g^5\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{c\,e^3\,x^5\,{\left(f+g\,x\right)}^n\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}{n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120}+\frac{x^2\,{\left(f+g\,x\right)}^n\,\left(n+1\right)\,\left(2\,c\,d^3\,g^3\,n^3+24\,c\,d^3\,g^3\,n^2+94\,c\,d^3\,g^3\,n+120\,c\,d^3\,g^3+5\,c\,d^2\,e\,f\,g^2\,n^3+45\,c\,d^2\,e\,f\,g^2\,n^2+100\,c\,d^2\,e\,f\,g^2\,n-12\,c\,d\,e^2\,f^2\,g\,n^2-60\,c\,d\,e^2\,f^2\,g\,n+2\,a\,d\,e\,g^3\,n^3+24\,a\,d\,e\,g^3\,n^2+94\,a\,d\,e\,g^3\,n+120\,a\,d\,e\,g^3+12\,c\,e^3\,f^3\,n+a\,e^2\,f\,g^2\,n^3+9\,a\,e^2\,f\,g^2\,n^2+20\,a\,e^2\,f\,g^2\,n\right)}{g^3\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{e\,x^3\,{\left(f+g\,x\right)}^n\,\left(n^2+3\,n+2\right)\,\left(5\,c\,d^2\,g^2\,n^2+45\,c\,d^2\,g^2\,n+100\,c\,d^2\,g^2+4\,c\,d\,e\,f\,g\,n^2+20\,c\,d\,e\,f\,g\,n-4\,c\,e^2\,f^2\,n+a\,e\,g^2\,n^2+9\,a\,e\,g^2\,n+20\,a\,e\,g^2\right)}{g^2\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}+\frac{c\,e^2\,x^4\,{\left(f+g\,x\right)}^n\,\left(20\,d\,g+4\,d\,g\,n+e\,f\,n\right)\,\left(n^3+6\,n^2+11\,n+6\right)}{g\,\left(n^5+15\,n^4+85\,n^3+225\,n^2+274\,n+120\right)}","Not used",1,"((f + g*x)^n*(24*c*e^3*f^5 + 40*a*e^2*f^3*g^2 - 120*c*d^3*f^2*g^3 + 120*a*d^2*f*g^4 - 120*a*d*e*f^2*g^3 - 120*c*d*e^2*f^4*g + 154*a*d^2*f*g^4*n + 200*c*d^2*e*f^3*g^2 + 71*a*d^2*f*g^4*n^2 + 14*a*d^2*f*g^4*n^3 + a*d^2*f*g^4*n^4 + 18*a*e^2*f^3*g^2*n - 94*c*d^3*f^2*g^3*n + 2*a*e^2*f^3*g^2*n^2 - 24*c*d^3*f^2*g^3*n^2 - 2*c*d^3*f^2*g^3*n^3 + 10*c*d^2*e*f^3*g^2*n^2 - 94*a*d*e*f^2*g^3*n - 24*c*d*e^2*f^4*g*n - 24*a*d*e*f^2*g^3*n^2 - 2*a*d*e*f^2*g^3*n^3 + 90*c*d^2*e*f^3*g^2*n))/(g^5*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (x*(f + g*x)^n*(120*a*d^2*g^5 + 71*a*d^2*g^5*n^2 + 14*a*d^2*g^5*n^3 + a*d^2*g^5*n^4 + 154*a*d^2*g^5*n + 120*c*d^3*f*g^4*n - 24*c*e^3*f^4*g*n - 40*a*e^2*f^2*g^3*n + 94*c*d^3*f*g^4*n^2 + 24*c*d^3*f*g^4*n^3 + 2*c*d^3*f*g^4*n^4 - 18*a*e^2*f^2*g^3*n^2 - 2*a*e^2*f^2*g^3*n^3 + 120*a*d*e*f*g^4*n + 24*c*d*e^2*f^3*g^2*n^2 - 90*c*d^2*e*f^2*g^3*n^2 - 10*c*d^2*e*f^2*g^3*n^3 + 94*a*d*e*f*g^4*n^2 + 24*a*d*e*f*g^4*n^3 + 2*a*d*e*f*g^4*n^4 + 120*c*d*e^2*f^3*g^2*n - 200*c*d^2*e*f^2*g^3*n))/(g^5*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (c*e^3*x^5*(f + g*x)^n*(50*n + 35*n^2 + 10*n^3 + n^4 + 24))/(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120) + (x^2*(f + g*x)^n*(n + 1)*(120*c*d^3*g^3 + 24*c*d^3*g^3*n^2 + 2*c*d^3*g^3*n^3 + 120*a*d*e*g^3 + 94*c*d^3*g^3*n + 12*c*e^3*f^3*n + 24*a*d*e*g^3*n^2 + 2*a*d*e*g^3*n^3 + 20*a*e^2*f*g^2*n + 9*a*e^2*f*g^2*n^2 + a*e^2*f*g^2*n^3 + 94*a*d*e*g^3*n - 60*c*d*e^2*f^2*g*n + 100*c*d^2*e*f*g^2*n - 12*c*d*e^2*f^2*g*n^2 + 45*c*d^2*e*f*g^2*n^2 + 5*c*d^2*e*f*g^2*n^3))/(g^3*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (e*x^3*(f + g*x)^n*(3*n + n^2 + 2)*(100*c*d^2*g^2 + 20*a*e*g^2 + 5*c*d^2*g^2*n^2 + 9*a*e*g^2*n + a*e*g^2*n^2 + 45*c*d^2*g^2*n - 4*c*e^2*f^2*n + 4*c*d*e*f*g*n^2 + 20*c*d*e*f*g*n))/(g^2*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120)) + (c*e^2*x^4*(f + g*x)^n*(20*d*g + 4*d*g*n + e*f*n)*(11*n + 6*n^2 + n^3 + 6))/(g*(274*n + 225*n^2 + 85*n^3 + 15*n^4 + n^5 + 120))","B"
807,1,572,146,3.287529,"\text{Not used}","int((f + g*x)^n*(d + e*x)*(a + 2*c*d*x + c*e*x^2),x)","\frac{x\,{\left(f+g\,x\right)}^n\,\left(2\,c\,d^2\,f\,g^3\,n^3+14\,c\,d^2\,f\,g^3\,n^2+24\,c\,d^2\,f\,g^3\,n-6\,c\,d\,e\,f^2\,g^2\,n^2-24\,c\,d\,e\,f^2\,g^2\,n+a\,d\,g^4\,n^3+9\,a\,d\,g^4\,n^2+26\,a\,d\,g^4\,n+24\,a\,d\,g^4+6\,c\,e^2\,f^3\,g\,n+a\,e\,f\,g^3\,n^3+7\,a\,e\,f\,g^3\,n^2+12\,a\,e\,f\,g^3\,n\right)}{g^4\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}-\frac{{\left(f+g\,x\right)}^n\,\left(2\,c\,d^2\,f^2\,g^2\,n^2+14\,c\,d^2\,f^2\,g^2\,n+24\,c\,d^2\,f^2\,g^2-6\,c\,d\,e\,f^3\,g\,n-24\,c\,d\,e\,f^3\,g-a\,d\,f\,g^3\,n^3-9\,a\,d\,f\,g^3\,n^2-26\,a\,d\,f\,g^3\,n-24\,a\,d\,f\,g^3+6\,c\,e^2\,f^4+a\,e\,f^2\,g^2\,n^2+7\,a\,e\,f^2\,g^2\,n+12\,a\,e\,f^2\,g^2\right)}{g^4\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}+\frac{c\,e^2\,x^4\,{\left(f+g\,x\right)}^n\,\left(n^3+6\,n^2+11\,n+6\right)}{n^4+10\,n^3+35\,n^2+50\,n+24}+\frac{x^2\,{\left(f+g\,x\right)}^n\,\left(n+1\right)\,\left(2\,c\,d^2\,g^2\,n^2+14\,c\,d^2\,g^2\,n+24\,c\,d^2\,g^2+3\,c\,d\,e\,f\,g\,n^2+12\,c\,d\,e\,f\,g\,n-3\,c\,e^2\,f^2\,n+a\,e\,g^2\,n^2+7\,a\,e\,g^2\,n+12\,a\,e\,g^2\right)}{g^2\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}+\frac{c\,e\,x^3\,{\left(f+g\,x\right)}^n\,\left(12\,d\,g+3\,d\,g\,n+e\,f\,n\right)\,\left(n^2+3\,n+2\right)}{g\,\left(n^4+10\,n^3+35\,n^2+50\,n+24\right)}","Not used",1,"(x*(f + g*x)^n*(24*a*d*g^4 + 26*a*d*g^4*n + 9*a*d*g^4*n^2 + a*d*g^4*n^3 + 7*a*e*f*g^3*n^2 + a*e*f*g^3*n^3 + 24*c*d^2*f*g^3*n + 6*c*e^2*f^3*g*n + 14*c*d^2*f*g^3*n^2 + 2*c*d^2*f*g^3*n^3 + 12*a*e*f*g^3*n - 24*c*d*e*f^2*g^2*n - 6*c*d*e*f^2*g^2*n^2))/(g^4*(50*n + 35*n^2 + 10*n^3 + n^4 + 24)) - ((f + g*x)^n*(6*c*e^2*f^4 + 24*c*d^2*f^2*g^2 - 24*a*d*f*g^3 + 12*a*e*f^2*g^2 - 9*a*d*f*g^3*n^2 - a*d*f*g^3*n^3 + 7*a*e*f^2*g^2*n + a*e*f^2*g^2*n^2 + 14*c*d^2*f^2*g^2*n - 24*c*d*e*f^3*g - 26*a*d*f*g^3*n + 2*c*d^2*f^2*g^2*n^2 - 6*c*d*e*f^3*g*n))/(g^4*(50*n + 35*n^2 + 10*n^3 + n^4 + 24)) + (c*e^2*x^4*(f + g*x)^n*(11*n + 6*n^2 + n^3 + 6))/(50*n + 35*n^2 + 10*n^3 + n^4 + 24) + (x^2*(f + g*x)^n*(n + 1)*(24*c*d^2*g^2 + 12*a*e*g^2 + 2*c*d^2*g^2*n^2 + 7*a*e*g^2*n + a*e*g^2*n^2 + 14*c*d^2*g^2*n - 3*c*e^2*f^2*n + 3*c*d*e*f*g*n^2 + 12*c*d*e*f*g*n))/(g^2*(50*n + 35*n^2 + 10*n^3 + n^4 + 24)) + (c*e*x^3*(f + g*x)^n*(12*d*g + 3*d*g*n + e*f*n)*(3*n + n^2 + 2))/(g*(50*n + 35*n^2 + 10*n^3 + n^4 + 24))","B"
808,1,211,84,3.071985,"\text{Not used}","int((f + g*x)^n*(a + 2*c*d*x + c*e*x^2),x)","{\left(f+g\,x\right)}^n\,\left(\frac{f\,\left(2\,c\,e\,f^2-2\,c\,d\,f\,g\,n-6\,c\,d\,f\,g+a\,g^2\,n^2+5\,a\,g^2\,n+6\,a\,g^2\right)}{g^3\,\left(n^3+6\,n^2+11\,n+6\right)}+\frac{x\,\left(-2\,c\,e\,f^2\,g\,n+2\,c\,d\,f\,g^2\,n^2+6\,c\,d\,f\,g^2\,n+a\,g^3\,n^2+5\,a\,g^3\,n+6\,a\,g^3\right)}{g^3\,\left(n^3+6\,n^2+11\,n+6\right)}+\frac{c\,e\,x^3\,\left(n^2+3\,n+2\right)}{n^3+6\,n^2+11\,n+6}+\frac{c\,x^2\,\left(n+1\right)\,\left(6\,d\,g+2\,d\,g\,n+e\,f\,n\right)}{g\,\left(n^3+6\,n^2+11\,n+6\right)}\right)","Not used",1,"(f + g*x)^n*((f*(6*a*g^2 + a*g^2*n^2 + 2*c*e*f^2 + 5*a*g^2*n - 6*c*d*f*g - 2*c*d*f*g*n))/(g^3*(11*n + 6*n^2 + n^3 + 6)) + (x*(6*a*g^3 + a*g^3*n^2 + 5*a*g^3*n + 2*c*d*f*g^2*n^2 + 6*c*d*f*g^2*n - 2*c*e*f^2*g*n))/(g^3*(11*n + 6*n^2 + n^3 + 6)) + (c*e*x^3*(3*n + n^2 + 2))/(11*n + 6*n^2 + n^3 + 6) + (c*x^2*(n + 1)*(6*d*g + 2*d*g*n + e*f*n))/(g*(11*n + 6*n^2 + n^3 + 6)))","B"
809,0,-1,114,0.000000,"\text{Not used}","int(((f + g*x)^n*(a + 2*c*d*x + c*e*x^2))/(d + e*x),x)","\int \frac{{\left(f+g\,x\right)}^n\,\left(c\,e\,x^2+2\,c\,d\,x+a\right)}{d+e\,x} \,d x","Not used",1,"int(((f + g*x)^n*(a + 2*c*d*x + c*e*x^2))/(d + e*x), x)","F"
810,0,-1,88,0.000000,"\text{Not used}","int(((f + g*x)^n*(a + 2*c*d*x + c*e*x^2))/(d + e*x)^2,x)","\int \frac{{\left(f+g\,x\right)}^n\,\left(c\,e\,x^2+2\,c\,d\,x+a\right)}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(((f + g*x)^n*(a + 2*c*d*x + c*e*x^2))/(d + e*x)^2, x)","F"
811,0,-1,193,0.000000,"\text{Not used}","int(((f + g*x)^n*(a + 2*c*d*x + c*e*x^2))/(d + e*x)^3,x)","\int \frac{{\left(f+g\,x\right)}^n\,\left(c\,e\,x^2+2\,c\,d\,x+a\right)}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(((f + g*x)^n*(a + 2*c*d*x + c*e*x^2))/(d + e*x)^3, x)","F"
812,0,-1,197,0.000000,"\text{Not used}","int(((f + g*x)^n*(a + 2*c*d*x + c*e*x^2))/(d + e*x)^4,x)","\int \frac{{\left(f+g\,x\right)}^n\,\left(c\,e\,x^2+2\,c\,d\,x+a\right)}{{\left(d+e\,x\right)}^4} \,d x","Not used",1,"int(((f + g*x)^n*(a + 2*c*d*x + c*e*x^2))/(d + e*x)^4, x)","F"
813,0,-1,231,0.000000,"\text{Not used}","int((f + g*x)^n*(d + e*x)^m*(a + 2*c*d*x + c*e*x^2),x)","\int {\left(f+g\,x\right)}^n\,{\left(d+e\,x\right)}^m\,\left(c\,e\,x^2+2\,c\,d\,x+a\right) \,d x","Not used",1,"int((f + g*x)^n*(d + e*x)^m*(a + 2*c*d*x + c*e*x^2), x)","F"
814,1,84,83,3.419700,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)*(d + e*x)),x)","\frac{\ln\left(d+e\,x\right)\,\left(c\,d^2-b\,d\,e+a\,e^2\right)}{e^3\,f-d\,e^2\,g}+\frac{\ln\left(f+g\,x\right)\,\left(c\,f^2-b\,f\,g+a\,g^2\right)}{g^2\,\left(d\,g-e\,f\right)}+\frac{c\,x}{e\,g}","Not used",1,"(log(d + e*x)*(a*e^2 + c*d^2 - b*d*e))/(e^3*f - d*e^2*g) + (log(f + g*x)*(a*g^2 + c*f^2 - b*f*g))/(g^2*(d*g - e*f)) + (c*x)/(e*g)","B"
815,1,266,184,3.505006,"\text{Not used}","int((a + b*x + c*x^2)^2/((f + g*x)*(d + e*x)),x)","x\,\left(\frac{b^2+2\,a\,c}{e\,g}+\frac{\left(\frac{c^2\,\left(d\,g+e\,f\right)}{e^2\,g^2}-\frac{2\,b\,c}{e\,g}\right)\,\left(d\,g+e\,f\right)}{e\,g}-\frac{c^2\,d\,f}{e^2\,g^2}\right)-x^2\,\left(\frac{c^2\,\left(d\,g+e\,f\right)}{2\,e^2\,g^2}-\frac{b\,c}{e\,g}\right)+\frac{\ln\left(d+e\,x\right)\,\left(e^2\,\left(b^2\,d^2+2\,a\,c\,d^2\right)+a^2\,e^4+c^2\,d^4-2\,a\,b\,d\,e^3-2\,b\,c\,d^3\,e\right)}{e^5\,f-d\,e^4\,g}+\frac{\ln\left(f+g\,x\right)\,\left(g^2\,\left(b^2\,f^2+2\,a\,c\,f^2\right)+a^2\,g^4+c^2\,f^4-2\,a\,b\,f\,g^3-2\,b\,c\,f^3\,g\right)}{d\,g^5-e\,f\,g^4}+\frac{c^2\,x^3}{3\,e\,g}","Not used",1,"x*((2*a*c + b^2)/(e*g) + (((c^2*(d*g + e*f))/(e^2*g^2) - (2*b*c)/(e*g))*(d*g + e*f))/(e*g) - (c^2*d*f)/(e^2*g^2)) - x^2*((c^2*(d*g + e*f))/(2*e^2*g^2) - (b*c)/(e*g)) + (log(d + e*x)*(e^2*(b^2*d^2 + 2*a*c*d^2) + a^2*e^4 + c^2*d^4 - 2*a*b*d*e^3 - 2*b*c*d^3*e))/(e^5*f - d*e^4*g) + (log(f + g*x)*(g^2*(b^2*f^2 + 2*a*c*f^2) + a^2*g^4 + c^2*f^4 - 2*a*b*f*g^3 - 2*b*c*f^3*g))/(d*g^5 - e*f*g^4) + (c^2*x^3)/(3*e*g)","B"
816,1,794,531,4.195202,"\text{Not used}","int((a + b*x + c*x^2)^3/((f + g*x)*(d + e*x)),x)","x^4\,\left(\frac{3\,b\,c^2}{4\,e\,g}-\frac{c^3\,\left(d\,g+e\,f\right)}{4\,e^2\,g^2}\right)-x^3\,\left(\frac{\left(d\,g+e\,f\right)\,\left(\frac{3\,b\,c^2}{e\,g}-\frac{c^3\,\left(d\,g+e\,f\right)}{e^2\,g^2}\right)}{3\,e\,g}-\frac{c\,\left(b^2+a\,c\right)}{e\,g}+\frac{c^3\,d\,f}{3\,e^2\,g^2}\right)+x^2\,\left(\frac{b^3+6\,a\,c\,b}{2\,e\,g}+\frac{\left(d\,g+e\,f\right)\,\left(\frac{\left(d\,g+e\,f\right)\,\left(\frac{3\,b\,c^2}{e\,g}-\frac{c^3\,\left(d\,g+e\,f\right)}{e^2\,g^2}\right)}{e\,g}-\frac{3\,c\,\left(b^2+a\,c\right)}{e\,g}+\frac{c^3\,d\,f}{e^2\,g^2}\right)}{2\,e\,g}-\frac{d\,f\,\left(\frac{3\,b\,c^2}{e\,g}-\frac{c^3\,\left(d\,g+e\,f\right)}{e^2\,g^2}\right)}{2\,e\,g}\right)+x\,\left(\frac{3\,a\,\left(b^2+a\,c\right)}{e\,g}-\frac{\left(d\,g+e\,f\right)\,\left(\frac{b^3+6\,a\,c\,b}{e\,g}+\frac{\left(d\,g+e\,f\right)\,\left(\frac{\left(d\,g+e\,f\right)\,\left(\frac{3\,b\,c^2}{e\,g}-\frac{c^3\,\left(d\,g+e\,f\right)}{e^2\,g^2}\right)}{e\,g}-\frac{3\,c\,\left(b^2+a\,c\right)}{e\,g}+\frac{c^3\,d\,f}{e^2\,g^2}\right)}{e\,g}-\frac{d\,f\,\left(\frac{3\,b\,c^2}{e\,g}-\frac{c^3\,\left(d\,g+e\,f\right)}{e^2\,g^2}\right)}{e\,g}\right)}{e\,g}+\frac{d\,f\,\left(\frac{\left(d\,g+e\,f\right)\,\left(\frac{3\,b\,c^2}{e\,g}-\frac{c^3\,\left(d\,g+e\,f\right)}{e^2\,g^2}\right)}{e\,g}-\frac{3\,c\,\left(b^2+a\,c\right)}{e\,g}+\frac{c^3\,d\,f}{e^2\,g^2}\right)}{e\,g}\right)+\frac{\ln\left(d+e\,x\right)\,\left(e^4\,\left(3\,c\,a^2\,d^2+3\,a\,b^2\,d^2\right)+e^2\,\left(3\,b^2\,c\,d^4+3\,a\,c^2\,d^4\right)-e^3\,\left(b^3\,d^3+6\,a\,c\,b\,d^3\right)+a^3\,e^6+c^3\,d^6-3\,a^2\,b\,d\,e^5-3\,b\,c^2\,d^5\,e\right)}{e^7\,f-d\,e^6\,g}+\frac{\ln\left(f+g\,x\right)\,\left(g^4\,\left(3\,c\,a^2\,f^2+3\,a\,b^2\,f^2\right)+g^2\,\left(3\,b^2\,c\,f^4+3\,a\,c^2\,f^4\right)-g^3\,\left(b^3\,f^3+6\,a\,c\,b\,f^3\right)+a^3\,g^6+c^3\,f^6-3\,a^2\,b\,f\,g^5-3\,b\,c^2\,f^5\,g\right)}{d\,g^7-e\,f\,g^6}+\frac{c^3\,x^5}{5\,e\,g}","Not used",1,"x^4*((3*b*c^2)/(4*e*g) - (c^3*(d*g + e*f))/(4*e^2*g^2)) - x^3*(((d*g + e*f)*((3*b*c^2)/(e*g) - (c^3*(d*g + e*f))/(e^2*g^2)))/(3*e*g) - (c*(a*c + b^2))/(e*g) + (c^3*d*f)/(3*e^2*g^2)) + x^2*((b^3 + 6*a*b*c)/(2*e*g) + ((d*g + e*f)*(((d*g + e*f)*((3*b*c^2)/(e*g) - (c^3*(d*g + e*f))/(e^2*g^2)))/(e*g) - (3*c*(a*c + b^2))/(e*g) + (c^3*d*f)/(e^2*g^2)))/(2*e*g) - (d*f*((3*b*c^2)/(e*g) - (c^3*(d*g + e*f))/(e^2*g^2)))/(2*e*g)) + x*((3*a*(a*c + b^2))/(e*g) - ((d*g + e*f)*((b^3 + 6*a*b*c)/(e*g) + ((d*g + e*f)*(((d*g + e*f)*((3*b*c^2)/(e*g) - (c^3*(d*g + e*f))/(e^2*g^2)))/(e*g) - (3*c*(a*c + b^2))/(e*g) + (c^3*d*f)/(e^2*g^2)))/(e*g) - (d*f*((3*b*c^2)/(e*g) - (c^3*(d*g + e*f))/(e^2*g^2)))/(e*g)))/(e*g) + (d*f*(((d*g + e*f)*((3*b*c^2)/(e*g) - (c^3*(d*g + e*f))/(e^2*g^2)))/(e*g) - (3*c*(a*c + b^2))/(e*g) + (c^3*d*f)/(e^2*g^2)))/(e*g)) + (log(d + e*x)*(e^4*(3*a*b^2*d^2 + 3*a^2*c*d^2) + e^2*(3*a*c^2*d^4 + 3*b^2*c*d^4) - e^3*(b^3*d^3 + 6*a*b*c*d^3) + a^3*e^6 + c^3*d^6 - 3*a^2*b*d*e^5 - 3*b*c^2*d^5*e))/(e^7*f - d*e^6*g) + (log(f + g*x)*(g^4*(3*a*b^2*f^2 + 3*a^2*c*f^2) + g^2*(3*a*c^2*f^4 + 3*b^2*c*f^4) - g^3*(b^3*f^3 + 6*a*b*c*f^3) + a^3*g^6 + c^3*f^6 - 3*a^2*b*f*g^5 - 3*b*c^2*f^5*g))/(d*g^7 - e*f*g^6) + (c^3*x^5)/(5*e*g)","B"
817,1,12173,246,19.246930,"\text{Not used}","int(1/((f + g*x)*(d + e*x)*(a + b*x + c*x^2)),x)","\frac{\ln\left(6\,a^2\,c^4\,d^5\,g^5+6\,a^2\,c^4\,e^5\,f^5-a^3\,b^3\,e^5\,g^5-a^3\,b^2\,e^5\,g^5\,\sqrt{b^2-4\,a\,c}-c^5\,d^3\,e^2\,f^5\,\sqrt{b^2-4\,a\,c}-c^5\,d^5\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-18\,a^3\,c^3\,d^3\,e^2\,g^5+b^2\,c^4\,d^2\,e^3\,f^5-18\,a^3\,c^3\,e^5\,f^3\,g^2+b^2\,c^4\,d^5\,f^2\,g^3+4\,a^4\,b\,c\,e^5\,g^5+4\,a^4\,c\,e^5\,g^5\,\sqrt{b^2-4\,a\,c}-2\,a\,b^2\,c^3\,d^5\,g^5-2\,a\,b^2\,c^3\,e^5\,f^5+2\,a\,b^5\,d^2\,e^3\,g^5-10\,a\,c^5\,d^2\,e^3\,f^5+a^2\,b^4\,d\,e^4\,g^5+b\,c^5\,d^3\,e^2\,f^5-8\,a^4\,c^2\,d\,e^4\,g^5+2\,a\,b^5\,e^5\,f^2\,g^3-10\,a\,c^5\,d^5\,f^2\,g^3+a^2\,b^4\,e^5\,f\,g^4+b\,c^5\,d^5\,f^3\,g^2-8\,a^4\,c^2\,e^5\,f\,g^4-a^2\,b^4\,e^5\,g^5\,x-8\,a^4\,c^2\,e^5\,g^5\,x-2\,b^3\,c^3\,d^5\,g^5\,x-2\,b^3\,c^3\,e^5\,f^5\,x+2\,b^6\,d^2\,e^3\,g^5\,x+2\,c^6\,d^3\,e^2\,f^5\,x+2\,b^6\,e^5\,f^2\,g^3\,x+2\,c^6\,d^5\,f^3\,g^2\,x-2\,a\,b\,c^3\,d^5\,g^5\,\sqrt{b^2-4\,a\,c}-2\,a\,b\,c^3\,e^5\,f^5\,\sqrt{b^2-4\,a\,c}+7\,a\,c^4\,d\,e^4\,f^5\,\sqrt{b^2-4\,a\,c}+7\,a\,c^4\,d^5\,f\,g^4\,\sqrt{b^2-4\,a\,c}+2\,c^5\,d^4\,e\,f^4\,g\,\sqrt{b^2-4\,a\,c}+3\,a\,c^4\,d^5\,g^5\,x\,\sqrt{b^2-4\,a\,c}+3\,a\,c^4\,e^5\,f^5\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b^3\,c^2\,d^4\,e\,g^5-6\,a\,b^4\,c\,d^3\,e^2\,g^5-21\,a^2\,b\,c^3\,d^4\,e\,g^5-2\,a^3\,b^2\,c\,d\,e^4\,g^5+6\,a\,b^3\,c^2\,e^5\,f^4\,g-6\,a\,b^4\,c\,e^5\,f^3\,g^2-21\,a^2\,b\,c^3\,e^5\,f^4\,g-2\,a^3\,b^2\,c\,e^5\,f\,g^4+10\,a\,c^5\,d^3\,e^2\,f^4\,g+10\,a\,c^5\,d^4\,e\,f^3\,g^2+26\,a^2\,c^4\,d\,e^4\,f^4\,g+26\,a^2\,c^4\,d^4\,e\,f\,g^4+6\,a^3\,b^2\,c\,e^5\,g^5\,x-3\,b\,c^5\,d^2\,e^3\,f^5\,x+14\,a^2\,c^4\,d^4\,e\,g^5\,x+5\,b^2\,c^4\,d\,e^4\,f^5\,x+6\,b^4\,c^2\,d^4\,e\,g^5\,x-6\,b^5\,c\,d^3\,e^2\,g^5\,x-3\,b\,c^5\,d^5\,f^2\,g^3\,x+14\,a^2\,c^4\,e^5\,f^4\,g\,x+5\,b^2\,c^4\,d^5\,f\,g^4\,x+6\,b^4\,c^2\,e^5\,f^4\,g\,x-6\,b^5\,c\,e^5\,f^3\,g^2\,x+2\,a\,b^4\,d^2\,e^3\,g^5\,\sqrt{b^2-4\,a\,c}+a^2\,b^3\,d\,e^4\,g^5\,\sqrt{b^2-4\,a\,c}-b\,c^4\,d^2\,e^3\,f^5\,\sqrt{b^2-4\,a\,c}-7\,a^2\,c^3\,d^4\,e\,g^5\,\sqrt{b^2-4\,a\,c}+2\,a\,b^4\,e^5\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+a^2\,b^3\,e^5\,f\,g^4\,\sqrt{b^2-4\,a\,c}-b\,c^4\,d^5\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-7\,a^2\,c^3\,e^5\,f^4\,g\,\sqrt{b^2-4\,a\,c}-a^2\,b^3\,e^5\,g^5\,x\,\sqrt{b^2-4\,a\,c}-2\,b^2\,c^3\,d^5\,g^5\,x\,\sqrt{b^2-4\,a\,c}-2\,b^2\,c^3\,e^5\,f^5\,x\,\sqrt{b^2-4\,a\,c}+2\,b^5\,d^2\,e^3\,g^5\,x\,\sqrt{b^2-4\,a\,c}-5\,c^5\,d^2\,e^3\,f^5\,x\,\sqrt{b^2-4\,a\,c}+2\,b^5\,e^5\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-5\,c^5\,d^5\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b^3\,c\,d^2\,e^3\,g^5+21\,a^3\,b\,c^2\,d^2\,e^3\,g^5-13\,a^2\,b^3\,c\,e^5\,f^2\,g^3+21\,a^3\,b\,c^2\,e^5\,f^2\,g^3+2\,a^3\,c^3\,d\,e^4\,f^2\,g^3+2\,a^3\,c^3\,d^2\,e^3\,f\,g^4-b^2\,c^4\,d^3\,e^2\,f^4\,g-b^2\,c^4\,d^4\,e\,f^3\,g^2-b^3\,c^3\,d^2\,e^3\,f^4\,g-b^3\,c^3\,d^4\,e\,f^2\,g^3-b^5\,c\,d^2\,e^3\,f^2\,g^3-10\,a^3\,c^3\,d^2\,e^3\,g^5\,x-10\,a^3\,c^3\,e^5\,f^2\,g^3\,x+3\,a\,b\,c^4\,d\,e^4\,f^5+5\,a^3\,c^2\,d^2\,e^3\,g^5\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c^4\,d^5\,f\,g^4+5\,a^3\,c^2\,e^5\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-5\,a\,b^5\,d\,e^4\,f\,g^4-2\,b\,c^5\,d^4\,e\,f^4\,g+7\,a\,b\,c^4\,d^5\,g^5\,x+7\,a\,b\,c^4\,e^5\,f^5\,x+a\,b^5\,d\,e^4\,g^5\,x-14\,a\,c^5\,d\,e^4\,f^5\,x+a\,b^5\,e^5\,f\,g^4\,x-14\,a\,c^5\,d^5\,f\,g^4\,x-5\,b^6\,d\,e^4\,f\,g^4\,x-4\,c^6\,d^4\,e\,f^4\,g\,x+27\,a^2\,b^2\,c^2\,d^3\,e^2\,g^5+27\,a^2\,b^2\,c^2\,e^5\,f^3\,g^2-40\,a^2\,c^4\,d^2\,e^3\,f^3\,g^2-40\,a^2\,c^4\,d^3\,e^2\,f^2\,g^3+b^3\,c^3\,d^3\,e^2\,f^3\,g^2+b^4\,c^2\,d^2\,e^3\,f^3\,g^2+b^4\,c^2\,d^3\,e^2\,f^2\,g^3+32\,a\,b^3\,c^2\,d^3\,e^2\,g^5\,x-35\,a^2\,b\,c^3\,d^3\,e^2\,g^5\,x+32\,a\,b^3\,c^2\,e^5\,f^3\,g^2\,x-35\,a^2\,b\,c^3\,e^5\,f^3\,g^2\,x+48\,a\,c^5\,d^3\,e^2\,f^3\,g^2\,x+14\,a^2\,c^4\,d\,e^4\,f^3\,g^2\,x+14\,a^2\,c^4\,d^3\,e^2\,f\,g^4\,x+3\,b^2\,c^4\,d^2\,e^3\,f^4\,g\,x+3\,b^2\,c^4\,d^4\,e\,f^2\,g^3\,x+4\,b^4\,c^2\,d\,e^4\,f^3\,g^2\,x+4\,b^4\,c^2\,d^3\,e^2\,f\,g^4\,x+13\,a^2\,b\,c^2\,d^3\,e^2\,g^5\,\sqrt{b^2-4\,a\,c}-7\,a^2\,b^2\,c\,d^2\,e^3\,g^5\,\sqrt{b^2-4\,a\,c}+13\,a^2\,b\,c^2\,e^5\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-7\,a^2\,b^2\,c\,e^5\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-24\,a\,c^4\,d^3\,e^2\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-7\,a^2\,c^3\,d\,e^4\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-7\,a^2\,c^3\,d^3\,e^2\,f\,g^4\,\sqrt{b^2-4\,a\,c}+b^2\,c^3\,d^2\,e^3\,f^4\,g\,\sqrt{b^2-4\,a\,c}+b^2\,c^3\,d^4\,e\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+b^4\,c\,d^2\,e^3\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-9\,a^2\,c^3\,d^3\,e^2\,g^5\,x\,\sqrt{b^2-4\,a\,c}-9\,a^2\,c^3\,e^5\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}+10\,a\,b^2\,c^3\,d^2\,e^3\,f^3\,g^2+10\,a\,b^2\,c^3\,d^3\,e^2\,f^2\,g^3-23\,a\,b^3\,c^2\,d^2\,e^3\,f^2\,g^3+96\,a^2\,b\,c^3\,d^2\,e^3\,f^2\,g^3-39\,a^2\,b^2\,c^2\,d\,e^4\,f^2\,g^3-39\,a^2\,b^2\,c^2\,d^2\,e^3\,f\,g^4+27\,a^2\,b^2\,c^2\,d^2\,e^3\,g^5\,x+27\,a^2\,b^2\,c^2\,e^5\,f^2\,g^3\,x-48\,a^2\,c^4\,d^2\,e^3\,f^2\,g^3\,x-18\,b^2\,c^4\,d^3\,e^2\,f^3\,g^2\,x+17\,b^3\,c^3\,d^2\,e^3\,f^3\,g^2\,x+17\,b^3\,c^3\,d^3\,e^2\,f^2\,g^3\,x-27\,b^4\,c^2\,d^2\,e^3\,f^2\,g^3\,x-4\,a^3\,b\,c\,d\,e^4\,g^5\,\sqrt{b^2-4\,a\,c}-4\,a^3\,b\,c\,e^5\,f\,g^4\,\sqrt{b^2-4\,a\,c}-5\,a\,b^4\,d\,e^4\,f\,g^4\,\sqrt{b^2-4\,a\,c}+4\,a^3\,b\,c\,e^5\,g^5\,x\,\sqrt{b^2-4\,a\,c}+a\,b^4\,d\,e^4\,g^5\,x\,\sqrt{b^2-4\,a\,c}+5\,b\,c^4\,d\,e^4\,f^5\,x\,\sqrt{b^2-4\,a\,c}+a\,b^4\,e^5\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+5\,b\,c^4\,d^5\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-5\,b^5\,d\,e^4\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+7\,a\,b\,c^4\,d^2\,e^3\,f^4\,g+7\,a\,b\,c^4\,d^4\,e\,f^2\,g^3-10\,a\,b^2\,c^3\,d\,e^4\,f^4\,g-10\,a\,b^2\,c^3\,d^4\,e\,f\,g^4+10\,a\,b^4\,c\,d\,e^4\,f^2\,g^3+10\,a\,b^4\,c\,d^2\,e^3\,f\,g^4+19\,a^2\,b^3\,c\,d\,e^4\,f\,g^4+2\,a^3\,b\,c^2\,d\,e^4\,f\,g^4+24\,a^2\,c^3\,d^2\,e^3\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-b^2\,c^3\,d^3\,e^2\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-b^3\,c^2\,d^2\,e^3\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-b^3\,c^2\,d^3\,e^2\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-26\,a\,b^2\,c^3\,d^4\,e\,g^5\,x-14\,a\,b^4\,c\,d^2\,e^3\,g^5\,x-5\,a^2\,b^3\,c\,d\,e^4\,g^5\,x+4\,a^3\,b\,c^2\,d\,e^4\,g^5\,x-26\,a\,b^2\,c^3\,e^5\,f^4\,g\,x-14\,a\,b^4\,c\,e^5\,f^2\,g^3\,x-5\,a^2\,b^3\,c\,e^5\,f\,g^4\,x+4\,a^3\,b\,c^2\,e^5\,f\,g^4\,x-6\,a\,c^5\,d^2\,e^3\,f^4\,g\,x-6\,a\,c^5\,d^4\,e\,f^2\,g^3\,x+12\,a^3\,c^3\,d\,e^4\,f\,g^4\,x+3\,b\,c^5\,d^3\,e^2\,f^4\,g\,x+3\,b\,c^5\,d^4\,e\,f^3\,g^2\,x-12\,b^3\,c^3\,d\,e^4\,f^4\,g\,x-12\,b^3\,c^3\,d^4\,e\,f\,g^4\,x+8\,b^5\,c\,d\,e^4\,f^2\,g^3\,x+8\,b^5\,c\,d^2\,e^3\,f\,g^4\,x+6\,a\,b^2\,c^2\,d^4\,e\,g^5\,\sqrt{b^2-4\,a\,c}-6\,a\,b^3\,c\,d^3\,e^2\,g^5\,\sqrt{b^2-4\,a\,c}+6\,a\,b^2\,c^2\,e^5\,f^4\,g\,\sqrt{b^2-4\,a\,c}-6\,a\,b^3\,c\,e^5\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}+3\,a\,c^4\,d^2\,e^3\,f^4\,g\,\sqrt{b^2-4\,a\,c}+3\,a\,c^4\,d^4\,e\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-6\,a^3\,c^2\,d\,e^4\,f\,g^4\,\sqrt{b^2-4\,a\,c}+b\,c^4\,d^3\,e^2\,f^4\,g\,\sqrt{b^2-4\,a\,c}+b\,c^4\,d^4\,e\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,d\,e^4\,g^5\,x\,\sqrt{b^2-4\,a\,c}+6\,b^3\,c^2\,d^4\,e\,g^5\,x\,\sqrt{b^2-4\,a\,c}-6\,b^4\,c\,d^3\,e^2\,g^5\,x\,\sqrt{b^2-4\,a\,c}-4\,a^3\,c^2\,e^5\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+6\,b^3\,c^2\,e^5\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}-6\,b^4\,c\,e^5\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}+5\,c^5\,d^3\,e^2\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}+5\,c^5\,d^4\,e\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}-16\,a\,b\,c^4\,d^3\,e^2\,f^3\,g^2+2\,a\,b^3\,c^2\,d\,e^4\,f^3\,g^2+2\,a\,b^3\,c^2\,d^3\,e^2\,f\,g^4-5\,a^2\,b\,c^3\,d\,e^4\,f^3\,g^2-5\,a^2\,b\,c^3\,d^3\,e^2\,f\,g^4+15\,b^2\,c^3\,d^2\,e^3\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}+15\,b^2\,c^3\,d^3\,e^2\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-25\,b^3\,c^2\,d^2\,e^3\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b^3\,c\,d\,e^4\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+6\,a\,b^3\,c\,d^2\,e^3\,f\,g^4\,\sqrt{b^2-4\,a\,c}+17\,a^2\,b^2\,c\,d\,e^4\,f\,g^4\,\sqrt{b^2-4\,a\,c}-10\,a\,b^3\,c\,d^2\,e^3\,g^5\,x\,\sqrt{b^2-4\,a\,c}-3\,a^2\,b^2\,c\,d\,e^4\,g^5\,x\,\sqrt{b^2-4\,a\,c}-10\,a\,b^3\,c\,e^5\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-3\,a^2\,b^2\,c\,e^5\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+5\,b\,c^4\,d^2\,e^3\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}+5\,b\,c^4\,d^4\,e\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-12\,b^2\,c^3\,d\,e^4\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}-12\,b^2\,c^3\,d^4\,e\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+8\,b^4\,c\,d\,e^4\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+8\,b^4\,c\,d^2\,e^3\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-60\,a\,b\,c^4\,d^2\,e^3\,f^3\,g^2\,x-60\,a\,b\,c^4\,d^3\,e^2\,f^2\,g^3\,x-18\,a\,b^2\,c^3\,d\,e^4\,f^3\,g^2\,x-18\,a\,b^2\,c^3\,d^3\,e^2\,f\,g^4\,x-38\,a\,b^3\,c^2\,d\,e^4\,f^2\,g^3\,x-38\,a\,b^3\,c^2\,d^2\,e^3\,f\,g^4\,x+27\,a^2\,b\,c^3\,d\,e^4\,f^2\,g^3\,x+27\,a^2\,b\,c^3\,d^2\,e^3\,f\,g^4\,x-36\,a^2\,b^2\,c^2\,d\,e^4\,f\,g^4\,x+20\,a\,b\,c^3\,d^2\,e^3\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}+20\,a\,b\,c^3\,d^3\,e^2\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+6\,a\,b^2\,c^2\,d\,e^4\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}+6\,a\,b^2\,c^2\,d^3\,e^2\,f\,g^4\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b\,c^2\,d\,e^4\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b\,c^2\,d^2\,e^3\,f\,g^4\,\sqrt{b^2-4\,a\,c}+20\,a\,b^2\,c^2\,d^3\,e^2\,g^5\,x\,\sqrt{b^2-4\,a\,c}+13\,a^2\,b\,c^2\,d^2\,e^3\,g^5\,x\,\sqrt{b^2-4\,a\,c}+20\,a\,b^2\,c^2\,e^5\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}+13\,a^2\,b\,c^2\,e^5\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+41\,a\,b\,c^4\,d\,e^4\,f^4\,g\,x+41\,a\,b\,c^4\,d^4\,e\,f\,g^4\,x+28\,a\,b^4\,c\,d\,e^4\,f\,g^4\,x-20\,a\,c^4\,d^2\,e^3\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}-20\,a\,c^4\,d^3\,e^2\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+a^2\,c^3\,d\,e^4\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+a^2\,c^3\,d^2\,e^3\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-20\,b\,c^4\,d^3\,e^2\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}+4\,b^3\,c^2\,d\,e^4\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}+4\,b^3\,c^2\,d^3\,e^2\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+114\,a\,b^2\,c^3\,d^2\,e^3\,f^2\,g^3\,x-14\,a\,b\,c^3\,d\,e^4\,f^4\,g\,\sqrt{b^2-4\,a\,c}-14\,a\,b\,c^3\,d^4\,e\,f\,g^4\,\sqrt{b^2-4\,a\,c}-14\,a\,b\,c^3\,d^4\,e\,g^5\,x\,\sqrt{b^2-4\,a\,c}-14\,a\,b\,c^3\,e^5\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}+13\,a\,c^4\,d\,e^4\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}+13\,a\,c^4\,d^4\,e\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-27\,a\,b^2\,c^2\,d^2\,e^3\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+60\,a\,b\,c^3\,d^2\,e^3\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-26\,a\,b^2\,c^2\,d\,e^4\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-26\,a\,b^2\,c^2\,d^2\,e^3\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+18\,a\,b^3\,c\,d\,e^4\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-6\,a\,b\,c^3\,d\,e^4\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}-6\,a\,b\,c^3\,d^3\,e^2\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-2\,a^2\,b\,c^2\,d\,e^4\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^2\,c\,d\,g-4\,a\,c^2\,d\,g-4\,a\,c^2\,e\,f-b^3\,e\,g+b^2\,c\,e\,f-2\,c^2\,d\,f\,\sqrt{b^2-4\,a\,c}-b^2\,e\,g\,\sqrt{b^2-4\,a\,c}+4\,a\,b\,c\,e\,g+2\,a\,c\,e\,g\,\sqrt{b^2-4\,a\,c}+b\,c\,d\,g\,\sqrt{b^2-4\,a\,c}+b\,c\,e\,f\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^3\,c\,e^2\,g^2-a^2\,b^2\,e^2\,g^2-4\,a^2\,b\,c\,d\,e\,g^2-4\,a^2\,b\,c\,e^2\,f\,g+4\,a^2\,c^2\,d^2\,g^2+4\,a^2\,c^2\,e^2\,f^2+a\,b^3\,d\,e\,g^2+a\,b^3\,e^2\,f\,g-a\,b^2\,c\,d^2\,g^2+4\,a\,b^2\,c\,d\,e\,f\,g-a\,b^2\,c\,e^2\,f^2-4\,a\,b\,c^2\,d^2\,f\,g-4\,a\,b\,c^2\,d\,e\,f^2+4\,a\,c^3\,d^2\,f^2-b^4\,d\,e\,f\,g+b^3\,c\,d^2\,f\,g+b^3\,c\,d\,e\,f^2-b^2\,c^2\,d^2\,f^2\right)}-\frac{\ln\left(6\,a^2\,c^4\,d^5\,g^5+6\,a^2\,c^4\,e^5\,f^5-a^3\,b^3\,e^5\,g^5+a^3\,b^2\,e^5\,g^5\,\sqrt{b^2-4\,a\,c}+c^5\,d^3\,e^2\,f^5\,\sqrt{b^2-4\,a\,c}+c^5\,d^5\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-18\,a^3\,c^3\,d^3\,e^2\,g^5+b^2\,c^4\,d^2\,e^3\,f^5-18\,a^3\,c^3\,e^5\,f^3\,g^2+b^2\,c^4\,d^5\,f^2\,g^3+4\,a^4\,b\,c\,e^5\,g^5-4\,a^4\,c\,e^5\,g^5\,\sqrt{b^2-4\,a\,c}-2\,a\,b^2\,c^3\,d^5\,g^5-2\,a\,b^2\,c^3\,e^5\,f^5+2\,a\,b^5\,d^2\,e^3\,g^5-10\,a\,c^5\,d^2\,e^3\,f^5+a^2\,b^4\,d\,e^4\,g^5+b\,c^5\,d^3\,e^2\,f^5-8\,a^4\,c^2\,d\,e^4\,g^5+2\,a\,b^5\,e^5\,f^2\,g^3-10\,a\,c^5\,d^5\,f^2\,g^3+a^2\,b^4\,e^5\,f\,g^4+b\,c^5\,d^5\,f^3\,g^2-8\,a^4\,c^2\,e^5\,f\,g^4-a^2\,b^4\,e^5\,g^5\,x-8\,a^4\,c^2\,e^5\,g^5\,x-2\,b^3\,c^3\,d^5\,g^5\,x-2\,b^3\,c^3\,e^5\,f^5\,x+2\,b^6\,d^2\,e^3\,g^5\,x+2\,c^6\,d^3\,e^2\,f^5\,x+2\,b^6\,e^5\,f^2\,g^3\,x+2\,c^6\,d^5\,f^3\,g^2\,x+2\,a\,b\,c^3\,d^5\,g^5\,\sqrt{b^2-4\,a\,c}+2\,a\,b\,c^3\,e^5\,f^5\,\sqrt{b^2-4\,a\,c}-7\,a\,c^4\,d\,e^4\,f^5\,\sqrt{b^2-4\,a\,c}-7\,a\,c^4\,d^5\,f\,g^4\,\sqrt{b^2-4\,a\,c}-2\,c^5\,d^4\,e\,f^4\,g\,\sqrt{b^2-4\,a\,c}-3\,a\,c^4\,d^5\,g^5\,x\,\sqrt{b^2-4\,a\,c}-3\,a\,c^4\,e^5\,f^5\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b^3\,c^2\,d^4\,e\,g^5-6\,a\,b^4\,c\,d^3\,e^2\,g^5-21\,a^2\,b\,c^3\,d^4\,e\,g^5-2\,a^3\,b^2\,c\,d\,e^4\,g^5+6\,a\,b^3\,c^2\,e^5\,f^4\,g-6\,a\,b^4\,c\,e^5\,f^3\,g^2-21\,a^2\,b\,c^3\,e^5\,f^4\,g-2\,a^3\,b^2\,c\,e^5\,f\,g^4+10\,a\,c^5\,d^3\,e^2\,f^4\,g+10\,a\,c^5\,d^4\,e\,f^3\,g^2+26\,a^2\,c^4\,d\,e^4\,f^4\,g+26\,a^2\,c^4\,d^4\,e\,f\,g^4+6\,a^3\,b^2\,c\,e^5\,g^5\,x-3\,b\,c^5\,d^2\,e^3\,f^5\,x+14\,a^2\,c^4\,d^4\,e\,g^5\,x+5\,b^2\,c^4\,d\,e^4\,f^5\,x+6\,b^4\,c^2\,d^4\,e\,g^5\,x-6\,b^5\,c\,d^3\,e^2\,g^5\,x-3\,b\,c^5\,d^5\,f^2\,g^3\,x+14\,a^2\,c^4\,e^5\,f^4\,g\,x+5\,b^2\,c^4\,d^5\,f\,g^4\,x+6\,b^4\,c^2\,e^5\,f^4\,g\,x-6\,b^5\,c\,e^5\,f^3\,g^2\,x-2\,a\,b^4\,d^2\,e^3\,g^5\,\sqrt{b^2-4\,a\,c}-a^2\,b^3\,d\,e^4\,g^5\,\sqrt{b^2-4\,a\,c}+b\,c^4\,d^2\,e^3\,f^5\,\sqrt{b^2-4\,a\,c}+7\,a^2\,c^3\,d^4\,e\,g^5\,\sqrt{b^2-4\,a\,c}-2\,a\,b^4\,e^5\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-a^2\,b^3\,e^5\,f\,g^4\,\sqrt{b^2-4\,a\,c}+b\,c^4\,d^5\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+7\,a^2\,c^3\,e^5\,f^4\,g\,\sqrt{b^2-4\,a\,c}+a^2\,b^3\,e^5\,g^5\,x\,\sqrt{b^2-4\,a\,c}+2\,b^2\,c^3\,d^5\,g^5\,x\,\sqrt{b^2-4\,a\,c}+2\,b^2\,c^3\,e^5\,f^5\,x\,\sqrt{b^2-4\,a\,c}-2\,b^5\,d^2\,e^3\,g^5\,x\,\sqrt{b^2-4\,a\,c}+5\,c^5\,d^2\,e^3\,f^5\,x\,\sqrt{b^2-4\,a\,c}-2\,b^5\,e^5\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+5\,c^5\,d^5\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b^3\,c\,d^2\,e^3\,g^5+21\,a^3\,b\,c^2\,d^2\,e^3\,g^5-13\,a^2\,b^3\,c\,e^5\,f^2\,g^3+21\,a^3\,b\,c^2\,e^5\,f^2\,g^3+2\,a^3\,c^3\,d\,e^4\,f^2\,g^3+2\,a^3\,c^3\,d^2\,e^3\,f\,g^4-b^2\,c^4\,d^3\,e^2\,f^4\,g-b^2\,c^4\,d^4\,e\,f^3\,g^2-b^3\,c^3\,d^2\,e^3\,f^4\,g-b^3\,c^3\,d^4\,e\,f^2\,g^3-b^5\,c\,d^2\,e^3\,f^2\,g^3-10\,a^3\,c^3\,d^2\,e^3\,g^5\,x-10\,a^3\,c^3\,e^5\,f^2\,g^3\,x+3\,a\,b\,c^4\,d\,e^4\,f^5-5\,a^3\,c^2\,d^2\,e^3\,g^5\,\sqrt{b^2-4\,a\,c}+3\,a\,b\,c^4\,d^5\,f\,g^4-5\,a^3\,c^2\,e^5\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-5\,a\,b^5\,d\,e^4\,f\,g^4-2\,b\,c^5\,d^4\,e\,f^4\,g+7\,a\,b\,c^4\,d^5\,g^5\,x+7\,a\,b\,c^4\,e^5\,f^5\,x+a\,b^5\,d\,e^4\,g^5\,x-14\,a\,c^5\,d\,e^4\,f^5\,x+a\,b^5\,e^5\,f\,g^4\,x-14\,a\,c^5\,d^5\,f\,g^4\,x-5\,b^6\,d\,e^4\,f\,g^4\,x-4\,c^6\,d^4\,e\,f^4\,g\,x+27\,a^2\,b^2\,c^2\,d^3\,e^2\,g^5+27\,a^2\,b^2\,c^2\,e^5\,f^3\,g^2-40\,a^2\,c^4\,d^2\,e^3\,f^3\,g^2-40\,a^2\,c^4\,d^3\,e^2\,f^2\,g^3+b^3\,c^3\,d^3\,e^2\,f^3\,g^2+b^4\,c^2\,d^2\,e^3\,f^3\,g^2+b^4\,c^2\,d^3\,e^2\,f^2\,g^3+32\,a\,b^3\,c^2\,d^3\,e^2\,g^5\,x-35\,a^2\,b\,c^3\,d^3\,e^2\,g^5\,x+32\,a\,b^3\,c^2\,e^5\,f^3\,g^2\,x-35\,a^2\,b\,c^3\,e^5\,f^3\,g^2\,x+48\,a\,c^5\,d^3\,e^2\,f^3\,g^2\,x+14\,a^2\,c^4\,d\,e^4\,f^3\,g^2\,x+14\,a^2\,c^4\,d^3\,e^2\,f\,g^4\,x+3\,b^2\,c^4\,d^2\,e^3\,f^4\,g\,x+3\,b^2\,c^4\,d^4\,e\,f^2\,g^3\,x+4\,b^4\,c^2\,d\,e^4\,f^3\,g^2\,x+4\,b^4\,c^2\,d^3\,e^2\,f\,g^4\,x-13\,a^2\,b\,c^2\,d^3\,e^2\,g^5\,\sqrt{b^2-4\,a\,c}+7\,a^2\,b^2\,c\,d^2\,e^3\,g^5\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b\,c^2\,e^5\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}+7\,a^2\,b^2\,c\,e^5\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+24\,a\,c^4\,d^3\,e^2\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}+7\,a^2\,c^3\,d\,e^4\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}+7\,a^2\,c^3\,d^3\,e^2\,f\,g^4\,\sqrt{b^2-4\,a\,c}-b^2\,c^3\,d^2\,e^3\,f^4\,g\,\sqrt{b^2-4\,a\,c}-b^2\,c^3\,d^4\,e\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-b^4\,c\,d^2\,e^3\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+9\,a^2\,c^3\,d^3\,e^2\,g^5\,x\,\sqrt{b^2-4\,a\,c}+9\,a^2\,c^3\,e^5\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}+10\,a\,b^2\,c^3\,d^2\,e^3\,f^3\,g^2+10\,a\,b^2\,c^3\,d^3\,e^2\,f^2\,g^3-23\,a\,b^3\,c^2\,d^2\,e^3\,f^2\,g^3+96\,a^2\,b\,c^3\,d^2\,e^3\,f^2\,g^3-39\,a^2\,b^2\,c^2\,d\,e^4\,f^2\,g^3-39\,a^2\,b^2\,c^2\,d^2\,e^3\,f\,g^4+27\,a^2\,b^2\,c^2\,d^2\,e^3\,g^5\,x+27\,a^2\,b^2\,c^2\,e^5\,f^2\,g^3\,x-48\,a^2\,c^4\,d^2\,e^3\,f^2\,g^3\,x-18\,b^2\,c^4\,d^3\,e^2\,f^3\,g^2\,x+17\,b^3\,c^3\,d^2\,e^3\,f^3\,g^2\,x+17\,b^3\,c^3\,d^3\,e^2\,f^2\,g^3\,x-27\,b^4\,c^2\,d^2\,e^3\,f^2\,g^3\,x+4\,a^3\,b\,c\,d\,e^4\,g^5\,\sqrt{b^2-4\,a\,c}+4\,a^3\,b\,c\,e^5\,f\,g^4\,\sqrt{b^2-4\,a\,c}+5\,a\,b^4\,d\,e^4\,f\,g^4\,\sqrt{b^2-4\,a\,c}-4\,a^3\,b\,c\,e^5\,g^5\,x\,\sqrt{b^2-4\,a\,c}-a\,b^4\,d\,e^4\,g^5\,x\,\sqrt{b^2-4\,a\,c}-5\,b\,c^4\,d\,e^4\,f^5\,x\,\sqrt{b^2-4\,a\,c}-a\,b^4\,e^5\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-5\,b\,c^4\,d^5\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+5\,b^5\,d\,e^4\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+7\,a\,b\,c^4\,d^2\,e^3\,f^4\,g+7\,a\,b\,c^4\,d^4\,e\,f^2\,g^3-10\,a\,b^2\,c^3\,d\,e^4\,f^4\,g-10\,a\,b^2\,c^3\,d^4\,e\,f\,g^4+10\,a\,b^4\,c\,d\,e^4\,f^2\,g^3+10\,a\,b^4\,c\,d^2\,e^3\,f\,g^4+19\,a^2\,b^3\,c\,d\,e^4\,f\,g^4+2\,a^3\,b\,c^2\,d\,e^4\,f\,g^4-24\,a^2\,c^3\,d^2\,e^3\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+b^2\,c^3\,d^3\,e^2\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}+b^3\,c^2\,d^2\,e^3\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}+b^3\,c^2\,d^3\,e^2\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-26\,a\,b^2\,c^3\,d^4\,e\,g^5\,x-14\,a\,b^4\,c\,d^2\,e^3\,g^5\,x-5\,a^2\,b^3\,c\,d\,e^4\,g^5\,x+4\,a^3\,b\,c^2\,d\,e^4\,g^5\,x-26\,a\,b^2\,c^3\,e^5\,f^4\,g\,x-14\,a\,b^4\,c\,e^5\,f^2\,g^3\,x-5\,a^2\,b^3\,c\,e^5\,f\,g^4\,x+4\,a^3\,b\,c^2\,e^5\,f\,g^4\,x-6\,a\,c^5\,d^2\,e^3\,f^4\,g\,x-6\,a\,c^5\,d^4\,e\,f^2\,g^3\,x+12\,a^3\,c^3\,d\,e^4\,f\,g^4\,x+3\,b\,c^5\,d^3\,e^2\,f^4\,g\,x+3\,b\,c^5\,d^4\,e\,f^3\,g^2\,x-12\,b^3\,c^3\,d\,e^4\,f^4\,g\,x-12\,b^3\,c^3\,d^4\,e\,f\,g^4\,x+8\,b^5\,c\,d\,e^4\,f^2\,g^3\,x+8\,b^5\,c\,d^2\,e^3\,f\,g^4\,x-6\,a\,b^2\,c^2\,d^4\,e\,g^5\,\sqrt{b^2-4\,a\,c}+6\,a\,b^3\,c\,d^3\,e^2\,g^5\,\sqrt{b^2-4\,a\,c}-6\,a\,b^2\,c^2\,e^5\,f^4\,g\,\sqrt{b^2-4\,a\,c}+6\,a\,b^3\,c\,e^5\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-3\,a\,c^4\,d^2\,e^3\,f^4\,g\,\sqrt{b^2-4\,a\,c}-3\,a\,c^4\,d^4\,e\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+6\,a^3\,c^2\,d\,e^4\,f\,g^4\,\sqrt{b^2-4\,a\,c}-b\,c^4\,d^3\,e^2\,f^4\,g\,\sqrt{b^2-4\,a\,c}-b\,c^4\,d^4\,e\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}+4\,a^3\,c^2\,d\,e^4\,g^5\,x\,\sqrt{b^2-4\,a\,c}-6\,b^3\,c^2\,d^4\,e\,g^5\,x\,\sqrt{b^2-4\,a\,c}+6\,b^4\,c\,d^3\,e^2\,g^5\,x\,\sqrt{b^2-4\,a\,c}+4\,a^3\,c^2\,e^5\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-6\,b^3\,c^2\,e^5\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}+6\,b^4\,c\,e^5\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}-5\,c^5\,d^3\,e^2\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}-5\,c^5\,d^4\,e\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}-16\,a\,b\,c^4\,d^3\,e^2\,f^3\,g^2+2\,a\,b^3\,c^2\,d\,e^4\,f^3\,g^2+2\,a\,b^3\,c^2\,d^3\,e^2\,f\,g^4-5\,a^2\,b\,c^3\,d\,e^4\,f^3\,g^2-5\,a^2\,b\,c^3\,d^3\,e^2\,f\,g^4-15\,b^2\,c^3\,d^2\,e^3\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}-15\,b^2\,c^3\,d^3\,e^2\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+25\,b^3\,c^2\,d^2\,e^3\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-6\,a\,b^3\,c\,d\,e^4\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-6\,a\,b^3\,c\,d^2\,e^3\,f\,g^4\,\sqrt{b^2-4\,a\,c}-17\,a^2\,b^2\,c\,d\,e^4\,f\,g^4\,\sqrt{b^2-4\,a\,c}+10\,a\,b^3\,c\,d^2\,e^3\,g^5\,x\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b^2\,c\,d\,e^4\,g^5\,x\,\sqrt{b^2-4\,a\,c}+10\,a\,b^3\,c\,e^5\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+3\,a^2\,b^2\,c\,e^5\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-5\,b\,c^4\,d^2\,e^3\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}-5\,b\,c^4\,d^4\,e\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+12\,b^2\,c^3\,d\,e^4\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}+12\,b^2\,c^3\,d^4\,e\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-8\,b^4\,c\,d\,e^4\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-8\,b^4\,c\,d^2\,e^3\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-60\,a\,b\,c^4\,d^2\,e^3\,f^3\,g^2\,x-60\,a\,b\,c^4\,d^3\,e^2\,f^2\,g^3\,x-18\,a\,b^2\,c^3\,d\,e^4\,f^3\,g^2\,x-18\,a\,b^2\,c^3\,d^3\,e^2\,f\,g^4\,x-38\,a\,b^3\,c^2\,d\,e^4\,f^2\,g^3\,x-38\,a\,b^3\,c^2\,d^2\,e^3\,f\,g^4\,x+27\,a^2\,b\,c^3\,d\,e^4\,f^2\,g^3\,x+27\,a^2\,b\,c^3\,d^2\,e^3\,f\,g^4\,x-36\,a^2\,b^2\,c^2\,d\,e^4\,f\,g^4\,x-20\,a\,b\,c^3\,d^2\,e^3\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-20\,a\,b\,c^3\,d^3\,e^2\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-6\,a\,b^2\,c^2\,d\,e^4\,f^3\,g^2\,\sqrt{b^2-4\,a\,c}-6\,a\,b^2\,c^2\,d^3\,e^2\,f\,g^4\,\sqrt{b^2-4\,a\,c}+13\,a^2\,b\,c^2\,d\,e^4\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}+13\,a^2\,b\,c^2\,d^2\,e^3\,f\,g^4\,\sqrt{b^2-4\,a\,c}-20\,a\,b^2\,c^2\,d^3\,e^2\,g^5\,x\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b\,c^2\,d^2\,e^3\,g^5\,x\,\sqrt{b^2-4\,a\,c}-20\,a\,b^2\,c^2\,e^5\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}-13\,a^2\,b\,c^2\,e^5\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+41\,a\,b\,c^4\,d\,e^4\,f^4\,g\,x+41\,a\,b\,c^4\,d^4\,e\,f\,g^4\,x+28\,a\,b^4\,c\,d\,e^4\,f\,g^4\,x+20\,a\,c^4\,d^2\,e^3\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}+20\,a\,c^4\,d^3\,e^2\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-a^2\,c^3\,d\,e^4\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}-a^2\,c^3\,d^2\,e^3\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+20\,b\,c^4\,d^3\,e^2\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}-4\,b^3\,c^2\,d\,e^4\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}-4\,b^3\,c^2\,d^3\,e^2\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+114\,a\,b^2\,c^3\,d^2\,e^3\,f^2\,g^3\,x+14\,a\,b\,c^3\,d\,e^4\,f^4\,g\,\sqrt{b^2-4\,a\,c}+14\,a\,b\,c^3\,d^4\,e\,f\,g^4\,\sqrt{b^2-4\,a\,c}+14\,a\,b\,c^3\,d^4\,e\,g^5\,x\,\sqrt{b^2-4\,a\,c}+14\,a\,b\,c^3\,e^5\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}-13\,a\,c^4\,d\,e^4\,f^4\,g\,x\,\sqrt{b^2-4\,a\,c}-13\,a\,c^4\,d^4\,e\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+27\,a\,b^2\,c^2\,d^2\,e^3\,f^2\,g^3\,\sqrt{b^2-4\,a\,c}-60\,a\,b\,c^3\,d^2\,e^3\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+26\,a\,b^2\,c^2\,d\,e^4\,f^2\,g^3\,x\,\sqrt{b^2-4\,a\,c}+26\,a\,b^2\,c^2\,d^2\,e^3\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}-18\,a\,b^3\,c\,d\,e^4\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b\,c^3\,d\,e^4\,f^3\,g^2\,x\,\sqrt{b^2-4\,a\,c}+6\,a\,b\,c^3\,d^3\,e^2\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}+2\,a^2\,b\,c^2\,d\,e^4\,f\,g^4\,x\,\sqrt{b^2-4\,a\,c}\right)\,\left(b^3\,e\,g+4\,a\,c^2\,d\,g+4\,a\,c^2\,e\,f-b^2\,c\,d\,g-b^2\,c\,e\,f-2\,c^2\,d\,f\,\sqrt{b^2-4\,a\,c}-b^2\,e\,g\,\sqrt{b^2-4\,a\,c}-4\,a\,b\,c\,e\,g+2\,a\,c\,e\,g\,\sqrt{b^2-4\,a\,c}+b\,c\,d\,g\,\sqrt{b^2-4\,a\,c}+b\,c\,e\,f\,\sqrt{b^2-4\,a\,c}\right)}{2\,\left(4\,a^3\,c\,e^2\,g^2-a^2\,b^2\,e^2\,g^2-4\,a^2\,b\,c\,d\,e\,g^2-4\,a^2\,b\,c\,e^2\,f\,g+4\,a^2\,c^2\,d^2\,g^2+4\,a^2\,c^2\,e^2\,f^2+a\,b^3\,d\,e\,g^2+a\,b^3\,e^2\,f\,g-a\,b^2\,c\,d^2\,g^2+4\,a\,b^2\,c\,d\,e\,f\,g-a\,b^2\,c\,e^2\,f^2-4\,a\,b\,c^2\,d^2\,f\,g-4\,a\,b\,c^2\,d\,e\,f^2+4\,a\,c^3\,d^2\,f^2-b^4\,d\,e\,f\,g+b^3\,c\,d^2\,f\,g+b^3\,c\,d\,e\,f^2-b^2\,c^2\,d^2\,f^2\right)}+\frac{e^2\,\ln\left(d+e\,x\right)}{a\,e^3\,f-c\,d^3\,g-a\,d\,e^2\,g-b\,d\,e^2\,f+b\,d^2\,e\,g+c\,d^2\,e\,f}+\frac{g^2\,\ln\left(f+g\,x\right)}{a\,d\,g^3-c\,e\,f^3-a\,e\,f\,g^2-b\,d\,f\,g^2+b\,e\,f^2\,g+c\,d\,f^2\,g}","Not used",1,"(log(6*a^2*c^4*d^5*g^5 + 6*a^2*c^4*e^5*f^5 - a^3*b^3*e^5*g^5 - a^3*b^2*e^5*g^5*(b^2 - 4*a*c)^(1/2) - c^5*d^3*e^2*f^5*(b^2 - 4*a*c)^(1/2) - c^5*d^5*f^3*g^2*(b^2 - 4*a*c)^(1/2) - 18*a^3*c^3*d^3*e^2*g^5 + b^2*c^4*d^2*e^3*f^5 - 18*a^3*c^3*e^5*f^3*g^2 + b^2*c^4*d^5*f^2*g^3 + 4*a^4*b*c*e^5*g^5 + 4*a^4*c*e^5*g^5*(b^2 - 4*a*c)^(1/2) - 2*a*b^2*c^3*d^5*g^5 - 2*a*b^2*c^3*e^5*f^5 + 2*a*b^5*d^2*e^3*g^5 - 10*a*c^5*d^2*e^3*f^5 + a^2*b^4*d*e^4*g^5 + b*c^5*d^3*e^2*f^5 - 8*a^4*c^2*d*e^4*g^5 + 2*a*b^5*e^5*f^2*g^3 - 10*a*c^5*d^5*f^2*g^3 + a^2*b^4*e^5*f*g^4 + b*c^5*d^5*f^3*g^2 - 8*a^4*c^2*e^5*f*g^4 - a^2*b^4*e^5*g^5*x - 8*a^4*c^2*e^5*g^5*x - 2*b^3*c^3*d^5*g^5*x - 2*b^3*c^3*e^5*f^5*x + 2*b^6*d^2*e^3*g^5*x + 2*c^6*d^3*e^2*f^5*x + 2*b^6*e^5*f^2*g^3*x + 2*c^6*d^5*f^3*g^2*x - 2*a*b*c^3*d^5*g^5*(b^2 - 4*a*c)^(1/2) - 2*a*b*c^3*e^5*f^5*(b^2 - 4*a*c)^(1/2) + 7*a*c^4*d*e^4*f^5*(b^2 - 4*a*c)^(1/2) + 7*a*c^4*d^5*f*g^4*(b^2 - 4*a*c)^(1/2) + 2*c^5*d^4*e*f^4*g*(b^2 - 4*a*c)^(1/2) + 3*a*c^4*d^5*g^5*x*(b^2 - 4*a*c)^(1/2) + 3*a*c^4*e^5*f^5*x*(b^2 - 4*a*c)^(1/2) + 6*a*b^3*c^2*d^4*e*g^5 - 6*a*b^4*c*d^3*e^2*g^5 - 21*a^2*b*c^3*d^4*e*g^5 - 2*a^3*b^2*c*d*e^4*g^5 + 6*a*b^3*c^2*e^5*f^4*g - 6*a*b^4*c*e^5*f^3*g^2 - 21*a^2*b*c^3*e^5*f^4*g - 2*a^3*b^2*c*e^5*f*g^4 + 10*a*c^5*d^3*e^2*f^4*g + 10*a*c^5*d^4*e*f^3*g^2 + 26*a^2*c^4*d*e^4*f^4*g + 26*a^2*c^4*d^4*e*f*g^4 + 6*a^3*b^2*c*e^5*g^5*x - 3*b*c^5*d^2*e^3*f^5*x + 14*a^2*c^4*d^4*e*g^5*x + 5*b^2*c^4*d*e^4*f^5*x + 6*b^4*c^2*d^4*e*g^5*x - 6*b^5*c*d^3*e^2*g^5*x - 3*b*c^5*d^5*f^2*g^3*x + 14*a^2*c^4*e^5*f^4*g*x + 5*b^2*c^4*d^5*f*g^4*x + 6*b^4*c^2*e^5*f^4*g*x - 6*b^5*c*e^5*f^3*g^2*x + 2*a*b^4*d^2*e^3*g^5*(b^2 - 4*a*c)^(1/2) + a^2*b^3*d*e^4*g^5*(b^2 - 4*a*c)^(1/2) - b*c^4*d^2*e^3*f^5*(b^2 - 4*a*c)^(1/2) - 7*a^2*c^3*d^4*e*g^5*(b^2 - 4*a*c)^(1/2) + 2*a*b^4*e^5*f^2*g^3*(b^2 - 4*a*c)^(1/2) + a^2*b^3*e^5*f*g^4*(b^2 - 4*a*c)^(1/2) - b*c^4*d^5*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 7*a^2*c^3*e^5*f^4*g*(b^2 - 4*a*c)^(1/2) - a^2*b^3*e^5*g^5*x*(b^2 - 4*a*c)^(1/2) - 2*b^2*c^3*d^5*g^5*x*(b^2 - 4*a*c)^(1/2) - 2*b^2*c^3*e^5*f^5*x*(b^2 - 4*a*c)^(1/2) + 2*b^5*d^2*e^3*g^5*x*(b^2 - 4*a*c)^(1/2) - 5*c^5*d^2*e^3*f^5*x*(b^2 - 4*a*c)^(1/2) + 2*b^5*e^5*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 5*c^5*d^5*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 13*a^2*b^3*c*d^2*e^3*g^5 + 21*a^3*b*c^2*d^2*e^3*g^5 - 13*a^2*b^3*c*e^5*f^2*g^3 + 21*a^3*b*c^2*e^5*f^2*g^3 + 2*a^3*c^3*d*e^4*f^2*g^3 + 2*a^3*c^3*d^2*e^3*f*g^4 - b^2*c^4*d^3*e^2*f^4*g - b^2*c^4*d^4*e*f^3*g^2 - b^3*c^3*d^2*e^3*f^4*g - b^3*c^3*d^4*e*f^2*g^3 - b^5*c*d^2*e^3*f^2*g^3 - 10*a^3*c^3*d^2*e^3*g^5*x - 10*a^3*c^3*e^5*f^2*g^3*x + 3*a*b*c^4*d*e^4*f^5 + 5*a^3*c^2*d^2*e^3*g^5*(b^2 - 4*a*c)^(1/2) + 3*a*b*c^4*d^5*f*g^4 + 5*a^3*c^2*e^5*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 5*a*b^5*d*e^4*f*g^4 - 2*b*c^5*d^4*e*f^4*g + 7*a*b*c^4*d^5*g^5*x + 7*a*b*c^4*e^5*f^5*x + a*b^5*d*e^4*g^5*x - 14*a*c^5*d*e^4*f^5*x + a*b^5*e^5*f*g^4*x - 14*a*c^5*d^5*f*g^4*x - 5*b^6*d*e^4*f*g^4*x - 4*c^6*d^4*e*f^4*g*x + 27*a^2*b^2*c^2*d^3*e^2*g^5 + 27*a^2*b^2*c^2*e^5*f^3*g^2 - 40*a^2*c^4*d^2*e^3*f^3*g^2 - 40*a^2*c^4*d^3*e^2*f^2*g^3 + b^3*c^3*d^3*e^2*f^3*g^2 + b^4*c^2*d^2*e^3*f^3*g^2 + b^4*c^2*d^3*e^2*f^2*g^3 + 32*a*b^3*c^2*d^3*e^2*g^5*x - 35*a^2*b*c^3*d^3*e^2*g^5*x + 32*a*b^3*c^2*e^5*f^3*g^2*x - 35*a^2*b*c^3*e^5*f^3*g^2*x + 48*a*c^5*d^3*e^2*f^3*g^2*x + 14*a^2*c^4*d*e^4*f^3*g^2*x + 14*a^2*c^4*d^3*e^2*f*g^4*x + 3*b^2*c^4*d^2*e^3*f^4*g*x + 3*b^2*c^4*d^4*e*f^2*g^3*x + 4*b^4*c^2*d*e^4*f^3*g^2*x + 4*b^4*c^2*d^3*e^2*f*g^4*x + 13*a^2*b*c^2*d^3*e^2*g^5*(b^2 - 4*a*c)^(1/2) - 7*a^2*b^2*c*d^2*e^3*g^5*(b^2 - 4*a*c)^(1/2) + 13*a^2*b*c^2*e^5*f^3*g^2*(b^2 - 4*a*c)^(1/2) - 7*a^2*b^2*c*e^5*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 24*a*c^4*d^3*e^2*f^3*g^2*(b^2 - 4*a*c)^(1/2) - 7*a^2*c^3*d*e^4*f^3*g^2*(b^2 - 4*a*c)^(1/2) - 7*a^2*c^3*d^3*e^2*f*g^4*(b^2 - 4*a*c)^(1/2) + b^2*c^3*d^2*e^3*f^4*g*(b^2 - 4*a*c)^(1/2) + b^2*c^3*d^4*e*f^2*g^3*(b^2 - 4*a*c)^(1/2) + b^4*c*d^2*e^3*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 9*a^2*c^3*d^3*e^2*g^5*x*(b^2 - 4*a*c)^(1/2) - 9*a^2*c^3*e^5*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) + 10*a*b^2*c^3*d^2*e^3*f^3*g^2 + 10*a*b^2*c^3*d^3*e^2*f^2*g^3 - 23*a*b^3*c^2*d^2*e^3*f^2*g^3 + 96*a^2*b*c^3*d^2*e^3*f^2*g^3 - 39*a^2*b^2*c^2*d*e^4*f^2*g^3 - 39*a^2*b^2*c^2*d^2*e^3*f*g^4 + 27*a^2*b^2*c^2*d^2*e^3*g^5*x + 27*a^2*b^2*c^2*e^5*f^2*g^3*x - 48*a^2*c^4*d^2*e^3*f^2*g^3*x - 18*b^2*c^4*d^3*e^2*f^3*g^2*x + 17*b^3*c^3*d^2*e^3*f^3*g^2*x + 17*b^3*c^3*d^3*e^2*f^2*g^3*x - 27*b^4*c^2*d^2*e^3*f^2*g^3*x - 4*a^3*b*c*d*e^4*g^5*(b^2 - 4*a*c)^(1/2) - 4*a^3*b*c*e^5*f*g^4*(b^2 - 4*a*c)^(1/2) - 5*a*b^4*d*e^4*f*g^4*(b^2 - 4*a*c)^(1/2) + 4*a^3*b*c*e^5*g^5*x*(b^2 - 4*a*c)^(1/2) + a*b^4*d*e^4*g^5*x*(b^2 - 4*a*c)^(1/2) + 5*b*c^4*d*e^4*f^5*x*(b^2 - 4*a*c)^(1/2) + a*b^4*e^5*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 5*b*c^4*d^5*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 5*b^5*d*e^4*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 7*a*b*c^4*d^2*e^3*f^4*g + 7*a*b*c^4*d^4*e*f^2*g^3 - 10*a*b^2*c^3*d*e^4*f^4*g - 10*a*b^2*c^3*d^4*e*f*g^4 + 10*a*b^4*c*d*e^4*f^2*g^3 + 10*a*b^4*c*d^2*e^3*f*g^4 + 19*a^2*b^3*c*d*e^4*f*g^4 + 2*a^3*b*c^2*d*e^4*f*g^4 + 24*a^2*c^3*d^2*e^3*f^2*g^3*(b^2 - 4*a*c)^(1/2) - b^2*c^3*d^3*e^2*f^3*g^2*(b^2 - 4*a*c)^(1/2) - b^3*c^2*d^2*e^3*f^3*g^2*(b^2 - 4*a*c)^(1/2) - b^3*c^2*d^3*e^2*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 26*a*b^2*c^3*d^4*e*g^5*x - 14*a*b^4*c*d^2*e^3*g^5*x - 5*a^2*b^3*c*d*e^4*g^5*x + 4*a^3*b*c^2*d*e^4*g^5*x - 26*a*b^2*c^3*e^5*f^4*g*x - 14*a*b^4*c*e^5*f^2*g^3*x - 5*a^2*b^3*c*e^5*f*g^4*x + 4*a^3*b*c^2*e^5*f*g^4*x - 6*a*c^5*d^2*e^3*f^4*g*x - 6*a*c^5*d^4*e*f^2*g^3*x + 12*a^3*c^3*d*e^4*f*g^4*x + 3*b*c^5*d^3*e^2*f^4*g*x + 3*b*c^5*d^4*e*f^3*g^2*x - 12*b^3*c^3*d*e^4*f^4*g*x - 12*b^3*c^3*d^4*e*f*g^4*x + 8*b^5*c*d*e^4*f^2*g^3*x + 8*b^5*c*d^2*e^3*f*g^4*x + 6*a*b^2*c^2*d^4*e*g^5*(b^2 - 4*a*c)^(1/2) - 6*a*b^3*c*d^3*e^2*g^5*(b^2 - 4*a*c)^(1/2) + 6*a*b^2*c^2*e^5*f^4*g*(b^2 - 4*a*c)^(1/2) - 6*a*b^3*c*e^5*f^3*g^2*(b^2 - 4*a*c)^(1/2) + 3*a*c^4*d^2*e^3*f^4*g*(b^2 - 4*a*c)^(1/2) + 3*a*c^4*d^4*e*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 6*a^3*c^2*d*e^4*f*g^4*(b^2 - 4*a*c)^(1/2) + b*c^4*d^3*e^2*f^4*g*(b^2 - 4*a*c)^(1/2) + b*c^4*d^4*e*f^3*g^2*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*d*e^4*g^5*x*(b^2 - 4*a*c)^(1/2) + 6*b^3*c^2*d^4*e*g^5*x*(b^2 - 4*a*c)^(1/2) - 6*b^4*c*d^3*e^2*g^5*x*(b^2 - 4*a*c)^(1/2) - 4*a^3*c^2*e^5*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 6*b^3*c^2*e^5*f^4*g*x*(b^2 - 4*a*c)^(1/2) - 6*b^4*c*e^5*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) + 5*c^5*d^3*e^2*f^4*g*x*(b^2 - 4*a*c)^(1/2) + 5*c^5*d^4*e*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) - 16*a*b*c^4*d^3*e^2*f^3*g^2 + 2*a*b^3*c^2*d*e^4*f^3*g^2 + 2*a*b^3*c^2*d^3*e^2*f*g^4 - 5*a^2*b*c^3*d*e^4*f^3*g^2 - 5*a^2*b*c^3*d^3*e^2*f*g^4 + 15*b^2*c^3*d^2*e^3*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) + 15*b^2*c^3*d^3*e^2*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 25*b^3*c^2*d^2*e^3*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 6*a*b^3*c*d*e^4*f^2*g^3*(b^2 - 4*a*c)^(1/2) + 6*a*b^3*c*d^2*e^3*f*g^4*(b^2 - 4*a*c)^(1/2) + 17*a^2*b^2*c*d*e^4*f*g^4*(b^2 - 4*a*c)^(1/2) - 10*a*b^3*c*d^2*e^3*g^5*x*(b^2 - 4*a*c)^(1/2) - 3*a^2*b^2*c*d*e^4*g^5*x*(b^2 - 4*a*c)^(1/2) - 10*a*b^3*c*e^5*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 3*a^2*b^2*c*e^5*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 5*b*c^4*d^2*e^3*f^4*g*x*(b^2 - 4*a*c)^(1/2) + 5*b*c^4*d^4*e*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 12*b^2*c^3*d*e^4*f^4*g*x*(b^2 - 4*a*c)^(1/2) - 12*b^2*c^3*d^4*e*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 8*b^4*c*d*e^4*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 8*b^4*c*d^2*e^3*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 60*a*b*c^4*d^2*e^3*f^3*g^2*x - 60*a*b*c^4*d^3*e^2*f^2*g^3*x - 18*a*b^2*c^3*d*e^4*f^3*g^2*x - 18*a*b^2*c^3*d^3*e^2*f*g^4*x - 38*a*b^3*c^2*d*e^4*f^2*g^3*x - 38*a*b^3*c^2*d^2*e^3*f*g^4*x + 27*a^2*b*c^3*d*e^4*f^2*g^3*x + 27*a^2*b*c^3*d^2*e^3*f*g^4*x - 36*a^2*b^2*c^2*d*e^4*f*g^4*x + 20*a*b*c^3*d^2*e^3*f^3*g^2*(b^2 - 4*a*c)^(1/2) + 20*a*b*c^3*d^3*e^2*f^2*g^3*(b^2 - 4*a*c)^(1/2) + 6*a*b^2*c^2*d*e^4*f^3*g^2*(b^2 - 4*a*c)^(1/2) + 6*a*b^2*c^2*d^3*e^2*f*g^4*(b^2 - 4*a*c)^(1/2) - 13*a^2*b*c^2*d*e^4*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 13*a^2*b*c^2*d^2*e^3*f*g^4*(b^2 - 4*a*c)^(1/2) + 20*a*b^2*c^2*d^3*e^2*g^5*x*(b^2 - 4*a*c)^(1/2) + 13*a^2*b*c^2*d^2*e^3*g^5*x*(b^2 - 4*a*c)^(1/2) + 20*a*b^2*c^2*e^5*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) + 13*a^2*b*c^2*e^5*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 41*a*b*c^4*d*e^4*f^4*g*x + 41*a*b*c^4*d^4*e*f*g^4*x + 28*a*b^4*c*d*e^4*f*g^4*x - 20*a*c^4*d^2*e^3*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) - 20*a*c^4*d^3*e^2*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + a^2*c^3*d*e^4*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + a^2*c^3*d^2*e^3*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 20*b*c^4*d^3*e^2*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) + 4*b^3*c^2*d*e^4*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) + 4*b^3*c^2*d^3*e^2*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 114*a*b^2*c^3*d^2*e^3*f^2*g^3*x - 14*a*b*c^3*d*e^4*f^4*g*(b^2 - 4*a*c)^(1/2) - 14*a*b*c^3*d^4*e*f*g^4*(b^2 - 4*a*c)^(1/2) - 14*a*b*c^3*d^4*e*g^5*x*(b^2 - 4*a*c)^(1/2) - 14*a*b*c^3*e^5*f^4*g*x*(b^2 - 4*a*c)^(1/2) + 13*a*c^4*d*e^4*f^4*g*x*(b^2 - 4*a*c)^(1/2) + 13*a*c^4*d^4*e*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 27*a*b^2*c^2*d^2*e^3*f^2*g^3*(b^2 - 4*a*c)^(1/2) + 60*a*b*c^3*d^2*e^3*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 26*a*b^2*c^2*d*e^4*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 26*a*b^2*c^2*d^2*e^3*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 18*a*b^3*c*d*e^4*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 6*a*b*c^3*d*e^4*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) - 6*a*b*c^3*d^3*e^2*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 2*a^2*b*c^2*d*e^4*f*g^4*x*(b^2 - 4*a*c)^(1/2))*(b^2*c*d*g - 4*a*c^2*d*g - 4*a*c^2*e*f - b^3*e*g + b^2*c*e*f - 2*c^2*d*f*(b^2 - 4*a*c)^(1/2) - b^2*e*g*(b^2 - 4*a*c)^(1/2) + 4*a*b*c*e*g + 2*a*c*e*g*(b^2 - 4*a*c)^(1/2) + b*c*d*g*(b^2 - 4*a*c)^(1/2) + b*c*e*f*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^3*d^2*f^2 + 4*a^3*c*e^2*g^2 - a^2*b^2*e^2*g^2 + 4*a^2*c^2*d^2*g^2 + 4*a^2*c^2*e^2*f^2 - b^2*c^2*d^2*f^2 + a*b^3*d*e*g^2 + b^3*c*d*e*f^2 + a*b^3*e^2*f*g + b^3*c*d^2*f*g - a*b^2*c*d^2*g^2 - a*b^2*c*e^2*f^2 - b^4*d*e*f*g - 4*a*b*c^2*d*e*f^2 - 4*a^2*b*c*d*e*g^2 - 4*a*b*c^2*d^2*f*g - 4*a^2*b*c*e^2*f*g + 4*a*b^2*c*d*e*f*g)) - (log(6*a^2*c^4*d^5*g^5 + 6*a^2*c^4*e^5*f^5 - a^3*b^3*e^5*g^5 + a^3*b^2*e^5*g^5*(b^2 - 4*a*c)^(1/2) + c^5*d^3*e^2*f^5*(b^2 - 4*a*c)^(1/2) + c^5*d^5*f^3*g^2*(b^2 - 4*a*c)^(1/2) - 18*a^3*c^3*d^3*e^2*g^5 + b^2*c^4*d^2*e^3*f^5 - 18*a^3*c^3*e^5*f^3*g^2 + b^2*c^4*d^5*f^2*g^3 + 4*a^4*b*c*e^5*g^5 - 4*a^4*c*e^5*g^5*(b^2 - 4*a*c)^(1/2) - 2*a*b^2*c^3*d^5*g^5 - 2*a*b^2*c^3*e^5*f^5 + 2*a*b^5*d^2*e^3*g^5 - 10*a*c^5*d^2*e^3*f^5 + a^2*b^4*d*e^4*g^5 + b*c^5*d^3*e^2*f^5 - 8*a^4*c^2*d*e^4*g^5 + 2*a*b^5*e^5*f^2*g^3 - 10*a*c^5*d^5*f^2*g^3 + a^2*b^4*e^5*f*g^4 + b*c^5*d^5*f^3*g^2 - 8*a^4*c^2*e^5*f*g^4 - a^2*b^4*e^5*g^5*x - 8*a^4*c^2*e^5*g^5*x - 2*b^3*c^3*d^5*g^5*x - 2*b^3*c^3*e^5*f^5*x + 2*b^6*d^2*e^3*g^5*x + 2*c^6*d^3*e^2*f^5*x + 2*b^6*e^5*f^2*g^3*x + 2*c^6*d^5*f^3*g^2*x + 2*a*b*c^3*d^5*g^5*(b^2 - 4*a*c)^(1/2) + 2*a*b*c^3*e^5*f^5*(b^2 - 4*a*c)^(1/2) - 7*a*c^4*d*e^4*f^5*(b^2 - 4*a*c)^(1/2) - 7*a*c^4*d^5*f*g^4*(b^2 - 4*a*c)^(1/2) - 2*c^5*d^4*e*f^4*g*(b^2 - 4*a*c)^(1/2) - 3*a*c^4*d^5*g^5*x*(b^2 - 4*a*c)^(1/2) - 3*a*c^4*e^5*f^5*x*(b^2 - 4*a*c)^(1/2) + 6*a*b^3*c^2*d^4*e*g^5 - 6*a*b^4*c*d^3*e^2*g^5 - 21*a^2*b*c^3*d^4*e*g^5 - 2*a^3*b^2*c*d*e^4*g^5 + 6*a*b^3*c^2*e^5*f^4*g - 6*a*b^4*c*e^5*f^3*g^2 - 21*a^2*b*c^3*e^5*f^4*g - 2*a^3*b^2*c*e^5*f*g^4 + 10*a*c^5*d^3*e^2*f^4*g + 10*a*c^5*d^4*e*f^3*g^2 + 26*a^2*c^4*d*e^4*f^4*g + 26*a^2*c^4*d^4*e*f*g^4 + 6*a^3*b^2*c*e^5*g^5*x - 3*b*c^5*d^2*e^3*f^5*x + 14*a^2*c^4*d^4*e*g^5*x + 5*b^2*c^4*d*e^4*f^5*x + 6*b^4*c^2*d^4*e*g^5*x - 6*b^5*c*d^3*e^2*g^5*x - 3*b*c^5*d^5*f^2*g^3*x + 14*a^2*c^4*e^5*f^4*g*x + 5*b^2*c^4*d^5*f*g^4*x + 6*b^4*c^2*e^5*f^4*g*x - 6*b^5*c*e^5*f^3*g^2*x - 2*a*b^4*d^2*e^3*g^5*(b^2 - 4*a*c)^(1/2) - a^2*b^3*d*e^4*g^5*(b^2 - 4*a*c)^(1/2) + b*c^4*d^2*e^3*f^5*(b^2 - 4*a*c)^(1/2) + 7*a^2*c^3*d^4*e*g^5*(b^2 - 4*a*c)^(1/2) - 2*a*b^4*e^5*f^2*g^3*(b^2 - 4*a*c)^(1/2) - a^2*b^3*e^5*f*g^4*(b^2 - 4*a*c)^(1/2) + b*c^4*d^5*f^2*g^3*(b^2 - 4*a*c)^(1/2) + 7*a^2*c^3*e^5*f^4*g*(b^2 - 4*a*c)^(1/2) + a^2*b^3*e^5*g^5*x*(b^2 - 4*a*c)^(1/2) + 2*b^2*c^3*d^5*g^5*x*(b^2 - 4*a*c)^(1/2) + 2*b^2*c^3*e^5*f^5*x*(b^2 - 4*a*c)^(1/2) - 2*b^5*d^2*e^3*g^5*x*(b^2 - 4*a*c)^(1/2) + 5*c^5*d^2*e^3*f^5*x*(b^2 - 4*a*c)^(1/2) - 2*b^5*e^5*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 5*c^5*d^5*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 13*a^2*b^3*c*d^2*e^3*g^5 + 21*a^3*b*c^2*d^2*e^3*g^5 - 13*a^2*b^3*c*e^5*f^2*g^3 + 21*a^3*b*c^2*e^5*f^2*g^3 + 2*a^3*c^3*d*e^4*f^2*g^3 + 2*a^3*c^3*d^2*e^3*f*g^4 - b^2*c^4*d^3*e^2*f^4*g - b^2*c^4*d^4*e*f^3*g^2 - b^3*c^3*d^2*e^3*f^4*g - b^3*c^3*d^4*e*f^2*g^3 - b^5*c*d^2*e^3*f^2*g^3 - 10*a^3*c^3*d^2*e^3*g^5*x - 10*a^3*c^3*e^5*f^2*g^3*x + 3*a*b*c^4*d*e^4*f^5 - 5*a^3*c^2*d^2*e^3*g^5*(b^2 - 4*a*c)^(1/2) + 3*a*b*c^4*d^5*f*g^4 - 5*a^3*c^2*e^5*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 5*a*b^5*d*e^4*f*g^4 - 2*b*c^5*d^4*e*f^4*g + 7*a*b*c^4*d^5*g^5*x + 7*a*b*c^4*e^5*f^5*x + a*b^5*d*e^4*g^5*x - 14*a*c^5*d*e^4*f^5*x + a*b^5*e^5*f*g^4*x - 14*a*c^5*d^5*f*g^4*x - 5*b^6*d*e^4*f*g^4*x - 4*c^6*d^4*e*f^4*g*x + 27*a^2*b^2*c^2*d^3*e^2*g^5 + 27*a^2*b^2*c^2*e^5*f^3*g^2 - 40*a^2*c^4*d^2*e^3*f^3*g^2 - 40*a^2*c^4*d^3*e^2*f^2*g^3 + b^3*c^3*d^3*e^2*f^3*g^2 + b^4*c^2*d^2*e^3*f^3*g^2 + b^4*c^2*d^3*e^2*f^2*g^3 + 32*a*b^3*c^2*d^3*e^2*g^5*x - 35*a^2*b*c^3*d^3*e^2*g^5*x + 32*a*b^3*c^2*e^5*f^3*g^2*x - 35*a^2*b*c^3*e^5*f^3*g^2*x + 48*a*c^5*d^3*e^2*f^3*g^2*x + 14*a^2*c^4*d*e^4*f^3*g^2*x + 14*a^2*c^4*d^3*e^2*f*g^4*x + 3*b^2*c^4*d^2*e^3*f^4*g*x + 3*b^2*c^4*d^4*e*f^2*g^3*x + 4*b^4*c^2*d*e^4*f^3*g^2*x + 4*b^4*c^2*d^3*e^2*f*g^4*x - 13*a^2*b*c^2*d^3*e^2*g^5*(b^2 - 4*a*c)^(1/2) + 7*a^2*b^2*c*d^2*e^3*g^5*(b^2 - 4*a*c)^(1/2) - 13*a^2*b*c^2*e^5*f^3*g^2*(b^2 - 4*a*c)^(1/2) + 7*a^2*b^2*c*e^5*f^2*g^3*(b^2 - 4*a*c)^(1/2) + 24*a*c^4*d^3*e^2*f^3*g^2*(b^2 - 4*a*c)^(1/2) + 7*a^2*c^3*d*e^4*f^3*g^2*(b^2 - 4*a*c)^(1/2) + 7*a^2*c^3*d^3*e^2*f*g^4*(b^2 - 4*a*c)^(1/2) - b^2*c^3*d^2*e^3*f^4*g*(b^2 - 4*a*c)^(1/2) - b^2*c^3*d^4*e*f^2*g^3*(b^2 - 4*a*c)^(1/2) - b^4*c*d^2*e^3*f^2*g^3*(b^2 - 4*a*c)^(1/2) + 9*a^2*c^3*d^3*e^2*g^5*x*(b^2 - 4*a*c)^(1/2) + 9*a^2*c^3*e^5*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) + 10*a*b^2*c^3*d^2*e^3*f^3*g^2 + 10*a*b^2*c^3*d^3*e^2*f^2*g^3 - 23*a*b^3*c^2*d^2*e^3*f^2*g^3 + 96*a^2*b*c^3*d^2*e^3*f^2*g^3 - 39*a^2*b^2*c^2*d*e^4*f^2*g^3 - 39*a^2*b^2*c^2*d^2*e^3*f*g^4 + 27*a^2*b^2*c^2*d^2*e^3*g^5*x + 27*a^2*b^2*c^2*e^5*f^2*g^3*x - 48*a^2*c^4*d^2*e^3*f^2*g^3*x - 18*b^2*c^4*d^3*e^2*f^3*g^2*x + 17*b^3*c^3*d^2*e^3*f^3*g^2*x + 17*b^3*c^3*d^3*e^2*f^2*g^3*x - 27*b^4*c^2*d^2*e^3*f^2*g^3*x + 4*a^3*b*c*d*e^4*g^5*(b^2 - 4*a*c)^(1/2) + 4*a^3*b*c*e^5*f*g^4*(b^2 - 4*a*c)^(1/2) + 5*a*b^4*d*e^4*f*g^4*(b^2 - 4*a*c)^(1/2) - 4*a^3*b*c*e^5*g^5*x*(b^2 - 4*a*c)^(1/2) - a*b^4*d*e^4*g^5*x*(b^2 - 4*a*c)^(1/2) - 5*b*c^4*d*e^4*f^5*x*(b^2 - 4*a*c)^(1/2) - a*b^4*e^5*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 5*b*c^4*d^5*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 5*b^5*d*e^4*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 7*a*b*c^4*d^2*e^3*f^4*g + 7*a*b*c^4*d^4*e*f^2*g^3 - 10*a*b^2*c^3*d*e^4*f^4*g - 10*a*b^2*c^3*d^4*e*f*g^4 + 10*a*b^4*c*d*e^4*f^2*g^3 + 10*a*b^4*c*d^2*e^3*f*g^4 + 19*a^2*b^3*c*d*e^4*f*g^4 + 2*a^3*b*c^2*d*e^4*f*g^4 - 24*a^2*c^3*d^2*e^3*f^2*g^3*(b^2 - 4*a*c)^(1/2) + b^2*c^3*d^3*e^2*f^3*g^2*(b^2 - 4*a*c)^(1/2) + b^3*c^2*d^2*e^3*f^3*g^2*(b^2 - 4*a*c)^(1/2) + b^3*c^2*d^3*e^2*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 26*a*b^2*c^3*d^4*e*g^5*x - 14*a*b^4*c*d^2*e^3*g^5*x - 5*a^2*b^3*c*d*e^4*g^5*x + 4*a^3*b*c^2*d*e^4*g^5*x - 26*a*b^2*c^3*e^5*f^4*g*x - 14*a*b^4*c*e^5*f^2*g^3*x - 5*a^2*b^3*c*e^5*f*g^4*x + 4*a^3*b*c^2*e^5*f*g^4*x - 6*a*c^5*d^2*e^3*f^4*g*x - 6*a*c^5*d^4*e*f^2*g^3*x + 12*a^3*c^3*d*e^4*f*g^4*x + 3*b*c^5*d^3*e^2*f^4*g*x + 3*b*c^5*d^4*e*f^3*g^2*x - 12*b^3*c^3*d*e^4*f^4*g*x - 12*b^3*c^3*d^4*e*f*g^4*x + 8*b^5*c*d*e^4*f^2*g^3*x + 8*b^5*c*d^2*e^3*f*g^4*x - 6*a*b^2*c^2*d^4*e*g^5*(b^2 - 4*a*c)^(1/2) + 6*a*b^3*c*d^3*e^2*g^5*(b^2 - 4*a*c)^(1/2) - 6*a*b^2*c^2*e^5*f^4*g*(b^2 - 4*a*c)^(1/2) + 6*a*b^3*c*e^5*f^3*g^2*(b^2 - 4*a*c)^(1/2) - 3*a*c^4*d^2*e^3*f^4*g*(b^2 - 4*a*c)^(1/2) - 3*a*c^4*d^4*e*f^2*g^3*(b^2 - 4*a*c)^(1/2) + 6*a^3*c^2*d*e^4*f*g^4*(b^2 - 4*a*c)^(1/2) - b*c^4*d^3*e^2*f^4*g*(b^2 - 4*a*c)^(1/2) - b*c^4*d^4*e*f^3*g^2*(b^2 - 4*a*c)^(1/2) + 4*a^3*c^2*d*e^4*g^5*x*(b^2 - 4*a*c)^(1/2) - 6*b^3*c^2*d^4*e*g^5*x*(b^2 - 4*a*c)^(1/2) + 6*b^4*c*d^3*e^2*g^5*x*(b^2 - 4*a*c)^(1/2) + 4*a^3*c^2*e^5*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 6*b^3*c^2*e^5*f^4*g*x*(b^2 - 4*a*c)^(1/2) + 6*b^4*c*e^5*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) - 5*c^5*d^3*e^2*f^4*g*x*(b^2 - 4*a*c)^(1/2) - 5*c^5*d^4*e*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) - 16*a*b*c^4*d^3*e^2*f^3*g^2 + 2*a*b^3*c^2*d*e^4*f^3*g^2 + 2*a*b^3*c^2*d^3*e^2*f*g^4 - 5*a^2*b*c^3*d*e^4*f^3*g^2 - 5*a^2*b*c^3*d^3*e^2*f*g^4 - 15*b^2*c^3*d^2*e^3*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) - 15*b^2*c^3*d^3*e^2*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 25*b^3*c^2*d^2*e^3*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 6*a*b^3*c*d*e^4*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 6*a*b^3*c*d^2*e^3*f*g^4*(b^2 - 4*a*c)^(1/2) - 17*a^2*b^2*c*d*e^4*f*g^4*(b^2 - 4*a*c)^(1/2) + 10*a*b^3*c*d^2*e^3*g^5*x*(b^2 - 4*a*c)^(1/2) + 3*a^2*b^2*c*d*e^4*g^5*x*(b^2 - 4*a*c)^(1/2) + 10*a*b^3*c*e^5*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 3*a^2*b^2*c*e^5*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 5*b*c^4*d^2*e^3*f^4*g*x*(b^2 - 4*a*c)^(1/2) - 5*b*c^4*d^4*e*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 12*b^2*c^3*d*e^4*f^4*g*x*(b^2 - 4*a*c)^(1/2) + 12*b^2*c^3*d^4*e*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 8*b^4*c*d*e^4*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - 8*b^4*c*d^2*e^3*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 60*a*b*c^4*d^2*e^3*f^3*g^2*x - 60*a*b*c^4*d^3*e^2*f^2*g^3*x - 18*a*b^2*c^3*d*e^4*f^3*g^2*x - 18*a*b^2*c^3*d^3*e^2*f*g^4*x - 38*a*b^3*c^2*d*e^4*f^2*g^3*x - 38*a*b^3*c^2*d^2*e^3*f*g^4*x + 27*a^2*b*c^3*d*e^4*f^2*g^3*x + 27*a^2*b*c^3*d^2*e^3*f*g^4*x - 36*a^2*b^2*c^2*d*e^4*f*g^4*x - 20*a*b*c^3*d^2*e^3*f^3*g^2*(b^2 - 4*a*c)^(1/2) - 20*a*b*c^3*d^3*e^2*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 6*a*b^2*c^2*d*e^4*f^3*g^2*(b^2 - 4*a*c)^(1/2) - 6*a*b^2*c^2*d^3*e^2*f*g^4*(b^2 - 4*a*c)^(1/2) + 13*a^2*b*c^2*d*e^4*f^2*g^3*(b^2 - 4*a*c)^(1/2) + 13*a^2*b*c^2*d^2*e^3*f*g^4*(b^2 - 4*a*c)^(1/2) - 20*a*b^2*c^2*d^3*e^2*g^5*x*(b^2 - 4*a*c)^(1/2) - 13*a^2*b*c^2*d^2*e^3*g^5*x*(b^2 - 4*a*c)^(1/2) - 20*a*b^2*c^2*e^5*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) - 13*a^2*b*c^2*e^5*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 41*a*b*c^4*d*e^4*f^4*g*x + 41*a*b*c^4*d^4*e*f*g^4*x + 28*a*b^4*c*d*e^4*f*g^4*x + 20*a*c^4*d^2*e^3*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) + 20*a*c^4*d^3*e^2*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - a^2*c^3*d*e^4*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) - a^2*c^3*d^2*e^3*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 20*b*c^4*d^3*e^2*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) - 4*b^3*c^2*d*e^4*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) - 4*b^3*c^2*d^3*e^2*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 114*a*b^2*c^3*d^2*e^3*f^2*g^3*x + 14*a*b*c^3*d*e^4*f^4*g*(b^2 - 4*a*c)^(1/2) + 14*a*b*c^3*d^4*e*f*g^4*(b^2 - 4*a*c)^(1/2) + 14*a*b*c^3*d^4*e*g^5*x*(b^2 - 4*a*c)^(1/2) + 14*a*b*c^3*e^5*f^4*g*x*(b^2 - 4*a*c)^(1/2) - 13*a*c^4*d*e^4*f^4*g*x*(b^2 - 4*a*c)^(1/2) - 13*a*c^4*d^4*e*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 27*a*b^2*c^2*d^2*e^3*f^2*g^3*(b^2 - 4*a*c)^(1/2) - 60*a*b*c^3*d^2*e^3*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 26*a*b^2*c^2*d*e^4*f^2*g^3*x*(b^2 - 4*a*c)^(1/2) + 26*a*b^2*c^2*d^2*e^3*f*g^4*x*(b^2 - 4*a*c)^(1/2) - 18*a*b^3*c*d*e^4*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 6*a*b*c^3*d*e^4*f^3*g^2*x*(b^2 - 4*a*c)^(1/2) + 6*a*b*c^3*d^3*e^2*f*g^4*x*(b^2 - 4*a*c)^(1/2) + 2*a^2*b*c^2*d*e^4*f*g^4*x*(b^2 - 4*a*c)^(1/2))*(b^3*e*g + 4*a*c^2*d*g + 4*a*c^2*e*f - b^2*c*d*g - b^2*c*e*f - 2*c^2*d*f*(b^2 - 4*a*c)^(1/2) - b^2*e*g*(b^2 - 4*a*c)^(1/2) - 4*a*b*c*e*g + 2*a*c*e*g*(b^2 - 4*a*c)^(1/2) + b*c*d*g*(b^2 - 4*a*c)^(1/2) + b*c*e*f*(b^2 - 4*a*c)^(1/2)))/(2*(4*a*c^3*d^2*f^2 + 4*a^3*c*e^2*g^2 - a^2*b^2*e^2*g^2 + 4*a^2*c^2*d^2*g^2 + 4*a^2*c^2*e^2*f^2 - b^2*c^2*d^2*f^2 + a*b^3*d*e*g^2 + b^3*c*d*e*f^2 + a*b^3*e^2*f*g + b^3*c*d^2*f*g - a*b^2*c*d^2*g^2 - a*b^2*c*e^2*f^2 - b^4*d*e*f*g - 4*a*b*c^2*d*e*f^2 - 4*a^2*b*c*d*e*g^2 - 4*a*b*c^2*d^2*f*g - 4*a^2*b*c*e^2*f*g + 4*a*b^2*c*d*e*f*g)) + (e^2*log(d + e*x))/(a*e^3*f - c*d^3*g - a*d*e^2*g - b*d*e^2*f + b*d^2*e*g + c*d^2*e*f) + (g^2*log(f + g*x))/(a*d*g^3 - c*e*f^3 - a*e*f*g^2 - b*d*f*g^2 + b*e*f^2*g + c*d*f^2*g)","B"
818,1,130035,644,32.634379,"\text{Not used}","int(1/((f + g*x)*(d + e*x)*(a + b*x + c*x^2)^2),x)","\frac{\frac{b^3\,e\,g+2\,a\,c^2\,d\,g+2\,a\,c^2\,e\,f+b\,c^2\,d\,f-b^2\,c\,d\,g-b^2\,c\,e\,f-3\,a\,b\,c\,e\,g}{4\,a^3\,c\,e^2\,g^2-a^2\,b^2\,e^2\,g^2-4\,a^2\,b\,c\,d\,e\,g^2-4\,a^2\,b\,c\,e^2\,f\,g+4\,a^2\,c^2\,d^2\,g^2+4\,a^2\,c^2\,e^2\,f^2+a\,b^3\,d\,e\,g^2+a\,b^3\,e^2\,f\,g-a\,b^2\,c\,d^2\,g^2+4\,a\,b^2\,c\,d\,e\,f\,g-a\,b^2\,c\,e^2\,f^2-4\,a\,b\,c^2\,d^2\,f\,g-4\,a\,b\,c^2\,d\,e\,f^2+4\,a\,c^3\,d^2\,f^2-b^4\,d\,e\,f\,g+b^3\,c\,d^2\,f\,g+b^3\,c\,d\,e\,f^2-b^2\,c^2\,d^2\,f^2}-\frac{x\,\left(2\,a\,c^2\,e\,g-2\,c^3\,d\,f+b\,c^2\,d\,g+b\,c^2\,e\,f-b^2\,c\,e\,g\right)}{4\,a^3\,c\,e^2\,g^2-a^2\,b^2\,e^2\,g^2-4\,a^2\,b\,c\,d\,e\,g^2-4\,a^2\,b\,c\,e^2\,f\,g+4\,a^2\,c^2\,d^2\,g^2+4\,a^2\,c^2\,e^2\,f^2+a\,b^3\,d\,e\,g^2+a\,b^3\,e^2\,f\,g-a\,b^2\,c\,d^2\,g^2+4\,a\,b^2\,c\,d\,e\,f\,g-a\,b^2\,c\,e^2\,f^2-4\,a\,b\,c^2\,d^2\,f\,g-4\,a\,b\,c^2\,d\,e\,f^2+4\,a\,c^3\,d^2\,f^2-b^4\,d\,e\,f\,g+b^3\,c\,d^2\,f\,g+b^3\,c\,d\,e\,f^2-b^2\,c^2\,d^2\,f^2}}{c\,x^2+b\,x+a}+\left(\sum _{k=1}^4\ln\left(\frac{12\,a^2\,c^5\,e^6\,g^6-2\,a\,b^2\,c^4\,e^6\,g^6-16\,a\,b\,c^5\,d\,e^5\,g^6-16\,a\,b\,c^5\,e^6\,f\,g^5+16\,a\,c^6\,d^2\,e^4\,g^6+16\,a\,c^6\,d\,e^5\,f\,g^5+16\,a\,c^6\,e^6\,f^2\,g^4+3\,b^3\,c^4\,d\,e^5\,g^6+3\,b^3\,c^4\,e^6\,f\,g^5-3\,b^2\,c^5\,d^2\,e^4\,g^6-3\,b^2\,c^5\,e^6\,f^2\,g^4-4\,b\,c^6\,d^2\,e^4\,f\,g^5-4\,b\,c^6\,d\,e^5\,f^2\,g^4+4\,c^7\,d^2\,e^4\,f^2\,g^4}{16\,a^6\,c^2\,e^4\,g^4-8\,a^5\,b^2\,c\,e^4\,g^4-32\,a^5\,b\,c^2\,d\,e^3\,g^4-32\,a^5\,b\,c^2\,e^4\,f\,g^3+32\,a^5\,c^3\,d^2\,e^2\,g^4+32\,a^5\,c^3\,e^4\,f^2\,g^2+a^4\,b^4\,e^4\,g^4+16\,a^4\,b^3\,c\,d\,e^3\,g^4+16\,a^4\,b^3\,c\,e^4\,f\,g^3+64\,a^4\,b^2\,c^2\,d\,e^3\,f\,g^3-32\,a^4\,b\,c^3\,d^3\,e\,g^4-64\,a^4\,b\,c^3\,d^2\,e^2\,f\,g^3-64\,a^4\,b\,c^3\,d\,e^3\,f^2\,g^2-32\,a^4\,b\,c^3\,e^4\,f^3\,g+16\,a^4\,c^4\,d^4\,g^4+64\,a^4\,c^4\,d^2\,e^2\,f^2\,g^2+16\,a^4\,c^4\,e^4\,f^4-2\,a^3\,b^5\,d\,e^3\,g^4-2\,a^3\,b^5\,e^4\,f\,g^3-6\,a^3\,b^4\,c\,d^2\,e^2\,g^4-32\,a^3\,b^4\,c\,d\,e^3\,f\,g^3-6\,a^3\,b^4\,c\,e^4\,f^2\,g^2+16\,a^3\,b^3\,c^2\,d^3\,e\,g^4+16\,a^3\,b^3\,c^2\,e^4\,f^3\,g-8\,a^3\,b^2\,c^3\,d^4\,g^4+64\,a^3\,b^2\,c^3\,d^3\,e\,f\,g^3+32\,a^3\,b^2\,c^3\,d^2\,e^2\,f^2\,g^2+64\,a^3\,b^2\,c^3\,d\,e^3\,f^3\,g-8\,a^3\,b^2\,c^3\,e^4\,f^4-32\,a^3\,b\,c^4\,d^4\,f\,g^3-64\,a^3\,b\,c^4\,d^3\,e\,f^2\,g^2-64\,a^3\,b\,c^4\,d^2\,e^2\,f^3\,g-32\,a^3\,b\,c^4\,d\,e^3\,f^4+32\,a^3\,c^5\,d^4\,f^2\,g^2+32\,a^3\,c^5\,d^2\,e^2\,f^4+a^2\,b^6\,d^2\,e^2\,g^4+4\,a^2\,b^6\,d\,e^3\,f\,g^3+a^2\,b^6\,e^4\,f^2\,g^2-2\,a^2\,b^5\,c\,d^3\,e\,g^4+12\,a^2\,b^5\,c\,d^2\,e^2\,f\,g^3+12\,a^2\,b^5\,c\,d\,e^3\,f^2\,g^2-2\,a^2\,b^5\,c\,e^4\,f^3\,g+a^2\,b^4\,c^2\,d^4\,g^4-32\,a^2\,b^4\,c^2\,d^3\,e\,f\,g^3-12\,a^2\,b^4\,c^2\,d^2\,e^2\,f^2\,g^2-32\,a^2\,b^4\,c^2\,d\,e^3\,f^3\,g+a^2\,b^4\,c^2\,e^4\,f^4+16\,a^2\,b^3\,c^3\,d^4\,f\,g^3+16\,a^2\,b^3\,c^3\,d\,e^3\,f^4+64\,a^2\,b^2\,c^4\,d^3\,e\,f^3\,g-32\,a^2\,b\,c^5\,d^4\,f^3\,g-32\,a^2\,b\,c^5\,d^3\,e\,f^4+16\,a^2\,c^6\,d^4\,f^4-2\,a\,b^7\,d^2\,e^2\,f\,g^3-2\,a\,b^7\,d\,e^3\,f^2\,g^2+4\,a\,b^6\,c\,d^3\,e\,f\,g^3-4\,a\,b^6\,c\,d^2\,e^2\,f^2\,g^2+4\,a\,b^6\,c\,d\,e^3\,f^3\,g-2\,a\,b^5\,c^2\,d^4\,f\,g^3+12\,a\,b^5\,c^2\,d^3\,e\,f^2\,g^2+12\,a\,b^5\,c^2\,d^2\,e^2\,f^3\,g-2\,a\,b^5\,c^2\,d\,e^3\,f^4-6\,a\,b^4\,c^3\,d^4\,f^2\,g^2-32\,a\,b^4\,c^3\,d^3\,e\,f^3\,g-6\,a\,b^4\,c^3\,d^2\,e^2\,f^4+16\,a\,b^3\,c^4\,d^4\,f^3\,g+16\,a\,b^3\,c^4\,d^3\,e\,f^4-8\,a\,b^2\,c^5\,d^4\,f^4+b^8\,d^2\,e^2\,f^2\,g^2-2\,b^7\,c\,d^3\,e\,f^2\,g^2-2\,b^7\,c\,d^2\,e^2\,f^3\,g+b^6\,c^2\,d^4\,f^2\,g^2+4\,b^6\,c^2\,d^3\,e\,f^3\,g+b^6\,c^2\,d^2\,e^2\,f^4-2\,b^5\,c^3\,d^4\,f^3\,g-2\,b^5\,c^3\,d^3\,e\,f^4+b^4\,c^4\,d^4\,f^4}-\mathrm{root}\left(1120\,a^6\,b^2\,c^6\,d^9\,e\,f\,g^9\,z^4+1120\,a^6\,b^2\,c^6\,d\,e^9\,f^9\,g\,z^4-792\,a^5\,b^4\,c^5\,d^9\,e\,f\,g^9\,z^4-792\,a^5\,b^4\,c^5\,d\,e^9\,f^9\,g\,z^4+512\,a^9\,b\,c^4\,d^4\,e^6\,f\,g^9\,z^4+512\,a^9\,b\,c^4\,d\,e^9\,f^4\,g^6\,z^4-512\,a^7\,b\,c^6\,d^8\,e^2\,f\,g^9\,z^4-512\,a^7\,b\,c^6\,d\,e^9\,f^8\,g^2\,z^4-512\,a^6\,b\,c^7\,d^9\,e\,f^2\,g^8\,z^4-512\,a^6\,b\,c^7\,d^2\,e^8\,f^9\,g\,z^4+512\,a^4\,b\,c^9\,d^9\,e\,f^6\,g^4\,z^4+512\,a^4\,b\,c^9\,d^6\,e^4\,f^9\,g\,z^4+256\,a^{10}\,b\,c^3\,d^2\,e^8\,f\,g^9\,z^4+256\,a^{10}\,b\,c^3\,d\,e^9\,f^2\,g^8\,z^4+256\,a^3\,b\,c^{10}\,d^9\,e\,f^8\,g^2\,z^4+256\,a^3\,b\,c^{10}\,d^8\,e^2\,f^9\,g\,z^4-200\,a^6\,b^7\,c\,d^4\,e^6\,f\,g^9\,z^4-200\,a^6\,b^7\,c\,d\,e^9\,f^4\,g^6\,z^4-200\,a\,b^7\,c^6\,d^9\,e\,f^6\,g^4\,z^4-200\,a\,b^7\,c^6\,d^6\,e^4\,f^9\,g\,z^4+194\,a^4\,b^6\,c^4\,d^9\,e\,f\,g^9\,z^4+194\,a^4\,b^6\,c^4\,d\,e^9\,f^9\,g\,z^4+144\,a^5\,b^8\,c\,d^5\,e^5\,f\,g^9\,z^4+144\,a^5\,b^8\,c\,d\,e^9\,f^5\,g^5\,z^4+144\,a\,b^8\,c^5\,d^9\,e\,f^5\,g^5\,z^4+144\,a\,b^8\,c^5\,d^5\,e^5\,f^9\,g\,z^4+96\,a^{10}\,b^2\,c^2\,d\,e^9\,f\,g^9\,z^4+96\,a^2\,b^2\,c^{10}\,d^9\,e\,f^9\,g\,z^4+56\,a^7\,b^6\,c\,d^3\,e^7\,f\,g^9\,z^4+56\,a^7\,b^6\,c\,d\,e^9\,f^3\,g^7\,z^4+56\,a\,b^6\,c^7\,d^9\,e\,f^7\,g^3\,z^4+56\,a\,b^6\,c^7\,d^7\,e^3\,f^9\,g\,z^4+48\,a^8\,b^5\,c\,d^2\,e^8\,f\,g^9\,z^4+48\,a^8\,b^5\,c\,d\,e^9\,f^2\,g^8\,z^4+48\,a\,b^5\,c^8\,d^9\,e\,f^8\,g^2\,z^4+48\,a\,b^5\,c^8\,d^8\,e^2\,f^9\,g\,z^4+20\,a\,b^{12}\,c\,d^6\,e^4\,f^4\,g^6\,z^4+20\,a\,b^{12}\,c\,d^4\,e^6\,f^6\,g^4\,z^4-16\,a^3\,b^{10}\,c\,d^7\,e^3\,f\,g^9\,z^4-16\,a^3\,b^{10}\,c\,d\,e^9\,f^7\,g^3\,z^4-16\,a^3\,b^8\,c^3\,d^9\,e\,f\,g^9\,z^4-16\,a^3\,b^8\,c^3\,d\,e^9\,f^9\,g\,z^4-16\,a\,b^{12}\,c\,d^7\,e^3\,f^3\,g^7\,z^4-16\,a\,b^{12}\,c\,d^3\,e^7\,f^7\,g^3\,z^4-16\,a\,b^{10}\,c^3\,d^9\,e\,f^3\,g^7\,z^4-16\,a\,b^{10}\,c^3\,d^3\,e^7\,f^9\,g\,z^4-8\,a^4\,b^9\,c\,d^6\,e^4\,f\,g^9\,z^4-8\,a^4\,b^9\,c\,d\,e^9\,f^6\,g^4\,z^4-8\,a\,b^{12}\,c\,d^5\,e^5\,f^5\,g^5\,z^4-8\,a\,b^9\,c^4\,d^9\,e\,f^4\,g^6\,z^4-8\,a\,b^9\,c^4\,d^4\,e^6\,f^9\,g\,z^4-9984\,a^7\,b^2\,c^5\,d^4\,e^6\,f^4\,g^6\,z^4-9984\,a^5\,b^2\,c^7\,d^6\,e^4\,f^6\,g^4\,z^4-8640\,a^6\,b^2\,c^6\,d^6\,e^4\,f^4\,g^6\,z^4-8640\,a^6\,b^2\,c^6\,d^4\,e^6\,f^6\,g^4\,z^4-8544\,a^5\,b^4\,c^5\,d^5\,e^5\,f^5\,g^5\,z^4+5632\,a^6\,b^2\,c^6\,d^7\,e^3\,f^3\,g^7\,z^4+5632\,a^6\,b^2\,c^6\,d^3\,e^7\,f^7\,g^3\,z^4+5232\,a^5\,b^4\,c^5\,d^6\,e^4\,f^4\,g^6\,z^4+5232\,a^5\,b^4\,c^5\,d^4\,e^6\,f^6\,g^4\,z^4+4808\,a^4\,b^6\,c^4\,d^5\,e^5\,f^5\,g^5\,z^4-4288\,a^6\,b^4\,c^4\,d^5\,e^5\,f^3\,g^7\,z^4-4288\,a^6\,b^4\,c^4\,d^3\,e^7\,f^5\,g^5\,z^4-4288\,a^4\,b^4\,c^6\,d^7\,e^3\,f^5\,g^5\,z^4-4288\,a^4\,b^4\,c^6\,d^5\,e^5\,f^7\,g^3\,z^4+3968\,a^6\,b^3\,c^5\,d^5\,e^5\,f^4\,g^6\,z^4+3968\,a^6\,b^3\,c^5\,d^4\,e^6\,f^5\,g^5\,z^4+3968\,a^5\,b^3\,c^6\,d^6\,e^4\,f^5\,g^5\,z^4+3968\,a^5\,b^3\,c^6\,d^5\,e^5\,f^6\,g^4\,z^4+3840\,a^7\,b^2\,c^5\,d^5\,e^5\,f^3\,g^7\,z^4+3840\,a^7\,b^2\,c^5\,d^3\,e^7\,f^5\,g^5\,z^4+3840\,a^5\,b^2\,c^7\,d^7\,e^3\,f^5\,g^5\,z^4+3840\,a^5\,b^2\,c^7\,d^5\,e^5\,f^7\,g^3\,z^4+3776\,a^6\,b^4\,c^4\,d^4\,e^6\,f^4\,g^6\,z^4+3776\,a^4\,b^4\,c^6\,d^6\,e^4\,f^6\,g^4\,z^4+3456\,a^6\,b^2\,c^6\,d^5\,e^5\,f^5\,g^5\,z^4+3440\,a^6\,b^4\,c^4\,d^6\,e^4\,f^2\,g^8\,z^4+3440\,a^6\,b^4\,c^4\,d^2\,e^8\,f^6\,g^4\,z^4+3440\,a^4\,b^4\,c^6\,d^8\,e^2\,f^4\,g^6\,z^4+3440\,a^4\,b^4\,c^6\,d^4\,e^6\,f^8\,g^2\,z^4-3360\,a^8\,b^2\,c^4\,d^4\,e^6\,f^2\,g^8\,z^4-3360\,a^8\,b^2\,c^4\,d^2\,e^8\,f^4\,g^6\,z^4-3360\,a^4\,b^2\,c^8\,d^8\,e^2\,f^6\,g^4\,z^4-3360\,a^4\,b^2\,c^8\,d^6\,e^4\,f^8\,g^2\,z^4-2944\,a^7\,b^4\,c^3\,d^3\,e^7\,f^3\,g^7\,z^4-2944\,a^3\,b^4\,c^7\,d^7\,e^3\,f^7\,g^3\,z^4+2512\,a^5\,b^6\,c^3\,d^5\,e^5\,f^3\,g^7\,z^4+2512\,a^5\,b^6\,c^3\,d^3\,e^7\,f^5\,g^5\,z^4+2512\,a^3\,b^6\,c^5\,d^7\,e^3\,f^5\,g^5\,z^4+2512\,a^3\,b^6\,c^5\,d^5\,e^5\,f^7\,g^3\,z^4+2312\,a^7\,b^4\,c^3\,d^4\,e^6\,f^2\,g^8\,z^4+2312\,a^7\,b^4\,c^3\,d^2\,e^8\,f^4\,g^6\,z^4+2312\,a^3\,b^4\,c^7\,d^8\,e^2\,f^6\,g^4\,z^4+2312\,a^3\,b^4\,c^7\,d^6\,e^4\,f^8\,g^2\,z^4+1952\,a^6\,b^6\,c^2\,d^3\,e^7\,f^3\,g^7\,z^4+1952\,a^2\,b^6\,c^6\,d^7\,e^3\,f^7\,g^3\,z^4-1920\,a^5\,b^4\,c^5\,d^7\,e^3\,f^3\,g^7\,z^4-1920\,a^5\,b^4\,c^5\,d^3\,e^7\,f^7\,g^3\,z^4-1828\,a^5\,b^6\,c^3\,d^6\,e^4\,f^2\,g^8\,z^4-1828\,a^5\,b^6\,c^3\,d^2\,e^8\,f^6\,g^4\,z^4-1828\,a^3\,b^6\,c^5\,d^8\,e^2\,f^4\,g^6\,z^4-1828\,a^3\,b^6\,c^5\,d^4\,e^6\,f^8\,g^2\,z^4+1740\,a^5\,b^4\,c^5\,d^8\,e^2\,f^2\,g^8\,z^4+1740\,a^5\,b^4\,c^5\,d^2\,e^8\,f^8\,g^2\,z^4-1728\,a^7\,b^2\,c^5\,d^6\,e^4\,f^2\,g^8\,z^4-1728\,a^7\,b^2\,c^5\,d^2\,e^8\,f^6\,g^4\,z^4-1728\,a^5\,b^2\,c^7\,d^8\,e^2\,f^4\,g^6\,z^4-1728\,a^5\,b^2\,c^7\,d^4\,e^6\,f^8\,g^2\,z^4-1716\,a^4\,b^6\,c^4\,d^6\,e^4\,f^4\,g^6\,z^4-1716\,a^4\,b^6\,c^4\,d^4\,e^6\,f^6\,g^4\,z^4-1664\,a^9\,b^2\,c^3\,d^2\,e^8\,f^2\,g^8\,z^4-1664\,a^3\,b^2\,c^9\,d^8\,e^2\,f^8\,g^2\,z^4-1600\,a^6\,b^3\,c^5\,d^7\,e^3\,f^2\,g^8\,z^4-1600\,a^6\,b^3\,c^5\,d^2\,e^8\,f^7\,g^3\,z^4-1600\,a^5\,b^3\,c^6\,d^8\,e^2\,f^3\,g^7\,z^4-1600\,a^5\,b^3\,c^6\,d^3\,e^7\,f^8\,g^2\,z^4-1553\,a^4\,b^6\,c^4\,d^8\,e^2\,f^2\,g^8\,z^4-1553\,a^4\,b^6\,c^4\,d^2\,e^8\,f^8\,g^2\,z^4+1536\,a^8\,b^2\,c^4\,d^3\,e^7\,f^3\,g^7\,z^4+1536\,a^4\,b^2\,c^8\,d^7\,e^3\,f^7\,g^3\,z^4+1408\,a^7\,b^3\,c^4\,d^4\,e^6\,f^3\,g^7\,z^4+1408\,a^7\,b^3\,c^4\,d^3\,e^7\,f^4\,g^6\,z^4-1408\,a^6\,b^3\,c^5\,d^6\,e^4\,f^3\,g^7\,z^4-1408\,a^6\,b^3\,c^5\,d^3\,e^7\,f^6\,g^4\,z^4-1408\,a^5\,b^3\,c^6\,d^7\,e^3\,f^4\,g^6\,z^4-1408\,a^5\,b^3\,c^6\,d^4\,e^6\,f^7\,g^3\,z^4+1408\,a^4\,b^3\,c^7\,d^7\,e^3\,f^6\,g^4\,z^4+1408\,a^4\,b^3\,c^7\,d^6\,e^4\,f^7\,g^3\,z^4-1360\,a^6\,b^5\,c^3\,d^5\,e^5\,f^2\,g^8\,z^4-1360\,a^6\,b^5\,c^3\,d^2\,e^8\,f^5\,g^5\,z^4-1360\,a^3\,b^5\,c^6\,d^8\,e^2\,f^5\,g^5\,z^4-1360\,a^3\,b^5\,c^6\,d^5\,e^5\,f^8\,g^2\,z^4-1248\,a^5\,b^5\,c^4\,d^5\,e^5\,f^4\,g^6\,z^4-1248\,a^5\,b^5\,c^4\,d^4\,e^6\,f^5\,g^5\,z^4-1248\,a^4\,b^5\,c^5\,d^6\,e^4\,f^5\,g^5\,z^4-1248\,a^4\,b^5\,c^5\,d^5\,e^5\,f^6\,g^4\,z^4+1088\,a^8\,b^3\,c^3\,d^3\,e^7\,f^2\,g^8\,z^4+1088\,a^8\,b^3\,c^3\,d^2\,e^8\,f^3\,g^7\,z^4+1088\,a^3\,b^3\,c^8\,d^8\,e^2\,f^7\,g^3\,z^4+1088\,a^3\,b^3\,c^8\,d^7\,e^3\,f^8\,g^2\,z^4+1056\,a^8\,b^4\,c^2\,d^2\,e^8\,f^2\,g^8\,z^4+1056\,a^2\,b^4\,c^8\,d^8\,e^2\,f^8\,g^2\,z^4-912\,a^7\,b^5\,c^2\,d^3\,e^7\,f^2\,g^8\,z^4-912\,a^7\,b^5\,c^2\,d^2\,e^8\,f^3\,g^7\,z^4-912\,a^2\,b^5\,c^7\,d^8\,e^2\,f^7\,g^3\,z^4-912\,a^2\,b^5\,c^7\,d^7\,e^3\,f^8\,g^2\,z^4-848\,a^5\,b^6\,c^3\,d^4\,e^6\,f^4\,g^6\,z^4-848\,a^3\,b^6\,c^5\,d^6\,e^4\,f^6\,g^4\,z^4+832\,a^7\,b^3\,c^4\,d^5\,e^5\,f^2\,g^8\,z^4+832\,a^7\,b^3\,c^4\,d^2\,e^8\,f^5\,g^5\,z^4+832\,a^4\,b^3\,c^7\,d^8\,e^2\,f^5\,g^5\,z^4+832\,a^4\,b^3\,c^7\,d^5\,e^5\,f^8\,g^2\,z^4+828\,a^5\,b^7\,c^2\,d^5\,e^5\,f^2\,g^8\,z^4+828\,a^5\,b^7\,c^2\,d^2\,e^8\,f^5\,g^5\,z^4+828\,a^2\,b^7\,c^5\,d^8\,e^2\,f^5\,g^5\,z^4+828\,a^2\,b^7\,c^5\,d^5\,e^5\,f^8\,g^2\,z^4-800\,a^3\,b^8\,c^3\,d^5\,e^5\,f^5\,g^5\,z^4-696\,a^4\,b^8\,c^2\,d^5\,e^5\,f^3\,g^7\,z^4-696\,a^4\,b^8\,c^2\,d^3\,e^7\,f^5\,g^5\,z^4-696\,a^2\,b^8\,c^4\,d^7\,e^3\,f^5\,g^5\,z^4-696\,a^2\,b^8\,c^4\,d^5\,e^5\,f^7\,g^3\,z^4-694\,a^6\,b^6\,c^2\,d^4\,e^6\,f^2\,g^8\,z^4-694\,a^6\,b^6\,c^2\,d^2\,e^8\,f^4\,g^6\,z^4-694\,a^2\,b^6\,c^6\,d^8\,e^2\,f^6\,g^4\,z^4-694\,a^2\,b^6\,c^6\,d^6\,e^4\,f^8\,g^2\,z^4+692\,a^4\,b^7\,c^3\,d^7\,e^3\,f^2\,g^8\,z^4+692\,a^4\,b^7\,c^3\,d^2\,e^8\,f^7\,g^3\,z^4+692\,a^3\,b^7\,c^4\,d^8\,e^2\,f^3\,g^7\,z^4+692\,a^3\,b^7\,c^4\,d^3\,e^7\,f^8\,g^2\,z^4+672\,a^4\,b^6\,c^4\,d^7\,e^3\,f^3\,g^7\,z^4+672\,a^4\,b^6\,c^4\,d^3\,e^7\,f^7\,g^3\,z^4+600\,a^4\,b^8\,c^2\,d^4\,e^6\,f^4\,g^6\,z^4+600\,a^2\,b^8\,c^4\,d^6\,e^4\,f^6\,g^4\,z^4-544\,a^3\,b^8\,c^3\,d^7\,e^3\,f^3\,g^7\,z^4+544\,a^3\,b^8\,c^3\,d^6\,e^4\,f^4\,g^6\,z^4+544\,a^3\,b^8\,c^3\,d^4\,e^6\,f^6\,g^4\,z^4-544\,a^3\,b^8\,c^3\,d^3\,e^7\,f^7\,g^3\,z^4-536\,a^4\,b^7\,c^3\,d^5\,e^5\,f^4\,g^6\,z^4-536\,a^4\,b^7\,c^3\,d^4\,e^6\,f^5\,g^5\,z^4-536\,a^3\,b^7\,c^4\,d^6\,e^4\,f^5\,g^5\,z^4-536\,a^3\,b^7\,c^4\,d^5\,e^5\,f^6\,g^4\,z^4-504\,a^5\,b^7\,c^2\,d^4\,e^6\,f^3\,g^7\,z^4-504\,a^5\,b^7\,c^2\,d^3\,e^7\,f^4\,g^6\,z^4-504\,a^2\,b^7\,c^5\,d^7\,e^3\,f^6\,g^4\,z^4-504\,a^2\,b^7\,c^5\,d^6\,e^4\,f^7\,g^3\,z^4+416\,a^3\,b^8\,c^3\,d^8\,e^2\,f^2\,g^8\,z^4+416\,a^3\,b^8\,c^3\,d^2\,e^8\,f^8\,g^2\,z^4-352\,a^6\,b^5\,c^3\,d^4\,e^6\,f^3\,g^7\,z^4-352\,a^6\,b^5\,c^3\,d^3\,e^7\,f^4\,g^6\,z^4-352\,a^3\,b^5\,c^6\,d^7\,e^3\,f^6\,g^4\,z^4-352\,a^3\,b^5\,c^6\,d^6\,e^4\,f^7\,g^3\,z^4-248\,a^3\,b^9\,c^2\,d^7\,e^3\,f^2\,g^8\,z^4-248\,a^3\,b^9\,c^2\,d^2\,e^8\,f^7\,g^3\,z^4-248\,a^2\,b^9\,c^3\,d^8\,e^2\,f^3\,g^7\,z^4-248\,a^2\,b^9\,c^3\,d^3\,e^7\,f^8\,g^2\,z^4+246\,a^4\,b^8\,c^2\,d^6\,e^4\,f^2\,g^8\,z^4+246\,a^4\,b^8\,c^2\,d^2\,e^8\,f^6\,g^4\,z^4+246\,a^2\,b^8\,c^4\,d^8\,e^2\,f^4\,g^6\,z^4+246\,a^2\,b^8\,c^4\,d^4\,e^6\,f^8\,g^2\,z^4+208\,a^6\,b^2\,c^6\,d^8\,e^2\,f^2\,g^8\,z^4+208\,a^6\,b^2\,c^6\,d^2\,e^8\,f^8\,g^2\,z^4+168\,a^2\,b^{10}\,c^2\,d^7\,e^3\,f^3\,g^7\,z^4+168\,a^2\,b^{10}\,c^2\,d^3\,e^7\,f^7\,g^3\,z^4+160\,a^3\,b^9\,c^2\,d^5\,e^5\,f^4\,g^6\,z^4+160\,a^3\,b^9\,c^2\,d^4\,e^6\,f^5\,g^5\,z^4+160\,a^2\,b^9\,c^3\,d^6\,e^4\,f^5\,g^5\,z^4+160\,a^2\,b^9\,c^3\,d^5\,e^5\,f^6\,g^4\,z^4+144\,a^5\,b^5\,c^4\,d^7\,e^3\,f^2\,g^8\,z^4+144\,a^5\,b^5\,c^4\,d^2\,e^8\,f^7\,g^3\,z^4+144\,a^4\,b^5\,c^5\,d^8\,e^2\,f^3\,g^7\,z^4+144\,a^4\,b^5\,c^5\,d^3\,e^7\,f^8\,g^2\,z^4-144\,a^2\,b^{10}\,c^2\,d^6\,e^4\,f^4\,g^6\,z^4-144\,a^2\,b^{10}\,c^2\,d^4\,e^6\,f^6\,g^4\,z^4+120\,a^4\,b^7\,c^3\,d^6\,e^4\,f^3\,g^7\,z^4+120\,a^4\,b^7\,c^3\,d^3\,e^7\,f^6\,g^4\,z^4+120\,a^3\,b^7\,c^4\,d^7\,e^3\,f^4\,g^6\,z^4+120\,a^3\,b^7\,c^4\,d^4\,e^6\,f^7\,g^3\,z^4+96\,a^5\,b^5\,c^4\,d^6\,e^4\,f^3\,g^7\,z^4+96\,a^5\,b^5\,c^4\,d^3\,e^7\,f^6\,g^4\,z^4+96\,a^4\,b^5\,c^5\,d^7\,e^3\,f^4\,g^6\,z^4+96\,a^4\,b^5\,c^5\,d^4\,e^6\,f^7\,g^3\,z^4+64\,a^3\,b^9\,c^2\,d^6\,e^4\,f^3\,g^7\,z^4+64\,a^3\,b^9\,c^2\,d^3\,e^7\,f^6\,g^4\,z^4+64\,a^2\,b^9\,c^3\,d^7\,e^3\,f^4\,g^6\,z^4+64\,a^2\,b^9\,c^3\,d^4\,e^6\,f^7\,g^3\,z^4-36\,a^2\,b^{10}\,c^2\,d^8\,e^2\,f^2\,g^8\,z^4-36\,a^2\,b^{10}\,c^2\,d^2\,e^8\,f^8\,g^2\,z^4+24\,a^2\,b^{10}\,c^2\,d^5\,e^5\,f^5\,g^5\,z^4-24\,a^9\,b^4\,c\,d\,e^9\,f\,g^9\,z^4-24\,a\,b^4\,c^9\,d^9\,e\,f^9\,g\,z^4+2688\,a^7\,b^2\,c^5\,d^7\,e^3\,f\,g^9\,z^4+2688\,a^7\,b^2\,c^5\,d\,e^9\,f^7\,g^3\,z^4+2688\,a^5\,b^2\,c^7\,d^9\,e\,f^3\,g^7\,z^4+2688\,a^5\,b^2\,c^7\,d^3\,e^7\,f^9\,g\,z^4-2560\,a^7\,b^3\,c^4\,d^6\,e^4\,f\,g^9\,z^4-2560\,a^7\,b^3\,c^4\,d\,e^9\,f^6\,g^4\,z^4-2560\,a^4\,b^3\,c^7\,d^9\,e\,f^4\,g^6\,z^4-2560\,a^4\,b^3\,c^7\,d^4\,e^6\,f^9\,g\,z^4+2112\,a^8\,b^2\,c^4\,d^5\,e^5\,f\,g^9\,z^4+2112\,a^8\,b^2\,c^4\,d\,e^9\,f^5\,g^5\,z^4+2112\,a^4\,b^2\,c^8\,d^9\,e\,f^5\,g^5\,z^4+2112\,a^4\,b^2\,c^8\,d^5\,e^5\,f^9\,g\,z^4+1664\,a^6\,b^5\,c^3\,d^6\,e^4\,f\,g^9\,z^4+1664\,a^6\,b^5\,c^3\,d\,e^9\,f^6\,g^4\,z^4+1664\,a^3\,b^5\,c^6\,d^9\,e\,f^4\,g^6\,z^4+1664\,a^3\,b^5\,c^6\,d^4\,e^6\,f^9\,g\,z^4+1536\,a^8\,b\,c^5\,d^4\,e^6\,f^3\,g^7\,z^4+1536\,a^8\,b\,c^5\,d^3\,e^7\,f^4\,g^6\,z^4+1536\,a^7\,b\,c^6\,d^5\,e^5\,f^4\,g^6\,z^4+1536\,a^7\,b\,c^6\,d^4\,e^6\,f^5\,g^5\,z^4+1536\,a^6\,b\,c^7\,d^6\,e^4\,f^5\,g^5\,z^4+1536\,a^6\,b\,c^7\,d^5\,e^5\,f^6\,g^4\,z^4+1536\,a^5\,b\,c^8\,d^7\,e^3\,f^6\,g^4\,z^4+1536\,a^5\,b\,c^8\,d^6\,e^4\,f^7\,g^3\,z^4-1408\,a^8\,b^3\,c^3\,d^4\,e^6\,f\,g^9\,z^4-1408\,a^8\,b^3\,c^3\,d\,e^9\,f^4\,g^6\,z^4-1408\,a^3\,b^3\,c^8\,d^9\,e\,f^6\,g^4\,z^4-1408\,a^3\,b^3\,c^8\,d^6\,e^4\,f^9\,g\,z^4-1280\,a^7\,b\,c^6\,d^7\,e^3\,f^2\,g^8\,z^4-1280\,a^7\,b\,c^6\,d^2\,e^8\,f^7\,g^3\,z^4-1280\,a^6\,b\,c^7\,d^8\,e^2\,f^3\,g^7\,z^4-1280\,a^6\,b\,c^7\,d^3\,e^7\,f^8\,g^2\,z^4-1152\,a^6\,b^3\,c^5\,d^8\,e^2\,f\,g^9\,z^4-1152\,a^6\,b^3\,c^5\,d\,e^9\,f^8\,g^2\,z^4-1152\,a^5\,b^3\,c^6\,d^9\,e\,f^2\,g^8\,z^4-1152\,a^5\,b^3\,c^6\,d^2\,e^8\,f^9\,g\,z^4+1056\,a^5\,b^5\,c^4\,d^8\,e^2\,f\,g^9\,z^4+1056\,a^5\,b^5\,c^4\,d\,e^9\,f^8\,g^2\,z^4+1056\,a^4\,b^5\,c^5\,d^9\,e\,f^2\,g^8\,z^4+1056\,a^4\,b^5\,c^5\,d^2\,e^8\,f^9\,g\,z^4+864\,a^7\,b^5\,c^2\,d^4\,e^6\,f\,g^9\,z^4+864\,a^7\,b^5\,c^2\,d\,e^9\,f^4\,g^6\,z^4+864\,a^2\,b^5\,c^7\,d^9\,e\,f^6\,g^4\,z^4+864\,a^2\,b^5\,c^7\,d^6\,e^4\,f^9\,g\,z^4-800\,a^6\,b^4\,c^4\,d^7\,e^3\,f\,g^9\,z^4-800\,a^6\,b^4\,c^4\,d\,e^9\,f^7\,g^3\,z^4-800\,a^4\,b^4\,c^6\,d^9\,e\,f^3\,g^7\,z^4-800\,a^4\,b^4\,c^6\,d^3\,e^7\,f^9\,g\,z^4-768\,a^8\,b\,c^5\,d^5\,e^5\,f^2\,g^8\,z^4-768\,a^8\,b\,c^5\,d^2\,e^8\,f^5\,g^5\,z^4-768\,a^5\,b\,c^8\,d^8\,e^2\,f^5\,g^5\,z^4-768\,a^5\,b\,c^8\,d^5\,e^5\,f^8\,g^2\,z^4+640\,a^9\,b^2\,c^3\,d^3\,e^7\,f\,g^9\,z^4+640\,a^9\,b^2\,c^3\,d\,e^9\,f^3\,g^7\,z^4+640\,a^3\,b^2\,c^9\,d^9\,e\,f^7\,g^3\,z^4+640\,a^3\,b^2\,c^9\,d^7\,e^3\,f^9\,g\,z^4+512\,a^7\,b\,c^6\,d^6\,e^4\,f^3\,g^7\,z^4+512\,a^7\,b\,c^6\,d^3\,e^7\,f^6\,g^4\,z^4+512\,a^6\,b\,c^7\,d^7\,e^3\,f^4\,g^6\,z^4+512\,a^6\,b\,c^7\,d^4\,e^6\,f^7\,g^3\,z^4-480\,a^5\,b^8\,c\,d^3\,e^7\,f^3\,g^7\,z^4-480\,a\,b^8\,c^5\,d^7\,e^3\,f^7\,g^3\,z^4-400\,a^7\,b^4\,c^3\,d^5\,e^5\,f\,g^9\,z^4-400\,a^7\,b^4\,c^3\,d\,e^9\,f^5\,g^5\,z^4-400\,a^3\,b^4\,c^7\,d^9\,e\,f^5\,g^5\,z^4-400\,a^3\,b^4\,c^7\,d^5\,e^5\,f^9\,g\,z^4-372\,a^6\,b^6\,c^2\,d^5\,e^5\,f\,g^9\,z^4-372\,a^6\,b^6\,c^2\,d\,e^9\,f^5\,g^5\,z^4-372\,a^2\,b^6\,c^6\,d^9\,e\,f^5\,g^5\,z^4-372\,a^2\,b^6\,c^6\,d^5\,e^5\,f^9\,g\,z^4-328\,a^5\,b^6\,c^3\,d^7\,e^3\,f\,g^9\,z^4-328\,a^5\,b^6\,c^3\,d\,e^9\,f^7\,g^3\,z^4-328\,a^3\,b^6\,c^5\,d^9\,e\,f^3\,g^7\,z^4-328\,a^3\,b^6\,c^5\,d^3\,e^7\,f^9\,g\,z^4-288\,a^8\,b^4\,c^2\,d^3\,e^7\,f\,g^9\,z^4-288\,a^8\,b^4\,c^2\,d\,e^9\,f^3\,g^7\,z^4-288\,a^5\,b^7\,c^2\,d^6\,e^4\,f\,g^9\,z^4-288\,a^5\,b^7\,c^2\,d\,e^9\,f^6\,g^4\,z^4-288\,a^2\,b^7\,c^5\,d^9\,e\,f^4\,g^6\,z^4-288\,a^2\,b^7\,c^5\,d^4\,e^6\,f^9\,g\,z^4-288\,a^2\,b^4\,c^8\,d^9\,e\,f^7\,g^3\,z^4-288\,a^2\,b^4\,c^8\,d^7\,e^3\,f^9\,g\,z^4-280\,a^4\,b^7\,c^3\,d^8\,e^2\,f\,g^9\,z^4-280\,a^4\,b^7\,c^3\,d\,e^9\,f^8\,g^2\,z^4-280\,a^3\,b^7\,c^4\,d^9\,e\,f^2\,g^8\,z^4-280\,a^3\,b^7\,c^4\,d^2\,e^8\,f^9\,g\,z^4+256\,a^9\,b\,c^4\,d^3\,e^7\,f^2\,g^8\,z^4+256\,a^9\,b\,c^4\,d^2\,e^8\,f^3\,g^7\,z^4+256\,a^4\,b\,c^9\,d^8\,e^2\,f^7\,g^3\,z^4+256\,a^4\,b\,c^9\,d^7\,e^3\,f^8\,g^2\,z^4-248\,a^7\,b^6\,c\,d^2\,e^8\,f^2\,g^8\,z^4-248\,a\,b^6\,c^7\,d^8\,e^2\,f^8\,g^2\,z^4+236\,a^6\,b^7\,c\,d^3\,e^7\,f^2\,g^8\,z^4+236\,a^6\,b^7\,c\,d^2\,e^8\,f^3\,g^7\,z^4+236\,a\,b^7\,c^6\,d^8\,e^2\,f^7\,g^3\,z^4+236\,a\,b^7\,c^6\,d^7\,e^3\,f^8\,g^2\,z^4+200\,a^4\,b^9\,c\,d^4\,e^6\,f^3\,g^7\,z^4+200\,a^4\,b^9\,c\,d^3\,e^7\,f^4\,g^6\,z^4-200\,a^3\,b^{10}\,c\,d^4\,e^6\,f^4\,g^6\,z^4-200\,a\,b^{10}\,c^3\,d^6\,e^4\,f^6\,g^4\,z^4+200\,a\,b^9\,c^4\,d^7\,e^3\,f^6\,g^4\,z^4+200\,a\,b^9\,c^4\,d^6\,e^4\,f^7\,g^3\,z^4-196\,a^4\,b^9\,c\,d^5\,e^5\,f^2\,g^8\,z^4-196\,a^4\,b^9\,c\,d^2\,e^8\,f^5\,g^5\,z^4-196\,a\,b^9\,c^4\,d^8\,e^2\,f^5\,g^5\,z^4-196\,a\,b^9\,c^4\,d^5\,e^5\,f^8\,g^2\,z^4-192\,a^9\,b^3\,c^2\,d^2\,e^8\,f\,g^9\,z^4-192\,a^9\,b^3\,c^2\,d\,e^9\,f^2\,g^8\,z^4-192\,a^2\,b^3\,c^9\,d^9\,e\,f^8\,g^2\,z^4-192\,a^2\,b^3\,c^9\,d^8\,e^2\,f^9\,g\,z^4+156\,a^4\,b^8\,c^2\,d^7\,e^3\,f\,g^9\,z^4+156\,a^4\,b^8\,c^2\,d\,e^9\,f^7\,g^3\,z^4+156\,a^2\,b^8\,c^4\,d^9\,e\,f^3\,g^7\,z^4+156\,a^2\,b^8\,c^4\,d^3\,e^7\,f^9\,g\,z^4+96\,a^5\,b^8\,c\,d^4\,e^6\,f^2\,g^8\,z^4+96\,a^5\,b^8\,c\,d^2\,e^8\,f^4\,g^6\,z^4+96\,a\,b^8\,c^5\,d^8\,e^2\,f^6\,g^4\,z^4+96\,a\,b^8\,c^5\,d^6\,e^4\,f^8\,g^2\,z^4+88\,a^3\,b^{10}\,c\,d^5\,e^5\,f^3\,g^7\,z^4+88\,a^3\,b^{10}\,c\,d^3\,e^7\,f^5\,g^5\,z^4+88\,a\,b^{10}\,c^3\,d^7\,e^3\,f^5\,g^5\,z^4+88\,a\,b^{10}\,c^3\,d^5\,e^5\,f^7\,g^3\,z^4-36\,a^2\,b^{11}\,c\,d^6\,e^4\,f^3\,g^7\,z^4-36\,a^2\,b^{11}\,c\,d^3\,e^7\,f^6\,g^4\,z^4-36\,a\,b^{11}\,c^2\,d^7\,e^3\,f^4\,g^6\,z^4-36\,a\,b^{11}\,c^2\,d^4\,e^6\,f^7\,g^3\,z^4+28\,a^3\,b^{10}\,c\,d^6\,e^4\,f^2\,g^8\,z^4+28\,a^3\,b^{10}\,c\,d^2\,e^8\,f^6\,g^4\,z^4+28\,a\,b^{10}\,c^3\,d^8\,e^2\,f^4\,g^6\,z^4+28\,a\,b^{10}\,c^3\,d^4\,e^6\,f^8\,g^2\,z^4+24\,a^3\,b^9\,c^2\,d^8\,e^2\,f\,g^9\,z^4+24\,a^3\,b^9\,c^2\,d\,e^9\,f^8\,g^2\,z^4+24\,a^2\,b^{11}\,c\,d^7\,e^3\,f^2\,g^8\,z^4+24\,a^2\,b^{11}\,c\,d^2\,e^8\,f^7\,g^3\,z^4+24\,a^2\,b^9\,c^3\,d^9\,e\,f^2\,g^8\,z^4+24\,a^2\,b^9\,c^3\,d^2\,e^8\,f^9\,g\,z^4+24\,a\,b^{11}\,c^2\,d^8\,e^2\,f^3\,g^7\,z^4+24\,a\,b^{11}\,c^2\,d^3\,e^7\,f^8\,g^2\,z^4+12\,a^2\,b^{11}\,c\,d^5\,e^5\,f^4\,g^6\,z^4+12\,a^2\,b^{11}\,c\,d^4\,e^6\,f^5\,g^5\,z^4+12\,a\,b^{11}\,c^2\,d^6\,e^4\,f^5\,g^5\,z^4+12\,a\,b^{11}\,c^2\,d^5\,e^5\,f^6\,g^4\,z^4+40\,b^{10}\,c^4\,d^7\,e^3\,f^7\,g^3\,z^4+20\,b^{12}\,c^2\,d^6\,e^4\,f^6\,g^4\,z^4-20\,b^{11}\,c^3\,d^7\,e^3\,f^6\,g^4\,z^4-20\,b^{11}\,c^3\,d^6\,e^4\,f^7\,g^3\,z^4-20\,b^9\,c^5\,d^8\,e^2\,f^7\,g^3\,z^4-20\,b^9\,c^5\,d^7\,e^3\,f^8\,g^2\,z^4+20\,b^8\,c^6\,d^8\,e^2\,f^8\,g^2\,z^4+16\,b^{11}\,c^3\,d^8\,e^2\,f^5\,g^5\,z^4+16\,b^{11}\,c^3\,d^5\,e^5\,f^8\,g^2\,z^4-6\,b^{12}\,c^2\,d^8\,e^2\,f^4\,g^6\,z^4-6\,b^{12}\,c^2\,d^4\,e^6\,f^8\,g^2\,z^4-5\,b^{10}\,c^4\,d^8\,e^2\,f^6\,g^4\,z^4-5\,b^{10}\,c^4\,d^6\,e^4\,f^8\,g^2\,z^4-4\,b^{12}\,c^2\,d^7\,e^3\,f^5\,g^5\,z^4-4\,b^{12}\,c^2\,d^5\,e^5\,f^7\,g^3\,z^4-4608\,a^7\,c^7\,d^5\,e^5\,f^5\,g^5\,z^4+3328\,a^7\,c^7\,d^6\,e^4\,f^4\,g^6\,z^4+3328\,a^7\,c^7\,d^4\,e^6\,f^6\,g^4\,z^4-3072\,a^8\,c^6\,d^5\,e^5\,f^3\,g^7\,z^4+3072\,a^8\,c^6\,d^4\,e^6\,f^4\,g^6\,z^4-3072\,a^8\,c^6\,d^3\,e^7\,f^5\,g^5\,z^4-3072\,a^6\,c^8\,d^7\,e^3\,f^5\,g^5\,z^4+3072\,a^6\,c^8\,d^6\,e^4\,f^6\,g^4\,z^4-3072\,a^6\,c^8\,d^5\,e^5\,f^7\,g^3\,z^4-2048\,a^9\,c^5\,d^3\,e^7\,f^3\,g^7\,z^4-2048\,a^7\,c^7\,d^7\,e^3\,f^3\,g^7\,z^4-2048\,a^7\,c^7\,d^3\,e^7\,f^7\,g^3\,z^4-2048\,a^5\,c^9\,d^7\,e^3\,f^7\,g^3\,z^4+1792\,a^8\,c^6\,d^6\,e^4\,f^2\,g^8\,z^4+1792\,a^8\,c^6\,d^2\,e^8\,f^6\,g^4\,z^4+1792\,a^6\,c^8\,d^8\,e^2\,f^4\,g^6\,z^4+1792\,a^6\,c^8\,d^4\,e^6\,f^8\,g^2\,z^4+1408\,a^9\,c^5\,d^4\,e^6\,f^2\,g^8\,z^4+1408\,a^9\,c^5\,d^2\,e^8\,f^4\,g^6\,z^4+1408\,a^5\,c^9\,d^8\,e^2\,f^6\,g^4\,z^4+1408\,a^5\,c^9\,d^6\,e^4\,f^8\,g^2\,z^4+1088\,a^7\,c^7\,d^8\,e^2\,f^2\,g^8\,z^4+1088\,a^7\,c^7\,d^2\,e^8\,f^8\,g^2\,z^4+512\,a^{10}\,c^4\,d^2\,e^8\,f^2\,g^8\,z^4+512\,a^4\,c^{10}\,d^8\,e^2\,f^8\,g^2\,z^4+40\,a^4\,b^{10}\,d^3\,e^7\,f^3\,g^7\,z^4+20\,a^6\,b^8\,d^2\,e^8\,f^2\,g^8\,z^4-20\,a^5\,b^9\,d^3\,e^7\,f^2\,g^8\,z^4-20\,a^5\,b^9\,d^2\,e^8\,f^3\,g^7\,z^4-20\,a^3\,b^{11}\,d^4\,e^6\,f^3\,g^7\,z^4-20\,a^3\,b^{11}\,d^3\,e^7\,f^4\,g^6\,z^4+20\,a^2\,b^{12}\,d^4\,e^6\,f^4\,g^6\,z^4+16\,a^3\,b^{11}\,d^5\,e^5\,f^2\,g^8\,z^4+16\,a^3\,b^{11}\,d^2\,e^8\,f^5\,g^5\,z^4-6\,a^2\,b^{12}\,d^6\,e^4\,f^2\,g^8\,z^4-6\,a^2\,b^{12}\,d^2\,e^8\,f^6\,g^4\,z^4-5\,a^4\,b^{10}\,d^4\,e^6\,f^2\,g^8\,z^4-5\,a^4\,b^{10}\,d^2\,e^8\,f^4\,g^6\,z^4-4\,a^2\,b^{12}\,d^5\,e^5\,f^3\,g^7\,z^4-4\,a^2\,b^{12}\,d^3\,e^7\,f^5\,g^5\,z^4+480\,a^8\,b^2\,c^4\,e^{10}\,f^6\,g^4\,z^4-440\,a^7\,b^4\,c^3\,e^{10}\,f^6\,g^4\,z^4+320\,a^8\,b^3\,c^3\,e^{10}\,f^5\,g^5\,z^4+320\,a^7\,b^3\,c^4\,e^{10}\,f^7\,g^3\,z^4-240\,a^8\,b^4\,c^2\,e^{10}\,f^4\,g^6\,z^4-240\,a^6\,b^4\,c^4\,e^{10}\,f^8\,g^2\,z^4+192\,a^9\,b^3\,c^2\,e^{10}\,f^3\,g^7\,z^4+192\,a^9\,b^2\,c^3\,e^{10}\,f^4\,g^6\,z^4+192\,a^7\,b^2\,c^5\,e^{10}\,f^8\,g^2\,z^4+90\,a^6\,b^6\,c^2\,e^{10}\,f^6\,g^4\,z^4+68\,a^5\,b^6\,c^3\,e^{10}\,f^8\,g^2\,z^4-48\,a^{10}\,b^2\,c^2\,e^{10}\,f^2\,g^8\,z^4+48\,a^7\,b^5\,c^2\,e^{10}\,f^5\,g^5\,z^4+48\,a^6\,b^5\,c^3\,e^{10}\,f^7\,g^3\,z^4-36\,a^5\,b^7\,c^2\,e^{10}\,f^7\,g^3\,z^4-6\,a^4\,b^8\,c^2\,e^{10}\,f^8\,g^2\,z^4+480\,a^4\,b^2\,c^8\,d^{10}\,f^4\,g^6\,z^4-440\,a^3\,b^4\,c^7\,d^{10}\,f^4\,g^6\,z^4+320\,a^4\,b^3\,c^7\,d^{10}\,f^3\,g^7\,z^4+320\,a^3\,b^3\,c^8\,d^{10}\,f^5\,g^5\,z^4-240\,a^4\,b^4\,c^6\,d^{10}\,f^2\,g^8\,z^4-240\,a^2\,b^4\,c^8\,d^{10}\,f^6\,g^4\,z^4+192\,a^5\,b^2\,c^7\,d^{10}\,f^2\,g^8\,z^4+192\,a^3\,b^2\,c^9\,d^{10}\,f^6\,g^4\,z^4+192\,a^2\,b^3\,c^9\,d^{10}\,f^7\,g^3\,z^4+90\,a^2\,b^6\,c^6\,d^{10}\,f^4\,g^6\,z^4+68\,a^3\,b^6\,c^5\,d^{10}\,f^2\,g^8\,z^4+48\,a^3\,b^5\,c^6\,d^{10}\,f^3\,g^7\,z^4+48\,a^2\,b^5\,c^7\,d^{10}\,f^5\,g^5\,z^4-48\,a^2\,b^2\,c^{10}\,d^{10}\,f^8\,g^2\,z^4-36\,a^2\,b^7\,c^5\,d^{10}\,f^3\,g^7\,z^4-6\,a^2\,b^8\,c^4\,d^{10}\,f^2\,g^8\,z^4+480\,a^8\,b^2\,c^4\,d^6\,e^4\,g^{10}\,z^4-440\,a^7\,b^4\,c^3\,d^6\,e^4\,g^{10}\,z^4+320\,a^8\,b^3\,c^3\,d^5\,e^5\,g^{10}\,z^4+320\,a^7\,b^3\,c^4\,d^7\,e^3\,g^{10}\,z^4-240\,a^8\,b^4\,c^2\,d^4\,e^6\,g^{10}\,z^4-240\,a^6\,b^4\,c^4\,d^8\,e^2\,g^{10}\,z^4+192\,a^9\,b^3\,c^2\,d^3\,e^7\,g^{10}\,z^4+192\,a^9\,b^2\,c^3\,d^4\,e^6\,g^{10}\,z^4+192\,a^7\,b^2\,c^5\,d^8\,e^2\,g^{10}\,z^4+90\,a^6\,b^6\,c^2\,d^6\,e^4\,g^{10}\,z^4+68\,a^5\,b^6\,c^3\,d^8\,e^2\,g^{10}\,z^4-48\,a^{10}\,b^2\,c^2\,d^2\,e^8\,g^{10}\,z^4+48\,a^7\,b^5\,c^2\,d^5\,e^5\,g^{10}\,z^4+48\,a^6\,b^5\,c^3\,d^7\,e^3\,g^{10}\,z^4-36\,a^5\,b^7\,c^2\,d^7\,e^3\,g^{10}\,z^4-6\,a^4\,b^8\,c^2\,d^8\,e^2\,g^{10}\,z^4+480\,a^4\,b^2\,c^8\,d^4\,e^6\,f^{10}\,z^4-440\,a^3\,b^4\,c^7\,d^4\,e^6\,f^{10}\,z^4+320\,a^4\,b^3\,c^7\,d^3\,e^7\,f^{10}\,z^4+320\,a^3\,b^3\,c^8\,d^5\,e^5\,f^{10}\,z^4-240\,a^4\,b^4\,c^6\,d^2\,e^8\,f^{10}\,z^4-240\,a^2\,b^4\,c^8\,d^6\,e^4\,f^{10}\,z^4+192\,a^5\,b^2\,c^7\,d^2\,e^8\,f^{10}\,z^4+192\,a^3\,b^2\,c^9\,d^6\,e^4\,f^{10}\,z^4+192\,a^2\,b^3\,c^9\,d^7\,e^3\,f^{10}\,z^4+90\,a^2\,b^6\,c^6\,d^4\,e^6\,f^{10}\,z^4+68\,a^3\,b^6\,c^5\,d^2\,e^8\,f^{10}\,z^4+48\,a^3\,b^5\,c^6\,d^3\,e^7\,f^{10}\,z^4+48\,a^2\,b^5\,c^7\,d^5\,e^5\,f^{10}\,z^4-48\,a^2\,b^2\,c^{10}\,d^8\,e^2\,f^{10}\,z^4-36\,a^2\,b^7\,c^5\,d^3\,e^7\,f^{10}\,z^4-6\,a^2\,b^8\,c^4\,d^2\,e^8\,f^{10}\,z^4+16\,b^9\,c^5\,d^9\,e\,f^6\,g^4\,z^4+16\,b^9\,c^5\,d^6\,e^4\,f^9\,g\,z^4-14\,b^{10}\,c^4\,d^9\,e\,f^5\,g^5\,z^4-14\,b^{10}\,c^4\,d^5\,e^5\,f^9\,g\,z^4+4\,b^{13}\,c\,d^7\,e^3\,f^4\,g^6\,z^4-4\,b^{13}\,c\,d^6\,e^4\,f^5\,g^5\,z^4-4\,b^{13}\,c\,d^5\,e^5\,f^6\,g^4\,z^4+4\,b^{13}\,c\,d^4\,e^6\,f^7\,g^3\,z^4+4\,b^{11}\,c^3\,d^9\,e\,f^4\,g^6\,z^4+4\,b^{11}\,c^3\,d^4\,e^6\,f^9\,g\,z^4-4\,b^8\,c^6\,d^9\,e\,f^7\,g^3\,z^4-4\,b^8\,c^6\,d^7\,e^3\,f^9\,g\,z^4-4\,b^7\,c^7\,d^9\,e\,f^8\,g^2\,z^4-4\,b^7\,c^7\,d^8\,e^2\,f^9\,g\,z^4-768\,a^9\,c^5\,d^5\,e^5\,f\,g^9\,z^4-768\,a^9\,c^5\,d\,e^9\,f^5\,g^5\,z^4-768\,a^5\,c^9\,d^9\,e\,f^5\,g^5\,z^4-768\,a^5\,c^9\,d^5\,e^5\,f^9\,g\,z^4-512\,a^{10}\,c^4\,d^3\,e^7\,f\,g^9\,z^4-512\,a^{10}\,c^4\,d\,e^9\,f^3\,g^7\,z^4-512\,a^8\,c^6\,d^7\,e^3\,f\,g^9\,z^4-512\,a^8\,c^6\,d\,e^9\,f^7\,g^3\,z^4-512\,a^6\,c^8\,d^9\,e\,f^3\,g^7\,z^4-512\,a^6\,c^8\,d^3\,e^7\,f^9\,g\,z^4-512\,a^4\,c^{10}\,d^9\,e\,f^7\,g^3\,z^4-512\,a^4\,c^{10}\,d^7\,e^3\,f^9\,g\,z^4+16\,a^5\,b^9\,d^4\,e^6\,f\,g^9\,z^4+16\,a^5\,b^9\,d\,e^9\,f^4\,g^6\,z^4-14\,a^4\,b^{10}\,d^5\,e^5\,f\,g^9\,z^4-14\,a^4\,b^{10}\,d\,e^9\,f^5\,g^5\,z^4-4\,a^7\,b^7\,d^2\,e^8\,f\,g^9\,z^4-4\,a^7\,b^7\,d\,e^9\,f^2\,g^8\,z^4-4\,a^6\,b^8\,d^3\,e^7\,f\,g^9\,z^4-4\,a^6\,b^8\,d\,e^9\,f^3\,g^7\,z^4+4\,a^3\,b^{11}\,d^6\,e^4\,f\,g^9\,z^4+4\,a^3\,b^{11}\,d\,e^9\,f^6\,g^4\,z^4+4\,a\,b^{13}\,d^6\,e^4\,f^3\,g^7\,z^4-4\,a\,b^{13}\,d^5\,e^5\,f^4\,g^6\,z^4-4\,a\,b^{13}\,d^4\,e^6\,f^5\,g^5\,z^4+4\,a\,b^{13}\,d^3\,e^7\,f^6\,g^4\,z^4-768\,a^9\,b\,c^4\,e^{10}\,f^5\,g^5\,z^4-768\,a^8\,b\,c^5\,e^{10}\,f^7\,g^3\,z^4-256\,a^{10}\,b\,c^3\,e^{10}\,f^3\,g^7\,z^4+192\,a^6\,b^3\,c^5\,e^{10}\,f^9\,g\,z^4+68\,a^7\,b^6\,c\,e^{10}\,f^4\,g^6\,z^4-48\,a^8\,b^5\,c\,e^{10}\,f^3\,g^7\,z^4-48\,a^5\,b^5\,c^4\,e^{10}\,f^9\,g\,z^4-36\,a^6\,b^7\,c\,e^{10}\,f^5\,g^5\,z^4+12\,a^9\,b^4\,c\,e^{10}\,f^2\,g^8\,z^4+4\,a^4\,b^9\,c\,e^{10}\,f^7\,g^3\,z^4+4\,a^4\,b^7\,c^3\,e^{10}\,f^9\,g\,z^4-768\,a^5\,b\,c^8\,d^{10}\,f^3\,g^7\,z^4-768\,a^4\,b\,c^9\,d^{10}\,f^5\,g^5\,z^4-256\,a^3\,b\,c^{10}\,d^{10}\,f^7\,g^3\,z^4+192\,a^5\,b^3\,c^6\,d^{10}\,f\,g^9\,z^4+68\,a\,b^6\,c^7\,d^{10}\,f^6\,g^4\,z^4-48\,a^4\,b^5\,c^5\,d^{10}\,f\,g^9\,z^4-48\,a\,b^5\,c^8\,d^{10}\,f^7\,g^3\,z^4-36\,a\,b^7\,c^6\,d^{10}\,f^5\,g^5\,z^4+12\,a\,b^4\,c^9\,d^{10}\,f^8\,g^2\,z^4+4\,a^3\,b^7\,c^4\,d^{10}\,f\,g^9\,z^4+4\,a\,b^9\,c^4\,d^{10}\,f^3\,g^7\,z^4-768\,a^9\,b\,c^4\,d^5\,e^5\,g^{10}\,z^4-768\,a^8\,b\,c^5\,d^7\,e^3\,g^{10}\,z^4-256\,a^{10}\,b\,c^3\,d^3\,e^7\,g^{10}\,z^4+192\,a^6\,b^3\,c^5\,d^9\,e\,g^{10}\,z^4+68\,a^7\,b^6\,c\,d^4\,e^6\,g^{10}\,z^4-48\,a^8\,b^5\,c\,d^3\,e^7\,g^{10}\,z^4-48\,a^5\,b^5\,c^4\,d^9\,e\,g^{10}\,z^4-36\,a^6\,b^7\,c\,d^5\,e^5\,g^{10}\,z^4+12\,a^9\,b^4\,c\,d^2\,e^8\,g^{10}\,z^4+4\,a^4\,b^9\,c\,d^7\,e^3\,g^{10}\,z^4+4\,a^4\,b^7\,c^3\,d^9\,e\,g^{10}\,z^4-768\,a^5\,b\,c^8\,d^3\,e^7\,f^{10}\,z^4-768\,a^4\,b\,c^9\,d^5\,e^5\,f^{10}\,z^4-256\,a^3\,b\,c^{10}\,d^7\,e^3\,f^{10}\,z^4+192\,a^5\,b^3\,c^6\,d\,e^9\,f^{10}\,z^4+68\,a\,b^6\,c^7\,d^6\,e^4\,f^{10}\,z^4-48\,a^4\,b^5\,c^5\,d\,e^9\,f^{10}\,z^4-48\,a\,b^5\,c^8\,d^7\,e^3\,f^{10}\,z^4-36\,a\,b^7\,c^6\,d^5\,e^5\,f^{10}\,z^4+12\,a\,b^4\,c^9\,d^8\,e^2\,f^{10}\,z^4+4\,a^3\,b^7\,c^4\,d\,e^9\,f^{10}\,z^4+4\,a\,b^9\,c^4\,d^3\,e^7\,f^{10}\,z^4+2\,b^6\,c^8\,d^9\,e\,f^9\,g\,z^4-128\,a^{11}\,c^3\,d\,e^9\,f\,g^9\,z^4-128\,a^7\,c^7\,d^9\,e\,f\,g^9\,z^4-128\,a^7\,c^7\,d\,e^9\,f^9\,g\,z^4-128\,a^3\,c^{11}\,d^9\,e\,f^9\,g\,z^4+2\,a^8\,b^6\,d\,e^9\,f\,g^9\,z^4-256\,a^7\,b\,c^6\,e^{10}\,f^9\,g\,z^4-256\,a^6\,b\,c^7\,d^{10}\,f\,g^9\,z^4-256\,a^7\,b\,c^6\,d^9\,e\,g^{10}\,z^4-256\,a^6\,b\,c^7\,d\,e^9\,f^{10}\,z^4+2\,b^{14}\,d^5\,e^5\,f^5\,g^5\,z^4+384\,a^9\,c^5\,e^{10}\,f^6\,g^4\,z^4+256\,a^{10}\,c^4\,e^{10}\,f^4\,g^6\,z^4+256\,a^8\,c^6\,e^{10}\,f^8\,g^2\,z^4+64\,a^{11}\,c^3\,e^{10}\,f^2\,g^8\,z^4-6\,b^8\,c^6\,d^{10}\,f^6\,g^4\,z^4+4\,b^9\,c^5\,d^{10}\,f^5\,g^5\,z^4+4\,b^7\,c^7\,d^{10}\,f^7\,g^3\,z^4+384\,a^5\,c^9\,d^{10}\,f^4\,g^6\,z^4+256\,a^6\,c^8\,d^{10}\,f^2\,g^8\,z^4+256\,a^4\,c^{10}\,d^{10}\,f^6\,g^4\,z^4+64\,a^3\,c^{11}\,d^{10}\,f^8\,g^2\,z^4-6\,a^6\,b^8\,e^{10}\,f^4\,g^6\,z^4+4\,a^7\,b^7\,e^{10}\,f^3\,g^7\,z^4+4\,a^5\,b^9\,e^{10}\,f^5\,g^5\,z^4+384\,a^9\,c^5\,d^6\,e^4\,g^{10}\,z^4+256\,a^{10}\,c^4\,d^4\,e^6\,g^{10}\,z^4+256\,a^8\,c^6\,d^8\,e^2\,g^{10}\,z^4+64\,a^{11}\,c^3\,d^2\,e^8\,g^{10}\,z^4-6\,b^8\,c^6\,d^6\,e^4\,f^{10}\,z^4+4\,b^9\,c^5\,d^5\,e^5\,f^{10}\,z^4+4\,b^7\,c^7\,d^7\,e^3\,f^{10}\,z^4+384\,a^5\,c^9\,d^4\,e^6\,f^{10}\,z^4+256\,a^6\,c^8\,d^2\,e^8\,f^{10}\,z^4+256\,a^4\,c^{10}\,d^6\,e^4\,f^{10}\,z^4+64\,a^3\,c^{11}\,d^8\,e^2\,f^{10}\,z^4-6\,a^6\,b^8\,d^4\,e^6\,g^{10}\,z^4+4\,a^7\,b^7\,d^3\,e^7\,g^{10}\,z^4+4\,a^5\,b^9\,d^5\,e^5\,g^{10}\,z^4-48\,a^6\,b^2\,c^6\,e^{10}\,f^{10}\,z^4-48\,a^6\,b^2\,c^6\,d^{10}\,g^{10}\,z^4+12\,a^5\,b^4\,c^5\,e^{10}\,f^{10}\,z^4+12\,a^5\,b^4\,c^5\,d^{10}\,g^{10}\,z^4+64\,a^7\,c^7\,e^{10}\,f^{10}\,z^4+64\,a^7\,c^7\,d^{10}\,g^{10}\,z^4-b^{14}\,d^6\,e^4\,f^4\,g^6\,z^4-b^{14}\,d^4\,e^6\,f^6\,g^4\,z^4-b^{10}\,c^4\,d^{10}\,f^4\,g^6\,z^4-b^6\,c^8\,d^{10}\,f^8\,g^2\,z^4-a^8\,b^6\,e^{10}\,f^2\,g^8\,z^4-a^4\,b^{10}\,e^{10}\,f^6\,g^4\,z^4-b^{10}\,c^4\,d^4\,e^6\,f^{10}\,z^4-b^6\,c^8\,d^8\,e^2\,f^{10}\,z^4-a^8\,b^6\,d^2\,e^8\,g^{10}\,z^4-a^4\,b^{10}\,d^6\,e^4\,g^{10}\,z^4-a^4\,b^6\,c^4\,e^{10}\,f^{10}\,z^4-a^4\,b^6\,c^4\,d^{10}\,g^{10}\,z^4+272\,a^5\,b^2\,c^3\,d\,e^7\,f\,g^7\,z^2-192\,a^4\,b^4\,c^2\,d\,e^7\,f\,g^7\,z^2-164\,a^5\,b\,c^4\,d^2\,e^6\,f\,g^7\,z^2-164\,a^5\,b\,c^4\,d\,e^7\,f^2\,g^6\,z^2+120\,a^2\,b^2\,c^6\,d^7\,e\,f\,g^7\,z^2+120\,a^2\,b^2\,c^6\,d\,e^7\,f^7\,g\,z^2+120\,a\,b^2\,c^7\,d^7\,e\,f^3\,g^5\,z^2+120\,a\,b^2\,c^7\,d^3\,e^5\,f^7\,g\,z^2-76\,a^4\,b\,c^5\,d^4\,e^4\,f\,g^7\,z^2-76\,a^4\,b\,c^5\,d\,e^7\,f^4\,g^4\,z^2-76\,a^3\,b\,c^6\,d^6\,e^2\,f\,g^7\,z^2-76\,a^3\,b\,c^6\,d\,e^7\,f^6\,g^2\,z^2-64\,a\,b^3\,c^6\,d^7\,e\,f^2\,g^6\,z^2-64\,a\,b^3\,c^6\,d^2\,e^6\,f^7\,g\,z^2-60\,a^2\,b\,c^7\,d^7\,e\,f^2\,g^6\,z^2-60\,a^2\,b\,c^7\,d^2\,e^6\,f^7\,g\,z^2+44\,a\,b\,c^8\,d^6\,e^2\,f^5\,g^3\,z^2+44\,a\,b\,c^8\,d^5\,e^3\,f^6\,g^2\,z^2+22\,a\,b^5\,c^4\,d^6\,e^2\,f\,g^7\,z^2+22\,a\,b^5\,c^4\,d\,e^7\,f^6\,g^2\,z^2-20\,a^2\,b^7\,c\,d^2\,e^6\,f\,g^7\,z^2-20\,a^2\,b^7\,c\,d\,e^7\,f^2\,g^6\,z^2+8\,a\,b^8\,c\,d^2\,e^6\,f^2\,g^6\,z^2-8\,a\,b^6\,c^3\,d^5\,e^3\,f\,g^7\,z^2-8\,a\,b^6\,c^3\,d\,e^7\,f^5\,g^3\,z^2+2\,a\,b^7\,c^2\,d^4\,e^4\,f\,g^7\,z^2+2\,a\,b^7\,c^2\,d\,e^7\,f^4\,g^4\,z^2-590\,a^2\,b^2\,c^6\,d^4\,e^4\,f^4\,g^4\,z^2-352\,a^2\,b^4\,c^4\,d^3\,e^5\,f^3\,g^5\,z^2-346\,a^3\,b^2\,c^5\,d^4\,e^4\,f^2\,g^6\,z^2-346\,a^3\,b^2\,c^5\,d^2\,e^6\,f^4\,g^4\,z^2-274\,a^4\,b^2\,c^4\,d^2\,e^6\,f^2\,g^6\,z^2+272\,a^3\,b^2\,c^5\,d^3\,e^5\,f^3\,g^5\,z^2+250\,a^2\,b^3\,c^5\,d^4\,e^4\,f^3\,g^5\,z^2+250\,a^2\,b^3\,c^5\,d^3\,e^5\,f^4\,g^4\,z^2+204\,a^3\,b^3\,c^4\,d^3\,e^5\,f^2\,g^6\,z^2+204\,a^3\,b^3\,c^4\,d^2\,e^6\,f^3\,g^5\,z^2+136\,a^2\,b^2\,c^6\,d^5\,e^3\,f^3\,g^5\,z^2+136\,a^2\,b^2\,c^6\,d^3\,e^5\,f^5\,g^3\,z^2+71\,a^2\,b^4\,c^4\,d^4\,e^4\,f^2\,g^6\,z^2+71\,a^2\,b^4\,c^4\,d^2\,e^6\,f^4\,g^4\,z^2-56\,a^2\,b^3\,c^5\,d^5\,e^3\,f^2\,g^6\,z^2-56\,a^2\,b^3\,c^5\,d^2\,e^6\,f^5\,g^3\,z^2+18\,a^2\,b^2\,c^6\,d^6\,e^2\,f^2\,g^6\,z^2+18\,a^2\,b^2\,c^6\,d^2\,e^6\,f^6\,g^2\,z^2-16\,a^3\,b^4\,c^3\,d^2\,e^6\,f^2\,g^6\,z^2+16\,a^2\,b^5\,c^3\,d^3\,e^5\,f^2\,g^6\,z^2+16\,a^2\,b^5\,c^3\,d^2\,e^6\,f^3\,g^5\,z^2-4\,a^2\,b^6\,c^2\,d^2\,e^6\,f^2\,g^6\,z^2+48\,a^3\,b^6\,c\,d\,e^7\,f\,g^7\,z^2-20\,a\,b^4\,c^5\,d^7\,e\,f\,g^7\,z^2-20\,a\,b^4\,c^5\,d\,e^7\,f^7\,g\,z^2-4\,a\,b^8\,c\,d^3\,e^5\,f\,g^7\,z^2-4\,a\,b^8\,c\,d\,e^7\,f^3\,g^5\,z^2+4\,a\,b\,c^8\,d^7\,e\,f^4\,g^4\,z^2+4\,a\,b\,c^8\,d^4\,e^4\,f^7\,g\,z^2+368\,a^4\,b^2\,c^4\,d^3\,e^5\,f\,g^7\,z^2+368\,a^4\,b^2\,c^4\,d\,e^7\,f^3\,g^5\,z^2+264\,a^3\,b^2\,c^5\,d^5\,e^3\,f\,g^7\,z^2+264\,a^3\,b^2\,c^5\,d\,e^7\,f^5\,g^3\,z^2-208\,a^3\,b^4\,c^3\,d^3\,e^5\,f\,g^7\,z^2-208\,a^3\,b^4\,c^3\,d\,e^7\,f^3\,g^5\,z^2-164\,a^4\,b\,c^5\,d^3\,e^5\,f^2\,g^6\,z^2-164\,a^4\,b\,c^5\,d^2\,e^6\,f^3\,g^5\,z^2+140\,a^2\,b\,c^7\,d^5\,e^3\,f^4\,g^4\,z^2+140\,a^2\,b\,c^7\,d^4\,e^4\,f^5\,g^3\,z^2-122\,a\,b^2\,c^7\,d^6\,e^2\,f^4\,g^4\,z^2-122\,a\,b^2\,c^7\,d^4\,e^4\,f^6\,g^2\,z^2-108\,a^2\,b^3\,c^5\,d^6\,e^2\,f\,g^7\,z^2-108\,a^2\,b^3\,c^5\,d\,e^7\,f^6\,g^2\,z^2+102\,a\,b^3\,c^6\,d^5\,e^3\,f^4\,g^4\,z^2+102\,a\,b^3\,c^6\,d^4\,e^4\,f^5\,g^3\,z^2+80\,a\,b^6\,c^3\,d^3\,e^5\,f^3\,g^5\,z^2+68\,a\,b^4\,c^5\,d^6\,e^2\,f^2\,g^6\,z^2+68\,a\,b^4\,c^5\,d^2\,e^6\,f^6\,g^2\,z^2-60\,a^3\,b\,c^6\,d^5\,e^3\,f^2\,g^6\,z^2+60\,a^3\,b\,c^6\,d^4\,e^4\,f^3\,g^5\,z^2+60\,a^3\,b\,c^6\,d^3\,e^5\,f^4\,g^4\,z^2-60\,a^3\,b\,c^6\,d^2\,e^6\,f^5\,g^3\,z^2-54\,a^3\,b^3\,c^4\,d^4\,e^4\,f\,g^7\,z^2-54\,a^3\,b^3\,c^4\,d\,e^7\,f^4\,g^4\,z^2-52\,a\,b^4\,c^5\,d^5\,e^3\,f^3\,g^5\,z^2-52\,a\,b^4\,c^5\,d^3\,e^5\,f^5\,g^3\,z^2+48\,a^3\,b^5\,c^2\,d^2\,e^6\,f\,g^7\,z^2+48\,a^3\,b^5\,c^2\,d\,e^7\,f^2\,g^6\,z^2+48\,a^2\,b^6\,c^2\,d^3\,e^5\,f\,g^7\,z^2+48\,a^2\,b^6\,c^2\,d\,e^7\,f^3\,g^5\,z^2+44\,a^4\,b^3\,c^3\,d^2\,e^6\,f\,g^7\,z^2+44\,a^4\,b^3\,c^3\,d\,e^7\,f^2\,g^6\,z^2-44\,a^2\,b\,c^7\,d^6\,e^2\,f^3\,g^5\,z^2-44\,a^2\,b\,c^7\,d^3\,e^5\,f^6\,g^2\,z^2-44\,a\,b^3\,c^6\,d^6\,e^2\,f^3\,g^5\,z^2-44\,a\,b^3\,c^6\,d^3\,e^5\,f^6\,g^2\,z^2-32\,a\,b^5\,c^4\,d^4\,e^4\,f^3\,g^5\,z^2-32\,a\,b^5\,c^4\,d^3\,e^5\,f^4\,g^4\,z^2-32\,a\,b^2\,c^7\,d^5\,e^3\,f^5\,g^3\,z^2-20\,a\,b^7\,c^2\,d^3\,e^5\,f^2\,g^6\,z^2-20\,a\,b^7\,c^2\,d^2\,e^6\,f^3\,g^5\,z^2+20\,a\,b^4\,c^5\,d^4\,e^4\,f^4\,g^4\,z^2-14\,a\,b^5\,c^4\,d^5\,e^3\,f^2\,g^6\,z^2-14\,a\,b^5\,c^4\,d^2\,e^6\,f^5\,g^3\,z^2+4\,a^2\,b^5\,c^3\,d^4\,e^4\,f\,g^7\,z^2+4\,a^2\,b^5\,c^3\,d\,e^7\,f^4\,g^4\,z^2-4\,a^2\,b^4\,c^4\,d^5\,e^3\,f\,g^7\,z^2-4\,a^2\,b^4\,c^4\,d\,e^7\,f^5\,g^3\,z^2+2\,a\,b^6\,c^3\,d^4\,e^4\,f^2\,g^6\,z^2+2\,a\,b^6\,c^3\,d^2\,e^6\,f^4\,g^4\,z^2-50\,b^2\,c^8\,d^6\,e^2\,f^6\,g^2\,z^2-32\,b^4\,c^6\,d^5\,e^3\,f^5\,g^3\,z^2+24\,b^3\,c^7\,d^6\,e^2\,f^5\,g^3\,z^2+24\,b^3\,c^7\,d^5\,e^3\,f^6\,g^2\,z^2+23\,b^4\,c^6\,d^6\,e^2\,f^4\,g^4\,z^2+23\,b^4\,c^6\,d^4\,e^4\,f^6\,g^2\,z^2-11\,b^6\,c^4\,d^6\,e^2\,f^2\,g^6\,z^2-11\,b^6\,c^4\,d^2\,e^6\,f^6\,g^2\,z^2+8\,b^6\,c^4\,d^5\,e^3\,f^3\,g^5\,z^2+8\,b^6\,c^4\,d^3\,e^5\,f^5\,g^3\,z^2-8\,b^5\,c^5\,d^5\,e^3\,f^4\,g^4\,z^2-8\,b^5\,c^5\,d^4\,e^4\,f^5\,g^3\,z^2+5\,b^6\,c^4\,d^4\,e^4\,f^4\,g^4\,z^2-4\,b^8\,c^2\,d^3\,e^5\,f^3\,g^5\,z^2+4\,b^7\,c^3\,d^5\,e^3\,f^2\,g^6\,z^2+4\,b^7\,c^3\,d^2\,e^6\,f^5\,g^3\,z^2-2\,b^7\,c^3\,d^4\,e^4\,f^3\,g^5\,z^2-2\,b^7\,c^3\,d^3\,e^5\,f^4\,g^4\,z^2-2\,b^5\,c^5\,d^6\,e^2\,f^3\,g^5\,z^2-2\,b^5\,c^5\,d^3\,e^5\,f^6\,g^2\,z^2+416\,a^5\,c^5\,d^2\,e^6\,f^2\,g^6\,z^2-392\,a^4\,c^6\,d^3\,e^5\,f^3\,g^5\,z^2+376\,a^4\,c^6\,d^4\,e^4\,f^2\,g^6\,z^2+376\,a^4\,c^6\,d^2\,e^6\,f^4\,g^4\,z^2+320\,a^3\,c^7\,d^4\,e^4\,f^4\,g^4\,z^2-280\,a^3\,c^7\,d^5\,e^3\,f^3\,g^5\,z^2-280\,a^3\,c^7\,d^3\,e^5\,f^5\,g^3\,z^2-200\,a^2\,c^8\,d^5\,e^3\,f^5\,g^3\,z^2+160\,a^3\,c^7\,d^6\,e^2\,f^2\,g^6\,z^2+160\,a^3\,c^7\,d^2\,e^6\,f^6\,g^2\,z^2+120\,a^2\,c^8\,d^6\,e^2\,f^4\,g^4\,z^2+120\,a^2\,c^8\,d^4\,e^4\,f^6\,g^2\,z^2-471\,a^4\,b^2\,c^4\,e^8\,f^4\,g^4\,z^2+436\,a^3\,b^4\,c^3\,e^8\,f^4\,g^4\,z^2-310\,a^3\,b^3\,c^4\,e^8\,f^5\,g^3\,z^2-232\,a^5\,b^2\,c^3\,e^8\,f^2\,g^6\,z^2+229\,a^2\,b^4\,c^4\,e^8\,f^6\,g^2\,z^2+216\,a^4\,b^4\,c^2\,e^8\,f^2\,g^6\,z^2-204\,a^4\,b^3\,c^3\,e^8\,f^3\,g^5\,z^2-150\,a^3\,b^2\,c^5\,e^8\,f^6\,g^2\,z^2-91\,a^2\,b^6\,c^2\,e^8\,f^4\,g^4\,z^2-72\,a^3\,b^5\,c^2\,e^8\,f^3\,g^5\,z^2-44\,a^2\,b^5\,c^3\,e^8\,f^5\,g^3\,z^2-471\,a^4\,b^2\,c^4\,d^4\,e^4\,g^8\,z^2+436\,a^3\,b^4\,c^3\,d^4\,e^4\,g^8\,z^2-310\,a^3\,b^3\,c^4\,d^5\,e^3\,g^8\,z^2-232\,a^5\,b^2\,c^3\,d^2\,e^6\,g^8\,z^2+229\,a^2\,b^4\,c^4\,d^6\,e^2\,g^8\,z^2+216\,a^4\,b^4\,c^2\,d^2\,e^6\,g^8\,z^2-204\,a^4\,b^3\,c^3\,d^3\,e^5\,g^8\,z^2-150\,a^3\,b^2\,c^5\,d^6\,e^2\,g^8\,z^2-91\,a^2\,b^6\,c^2\,d^4\,e^4\,g^8\,z^2-72\,a^3\,b^5\,c^2\,d^3\,e^5\,g^8\,z^2-44\,a^2\,b^5\,c^3\,d^5\,e^3\,g^8\,z^2-26\,b^3\,c^7\,d^7\,e\,f^4\,g^4\,z^2-26\,b^3\,c^7\,d^4\,e^4\,f^7\,g\,z^2+16\,b^2\,c^8\,d^7\,e\,f^5\,g^3\,z^2+16\,b^2\,c^8\,d^5\,e^3\,f^7\,g\,z^2+10\,b^5\,c^5\,d^7\,e\,f^2\,g^6\,z^2+10\,b^5\,c^5\,d^2\,e^6\,f^7\,g\,z^2-4\,b^4\,c^6\,d^7\,e\,f^3\,g^5\,z^2-4\,b^4\,c^6\,d^3\,e^5\,f^7\,g\,z^2+2\,b^9\,c\,d^3\,e^5\,f^2\,g^6\,z^2+2\,b^9\,c\,d^2\,e^6\,f^3\,g^5\,z^2-168\,a^5\,c^5\,d^3\,e^5\,f\,g^7\,z^2-168\,a^5\,c^5\,d\,e^7\,f^3\,g^5\,z^2-120\,a^4\,c^6\,d^5\,e^3\,f\,g^7\,z^2-120\,a^4\,c^6\,d\,e^7\,f^5\,g^3\,z^2-56\,a^2\,c^8\,d^7\,e\,f^3\,g^5\,z^2-56\,a^2\,c^8\,d^3\,e^5\,f^7\,g\,z^2+32\,a\,c^9\,d^6\,e^2\,f^6\,g^2\,z^2+624\,a^4\,b\,c^5\,e^8\,f^5\,g^3\,z^2+548\,a^5\,b\,c^4\,e^8\,f^3\,g^5\,z^2-182\,a^2\,b^3\,c^5\,e^8\,f^7\,g\,z^2-96\,a^5\,b^3\,c^2\,e^8\,f\,g^7\,z^2-68\,a\,b^6\,c^3\,e^8\,f^6\,g^2\,z^2-58\,a^3\,b^6\,c\,e^8\,f^2\,g^6\,z^2+38\,a^2\,b^7\,c\,e^8\,f^3\,g^5\,z^2+36\,a\,b^7\,c^2\,e^8\,f^5\,g^3\,z^2+18\,a\,b^2\,c^7\,d^8\,f^2\,g^6\,z^2+624\,a^4\,b\,c^5\,d^5\,e^3\,g^8\,z^2+548\,a^5\,b\,c^4\,d^3\,e^5\,g^8\,z^2-182\,a^2\,b^3\,c^5\,d^7\,e\,g^8\,z^2-96\,a^5\,b^3\,c^2\,d\,e^7\,g^8\,z^2-68\,a\,b^6\,c^3\,d^6\,e^2\,g^8\,z^2-58\,a^3\,b^6\,c\,d^2\,e^6\,g^8\,z^2+38\,a^2\,b^7\,c\,d^3\,e^5\,g^8\,z^2+36\,a\,b^7\,c^2\,d^5\,e^3\,g^8\,z^2+18\,a\,b^2\,c^7\,d^2\,e^6\,f^8\,z^2+12\,b\,c^9\,d^7\,e\,f^6\,g^2\,z^2+12\,b\,c^9\,d^6\,e^2\,f^7\,g\,z^2-72\,a^6\,c^4\,d\,e^7\,f\,g^7\,z^2-40\,a\,c^9\,d^7\,e\,f^5\,g^3\,z^2-40\,a\,c^9\,d^5\,e^3\,f^7\,g\,z^2-24\,a^3\,c^7\,d^7\,e\,f\,g^7\,z^2-24\,a^3\,c^7\,d\,e^7\,f^7\,g\,z^2-4\,a^2\,b^8\,d\,e^7\,f\,g^7\,z^2+2\,a\,b^9\,d^2\,e^6\,f\,g^7\,z^2+2\,a\,b^9\,d\,e^7\,f^2\,g^6\,z^2+204\,a^3\,b\,c^6\,e^8\,f^7\,g\,z^2+128\,a^6\,b\,c^3\,e^8\,f\,g^7\,z^2+48\,a\,b^5\,c^4\,e^8\,f^7\,g\,z^2+24\,a^4\,b^5\,c\,e^8\,f\,g^7\,z^2-48\,a\,b\,c^8\,d^8\,f^3\,g^5\,z^2-36\,a^2\,b\,c^7\,d^8\,f\,g^7\,z^2+6\,a\,b^3\,c^6\,d^8\,f\,g^7\,z^2+204\,a^3\,b\,c^6\,d^7\,e\,g^8\,z^2+128\,a^6\,b\,c^3\,d\,e^7\,g^8\,z^2+48\,a\,b^5\,c^4\,d^7\,e\,g^8\,z^2+24\,a^4\,b^5\,c\,d\,e^7\,g^8\,z^2-48\,a\,b\,c^8\,d^3\,e^5\,f^8\,z^2-36\,a^2\,b\,c^7\,d\,e^7\,f^8\,z^2+6\,a\,b^3\,c^6\,d\,e^7\,f^8\,z^2-b^8\,c^2\,d^4\,e^4\,f^2\,g^6\,z^2-b^8\,c^2\,d^2\,e^6\,f^4\,g^4\,z^2-4\,b^9\,c\,e^8\,f^5\,g^3\,z^2-4\,b^7\,c^3\,e^8\,f^7\,g\,z^2-12\,b\,c^9\,d^8\,f^5\,g^3\,z^2+24\,a\,c^9\,d^8\,f^4\,g^4\,z^2-4\,b^9\,c\,d^5\,e^3\,g^8\,z^2-4\,b^7\,c^3\,d^7\,e\,g^8\,z^2-4\,a\,b^9\,e^8\,f^3\,g^5\,z^2-2\,a^3\,b^7\,e^8\,f\,g^7\,z^2-12\,b\,c^9\,d^5\,e^3\,f^8\,z^2+24\,a\,c^9\,d^4\,e^4\,f^8\,z^2-4\,a\,b^9\,d^3\,e^5\,g^8\,z^2-2\,a^3\,b^7\,d\,e^7\,g^8\,z^2-12\,a^5\,b^4\,c\,e^8\,g^8\,z^2-12\,a\,b^4\,c^5\,e^8\,f^8\,z^2-12\,a\,b^4\,c^5\,d^8\,g^8\,z^2-8\,c^{10}\,d^7\,e\,f^7\,g\,z^2+6\,b^8\,c^2\,e^8\,f^6\,g^2\,z^2-232\,a^5\,c^5\,e^8\,f^4\,g^4\,z^2-188\,a^4\,c^6\,e^8\,f^6\,g^2\,z^2-92\,a^6\,c^4\,e^8\,f^2\,g^6\,z^2+9\,b^2\,c^8\,d^8\,f^4\,g^4\,z^2-3\,b^4\,c^6\,d^8\,f^2\,g^6\,z^2+2\,b^3\,c^7\,d^8\,f^3\,g^5\,z^2+36\,a^2\,c^8\,d^8\,f^2\,g^6\,z^2+6\,b^8\,c^2\,d^6\,e^2\,g^8\,z^2+5\,a^2\,b^8\,e^8\,f^2\,g^6\,z^2-232\,a^5\,c^5\,d^4\,e^4\,g^8\,z^2-188\,a^4\,c^6\,d^6\,e^2\,g^8\,z^2-92\,a^6\,c^4\,d^2\,e^6\,g^8\,z^2+9\,b^2\,c^8\,d^4\,e^4\,f^8\,z^2-3\,b^4\,c^6\,d^2\,e^6\,f^8\,z^2+2\,b^3\,c^7\,d^3\,e^5\,f^8\,z^2+36\,a^2\,c^8\,d^2\,e^6\,f^8\,z^2+5\,a^2\,b^8\,d^2\,e^6\,g^8\,z^2+48\,a^6\,b^2\,c^2\,e^8\,g^8\,z^2+45\,a^2\,b^2\,c^6\,e^8\,f^8\,z^2+45\,a^2\,b^2\,c^6\,d^8\,g^8\,z^2+4\,c^{10}\,d^8\,f^6\,g^2\,z^2+b^{10}\,e^8\,f^4\,g^4\,z^2+4\,c^{10}\,d^6\,e^2\,f^8\,z^2+b^{10}\,d^4\,e^4\,g^8\,z^2-64\,a^7\,c^3\,e^8\,g^8\,z^2+b^6\,c^4\,e^8\,f^8\,z^2+b^6\,c^4\,d^8\,g^8\,z^2-48\,a^3\,c^7\,e^8\,f^8\,z^2-48\,a^3\,c^7\,d^8\,g^8\,z^2+a^4\,b^6\,e^8\,g^8\,z^2-b^{10}\,d^2\,e^6\,f^2\,g^6\,z^2+108\,a^2\,b^2\,c^4\,d^2\,e^5\,f\,g^6\,z+108\,a^2\,b^2\,c^4\,d\,e^6\,f^2\,g^5\,z+60\,a\,b^2\,c^5\,d^3\,e^4\,f^2\,g^5\,z+60\,a\,b^2\,c^5\,d^2\,e^5\,f^3\,g^4\,z-48\,a^2\,b\,c^5\,d^2\,e^5\,f^2\,g^5\,z-44\,a\,b^3\,c^4\,d^2\,e^5\,f^2\,g^5\,z-120\,a^2\,b\,c^5\,d^3\,e^4\,f\,g^6\,z-120\,a^2\,b\,c^5\,d\,e^6\,f^3\,g^4\,z-96\,a\,b\,c^6\,d^3\,e^4\,f^3\,g^4\,z-64\,a^2\,b^3\,c^3\,d\,e^6\,f\,g^6\,z+32\,a\,b^3\,c^4\,d^3\,e^4\,f\,g^6\,z+32\,a\,b^3\,c^4\,d\,e^6\,f^3\,g^4\,z-28\,a\,b^4\,c^3\,d^2\,e^5\,f\,g^6\,z-28\,a\,b^4\,c^3\,d\,e^6\,f^2\,g^5\,z-18\,a\,b^2\,c^5\,d^4\,e^3\,f\,g^6\,z-18\,a\,b^2\,c^5\,d\,e^6\,f^4\,g^3\,z+4\,a\,b\,c^6\,d^4\,e^3\,f^2\,g^5\,z+4\,a\,b\,c^6\,d^2\,e^5\,f^4\,g^3\,z+24\,a\,b^5\,c^2\,d\,e^6\,f\,g^6\,z-16\,a^3\,b\,c^4\,d\,e^6\,f\,g^6\,z-8\,a\,b\,c^6\,d^5\,e^2\,f\,g^6\,z-8\,a\,b\,c^6\,d\,e^6\,f^5\,g^2\,z-13\,b^2\,c^6\,d^6\,e\,f\,g^6\,z-13\,b^2\,c^6\,d\,e^6\,f^6\,g\,z+8\,b\,c^7\,d^6\,e\,f^2\,g^5\,z+8\,b\,c^7\,d^2\,e^5\,f^6\,g\,z+9\,b^2\,c^6\,d^4\,e^3\,f^3\,g^4\,z+9\,b^2\,c^6\,d^3\,e^4\,f^4\,g^3\,z+8\,b^5\,c^3\,d^2\,e^5\,f^2\,g^5\,z-6\,b^4\,c^4\,d^3\,e^4\,f^2\,g^5\,z-6\,b^4\,c^4\,d^2\,e^5\,f^3\,g^4\,z-6\,b^3\,c^5\,d^4\,e^3\,f^2\,g^5\,z-6\,b^3\,c^5\,d^2\,e^5\,f^4\,g^3\,z+4\,b^3\,c^5\,d^3\,e^4\,f^3\,g^4\,z+b^2\,c^6\,d^5\,e^2\,f^2\,g^5\,z+b^2\,c^6\,d^2\,e^5\,f^5\,g^2\,z+16\,a^2\,c^6\,d^3\,e^4\,f^2\,g^5\,z+16\,a^2\,c^6\,d^2\,e^5\,f^3\,g^4\,z-112\,a^2\,b^3\,c^3\,e^7\,f^2\,g^5\,z-12\,a^2\,b^2\,c^4\,e^7\,f^3\,g^4\,z-112\,a^2\,b^3\,c^3\,d^2\,e^5\,g^7\,z-12\,a^2\,b^2\,c^4\,d^3\,e^4\,g^7\,z-2\,b^7\,c\,d\,e^6\,f\,g^6\,z+8\,a\,c^7\,d^6\,e\,f\,g^6\,z+8\,a\,c^7\,d\,e^6\,f^6\,g\,z+52\,a\,b\,c^6\,e^7\,f^6\,g\,z-10\,a\,b^6\,c\,e^7\,f\,g^6\,z+52\,a\,b\,c^6\,d^6\,e\,g^7\,z-10\,a\,b^6\,c\,d\,e^6\,g^7\,z+14\,b^3\,c^5\,d^5\,e^2\,f\,g^6\,z+14\,b^3\,c^5\,d\,e^6\,f^5\,g^2\,z-12\,b\,c^7\,d^5\,e^2\,f^3\,g^4\,z-12\,b\,c^7\,d^3\,e^4\,f^5\,g^2\,z-5\,b^4\,c^4\,d^4\,e^3\,f\,g^6\,z-5\,b^4\,c^4\,d\,e^6\,f^4\,g^3\,z+b^6\,c^2\,d^2\,e^5\,f\,g^6\,z+b^6\,c^2\,d\,e^6\,f^2\,g^5\,z+52\,a^2\,c^6\,d^4\,e^3\,f\,g^6\,z+52\,a^2\,c^6\,d\,e^6\,f^4\,g^3\,z+24\,a\,c^7\,d^4\,e^3\,f^3\,g^4\,z+24\,a\,c^7\,d^3\,e^4\,f^4\,g^3\,z-16\,a\,c^7\,d^5\,e^2\,f^2\,g^5\,z-16\,a\,c^7\,d^2\,e^5\,f^5\,g^2\,z+8\,a^3\,c^5\,d^2\,e^5\,f\,g^6\,z+8\,a^3\,c^5\,d\,e^6\,f^2\,g^5\,z+200\,a^3\,b\,c^4\,e^7\,f^2\,g^5\,z+144\,a^2\,b\,c^5\,e^7\,f^4\,g^3\,z-42\,a\,b^2\,c^5\,e^7\,f^5\,g^2\,z+32\,a^3\,b^2\,c^3\,e^7\,f\,g^6\,z+24\,a^2\,b^4\,c^2\,e^7\,f\,g^6\,z+24\,a\,b^5\,c^2\,e^7\,f^2\,g^5\,z-10\,a\,b^3\,c^4\,e^7\,f^4\,g^3\,z+4\,a\,b^4\,c^3\,e^7\,f^3\,g^4\,z+200\,a^3\,b\,c^4\,d^2\,e^5\,g^7\,z+144\,a^2\,b\,c^5\,d^4\,e^3\,g^7\,z-42\,a\,b^2\,c^5\,d^5\,e^2\,g^7\,z+32\,a^3\,b^2\,c^3\,d\,e^6\,g^7\,z+24\,a^2\,b^4\,c^2\,d\,e^6\,g^7\,z+24\,a\,b^5\,c^2\,d^2\,e^5\,g^7\,z-10\,a\,b^3\,c^4\,d^4\,e^3\,g^7\,z+4\,a\,b^4\,c^3\,d^3\,e^4\,g^7\,z+4\,b\,c^7\,d^7\,f\,g^6\,z+4\,b\,c^7\,d\,e^6\,f^7\,z+11\,b^4\,c^4\,e^7\,f^5\,g^2\,z-4\,b^5\,c^3\,e^7\,f^4\,g^3\,z+b^6\,c^2\,e^7\,f^3\,g^4\,z-136\,a^3\,c^5\,e^7\,f^3\,g^4\,z-68\,a^2\,c^6\,e^7\,f^5\,g^2\,z+11\,b^4\,c^4\,d^5\,e^2\,g^7\,z-4\,b^5\,c^3\,d^4\,e^3\,g^7\,z+b^6\,c^2\,d^3\,e^4\,g^7\,z-136\,a^3\,c^5\,d^3\,e^4\,g^7\,z-68\,a^2\,c^6\,d^5\,e^2\,g^7\,z-96\,a^3\,b^3\,c^2\,e^7\,g^7\,z+4\,c^8\,d^6\,e\,f^3\,g^4\,z+4\,c^8\,d^3\,e^4\,f^6\,g\,z-10\,b^3\,c^5\,e^7\,f^6\,g\,z-2\,b^7\,c\,e^7\,f^2\,g^5\,z-128\,a^4\,c^4\,e^7\,f\,g^6\,z-10\,b^3\,c^5\,d^6\,e\,g^7\,z-2\,b^7\,c\,d^2\,e^5\,g^7\,z-128\,a^4\,c^4\,d\,e^6\,g^7\,z+128\,a^4\,b\,c^3\,e^7\,g^7\,z+24\,a^2\,b^5\,c\,e^7\,g^7\,z-4\,c^8\,d^7\,f^2\,g^5\,z-4\,c^8\,d^2\,e^5\,f^7\,z+3\,b^2\,c^6\,e^7\,f^7\,z+3\,b^2\,c^6\,d^7\,g^7\,z+b^8\,e^7\,f\,g^6\,z+b^8\,d\,e^6\,g^7\,z-16\,a\,c^7\,e^7\,f^7\,z-16\,a\,c^7\,d^7\,g^7\,z-2\,a\,b^7\,e^7\,g^7\,z-8\,a\,c^5\,d\,e^5\,f\,g^5+20\,a\,b\,c^4\,e^6\,f\,g^5+20\,a\,b\,c^4\,d\,e^5\,g^6+4\,b\,c^5\,d^2\,e^4\,f\,g^5+4\,b\,c^5\,d\,e^5\,f^2\,g^4-2\,b^2\,c^4\,d\,e^5\,f\,g^5-4\,b^3\,c^3\,e^6\,f\,g^5-16\,a\,c^5\,e^6\,f^2\,g^4-4\,b^3\,c^3\,d\,e^5\,g^6-16\,a\,c^5\,d^2\,e^4\,g^6+8\,a\,b^2\,c^3\,e^6\,g^6-4\,c^6\,d^2\,e^4\,f^2\,g^4+3\,b^2\,c^4\,e^6\,f^2\,g^4+3\,b^2\,c^4\,d^2\,e^4\,g^6-36\,a^2\,c^4\,e^6\,g^6,z,k\right)\,\left(\frac{80\,a^4\,b\,c^4\,e^7\,g^7-28\,a^4\,c^5\,d\,e^6\,g^7-28\,a^4\,c^5\,e^7\,f\,g^6-56\,a^3\,b^3\,c^3\,e^7\,g^7-40\,a^3\,b^2\,c^4\,d\,e^6\,g^7-40\,a^3\,b^2\,c^4\,e^7\,f\,g^6+76\,a^3\,b\,c^5\,d^2\,e^5\,g^7+104\,a^3\,b\,c^5\,d\,e^6\,f\,g^6+76\,a^3\,b\,c^5\,e^7\,f^2\,g^5-80\,a^3\,c^6\,d^2\,e^5\,f\,g^6-80\,a^3\,c^6\,d\,e^6\,f^2\,g^5+13\,a^2\,b^5\,c^2\,e^7\,g^7+44\,a^2\,b^4\,c^3\,d\,e^6\,g^7+44\,a^2\,b^4\,c^3\,e^7\,f\,g^6-88\,a^2\,b^3\,c^4\,d^2\,e^5\,g^7-112\,a^2\,b^3\,c^4\,d\,e^6\,f\,g^6-88\,a^2\,b^3\,c^4\,e^7\,f^2\,g^5+65\,a^2\,b^2\,c^5\,d^3\,e^4\,g^7+159\,a^2\,b^2\,c^5\,d^2\,e^5\,f\,g^6+159\,a^2\,b^2\,c^5\,d\,e^6\,f^2\,g^5+65\,a^2\,b^2\,c^5\,e^7\,f^3\,g^4-56\,a^2\,b\,c^6\,d^4\,e^3\,g^7-116\,a^2\,b\,c^6\,d^3\,e^4\,f\,g^6-120\,a^2\,b\,c^6\,d^2\,e^5\,f^2\,g^5-116\,a^2\,b\,c^6\,d\,e^6\,f^3\,g^4-56\,a^2\,b\,c^6\,e^7\,f^4\,g^3+24\,a^2\,c^7\,d^5\,e^2\,g^7+28\,a^2\,c^7\,d^4\,e^3\,f\,g^6+68\,a^2\,c^7\,d^3\,e^4\,f^2\,g^5+68\,a^2\,c^7\,d^2\,e^5\,f^3\,g^4+28\,a^2\,c^7\,d\,e^6\,f^4\,g^3+24\,a^2\,c^7\,e^7\,f^5\,g^2-a\,b^7\,c\,e^7\,g^7-12\,a\,b^6\,c^2\,d\,e^6\,g^7-12\,a\,b^6\,c^2\,e^7\,f\,g^6+25\,a\,b^5\,c^3\,d^2\,e^5\,g^7+28\,a\,b^5\,c^3\,d\,e^6\,f\,g^6+25\,a\,b^5\,c^3\,e^7\,f^2\,g^5-20\,a\,b^4\,c^4\,d^3\,e^4\,g^7-32\,a\,b^4\,c^4\,d^2\,e^5\,f\,g^6-32\,a\,b^4\,c^4\,d\,e^6\,f^2\,g^5-20\,a\,b^4\,c^4\,e^7\,f^3\,g^4+10\,a\,b^3\,c^5\,d^4\,e^3\,g^7-28\,a\,b^3\,c^5\,d^2\,e^5\,f^2\,g^5+10\,a\,b^3\,c^5\,e^7\,f^4\,g^3+2\,a\,b^2\,c^6\,d^5\,e^2\,g^7+44\,a\,b^2\,c^6\,d^4\,e^3\,f\,g^6+74\,a\,b^2\,c^6\,d^3\,e^4\,f^2\,g^5+74\,a\,b^2\,c^6\,d^2\,e^5\,f^3\,g^4+44\,a\,b^2\,c^6\,d\,e^6\,f^4\,g^3+2\,a\,b^2\,c^6\,e^7\,f^5\,g^2-4\,a\,b\,c^7\,d^6\,e\,g^7-36\,a\,b\,c^7\,d^5\,e^2\,f\,g^6-56\,a\,b\,c^7\,d^4\,e^3\,f^2\,g^5-96\,a\,b\,c^7\,d^3\,e^4\,f^3\,g^4-56\,a\,b\,c^7\,d^2\,e^5\,f^4\,g^3-36\,a\,b\,c^7\,d\,e^6\,f^5\,g^2-4\,a\,b\,c^7\,e^7\,f^6\,g+8\,a\,c^8\,d^6\,e\,f\,g^6+16\,a\,c^8\,d^5\,e^2\,f^2\,g^5+24\,a\,c^8\,d^4\,e^3\,f^3\,g^4+24\,a\,c^8\,d^3\,e^4\,f^4\,g^3+16\,a\,c^8\,d^2\,e^5\,f^5\,g^2+8\,a\,c^8\,d\,e^6\,f^6\,g+b^8\,c\,d\,e^6\,g^7+b^8\,c\,e^7\,f\,g^6-2\,b^7\,c^2\,d^2\,e^5\,g^7-2\,b^7\,c^2\,d\,e^6\,f\,g^6-2\,b^7\,c^2\,e^7\,f^2\,g^5+b^6\,c^3\,d^3\,e^4\,g^7+b^6\,c^3\,d^2\,e^5\,f\,g^6+b^6\,c^3\,d\,e^6\,f^2\,g^5+b^6\,c^3\,e^7\,f^3\,g^4+b^5\,c^4\,d^4\,e^3\,g^7+4\,b^5\,c^4\,d^3\,e^4\,f\,g^6+7\,b^5\,c^4\,d^2\,e^5\,f^2\,g^5+4\,b^5\,c^4\,d\,e^6\,f^3\,g^4+b^5\,c^4\,e^7\,f^4\,g^3-2\,b^4\,c^5\,d^5\,e^2\,g^7-9\,b^4\,c^5\,d^4\,e^3\,f\,g^6-9\,b^4\,c^5\,d^3\,e^4\,f^2\,g^5-9\,b^4\,c^5\,d^2\,e^5\,f^3\,g^4-9\,b^4\,c^5\,d\,e^6\,f^4\,g^3-2\,b^4\,c^5\,e^7\,f^5\,g^2+b^3\,c^6\,d^6\,e\,g^7+6\,b^3\,c^6\,d^5\,e^2\,f\,g^6-b^3\,c^6\,d^4\,e^3\,f^2\,g^5+4\,b^3\,c^6\,d^3\,e^4\,f^3\,g^4-b^3\,c^6\,d^2\,e^5\,f^4\,g^3+6\,b^3\,c^6\,d\,e^6\,f^5\,g^2+b^3\,c^6\,e^7\,f^6\,g-b^2\,c^7\,d^6\,e\,f\,g^6+8\,b^2\,c^7\,d^5\,e^2\,f^2\,g^5+9\,b^2\,c^7\,d^4\,e^3\,f^3\,g^4+9\,b^2\,c^7\,d^3\,e^4\,f^4\,g^3+8\,b^2\,c^7\,d^2\,e^5\,f^5\,g^2-b^2\,c^7\,d\,e^6\,f^6\,g-4\,b\,c^8\,d^6\,e\,f^2\,g^5-12\,b\,c^8\,d^5\,e^2\,f^3\,g^4-12\,b\,c^8\,d^3\,e^4\,f^5\,g^2-4\,b\,c^8\,d^2\,e^5\,f^6\,g+4\,c^9\,d^6\,e\,f^3\,g^4+4\,c^9\,d^3\,e^4\,f^6\,g}{16\,a^6\,c^2\,e^4\,g^4-8\,a^5\,b^2\,c\,e^4\,g^4-32\,a^5\,b\,c^2\,d\,e^3\,g^4-32\,a^5\,b\,c^2\,e^4\,f\,g^3+32\,a^5\,c^3\,d^2\,e^2\,g^4+32\,a^5\,c^3\,e^4\,f^2\,g^2+a^4\,b^4\,e^4\,g^4+16\,a^4\,b^3\,c\,d\,e^3\,g^4+16\,a^4\,b^3\,c\,e^4\,f\,g^3+64\,a^4\,b^2\,c^2\,d\,e^3\,f\,g^3-32\,a^4\,b\,c^3\,d^3\,e\,g^4-64\,a^4\,b\,c^3\,d^2\,e^2\,f\,g^3-64\,a^4\,b\,c^3\,d\,e^3\,f^2\,g^2-32\,a^4\,b\,c^3\,e^4\,f^3\,g+16\,a^4\,c^4\,d^4\,g^4+64\,a^4\,c^4\,d^2\,e^2\,f^2\,g^2+16\,a^4\,c^4\,e^4\,f^4-2\,a^3\,b^5\,d\,e^3\,g^4-2\,a^3\,b^5\,e^4\,f\,g^3-6\,a^3\,b^4\,c\,d^2\,e^2\,g^4-32\,a^3\,b^4\,c\,d\,e^3\,f\,g^3-6\,a^3\,b^4\,c\,e^4\,f^2\,g^2+16\,a^3\,b^3\,c^2\,d^3\,e\,g^4+16\,a^3\,b^3\,c^2\,e^4\,f^3\,g-8\,a^3\,b^2\,c^3\,d^4\,g^4+64\,a^3\,b^2\,c^3\,d^3\,e\,f\,g^3+32\,a^3\,b^2\,c^3\,d^2\,e^2\,f^2\,g^2+64\,a^3\,b^2\,c^3\,d\,e^3\,f^3\,g-8\,a^3\,b^2\,c^3\,e^4\,f^4-32\,a^3\,b\,c^4\,d^4\,f\,g^3-64\,a^3\,b\,c^4\,d^3\,e\,f^2\,g^2-64\,a^3\,b\,c^4\,d^2\,e^2\,f^3\,g-32\,a^3\,b\,c^4\,d\,e^3\,f^4+32\,a^3\,c^5\,d^4\,f^2\,g^2+32\,a^3\,c^5\,d^2\,e^2\,f^4+a^2\,b^6\,d^2\,e^2\,g^4+4\,a^2\,b^6\,d\,e^3\,f\,g^3+a^2\,b^6\,e^4\,f^2\,g^2-2\,a^2\,b^5\,c\,d^3\,e\,g^4+12\,a^2\,b^5\,c\,d^2\,e^2\,f\,g^3+12\,a^2\,b^5\,c\,d\,e^3\,f^2\,g^2-2\,a^2\,b^5\,c\,e^4\,f^3\,g+a^2\,b^4\,c^2\,d^4\,g^4-32\,a^2\,b^4\,c^2\,d^3\,e\,f\,g^3-12\,a^2\,b^4\,c^2\,d^2\,e^2\,f^2\,g^2-32\,a^2\,b^4\,c^2\,d\,e^3\,f^3\,g+a^2\,b^4\,c^2\,e^4\,f^4+16\,a^2\,b^3\,c^3\,d^4\,f\,g^3+16\,a^2\,b^3\,c^3\,d\,e^3\,f^4+64\,a^2\,b^2\,c^4\,d^3\,e\,f^3\,g-32\,a^2\,b\,c^5\,d^4\,f^3\,g-32\,a^2\,b\,c^5\,d^3\,e\,f^4+16\,a^2\,c^6\,d^4\,f^4-2\,a\,b^7\,d^2\,e^2\,f\,g^3-2\,a\,b^7\,d\,e^3\,f^2\,g^2+4\,a\,b^6\,c\,d^3\,e\,f\,g^3-4\,a\,b^6\,c\,d^2\,e^2\,f^2\,g^2+4\,a\,b^6\,c\,d\,e^3\,f^3\,g-2\,a\,b^5\,c^2\,d^4\,f\,g^3+12\,a\,b^5\,c^2\,d^3\,e\,f^2\,g^2+12\,a\,b^5\,c^2\,d^2\,e^2\,f^3\,g-2\,a\,b^5\,c^2\,d\,e^3\,f^4-6\,a\,b^4\,c^3\,d^4\,f^2\,g^2-32\,a\,b^4\,c^3\,d^3\,e\,f^3\,g-6\,a\,b^4\,c^3\,d^2\,e^2\,f^4+16\,a\,b^3\,c^4\,d^4\,f^3\,g+16\,a\,b^3\,c^4\,d^3\,e\,f^4-8\,a\,b^2\,c^5\,d^4\,f^4+b^8\,d^2\,e^2\,f^2\,g^2-2\,b^7\,c\,d^3\,e\,f^2\,g^2-2\,b^7\,c\,d^2\,e^2\,f^3\,g+b^6\,c^2\,d^4\,f^2\,g^2+4\,b^6\,c^2\,d^3\,e\,f^3\,g+b^6\,c^2\,d^2\,e^2\,f^4-2\,b^5\,c^3\,d^4\,f^3\,g-2\,b^5\,c^3\,d^3\,e\,f^4+b^4\,c^4\,d^4\,f^4}-\mathrm{root}\left(1120\,a^6\,b^2\,c^6\,d^9\,e\,f\,g^9\,z^4+1120\,a^6\,b^2\,c^6\,d\,e^9\,f^9\,g\,z^4-792\,a^5\,b^4\,c^5\,d^9\,e\,f\,g^9\,z^4-792\,a^5\,b^4\,c^5\,d\,e^9\,f^9\,g\,z^4+512\,a^9\,b\,c^4\,d^4\,e^6\,f\,g^9\,z^4+512\,a^9\,b\,c^4\,d\,e^9\,f^4\,g^6\,z^4-512\,a^7\,b\,c^6\,d^8\,e^2\,f\,g^9\,z^4-512\,a^7\,b\,c^6\,d\,e^9\,f^8\,g^2\,z^4-512\,a^6\,b\,c^7\,d^9\,e\,f^2\,g^8\,z^4-512\,a^6\,b\,c^7\,d^2\,e^8\,f^9\,g\,z^4+512\,a^4\,b\,c^9\,d^9\,e\,f^6\,g^4\,z^4+512\,a^4\,b\,c^9\,d^6\,e^4\,f^9\,g\,z^4+256\,a^{10}\,b\,c^3\,d^2\,e^8\,f\,g^9\,z^4+256\,a^{10}\,b\,c^3\,d\,e^9\,f^2\,g^8\,z^4+256\,a^3\,b\,c^{10}\,d^9\,e\,f^8\,g^2\,z^4+256\,a^3\,b\,c^{10}\,d^8\,e^2\,f^9\,g\,z^4-200\,a^6\,b^7\,c\,d^4\,e^6\,f\,g^9\,z^4-200\,a^6\,b^7\,c\,d\,e^9\,f^4\,g^6\,z^4-200\,a\,b^7\,c^6\,d^9\,e\,f^6\,g^4\,z^4-200\,a\,b^7\,c^6\,d^6\,e^4\,f^9\,g\,z^4+194\,a^4\,b^6\,c^4\,d^9\,e\,f\,g^9\,z^4+194\,a^4\,b^6\,c^4\,d\,e^9\,f^9\,g\,z^4+144\,a^5\,b^8\,c\,d^5\,e^5\,f\,g^9\,z^4+144\,a^5\,b^8\,c\,d\,e^9\,f^5\,g^5\,z^4+144\,a\,b^8\,c^5\,d^9\,e\,f^5\,g^5\,z^4+144\,a\,b^8\,c^5\,d^5\,e^5\,f^9\,g\,z^4+96\,a^{10}\,b^2\,c^2\,d\,e^9\,f\,g^9\,z^4+96\,a^2\,b^2\,c^{10}\,d^9\,e\,f^9\,g\,z^4+56\,a^7\,b^6\,c\,d^3\,e^7\,f\,g^9\,z^4+56\,a^7\,b^6\,c\,d\,e^9\,f^3\,g^7\,z^4+56\,a\,b^6\,c^7\,d^9\,e\,f^7\,g^3\,z^4+56\,a\,b^6\,c^7\,d^7\,e^3\,f^9\,g\,z^4+48\,a^8\,b^5\,c\,d^2\,e^8\,f\,g^9\,z^4+48\,a^8\,b^5\,c\,d\,e^9\,f^2\,g^8\,z^4+48\,a\,b^5\,c^8\,d^9\,e\,f^8\,g^2\,z^4+48\,a\,b^5\,c^8\,d^8\,e^2\,f^9\,g\,z^4+20\,a\,b^{12}\,c\,d^6\,e^4\,f^4\,g^6\,z^4+20\,a\,b^{12}\,c\,d^4\,e^6\,f^6\,g^4\,z^4-16\,a^3\,b^{10}\,c\,d^7\,e^3\,f\,g^9\,z^4-16\,a^3\,b^{10}\,c\,d\,e^9\,f^7\,g^3\,z^4-16\,a^3\,b^8\,c^3\,d^9\,e\,f\,g^9\,z^4-16\,a^3\,b^8\,c^3\,d\,e^9\,f^9\,g\,z^4-16\,a\,b^{12}\,c\,d^7\,e^3\,f^3\,g^7\,z^4-16\,a\,b^{12}\,c\,d^3\,e^7\,f^7\,g^3\,z^4-16\,a\,b^{10}\,c^3\,d^9\,e\,f^3\,g^7\,z^4-16\,a\,b^{10}\,c^3\,d^3\,e^7\,f^9\,g\,z^4-8\,a^4\,b^9\,c\,d^6\,e^4\,f\,g^9\,z^4-8\,a^4\,b^9\,c\,d\,e^9\,f^6\,g^4\,z^4-8\,a\,b^{12}\,c\,d^5\,e^5\,f^5\,g^5\,z^4-8\,a\,b^9\,c^4\,d^9\,e\,f^4\,g^6\,z^4-8\,a\,b^9\,c^4\,d^4\,e^6\,f^9\,g\,z^4-9984\,a^7\,b^2\,c^5\,d^4\,e^6\,f^4\,g^6\,z^4-9984\,a^5\,b^2\,c^7\,d^6\,e^4\,f^6\,g^4\,z^4-8640\,a^6\,b^2\,c^6\,d^6\,e^4\,f^4\,g^6\,z^4-8640\,a^6\,b^2\,c^6\,d^4\,e^6\,f^6\,g^4\,z^4-8544\,a^5\,b^4\,c^5\,d^5\,e^5\,f^5\,g^5\,z^4+5632\,a^6\,b^2\,c^6\,d^7\,e^3\,f^3\,g^7\,z^4+5632\,a^6\,b^2\,c^6\,d^3\,e^7\,f^7\,g^3\,z^4+5232\,a^5\,b^4\,c^5\,d^6\,e^4\,f^4\,g^6\,z^4+5232\,a^5\,b^4\,c^5\,d^4\,e^6\,f^6\,g^4\,z^4+4808\,a^4\,b^6\,c^4\,d^5\,e^5\,f^5\,g^5\,z^4-4288\,a^6\,b^4\,c^4\,d^5\,e^5\,f^3\,g^7\,z^4-4288\,a^6\,b^4\,c^4\,d^3\,e^7\,f^5\,g^5\,z^4-4288\,a^4\,b^4\,c^6\,d^7\,e^3\,f^5\,g^5\,z^4-4288\,a^4\,b^4\,c^6\,d^5\,e^5\,f^7\,g^3\,z^4+3968\,a^6\,b^3\,c^5\,d^5\,e^5\,f^4\,g^6\,z^4+3968\,a^6\,b^3\,c^5\,d^4\,e^6\,f^5\,g^5\,z^4+3968\,a^5\,b^3\,c^6\,d^6\,e^4\,f^5\,g^5\,z^4+3968\,a^5\,b^3\,c^6\,d^5\,e^5\,f^6\,g^4\,z^4+3840\,a^7\,b^2\,c^5\,d^5\,e^5\,f^3\,g^7\,z^4+3840\,a^7\,b^2\,c^5\,d^3\,e^7\,f^5\,g^5\,z^4+3840\,a^5\,b^2\,c^7\,d^7\,e^3\,f^5\,g^5\,z^4+3840\,a^5\,b^2\,c^7\,d^5\,e^5\,f^7\,g^3\,z^4+3776\,a^6\,b^4\,c^4\,d^4\,e^6\,f^4\,g^6\,z^4+3776\,a^4\,b^4\,c^6\,d^6\,e^4\,f^6\,g^4\,z^4+3456\,a^6\,b^2\,c^6\,d^5\,e^5\,f^5\,g^5\,z^4+3440\,a^6\,b^4\,c^4\,d^6\,e^4\,f^2\,g^8\,z^4+3440\,a^6\,b^4\,c^4\,d^2\,e^8\,f^6\,g^4\,z^4+3440\,a^4\,b^4\,c^6\,d^8\,e^2\,f^4\,g^6\,z^4+3440\,a^4\,b^4\,c^6\,d^4\,e^6\,f^8\,g^2\,z^4-3360\,a^8\,b^2\,c^4\,d^4\,e^6\,f^2\,g^8\,z^4-3360\,a^8\,b^2\,c^4\,d^2\,e^8\,f^4\,g^6\,z^4-3360\,a^4\,b^2\,c^8\,d^8\,e^2\,f^6\,g^4\,z^4-3360\,a^4\,b^2\,c^8\,d^6\,e^4\,f^8\,g^2\,z^4-2944\,a^7\,b^4\,c^3\,d^3\,e^7\,f^3\,g^7\,z^4-2944\,a^3\,b^4\,c^7\,d^7\,e^3\,f^7\,g^3\,z^4+2512\,a^5\,b^6\,c^3\,d^5\,e^5\,f^3\,g^7\,z^4+2512\,a^5\,b^6\,c^3\,d^3\,e^7\,f^5\,g^5\,z^4+2512\,a^3\,b^6\,c^5\,d^7\,e^3\,f^5\,g^5\,z^4+2512\,a^3\,b^6\,c^5\,d^5\,e^5\,f^7\,g^3\,z^4+2312\,a^7\,b^4\,c^3\,d^4\,e^6\,f^2\,g^8\,z^4+2312\,a^7\,b^4\,c^3\,d^2\,e^8\,f^4\,g^6\,z^4+2312\,a^3\,b^4\,c^7\,d^8\,e^2\,f^6\,g^4\,z^4+2312\,a^3\,b^4\,c^7\,d^6\,e^4\,f^8\,g^2\,z^4+1952\,a^6\,b^6\,c^2\,d^3\,e^7\,f^3\,g^7\,z^4+1952\,a^2\,b^6\,c^6\,d^7\,e^3\,f^7\,g^3\,z^4-1920\,a^5\,b^4\,c^5\,d^7\,e^3\,f^3\,g^7\,z^4-1920\,a^5\,b^4\,c^5\,d^3\,e^7\,f^7\,g^3\,z^4-1828\,a^5\,b^6\,c^3\,d^6\,e^4\,f^2\,g^8\,z^4-1828\,a^5\,b^6\,c^3\,d^2\,e^8\,f^6\,g^4\,z^4-1828\,a^3\,b^6\,c^5\,d^8\,e^2\,f^4\,g^6\,z^4-1828\,a^3\,b^6\,c^5\,d^4\,e^6\,f^8\,g^2\,z^4+1740\,a^5\,b^4\,c^5\,d^8\,e^2\,f^2\,g^8\,z^4+1740\,a^5\,b^4\,c^5\,d^2\,e^8\,f^8\,g^2\,z^4-1728\,a^7\,b^2\,c^5\,d^6\,e^4\,f^2\,g^8\,z^4-1728\,a^7\,b^2\,c^5\,d^2\,e^8\,f^6\,g^4\,z^4-1728\,a^5\,b^2\,c^7\,d^8\,e^2\,f^4\,g^6\,z^4-1728\,a^5\,b^2\,c^7\,d^4\,e^6\,f^8\,g^2\,z^4-1716\,a^4\,b^6\,c^4\,d^6\,e^4\,f^4\,g^6\,z^4-1716\,a^4\,b^6\,c^4\,d^4\,e^6\,f^6\,g^4\,z^4-1664\,a^9\,b^2\,c^3\,d^2\,e^8\,f^2\,g^8\,z^4-1664\,a^3\,b^2\,c^9\,d^8\,e^2\,f^8\,g^2\,z^4-1600\,a^6\,b^3\,c^5\,d^7\,e^3\,f^2\,g^8\,z^4-1600\,a^6\,b^3\,c^5\,d^2\,e^8\,f^7\,g^3\,z^4-1600\,a^5\,b^3\,c^6\,d^8\,e^2\,f^3\,g^7\,z^4-1600\,a^5\,b^3\,c^6\,d^3\,e^7\,f^8\,g^2\,z^4-1553\,a^4\,b^6\,c^4\,d^8\,e^2\,f^2\,g^8\,z^4-1553\,a^4\,b^6\,c^4\,d^2\,e^8\,f^8\,g^2\,z^4+1536\,a^8\,b^2\,c^4\,d^3\,e^7\,f^3\,g^7\,z^4+1536\,a^4\,b^2\,c^8\,d^7\,e^3\,f^7\,g^3\,z^4+1408\,a^7\,b^3\,c^4\,d^4\,e^6\,f^3\,g^7\,z^4+1408\,a^7\,b^3\,c^4\,d^3\,e^7\,f^4\,g^6\,z^4-1408\,a^6\,b^3\,c^5\,d^6\,e^4\,f^3\,g^7\,z^4-1408\,a^6\,b^3\,c^5\,d^3\,e^7\,f^6\,g^4\,z^4-1408\,a^5\,b^3\,c^6\,d^7\,e^3\,f^4\,g^6\,z^4-1408\,a^5\,b^3\,c^6\,d^4\,e^6\,f^7\,g^3\,z^4+1408\,a^4\,b^3\,c^7\,d^7\,e^3\,f^6\,g^4\,z^4+1408\,a^4\,b^3\,c^7\,d^6\,e^4\,f^7\,g^3\,z^4-1360\,a^6\,b^5\,c^3\,d^5\,e^5\,f^2\,g^8\,z^4-1360\,a^6\,b^5\,c^3\,d^2\,e^8\,f^5\,g^5\,z^4-1360\,a^3\,b^5\,c^6\,d^8\,e^2\,f^5\,g^5\,z^4-1360\,a^3\,b^5\,c^6\,d^5\,e^5\,f^8\,g^2\,z^4-1248\,a^5\,b^5\,c^4\,d^5\,e^5\,f^4\,g^6\,z^4-1248\,a^5\,b^5\,c^4\,d^4\,e^6\,f^5\,g^5\,z^4-1248\,a^4\,b^5\,c^5\,d^6\,e^4\,f^5\,g^5\,z^4-1248\,a^4\,b^5\,c^5\,d^5\,e^5\,f^6\,g^4\,z^4+1088\,a^8\,b^3\,c^3\,d^3\,e^7\,f^2\,g^8\,z^4+1088\,a^8\,b^3\,c^3\,d^2\,e^8\,f^3\,g^7\,z^4+1088\,a^3\,b^3\,c^8\,d^8\,e^2\,f^7\,g^3\,z^4+1088\,a^3\,b^3\,c^8\,d^7\,e^3\,f^8\,g^2\,z^4+1056\,a^8\,b^4\,c^2\,d^2\,e^8\,f^2\,g^8\,z^4+1056\,a^2\,b^4\,c^8\,d^8\,e^2\,f^8\,g^2\,z^4-912\,a^7\,b^5\,c^2\,d^3\,e^7\,f^2\,g^8\,z^4-912\,a^7\,b^5\,c^2\,d^2\,e^8\,f^3\,g^7\,z^4-912\,a^2\,b^5\,c^7\,d^8\,e^2\,f^7\,g^3\,z^4-912\,a^2\,b^5\,c^7\,d^7\,e^3\,f^8\,g^2\,z^4-848\,a^5\,b^6\,c^3\,d^4\,e^6\,f^4\,g^6\,z^4-848\,a^3\,b^6\,c^5\,d^6\,e^4\,f^6\,g^4\,z^4+832\,a^7\,b^3\,c^4\,d^5\,e^5\,f^2\,g^8\,z^4+832\,a^7\,b^3\,c^4\,d^2\,e^8\,f^5\,g^5\,z^4+832\,a^4\,b^3\,c^7\,d^8\,e^2\,f^5\,g^5\,z^4+832\,a^4\,b^3\,c^7\,d^5\,e^5\,f^8\,g^2\,z^4+828\,a^5\,b^7\,c^2\,d^5\,e^5\,f^2\,g^8\,z^4+828\,a^5\,b^7\,c^2\,d^2\,e^8\,f^5\,g^5\,z^4+828\,a^2\,b^7\,c^5\,d^8\,e^2\,f^5\,g^5\,z^4+828\,a^2\,b^7\,c^5\,d^5\,e^5\,f^8\,g^2\,z^4-800\,a^3\,b^8\,c^3\,d^5\,e^5\,f^5\,g^5\,z^4-696\,a^4\,b^8\,c^2\,d^5\,e^5\,f^3\,g^7\,z^4-696\,a^4\,b^8\,c^2\,d^3\,e^7\,f^5\,g^5\,z^4-696\,a^2\,b^8\,c^4\,d^7\,e^3\,f^5\,g^5\,z^4-696\,a^2\,b^8\,c^4\,d^5\,e^5\,f^7\,g^3\,z^4-694\,a^6\,b^6\,c^2\,d^4\,e^6\,f^2\,g^8\,z^4-694\,a^6\,b^6\,c^2\,d^2\,e^8\,f^4\,g^6\,z^4-694\,a^2\,b^6\,c^6\,d^8\,e^2\,f^6\,g^4\,z^4-694\,a^2\,b^6\,c^6\,d^6\,e^4\,f^8\,g^2\,z^4+692\,a^4\,b^7\,c^3\,d^7\,e^3\,f^2\,g^8\,z^4+692\,a^4\,b^7\,c^3\,d^2\,e^8\,f^7\,g^3\,z^4+692\,a^3\,b^7\,c^4\,d^8\,e^2\,f^3\,g^7\,z^4+692\,a^3\,b^7\,c^4\,d^3\,e^7\,f^8\,g^2\,z^4+672\,a^4\,b^6\,c^4\,d^7\,e^3\,f^3\,g^7\,z^4+672\,a^4\,b^6\,c^4\,d^3\,e^7\,f^7\,g^3\,z^4+600\,a^4\,b^8\,c^2\,d^4\,e^6\,f^4\,g^6\,z^4+600\,a^2\,b^8\,c^4\,d^6\,e^4\,f^6\,g^4\,z^4-544\,a^3\,b^8\,c^3\,d^7\,e^3\,f^3\,g^7\,z^4+544\,a^3\,b^8\,c^3\,d^6\,e^4\,f^4\,g^6\,z^4+544\,a^3\,b^8\,c^3\,d^4\,e^6\,f^6\,g^4\,z^4-544\,a^3\,b^8\,c^3\,d^3\,e^7\,f^7\,g^3\,z^4-536\,a^4\,b^7\,c^3\,d^5\,e^5\,f^4\,g^6\,z^4-536\,a^4\,b^7\,c^3\,d^4\,e^6\,f^5\,g^5\,z^4-536\,a^3\,b^7\,c^4\,d^6\,e^4\,f^5\,g^5\,z^4-536\,a^3\,b^7\,c^4\,d^5\,e^5\,f^6\,g^4\,z^4-504\,a^5\,b^7\,c^2\,d^4\,e^6\,f^3\,g^7\,z^4-504\,a^5\,b^7\,c^2\,d^3\,e^7\,f^4\,g^6\,z^4-504\,a^2\,b^7\,c^5\,d^7\,e^3\,f^6\,g^4\,z^4-504\,a^2\,b^7\,c^5\,d^6\,e^4\,f^7\,g^3\,z^4+416\,a^3\,b^8\,c^3\,d^8\,e^2\,f^2\,g^8\,z^4+416\,a^3\,b^8\,c^3\,d^2\,e^8\,f^8\,g^2\,z^4-352\,a^6\,b^5\,c^3\,d^4\,e^6\,f^3\,g^7\,z^4-352\,a^6\,b^5\,c^3\,d^3\,e^7\,f^4\,g^6\,z^4-352\,a^3\,b^5\,c^6\,d^7\,e^3\,f^6\,g^4\,z^4-352\,a^3\,b^5\,c^6\,d^6\,e^4\,f^7\,g^3\,z^4-248\,a^3\,b^9\,c^2\,d^7\,e^3\,f^2\,g^8\,z^4-248\,a^3\,b^9\,c^2\,d^2\,e^8\,f^7\,g^3\,z^4-248\,a^2\,b^9\,c^3\,d^8\,e^2\,f^3\,g^7\,z^4-248\,a^2\,b^9\,c^3\,d^3\,e^7\,f^8\,g^2\,z^4+246\,a^4\,b^8\,c^2\,d^6\,e^4\,f^2\,g^8\,z^4+246\,a^4\,b^8\,c^2\,d^2\,e^8\,f^6\,g^4\,z^4+246\,a^2\,b^8\,c^4\,d^8\,e^2\,f^4\,g^6\,z^4+246\,a^2\,b^8\,c^4\,d^4\,e^6\,f^8\,g^2\,z^4+208\,a^6\,b^2\,c^6\,d^8\,e^2\,f^2\,g^8\,z^4+208\,a^6\,b^2\,c^6\,d^2\,e^8\,f^8\,g^2\,z^4+168\,a^2\,b^{10}\,c^2\,d^7\,e^3\,f^3\,g^7\,z^4+168\,a^2\,b^{10}\,c^2\,d^3\,e^7\,f^7\,g^3\,z^4+160\,a^3\,b^9\,c^2\,d^5\,e^5\,f^4\,g^6\,z^4+160\,a^3\,b^9\,c^2\,d^4\,e^6\,f^5\,g^5\,z^4+160\,a^2\,b^9\,c^3\,d^6\,e^4\,f^5\,g^5\,z^4+160\,a^2\,b^9\,c^3\,d^5\,e^5\,f^6\,g^4\,z^4+144\,a^5\,b^5\,c^4\,d^7\,e^3\,f^2\,g^8\,z^4+144\,a^5\,b^5\,c^4\,d^2\,e^8\,f^7\,g^3\,z^4+144\,a^4\,b^5\,c^5\,d^8\,e^2\,f^3\,g^7\,z^4+144\,a^4\,b^5\,c^5\,d^3\,e^7\,f^8\,g^2\,z^4-144\,a^2\,b^{10}\,c^2\,d^6\,e^4\,f^4\,g^6\,z^4-144\,a^2\,b^{10}\,c^2\,d^4\,e^6\,f^6\,g^4\,z^4+120\,a^4\,b^7\,c^3\,d^6\,e^4\,f^3\,g^7\,z^4+120\,a^4\,b^7\,c^3\,d^3\,e^7\,f^6\,g^4\,z^4+120\,a^3\,b^7\,c^4\,d^7\,e^3\,f^4\,g^6\,z^4+120\,a^3\,b^7\,c^4\,d^4\,e^6\,f^7\,g^3\,z^4+96\,a^5\,b^5\,c^4\,d^6\,e^4\,f^3\,g^7\,z^4+96\,a^5\,b^5\,c^4\,d^3\,e^7\,f^6\,g^4\,z^4+96\,a^4\,b^5\,c^5\,d^7\,e^3\,f^4\,g^6\,z^4+96\,a^4\,b^5\,c^5\,d^4\,e^6\,f^7\,g^3\,z^4+64\,a^3\,b^9\,c^2\,d^6\,e^4\,f^3\,g^7\,z^4+64\,a^3\,b^9\,c^2\,d^3\,e^7\,f^6\,g^4\,z^4+64\,a^2\,b^9\,c^3\,d^7\,e^3\,f^4\,g^6\,z^4+64\,a^2\,b^9\,c^3\,d^4\,e^6\,f^7\,g^3\,z^4-36\,a^2\,b^{10}\,c^2\,d^8\,e^2\,f^2\,g^8\,z^4-36\,a^2\,b^{10}\,c^2\,d^2\,e^8\,f^8\,g^2\,z^4+24\,a^2\,b^{10}\,c^2\,d^5\,e^5\,f^5\,g^5\,z^4-24\,a^9\,b^4\,c\,d\,e^9\,f\,g^9\,z^4-24\,a\,b^4\,c^9\,d^9\,e\,f^9\,g\,z^4+2688\,a^7\,b^2\,c^5\,d^7\,e^3\,f\,g^9\,z^4+2688\,a^7\,b^2\,c^5\,d\,e^9\,f^7\,g^3\,z^4+2688\,a^5\,b^2\,c^7\,d^9\,e\,f^3\,g^7\,z^4+2688\,a^5\,b^2\,c^7\,d^3\,e^7\,f^9\,g\,z^4-2560\,a^7\,b^3\,c^4\,d^6\,e^4\,f\,g^9\,z^4-2560\,a^7\,b^3\,c^4\,d\,e^9\,f^6\,g^4\,z^4-2560\,a^4\,b^3\,c^7\,d^9\,e\,f^4\,g^6\,z^4-2560\,a^4\,b^3\,c^7\,d^4\,e^6\,f^9\,g\,z^4+2112\,a^8\,b^2\,c^4\,d^5\,e^5\,f\,g^9\,z^4+2112\,a^8\,b^2\,c^4\,d\,e^9\,f^5\,g^5\,z^4+2112\,a^4\,b^2\,c^8\,d^9\,e\,f^5\,g^5\,z^4+2112\,a^4\,b^2\,c^8\,d^5\,e^5\,f^9\,g\,z^4+1664\,a^6\,b^5\,c^3\,d^6\,e^4\,f\,g^9\,z^4+1664\,a^6\,b^5\,c^3\,d\,e^9\,f^6\,g^4\,z^4+1664\,a^3\,b^5\,c^6\,d^9\,e\,f^4\,g^6\,z^4+1664\,a^3\,b^5\,c^6\,d^4\,e^6\,f^9\,g\,z^4+1536\,a^8\,b\,c^5\,d^4\,e^6\,f^3\,g^7\,z^4+1536\,a^8\,b\,c^5\,d^3\,e^7\,f^4\,g^6\,z^4+1536\,a^7\,b\,c^6\,d^5\,e^5\,f^4\,g^6\,z^4+1536\,a^7\,b\,c^6\,d^4\,e^6\,f^5\,g^5\,z^4+1536\,a^6\,b\,c^7\,d^6\,e^4\,f^5\,g^5\,z^4+1536\,a^6\,b\,c^7\,d^5\,e^5\,f^6\,g^4\,z^4+1536\,a^5\,b\,c^8\,d^7\,e^3\,f^6\,g^4\,z^4+1536\,a^5\,b\,c^8\,d^6\,e^4\,f^7\,g^3\,z^4-1408\,a^8\,b^3\,c^3\,d^4\,e^6\,f\,g^9\,z^4-1408\,a^8\,b^3\,c^3\,d\,e^9\,f^4\,g^6\,z^4-1408\,a^3\,b^3\,c^8\,d^9\,e\,f^6\,g^4\,z^4-1408\,a^3\,b^3\,c^8\,d^6\,e^4\,f^9\,g\,z^4-1280\,a^7\,b\,c^6\,d^7\,e^3\,f^2\,g^8\,z^4-1280\,a^7\,b\,c^6\,d^2\,e^8\,f^7\,g^3\,z^4-1280\,a^6\,b\,c^7\,d^8\,e^2\,f^3\,g^7\,z^4-1280\,a^6\,b\,c^7\,d^3\,e^7\,f^8\,g^2\,z^4-1152\,a^6\,b^3\,c^5\,d^8\,e^2\,f\,g^9\,z^4-1152\,a^6\,b^3\,c^5\,d\,e^9\,f^8\,g^2\,z^4-1152\,a^5\,b^3\,c^6\,d^9\,e\,f^2\,g^8\,z^4-1152\,a^5\,b^3\,c^6\,d^2\,e^8\,f^9\,g\,z^4+1056\,a^5\,b^5\,c^4\,d^8\,e^2\,f\,g^9\,z^4+1056\,a^5\,b^5\,c^4\,d\,e^9\,f^8\,g^2\,z^4+1056\,a^4\,b^5\,c^5\,d^9\,e\,f^2\,g^8\,z^4+1056\,a^4\,b^5\,c^5\,d^2\,e^8\,f^9\,g\,z^4+864\,a^7\,b^5\,c^2\,d^4\,e^6\,f\,g^9\,z^4+864\,a^7\,b^5\,c^2\,d\,e^9\,f^4\,g^6\,z^4+864\,a^2\,b^5\,c^7\,d^9\,e\,f^6\,g^4\,z^4+864\,a^2\,b^5\,c^7\,d^6\,e^4\,f^9\,g\,z^4-800\,a^6\,b^4\,c^4\,d^7\,e^3\,f\,g^9\,z^4-800\,a^6\,b^4\,c^4\,d\,e^9\,f^7\,g^3\,z^4-800\,a^4\,b^4\,c^6\,d^9\,e\,f^3\,g^7\,z^4-800\,a^4\,b^4\,c^6\,d^3\,e^7\,f^9\,g\,z^4-768\,a^8\,b\,c^5\,d^5\,e^5\,f^2\,g^8\,z^4-768\,a^8\,b\,c^5\,d^2\,e^8\,f^5\,g^5\,z^4-768\,a^5\,b\,c^8\,d^8\,e^2\,f^5\,g^5\,z^4-768\,a^5\,b\,c^8\,d^5\,e^5\,f^8\,g^2\,z^4+640\,a^9\,b^2\,c^3\,d^3\,e^7\,f\,g^9\,z^4+640\,a^9\,b^2\,c^3\,d\,e^9\,f^3\,g^7\,z^4+640\,a^3\,b^2\,c^9\,d^9\,e\,f^7\,g^3\,z^4+640\,a^3\,b^2\,c^9\,d^7\,e^3\,f^9\,g\,z^4+512\,a^7\,b\,c^6\,d^6\,e^4\,f^3\,g^7\,z^4+512\,a^7\,b\,c^6\,d^3\,e^7\,f^6\,g^4\,z^4+512\,a^6\,b\,c^7\,d^7\,e^3\,f^4\,g^6\,z^4+512\,a^6\,b\,c^7\,d^4\,e^6\,f^7\,g^3\,z^4-480\,a^5\,b^8\,c\,d^3\,e^7\,f^3\,g^7\,z^4-480\,a\,b^8\,c^5\,d^7\,e^3\,f^7\,g^3\,z^4-400\,a^7\,b^4\,c^3\,d^5\,e^5\,f\,g^9\,z^4-400\,a^7\,b^4\,c^3\,d\,e^9\,f^5\,g^5\,z^4-400\,a^3\,b^4\,c^7\,d^9\,e\,f^5\,g^5\,z^4-400\,a^3\,b^4\,c^7\,d^5\,e^5\,f^9\,g\,z^4-372\,a^6\,b^6\,c^2\,d^5\,e^5\,f\,g^9\,z^4-372\,a^6\,b^6\,c^2\,d\,e^9\,f^5\,g^5\,z^4-372\,a^2\,b^6\,c^6\,d^9\,e\,f^5\,g^5\,z^4-372\,a^2\,b^6\,c^6\,d^5\,e^5\,f^9\,g\,z^4-328\,a^5\,b^6\,c^3\,d^7\,e^3\,f\,g^9\,z^4-328\,a^5\,b^6\,c^3\,d\,e^9\,f^7\,g^3\,z^4-328\,a^3\,b^6\,c^5\,d^9\,e\,f^3\,g^7\,z^4-328\,a^3\,b^6\,c^5\,d^3\,e^7\,f^9\,g\,z^4-288\,a^8\,b^4\,c^2\,d^3\,e^7\,f\,g^9\,z^4-288\,a^8\,b^4\,c^2\,d\,e^9\,f^3\,g^7\,z^4-288\,a^5\,b^7\,c^2\,d^6\,e^4\,f\,g^9\,z^4-288\,a^5\,b^7\,c^2\,d\,e^9\,f^6\,g^4\,z^4-288\,a^2\,b^7\,c^5\,d^9\,e\,f^4\,g^6\,z^4-288\,a^2\,b^7\,c^5\,d^4\,e^6\,f^9\,g\,z^4-288\,a^2\,b^4\,c^8\,d^9\,e\,f^7\,g^3\,z^4-288\,a^2\,b^4\,c^8\,d^7\,e^3\,f^9\,g\,z^4-280\,a^4\,b^7\,c^3\,d^8\,e^2\,f\,g^9\,z^4-280\,a^4\,b^7\,c^3\,d\,e^9\,f^8\,g^2\,z^4-280\,a^3\,b^7\,c^4\,d^9\,e\,f^2\,g^8\,z^4-280\,a^3\,b^7\,c^4\,d^2\,e^8\,f^9\,g\,z^4+256\,a^9\,b\,c^4\,d^3\,e^7\,f^2\,g^8\,z^4+256\,a^9\,b\,c^4\,d^2\,e^8\,f^3\,g^7\,z^4+256\,a^4\,b\,c^9\,d^8\,e^2\,f^7\,g^3\,z^4+256\,a^4\,b\,c^9\,d^7\,e^3\,f^8\,g^2\,z^4-248\,a^7\,b^6\,c\,d^2\,e^8\,f^2\,g^8\,z^4-248\,a\,b^6\,c^7\,d^8\,e^2\,f^8\,g^2\,z^4+236\,a^6\,b^7\,c\,d^3\,e^7\,f^2\,g^8\,z^4+236\,a^6\,b^7\,c\,d^2\,e^8\,f^3\,g^7\,z^4+236\,a\,b^7\,c^6\,d^8\,e^2\,f^7\,g^3\,z^4+236\,a\,b^7\,c^6\,d^7\,e^3\,f^8\,g^2\,z^4+200\,a^4\,b^9\,c\,d^4\,e^6\,f^3\,g^7\,z^4+200\,a^4\,b^9\,c\,d^3\,e^7\,f^4\,g^6\,z^4-200\,a^3\,b^{10}\,c\,d^4\,e^6\,f^4\,g^6\,z^4-200\,a\,b^{10}\,c^3\,d^6\,e^4\,f^6\,g^4\,z^4+200\,a\,b^9\,c^4\,d^7\,e^3\,f^6\,g^4\,z^4+200\,a\,b^9\,c^4\,d^6\,e^4\,f^7\,g^3\,z^4-196\,a^4\,b^9\,c\,d^5\,e^5\,f^2\,g^8\,z^4-196\,a^4\,b^9\,c\,d^2\,e^8\,f^5\,g^5\,z^4-196\,a\,b^9\,c^4\,d^8\,e^2\,f^5\,g^5\,z^4-196\,a\,b^9\,c^4\,d^5\,e^5\,f^8\,g^2\,z^4-192\,a^9\,b^3\,c^2\,d^2\,e^8\,f\,g^9\,z^4-192\,a^9\,b^3\,c^2\,d\,e^9\,f^2\,g^8\,z^4-192\,a^2\,b^3\,c^9\,d^9\,e\,f^8\,g^2\,z^4-192\,a^2\,b^3\,c^9\,d^8\,e^2\,f^9\,g\,z^4+156\,a^4\,b^8\,c^2\,d^7\,e^3\,f\,g^9\,z^4+156\,a^4\,b^8\,c^2\,d\,e^9\,f^7\,g^3\,z^4+156\,a^2\,b^8\,c^4\,d^9\,e\,f^3\,g^7\,z^4+156\,a^2\,b^8\,c^4\,d^3\,e^7\,f^9\,g\,z^4+96\,a^5\,b^8\,c\,d^4\,e^6\,f^2\,g^8\,z^4+96\,a^5\,b^8\,c\,d^2\,e^8\,f^4\,g^6\,z^4+96\,a\,b^8\,c^5\,d^8\,e^2\,f^6\,g^4\,z^4+96\,a\,b^8\,c^5\,d^6\,e^4\,f^8\,g^2\,z^4+88\,a^3\,b^{10}\,c\,d^5\,e^5\,f^3\,g^7\,z^4+88\,a^3\,b^{10}\,c\,d^3\,e^7\,f^5\,g^5\,z^4+88\,a\,b^{10}\,c^3\,d^7\,e^3\,f^5\,g^5\,z^4+88\,a\,b^{10}\,c^3\,d^5\,e^5\,f^7\,g^3\,z^4-36\,a^2\,b^{11}\,c\,d^6\,e^4\,f^3\,g^7\,z^4-36\,a^2\,b^{11}\,c\,d^3\,e^7\,f^6\,g^4\,z^4-36\,a\,b^{11}\,c^2\,d^7\,e^3\,f^4\,g^6\,z^4-36\,a\,b^{11}\,c^2\,d^4\,e^6\,f^7\,g^3\,z^4+28\,a^3\,b^{10}\,c\,d^6\,e^4\,f^2\,g^8\,z^4+28\,a^3\,b^{10}\,c\,d^2\,e^8\,f^6\,g^4\,z^4+28\,a\,b^{10}\,c^3\,d^8\,e^2\,f^4\,g^6\,z^4+28\,a\,b^{10}\,c^3\,d^4\,e^6\,f^8\,g^2\,z^4+24\,a^3\,b^9\,c^2\,d^8\,e^2\,f\,g^9\,z^4+24\,a^3\,b^9\,c^2\,d\,e^9\,f^8\,g^2\,z^4+24\,a^2\,b^{11}\,c\,d^7\,e^3\,f^2\,g^8\,z^4+24\,a^2\,b^{11}\,c\,d^2\,e^8\,f^7\,g^3\,z^4+24\,a^2\,b^9\,c^3\,d^9\,e\,f^2\,g^8\,z^4+24\,a^2\,b^9\,c^3\,d^2\,e^8\,f^9\,g\,z^4+24\,a\,b^{11}\,c^2\,d^8\,e^2\,f^3\,g^7\,z^4+24\,a\,b^{11}\,c^2\,d^3\,e^7\,f^8\,g^2\,z^4+12\,a^2\,b^{11}\,c\,d^5\,e^5\,f^4\,g^6\,z^4+12\,a^2\,b^{11}\,c\,d^4\,e^6\,f^5\,g^5\,z^4+12\,a\,b^{11}\,c^2\,d^6\,e^4\,f^5\,g^5\,z^4+12\,a\,b^{11}\,c^2\,d^5\,e^5\,f^6\,g^4\,z^4+40\,b^{10}\,c^4\,d^7\,e^3\,f^7\,g^3\,z^4+20\,b^{12}\,c^2\,d^6\,e^4\,f^6\,g^4\,z^4-20\,b^{11}\,c^3\,d^7\,e^3\,f^6\,g^4\,z^4-20\,b^{11}\,c^3\,d^6\,e^4\,f^7\,g^3\,z^4-20\,b^9\,c^5\,d^8\,e^2\,f^7\,g^3\,z^4-20\,b^9\,c^5\,d^7\,e^3\,f^8\,g^2\,z^4+20\,b^8\,c^6\,d^8\,e^2\,f^8\,g^2\,z^4+16\,b^{11}\,c^3\,d^8\,e^2\,f^5\,g^5\,z^4+16\,b^{11}\,c^3\,d^5\,e^5\,f^8\,g^2\,z^4-6\,b^{12}\,c^2\,d^8\,e^2\,f^4\,g^6\,z^4-6\,b^{12}\,c^2\,d^4\,e^6\,f^8\,g^2\,z^4-5\,b^{10}\,c^4\,d^8\,e^2\,f^6\,g^4\,z^4-5\,b^{10}\,c^4\,d^6\,e^4\,f^8\,g^2\,z^4-4\,b^{12}\,c^2\,d^7\,e^3\,f^5\,g^5\,z^4-4\,b^{12}\,c^2\,d^5\,e^5\,f^7\,g^3\,z^4-4608\,a^7\,c^7\,d^5\,e^5\,f^5\,g^5\,z^4+3328\,a^7\,c^7\,d^6\,e^4\,f^4\,g^6\,z^4+3328\,a^7\,c^7\,d^4\,e^6\,f^6\,g^4\,z^4-3072\,a^8\,c^6\,d^5\,e^5\,f^3\,g^7\,z^4+3072\,a^8\,c^6\,d^4\,e^6\,f^4\,g^6\,z^4-3072\,a^8\,c^6\,d^3\,e^7\,f^5\,g^5\,z^4-3072\,a^6\,c^8\,d^7\,e^3\,f^5\,g^5\,z^4+3072\,a^6\,c^8\,d^6\,e^4\,f^6\,g^4\,z^4-3072\,a^6\,c^8\,d^5\,e^5\,f^7\,g^3\,z^4-2048\,a^9\,c^5\,d^3\,e^7\,f^3\,g^7\,z^4-2048\,a^7\,c^7\,d^7\,e^3\,f^3\,g^7\,z^4-2048\,a^7\,c^7\,d^3\,e^7\,f^7\,g^3\,z^4-2048\,a^5\,c^9\,d^7\,e^3\,f^7\,g^3\,z^4+1792\,a^8\,c^6\,d^6\,e^4\,f^2\,g^8\,z^4+1792\,a^8\,c^6\,d^2\,e^8\,f^6\,g^4\,z^4+1792\,a^6\,c^8\,d^8\,e^2\,f^4\,g^6\,z^4+1792\,a^6\,c^8\,d^4\,e^6\,f^8\,g^2\,z^4+1408\,a^9\,c^5\,d^4\,e^6\,f^2\,g^8\,z^4+1408\,a^9\,c^5\,d^2\,e^8\,f^4\,g^6\,z^4+1408\,a^5\,c^9\,d^8\,e^2\,f^6\,g^4\,z^4+1408\,a^5\,c^9\,d^6\,e^4\,f^8\,g^2\,z^4+1088\,a^7\,c^7\,d^8\,e^2\,f^2\,g^8\,z^4+1088\,a^7\,c^7\,d^2\,e^8\,f^8\,g^2\,z^4+512\,a^{10}\,c^4\,d^2\,e^8\,f^2\,g^8\,z^4+512\,a^4\,c^{10}\,d^8\,e^2\,f^8\,g^2\,z^4+40\,a^4\,b^{10}\,d^3\,e^7\,f^3\,g^7\,z^4+20\,a^6\,b^8\,d^2\,e^8\,f^2\,g^8\,z^4-20\,a^5\,b^9\,d^3\,e^7\,f^2\,g^8\,z^4-20\,a^5\,b^9\,d^2\,e^8\,f^3\,g^7\,z^4-20\,a^3\,b^{11}\,d^4\,e^6\,f^3\,g^7\,z^4-20\,a^3\,b^{11}\,d^3\,e^7\,f^4\,g^6\,z^4+20\,a^2\,b^{12}\,d^4\,e^6\,f^4\,g^6\,z^4+16\,a^3\,b^{11}\,d^5\,e^5\,f^2\,g^8\,z^4+16\,a^3\,b^{11}\,d^2\,e^8\,f^5\,g^5\,z^4-6\,a^2\,b^{12}\,d^6\,e^4\,f^2\,g^8\,z^4-6\,a^2\,b^{12}\,d^2\,e^8\,f^6\,g^4\,z^4-5\,a^4\,b^{10}\,d^4\,e^6\,f^2\,g^8\,z^4-5\,a^4\,b^{10}\,d^2\,e^8\,f^4\,g^6\,z^4-4\,a^2\,b^{12}\,d^5\,e^5\,f^3\,g^7\,z^4-4\,a^2\,b^{12}\,d^3\,e^7\,f^5\,g^5\,z^4+480\,a^8\,b^2\,c^4\,e^{10}\,f^6\,g^4\,z^4-440\,a^7\,b^4\,c^3\,e^{10}\,f^6\,g^4\,z^4+320\,a^8\,b^3\,c^3\,e^{10}\,f^5\,g^5\,z^4+320\,a^7\,b^3\,c^4\,e^{10}\,f^7\,g^3\,z^4-240\,a^8\,b^4\,c^2\,e^{10}\,f^4\,g^6\,z^4-240\,a^6\,b^4\,c^4\,e^{10}\,f^8\,g^2\,z^4+192\,a^9\,b^3\,c^2\,e^{10}\,f^3\,g^7\,z^4+192\,a^9\,b^2\,c^3\,e^{10}\,f^4\,g^6\,z^4+192\,a^7\,b^2\,c^5\,e^{10}\,f^8\,g^2\,z^4+90\,a^6\,b^6\,c^2\,e^{10}\,f^6\,g^4\,z^4+68\,a^5\,b^6\,c^3\,e^{10}\,f^8\,g^2\,z^4-48\,a^{10}\,b^2\,c^2\,e^{10}\,f^2\,g^8\,z^4+48\,a^7\,b^5\,c^2\,e^{10}\,f^5\,g^5\,z^4+48\,a^6\,b^5\,c^3\,e^{10}\,f^7\,g^3\,z^4-36\,a^5\,b^7\,c^2\,e^{10}\,f^7\,g^3\,z^4-6\,a^4\,b^8\,c^2\,e^{10}\,f^8\,g^2\,z^4+480\,a^4\,b^2\,c^8\,d^{10}\,f^4\,g^6\,z^4-440\,a^3\,b^4\,c^7\,d^{10}\,f^4\,g^6\,z^4+320\,a^4\,b^3\,c^7\,d^{10}\,f^3\,g^7\,z^4+320\,a^3\,b^3\,c^8\,d^{10}\,f^5\,g^5\,z^4-240\,a^4\,b^4\,c^6\,d^{10}\,f^2\,g^8\,z^4-240\,a^2\,b^4\,c^8\,d^{10}\,f^6\,g^4\,z^4+192\,a^5\,b^2\,c^7\,d^{10}\,f^2\,g^8\,z^4+192\,a^3\,b^2\,c^9\,d^{10}\,f^6\,g^4\,z^4+192\,a^2\,b^3\,c^9\,d^{10}\,f^7\,g^3\,z^4+90\,a^2\,b^6\,c^6\,d^{10}\,f^4\,g^6\,z^4+68\,a^3\,b^6\,c^5\,d^{10}\,f^2\,g^8\,z^4+48\,a^3\,b^5\,c^6\,d^{10}\,f^3\,g^7\,z^4+48\,a^2\,b^5\,c^7\,d^{10}\,f^5\,g^5\,z^4-48\,a^2\,b^2\,c^{10}\,d^{10}\,f^8\,g^2\,z^4-36\,a^2\,b^7\,c^5\,d^{10}\,f^3\,g^7\,z^4-6\,a^2\,b^8\,c^4\,d^{10}\,f^2\,g^8\,z^4+480\,a^8\,b^2\,c^4\,d^6\,e^4\,g^{10}\,z^4-440\,a^7\,b^4\,c^3\,d^6\,e^4\,g^{10}\,z^4+320\,a^8\,b^3\,c^3\,d^5\,e^5\,g^{10}\,z^4+320\,a^7\,b^3\,c^4\,d^7\,e^3\,g^{10}\,z^4-240\,a^8\,b^4\,c^2\,d^4\,e^6\,g^{10}\,z^4-240\,a^6\,b^4\,c^4\,d^8\,e^2\,g^{10}\,z^4+192\,a^9\,b^3\,c^2\,d^3\,e^7\,g^{10}\,z^4+192\,a^9\,b^2\,c^3\,d^4\,e^6\,g^{10}\,z^4+192\,a^7\,b^2\,c^5\,d^8\,e^2\,g^{10}\,z^4+90\,a^6\,b^6\,c^2\,d^6\,e^4\,g^{10}\,z^4+68\,a^5\,b^6\,c^3\,d^8\,e^2\,g^{10}\,z^4-48\,a^{10}\,b^2\,c^2\,d^2\,e^8\,g^{10}\,z^4+48\,a^7\,b^5\,c^2\,d^5\,e^5\,g^{10}\,z^4+48\,a^6\,b^5\,c^3\,d^7\,e^3\,g^{10}\,z^4-36\,a^5\,b^7\,c^2\,d^7\,e^3\,g^{10}\,z^4-6\,a^4\,b^8\,c^2\,d^8\,e^2\,g^{10}\,z^4+480\,a^4\,b^2\,c^8\,d^4\,e^6\,f^{10}\,z^4-440\,a^3\,b^4\,c^7\,d^4\,e^6\,f^{10}\,z^4+320\,a^4\,b^3\,c^7\,d^3\,e^7\,f^{10}\,z^4+320\,a^3\,b^3\,c^8\,d^5\,e^5\,f^{10}\,z^4-240\,a^4\,b^4\,c^6\,d^2\,e^8\,f^{10}\,z^4-240\,a^2\,b^4\,c^8\,d^6\,e^4\,f^{10}\,z^4+192\,a^5\,b^2\,c^7\,d^2\,e^8\,f^{10}\,z^4+192\,a^3\,b^2\,c^9\,d^6\,e^4\,f^{10}\,z^4+192\,a^2\,b^3\,c^9\,d^7\,e^3\,f^{10}\,z^4+90\,a^2\,b^6\,c^6\,d^4\,e^6\,f^{10}\,z^4+68\,a^3\,b^6\,c^5\,d^2\,e^8\,f^{10}\,z^4+48\,a^3\,b^5\,c^6\,d^3\,e^7\,f^{10}\,z^4+48\,a^2\,b^5\,c^7\,d^5\,e^5\,f^{10}\,z^4-48\,a^2\,b^2\,c^{10}\,d^8\,e^2\,f^{10}\,z^4-36\,a^2\,b^7\,c^5\,d^3\,e^7\,f^{10}\,z^4-6\,a^2\,b^8\,c^4\,d^2\,e^8\,f^{10}\,z^4+16\,b^9\,c^5\,d^9\,e\,f^6\,g^4\,z^4+16\,b^9\,c^5\,d^6\,e^4\,f^9\,g\,z^4-14\,b^{10}\,c^4\,d^9\,e\,f^5\,g^5\,z^4-14\,b^{10}\,c^4\,d^5\,e^5\,f^9\,g\,z^4+4\,b^{13}\,c\,d^7\,e^3\,f^4\,g^6\,z^4-4\,b^{13}\,c\,d^6\,e^4\,f^5\,g^5\,z^4-4\,b^{13}\,c\,d^5\,e^5\,f^6\,g^4\,z^4+4\,b^{13}\,c\,d^4\,e^6\,f^7\,g^3\,z^4+4\,b^{11}\,c^3\,d^9\,e\,f^4\,g^6\,z^4+4\,b^{11}\,c^3\,d^4\,e^6\,f^9\,g\,z^4-4\,b^8\,c^6\,d^9\,e\,f^7\,g^3\,z^4-4\,b^8\,c^6\,d^7\,e^3\,f^9\,g\,z^4-4\,b^7\,c^7\,d^9\,e\,f^8\,g^2\,z^4-4\,b^7\,c^7\,d^8\,e^2\,f^9\,g\,z^4-768\,a^9\,c^5\,d^5\,e^5\,f\,g^9\,z^4-768\,a^9\,c^5\,d\,e^9\,f^5\,g^5\,z^4-768\,a^5\,c^9\,d^9\,e\,f^5\,g^5\,z^4-768\,a^5\,c^9\,d^5\,e^5\,f^9\,g\,z^4-512\,a^{10}\,c^4\,d^3\,e^7\,f\,g^9\,z^4-512\,a^{10}\,c^4\,d\,e^9\,f^3\,g^7\,z^4-512\,a^8\,c^6\,d^7\,e^3\,f\,g^9\,z^4-512\,a^8\,c^6\,d\,e^9\,f^7\,g^3\,z^4-512\,a^6\,c^8\,d^9\,e\,f^3\,g^7\,z^4-512\,a^6\,c^8\,d^3\,e^7\,f^9\,g\,z^4-512\,a^4\,c^{10}\,d^9\,e\,f^7\,g^3\,z^4-512\,a^4\,c^{10}\,d^7\,e^3\,f^9\,g\,z^4+16\,a^5\,b^9\,d^4\,e^6\,f\,g^9\,z^4+16\,a^5\,b^9\,d\,e^9\,f^4\,g^6\,z^4-14\,a^4\,b^{10}\,d^5\,e^5\,f\,g^9\,z^4-14\,a^4\,b^{10}\,d\,e^9\,f^5\,g^5\,z^4-4\,a^7\,b^7\,d^2\,e^8\,f\,g^9\,z^4-4\,a^7\,b^7\,d\,e^9\,f^2\,g^8\,z^4-4\,a^6\,b^8\,d^3\,e^7\,f\,g^9\,z^4-4\,a^6\,b^8\,d\,e^9\,f^3\,g^7\,z^4+4\,a^3\,b^{11}\,d^6\,e^4\,f\,g^9\,z^4+4\,a^3\,b^{11}\,d\,e^9\,f^6\,g^4\,z^4+4\,a\,b^{13}\,d^6\,e^4\,f^3\,g^7\,z^4-4\,a\,b^{13}\,d^5\,e^5\,f^4\,g^6\,z^4-4\,a\,b^{13}\,d^4\,e^6\,f^5\,g^5\,z^4+4\,a\,b^{13}\,d^3\,e^7\,f^6\,g^4\,z^4-768\,a^9\,b\,c^4\,e^{10}\,f^5\,g^5\,z^4-768\,a^8\,b\,c^5\,e^{10}\,f^7\,g^3\,z^4-256\,a^{10}\,b\,c^3\,e^{10}\,f^3\,g^7\,z^4+192\,a^6\,b^3\,c^5\,e^{10}\,f^9\,g\,z^4+68\,a^7\,b^6\,c\,e^{10}\,f^4\,g^6\,z^4-48\,a^8\,b^5\,c\,e^{10}\,f^3\,g^7\,z^4-48\,a^5\,b^5\,c^4\,e^{10}\,f^9\,g\,z^4-36\,a^6\,b^7\,c\,e^{10}\,f^5\,g^5\,z^4+12\,a^9\,b^4\,c\,e^{10}\,f^2\,g^8\,z^4+4\,a^4\,b^9\,c\,e^{10}\,f^7\,g^3\,z^4+4\,a^4\,b^7\,c^3\,e^{10}\,f^9\,g\,z^4-768\,a^5\,b\,c^8\,d^{10}\,f^3\,g^7\,z^4-768\,a^4\,b\,c^9\,d^{10}\,f^5\,g^5\,z^4-256\,a^3\,b\,c^{10}\,d^{10}\,f^7\,g^3\,z^4+192\,a^5\,b^3\,c^6\,d^{10}\,f\,g^9\,z^4+68\,a\,b^6\,c^7\,d^{10}\,f^6\,g^4\,z^4-48\,a^4\,b^5\,c^5\,d^{10}\,f\,g^9\,z^4-48\,a\,b^5\,c^8\,d^{10}\,f^7\,g^3\,z^4-36\,a\,b^7\,c^6\,d^{10}\,f^5\,g^5\,z^4+12\,a\,b^4\,c^9\,d^{10}\,f^8\,g^2\,z^4+4\,a^3\,b^7\,c^4\,d^{10}\,f\,g^9\,z^4+4\,a\,b^9\,c^4\,d^{10}\,f^3\,g^7\,z^4-768\,a^9\,b\,c^4\,d^5\,e^5\,g^{10}\,z^4-768\,a^8\,b\,c^5\,d^7\,e^3\,g^{10}\,z^4-256\,a^{10}\,b\,c^3\,d^3\,e^7\,g^{10}\,z^4+192\,a^6\,b^3\,c^5\,d^9\,e\,g^{10}\,z^4+68\,a^7\,b^6\,c\,d^4\,e^6\,g^{10}\,z^4-48\,a^8\,b^5\,c\,d^3\,e^7\,g^{10}\,z^4-48\,a^5\,b^5\,c^4\,d^9\,e\,g^{10}\,z^4-36\,a^6\,b^7\,c\,d^5\,e^5\,g^{10}\,z^4+12\,a^9\,b^4\,c\,d^2\,e^8\,g^{10}\,z^4+4\,a^4\,b^9\,c\,d^7\,e^3\,g^{10}\,z^4+4\,a^4\,b^7\,c^3\,d^9\,e\,g^{10}\,z^4-768\,a^5\,b\,c^8\,d^3\,e^7\,f^{10}\,z^4-768\,a^4\,b\,c^9\,d^5\,e^5\,f^{10}\,z^4-256\,a^3\,b\,c^{10}\,d^7\,e^3\,f^{10}\,z^4+192\,a^5\,b^3\,c^6\,d\,e^9\,f^{10}\,z^4+68\,a\,b^6\,c^7\,d^6\,e^4\,f^{10}\,z^4-48\,a^4\,b^5\,c^5\,d\,e^9\,f^{10}\,z^4-48\,a\,b^5\,c^8\,d^7\,e^3\,f^{10}\,z^4-36\,a\,b^7\,c^6\,d^5\,e^5\,f^{10}\,z^4+12\,a\,b^4\,c^9\,d^8\,e^2\,f^{10}\,z^4+4\,a^3\,b^7\,c^4\,d\,e^9\,f^{10}\,z^4+4\,a\,b^9\,c^4\,d^3\,e^7\,f^{10}\,z^4+2\,b^6\,c^8\,d^9\,e\,f^9\,g\,z^4-128\,a^{11}\,c^3\,d\,e^9\,f\,g^9\,z^4-128\,a^7\,c^7\,d^9\,e\,f\,g^9\,z^4-128\,a^7\,c^7\,d\,e^9\,f^9\,g\,z^4-128\,a^3\,c^{11}\,d^9\,e\,f^9\,g\,z^4+2\,a^8\,b^6\,d\,e^9\,f\,g^9\,z^4-256\,a^7\,b\,c^6\,e^{10}\,f^9\,g\,z^4-256\,a^6\,b\,c^7\,d^{10}\,f\,g^9\,z^4-256\,a^7\,b\,c^6\,d^9\,e\,g^{10}\,z^4-256\,a^6\,b\,c^7\,d\,e^9\,f^{10}\,z^4+2\,b^{14}\,d^5\,e^5\,f^5\,g^5\,z^4+384\,a^9\,c^5\,e^{10}\,f^6\,g^4\,z^4+256\,a^{10}\,c^4\,e^{10}\,f^4\,g^6\,z^4+256\,a^8\,c^6\,e^{10}\,f^8\,g^2\,z^4+64\,a^{11}\,c^3\,e^{10}\,f^2\,g^8\,z^4-6\,b^8\,c^6\,d^{10}\,f^6\,g^4\,z^4+4\,b^9\,c^5\,d^{10}\,f^5\,g^5\,z^4+4\,b^7\,c^7\,d^{10}\,f^7\,g^3\,z^4+384\,a^5\,c^9\,d^{10}\,f^4\,g^6\,z^4+256\,a^6\,c^8\,d^{10}\,f^2\,g^8\,z^4+256\,a^4\,c^{10}\,d^{10}\,f^6\,g^4\,z^4+64\,a^3\,c^{11}\,d^{10}\,f^8\,g^2\,z^4-6\,a^6\,b^8\,e^{10}\,f^4\,g^6\,z^4+4\,a^7\,b^7\,e^{10}\,f^3\,g^7\,z^4+4\,a^5\,b^9\,e^{10}\,f^5\,g^5\,z^4+384\,a^9\,c^5\,d^6\,e^4\,g^{10}\,z^4+256\,a^{10}\,c^4\,d^4\,e^6\,g^{10}\,z^4+256\,a^8\,c^6\,d^8\,e^2\,g^{10}\,z^4+64\,a^{11}\,c^3\,d^2\,e^8\,g^{10}\,z^4-6\,b^8\,c^6\,d^6\,e^4\,f^{10}\,z^4+4\,b^9\,c^5\,d^5\,e^5\,f^{10}\,z^4+4\,b^7\,c^7\,d^7\,e^3\,f^{10}\,z^4+384\,a^5\,c^9\,d^4\,e^6\,f^{10}\,z^4+256\,a^6\,c^8\,d^2\,e^8\,f^{10}\,z^4+256\,a^4\,c^{10}\,d^6\,e^4\,f^{10}\,z^4+64\,a^3\,c^{11}\,d^8\,e^2\,f^{10}\,z^4-6\,a^6\,b^8\,d^4\,e^6\,g^{10}\,z^4+4\,a^7\,b^7\,d^3\,e^7\,g^{10}\,z^4+4\,a^5\,b^9\,d^5\,e^5\,g^{10}\,z^4-48\,a^6\,b^2\,c^6\,e^{10}\,f^{10}\,z^4-48\,a^6\,b^2\,c^6\,d^{10}\,g^{10}\,z^4+12\,a^5\,b^4\,c^5\,e^{10}\,f^{10}\,z^4+12\,a^5\,b^4\,c^5\,d^{10}\,g^{10}\,z^4+64\,a^7\,c^7\,e^{10}\,f^{10}\,z^4+64\,a^7\,c^7\,d^{10}\,g^{10}\,z^4-b^{14}\,d^6\,e^4\,f^4\,g^6\,z^4-b^{14}\,d^4\,e^6\,f^6\,g^4\,z^4-b^{10}\,c^4\,d^{10}\,f^4\,g^6\,z^4-b^6\,c^8\,d^{10}\,f^8\,g^2\,z^4-a^8\,b^6\,e^{10}\,f^2\,g^8\,z^4-a^4\,b^{10}\,e^{10}\,f^6\,g^4\,z^4-b^{10}\,c^4\,d^4\,e^6\,f^{10}\,z^4-b^6\,c^8\,d^8\,e^2\,f^{10}\,z^4-a^8\,b^6\,d^2\,e^8\,g^{10}\,z^4-a^4\,b^{10}\,d^6\,e^4\,g^{10}\,z^4-a^4\,b^6\,c^4\,e^{10}\,f^{10}\,z^4-a^4\,b^6\,c^4\,d^{10}\,g^{10}\,z^4+272\,a^5\,b^2\,c^3\,d\,e^7\,f\,g^7\,z^2-192\,a^4\,b^4\,c^2\,d\,e^7\,f\,g^7\,z^2-164\,a^5\,b\,c^4\,d^2\,e^6\,f\,g^7\,z^2-164\,a^5\,b\,c^4\,d\,e^7\,f^2\,g^6\,z^2+120\,a^2\,b^2\,c^6\,d^7\,e\,f\,g^7\,z^2+120\,a^2\,b^2\,c^6\,d\,e^7\,f^7\,g\,z^2+120\,a\,b^2\,c^7\,d^7\,e\,f^3\,g^5\,z^2+120\,a\,b^2\,c^7\,d^3\,e^5\,f^7\,g\,z^2-76\,a^4\,b\,c^5\,d^4\,e^4\,f\,g^7\,z^2-76\,a^4\,b\,c^5\,d\,e^7\,f^4\,g^4\,z^2-76\,a^3\,b\,c^6\,d^6\,e^2\,f\,g^7\,z^2-76\,a^3\,b\,c^6\,d\,e^7\,f^6\,g^2\,z^2-64\,a\,b^3\,c^6\,d^7\,e\,f^2\,g^6\,z^2-64\,a\,b^3\,c^6\,d^2\,e^6\,f^7\,g\,z^2-60\,a^2\,b\,c^7\,d^7\,e\,f^2\,g^6\,z^2-60\,a^2\,b\,c^7\,d^2\,e^6\,f^7\,g\,z^2+44\,a\,b\,c^8\,d^6\,e^2\,f^5\,g^3\,z^2+44\,a\,b\,c^8\,d^5\,e^3\,f^6\,g^2\,z^2+22\,a\,b^5\,c^4\,d^6\,e^2\,f\,g^7\,z^2+22\,a\,b^5\,c^4\,d\,e^7\,f^6\,g^2\,z^2-20\,a^2\,b^7\,c\,d^2\,e^6\,f\,g^7\,z^2-20\,a^2\,b^7\,c\,d\,e^7\,f^2\,g^6\,z^2+8\,a\,b^8\,c\,d^2\,e^6\,f^2\,g^6\,z^2-8\,a\,b^6\,c^3\,d^5\,e^3\,f\,g^7\,z^2-8\,a\,b^6\,c^3\,d\,e^7\,f^5\,g^3\,z^2+2\,a\,b^7\,c^2\,d^4\,e^4\,f\,g^7\,z^2+2\,a\,b^7\,c^2\,d\,e^7\,f^4\,g^4\,z^2-590\,a^2\,b^2\,c^6\,d^4\,e^4\,f^4\,g^4\,z^2-352\,a^2\,b^4\,c^4\,d^3\,e^5\,f^3\,g^5\,z^2-346\,a^3\,b^2\,c^5\,d^4\,e^4\,f^2\,g^6\,z^2-346\,a^3\,b^2\,c^5\,d^2\,e^6\,f^4\,g^4\,z^2-274\,a^4\,b^2\,c^4\,d^2\,e^6\,f^2\,g^6\,z^2+272\,a^3\,b^2\,c^5\,d^3\,e^5\,f^3\,g^5\,z^2+250\,a^2\,b^3\,c^5\,d^4\,e^4\,f^3\,g^5\,z^2+250\,a^2\,b^3\,c^5\,d^3\,e^5\,f^4\,g^4\,z^2+204\,a^3\,b^3\,c^4\,d^3\,e^5\,f^2\,g^6\,z^2+204\,a^3\,b^3\,c^4\,d^2\,e^6\,f^3\,g^5\,z^2+136\,a^2\,b^2\,c^6\,d^5\,e^3\,f^3\,g^5\,z^2+136\,a^2\,b^2\,c^6\,d^3\,e^5\,f^5\,g^3\,z^2+71\,a^2\,b^4\,c^4\,d^4\,e^4\,f^2\,g^6\,z^2+71\,a^2\,b^4\,c^4\,d^2\,e^6\,f^4\,g^4\,z^2-56\,a^2\,b^3\,c^5\,d^5\,e^3\,f^2\,g^6\,z^2-56\,a^2\,b^3\,c^5\,d^2\,e^6\,f^5\,g^3\,z^2+18\,a^2\,b^2\,c^6\,d^6\,e^2\,f^2\,g^6\,z^2+18\,a^2\,b^2\,c^6\,d^2\,e^6\,f^6\,g^2\,z^2-16\,a^3\,b^4\,c^3\,d^2\,e^6\,f^2\,g^6\,z^2+16\,a^2\,b^5\,c^3\,d^3\,e^5\,f^2\,g^6\,z^2+16\,a^2\,b^5\,c^3\,d^2\,e^6\,f^3\,g^5\,z^2-4\,a^2\,b^6\,c^2\,d^2\,e^6\,f^2\,g^6\,z^2+48\,a^3\,b^6\,c\,d\,e^7\,f\,g^7\,z^2-20\,a\,b^4\,c^5\,d^7\,e\,f\,g^7\,z^2-20\,a\,b^4\,c^5\,d\,e^7\,f^7\,g\,z^2-4\,a\,b^8\,c\,d^3\,e^5\,f\,g^7\,z^2-4\,a\,b^8\,c\,d\,e^7\,f^3\,g^5\,z^2+4\,a\,b\,c^8\,d^7\,e\,f^4\,g^4\,z^2+4\,a\,b\,c^8\,d^4\,e^4\,f^7\,g\,z^2+368\,a^4\,b^2\,c^4\,d^3\,e^5\,f\,g^7\,z^2+368\,a^4\,b^2\,c^4\,d\,e^7\,f^3\,g^5\,z^2+264\,a^3\,b^2\,c^5\,d^5\,e^3\,f\,g^7\,z^2+264\,a^3\,b^2\,c^5\,d\,e^7\,f^5\,g^3\,z^2-208\,a^3\,b^4\,c^3\,d^3\,e^5\,f\,g^7\,z^2-208\,a^3\,b^4\,c^3\,d\,e^7\,f^3\,g^5\,z^2-164\,a^4\,b\,c^5\,d^3\,e^5\,f^2\,g^6\,z^2-164\,a^4\,b\,c^5\,d^2\,e^6\,f^3\,g^5\,z^2+140\,a^2\,b\,c^7\,d^5\,e^3\,f^4\,g^4\,z^2+140\,a^2\,b\,c^7\,d^4\,e^4\,f^5\,g^3\,z^2-122\,a\,b^2\,c^7\,d^6\,e^2\,f^4\,g^4\,z^2-122\,a\,b^2\,c^7\,d^4\,e^4\,f^6\,g^2\,z^2-108\,a^2\,b^3\,c^5\,d^6\,e^2\,f\,g^7\,z^2-108\,a^2\,b^3\,c^5\,d\,e^7\,f^6\,g^2\,z^2+102\,a\,b^3\,c^6\,d^5\,e^3\,f^4\,g^4\,z^2+102\,a\,b^3\,c^6\,d^4\,e^4\,f^5\,g^3\,z^2+80\,a\,b^6\,c^3\,d^3\,e^5\,f^3\,g^5\,z^2+68\,a\,b^4\,c^5\,d^6\,e^2\,f^2\,g^6\,z^2+68\,a\,b^4\,c^5\,d^2\,e^6\,f^6\,g^2\,z^2-60\,a^3\,b\,c^6\,d^5\,e^3\,f^2\,g^6\,z^2+60\,a^3\,b\,c^6\,d^4\,e^4\,f^3\,g^5\,z^2+60\,a^3\,b\,c^6\,d^3\,e^5\,f^4\,g^4\,z^2-60\,a^3\,b\,c^6\,d^2\,e^6\,f^5\,g^3\,z^2-54\,a^3\,b^3\,c^4\,d^4\,e^4\,f\,g^7\,z^2-54\,a^3\,b^3\,c^4\,d\,e^7\,f^4\,g^4\,z^2-52\,a\,b^4\,c^5\,d^5\,e^3\,f^3\,g^5\,z^2-52\,a\,b^4\,c^5\,d^3\,e^5\,f^5\,g^3\,z^2+48\,a^3\,b^5\,c^2\,d^2\,e^6\,f\,g^7\,z^2+48\,a^3\,b^5\,c^2\,d\,e^7\,f^2\,g^6\,z^2+48\,a^2\,b^6\,c^2\,d^3\,e^5\,f\,g^7\,z^2+48\,a^2\,b^6\,c^2\,d\,e^7\,f^3\,g^5\,z^2+44\,a^4\,b^3\,c^3\,d^2\,e^6\,f\,g^7\,z^2+44\,a^4\,b^3\,c^3\,d\,e^7\,f^2\,g^6\,z^2-44\,a^2\,b\,c^7\,d^6\,e^2\,f^3\,g^5\,z^2-44\,a^2\,b\,c^7\,d^3\,e^5\,f^6\,g^2\,z^2-44\,a\,b^3\,c^6\,d^6\,e^2\,f^3\,g^5\,z^2-44\,a\,b^3\,c^6\,d^3\,e^5\,f^6\,g^2\,z^2-32\,a\,b^5\,c^4\,d^4\,e^4\,f^3\,g^5\,z^2-32\,a\,b^5\,c^4\,d^3\,e^5\,f^4\,g^4\,z^2-32\,a\,b^2\,c^7\,d^5\,e^3\,f^5\,g^3\,z^2-20\,a\,b^7\,c^2\,d^3\,e^5\,f^2\,g^6\,z^2-20\,a\,b^7\,c^2\,d^2\,e^6\,f^3\,g^5\,z^2+20\,a\,b^4\,c^5\,d^4\,e^4\,f^4\,g^4\,z^2-14\,a\,b^5\,c^4\,d^5\,e^3\,f^2\,g^6\,z^2-14\,a\,b^5\,c^4\,d^2\,e^6\,f^5\,g^3\,z^2+4\,a^2\,b^5\,c^3\,d^4\,e^4\,f\,g^7\,z^2+4\,a^2\,b^5\,c^3\,d\,e^7\,f^4\,g^4\,z^2-4\,a^2\,b^4\,c^4\,d^5\,e^3\,f\,g^7\,z^2-4\,a^2\,b^4\,c^4\,d\,e^7\,f^5\,g^3\,z^2+2\,a\,b^6\,c^3\,d^4\,e^4\,f^2\,g^6\,z^2+2\,a\,b^6\,c^3\,d^2\,e^6\,f^4\,g^4\,z^2-50\,b^2\,c^8\,d^6\,e^2\,f^6\,g^2\,z^2-32\,b^4\,c^6\,d^5\,e^3\,f^5\,g^3\,z^2+24\,b^3\,c^7\,d^6\,e^2\,f^5\,g^3\,z^2+24\,b^3\,c^7\,d^5\,e^3\,f^6\,g^2\,z^2+23\,b^4\,c^6\,d^6\,e^2\,f^4\,g^4\,z^2+23\,b^4\,c^6\,d^4\,e^4\,f^6\,g^2\,z^2-11\,b^6\,c^4\,d^6\,e^2\,f^2\,g^6\,z^2-11\,b^6\,c^4\,d^2\,e^6\,f^6\,g^2\,z^2+8\,b^6\,c^4\,d^5\,e^3\,f^3\,g^5\,z^2+8\,b^6\,c^4\,d^3\,e^5\,f^5\,g^3\,z^2-8\,b^5\,c^5\,d^5\,e^3\,f^4\,g^4\,z^2-8\,b^5\,c^5\,d^4\,e^4\,f^5\,g^3\,z^2+5\,b^6\,c^4\,d^4\,e^4\,f^4\,g^4\,z^2-4\,b^8\,c^2\,d^3\,e^5\,f^3\,g^5\,z^2+4\,b^7\,c^3\,d^5\,e^3\,f^2\,g^6\,z^2+4\,b^7\,c^3\,d^2\,e^6\,f^5\,g^3\,z^2-2\,b^7\,c^3\,d^4\,e^4\,f^3\,g^5\,z^2-2\,b^7\,c^3\,d^3\,e^5\,f^4\,g^4\,z^2-2\,b^5\,c^5\,d^6\,e^2\,f^3\,g^5\,z^2-2\,b^5\,c^5\,d^3\,e^5\,f^6\,g^2\,z^2+416\,a^5\,c^5\,d^2\,e^6\,f^2\,g^6\,z^2-392\,a^4\,c^6\,d^3\,e^5\,f^3\,g^5\,z^2+376\,a^4\,c^6\,d^4\,e^4\,f^2\,g^6\,z^2+376\,a^4\,c^6\,d^2\,e^6\,f^4\,g^4\,z^2+320\,a^3\,c^7\,d^4\,e^4\,f^4\,g^4\,z^2-280\,a^3\,c^7\,d^5\,e^3\,f^3\,g^5\,z^2-280\,a^3\,c^7\,d^3\,e^5\,f^5\,g^3\,z^2-200\,a^2\,c^8\,d^5\,e^3\,f^5\,g^3\,z^2+160\,a^3\,c^7\,d^6\,e^2\,f^2\,g^6\,z^2+160\,a^3\,c^7\,d^2\,e^6\,f^6\,g^2\,z^2+120\,a^2\,c^8\,d^6\,e^2\,f^4\,g^4\,z^2+120\,a^2\,c^8\,d^4\,e^4\,f^6\,g^2\,z^2-471\,a^4\,b^2\,c^4\,e^8\,f^4\,g^4\,z^2+436\,a^3\,b^4\,c^3\,e^8\,f^4\,g^4\,z^2-310\,a^3\,b^3\,c^4\,e^8\,f^5\,g^3\,z^2-232\,a^5\,b^2\,c^3\,e^8\,f^2\,g^6\,z^2+229\,a^2\,b^4\,c^4\,e^8\,f^6\,g^2\,z^2+216\,a^4\,b^4\,c^2\,e^8\,f^2\,g^6\,z^2-204\,a^4\,b^3\,c^3\,e^8\,f^3\,g^5\,z^2-150\,a^3\,b^2\,c^5\,e^8\,f^6\,g^2\,z^2-91\,a^2\,b^6\,c^2\,e^8\,f^4\,g^4\,z^2-72\,a^3\,b^5\,c^2\,e^8\,f^3\,g^5\,z^2-44\,a^2\,b^5\,c^3\,e^8\,f^5\,g^3\,z^2-471\,a^4\,b^2\,c^4\,d^4\,e^4\,g^8\,z^2+436\,a^3\,b^4\,c^3\,d^4\,e^4\,g^8\,z^2-310\,a^3\,b^3\,c^4\,d^5\,e^3\,g^8\,z^2-232\,a^5\,b^2\,c^3\,d^2\,e^6\,g^8\,z^2+229\,a^2\,b^4\,c^4\,d^6\,e^2\,g^8\,z^2+216\,a^4\,b^4\,c^2\,d^2\,e^6\,g^8\,z^2-204\,a^4\,b^3\,c^3\,d^3\,e^5\,g^8\,z^2-150\,a^3\,b^2\,c^5\,d^6\,e^2\,g^8\,z^2-91\,a^2\,b^6\,c^2\,d^4\,e^4\,g^8\,z^2-72\,a^3\,b^5\,c^2\,d^3\,e^5\,g^8\,z^2-44\,a^2\,b^5\,c^3\,d^5\,e^3\,g^8\,z^2-26\,b^3\,c^7\,d^7\,e\,f^4\,g^4\,z^2-26\,b^3\,c^7\,d^4\,e^4\,f^7\,g\,z^2+16\,b^2\,c^8\,d^7\,e\,f^5\,g^3\,z^2+16\,b^2\,c^8\,d^5\,e^3\,f^7\,g\,z^2+10\,b^5\,c^5\,d^7\,e\,f^2\,g^6\,z^2+10\,b^5\,c^5\,d^2\,e^6\,f^7\,g\,z^2-4\,b^4\,c^6\,d^7\,e\,f^3\,g^5\,z^2-4\,b^4\,c^6\,d^3\,e^5\,f^7\,g\,z^2+2\,b^9\,c\,d^3\,e^5\,f^2\,g^6\,z^2+2\,b^9\,c\,d^2\,e^6\,f^3\,g^5\,z^2-168\,a^5\,c^5\,d^3\,e^5\,f\,g^7\,z^2-168\,a^5\,c^5\,d\,e^7\,f^3\,g^5\,z^2-120\,a^4\,c^6\,d^5\,e^3\,f\,g^7\,z^2-120\,a^4\,c^6\,d\,e^7\,f^5\,g^3\,z^2-56\,a^2\,c^8\,d^7\,e\,f^3\,g^5\,z^2-56\,a^2\,c^8\,d^3\,e^5\,f^7\,g\,z^2+32\,a\,c^9\,d^6\,e^2\,f^6\,g^2\,z^2+624\,a^4\,b\,c^5\,e^8\,f^5\,g^3\,z^2+548\,a^5\,b\,c^4\,e^8\,f^3\,g^5\,z^2-182\,a^2\,b^3\,c^5\,e^8\,f^7\,g\,z^2-96\,a^5\,b^3\,c^2\,e^8\,f\,g^7\,z^2-68\,a\,b^6\,c^3\,e^8\,f^6\,g^2\,z^2-58\,a^3\,b^6\,c\,e^8\,f^2\,g^6\,z^2+38\,a^2\,b^7\,c\,e^8\,f^3\,g^5\,z^2+36\,a\,b^7\,c^2\,e^8\,f^5\,g^3\,z^2+18\,a\,b^2\,c^7\,d^8\,f^2\,g^6\,z^2+624\,a^4\,b\,c^5\,d^5\,e^3\,g^8\,z^2+548\,a^5\,b\,c^4\,d^3\,e^5\,g^8\,z^2-182\,a^2\,b^3\,c^5\,d^7\,e\,g^8\,z^2-96\,a^5\,b^3\,c^2\,d\,e^7\,g^8\,z^2-68\,a\,b^6\,c^3\,d^6\,e^2\,g^8\,z^2-58\,a^3\,b^6\,c\,d^2\,e^6\,g^8\,z^2+38\,a^2\,b^7\,c\,d^3\,e^5\,g^8\,z^2+36\,a\,b^7\,c^2\,d^5\,e^3\,g^8\,z^2+18\,a\,b^2\,c^7\,d^2\,e^6\,f^8\,z^2+12\,b\,c^9\,d^7\,e\,f^6\,g^2\,z^2+12\,b\,c^9\,d^6\,e^2\,f^7\,g\,z^2-72\,a^6\,c^4\,d\,e^7\,f\,g^7\,z^2-40\,a\,c^9\,d^7\,e\,f^5\,g^3\,z^2-40\,a\,c^9\,d^5\,e^3\,f^7\,g\,z^2-24\,a^3\,c^7\,d^7\,e\,f\,g^7\,z^2-24\,a^3\,c^7\,d\,e^7\,f^7\,g\,z^2-4\,a^2\,b^8\,d\,e^7\,f\,g^7\,z^2+2\,a\,b^9\,d^2\,e^6\,f\,g^7\,z^2+2\,a\,b^9\,d\,e^7\,f^2\,g^6\,z^2+204\,a^3\,b\,c^6\,e^8\,f^7\,g\,z^2+128\,a^6\,b\,c^3\,e^8\,f\,g^7\,z^2+48\,a\,b^5\,c^4\,e^8\,f^7\,g\,z^2+24\,a^4\,b^5\,c\,e^8\,f\,g^7\,z^2-48\,a\,b\,c^8\,d^8\,f^3\,g^5\,z^2-36\,a^2\,b\,c^7\,d^8\,f\,g^7\,z^2+6\,a\,b^3\,c^6\,d^8\,f\,g^7\,z^2+204\,a^3\,b\,c^6\,d^7\,e\,g^8\,z^2+128\,a^6\,b\,c^3\,d\,e^7\,g^8\,z^2+48\,a\,b^5\,c^4\,d^7\,e\,g^8\,z^2+24\,a^4\,b^5\,c\,d\,e^7\,g^8\,z^2-48\,a\,b\,c^8\,d^3\,e^5\,f^8\,z^2-36\,a^2\,b\,c^7\,d\,e^7\,f^8\,z^2+6\,a\,b^3\,c^6\,d\,e^7\,f^8\,z^2-b^8\,c^2\,d^4\,e^4\,f^2\,g^6\,z^2-b^8\,c^2\,d^2\,e^6\,f^4\,g^4\,z^2-4\,b^9\,c\,e^8\,f^5\,g^3\,z^2-4\,b^7\,c^3\,e^8\,f^7\,g\,z^2-12\,b\,c^9\,d^8\,f^5\,g^3\,z^2+24\,a\,c^9\,d^8\,f^4\,g^4\,z^2-4\,b^9\,c\,d^5\,e^3\,g^8\,z^2-4\,b^7\,c^3\,d^7\,e\,g^8\,z^2-4\,a\,b^9\,e^8\,f^3\,g^5\,z^2-2\,a^3\,b^7\,e^8\,f\,g^7\,z^2-12\,b\,c^9\,d^5\,e^3\,f^8\,z^2+24\,a\,c^9\,d^4\,e^4\,f^8\,z^2-4\,a\,b^9\,d^3\,e^5\,g^8\,z^2-2\,a^3\,b^7\,d\,e^7\,g^8\,z^2-12\,a^5\,b^4\,c\,e^8\,g^8\,z^2-12\,a\,b^4\,c^5\,e^8\,f^8\,z^2-12\,a\,b^4\,c^5\,d^8\,g^8\,z^2-8\,c^{10}\,d^7\,e\,f^7\,g\,z^2+6\,b^8\,c^2\,e^8\,f^6\,g^2\,z^2-232\,a^5\,c^5\,e^8\,f^4\,g^4\,z^2-188\,a^4\,c^6\,e^8\,f^6\,g^2\,z^2-92\,a^6\,c^4\,e^8\,f^2\,g^6\,z^2+9\,b^2\,c^8\,d^8\,f^4\,g^4\,z^2-3\,b^4\,c^6\,d^8\,f^2\,g^6\,z^2+2\,b^3\,c^7\,d^8\,f^3\,g^5\,z^2+36\,a^2\,c^8\,d^8\,f^2\,g^6\,z^2+6\,b^8\,c^2\,d^6\,e^2\,g^8\,z^2+5\,a^2\,b^8\,e^8\,f^2\,g^6\,z^2-232\,a^5\,c^5\,d^4\,e^4\,g^8\,z^2-188\,a^4\,c^6\,d^6\,e^2\,g^8\,z^2-92\,a^6\,c^4\,d^2\,e^6\,g^8\,z^2+9\,b^2\,c^8\,d^4\,e^4\,f^8\,z^2-3\,b^4\,c^6\,d^2\,e^6\,f^8\,z^2+2\,b^3\,c^7\,d^3\,e^5\,f^8\,z^2+36\,a^2\,c^8\,d^2\,e^6\,f^8\,z^2+5\,a^2\,b^8\,d^2\,e^6\,g^8\,z^2+48\,a^6\,b^2\,c^2\,e^8\,g^8\,z^2+45\,a^2\,b^2\,c^6\,e^8\,f^8\,z^2+45\,a^2\,b^2\,c^6\,d^8\,g^8\,z^2+4\,c^{10}\,d^8\,f^6\,g^2\,z^2+b^{10}\,e^8\,f^4\,g^4\,z^2+4\,c^{10}\,d^6\,e^2\,f^8\,z^2+b^{10}\,d^4\,e^4\,g^8\,z^2-64\,a^7\,c^3\,e^8\,g^8\,z^2+b^6\,c^4\,e^8\,f^8\,z^2+b^6\,c^4\,d^8\,g^8\,z^2-48\,a^3\,c^7\,e^8\,f^8\,z^2-48\,a^3\,c^7\,d^8\,g^8\,z^2+a^4\,b^6\,e^8\,g^8\,z^2-b^{10}\,d^2\,e^6\,f^2\,g^6\,z^2+108\,a^2\,b^2\,c^4\,d^2\,e^5\,f\,g^6\,z+108\,a^2\,b^2\,c^4\,d\,e^6\,f^2\,g^5\,z+60\,a\,b^2\,c^5\,d^3\,e^4\,f^2\,g^5\,z+60\,a\,b^2\,c^5\,d^2\,e^5\,f^3\,g^4\,z-48\,a^2\,b\,c^5\,d^2\,e^5\,f^2\,g^5\,z-44\,a\,b^3\,c^4\,d^2\,e^5\,f^2\,g^5\,z-120\,a^2\,b\,c^5\,d^3\,e^4\,f\,g^6\,z-120\,a^2\,b\,c^5\,d\,e^6\,f^3\,g^4\,z-96\,a\,b\,c^6\,d^3\,e^4\,f^3\,g^4\,z-64\,a^2\,b^3\,c^3\,d\,e^6\,f\,g^6\,z+32\,a\,b^3\,c^4\,d^3\,e^4\,f\,g^6\,z+32\,a\,b^3\,c^4\,d\,e^6\,f^3\,g^4\,z-28\,a\,b^4\,c^3\,d^2\,e^5\,f\,g^6\,z-28\,a\,b^4\,c^3\,d\,e^6\,f^2\,g^5\,z-18\,a\,b^2\,c^5\,d^4\,e^3\,f\,g^6\,z-18\,a\,b^2\,c^5\,d\,e^6\,f^4\,g^3\,z+4\,a\,b\,c^6\,d^4\,e^3\,f^2\,g^5\,z+4\,a\,b\,c^6\,d^2\,e^5\,f^4\,g^3\,z+24\,a\,b^5\,c^2\,d\,e^6\,f\,g^6\,z-16\,a^3\,b\,c^4\,d\,e^6\,f\,g^6\,z-8\,a\,b\,c^6\,d^5\,e^2\,f\,g^6\,z-8\,a\,b\,c^6\,d\,e^6\,f^5\,g^2\,z-13\,b^2\,c^6\,d^6\,e\,f\,g^6\,z-13\,b^2\,c^6\,d\,e^6\,f^6\,g\,z+8\,b\,c^7\,d^6\,e\,f^2\,g^5\,z+8\,b\,c^7\,d^2\,e^5\,f^6\,g\,z+9\,b^2\,c^6\,d^4\,e^3\,f^3\,g^4\,z+9\,b^2\,c^6\,d^3\,e^4\,f^4\,g^3\,z+8\,b^5\,c^3\,d^2\,e^5\,f^2\,g^5\,z-6\,b^4\,c^4\,d^3\,e^4\,f^2\,g^5\,z-6\,b^4\,c^4\,d^2\,e^5\,f^3\,g^4\,z-6\,b^3\,c^5\,d^4\,e^3\,f^2\,g^5\,z-6\,b^3\,c^5\,d^2\,e^5\,f^4\,g^3\,z+4\,b^3\,c^5\,d^3\,e^4\,f^3\,g^4\,z+b^2\,c^6\,d^5\,e^2\,f^2\,g^5\,z+b^2\,c^6\,d^2\,e^5\,f^5\,g^2\,z+16\,a^2\,c^6\,d^3\,e^4\,f^2\,g^5\,z+16\,a^2\,c^6\,d^2\,e^5\,f^3\,g^4\,z-112\,a^2\,b^3\,c^3\,e^7\,f^2\,g^5\,z-12\,a^2\,b^2\,c^4\,e^7\,f^3\,g^4\,z-112\,a^2\,b^3\,c^3\,d^2\,e^5\,g^7\,z-12\,a^2\,b^2\,c^4\,d^3\,e^4\,g^7\,z-2\,b^7\,c\,d\,e^6\,f\,g^6\,z+8\,a\,c^7\,d^6\,e\,f\,g^6\,z+8\,a\,c^7\,d\,e^6\,f^6\,g\,z+52\,a\,b\,c^6\,e^7\,f^6\,g\,z-10\,a\,b^6\,c\,e^7\,f\,g^6\,z+52\,a\,b\,c^6\,d^6\,e\,g^7\,z-10\,a\,b^6\,c\,d\,e^6\,g^7\,z+14\,b^3\,c^5\,d^5\,e^2\,f\,g^6\,z+14\,b^3\,c^5\,d\,e^6\,f^5\,g^2\,z-12\,b\,c^7\,d^5\,e^2\,f^3\,g^4\,z-12\,b\,c^7\,d^3\,e^4\,f^5\,g^2\,z-5\,b^4\,c^4\,d^4\,e^3\,f\,g^6\,z-5\,b^4\,c^4\,d\,e^6\,f^4\,g^3\,z+b^6\,c^2\,d^2\,e^5\,f\,g^6\,z+b^6\,c^2\,d\,e^6\,f^2\,g^5\,z+52\,a^2\,c^6\,d^4\,e^3\,f\,g^6\,z+52\,a^2\,c^6\,d\,e^6\,f^4\,g^3\,z+24\,a\,c^7\,d^4\,e^3\,f^3\,g^4\,z+24\,a\,c^7\,d^3\,e^4\,f^4\,g^3\,z-16\,a\,c^7\,d^5\,e^2\,f^2\,g^5\,z-16\,a\,c^7\,d^2\,e^5\,f^5\,g^2\,z+8\,a^3\,c^5\,d^2\,e^5\,f\,g^6\,z+8\,a^3\,c^5\,d\,e^6\,f^2\,g^5\,z+200\,a^3\,b\,c^4\,e^7\,f^2\,g^5\,z+144\,a^2\,b\,c^5\,e^7\,f^4\,g^3\,z-42\,a\,b^2\,c^5\,e^7\,f^5\,g^2\,z+32\,a^3\,b^2\,c^3\,e^7\,f\,g^6\,z+24\,a^2\,b^4\,c^2\,e^7\,f\,g^6\,z+24\,a\,b^5\,c^2\,e^7\,f^2\,g^5\,z-10\,a\,b^3\,c^4\,e^7\,f^4\,g^3\,z+4\,a\,b^4\,c^3\,e^7\,f^3\,g^4\,z+200\,a^3\,b\,c^4\,d^2\,e^5\,g^7\,z+144\,a^2\,b\,c^5\,d^4\,e^3\,g^7\,z-42\,a\,b^2\,c^5\,d^5\,e^2\,g^7\,z+32\,a^3\,b^2\,c^3\,d\,e^6\,g^7\,z+24\,a^2\,b^4\,c^2\,d\,e^6\,g^7\,z+24\,a\,b^5\,c^2\,d^2\,e^5\,g^7\,z-10\,a\,b^3\,c^4\,d^4\,e^3\,g^7\,z+4\,a\,b^4\,c^3\,d^3\,e^4\,g^7\,z+4\,b\,c^7\,d^7\,f\,g^6\,z+4\,b\,c^7\,d\,e^6\,f^7\,z+11\,b^4\,c^4\,e^7\,f^5\,g^2\,z-4\,b^5\,c^3\,e^7\,f^4\,g^3\,z+b^6\,c^2\,e^7\,f^3\,g^4\,z-136\,a^3\,c^5\,e^7\,f^3\,g^4\,z-68\,a^2\,c^6\,e^7\,f^5\,g^2\,z+11\,b^4\,c^4\,d^5\,e^2\,g^7\,z-4\,b^5\,c^3\,d^4\,e^3\,g^7\,z+b^6\,c^2\,d^3\,e^4\,g^7\,z-136\,a^3\,c^5\,d^3\,e^4\,g^7\,z-68\,a^2\,c^6\,d^5\,e^2\,g^7\,z-96\,a^3\,b^3\,c^2\,e^7\,g^7\,z+4\,c^8\,d^6\,e\,f^3\,g^4\,z+4\,c^8\,d^3\,e^4\,f^6\,g\,z-10\,b^3\,c^5\,e^7\,f^6\,g\,z-2\,b^7\,c\,e^7\,f^2\,g^5\,z-128\,a^4\,c^4\,e^7\,f\,g^6\,z-10\,b^3\,c^5\,d^6\,e\,g^7\,z-2\,b^7\,c\,d^2\,e^5\,g^7\,z-128\,a^4\,c^4\,d\,e^6\,g^7\,z+128\,a^4\,b\,c^3\,e^7\,g^7\,z+24\,a^2\,b^5\,c\,e^7\,g^7\,z-4\,c^8\,d^7\,f^2\,g^5\,z-4\,c^8\,d^2\,e^5\,f^7\,z+3\,b^2\,c^6\,e^7\,f^7\,z+3\,b^2\,c^6\,d^7\,g^7\,z+b^8\,e^7\,f\,g^6\,z+b^8\,d\,e^6\,g^7\,z-16\,a\,c^7\,e^7\,f^7\,z-16\,a\,c^7\,d^7\,g^7\,z-2\,a\,b^7\,e^7\,g^7\,z-8\,a\,c^5\,d\,e^5\,f\,g^5+20\,a\,b\,c^4\,e^6\,f\,g^5+20\,a\,b\,c^4\,d\,e^5\,g^6+4\,b\,c^5\,d^2\,e^4\,f\,g^5+4\,b\,c^5\,d\,e^5\,f^2\,g^4-2\,b^2\,c^4\,d\,e^5\,f\,g^5-4\,b^3\,c^3\,e^6\,f\,g^5-16\,a\,c^5\,e^6\,f^2\,g^4-4\,b^3\,c^3\,d\,e^5\,g^6-16\,a\,c^5\,d^2\,e^4\,g^6+8\,a\,b^2\,c^3\,e^6\,g^6-4\,c^6\,d^2\,e^4\,f^2\,g^4+3\,b^2\,c^4\,e^6\,f^2\,g^4+3\,b^2\,c^4\,d^2\,e^4\,g^6-36\,a^2\,c^4\,e^6\,g^6,z,k\right)\,\left(-\frac{-64\,a^7\,c^4\,e^8\,g^8+48\,a^6\,b^2\,c^3\,e^8\,g^8-24\,a^6\,c^5\,d^2\,e^6\,g^8+304\,a^6\,c^5\,d\,e^7\,f\,g^7-24\,a^6\,c^5\,e^8\,f^2\,g^6-12\,a^5\,b^4\,c^2\,e^8\,g^8+102\,a^5\,b^2\,c^4\,d^2\,e^6\,g^8-12\,a^5\,b^2\,c^4\,d\,e^7\,f\,g^7+102\,a^5\,b^2\,c^4\,e^8\,f^2\,g^6-172\,a^5\,b\,c^5\,d^3\,e^5\,g^8-596\,a^5\,b\,c^5\,d^2\,e^6\,f\,g^7-596\,a^5\,b\,c^5\,d\,e^7\,f^2\,g^6-172\,a^5\,b\,c^5\,e^8\,f^3\,g^5+80\,a^5\,c^6\,d^4\,e^4\,g^8+488\,a^5\,c^6\,d^3\,e^5\,f\,g^7+16\,a^5\,c^6\,d^2\,e^6\,f^2\,g^6+488\,a^5\,c^6\,d\,e^7\,f^3\,g^5+80\,a^5\,c^6\,e^8\,f^4\,g^4+a^4\,b^6\,c\,e^8\,g^8-80\,a^4\,b^4\,c^3\,d^2\,e^6\,g^8-80\,a^4\,b^4\,c^3\,d\,e^7\,f\,g^7-80\,a^4\,b^4\,c^3\,e^8\,f^2\,g^6+147\,a^4\,b^3\,c^4\,d^3\,e^5\,g^8+173\,a^4\,b^3\,c^4\,d^2\,e^6\,f\,g^7+173\,a^4\,b^3\,c^4\,d\,e^7\,f^2\,g^6+147\,a^4\,b^3\,c^4\,e^8\,f^3\,g^5-20\,a^4\,b^2\,c^5\,d^4\,e^4\,g^8+246\,a^4\,b^2\,c^5\,d^3\,e^5\,f\,g^7+988\,a^4\,b^2\,c^5\,d^2\,e^6\,f^2\,g^6+246\,a^4\,b^2\,c^5\,d\,e^7\,f^3\,g^5-20\,a^4\,b^2\,c^5\,e^8\,f^4\,g^4-88\,a^4\,b\,c^6\,d^5\,e^3\,g^8-520\,a^4\,b\,c^6\,d^4\,e^4\,f\,g^7-928\,a^4\,b\,c^6\,d^3\,e^5\,f^2\,g^6-928\,a^4\,b\,c^6\,d^2\,e^6\,f^3\,g^5-520\,a^4\,b\,c^6\,d\,e^7\,f^4\,g^4-88\,a^4\,b\,c^6\,e^8\,f^5\,g^3+40\,a^4\,c^7\,d^6\,e^2\,g^8+192\,a^4\,c^7\,d^5\,e^3\,f\,g^7+40\,a^4\,c^7\,d^4\,e^4\,f^2\,g^6+736\,a^4\,c^7\,d^3\,e^5\,f^3\,g^5+40\,a^4\,c^7\,d^2\,e^6\,f^4\,g^4+192\,a^4\,c^7\,d\,e^7\,f^5\,g^3+40\,a^4\,c^7\,e^8\,f^6\,g^2+22\,a^3\,b^6\,c^2\,d^2\,e^6\,g^8+24\,a^3\,b^6\,c^2\,d\,e^7\,f\,g^7+22\,a^3\,b^6\,c^2\,e^8\,f^2\,g^6-22\,a^3\,b^5\,c^3\,d^3\,e^5\,g^8+70\,a^3\,b^5\,c^3\,d^2\,e^6\,f\,g^7+70\,a^3\,b^5\,c^3\,d\,e^7\,f^2\,g^6-22\,a^3\,b^5\,c^3\,e^8\,f^3\,g^5-80\,a^3\,b^4\,c^4\,d^4\,e^4\,g^8-316\,a^3\,b^4\,c^4\,d^3\,e^5\,f\,g^7-528\,a^3\,b^4\,c^4\,d^2\,e^6\,f^2\,g^6-316\,a^3\,b^4\,c^4\,d\,e^7\,f^3\,g^5-80\,a^3\,b^4\,c^4\,e^8\,f^4\,g^4+158\,a^3\,b^3\,c^5\,d^5\,e^3\,g^8+282\,a^3\,b^3\,c^5\,d^4\,e^4\,f\,g^7+200\,a^3\,b^3\,c^5\,d^3\,e^5\,f^2\,g^6+200\,a^3\,b^3\,c^5\,d^2\,e^6\,f^3\,g^5+282\,a^3\,b^3\,c^5\,d\,e^7\,f^4\,g^4+158\,a^3\,b^3\,c^5\,e^8\,f^5\,g^3-98\,a^3\,b^2\,c^6\,d^6\,e^2\,g^8-16\,a^3\,b^2\,c^6\,d^5\,e^3\,f\,g^7+478\,a^3\,b^2\,c^6\,d^4\,e^4\,f^2\,g^6+232\,a^3\,b^2\,c^6\,d^3\,e^5\,f^3\,g^5+478\,a^3\,b^2\,c^6\,d^2\,e^6\,f^4\,g^4-16\,a^3\,b^2\,c^6\,d\,e^7\,f^5\,g^3-98\,a^3\,b^2\,c^6\,e^8\,f^6\,g^2+20\,a^3\,b\,c^7\,d^7\,e\,g^8-52\,a^3\,b\,c^7\,d^6\,e^2\,f\,g^7-260\,a^3\,b\,c^7\,d^5\,e^3\,f^2\,g^6-476\,a^3\,b\,c^7\,d^4\,e^4\,f^3\,g^5-476\,a^3\,b\,c^7\,d^3\,e^5\,f^4\,g^4-260\,a^3\,b\,c^7\,d^2\,e^6\,f^5\,g^3-52\,a^3\,b\,c^7\,d\,e^7\,f^6\,g^2+20\,a^3\,b\,c^7\,e^8\,f^7\,g+8\,a^3\,c^8\,d^7\,e\,f\,g^7+264\,a^3\,c^8\,d^5\,e^3\,f^3\,g^5-96\,a^3\,c^8\,d^4\,e^4\,f^4\,g^4+264\,a^3\,c^8\,d^3\,e^5\,f^5\,g^3+8\,a^3\,c^8\,d\,e^7\,f^7\,g-2\,a^2\,b^8\,c\,d^2\,e^6\,g^8-2\,a^2\,b^8\,c\,d\,e^7\,f\,g^7-2\,a^2\,b^8\,c\,e^8\,f^2\,g^6-5\,a^2\,b^7\,c^2\,d^3\,e^5\,g^8-31\,a^2\,b^7\,c^2\,d^2\,e^6\,f\,g^7-31\,a^2\,b^7\,c^2\,d\,e^7\,f^2\,g^6-5\,a^2\,b^7\,c^2\,e^8\,f^3\,g^5+36\,a^2\,b^6\,c^3\,d^4\,e^4\,g^8+64\,a^2\,b^6\,c^3\,d^3\,e^5\,f\,g^7+70\,a^2\,b^6\,c^3\,d^2\,e^6\,f^2\,g^6+64\,a^2\,b^6\,c^3\,d\,e^7\,f^3\,g^5+36\,a^2\,b^6\,c^3\,e^8\,f^4\,g^4-58\,a^2\,b^5\,c^4\,d^5\,e^3\,g^8+34\,a^2\,b^5\,c^4\,d^4\,e^4\,f\,g^7+120\,a^2\,b^5\,c^4\,d^3\,e^5\,f^2\,g^6+120\,a^2\,b^5\,c^4\,d^2\,e^6\,f^3\,g^5+34\,a^2\,b^5\,c^4\,d\,e^7\,f^4\,g^4-58\,a^2\,b^5\,c^4\,e^8\,f^5\,g^3+38\,a^2\,b^4\,c^5\,d^6\,e^2\,g^8-152\,a^2\,b^4\,c^5\,d^5\,e^3\,f\,g^7-346\,a^2\,b^4\,c^5\,d^4\,e^4\,f^2\,g^6-280\,a^2\,b^4\,c^5\,d^3\,e^5\,f^3\,g^5-346\,a^2\,b^4\,c^5\,d^2\,e^6\,f^4\,g^4-152\,a^2\,b^4\,c^5\,d\,e^7\,f^5\,g^3+38\,a^2\,b^4\,c^5\,e^8\,f^6\,g^2-9\,a^2\,b^3\,c^6\,d^7\,e\,g^8+113\,a^2\,b^3\,c^6\,d^6\,e^2\,f\,g^7+245\,a^2\,b^3\,c^6\,d^5\,e^3\,f^2\,g^6+227\,a^2\,b^3\,c^6\,d^4\,e^4\,f^3\,g^5+227\,a^2\,b^3\,c^6\,d^3\,e^5\,f^4\,g^4+245\,a^2\,b^3\,c^6\,d^2\,e^6\,f^5\,g^3+113\,a^2\,b^3\,c^6\,d\,e^7\,f^6\,g^2-9\,a^2\,b^3\,c^6\,e^8\,f^7\,g-26\,a^2\,b^2\,c^7\,d^7\,e\,f\,g^7-64\,a^2\,b^2\,c^7\,d^6\,e^2\,f^2\,g^6-154\,a^2\,b^2\,c^7\,d^5\,e^3\,f^3\,g^5+152\,a^2\,b^2\,c^7\,d^4\,e^4\,f^4\,g^4-154\,a^2\,b^2\,c^7\,d^3\,e^5\,f^5\,g^3-64\,a^2\,b^2\,c^7\,d^2\,e^6\,f^6\,g^2-26\,a^2\,b^2\,c^7\,d\,e^7\,f^7\,g+8\,a^2\,b\,c^8\,d^7\,e\,f^2\,g^6+24\,a^2\,b\,c^8\,d^6\,e^2\,f^3\,g^5-32\,a^2\,b\,c^8\,d^5\,e^3\,f^4\,g^4-32\,a^2\,b\,c^8\,d^4\,e^4\,f^5\,g^3+24\,a^2\,b\,c^8\,d^3\,e^5\,f^6\,g^2+8\,a^2\,b\,c^8\,d^2\,e^6\,f^7\,g+16\,a^2\,c^9\,d^7\,e\,f^3\,g^5-56\,a^2\,c^9\,d^6\,e^2\,f^4\,g^4+80\,a^2\,c^9\,d^5\,e^3\,f^5\,g^3-56\,a^2\,c^9\,d^4\,e^4\,f^6\,g^2+16\,a^2\,c^9\,d^3\,e^5\,f^7\,g+a\,b^9\,c\,d^3\,e^5\,g^8+3\,a\,b^9\,c\,d^2\,e^6\,f\,g^7+3\,a\,b^9\,c\,d\,e^7\,f^2\,g^6+a\,b^9\,c\,e^8\,f^3\,g^5-4\,a\,b^8\,c^2\,d^4\,e^4\,g^8+2\,a\,b^8\,c^2\,d^3\,e^5\,f\,g^7+4\,a\,b^8\,c^2\,d^2\,e^6\,f^2\,g^6+2\,a\,b^8\,c^2\,d\,e^7\,f^3\,g^5-4\,a\,b^8\,c^2\,e^8\,f^4\,g^4+6\,a\,b^7\,c^3\,d^5\,e^3\,g^8-34\,a\,b^7\,c^3\,d^4\,e^4\,f\,g^7-44\,a\,b^7\,c^3\,d^3\,e^5\,f^2\,g^6-44\,a\,b^7\,c^3\,d^2\,e^6\,f^3\,g^5-34\,a\,b^7\,c^3\,d\,e^7\,f^4\,g^4+6\,a\,b^7\,c^3\,e^8\,f^5\,g^3-4\,a\,b^6\,c^4\,d^6\,e^2\,g^8+60\,a\,b^6\,c^4\,d^5\,e^3\,f\,g^7+80\,a\,b^6\,c^4\,d^4\,e^4\,f^2\,g^6+68\,a\,b^6\,c^4\,d^3\,e^5\,f^3\,g^5+80\,a\,b^6\,c^4\,d^2\,e^6\,f^4\,g^4+60\,a\,b^6\,c^4\,d\,e^7\,f^5\,g^3-4\,a\,b^6\,c^4\,e^8\,f^6\,g^2+a\,b^5\,c^5\,d^7\,e\,g^8-41\,a\,b^5\,c^5\,d^6\,e^2\,f\,g^7-61\,a\,b^5\,c^5\,d^5\,e^3\,f^2\,g^6-43\,a\,b^5\,c^5\,d^4\,e^4\,f^3\,g^5-43\,a\,b^5\,c^5\,d^3\,e^5\,f^4\,g^4-61\,a\,b^5\,c^5\,d^2\,e^6\,f^5\,g^3-41\,a\,b^5\,c^5\,d\,e^7\,f^6\,g^2+a\,b^5\,c^5\,e^8\,f^7\,g+10\,a\,b^4\,c^6\,d^7\,e\,f\,g^7+20\,a\,b^4\,c^6\,d^6\,e^2\,f^2\,g^6+26\,a\,b^4\,c^6\,d^5\,e^3\,f^3\,g^5-28\,a\,b^4\,c^6\,d^4\,e^4\,f^4\,g^4+26\,a\,b^4\,c^6\,d^3\,e^5\,f^5\,g^3+20\,a\,b^4\,c^6\,d^2\,e^6\,f^6\,g^2+10\,a\,b^4\,c^6\,d\,e^7\,f^7\,g-2\,a\,b^3\,c^7\,d^7\,e\,f^2\,g^6-6\,a\,b^3\,c^7\,d^6\,e^2\,f^3\,g^5+8\,a\,b^3\,c^7\,d^5\,e^3\,f^4\,g^4+8\,a\,b^3\,c^7\,d^4\,e^4\,f^5\,g^3-6\,a\,b^3\,c^7\,d^3\,e^5\,f^6\,g^2-2\,a\,b^3\,c^7\,d^2\,e^6\,f^7\,g-4\,a\,b^2\,c^8\,d^7\,e\,f^3\,g^5+30\,a\,b^2\,c^8\,d^6\,e^2\,f^4\,g^4-52\,a\,b^2\,c^8\,d^5\,e^3\,f^5\,g^3+30\,a\,b^2\,c^8\,d^4\,e^4\,f^6\,g^2-4\,a\,b^2\,c^8\,d^3\,e^5\,f^7\,g-12\,a\,b\,c^9\,d^7\,e\,f^4\,g^4+12\,a\,b\,c^9\,d^6\,e^2\,f^5\,g^3+12\,a\,b\,c^9\,d^5\,e^3\,f^6\,g^2-12\,a\,b\,c^9\,d^4\,e^4\,f^7\,g+8\,a\,c^{10}\,d^7\,e\,f^5\,g^3-16\,a\,c^{10}\,d^6\,e^2\,f^6\,g^2+8\,a\,c^{10}\,d^5\,e^3\,f^7\,g-b^{10}\,c\,d^3\,e^5\,f\,g^7-b^{10}\,c\,d^2\,e^6\,f^2\,g^6-b^{10}\,c\,d\,e^7\,f^3\,g^5+4\,b^9\,c^2\,d^4\,e^4\,f\,g^7+4\,b^9\,c^2\,d^3\,e^5\,f^2\,g^6+4\,b^9\,c^2\,d^2\,e^6\,f^3\,g^5+4\,b^9\,c^2\,d\,e^7\,f^4\,g^4-6\,b^8\,c^3\,d^5\,e^3\,f\,g^7-6\,b^8\,c^3\,d^4\,e^4\,f^2\,g^6-6\,b^8\,c^3\,d^3\,e^5\,f^3\,g^5-6\,b^8\,c^3\,d^2\,e^6\,f^4\,g^4-6\,b^8\,c^3\,d\,e^7\,f^5\,g^3+4\,b^7\,c^4\,d^6\,e^2\,f\,g^7+4\,b^7\,c^4\,d^5\,e^3\,f^2\,g^6+4\,b^7\,c^4\,d^4\,e^4\,f^3\,g^5+4\,b^7\,c^4\,d^3\,e^5\,f^4\,g^4+4\,b^7\,c^4\,d^2\,e^6\,f^5\,g^3+4\,b^7\,c^4\,d\,e^7\,f^6\,g^2-b^6\,c^5\,d^7\,e\,f\,g^7-b^6\,c^5\,d^6\,e^2\,f^2\,g^6-b^6\,c^5\,d^5\,e^3\,f^3\,g^5-b^6\,c^5\,d^4\,e^4\,f^4\,g^4-b^6\,c^5\,d^3\,e^5\,f^5\,g^3-b^6\,c^5\,d^2\,e^6\,f^6\,g^2-b^6\,c^5\,d\,e^7\,f^7\,g-4\,b^4\,c^7\,d^6\,e^2\,f^4\,g^4+8\,b^4\,c^7\,d^5\,e^3\,f^5\,g^3-4\,b^4\,c^7\,d^4\,e^4\,f^6\,g^2+3\,b^3\,c^8\,d^7\,e\,f^4\,g^4-3\,b^3\,c^8\,d^6\,e^2\,f^5\,g^3-3\,b^3\,c^8\,d^5\,e^3\,f^6\,g^2+3\,b^3\,c^8\,d^4\,e^4\,f^7\,g-2\,b^2\,c^9\,d^7\,e\,f^5\,g^3+4\,b^2\,c^9\,d^6\,e^2\,f^6\,g^2-2\,b^2\,c^9\,d^5\,e^3\,f^7\,g}{16\,a^6\,c^2\,e^4\,g^4-8\,a^5\,b^2\,c\,e^4\,g^4-32\,a^5\,b\,c^2\,d\,e^3\,g^4-32\,a^5\,b\,c^2\,e^4\,f\,g^3+32\,a^5\,c^3\,d^2\,e^2\,g^4+32\,a^5\,c^3\,e^4\,f^2\,g^2+a^4\,b^4\,e^4\,g^4+16\,a^4\,b^3\,c\,d\,e^3\,g^4+16\,a^4\,b^3\,c\,e^4\,f\,g^3+64\,a^4\,b^2\,c^2\,d\,e^3\,f\,g^3-32\,a^4\,b\,c^3\,d^3\,e\,g^4-64\,a^4\,b\,c^3\,d^2\,e^2\,f\,g^3-64\,a^4\,b\,c^3\,d\,e^3\,f^2\,g^2-32\,a^4\,b\,c^3\,e^4\,f^3\,g+16\,a^4\,c^4\,d^4\,g^4+64\,a^4\,c^4\,d^2\,e^2\,f^2\,g^2+16\,a^4\,c^4\,e^4\,f^4-2\,a^3\,b^5\,d\,e^3\,g^4-2\,a^3\,b^5\,e^4\,f\,g^3-6\,a^3\,b^4\,c\,d^2\,e^2\,g^4-32\,a^3\,b^4\,c\,d\,e^3\,f\,g^3-6\,a^3\,b^4\,c\,e^4\,f^2\,g^2+16\,a^3\,b^3\,c^2\,d^3\,e\,g^4+16\,a^3\,b^3\,c^2\,e^4\,f^3\,g-8\,a^3\,b^2\,c^3\,d^4\,g^4+64\,a^3\,b^2\,c^3\,d^3\,e\,f\,g^3+32\,a^3\,b^2\,c^3\,d^2\,e^2\,f^2\,g^2+64\,a^3\,b^2\,c^3\,d\,e^3\,f^3\,g-8\,a^3\,b^2\,c^3\,e^4\,f^4-32\,a^3\,b\,c^4\,d^4\,f\,g^3-64\,a^3\,b\,c^4\,d^3\,e\,f^2\,g^2-64\,a^3\,b\,c^4\,d^2\,e^2\,f^3\,g-32\,a^3\,b\,c^4\,d\,e^3\,f^4+32\,a^3\,c^5\,d^4\,f^2\,g^2+32\,a^3\,c^5\,d^2\,e^2\,f^4+a^2\,b^6\,d^2\,e^2\,g^4+4\,a^2\,b^6\,d\,e^3\,f\,g^3+a^2\,b^6\,e^4\,f^2\,g^2-2\,a^2\,b^5\,c\,d^3\,e\,g^4+12\,a^2\,b^5\,c\,d^2\,e^2\,f\,g^3+12\,a^2\,b^5\,c\,d\,e^3\,f^2\,g^2-2\,a^2\,b^5\,c\,e^4\,f^3\,g+a^2\,b^4\,c^2\,d^4\,g^4-32\,a^2\,b^4\,c^2\,d^3\,e\,f\,g^3-12\,a^2\,b^4\,c^2\,d^2\,e^2\,f^2\,g^2-32\,a^2\,b^4\,c^2\,d\,e^3\,f^3\,g+a^2\,b^4\,c^2\,e^4\,f^4+16\,a^2\,b^3\,c^3\,d^4\,f\,g^3+16\,a^2\,b^3\,c^3\,d\,e^3\,f^4+64\,a^2\,b^2\,c^4\,d^3\,e\,f^3\,g-32\,a^2\,b\,c^5\,d^4\,f^3\,g-32\,a^2\,b\,c^5\,d^3\,e\,f^4+16\,a^2\,c^6\,d^4\,f^4-2\,a\,b^7\,d^2\,e^2\,f\,g^3-2\,a\,b^7\,d\,e^3\,f^2\,g^2+4\,a\,b^6\,c\,d^3\,e\,f\,g^3-4\,a\,b^6\,c\,d^2\,e^2\,f^2\,g^2+4\,a\,b^6\,c\,d\,e^3\,f^3\,g-2\,a\,b^5\,c^2\,d^4\,f\,g^3+12\,a\,b^5\,c^2\,d^3\,e\,f^2\,g^2+12\,a\,b^5\,c^2\,d^2\,e^2\,f^3\,g-2\,a\,b^5\,c^2\,d\,e^3\,f^4-6\,a\,b^4\,c^3\,d^4\,f^2\,g^2-32\,a\,b^4\,c^3\,d^3\,e\,f^3\,g-6\,a\,b^4\,c^3\,d^2\,e^2\,f^4+16\,a\,b^3\,c^4\,d^4\,f^3\,g+16\,a\,b^3\,c^4\,d^3\,e\,f^4-8\,a\,b^2\,c^5\,d^4\,f^4+b^8\,d^2\,e^2\,f^2\,g^2-2\,b^7\,c\,d^3\,e\,f^2\,g^2-2\,b^7\,c\,d^2\,e^2\,f^3\,g+b^6\,c^2\,d^4\,f^2\,g^2+4\,b^6\,c^2\,d^3\,e\,f^3\,g+b^6\,c^2\,d^2\,e^2\,f^4-2\,b^5\,c^3\,d^4\,f^3\,g-2\,b^5\,c^3\,d^3\,e\,f^4+b^4\,c^4\,d^4\,f^4}+\mathrm{root}\left(1120\,a^6\,b^2\,c^6\,d^9\,e\,f\,g^9\,z^4+1120\,a^6\,b^2\,c^6\,d\,e^9\,f^9\,g\,z^4-792\,a^5\,b^4\,c^5\,d^9\,e\,f\,g^9\,z^4-792\,a^5\,b^4\,c^5\,d\,e^9\,f^9\,g\,z^4+512\,a^9\,b\,c^4\,d^4\,e^6\,f\,g^9\,z^4+512\,a^9\,b\,c^4\,d\,e^9\,f^4\,g^6\,z^4-512\,a^7\,b\,c^6\,d^8\,e^2\,f\,g^9\,z^4-512\,a^7\,b\,c^6\,d\,e^9\,f^8\,g^2\,z^4-512\,a^6\,b\,c^7\,d^9\,e\,f^2\,g^8\,z^4-512\,a^6\,b\,c^7\,d^2\,e^8\,f^9\,g\,z^4+512\,a^4\,b\,c^9\,d^9\,e\,f^6\,g^4\,z^4+512\,a^4\,b\,c^9\,d^6\,e^4\,f^9\,g\,z^4+256\,a^{10}\,b\,c^3\,d^2\,e^8\,f\,g^9\,z^4+256\,a^{10}\,b\,c^3\,d\,e^9\,f^2\,g^8\,z^4+256\,a^3\,b\,c^{10}\,d^9\,e\,f^8\,g^2\,z^4+256\,a^3\,b\,c^{10}\,d^8\,e^2\,f^9\,g\,z^4-200\,a^6\,b^7\,c\,d^4\,e^6\,f\,g^9\,z^4-200\,a^6\,b^7\,c\,d\,e^9\,f^4\,g^6\,z^4-200\,a\,b^7\,c^6\,d^9\,e\,f^6\,g^4\,z^4-200\,a\,b^7\,c^6\,d^6\,e^4\,f^9\,g\,z^4+194\,a^4\,b^6\,c^4\,d^9\,e\,f\,g^9\,z^4+194\,a^4\,b^6\,c^4\,d\,e^9\,f^9\,g\,z^4+144\,a^5\,b^8\,c\,d^5\,e^5\,f\,g^9\,z^4+144\,a^5\,b^8\,c\,d\,e^9\,f^5\,g^5\,z^4+144\,a\,b^8\,c^5\,d^9\,e\,f^5\,g^5\,z^4+144\,a\,b^8\,c^5\,d^5\,e^5\,f^9\,g\,z^4+96\,a^{10}\,b^2\,c^2\,d\,e^9\,f\,g^9\,z^4+96\,a^2\,b^2\,c^{10}\,d^9\,e\,f^9\,g\,z^4+56\,a^7\,b^6\,c\,d^3\,e^7\,f\,g^9\,z^4+56\,a^7\,b^6\,c\,d\,e^9\,f^3\,g^7\,z^4+56\,a\,b^6\,c^7\,d^9\,e\,f^7\,g^3\,z^4+56\,a\,b^6\,c^7\,d^7\,e^3\,f^9\,g\,z^4+48\,a^8\,b^5\,c\,d^2\,e^8\,f\,g^9\,z^4+48\,a^8\,b^5\,c\,d\,e^9\,f^2\,g^8\,z^4+48\,a\,b^5\,c^8\,d^9\,e\,f^8\,g^2\,z^4+48\,a\,b^5\,c^8\,d^8\,e^2\,f^9\,g\,z^4+20\,a\,b^{12}\,c\,d^6\,e^4\,f^4\,g^6\,z^4+20\,a\,b^{12}\,c\,d^4\,e^6\,f^6\,g^4\,z^4-16\,a^3\,b^{10}\,c\,d^7\,e^3\,f\,g^9\,z^4-16\,a^3\,b^{10}\,c\,d\,e^9\,f^7\,g^3\,z^4-16\,a^3\,b^8\,c^3\,d^9\,e\,f\,g^9\,z^4-16\,a^3\,b^8\,c^3\,d\,e^9\,f^9\,g\,z^4-16\,a\,b^{12}\,c\,d^7\,e^3\,f^3\,g^7\,z^4-16\,a\,b^{12}\,c\,d^3\,e^7\,f^7\,g^3\,z^4-16\,a\,b^{10}\,c^3\,d^9\,e\,f^3\,g^7\,z^4-16\,a\,b^{10}\,c^3\,d^3\,e^7\,f^9\,g\,z^4-8\,a^4\,b^9\,c\,d^6\,e^4\,f\,g^9\,z^4-8\,a^4\,b^9\,c\,d\,e^9\,f^6\,g^4\,z^4-8\,a\,b^{12}\,c\,d^5\,e^5\,f^5\,g^5\,z^4-8\,a\,b^9\,c^4\,d^9\,e\,f^4\,g^6\,z^4-8\,a\,b^9\,c^4\,d^4\,e^6\,f^9\,g\,z^4-9984\,a^7\,b^2\,c^5\,d^4\,e^6\,f^4\,g^6\,z^4-9984\,a^5\,b^2\,c^7\,d^6\,e^4\,f^6\,g^4\,z^4-8640\,a^6\,b^2\,c^6\,d^6\,e^4\,f^4\,g^6\,z^4-8640\,a^6\,b^2\,c^6\,d^4\,e^6\,f^6\,g^4\,z^4-8544\,a^5\,b^4\,c^5\,d^5\,e^5\,f^5\,g^5\,z^4+5632\,a^6\,b^2\,c^6\,d^7\,e^3\,f^3\,g^7\,z^4+5632\,a^6\,b^2\,c^6\,d^3\,e^7\,f^7\,g^3\,z^4+5232\,a^5\,b^4\,c^5\,d^6\,e^4\,f^4\,g^6\,z^4+5232\,a^5\,b^4\,c^5\,d^4\,e^6\,f^6\,g^4\,z^4+4808\,a^4\,b^6\,c^4\,d^5\,e^5\,f^5\,g^5\,z^4-4288\,a^6\,b^4\,c^4\,d^5\,e^5\,f^3\,g^7\,z^4-4288\,a^6\,b^4\,c^4\,d^3\,e^7\,f^5\,g^5\,z^4-4288\,a^4\,b^4\,c^6\,d^7\,e^3\,f^5\,g^5\,z^4-4288\,a^4\,b^4\,c^6\,d^5\,e^5\,f^7\,g^3\,z^4+3968\,a^6\,b^3\,c^5\,d^5\,e^5\,f^4\,g^6\,z^4+3968\,a^6\,b^3\,c^5\,d^4\,e^6\,f^5\,g^5\,z^4+3968\,a^5\,b^3\,c^6\,d^6\,e^4\,f^5\,g^5\,z^4+3968\,a^5\,b^3\,c^6\,d^5\,e^5\,f^6\,g^4\,z^4+3840\,a^7\,b^2\,c^5\,d^5\,e^5\,f^3\,g^7\,z^4+3840\,a^7\,b^2\,c^5\,d^3\,e^7\,f^5\,g^5\,z^4+3840\,a^5\,b^2\,c^7\,d^7\,e^3\,f^5\,g^5\,z^4+3840\,a^5\,b^2\,c^7\,d^5\,e^5\,f^7\,g^3\,z^4+3776\,a^6\,b^4\,c^4\,d^4\,e^6\,f^4\,g^6\,z^4+3776\,a^4\,b^4\,c^6\,d^6\,e^4\,f^6\,g^4\,z^4+3456\,a^6\,b^2\,c^6\,d^5\,e^5\,f^5\,g^5\,z^4+3440\,a^6\,b^4\,c^4\,d^6\,e^4\,f^2\,g^8\,z^4+3440\,a^6\,b^4\,c^4\,d^2\,e^8\,f^6\,g^4\,z^4+3440\,a^4\,b^4\,c^6\,d^8\,e^2\,f^4\,g^6\,z^4+3440\,a^4\,b^4\,c^6\,d^4\,e^6\,f^8\,g^2\,z^4-3360\,a^8\,b^2\,c^4\,d^4\,e^6\,f^2\,g^8\,z^4-3360\,a^8\,b^2\,c^4\,d^2\,e^8\,f^4\,g^6\,z^4-3360\,a^4\,b^2\,c^8\,d^8\,e^2\,f^6\,g^4\,z^4-3360\,a^4\,b^2\,c^8\,d^6\,e^4\,f^8\,g^2\,z^4-2944\,a^7\,b^4\,c^3\,d^3\,e^7\,f^3\,g^7\,z^4-2944\,a^3\,b^4\,c^7\,d^7\,e^3\,f^7\,g^3\,z^4+2512\,a^5\,b^6\,c^3\,d^5\,e^5\,f^3\,g^7\,z^4+2512\,a^5\,b^6\,c^3\,d^3\,e^7\,f^5\,g^5\,z^4+2512\,a^3\,b^6\,c^5\,d^7\,e^3\,f^5\,g^5\,z^4+2512\,a^3\,b^6\,c^5\,d^5\,e^5\,f^7\,g^3\,z^4+2312\,a^7\,b^4\,c^3\,d^4\,e^6\,f^2\,g^8\,z^4+2312\,a^7\,b^4\,c^3\,d^2\,e^8\,f^4\,g^6\,z^4+2312\,a^3\,b^4\,c^7\,d^8\,e^2\,f^6\,g^4\,z^4+2312\,a^3\,b^4\,c^7\,d^6\,e^4\,f^8\,g^2\,z^4+1952\,a^6\,b^6\,c^2\,d^3\,e^7\,f^3\,g^7\,z^4+1952\,a^2\,b^6\,c^6\,d^7\,e^3\,f^7\,g^3\,z^4-1920\,a^5\,b^4\,c^5\,d^7\,e^3\,f^3\,g^7\,z^4-1920\,a^5\,b^4\,c^5\,d^3\,e^7\,f^7\,g^3\,z^4-1828\,a^5\,b^6\,c^3\,d^6\,e^4\,f^2\,g^8\,z^4-1828\,a^5\,b^6\,c^3\,d^2\,e^8\,f^6\,g^4\,z^4-1828\,a^3\,b^6\,c^5\,d^8\,e^2\,f^4\,g^6\,z^4-1828\,a^3\,b^6\,c^5\,d^4\,e^6\,f^8\,g^2\,z^4+1740\,a^5\,b^4\,c^5\,d^8\,e^2\,f^2\,g^8\,z^4+1740\,a^5\,b^4\,c^5\,d^2\,e^8\,f^8\,g^2\,z^4-1728\,a^7\,b^2\,c^5\,d^6\,e^4\,f^2\,g^8\,z^4-1728\,a^7\,b^2\,c^5\,d^2\,e^8\,f^6\,g^4\,z^4-1728\,a^5\,b^2\,c^7\,d^8\,e^2\,f^4\,g^6\,z^4-1728\,a^5\,b^2\,c^7\,d^4\,e^6\,f^8\,g^2\,z^4-1716\,a^4\,b^6\,c^4\,d^6\,e^4\,f^4\,g^6\,z^4-1716\,a^4\,b^6\,c^4\,d^4\,e^6\,f^6\,g^4\,z^4-1664\,a^9\,b^2\,c^3\,d^2\,e^8\,f^2\,g^8\,z^4-1664\,a^3\,b^2\,c^9\,d^8\,e^2\,f^8\,g^2\,z^4-1600\,a^6\,b^3\,c^5\,d^7\,e^3\,f^2\,g^8\,z^4-1600\,a^6\,b^3\,c^5\,d^2\,e^8\,f^7\,g^3\,z^4-1600\,a^5\,b^3\,c^6\,d^8\,e^2\,f^3\,g^7\,z^4-1600\,a^5\,b^3\,c^6\,d^3\,e^7\,f^8\,g^2\,z^4-1553\,a^4\,b^6\,c^4\,d^8\,e^2\,f^2\,g^8\,z^4-1553\,a^4\,b^6\,c^4\,d^2\,e^8\,f^8\,g^2\,z^4+1536\,a^8\,b^2\,c^4\,d^3\,e^7\,f^3\,g^7\,z^4+1536\,a^4\,b^2\,c^8\,d^7\,e^3\,f^7\,g^3\,z^4+1408\,a^7\,b^3\,c^4\,d^4\,e^6\,f^3\,g^7\,z^4+1408\,a^7\,b^3\,c^4\,d^3\,e^7\,f^4\,g^6\,z^4-1408\,a^6\,b^3\,c^5\,d^6\,e^4\,f^3\,g^7\,z^4-1408\,a^6\,b^3\,c^5\,d^3\,e^7\,f^6\,g^4\,z^4-1408\,a^5\,b^3\,c^6\,d^7\,e^3\,f^4\,g^6\,z^4-1408\,a^5\,b^3\,c^6\,d^4\,e^6\,f^7\,g^3\,z^4+1408\,a^4\,b^3\,c^7\,d^7\,e^3\,f^6\,g^4\,z^4+1408\,a^4\,b^3\,c^7\,d^6\,e^4\,f^7\,g^3\,z^4-1360\,a^6\,b^5\,c^3\,d^5\,e^5\,f^2\,g^8\,z^4-1360\,a^6\,b^5\,c^3\,d^2\,e^8\,f^5\,g^5\,z^4-1360\,a^3\,b^5\,c^6\,d^8\,e^2\,f^5\,g^5\,z^4-1360\,a^3\,b^5\,c^6\,d^5\,e^5\,f^8\,g^2\,z^4-1248\,a^5\,b^5\,c^4\,d^5\,e^5\,f^4\,g^6\,z^4-1248\,a^5\,b^5\,c^4\,d^4\,e^6\,f^5\,g^5\,z^4-1248\,a^4\,b^5\,c^5\,d^6\,e^4\,f^5\,g^5\,z^4-1248\,a^4\,b^5\,c^5\,d^5\,e^5\,f^6\,g^4\,z^4+1088\,a^8\,b^3\,c^3\,d^3\,e^7\,f^2\,g^8\,z^4+1088\,a^8\,b^3\,c^3\,d^2\,e^8\,f^3\,g^7\,z^4+1088\,a^3\,b^3\,c^8\,d^8\,e^2\,f^7\,g^3\,z^4+1088\,a^3\,b^3\,c^8\,d^7\,e^3\,f^8\,g^2\,z^4+1056\,a^8\,b^4\,c^2\,d^2\,e^8\,f^2\,g^8\,z^4+1056\,a^2\,b^4\,c^8\,d^8\,e^2\,f^8\,g^2\,z^4-912\,a^7\,b^5\,c^2\,d^3\,e^7\,f^2\,g^8\,z^4-912\,a^7\,b^5\,c^2\,d^2\,e^8\,f^3\,g^7\,z^4-912\,a^2\,b^5\,c^7\,d^8\,e^2\,f^7\,g^3\,z^4-912\,a^2\,b^5\,c^7\,d^7\,e^3\,f^8\,g^2\,z^4-848\,a^5\,b^6\,c^3\,d^4\,e^6\,f^4\,g^6\,z^4-848\,a^3\,b^6\,c^5\,d^6\,e^4\,f^6\,g^4\,z^4+832\,a^7\,b^3\,c^4\,d^5\,e^5\,f^2\,g^8\,z^4+832\,a^7\,b^3\,c^4\,d^2\,e^8\,f^5\,g^5\,z^4+832\,a^4\,b^3\,c^7\,d^8\,e^2\,f^5\,g^5\,z^4+832\,a^4\,b^3\,c^7\,d^5\,e^5\,f^8\,g^2\,z^4+828\,a^5\,b^7\,c^2\,d^5\,e^5\,f^2\,g^8\,z^4+828\,a^5\,b^7\,c^2\,d^2\,e^8\,f^5\,g^5\,z^4+828\,a^2\,b^7\,c^5\,d^8\,e^2\,f^5\,g^5\,z^4+828\,a^2\,b^7\,c^5\,d^5\,e^5\,f^8\,g^2\,z^4-800\,a^3\,b^8\,c^3\,d^5\,e^5\,f^5\,g^5\,z^4-696\,a^4\,b^8\,c^2\,d^5\,e^5\,f^3\,g^7\,z^4-696\,a^4\,b^8\,c^2\,d^3\,e^7\,f^5\,g^5\,z^4-696\,a^2\,b^8\,c^4\,d^7\,e^3\,f^5\,g^5\,z^4-696\,a^2\,b^8\,c^4\,d^5\,e^5\,f^7\,g^3\,z^4-694\,a^6\,b^6\,c^2\,d^4\,e^6\,f^2\,g^8\,z^4-694\,a^6\,b^6\,c^2\,d^2\,e^8\,f^4\,g^6\,z^4-694\,a^2\,b^6\,c^6\,d^8\,e^2\,f^6\,g^4\,z^4-694\,a^2\,b^6\,c^6\,d^6\,e^4\,f^8\,g^2\,z^4+692\,a^4\,b^7\,c^3\,d^7\,e^3\,f^2\,g^8\,z^4+692\,a^4\,b^7\,c^3\,d^2\,e^8\,f^7\,g^3\,z^4+692\,a^3\,b^7\,c^4\,d^8\,e^2\,f^3\,g^7\,z^4+692\,a^3\,b^7\,c^4\,d^3\,e^7\,f^8\,g^2\,z^4+672\,a^4\,b^6\,c^4\,d^7\,e^3\,f^3\,g^7\,z^4+672\,a^4\,b^6\,c^4\,d^3\,e^7\,f^7\,g^3\,z^4+600\,a^4\,b^8\,c^2\,d^4\,e^6\,f^4\,g^6\,z^4+600\,a^2\,b^8\,c^4\,d^6\,e^4\,f^6\,g^4\,z^4-544\,a^3\,b^8\,c^3\,d^7\,e^3\,f^3\,g^7\,z^4+544\,a^3\,b^8\,c^3\,d^6\,e^4\,f^4\,g^6\,z^4+544\,a^3\,b^8\,c^3\,d^4\,e^6\,f^6\,g^4\,z^4-544\,a^3\,b^8\,c^3\,d^3\,e^7\,f^7\,g^3\,z^4-536\,a^4\,b^7\,c^3\,d^5\,e^5\,f^4\,g^6\,z^4-536\,a^4\,b^7\,c^3\,d^4\,e^6\,f^5\,g^5\,z^4-536\,a^3\,b^7\,c^4\,d^6\,e^4\,f^5\,g^5\,z^4-536\,a^3\,b^7\,c^4\,d^5\,e^5\,f^6\,g^4\,z^4-504\,a^5\,b^7\,c^2\,d^4\,e^6\,f^3\,g^7\,z^4-504\,a^5\,b^7\,c^2\,d^3\,e^7\,f^4\,g^6\,z^4-504\,a^2\,b^7\,c^5\,d^7\,e^3\,f^6\,g^4\,z^4-504\,a^2\,b^7\,c^5\,d^6\,e^4\,f^7\,g^3\,z^4+416\,a^3\,b^8\,c^3\,d^8\,e^2\,f^2\,g^8\,z^4+416\,a^3\,b^8\,c^3\,d^2\,e^8\,f^8\,g^2\,z^4-352\,a^6\,b^5\,c^3\,d^4\,e^6\,f^3\,g^7\,z^4-352\,a^6\,b^5\,c^3\,d^3\,e^7\,f^4\,g^6\,z^4-352\,a^3\,b^5\,c^6\,d^7\,e^3\,f^6\,g^4\,z^4-352\,a^3\,b^5\,c^6\,d^6\,e^4\,f^7\,g^3\,z^4-248\,a^3\,b^9\,c^2\,d^7\,e^3\,f^2\,g^8\,z^4-248\,a^3\,b^9\,c^2\,d^2\,e^8\,f^7\,g^3\,z^4-248\,a^2\,b^9\,c^3\,d^8\,e^2\,f^3\,g^7\,z^4-248\,a^2\,b^9\,c^3\,d^3\,e^7\,f^8\,g^2\,z^4+246\,a^4\,b^8\,c^2\,d^6\,e^4\,f^2\,g^8\,z^4+246\,a^4\,b^8\,c^2\,d^2\,e^8\,f^6\,g^4\,z^4+246\,a^2\,b^8\,c^4\,d^8\,e^2\,f^4\,g^6\,z^4+246\,a^2\,b^8\,c^4\,d^4\,e^6\,f^8\,g^2\,z^4+208\,a^6\,b^2\,c^6\,d^8\,e^2\,f^2\,g^8\,z^4+208\,a^6\,b^2\,c^6\,d^2\,e^8\,f^8\,g^2\,z^4+168\,a^2\,b^{10}\,c^2\,d^7\,e^3\,f^3\,g^7\,z^4+168\,a^2\,b^{10}\,c^2\,d^3\,e^7\,f^7\,g^3\,z^4+160\,a^3\,b^9\,c^2\,d^5\,e^5\,f^4\,g^6\,z^4+160\,a^3\,b^9\,c^2\,d^4\,e^6\,f^5\,g^5\,z^4+160\,a^2\,b^9\,c^3\,d^6\,e^4\,f^5\,g^5\,z^4+160\,a^2\,b^9\,c^3\,d^5\,e^5\,f^6\,g^4\,z^4+144\,a^5\,b^5\,c^4\,d^7\,e^3\,f^2\,g^8\,z^4+144\,a^5\,b^5\,c^4\,d^2\,e^8\,f^7\,g^3\,z^4+144\,a^4\,b^5\,c^5\,d^8\,e^2\,f^3\,g^7\,z^4+144\,a^4\,b^5\,c^5\,d^3\,e^7\,f^8\,g^2\,z^4-144\,a^2\,b^{10}\,c^2\,d^6\,e^4\,f^4\,g^6\,z^4-144\,a^2\,b^{10}\,c^2\,d^4\,e^6\,f^6\,g^4\,z^4+120\,a^4\,b^7\,c^3\,d^6\,e^4\,f^3\,g^7\,z^4+120\,a^4\,b^7\,c^3\,d^3\,e^7\,f^6\,g^4\,z^4+120\,a^3\,b^7\,c^4\,d^7\,e^3\,f^4\,g^6\,z^4+120\,a^3\,b^7\,c^4\,d^4\,e^6\,f^7\,g^3\,z^4+96\,a^5\,b^5\,c^4\,d^6\,e^4\,f^3\,g^7\,z^4+96\,a^5\,b^5\,c^4\,d^3\,e^7\,f^6\,g^4\,z^4+96\,a^4\,b^5\,c^5\,d^7\,e^3\,f^4\,g^6\,z^4+96\,a^4\,b^5\,c^5\,d^4\,e^6\,f^7\,g^3\,z^4+64\,a^3\,b^9\,c^2\,d^6\,e^4\,f^3\,g^7\,z^4+64\,a^3\,b^9\,c^2\,d^3\,e^7\,f^6\,g^4\,z^4+64\,a^2\,b^9\,c^3\,d^7\,e^3\,f^4\,g^6\,z^4+64\,a^2\,b^9\,c^3\,d^4\,e^6\,f^7\,g^3\,z^4-36\,a^2\,b^{10}\,c^2\,d^8\,e^2\,f^2\,g^8\,z^4-36\,a^2\,b^{10}\,c^2\,d^2\,e^8\,f^8\,g^2\,z^4+24\,a^2\,b^{10}\,c^2\,d^5\,e^5\,f^5\,g^5\,z^4-24\,a^9\,b^4\,c\,d\,e^9\,f\,g^9\,z^4-24\,a\,b^4\,c^9\,d^9\,e\,f^9\,g\,z^4+2688\,a^7\,b^2\,c^5\,d^7\,e^3\,f\,g^9\,z^4+2688\,a^7\,b^2\,c^5\,d\,e^9\,f^7\,g^3\,z^4+2688\,a^5\,b^2\,c^7\,d^9\,e\,f^3\,g^7\,z^4+2688\,a^5\,b^2\,c^7\,d^3\,e^7\,f^9\,g\,z^4-2560\,a^7\,b^3\,c^4\,d^6\,e^4\,f\,g^9\,z^4-2560\,a^7\,b^3\,c^4\,d\,e^9\,f^6\,g^4\,z^4-2560\,a^4\,b^3\,c^7\,d^9\,e\,f^4\,g^6\,z^4-2560\,a^4\,b^3\,c^7\,d^4\,e^6\,f^9\,g\,z^4+2112\,a^8\,b^2\,c^4\,d^5\,e^5\,f\,g^9\,z^4+2112\,a^8\,b^2\,c^4\,d\,e^9\,f^5\,g^5\,z^4+2112\,a^4\,b^2\,c^8\,d^9\,e\,f^5\,g^5\,z^4+2112\,a^4\,b^2\,c^8\,d^5\,e^5\,f^9\,g\,z^4+1664\,a^6\,b^5\,c^3\,d^6\,e^4\,f\,g^9\,z^4+1664\,a^6\,b^5\,c^3\,d\,e^9\,f^6\,g^4\,z^4+1664\,a^3\,b^5\,c^6\,d^9\,e\,f^4\,g^6\,z^4+1664\,a^3\,b^5\,c^6\,d^4\,e^6\,f^9\,g\,z^4+1536\,a^8\,b\,c^5\,d^4\,e^6\,f^3\,g^7\,z^4+1536\,a^8\,b\,c^5\,d^3\,e^7\,f^4\,g^6\,z^4+1536\,a^7\,b\,c^6\,d^5\,e^5\,f^4\,g^6\,z^4+1536\,a^7\,b\,c^6\,d^4\,e^6\,f^5\,g^5\,z^4+1536\,a^6\,b\,c^7\,d^6\,e^4\,f^5\,g^5\,z^4+1536\,a^6\,b\,c^7\,d^5\,e^5\,f^6\,g^4\,z^4+1536\,a^5\,b\,c^8\,d^7\,e^3\,f^6\,g^4\,z^4+1536\,a^5\,b\,c^8\,d^6\,e^4\,f^7\,g^3\,z^4-1408\,a^8\,b^3\,c^3\,d^4\,e^6\,f\,g^9\,z^4-1408\,a^8\,b^3\,c^3\,d\,e^9\,f^4\,g^6\,z^4-1408\,a^3\,b^3\,c^8\,d^9\,e\,f^6\,g^4\,z^4-1408\,a^3\,b^3\,c^8\,d^6\,e^4\,f^9\,g\,z^4-1280\,a^7\,b\,c^6\,d^7\,e^3\,f^2\,g^8\,z^4-1280\,a^7\,b\,c^6\,d^2\,e^8\,f^7\,g^3\,z^4-1280\,a^6\,b\,c^7\,d^8\,e^2\,f^3\,g^7\,z^4-1280\,a^6\,b\,c^7\,d^3\,e^7\,f^8\,g^2\,z^4-1152\,a^6\,b^3\,c^5\,d^8\,e^2\,f\,g^9\,z^4-1152\,a^6\,b^3\,c^5\,d\,e^9\,f^8\,g^2\,z^4-1152\,a^5\,b^3\,c^6\,d^9\,e\,f^2\,g^8\,z^4-1152\,a^5\,b^3\,c^6\,d^2\,e^8\,f^9\,g\,z^4+1056\,a^5\,b^5\,c^4\,d^8\,e^2\,f\,g^9\,z^4+1056\,a^5\,b^5\,c^4\,d\,e^9\,f^8\,g^2\,z^4+1056\,a^4\,b^5\,c^5\,d^9\,e\,f^2\,g^8\,z^4+1056\,a^4\,b^5\,c^5\,d^2\,e^8\,f^9\,g\,z^4+864\,a^7\,b^5\,c^2\,d^4\,e^6\,f\,g^9\,z^4+864\,a^7\,b^5\,c^2\,d\,e^9\,f^4\,g^6\,z^4+864\,a^2\,b^5\,c^7\,d^9\,e\,f^6\,g^4\,z^4+864\,a^2\,b^5\,c^7\,d^6\,e^4\,f^9\,g\,z^4-800\,a^6\,b^4\,c^4\,d^7\,e^3\,f\,g^9\,z^4-800\,a^6\,b^4\,c^4\,d\,e^9\,f^7\,g^3\,z^4-800\,a^4\,b^4\,c^6\,d^9\,e\,f^3\,g^7\,z^4-800\,a^4\,b^4\,c^6\,d^3\,e^7\,f^9\,g\,z^4-768\,a^8\,b\,c^5\,d^5\,e^5\,f^2\,g^8\,z^4-768\,a^8\,b\,c^5\,d^2\,e^8\,f^5\,g^5\,z^4-768\,a^5\,b\,c^8\,d^8\,e^2\,f^5\,g^5\,z^4-768\,a^5\,b\,c^8\,d^5\,e^5\,f^8\,g^2\,z^4+640\,a^9\,b^2\,c^3\,d^3\,e^7\,f\,g^9\,z^4+640\,a^9\,b^2\,c^3\,d\,e^9\,f^3\,g^7\,z^4+640\,a^3\,b^2\,c^9\,d^9\,e\,f^7\,g^3\,z^4+640\,a^3\,b^2\,c^9\,d^7\,e^3\,f^9\,g\,z^4+512\,a^7\,b\,c^6\,d^6\,e^4\,f^3\,g^7\,z^4+512\,a^7\,b\,c^6\,d^3\,e^7\,f^6\,g^4\,z^4+512\,a^6\,b\,c^7\,d^7\,e^3\,f^4\,g^6\,z^4+512\,a^6\,b\,c^7\,d^4\,e^6\,f^7\,g^3\,z^4-480\,a^5\,b^8\,c\,d^3\,e^7\,f^3\,g^7\,z^4-480\,a\,b^8\,c^5\,d^7\,e^3\,f^7\,g^3\,z^4-400\,a^7\,b^4\,c^3\,d^5\,e^5\,f\,g^9\,z^4-400\,a^7\,b^4\,c^3\,d\,e^9\,f^5\,g^5\,z^4-400\,a^3\,b^4\,c^7\,d^9\,e\,f^5\,g^5\,z^4-400\,a^3\,b^4\,c^7\,d^5\,e^5\,f^9\,g\,z^4-372\,a^6\,b^6\,c^2\,d^5\,e^5\,f\,g^9\,z^4-372\,a^6\,b^6\,c^2\,d\,e^9\,f^5\,g^5\,z^4-372\,a^2\,b^6\,c^6\,d^9\,e\,f^5\,g^5\,z^4-372\,a^2\,b^6\,c^6\,d^5\,e^5\,f^9\,g\,z^4-328\,a^5\,b^6\,c^3\,d^7\,e^3\,f\,g^9\,z^4-328\,a^5\,b^6\,c^3\,d\,e^9\,f^7\,g^3\,z^4-328\,a^3\,b^6\,c^5\,d^9\,e\,f^3\,g^7\,z^4-328\,a^3\,b^6\,c^5\,d^3\,e^7\,f^9\,g\,z^4-288\,a^8\,b^4\,c^2\,d^3\,e^7\,f\,g^9\,z^4-288\,a^8\,b^4\,c^2\,d\,e^9\,f^3\,g^7\,z^4-288\,a^5\,b^7\,c^2\,d^6\,e^4\,f\,g^9\,z^4-288\,a^5\,b^7\,c^2\,d\,e^9\,f^6\,g^4\,z^4-288\,a^2\,b^7\,c^5\,d^9\,e\,f^4\,g^6\,z^4-288\,a^2\,b^7\,c^5\,d^4\,e^6\,f^9\,g\,z^4-288\,a^2\,b^4\,c^8\,d^9\,e\,f^7\,g^3\,z^4-288\,a^2\,b^4\,c^8\,d^7\,e^3\,f^9\,g\,z^4-280\,a^4\,b^7\,c^3\,d^8\,e^2\,f\,g^9\,z^4-280\,a^4\,b^7\,c^3\,d\,e^9\,f^8\,g^2\,z^4-280\,a^3\,b^7\,c^4\,d^9\,e\,f^2\,g^8\,z^4-280\,a^3\,b^7\,c^4\,d^2\,e^8\,f^9\,g\,z^4+256\,a^9\,b\,c^4\,d^3\,e^7\,f^2\,g^8\,z^4+256\,a^9\,b\,c^4\,d^2\,e^8\,f^3\,g^7\,z^4+256\,a^4\,b\,c^9\,d^8\,e^2\,f^7\,g^3\,z^4+256\,a^4\,b\,c^9\,d^7\,e^3\,f^8\,g^2\,z^4-248\,a^7\,b^6\,c\,d^2\,e^8\,f^2\,g^8\,z^4-248\,a\,b^6\,c^7\,d^8\,e^2\,f^8\,g^2\,z^4+236\,a^6\,b^7\,c\,d^3\,e^7\,f^2\,g^8\,z^4+236\,a^6\,b^7\,c\,d^2\,e^8\,f^3\,g^7\,z^4+236\,a\,b^7\,c^6\,d^8\,e^2\,f^7\,g^3\,z^4+236\,a\,b^7\,c^6\,d^7\,e^3\,f^8\,g^2\,z^4+200\,a^4\,b^9\,c\,d^4\,e^6\,f^3\,g^7\,z^4+200\,a^4\,b^9\,c\,d^3\,e^7\,f^4\,g^6\,z^4-200\,a^3\,b^{10}\,c\,d^4\,e^6\,f^4\,g^6\,z^4-200\,a\,b^{10}\,c^3\,d^6\,e^4\,f^6\,g^4\,z^4+200\,a\,b^9\,c^4\,d^7\,e^3\,f^6\,g^4\,z^4+200\,a\,b^9\,c^4\,d^6\,e^4\,f^7\,g^3\,z^4-196\,a^4\,b^9\,c\,d^5\,e^5\,f^2\,g^8\,z^4-196\,a^4\,b^9\,c\,d^2\,e^8\,f^5\,g^5\,z^4-196\,a\,b^9\,c^4\,d^8\,e^2\,f^5\,g^5\,z^4-196\,a\,b^9\,c^4\,d^5\,e^5\,f^8\,g^2\,z^4-192\,a^9\,b^3\,c^2\,d^2\,e^8\,f\,g^9\,z^4-192\,a^9\,b^3\,c^2\,d\,e^9\,f^2\,g^8\,z^4-192\,a^2\,b^3\,c^9\,d^9\,e\,f^8\,g^2\,z^4-192\,a^2\,b^3\,c^9\,d^8\,e^2\,f^9\,g\,z^4+156\,a^4\,b^8\,c^2\,d^7\,e^3\,f\,g^9\,z^4+156\,a^4\,b^8\,c^2\,d\,e^9\,f^7\,g^3\,z^4+156\,a^2\,b^8\,c^4\,d^9\,e\,f^3\,g^7\,z^4+156\,a^2\,b^8\,c^4\,d^3\,e^7\,f^9\,g\,z^4+96\,a^5\,b^8\,c\,d^4\,e^6\,f^2\,g^8\,z^4+96\,a^5\,b^8\,c\,d^2\,e^8\,f^4\,g^6\,z^4+96\,a\,b^8\,c^5\,d^8\,e^2\,f^6\,g^4\,z^4+96\,a\,b^8\,c^5\,d^6\,e^4\,f^8\,g^2\,z^4+88\,a^3\,b^{10}\,c\,d^5\,e^5\,f^3\,g^7\,z^4+88\,a^3\,b^{10}\,c\,d^3\,e^7\,f^5\,g^5\,z^4+88\,a\,b^{10}\,c^3\,d^7\,e^3\,f^5\,g^5\,z^4+88\,a\,b^{10}\,c^3\,d^5\,e^5\,f^7\,g^3\,z^4-36\,a^2\,b^{11}\,c\,d^6\,e^4\,f^3\,g^7\,z^4-36\,a^2\,b^{11}\,c\,d^3\,e^7\,f^6\,g^4\,z^4-36\,a\,b^{11}\,c^2\,d^7\,e^3\,f^4\,g^6\,z^4-36\,a\,b^{11}\,c^2\,d^4\,e^6\,f^7\,g^3\,z^4+28\,a^3\,b^{10}\,c\,d^6\,e^4\,f^2\,g^8\,z^4+28\,a^3\,b^{10}\,c\,d^2\,e^8\,f^6\,g^4\,z^4+28\,a\,b^{10}\,c^3\,d^8\,e^2\,f^4\,g^6\,z^4+28\,a\,b^{10}\,c^3\,d^4\,e^6\,f^8\,g^2\,z^4+24\,a^3\,b^9\,c^2\,d^8\,e^2\,f\,g^9\,z^4+24\,a^3\,b^9\,c^2\,d\,e^9\,f^8\,g^2\,z^4+24\,a^2\,b^{11}\,c\,d^7\,e^3\,f^2\,g^8\,z^4+24\,a^2\,b^{11}\,c\,d^2\,e^8\,f^7\,g^3\,z^4+24\,a^2\,b^9\,c^3\,d^9\,e\,f^2\,g^8\,z^4+24\,a^2\,b^9\,c^3\,d^2\,e^8\,f^9\,g\,z^4+24\,a\,b^{11}\,c^2\,d^8\,e^2\,f^3\,g^7\,z^4+24\,a\,b^{11}\,c^2\,d^3\,e^7\,f^8\,g^2\,z^4+12\,a^2\,b^{11}\,c\,d^5\,e^5\,f^4\,g^6\,z^4+12\,a^2\,b^{11}\,c\,d^4\,e^6\,f^5\,g^5\,z^4+12\,a\,b^{11}\,c^2\,d^6\,e^4\,f^5\,g^5\,z^4+12\,a\,b^{11}\,c^2\,d^5\,e^5\,f^6\,g^4\,z^4+40\,b^{10}\,c^4\,d^7\,e^3\,f^7\,g^3\,z^4+20\,b^{12}\,c^2\,d^6\,e^4\,f^6\,g^4\,z^4-20\,b^{11}\,c^3\,d^7\,e^3\,f^6\,g^4\,z^4-20\,b^{11}\,c^3\,d^6\,e^4\,f^7\,g^3\,z^4-20\,b^9\,c^5\,d^8\,e^2\,f^7\,g^3\,z^4-20\,b^9\,c^5\,d^7\,e^3\,f^8\,g^2\,z^4+20\,b^8\,c^6\,d^8\,e^2\,f^8\,g^2\,z^4+16\,b^{11}\,c^3\,d^8\,e^2\,f^5\,g^5\,z^4+16\,b^{11}\,c^3\,d^5\,e^5\,f^8\,g^2\,z^4-6\,b^{12}\,c^2\,d^8\,e^2\,f^4\,g^6\,z^4-6\,b^{12}\,c^2\,d^4\,e^6\,f^8\,g^2\,z^4-5\,b^{10}\,c^4\,d^8\,e^2\,f^6\,g^4\,z^4-5\,b^{10}\,c^4\,d^6\,e^4\,f^8\,g^2\,z^4-4\,b^{12}\,c^2\,d^7\,e^3\,f^5\,g^5\,z^4-4\,b^{12}\,c^2\,d^5\,e^5\,f^7\,g^3\,z^4-4608\,a^7\,c^7\,d^5\,e^5\,f^5\,g^5\,z^4+3328\,a^7\,c^7\,d^6\,e^4\,f^4\,g^6\,z^4+3328\,a^7\,c^7\,d^4\,e^6\,f^6\,g^4\,z^4-3072\,a^8\,c^6\,d^5\,e^5\,f^3\,g^7\,z^4+3072\,a^8\,c^6\,d^4\,e^6\,f^4\,g^6\,z^4-3072\,a^8\,c^6\,d^3\,e^7\,f^5\,g^5\,z^4-3072\,a^6\,c^8\,d^7\,e^3\,f^5\,g^5\,z^4+3072\,a^6\,c^8\,d^6\,e^4\,f^6\,g^4\,z^4-3072\,a^6\,c^8\,d^5\,e^5\,f^7\,g^3\,z^4-2048\,a^9\,c^5\,d^3\,e^7\,f^3\,g^7\,z^4-2048\,a^7\,c^7\,d^7\,e^3\,f^3\,g^7\,z^4-2048\,a^7\,c^7\,d^3\,e^7\,f^7\,g^3\,z^4-2048\,a^5\,c^9\,d^7\,e^3\,f^7\,g^3\,z^4+1792\,a^8\,c^6\,d^6\,e^4\,f^2\,g^8\,z^4+1792\,a^8\,c^6\,d^2\,e^8\,f^6\,g^4\,z^4+1792\,a^6\,c^8\,d^8\,e^2\,f^4\,g^6\,z^4+1792\,a^6\,c^8\,d^4\,e^6\,f^8\,g^2\,z^4+1408\,a^9\,c^5\,d^4\,e^6\,f^2\,g^8\,z^4+1408\,a^9\,c^5\,d^2\,e^8\,f^4\,g^6\,z^4+1408\,a^5\,c^9\,d^8\,e^2\,f^6\,g^4\,z^4+1408\,a^5\,c^9\,d^6\,e^4\,f^8\,g^2\,z^4+1088\,a^7\,c^7\,d^8\,e^2\,f^2\,g^8\,z^4+1088\,a^7\,c^7\,d^2\,e^8\,f^8\,g^2\,z^4+512\,a^{10}\,c^4\,d^2\,e^8\,f^2\,g^8\,z^4+512\,a^4\,c^{10}\,d^8\,e^2\,f^8\,g^2\,z^4+40\,a^4\,b^{10}\,d^3\,e^7\,f^3\,g^7\,z^4+20\,a^6\,b^8\,d^2\,e^8\,f^2\,g^8\,z^4-20\,a^5\,b^9\,d^3\,e^7\,f^2\,g^8\,z^4-20\,a^5\,b^9\,d^2\,e^8\,f^3\,g^7\,z^4-20\,a^3\,b^{11}\,d^4\,e^6\,f^3\,g^7\,z^4-20\,a^3\,b^{11}\,d^3\,e^7\,f^4\,g^6\,z^4+20\,a^2\,b^{12}\,d^4\,e^6\,f^4\,g^6\,z^4+16\,a^3\,b^{11}\,d^5\,e^5\,f^2\,g^8\,z^4+16\,a^3\,b^{11}\,d^2\,e^8\,f^5\,g^5\,z^4-6\,a^2\,b^{12}\,d^6\,e^4\,f^2\,g^8\,z^4-6\,a^2\,b^{12}\,d^2\,e^8\,f^6\,g^4\,z^4-5\,a^4\,b^{10}\,d^4\,e^6\,f^2\,g^8\,z^4-5\,a^4\,b^{10}\,d^2\,e^8\,f^4\,g^6\,z^4-4\,a^2\,b^{12}\,d^5\,e^5\,f^3\,g^7\,z^4-4\,a^2\,b^{12}\,d^3\,e^7\,f^5\,g^5\,z^4+480\,a^8\,b^2\,c^4\,e^{10}\,f^6\,g^4\,z^4-440\,a^7\,b^4\,c^3\,e^{10}\,f^6\,g^4\,z^4+320\,a^8\,b^3\,c^3\,e^{10}\,f^5\,g^5\,z^4+320\,a^7\,b^3\,c^4\,e^{10}\,f^7\,g^3\,z^4-240\,a^8\,b^4\,c^2\,e^{10}\,f^4\,g^6\,z^4-240\,a^6\,b^4\,c^4\,e^{10}\,f^8\,g^2\,z^4+192\,a^9\,b^3\,c^2\,e^{10}\,f^3\,g^7\,z^4+192\,a^9\,b^2\,c^3\,e^{10}\,f^4\,g^6\,z^4+192\,a^7\,b^2\,c^5\,e^{10}\,f^8\,g^2\,z^4+90\,a^6\,b^6\,c^2\,e^{10}\,f^6\,g^4\,z^4+68\,a^5\,b^6\,c^3\,e^{10}\,f^8\,g^2\,z^4-48\,a^{10}\,b^2\,c^2\,e^{10}\,f^2\,g^8\,z^4+48\,a^7\,b^5\,c^2\,e^{10}\,f^5\,g^5\,z^4+48\,a^6\,b^5\,c^3\,e^{10}\,f^7\,g^3\,z^4-36\,a^5\,b^7\,c^2\,e^{10}\,f^7\,g^3\,z^4-6\,a^4\,b^8\,c^2\,e^{10}\,f^8\,g^2\,z^4+480\,a^4\,b^2\,c^8\,d^{10}\,f^4\,g^6\,z^4-440\,a^3\,b^4\,c^7\,d^{10}\,f^4\,g^6\,z^4+320\,a^4\,b^3\,c^7\,d^{10}\,f^3\,g^7\,z^4+320\,a^3\,b^3\,c^8\,d^{10}\,f^5\,g^5\,z^4-240\,a^4\,b^4\,c^6\,d^{10}\,f^2\,g^8\,z^4-240\,a^2\,b^4\,c^8\,d^{10}\,f^6\,g^4\,z^4+192\,a^5\,b^2\,c^7\,d^{10}\,f^2\,g^8\,z^4+192\,a^3\,b^2\,c^9\,d^{10}\,f^6\,g^4\,z^4+192\,a^2\,b^3\,c^9\,d^{10}\,f^7\,g^3\,z^4+90\,a^2\,b^6\,c^6\,d^{10}\,f^4\,g^6\,z^4+68\,a^3\,b^6\,c^5\,d^{10}\,f^2\,g^8\,z^4+48\,a^3\,b^5\,c^6\,d^{10}\,f^3\,g^7\,z^4+48\,a^2\,b^5\,c^7\,d^{10}\,f^5\,g^5\,z^4-48\,a^2\,b^2\,c^{10}\,d^{10}\,f^8\,g^2\,z^4-36\,a^2\,b^7\,c^5\,d^{10}\,f^3\,g^7\,z^4-6\,a^2\,b^8\,c^4\,d^{10}\,f^2\,g^8\,z^4+480\,a^8\,b^2\,c^4\,d^6\,e^4\,g^{10}\,z^4-440\,a^7\,b^4\,c^3\,d^6\,e^4\,g^{10}\,z^4+320\,a^8\,b^3\,c^3\,d^5\,e^5\,g^{10}\,z^4+320\,a^7\,b^3\,c^4\,d^7\,e^3\,g^{10}\,z^4-240\,a^8\,b^4\,c^2\,d^4\,e^6\,g^{10}\,z^4-240\,a^6\,b^4\,c^4\,d^8\,e^2\,g^{10}\,z^4+192\,a^9\,b^3\,c^2\,d^3\,e^7\,g^{10}\,z^4+192\,a^9\,b^2\,c^3\,d^4\,e^6\,g^{10}\,z^4+192\,a^7\,b^2\,c^5\,d^8\,e^2\,g^{10}\,z^4+90\,a^6\,b^6\,c^2\,d^6\,e^4\,g^{10}\,z^4+68\,a^5\,b^6\,c^3\,d^8\,e^2\,g^{10}\,z^4-48\,a^{10}\,b^2\,c^2\,d^2\,e^8\,g^{10}\,z^4+48\,a^7\,b^5\,c^2\,d^5\,e^5\,g^{10}\,z^4+48\,a^6\,b^5\,c^3\,d^7\,e^3\,g^{10}\,z^4-36\,a^5\,b^7\,c^2\,d^7\,e^3\,g^{10}\,z^4-6\,a^4\,b^8\,c^2\,d^8\,e^2\,g^{10}\,z^4+480\,a^4\,b^2\,c^8\,d^4\,e^6\,f^{10}\,z^4-440\,a^3\,b^4\,c^7\,d^4\,e^6\,f^{10}\,z^4+320\,a^4\,b^3\,c^7\,d^3\,e^7\,f^{10}\,z^4+320\,a^3\,b^3\,c^8\,d^5\,e^5\,f^{10}\,z^4-240\,a^4\,b^4\,c^6\,d^2\,e^8\,f^{10}\,z^4-240\,a^2\,b^4\,c^8\,d^6\,e^4\,f^{10}\,z^4+192\,a^5\,b^2\,c^7\,d^2\,e^8\,f^{10}\,z^4+192\,a^3\,b^2\,c^9\,d^6\,e^4\,f^{10}\,z^4+192\,a^2\,b^3\,c^9\,d^7\,e^3\,f^{10}\,z^4+90\,a^2\,b^6\,c^6\,d^4\,e^6\,f^{10}\,z^4+68\,a^3\,b^6\,c^5\,d^2\,e^8\,f^{10}\,z^4+48\,a^3\,b^5\,c^6\,d^3\,e^7\,f^{10}\,z^4+48\,a^2\,b^5\,c^7\,d^5\,e^5\,f^{10}\,z^4-48\,a^2\,b^2\,c^{10}\,d^8\,e^2\,f^{10}\,z^4-36\,a^2\,b^7\,c^5\,d^3\,e^7\,f^{10}\,z^4-6\,a^2\,b^8\,c^4\,d^2\,e^8\,f^{10}\,z^4+16\,b^9\,c^5\,d^9\,e\,f^6\,g^4\,z^4+16\,b^9\,c^5\,d^6\,e^4\,f^9\,g\,z^4-14\,b^{10}\,c^4\,d^9\,e\,f^5\,g^5\,z^4-14\,b^{10}\,c^4\,d^5\,e^5\,f^9\,g\,z^4+4\,b^{13}\,c\,d^7\,e^3\,f^4\,g^6\,z^4-4\,b^{13}\,c\,d^6\,e^4\,f^5\,g^5\,z^4-4\,b^{13}\,c\,d^5\,e^5\,f^6\,g^4\,z^4+4\,b^{13}\,c\,d^4\,e^6\,f^7\,g^3\,z^4+4\,b^{11}\,c^3\,d^9\,e\,f^4\,g^6\,z^4+4\,b^{11}\,c^3\,d^4\,e^6\,f^9\,g\,z^4-4\,b^8\,c^6\,d^9\,e\,f^7\,g^3\,z^4-4\,b^8\,c^6\,d^7\,e^3\,f^9\,g\,z^4-4\,b^7\,c^7\,d^9\,e\,f^8\,g^2\,z^4-4\,b^7\,c^7\,d^8\,e^2\,f^9\,g\,z^4-768\,a^9\,c^5\,d^5\,e^5\,f\,g^9\,z^4-768\,a^9\,c^5\,d\,e^9\,f^5\,g^5\,z^4-768\,a^5\,c^9\,d^9\,e\,f^5\,g^5\,z^4-768\,a^5\,c^9\,d^5\,e^5\,f^9\,g\,z^4-512\,a^{10}\,c^4\,d^3\,e^7\,f\,g^9\,z^4-512\,a^{10}\,c^4\,d\,e^9\,f^3\,g^7\,z^4-512\,a^8\,c^6\,d^7\,e^3\,f\,g^9\,z^4-512\,a^8\,c^6\,d\,e^9\,f^7\,g^3\,z^4-512\,a^6\,c^8\,d^9\,e\,f^3\,g^7\,z^4-512\,a^6\,c^8\,d^3\,e^7\,f^9\,g\,z^4-512\,a^4\,c^{10}\,d^9\,e\,f^7\,g^3\,z^4-512\,a^4\,c^{10}\,d^7\,e^3\,f^9\,g\,z^4+16\,a^5\,b^9\,d^4\,e^6\,f\,g^9\,z^4+16\,a^5\,b^9\,d\,e^9\,f^4\,g^6\,z^4-14\,a^4\,b^{10}\,d^5\,e^5\,f\,g^9\,z^4-14\,a^4\,b^{10}\,d\,e^9\,f^5\,g^5\,z^4-4\,a^7\,b^7\,d^2\,e^8\,f\,g^9\,z^4-4\,a^7\,b^7\,d\,e^9\,f^2\,g^8\,z^4-4\,a^6\,b^8\,d^3\,e^7\,f\,g^9\,z^4-4\,a^6\,b^8\,d\,e^9\,f^3\,g^7\,z^4+4\,a^3\,b^{11}\,d^6\,e^4\,f\,g^9\,z^4+4\,a^3\,b^{11}\,d\,e^9\,f^6\,g^4\,z^4+4\,a\,b^{13}\,d^6\,e^4\,f^3\,g^7\,z^4-4\,a\,b^{13}\,d^5\,e^5\,f^4\,g^6\,z^4-4\,a\,b^{13}\,d^4\,e^6\,f^5\,g^5\,z^4+4\,a\,b^{13}\,d^3\,e^7\,f^6\,g^4\,z^4-768\,a^9\,b\,c^4\,e^{10}\,f^5\,g^5\,z^4-768\,a^8\,b\,c^5\,e^{10}\,f^7\,g^3\,z^4-256\,a^{10}\,b\,c^3\,e^{10}\,f^3\,g^7\,z^4+192\,a^6\,b^3\,c^5\,e^{10}\,f^9\,g\,z^4+68\,a^7\,b^6\,c\,e^{10}\,f^4\,g^6\,z^4-48\,a^8\,b^5\,c\,e^{10}\,f^3\,g^7\,z^4-48\,a^5\,b^5\,c^4\,e^{10}\,f^9\,g\,z^4-36\,a^6\,b^7\,c\,e^{10}\,f^5\,g^5\,z^4+12\,a^9\,b^4\,c\,e^{10}\,f^2\,g^8\,z^4+4\,a^4\,b^9\,c\,e^{10}\,f^7\,g^3\,z^4+4\,a^4\,b^7\,c^3\,e^{10}\,f^9\,g\,z^4-768\,a^5\,b\,c^8\,d^{10}\,f^3\,g^7\,z^4-768\,a^4\,b\,c^9\,d^{10}\,f^5\,g^5\,z^4-256\,a^3\,b\,c^{10}\,d^{10}\,f^7\,g^3\,z^4+192\,a^5\,b^3\,c^6\,d^{10}\,f\,g^9\,z^4+68\,a\,b^6\,c^7\,d^{10}\,f^6\,g^4\,z^4-48\,a^4\,b^5\,c^5\,d^{10}\,f\,g^9\,z^4-48\,a\,b^5\,c^8\,d^{10}\,f^7\,g^3\,z^4-36\,a\,b^7\,c^6\,d^{10}\,f^5\,g^5\,z^4+12\,a\,b^4\,c^9\,d^{10}\,f^8\,g^2\,z^4+4\,a^3\,b^7\,c^4\,d^{10}\,f\,g^9\,z^4+4\,a\,b^9\,c^4\,d^{10}\,f^3\,g^7\,z^4-768\,a^9\,b\,c^4\,d^5\,e^5\,g^{10}\,z^4-768\,a^8\,b\,c^5\,d^7\,e^3\,g^{10}\,z^4-256\,a^{10}\,b\,c^3\,d^3\,e^7\,g^{10}\,z^4+192\,a^6\,b^3\,c^5\,d^9\,e\,g^{10}\,z^4+68\,a^7\,b^6\,c\,d^4\,e^6\,g^{10}\,z^4-48\,a^8\,b^5\,c\,d^3\,e^7\,g^{10}\,z^4-48\,a^5\,b^5\,c^4\,d^9\,e\,g^{10}\,z^4-36\,a^6\,b^7\,c\,d^5\,e^5\,g^{10}\,z^4+12\,a^9\,b^4\,c\,d^2\,e^8\,g^{10}\,z^4+4\,a^4\,b^9\,c\,d^7\,e^3\,g^{10}\,z^4+4\,a^4\,b^7\,c^3\,d^9\,e\,g^{10}\,z^4-768\,a^5\,b\,c^8\,d^3\,e^7\,f^{10}\,z^4-768\,a^4\,b\,c^9\,d^5\,e^5\,f^{10}\,z^4-256\,a^3\,b\,c^{10}\,d^7\,e^3\,f^{10}\,z^4+192\,a^5\,b^3\,c^6\,d\,e^9\,f^{10}\,z^4+68\,a\,b^6\,c^7\,d^6\,e^4\,f^{10}\,z^4-48\,a^4\,b^5\,c^5\,d\,e^9\,f^{10}\,z^4-48\,a\,b^5\,c^8\,d^7\,e^3\,f^{10}\,z^4-36\,a\,b^7\,c^6\,d^5\,e^5\,f^{10}\,z^4+12\,a\,b^4\,c^9\,d^8\,e^2\,f^{10}\,z^4+4\,a^3\,b^7\,c^4\,d\,e^9\,f^{10}\,z^4+4\,a\,b^9\,c^4\,d^3\,e^7\,f^{10}\,z^4+2\,b^6\,c^8\,d^9\,e\,f^9\,g\,z^4-128\,a^{11}\,c^3\,d\,e^9\,f\,g^9\,z^4-128\,a^7\,c^7\,d^9\,e\,f\,g^9\,z^4-128\,a^7\,c^7\,d\,e^9\,f^9\,g\,z^4-128\,a^3\,c^{11}\,d^9\,e\,f^9\,g\,z^4+2\,a^8\,b^6\,d\,e^9\,f\,g^9\,z^4-256\,a^7\,b\,c^6\,e^{10}\,f^9\,g\,z^4-256\,a^6\,b\,c^7\,d^{10}\,f\,g^9\,z^4-256\,a^7\,b\,c^6\,d^9\,e\,g^{10}\,z^4-256\,a^6\,b\,c^7\,d\,e^9\,f^{10}\,z^4+2\,b^{14}\,d^5\,e^5\,f^5\,g^5\,z^4+384\,a^9\,c^5\,e^{10}\,f^6\,g^4\,z^4+256\,a^{10}\,c^4\,e^{10}\,f^4\,g^6\,z^4+256\,a^8\,c^6\,e^{10}\,f^8\,g^2\,z^4+64\,a^{11}\,c^3\,e^{10}\,f^2\,g^8\,z^4-6\,b^8\,c^6\,d^{10}\,f^6\,g^4\,z^4+4\,b^9\,c^5\,d^{10}\,f^5\,g^5\,z^4+4\,b^7\,c^7\,d^{10}\,f^7\,g^3\,z^4+384\,a^5\,c^9\,d^{10}\,f^4\,g^6\,z^4+256\,a^6\,c^8\,d^{10}\,f^2\,g^8\,z^4+256\,a^4\,c^{10}\,d^{10}\,f^6\,g^4\,z^4+64\,a^3\,c^{11}\,d^{10}\,f^8\,g^2\,z^4-6\,a^6\,b^8\,e^{10}\,f^4\,g^6\,z^4+4\,a^7\,b^7\,e^{10}\,f^3\,g^7\,z^4+4\,a^5\,b^9\,e^{10}\,f^5\,g^5\,z^4+384\,a^9\,c^5\,d^6\,e^4\,g^{10}\,z^4+256\,a^{10}\,c^4\,d^4\,e^6\,g^{10}\,z^4+256\,a^8\,c^6\,d^8\,e^2\,g^{10}\,z^4+64\,a^{11}\,c^3\,d^2\,e^8\,g^{10}\,z^4-6\,b^8\,c^6\,d^6\,e^4\,f^{10}\,z^4+4\,b^9\,c^5\,d^5\,e^5\,f^{10}\,z^4+4\,b^7\,c^7\,d^7\,e^3\,f^{10}\,z^4+384\,a^5\,c^9\,d^4\,e^6\,f^{10}\,z^4+256\,a^6\,c^8\,d^2\,e^8\,f^{10}\,z^4+256\,a^4\,c^{10}\,d^6\,e^4\,f^{10}\,z^4+64\,a^3\,c^{11}\,d^8\,e^2\,f^{10}\,z^4-6\,a^6\,b^8\,d^4\,e^6\,g^{10}\,z^4+4\,a^7\,b^7\,d^3\,e^7\,g^{10}\,z^4+4\,a^5\,b^9\,d^5\,e^5\,g^{10}\,z^4-48\,a^6\,b^2\,c^6\,e^{10}\,f^{10}\,z^4-48\,a^6\,b^2\,c^6\,d^{10}\,g^{10}\,z^4+12\,a^5\,b^4\,c^5\,e^{10}\,f^{10}\,z^4+12\,a^5\,b^4\,c^5\,d^{10}\,g^{10}\,z^4+64\,a^7\,c^7\,e^{10}\,f^{10}\,z^4+64\,a^7\,c^7\,d^{10}\,g^{10}\,z^4-b^{14}\,d^6\,e^4\,f^4\,g^6\,z^4-b^{14}\,d^4\,e^6\,f^6\,g^4\,z^4-b^{10}\,c^4\,d^{10}\,f^4\,g^6\,z^4-b^6\,c^8\,d^{10}\,f^8\,g^2\,z^4-a^8\,b^6\,e^{10}\,f^2\,g^8\,z^4-a^4\,b^{10}\,e^{10}\,f^6\,g^4\,z^4-b^{10}\,c^4\,d^4\,e^6\,f^{10}\,z^4-b^6\,c^8\,d^8\,e^2\,f^{10}\,z^4-a^8\,b^6\,d^2\,e^8\,g^{10}\,z^4-a^4\,b^{10}\,d^6\,e^4\,g^{10}\,z^4-a^4\,b^6\,c^4\,e^{10}\,f^{10}\,z^4-a^4\,b^6\,c^4\,d^{10}\,g^{10}\,z^4+272\,a^5\,b^2\,c^3\,d\,e^7\,f\,g^7\,z^2-192\,a^4\,b^4\,c^2\,d\,e^7\,f\,g^7\,z^2-164\,a^5\,b\,c^4\,d^2\,e^6\,f\,g^7\,z^2-164\,a^5\,b\,c^4\,d\,e^7\,f^2\,g^6\,z^2+120\,a^2\,b^2\,c^6\,d^7\,e\,f\,g^7\,z^2+120\,a^2\,b^2\,c^6\,d\,e^7\,f^7\,g\,z^2+120\,a\,b^2\,c^7\,d^7\,e\,f^3\,g^5\,z^2+120\,a\,b^2\,c^7\,d^3\,e^5\,f^7\,g\,z^2-76\,a^4\,b\,c^5\,d^4\,e^4\,f\,g^7\,z^2-76\,a^4\,b\,c^5\,d\,e^7\,f^4\,g^4\,z^2-76\,a^3\,b\,c^6\,d^6\,e^2\,f\,g^7\,z^2-76\,a^3\,b\,c^6\,d\,e^7\,f^6\,g^2\,z^2-64\,a\,b^3\,c^6\,d^7\,e\,f^2\,g^6\,z^2-64\,a\,b^3\,c^6\,d^2\,e^6\,f^7\,g\,z^2-60\,a^2\,b\,c^7\,d^7\,e\,f^2\,g^6\,z^2-60\,a^2\,b\,c^7\,d^2\,e^6\,f^7\,g\,z^2+44\,a\,b\,c^8\,d^6\,e^2\,f^5\,g^3\,z^2+44\,a\,b\,c^8\,d^5\,e^3\,f^6\,g^2\,z^2+22\,a\,b^5\,c^4\,d^6\,e^2\,f\,g^7\,z^2+22\,a\,b^5\,c^4\,d\,e^7\,f^6\,g^2\,z^2-20\,a^2\,b^7\,c\,d^2\,e^6\,f\,g^7\,z^2-20\,a^2\,b^7\,c\,d\,e^7\,f^2\,g^6\,z^2+8\,a\,b^8\,c\,d^2\,e^6\,f^2\,g^6\,z^2-8\,a\,b^6\,c^3\,d^5\,e^3\,f\,g^7\,z^2-8\,a\,b^6\,c^3\,d\,e^7\,f^5\,g^3\,z^2+2\,a\,b^7\,c^2\,d^4\,e^4\,f\,g^7\,z^2+2\,a\,b^7\,c^2\,d\,e^7\,f^4\,g^4\,z^2-590\,a^2\,b^2\,c^6\,d^4\,e^4\,f^4\,g^4\,z^2-352\,a^2\,b^4\,c^4\,d^3\,e^5\,f^3\,g^5\,z^2-346\,a^3\,b^2\,c^5\,d^4\,e^4\,f^2\,g^6\,z^2-346\,a^3\,b^2\,c^5\,d^2\,e^6\,f^4\,g^4\,z^2-274\,a^4\,b^2\,c^4\,d^2\,e^6\,f^2\,g^6\,z^2+272\,a^3\,b^2\,c^5\,d^3\,e^5\,f^3\,g^5\,z^2+250\,a^2\,b^3\,c^5\,d^4\,e^4\,f^3\,g^5\,z^2+250\,a^2\,b^3\,c^5\,d^3\,e^5\,f^4\,g^4\,z^2+204\,a^3\,b^3\,c^4\,d^3\,e^5\,f^2\,g^6\,z^2+204\,a^3\,b^3\,c^4\,d^2\,e^6\,f^3\,g^5\,z^2+136\,a^2\,b^2\,c^6\,d^5\,e^3\,f^3\,g^5\,z^2+136\,a^2\,b^2\,c^6\,d^3\,e^5\,f^5\,g^3\,z^2+71\,a^2\,b^4\,c^4\,d^4\,e^4\,f^2\,g^6\,z^2+71\,a^2\,b^4\,c^4\,d^2\,e^6\,f^4\,g^4\,z^2-56\,a^2\,b^3\,c^5\,d^5\,e^3\,f^2\,g^6\,z^2-56\,a^2\,b^3\,c^5\,d^2\,e^6\,f^5\,g^3\,z^2+18\,a^2\,b^2\,c^6\,d^6\,e^2\,f^2\,g^6\,z^2+18\,a^2\,b^2\,c^6\,d^2\,e^6\,f^6\,g^2\,z^2-16\,a^3\,b^4\,c^3\,d^2\,e^6\,f^2\,g^6\,z^2+16\,a^2\,b^5\,c^3\,d^3\,e^5\,f^2\,g^6\,z^2+16\,a^2\,b^5\,c^3\,d^2\,e^6\,f^3\,g^5\,z^2-4\,a^2\,b^6\,c^2\,d^2\,e^6\,f^2\,g^6\,z^2+48\,a^3\,b^6\,c\,d\,e^7\,f\,g^7\,z^2-20\,a\,b^4\,c^5\,d^7\,e\,f\,g^7\,z^2-20\,a\,b^4\,c^5\,d\,e^7\,f^7\,g\,z^2-4\,a\,b^8\,c\,d^3\,e^5\,f\,g^7\,z^2-4\,a\,b^8\,c\,d\,e^7\,f^3\,g^5\,z^2+4\,a\,b\,c^8\,d^7\,e\,f^4\,g^4\,z^2+4\,a\,b\,c^8\,d^4\,e^4\,f^7\,g\,z^2+368\,a^4\,b^2\,c^4\,d^3\,e^5\,f\,g^7\,z^2+368\,a^4\,b^2\,c^4\,d\,e^7\,f^3\,g^5\,z^2+264\,a^3\,b^2\,c^5\,d^5\,e^3\,f\,g^7\,z^2+264\,a^3\,b^2\,c^5\,d\,e^7\,f^5\,g^3\,z^2-208\,a^3\,b^4\,c^3\,d^3\,e^5\,f\,g^7\,z^2-208\,a^3\,b^4\,c^3\,d\,e^7\,f^3\,g^5\,z^2-164\,a^4\,b\,c^5\,d^3\,e^5\,f^2\,g^6\,z^2-164\,a^4\,b\,c^5\,d^2\,e^6\,f^3\,g^5\,z^2+140\,a^2\,b\,c^7\,d^5\,e^3\,f^4\,g^4\,z^2+140\,a^2\,b\,c^7\,d^4\,e^4\,f^5\,g^3\,z^2-122\,a\,b^2\,c^7\,d^6\,e^2\,f^4\,g^4\,z^2-122\,a\,b^2\,c^7\,d^4\,e^4\,f^6\,g^2\,z^2-108\,a^2\,b^3\,c^5\,d^6\,e^2\,f\,g^7\,z^2-108\,a^2\,b^3\,c^5\,d\,e^7\,f^6\,g^2\,z^2+102\,a\,b^3\,c^6\,d^5\,e^3\,f^4\,g^4\,z^2+102\,a\,b^3\,c^6\,d^4\,e^4\,f^5\,g^3\,z^2+80\,a\,b^6\,c^3\,d^3\,e^5\,f^3\,g^5\,z^2+68\,a\,b^4\,c^5\,d^6\,e^2\,f^2\,g^6\,z^2+68\,a\,b^4\,c^5\,d^2\,e^6\,f^6\,g^2\,z^2-60\,a^3\,b\,c^6\,d^5\,e^3\,f^2\,g^6\,z^2+60\,a^3\,b\,c^6\,d^4\,e^4\,f^3\,g^5\,z^2+60\,a^3\,b\,c^6\,d^3\,e^5\,f^4\,g^4\,z^2-60\,a^3\,b\,c^6\,d^2\,e^6\,f^5\,g^3\,z^2-54\,a^3\,b^3\,c^4\,d^4\,e^4\,f\,g^7\,z^2-54\,a^3\,b^3\,c^4\,d\,e^7\,f^4\,g^4\,z^2-52\,a\,b^4\,c^5\,d^5\,e^3\,f^3\,g^5\,z^2-52\,a\,b^4\,c^5\,d^3\,e^5\,f^5\,g^3\,z^2+48\,a^3\,b^5\,c^2\,d^2\,e^6\,f\,g^7\,z^2+48\,a^3\,b^5\,c^2\,d\,e^7\,f^2\,g^6\,z^2+48\,a^2\,b^6\,c^2\,d^3\,e^5\,f\,g^7\,z^2+48\,a^2\,b^6\,c^2\,d\,e^7\,f^3\,g^5\,z^2+44\,a^4\,b^3\,c^3\,d^2\,e^6\,f\,g^7\,z^2+44\,a^4\,b^3\,c^3\,d\,e^7\,f^2\,g^6\,z^2-44\,a^2\,b\,c^7\,d^6\,e^2\,f^3\,g^5\,z^2-44\,a^2\,b\,c^7\,d^3\,e^5\,f^6\,g^2\,z^2-44\,a\,b^3\,c^6\,d^6\,e^2\,f^3\,g^5\,z^2-44\,a\,b^3\,c^6\,d^3\,e^5\,f^6\,g^2\,z^2-32\,a\,b^5\,c^4\,d^4\,e^4\,f^3\,g^5\,z^2-32\,a\,b^5\,c^4\,d^3\,e^5\,f^4\,g^4\,z^2-32\,a\,b^2\,c^7\,d^5\,e^3\,f^5\,g^3\,z^2-20\,a\,b^7\,c^2\,d^3\,e^5\,f^2\,g^6\,z^2-20\,a\,b^7\,c^2\,d^2\,e^6\,f^3\,g^5\,z^2+20\,a\,b^4\,c^5\,d^4\,e^4\,f^4\,g^4\,z^2-14\,a\,b^5\,c^4\,d^5\,e^3\,f^2\,g^6\,z^2-14\,a\,b^5\,c^4\,d^2\,e^6\,f^5\,g^3\,z^2+4\,a^2\,b^5\,c^3\,d^4\,e^4\,f\,g^7\,z^2+4\,a^2\,b^5\,c^3\,d\,e^7\,f^4\,g^4\,z^2-4\,a^2\,b^4\,c^4\,d^5\,e^3\,f\,g^7\,z^2-4\,a^2\,b^4\,c^4\,d\,e^7\,f^5\,g^3\,z^2+2\,a\,b^6\,c^3\,d^4\,e^4\,f^2\,g^6\,z^2+2\,a\,b^6\,c^3\,d^2\,e^6\,f^4\,g^4\,z^2-50\,b^2\,c^8\,d^6\,e^2\,f^6\,g^2\,z^2-32\,b^4\,c^6\,d^5\,e^3\,f^5\,g^3\,z^2+24\,b^3\,c^7\,d^6\,e^2\,f^5\,g^3\,z^2+24\,b^3\,c^7\,d^5\,e^3\,f^6\,g^2\,z^2+23\,b^4\,c^6\,d^6\,e^2\,f^4\,g^4\,z^2+23\,b^4\,c^6\,d^4\,e^4\,f^6\,g^2\,z^2-11\,b^6\,c^4\,d^6\,e^2\,f^2\,g^6\,z^2-11\,b^6\,c^4\,d^2\,e^6\,f^6\,g^2\,z^2+8\,b^6\,c^4\,d^5\,e^3\,f^3\,g^5\,z^2+8\,b^6\,c^4\,d^3\,e^5\,f^5\,g^3\,z^2-8\,b^5\,c^5\,d^5\,e^3\,f^4\,g^4\,z^2-8\,b^5\,c^5\,d^4\,e^4\,f^5\,g^3\,z^2+5\,b^6\,c^4\,d^4\,e^4\,f^4\,g^4\,z^2-4\,b^8\,c^2\,d^3\,e^5\,f^3\,g^5\,z^2+4\,b^7\,c^3\,d^5\,e^3\,f^2\,g^6\,z^2+4\,b^7\,c^3\,d^2\,e^6\,f^5\,g^3\,z^2-2\,b^7\,c^3\,d^4\,e^4\,f^3\,g^5\,z^2-2\,b^7\,c^3\,d^3\,e^5\,f^4\,g^4\,z^2-2\,b^5\,c^5\,d^6\,e^2\,f^3\,g^5\,z^2-2\,b^5\,c^5\,d^3\,e^5\,f^6\,g^2\,z^2+416\,a^5\,c^5\,d^2\,e^6\,f^2\,g^6\,z^2-392\,a^4\,c^6\,d^3\,e^5\,f^3\,g^5\,z^2+376\,a^4\,c^6\,d^4\,e^4\,f^2\,g^6\,z^2+376\,a^4\,c^6\,d^2\,e^6\,f^4\,g^4\,z^2+320\,a^3\,c^7\,d^4\,e^4\,f^4\,g^4\,z^2-280\,a^3\,c^7\,d^5\,e^3\,f^3\,g^5\,z^2-280\,a^3\,c^7\,d^3\,e^5\,f^5\,g^3\,z^2-200\,a^2\,c^8\,d^5\,e^3\,f^5\,g^3\,z^2+160\,a^3\,c^7\,d^6\,e^2\,f^2\,g^6\,z^2+160\,a^3\,c^7\,d^2\,e^6\,f^6\,g^2\,z^2+120\,a^2\,c^8\,d^6\,e^2\,f^4\,g^4\,z^2+120\,a^2\,c^8\,d^4\,e^4\,f^6\,g^2\,z^2-471\,a^4\,b^2\,c^4\,e^8\,f^4\,g^4\,z^2+436\,a^3\,b^4\,c^3\,e^8\,f^4\,g^4\,z^2-310\,a^3\,b^3\,c^4\,e^8\,f^5\,g^3\,z^2-232\,a^5\,b^2\,c^3\,e^8\,f^2\,g^6\,z^2+229\,a^2\,b^4\,c^4\,e^8\,f^6\,g^2\,z^2+216\,a^4\,b^4\,c^2\,e^8\,f^2\,g^6\,z^2-204\,a^4\,b^3\,c^3\,e^8\,f^3\,g^5\,z^2-150\,a^3\,b^2\,c^5\,e^8\,f^6\,g^2\,z^2-91\,a^2\,b^6\,c^2\,e^8\,f^4\,g^4\,z^2-72\,a^3\,b^5\,c^2\,e^8\,f^3\,g^5\,z^2-44\,a^2\,b^5\,c^3\,e^8\,f^5\,g^3\,z^2-471\,a^4\,b^2\,c^4\,d^4\,e^4\,g^8\,z^2+436\,a^3\,b^4\,c^3\,d^4\,e^4\,g^8\,z^2-310\,a^3\,b^3\,c^4\,d^5\,e^3\,g^8\,z^2-232\,a^5\,b^2\,c^3\,d^2\,e^6\,g^8\,z^2+229\,a^2\,b^4\,c^4\,d^6\,e^2\,g^8\,z^2+216\,a^4\,b^4\,c^2\,d^2\,e^6\,g^8\,z^2-204\,a^4\,b^3\,c^3\,d^3\,e^5\,g^8\,z^2-150\,a^3\,b^2\,c^5\,d^6\,e^2\,g^8\,z^2-91\,a^2\,b^6\,c^2\,d^4\,e^4\,g^8\,z^2-72\,a^3\,b^5\,c^2\,d^3\,e^5\,g^8\,z^2-44\,a^2\,b^5\,c^3\,d^5\,e^3\,g^8\,z^2-26\,b^3\,c^7\,d^7\,e\,f^4\,g^4\,z^2-26\,b^3\,c^7\,d^4\,e^4\,f^7\,g\,z^2+16\,b^2\,c^8\,d^7\,e\,f^5\,g^3\,z^2+16\,b^2\,c^8\,d^5\,e^3\,f^7\,g\,z^2+10\,b^5\,c^5\,d^7\,e\,f^2\,g^6\,z^2+10\,b^5\,c^5\,d^2\,e^6\,f^7\,g\,z^2-4\,b^4\,c^6\,d^7\,e\,f^3\,g^5\,z^2-4\,b^4\,c^6\,d^3\,e^5\,f^7\,g\,z^2+2\,b^9\,c\,d^3\,e^5\,f^2\,g^6\,z^2+2\,b^9\,c\,d^2\,e^6\,f^3\,g^5\,z^2-168\,a^5\,c^5\,d^3\,e^5\,f\,g^7\,z^2-168\,a^5\,c^5\,d\,e^7\,f^3\,g^5\,z^2-120\,a^4\,c^6\,d^5\,e^3\,f\,g^7\,z^2-120\,a^4\,c^6\,d\,e^7\,f^5\,g^3\,z^2-56\,a^2\,c^8\,d^7\,e\,f^3\,g^5\,z^2-56\,a^2\,c^8\,d^3\,e^5\,f^7\,g\,z^2+32\,a\,c^9\,d^6\,e^2\,f^6\,g^2\,z^2+624\,a^4\,b\,c^5\,e^8\,f^5\,g^3\,z^2+548\,a^5\,b\,c^4\,e^8\,f^3\,g^5\,z^2-182\,a^2\,b^3\,c^5\,e^8\,f^7\,g\,z^2-96\,a^5\,b^3\,c^2\,e^8\,f\,g^7\,z^2-68\,a\,b^6\,c^3\,e^8\,f^6\,g^2\,z^2-58\,a^3\,b^6\,c\,e^8\,f^2\,g^6\,z^2+38\,a^2\,b^7\,c\,e^8\,f^3\,g^5\,z^2+36\,a\,b^7\,c^2\,e^8\,f^5\,g^3\,z^2+18\,a\,b^2\,c^7\,d^8\,f^2\,g^6\,z^2+624\,a^4\,b\,c^5\,d^5\,e^3\,g^8\,z^2+548\,a^5\,b\,c^4\,d^3\,e^5\,g^8\,z^2-182\,a^2\,b^3\,c^5\,d^7\,e\,g^8\,z^2-96\,a^5\,b^3\,c^2\,d\,e^7\,g^8\,z^2-68\,a\,b^6\,c^3\,d^6\,e^2\,g^8\,z^2-58\,a^3\,b^6\,c\,d^2\,e^6\,g^8\,z^2+38\,a^2\,b^7\,c\,d^3\,e^5\,g^8\,z^2+36\,a\,b^7\,c^2\,d^5\,e^3\,g^8\,z^2+18\,a\,b^2\,c^7\,d^2\,e^6\,f^8\,z^2+12\,b\,c^9\,d^7\,e\,f^6\,g^2\,z^2+12\,b\,c^9\,d^6\,e^2\,f^7\,g\,z^2-72\,a^6\,c^4\,d\,e^7\,f\,g^7\,z^2-40\,a\,c^9\,d^7\,e\,f^5\,g^3\,z^2-40\,a\,c^9\,d^5\,e^3\,f^7\,g\,z^2-24\,a^3\,c^7\,d^7\,e\,f\,g^7\,z^2-24\,a^3\,c^7\,d\,e^7\,f^7\,g\,z^2-4\,a^2\,b^8\,d\,e^7\,f\,g^7\,z^2+2\,a\,b^9\,d^2\,e^6\,f\,g^7\,z^2+2\,a\,b^9\,d\,e^7\,f^2\,g^6\,z^2+204\,a^3\,b\,c^6\,e^8\,f^7\,g\,z^2+128\,a^6\,b\,c^3\,e^8\,f\,g^7\,z^2+48\,a\,b^5\,c^4\,e^8\,f^7\,g\,z^2+24\,a^4\,b^5\,c\,e^8\,f\,g^7\,z^2-48\,a\,b\,c^8\,d^8\,f^3\,g^5\,z^2-36\,a^2\,b\,c^7\,d^8\,f\,g^7\,z^2+6\,a\,b^3\,c^6\,d^8\,f\,g^7\,z^2+204\,a^3\,b\,c^6\,d^7\,e\,g^8\,z^2+128\,a^6\,b\,c^3\,d\,e^7\,g^8\,z^2+48\,a\,b^5\,c^4\,d^7\,e\,g^8\,z^2+24\,a^4\,b^5\,c\,d\,e^7\,g^8\,z^2-48\,a\,b\,c^8\,d^3\,e^5\,f^8\,z^2-36\,a^2\,b\,c^7\,d\,e^7\,f^8\,z^2+6\,a\,b^3\,c^6\,d\,e^7\,f^8\,z^2-b^8\,c^2\,d^4\,e^4\,f^2\,g^6\,z^2-b^8\,c^2\,d^2\,e^6\,f^4\,g^4\,z^2-4\,b^9\,c\,e^8\,f^5\,g^3\,z^2-4\,b^7\,c^3\,e^8\,f^7\,g\,z^2-12\,b\,c^9\,d^8\,f^5\,g^3\,z^2+24\,a\,c^9\,d^8\,f^4\,g^4\,z^2-4\,b^9\,c\,d^5\,e^3\,g^8\,z^2-4\,b^7\,c^3\,d^7\,e\,g^8\,z^2-4\,a\,b^9\,e^8\,f^3\,g^5\,z^2-2\,a^3\,b^7\,e^8\,f\,g^7\,z^2-12\,b\,c^9\,d^5\,e^3\,f^8\,z^2+24\,a\,c^9\,d^4\,e^4\,f^8\,z^2-4\,a\,b^9\,d^3\,e^5\,g^8\,z^2-2\,a^3\,b^7\,d\,e^7\,g^8\,z^2-12\,a^5\,b^4\,c\,e^8\,g^8\,z^2-12\,a\,b^4\,c^5\,e^8\,f^8\,z^2-12\,a\,b^4\,c^5\,d^8\,g^8\,z^2-8\,c^{10}\,d^7\,e\,f^7\,g\,z^2+6\,b^8\,c^2\,e^8\,f^6\,g^2\,z^2-232\,a^5\,c^5\,e^8\,f^4\,g^4\,z^2-188\,a^4\,c^6\,e^8\,f^6\,g^2\,z^2-92\,a^6\,c^4\,e^8\,f^2\,g^6\,z^2+9\,b^2\,c^8\,d^8\,f^4\,g^4\,z^2-3\,b^4\,c^6\,d^8\,f^2\,g^6\,z^2+2\,b^3\,c^7\,d^8\,f^3\,g^5\,z^2+36\,a^2\,c^8\,d^8\,f^2\,g^6\,z^2+6\,b^8\,c^2\,d^6\,e^2\,g^8\,z^2+5\,a^2\,b^8\,e^8\,f^2\,g^6\,z^2-232\,a^5\,c^5\,d^4\,e^4\,g^8\,z^2-188\,a^4\,c^6\,d^6\,e^2\,g^8\,z^2-92\,a^6\,c^4\,d^2\,e^6\,g^8\,z^2+9\,b^2\,c^8\,d^4\,e^4\,f^8\,z^2-3\,b^4\,c^6\,d^2\,e^6\,f^8\,z^2+2\,b^3\,c^7\,d^3\,e^5\,f^8\,z^2+36\,a^2\,c^8\,d^2\,e^6\,f^8\,z^2+5\,a^2\,b^8\,d^2\,e^6\,g^8\,z^2+48\,a^6\,b^2\,c^2\,e^8\,g^8\,z^2+45\,a^2\,b^2\,c^6\,e^8\,f^8\,z^2+45\,a^2\,b^2\,c^6\,d^8\,g^8\,z^2+4\,c^{10}\,d^8\,f^6\,g^2\,z^2+b^{10}\,e^8\,f^4\,g^4\,z^2+4\,c^{10}\,d^6\,e^2\,f^8\,z^2+b^{10}\,d^4\,e^4\,g^8\,z^2-64\,a^7\,c^3\,e^8\,g^8\,z^2+b^6\,c^4\,e^8\,f^8\,z^2+b^6\,c^4\,d^8\,g^8\,z^2-48\,a^3\,c^7\,e^8\,f^8\,z^2-48\,a^3\,c^7\,d^8\,g^8\,z^2+a^4\,b^6\,e^8\,g^8\,z^2-b^{10}\,d^2\,e^6\,f^2\,g^6\,z^2+108\,a^2\,b^2\,c^4\,d^2\,e^5\,f\,g^6\,z+108\,a^2\,b^2\,c^4\,d\,e^6\,f^2\,g^5\,z+60\,a\,b^2\,c^5\,d^3\,e^4\,f^2\,g^5\,z+60\,a\,b^2\,c^5\,d^2\,e^5\,f^3\,g^4\,z-48\,a^2\,b\,c^5\,d^2\,e^5\,f^2\,g^5\,z-44\,a\,b^3\,c^4\,d^2\,e^5\,f^2\,g^5\,z-120\,a^2\,b\,c^5\,d^3\,e^4\,f\,g^6\,z-120\,a^2\,b\,c^5\,d\,e^6\,f^3\,g^4\,z-96\,a\,b\,c^6\,d^3\,e^4\,f^3\,g^4\,z-64\,a^2\,b^3\,c^3\,d\,e^6\,f\,g^6\,z+32\,a\,b^3\,c^4\,d^3\,e^4\,f\,g^6\,z+32\,a\,b^3\,c^4\,d\,e^6\,f^3\,g^4\,z-28\,a\,b^4\,c^3\,d^2\,e^5\,f\,g^6\,z-28\,a\,b^4\,c^3\,d\,e^6\,f^2\,g^5\,z-18\,a\,b^2\,c^5\,d^4\,e^3\,f\,g^6\,z-18\,a\,b^2\,c^5\,d\,e^6\,f^4\,g^3\,z+4\,a\,b\,c^6\,d^4\,e^3\,f^2\,g^5\,z+4\,a\,b\,c^6\,d^2\,e^5\,f^4\,g^3\,z+24\,a\,b^5\,c^2\,d\,e^6\,f\,g^6\,z-16\,a^3\,b\,c^4\,d\,e^6\,f\,g^6\,z-8\,a\,b\,c^6\,d^5\,e^2\,f\,g^6\,z-8\,a\,b\,c^6\,d\,e^6\,f^5\,g^2\,z-13\,b^2\,c^6\,d^6\,e\,f\,g^6\,z-13\,b^2\,c^6\,d\,e^6\,f^6\,g\,z+8\,b\,c^7\,d^6\,e\,f^2\,g^5\,z+8\,b\,c^7\,d^2\,e^5\,f^6\,g\,z+9\,b^2\,c^6\,d^4\,e^3\,f^3\,g^4\,z+9\,b^2\,c^6\,d^3\,e^4\,f^4\,g^3\,z+8\,b^5\,c^3\,d^2\,e^5\,f^2\,g^5\,z-6\,b^4\,c^4\,d^3\,e^4\,f^2\,g^5\,z-6\,b^4\,c^4\,d^2\,e^5\,f^3\,g^4\,z-6\,b^3\,c^5\,d^4\,e^3\,f^2\,g^5\,z-6\,b^3\,c^5\,d^2\,e^5\,f^4\,g^3\,z+4\,b^3\,c^5\,d^3\,e^4\,f^3\,g^4\,z+b^2\,c^6\,d^5\,e^2\,f^2\,g^5\,z+b^2\,c^6\,d^2\,e^5\,f^5\,g^2\,z+16\,a^2\,c^6\,d^3\,e^4\,f^2\,g^5\,z+16\,a^2\,c^6\,d^2\,e^5\,f^3\,g^4\,z-112\,a^2\,b^3\,c^3\,e^7\,f^2\,g^5\,z-12\,a^2\,b^2\,c^4\,e^7\,f^3\,g^4\,z-112\,a^2\,b^3\,c^3\,d^2\,e^5\,g^7\,z-12\,a^2\,b^2\,c^4\,d^3\,e^4\,g^7\,z-2\,b^7\,c\,d\,e^6\,f\,g^6\,z+8\,a\,c^7\,d^6\,e\,f\,g^6\,z+8\,a\,c^7\,d\,e^6\,f^6\,g\,z+52\,a\,b\,c^6\,e^7\,f^6\,g\,z-10\,a\,b^6\,c\,e^7\,f\,g^6\,z+52\,a\,b\,c^6\,d^6\,e\,g^7\,z-10\,a\,b^6\,c\,d\,e^6\,g^7\,z+14\,b^3\,c^5\,d^5\,e^2\,f\,g^6\,z+14\,b^3\,c^5\,d\,e^6\,f^5\,g^2\,z-12\,b\,c^7\,d^5\,e^2\,f^3\,g^4\,z-12\,b\,c^7\,d^3\,e^4\,f^5\,g^2\,z-5\,b^4\,c^4\,d^4\,e^3\,f\,g^6\,z-5\,b^4\,c^4\,d\,e^6\,f^4\,g^3\,z+b^6\,c^2\,d^2\,e^5\,f\,g^6\,z+b^6\,c^2\,d\,e^6\,f^2\,g^5\,z+52\,a^2\,c^6\,d^4\,e^3\,f\,g^6\,z+52\,a^2\,c^6\,d\,e^6\,f^4\,g^3\,z+24\,a\,c^7\,d^4\,e^3\,f^3\,g^4\,z+24\,a\,c^7\,d^3\,e^4\,f^4\,g^3\,z-16\,a\,c^7\,d^5\,e^2\,f^2\,g^5\,z-16\,a\,c^7\,d^2\,e^5\,f^5\,g^2\,z+8\,a^3\,c^5\,d^2\,e^5\,f\,g^6\,z+8\,a^3\,c^5\,d\,e^6\,f^2\,g^5\,z+200\,a^3\,b\,c^4\,e^7\,f^2\,g^5\,z+144\,a^2\,b\,c^5\,e^7\,f^4\,g^3\,z-42\,a\,b^2\,c^5\,e^7\,f^5\,g^2\,z+32\,a^3\,b^2\,c^3\,e^7\,f\,g^6\,z+24\,a^2\,b^4\,c^2\,e^7\,f\,g^6\,z+24\,a\,b^5\,c^2\,e^7\,f^2\,g^5\,z-10\,a\,b^3\,c^4\,e^7\,f^4\,g^3\,z+4\,a\,b^4\,c^3\,e^7\,f^3\,g^4\,z+200\,a^3\,b\,c^4\,d^2\,e^5\,g^7\,z+144\,a^2\,b\,c^5\,d^4\,e^3\,g^7\,z-42\,a\,b^2\,c^5\,d^5\,e^2\,g^7\,z+32\,a^3\,b^2\,c^3\,d\,e^6\,g^7\,z+24\,a^2\,b^4\,c^2\,d\,e^6\,g^7\,z+24\,a\,b^5\,c^2\,d^2\,e^5\,g^7\,z-10\,a\,b^3\,c^4\,d^4\,e^3\,g^7\,z+4\,a\,b^4\,c^3\,d^3\,e^4\,g^7\,z+4\,b\,c^7\,d^7\,f\,g^6\,z+4\,b\,c^7\,d\,e^6\,f^7\,z+11\,b^4\,c^4\,e^7\,f^5\,g^2\,z-4\,b^5\,c^3\,e^7\,f^4\,g^3\,z+b^6\,c^2\,e^7\,f^3\,g^4\,z-136\,a^3\,c^5\,e^7\,f^3\,g^4\,z-68\,a^2\,c^6\,e^7\,f^5\,g^2\,z+11\,b^4\,c^4\,d^5\,e^2\,g^7\,z-4\,b^5\,c^3\,d^4\,e^3\,g^7\,z+b^6\,c^2\,d^3\,e^4\,g^7\,z-136\,a^3\,c^5\,d^3\,e^4\,g^7\,z-68\,a^2\,c^6\,d^5\,e^2\,g^7\,z-96\,a^3\,b^3\,c^2\,e^7\,g^7\,z+4\,c^8\,d^6\,e\,f^3\,g^4\,z+4\,c^8\,d^3\,e^4\,f^6\,g\,z-10\,b^3\,c^5\,e^7\,f^6\,g\,z-2\,b^7\,c\,e^7\,f^2\,g^5\,z-128\,a^4\,c^4\,e^7\,f\,g^6\,z-10\,b^3\,c^5\,d^6\,e\,g^7\,z-2\,b^7\,c\,d^2\,e^5\,g^7\,z-128\,a^4\,c^4\,d\,e^6\,g^7\,z+128\,a^4\,b\,c^3\,e^7\,g^7\,z+24\,a^2\,b^5\,c\,e^7\,g^7\,z-4\,c^8\,d^7\,f^2\,g^5\,z-4\,c^8\,d^2\,e^5\,f^7\,z+3\,b^2\,c^6\,e^7\,f^7\,z+3\,b^2\,c^6\,d^7\,g^7\,z+b^8\,e^7\,f\,g^6\,z+b^8\,d\,e^6\,g^7\,z-16\,a\,c^7\,e^7\,f^7\,z-16\,a\,c^7\,d^7\,g^7\,z-2\,a\,b^7\,e^7\,g^7\,z-8\,a\,c^5\,d\,e^5\,f\,g^5+20\,a\,b\,c^4\,e^6\,f\,g^5+20\,a\,b\,c^4\,d\,e^5\,g^6+4\,b\,c^5\,d^2\,e^4\,f\,g^5+4\,b\,c^5\,d\,e^5\,f^2\,g^4-2\,b^2\,c^4\,d\,e^5\,f\,g^5-4\,b^3\,c^3\,e^6\,f\,g^5-16\,a\,c^5\,e^6\,f^2\,g^4-4\,b^3\,c^3\,d\,e^5\,g^6-16\,a\,c^5\,d^2\,e^4\,g^6+8\,a\,b^2\,c^3\,e^6\,g^6-4\,c^6\,d^2\,e^4\,f^2\,g^4+3\,b^2\,c^4\,e^6\,f^2\,g^4+3\,b^2\,c^4\,d^2\,e^4\,g^6-36\,a^2\,c^4\,e^6\,g^6,z,k\right)\,\left(\frac{-64\,a^9\,c^4\,d\,e^8\,g^9-64\,a^9\,c^4\,e^9\,f\,g^8+48\,a^8\,b^2\,c^3\,d\,e^8\,g^9+48\,a^8\,b^2\,c^3\,e^9\,f\,g^8+80\,a^8\,b\,c^4\,d^2\,e^7\,g^9+608\,a^8\,b\,c^4\,d\,e^8\,f\,g^8+80\,a^8\,b\,c^4\,e^9\,f^2\,g^7-64\,a^8\,c^5\,d^3\,e^6\,g^9-320\,a^8\,c^5\,d^2\,e^7\,f\,g^8-320\,a^8\,c^5\,d\,e^8\,f^2\,g^7-64\,a^8\,c^5\,e^9\,f^3\,g^6-12\,a^7\,b^4\,c^2\,d\,e^8\,g^9-12\,a^7\,b^4\,c^2\,e^9\,f\,g^8-56\,a^7\,b^3\,c^3\,d^2\,e^7\,g^9-464\,a^7\,b^3\,c^3\,d\,e^8\,f\,g^8-56\,a^7\,b^3\,c^3\,e^9\,f^2\,g^7+64\,a^7\,b^2\,c^4\,d^3\,e^6\,g^9-736\,a^7\,b^2\,c^4\,d^2\,e^7\,f\,g^8-736\,a^7\,b^2\,c^4\,d\,e^8\,f^2\,g^7+64\,a^7\,b^2\,c^4\,e^9\,f^3\,g^6-80\,a^7\,b\,c^5\,d^4\,e^5\,g^9+1504\,a^7\,b\,c^5\,d^3\,e^6\,f\,g^8+992\,a^7\,b\,c^5\,d^2\,e^7\,f^2\,g^7+1504\,a^7\,b\,c^5\,d\,e^8\,f^3\,g^6-80\,a^7\,b\,c^5\,e^9\,f^4\,g^5+64\,a^7\,c^6\,d^5\,e^4\,g^9-576\,a^7\,c^6\,d^4\,e^5\,f\,g^8-448\,a^7\,c^6\,d^3\,e^6\,f^2\,g^7-448\,a^7\,c^6\,d^2\,e^7\,f^3\,g^6-576\,a^7\,c^6\,d\,e^8\,f^4\,g^5+64\,a^7\,c^6\,e^9\,f^5\,g^4+a^6\,b^6\,c\,d\,e^8\,g^9+a^6\,b^6\,c\,e^9\,f\,g^8+13\,a^6\,b^5\,c^2\,d^2\,e^7\,g^9+118\,a^6\,b^5\,c^2\,d\,e^8\,f\,g^8+13\,a^6\,b^5\,c^2\,e^9\,f^2\,g^7-36\,a^6\,b^4\,c^3\,d^3\,e^6\,g^9+684\,a^6\,b^4\,c^3\,d^2\,e^7\,f\,g^8+684\,a^6\,b^4\,c^3\,d\,e^8\,f^2\,g^7-36\,a^6\,b^4\,c^3\,e^9\,f^3\,g^6+56\,a^6\,b^3\,c^4\,d^4\,e^5\,g^9-720\,a^6\,b^3\,c^4\,d^3\,e^6\,f\,g^8+1008\,a^6\,b^3\,c^4\,d^2\,e^7\,f^2\,g^7-720\,a^6\,b^3\,c^4\,d\,e^8\,f^3\,g^6+56\,a^6\,b^3\,c^4\,e^9\,f^4\,g^5+48\,a^6\,b^2\,c^5\,d^5\,e^4\,g^9-736\,a^6\,b^2\,c^5\,d^4\,e^5\,f\,g^8-2432\,a^6\,b^2\,c^5\,d^3\,e^6\,f^2\,g^7-2432\,a^6\,b^2\,c^5\,d^2\,e^7\,f^3\,g^6-736\,a^6\,b^2\,c^5\,d\,e^8\,f^4\,g^5+48\,a^6\,b^2\,c^5\,e^9\,f^5\,g^4-144\,a^6\,b\,c^6\,d^6\,e^3\,g^9+1184\,a^6\,b\,c^6\,d^5\,e^4\,f\,g^8+1024\,a^6\,b\,c^6\,d^4\,e^5\,f^2\,g^7+3552\,a^6\,b\,c^6\,d^3\,e^6\,f^3\,g^6+1024\,a^6\,b\,c^6\,d^2\,e^7\,f^4\,g^5+1184\,a^6\,b\,c^6\,d\,e^8\,f^5\,g^4-144\,a^6\,b\,c^6\,e^9\,f^6\,g^3+64\,a^6\,c^7\,d^7\,e^2\,g^9-448\,a^6\,c^7\,d^6\,e^3\,f\,g^8+64\,a^6\,c^7\,d^5\,e^4\,f^2\,g^7-960\,a^6\,c^7\,d^4\,e^5\,f^3\,g^6-960\,a^6\,c^7\,d^3\,e^6\,f^4\,g^5+64\,a^6\,c^7\,d^2\,e^7\,f^5\,g^4-448\,a^6\,c^7\,d\,e^8\,f^6\,g^3+64\,a^6\,c^7\,e^9\,f^7\,g^2-a^5\,b^7\,c\,d^2\,e^7\,g^9-10\,a^5\,b^7\,c\,d\,e^8\,f\,g^8-a^5\,b^7\,c\,e^9\,f^2\,g^7+10\,a^5\,b^6\,c^2\,d^3\,e^6\,g^9-184\,a^5\,b^6\,c^2\,d^2\,e^7\,f\,g^8-184\,a^5\,b^6\,c^2\,d\,e^8\,f^2\,g^7+10\,a^5\,b^6\,c^2\,e^9\,f^3\,g^6+3\,a^5\,b^5\,c^3\,d^4\,e^5\,g^9-18\,a^5\,b^5\,c^3\,d^3\,e^6\,f\,g^8-1170\,a^5\,b^5\,c^3\,d^2\,e^7\,f^2\,g^7-18\,a^5\,b^5\,c^3\,d\,e^8\,f^3\,g^6+3\,a^5\,b^5\,c^3\,e^9\,f^4\,g^5-100\,a^5\,b^4\,c^4\,d^5\,e^4\,g^9+732\,a^5\,b^4\,c^4\,d^4\,e^5\,f\,g^8+1108\,a^5\,b^4\,c^4\,d^3\,e^6\,f^2\,g^7+1108\,a^5\,b^4\,c^4\,d^2\,e^7\,f^3\,g^6+732\,a^5\,b^4\,c^4\,d\,e^8\,f^4\,g^5-100\,a^5\,b^4\,c^4\,e^9\,f^5\,g^4+168\,a^5\,b^3\,c^5\,d^6\,e^3\,g^9-784\,a^5\,b^3\,c^5\,d^5\,e^4\,f\,g^8+1728\,a^5\,b^3\,c^5\,d^4\,e^5\,f^2\,g^7-304\,a^5\,b^3\,c^5\,d^3\,e^6\,f^3\,g^6+1728\,a^5\,b^3\,c^5\,d^2\,e^7\,f^4\,g^5-784\,a^5\,b^3\,c^5\,d\,e^8\,f^5\,g^4+168\,a^5\,b^3\,c^5\,e^9\,f^6\,g^3-96\,a^5\,b^2\,c^6\,d^7\,e^2\,g^9+96\,a^5\,b^2\,c^6\,d^6\,e^3\,f\,g^8-2208\,a^5\,b^2\,c^6\,d^5\,e^4\,f^2\,g^7-2592\,a^5\,b^2\,c^6\,d^4\,e^5\,f^3\,g^6-2592\,a^5\,b^2\,c^6\,d^3\,e^6\,f^4\,g^5-2208\,a^5\,b^2\,c^6\,d^2\,e^7\,f^5\,g^4+96\,a^5\,b^2\,c^6\,d\,e^8\,f^6\,g^3-96\,a^5\,b^2\,c^6\,e^9\,f^7\,g^2+16\,a^5\,b\,c^7\,d^8\,e\,g^9+288\,a^5\,b\,c^7\,d^7\,e^2\,f\,g^8+416\,a^5\,b\,c^7\,d^6\,e^3\,f^2\,g^7+2592\,a^5\,b\,c^7\,d^5\,e^4\,f^3\,g^6+1056\,a^5\,b\,c^7\,d^4\,e^5\,f^4\,g^5+2592\,a^5\,b\,c^7\,d^3\,e^6\,f^5\,g^4+416\,a^5\,b\,c^7\,d^2\,e^7\,f^6\,g^3+288\,a^5\,b\,c^7\,d\,e^8\,f^7\,g^2+16\,a^5\,b\,c^7\,e^9\,f^8\,g-128\,a^5\,c^8\,d^8\,e\,f\,g^8+192\,a^5\,c^8\,d^7\,e^2\,f^2\,g^7-832\,a^5\,c^8\,d^6\,e^3\,f^3\,g^6-192\,a^5\,c^8\,d^5\,e^4\,f^4\,g^5-192\,a^5\,c^8\,d^4\,e^5\,f^5\,g^4-832\,a^5\,c^8\,d^3\,e^6\,f^6\,g^3+192\,a^5\,c^8\,d^2\,e^7\,f^7\,g^2-128\,a^5\,c^8\,d\,e^8\,f^8\,g-a^4\,b^8\,c\,d^3\,e^6\,g^9+16\,a^4\,b^8\,c\,d^2\,e^7\,f\,g^8+16\,a^4\,b^8\,c\,d\,e^8\,f^2\,g^7-a^4\,b^8\,c\,e^9\,f^3\,g^6-7\,a^4\,b^7\,c^2\,d^4\,e^5\,g^9+50\,a^4\,b^7\,c^2\,d^3\,e^6\,f\,g^8+334\,a^4\,b^7\,c^2\,d^2\,e^7\,f^2\,g^7+50\,a^4\,b^7\,c^2\,d\,e^8\,f^3\,g^6-7\,a^4\,b^7\,c^2\,e^9\,f^4\,g^5+37\,a^4\,b^6\,c^3\,d^5\,e^4\,g^9-208\,a^4\,b^6\,c^3\,d^4\,e^5\,f\,g^8+186\,a^4\,b^6\,c^3\,d^3\,e^6\,f^2\,g^7+186\,a^4\,b^6\,c^3\,d^2\,e^7\,f^3\,g^6-208\,a^4\,b^6\,c^3\,d\,e^8\,f^4\,g^5+37\,a^4\,b^6\,c^3\,e^9\,f^5\,g^4-57\,a^4\,b^5\,c^4\,d^6\,e^3\,g^9+234\,a^4\,b^5\,c^4\,d^5\,e^4\,f\,g^8-1616\,a^4\,b^5\,c^4\,d^4\,e^5\,f^2\,g^7-674\,a^4\,b^5\,c^4\,d^3\,e^6\,f^3\,g^6-1616\,a^4\,b^5\,c^4\,d^2\,e^7\,f^4\,g^5+234\,a^4\,b^5\,c^4\,d\,e^8\,f^5\,g^4-57\,a^4\,b^5\,c^4\,e^9\,f^6\,g^3+36\,a^4\,b^4\,c^5\,d^7\,e^2\,g^9-60\,a^4\,b^4\,c^5\,d^6\,e^3\,f\,g^8+1124\,a^4\,b^4\,c^5\,d^5\,e^4\,f^2\,g^7+1060\,a^4\,b^4\,c^5\,d^4\,e^5\,f^3\,g^6+1060\,a^4\,b^4\,c^5\,d^3\,e^6\,f^4\,g^5+1124\,a^4\,b^4\,c^5\,d^2\,e^7\,f^5\,g^4-60\,a^4\,b^4\,c^5\,d\,e^8\,f^6\,g^3+36\,a^4\,b^4\,c^5\,e^9\,f^7\,g^2-8\,a^4\,b^3\,c^6\,d^8\,e\,g^9-80\,a^4\,b^3\,c^6\,d^7\,e^2\,f\,g^8+688\,a^4\,b^3\,c^6\,d^6\,e^3\,f^2\,g^7-720\,a^4\,b^3\,c^6\,d^5\,e^4\,f^3\,g^6+2160\,a^4\,b^3\,c^6\,d^4\,e^5\,f^4\,g^5-720\,a^4\,b^3\,c^6\,d^3\,e^6\,f^5\,g^4+688\,a^4\,b^3\,c^6\,d^2\,e^7\,f^6\,g^3-80\,a^4\,b^3\,c^6\,d\,e^8\,f^7\,g^2-8\,a^4\,b^3\,c^6\,e^9\,f^8\,g+48\,a^4\,b^2\,c^7\,d^8\,e\,f\,g^8-1024\,a^4\,b^2\,c^7\,d^7\,e^2\,f^2\,g^7-128\,a^4\,b^2\,c^7\,d^6\,e^3\,f^3\,g^6-2016\,a^4\,b^2\,c^7\,d^5\,e^4\,f^4\,g^5-2016\,a^4\,b^2\,c^7\,d^4\,e^5\,f^5\,g^4-128\,a^4\,b^2\,c^7\,d^3\,e^6\,f^6\,g^3-1024\,a^4\,b^2\,c^7\,d^2\,e^7\,f^7\,g^2+48\,a^4\,b^2\,c^7\,d\,e^8\,f^8\,g+304\,a^4\,b\,c^8\,d^8\,e\,f^2\,g^7+544\,a^4\,b\,c^8\,d^7\,e^2\,f^3\,g^6+256\,a^4\,b\,c^8\,d^6\,e^3\,f^4\,g^5+1632\,a^4\,b\,c^8\,d^5\,e^4\,f^5\,g^4+256\,a^4\,b\,c^8\,d^4\,e^5\,f^6\,g^3+544\,a^4\,b\,c^8\,d^3\,e^6\,f^7\,g^2+304\,a^4\,b\,c^8\,d^2\,e^7\,f^8\,g-256\,a^4\,c^9\,d^8\,e\,f^3\,g^6+192\,a^4\,c^9\,d^7\,e^2\,f^4\,g^5-320\,a^4\,c^9\,d^6\,e^3\,f^5\,g^4-320\,a^4\,c^9\,d^5\,e^4\,f^6\,g^3+192\,a^4\,c^9\,d^4\,e^5\,f^7\,g^2-256\,a^4\,c^9\,d^3\,e^6\,f^8\,g+a^3\,b^9\,c\,d^4\,e^5\,g^9-6\,a^3\,b^9\,c\,d^3\,e^6\,f\,g^8-30\,a^3\,b^9\,c\,d^2\,e^7\,f^2\,g^7-6\,a^3\,b^9\,c\,d\,e^8\,f^3\,g^6+a^3\,b^9\,c\,e^9\,f^4\,g^5-4\,a^3\,b^8\,c^2\,d^5\,e^4\,g^9+24\,a^3\,b^8\,c^2\,d^4\,e^5\,f\,g^8-140\,a^3\,b^8\,c^2\,d^3\,e^6\,f^2\,g^7-140\,a^3\,b^8\,c^2\,d^2\,e^7\,f^3\,g^6+24\,a^3\,b^8\,c^2\,d\,e^8\,f^4\,g^5-4\,a^3\,b^8\,c^2\,e^9\,f^5\,g^4+6\,a^3\,b^7\,c^3\,d^6\,e^3\,g^9-44\,a^3\,b^7\,c^3\,d^5\,e^4\,f\,g^8+404\,a^3\,b^7\,c^3\,d^4\,e^5\,f^2\,g^7+12\,a^3\,b^7\,c^3\,d^3\,e^6\,f^3\,g^6+404\,a^3\,b^7\,c^3\,d^2\,e^7\,f^4\,g^5-44\,a^3\,b^7\,c^3\,d\,e^8\,f^5\,g^4+6\,a^3\,b^7\,c^3\,e^9\,f^6\,g^3-4\,a^3\,b^6\,c^4\,d^7\,e^2\,g^9+40\,a^3\,b^6\,c^4\,d^6\,e^3\,f\,g^8-88\,a^3\,b^6\,c^4\,d^5\,e^4\,f^2\,g^7+368\,a^3\,b^6\,c^4\,d^4\,e^5\,f^3\,g^6+368\,a^3\,b^6\,c^4\,d^3\,e^6\,f^4\,g^5-88\,a^3\,b^6\,c^4\,d^2\,e^7\,f^5\,g^4+40\,a^3\,b^6\,c^4\,d\,e^8\,f^6\,g^3-4\,a^3\,b^6\,c^4\,e^9\,f^7\,g^2+a^3\,b^5\,c^5\,d^8\,e\,g^9-14\,a^3\,b^5\,c^5\,d^7\,e^2\,f\,g^8-518\,a^3\,b^5\,c^5\,d^6\,e^3\,f^2\,g^7-190\,a^3\,b^5\,c^5\,d^5\,e^4\,f^3\,g^6-2110\,a^3\,b^5\,c^5\,d^4\,e^5\,f^4\,g^5-190\,a^3\,b^5\,c^5\,d^3\,e^6\,f^5\,g^4-518\,a^3\,b^5\,c^5\,d^2\,e^7\,f^6\,g^3-14\,a^3\,b^5\,c^5\,d\,e^8\,f^7\,g^2+a^3\,b^5\,c^5\,e^9\,f^8\,g+540\,a^3\,b^4\,c^6\,d^7\,e^2\,f^2\,g^7-228\,a^3\,b^4\,c^6\,d^6\,e^3\,f^3\,g^6+1428\,a^3\,b^4\,c^6\,d^5\,e^4\,f^4\,g^5+1428\,a^3\,b^4\,c^6\,d^4\,e^5\,f^5\,g^4-228\,a^3\,b^4\,c^6\,d^3\,e^6\,f^6\,g^3+540\,a^3\,b^4\,c^6\,d^2\,e^7\,f^7\,g^2-168\,a^3\,b^3\,c^7\,d^8\,e\,f^2\,g^7+208\,a^3\,b^3\,c^7\,d^7\,e^2\,f^3\,g^6+512\,a^3\,b^3\,c^7\,d^6\,e^3\,f^4\,g^5-1424\,a^3\,b^3\,c^7\,d^5\,e^4\,f^5\,g^4+512\,a^3\,b^3\,c^7\,d^4\,e^5\,f^6\,g^3+208\,a^3\,b^3\,c^7\,d^3\,e^6\,f^7\,g^2-168\,a^3\,b^3\,c^7\,d^2\,e^7\,f^8\,g-32\,a^3\,b^2\,c^8\,d^8\,e\,f^3\,g^6-928\,a^3\,b^2\,c^8\,d^7\,e^2\,f^4\,g^5+288\,a^3\,b^2\,c^8\,d^6\,e^3\,f^5\,g^4+288\,a^3\,b^2\,c^8\,d^5\,e^4\,f^6\,g^3-928\,a^3\,b^2\,c^8\,d^4\,e^5\,f^7\,g^2-32\,a^3\,b^2\,c^8\,d^3\,e^6\,f^8\,g+304\,a^3\,b\,c^9\,d^8\,e\,f^4\,g^5+224\,a^3\,b\,c^9\,d^7\,e^2\,f^5\,g^4-288\,a^3\,b\,c^9\,d^6\,e^3\,f^6\,g^3+224\,a^3\,b\,c^9\,d^5\,e^4\,f^7\,g^2+304\,a^3\,b\,c^9\,d^4\,e^5\,f^8\,g-128\,a^3\,c^{10}\,d^8\,e\,f^5\,g^4+64\,a^3\,c^{10}\,d^7\,e^2\,f^6\,g^3+64\,a^3\,c^{10}\,d^6\,e^3\,f^7\,g^2-128\,a^3\,c^{10}\,d^5\,e^4\,f^8\,g-a^2\,b^{10}\,c\,d^4\,e^5\,f\,g^8+16\,a^2\,b^{10}\,c\,d^3\,e^6\,f^2\,g^7+16\,a^2\,b^{10}\,c\,d^2\,e^7\,f^3\,g^6-a^2\,b^{10}\,c\,d\,e^8\,f^4\,g^5+4\,a^2\,b^9\,c^2\,d^5\,e^4\,f\,g^8-27\,a^2\,b^9\,c^2\,d^4\,e^5\,f^2\,g^7+70\,a^2\,b^9\,c^2\,d^3\,e^6\,f^3\,g^6-27\,a^2\,b^9\,c^2\,d^2\,e^7\,f^4\,g^5+4\,a^2\,b^9\,c^2\,d\,e^8\,f^5\,g^4-6\,a^2\,b^8\,c^3\,d^6\,e^3\,f\,g^8-30\,a^2\,b^8\,c^3\,d^5\,e^4\,f^2\,g^7-186\,a^2\,b^8\,c^3\,d^4\,e^5\,f^3\,g^6-186\,a^2\,b^8\,c^3\,d^3\,e^6\,f^4\,g^5-30\,a^2\,b^8\,c^3\,d^2\,e^7\,f^5\,g^4-6\,a^2\,b^8\,c^3\,d\,e^8\,f^6\,g^3+4\,a^2\,b^7\,c^4\,d^7\,e^2\,f\,g^8+104\,a^2\,b^7\,c^4\,d^6\,e^3\,f^2\,g^7+4\,a^2\,b^7\,c^4\,d^5\,e^4\,f^3\,g^6+520\,a^2\,b^7\,c^4\,d^4\,e^5\,f^4\,g^5+4\,a^2\,b^7\,c^4\,d^3\,e^6\,f^5\,g^4+104\,a^2\,b^7\,c^4\,d^2\,e^7\,f^6\,g^3+4\,a^2\,b^7\,c^4\,d\,e^8\,f^7\,g^2-a^2\,b^6\,c^5\,d^8\,e\,f\,g^8-90\,a^2\,b^6\,c^5\,d^7\,e^2\,f^2\,g^7+286\,a^2\,b^6\,c^5\,d^6\,e^3\,f^3\,g^6-180\,a^2\,b^6\,c^5\,d^5\,e^4\,f^4\,g^5-180\,a^2\,b^6\,c^5\,d^4\,e^5\,f^5\,g^4+286\,a^2\,b^6\,c^5\,d^3\,e^6\,f^6\,g^3-90\,a^2\,b^6\,c^5\,d^2\,e^7\,f^7\,g^2-a^2\,b^6\,c^5\,d\,e^8\,f^8\,g+27\,a^2\,b^5\,c^6\,d^8\,e\,f^2\,g^7-270\,a^2\,b^5\,c^6\,d^7\,e^2\,f^3\,g^6-480\,a^2\,b^5\,c^6\,d^6\,e^3\,f^4\,g^5+246\,a^2\,b^5\,c^6\,d^5\,e^4\,f^5\,g^4-480\,a^2\,b^5\,c^6\,d^4\,e^5\,f^6\,g^3-270\,a^2\,b^5\,c^6\,d^3\,e^6\,f^7\,g^2+27\,a^2\,b^5\,c^6\,d^2\,e^7\,f^8\,g+80\,a^2\,b^4\,c^7\,d^8\,e\,f^3\,g^6+524\,a^2\,b^4\,c^7\,d^7\,e^2\,f^4\,g^5+44\,a^2\,b^4\,c^7\,d^6\,e^3\,f^5\,g^4+44\,a^2\,b^4\,c^7\,d^5\,e^4\,f^6\,g^3+524\,a^2\,b^4\,c^7\,d^4\,e^5\,f^7\,g^2+80\,a^2\,b^4\,c^7\,d^3\,e^6\,f^8\,g-168\,a^2\,b^3\,c^8\,d^8\,e\,f^4\,g^5-144\,a^2\,b^3\,c^8\,d^7\,e^2\,f^5\,g^4+48\,a^2\,b^3\,c^8\,d^6\,e^3\,f^6\,g^3-144\,a^2\,b^3\,c^8\,d^5\,e^4\,f^7\,g^2-168\,a^2\,b^3\,c^8\,d^4\,e^5\,f^8\,g+48\,a^2\,b^2\,c^9\,d^8\,e\,f^5\,g^4+48\,a^2\,b^2\,c^9\,d^5\,e^4\,f^8\,g+16\,a^2\,b\,c^{10}\,d^8\,e\,f^6\,g^3-32\,a^2\,b\,c^{10}\,d^7\,e^2\,f^7\,g^2+16\,a^2\,b\,c^{10}\,d^6\,e^3\,f^8\,g-a\,b^{11}\,c\,d^4\,e^5\,f^2\,g^7-10\,a\,b^{11}\,c\,d^3\,e^6\,f^3\,g^6-a\,b^{11}\,c\,d^2\,e^7\,f^4\,g^5+4\,a\,b^{10}\,c^2\,d^5\,e^4\,f^2\,g^7+14\,a\,b^{10}\,c^2\,d^4\,e^5\,f^3\,g^6+14\,a\,b^{10}\,c^2\,d^3\,e^6\,f^4\,g^5+4\,a\,b^{10}\,c^2\,d^2\,e^7\,f^5\,g^4-6\,a\,b^9\,c^3\,d^6\,e^3\,f^2\,g^7+28\,a\,b^9\,c^3\,d^5\,e^4\,f^3\,g^6-20\,a\,b^9\,c^3\,d^4\,e^5\,f^4\,g^5+28\,a\,b^9\,c^3\,d^3\,e^6\,f^5\,g^4-6\,a\,b^9\,c^3\,d^2\,e^7\,f^6\,g^3+4\,a\,b^8\,c^4\,d^7\,e^2\,f^2\,g^7-76\,a\,b^8\,c^4\,d^6\,e^3\,f^3\,g^6-48\,a\,b^8\,c^4\,d^5\,e^4\,f^4\,g^5-48\,a\,b^8\,c^4\,d^4\,e^5\,f^5\,g^4-76\,a\,b^8\,c^4\,d^3\,e^6\,f^6\,g^3+4\,a\,b^8\,c^4\,d^2\,e^7\,f^7\,g^2-a\,b^7\,c^5\,d^8\,e\,f^2\,g^7+62\,a\,b^7\,c^5\,d^7\,e^2\,f^3\,g^6+128\,a\,b^7\,c^5\,d^6\,e^3\,f^4\,g^5+42\,a\,b^7\,c^5\,d^5\,e^4\,f^5\,g^4+128\,a\,b^7\,c^5\,d^4\,e^5\,f^6\,g^3+62\,a\,b^7\,c^5\,d^3\,e^6\,f^7\,g^2-a\,b^7\,c^5\,d^2\,e^7\,f^8\,g-18\,a\,b^6\,c^6\,d^8\,e\,f^3\,g^6-100\,a\,b^6\,c^6\,d^7\,e^2\,f^4\,g^5-56\,a\,b^6\,c^6\,d^6\,e^3\,f^5\,g^4-56\,a\,b^6\,c^6\,d^5\,e^4\,f^6\,g^3-100\,a\,b^6\,c^6\,d^4\,e^5\,f^7\,g^2-18\,a\,b^6\,c^6\,d^3\,e^6\,f^8\,g+27\,a\,b^5\,c^7\,d^8\,e\,f^4\,g^5+30\,a\,b^5\,c^7\,d^7\,e^2\,f^5\,g^4+30\,a\,b^5\,c^7\,d^6\,e^3\,f^6\,g^3+30\,a\,b^5\,c^7\,d^5\,e^4\,f^7\,g^2+27\,a\,b^5\,c^7\,d^4\,e^5\,f^8\,g-12\,a\,b^4\,c^8\,d^7\,e^2\,f^6\,g^3-12\,a\,b^4\,c^8\,d^6\,e^3\,f^7\,g^2-8\,a\,b^3\,c^9\,d^8\,e\,f^6\,g^3+16\,a\,b^3\,c^9\,d^7\,e^2\,f^7\,g^2-8\,a\,b^3\,c^9\,d^6\,e^3\,f^8\,g+b^{12}\,c\,d^4\,e^5\,f^3\,g^6+b^{12}\,c\,d^3\,e^6\,f^4\,g^5-4\,b^{11}\,c^2\,d^5\,e^4\,f^3\,g^6-4\,b^{11}\,c^2\,d^4\,e^5\,f^4\,g^5-4\,b^{11}\,c^2\,d^3\,e^6\,f^5\,g^4+6\,b^{10}\,c^3\,d^6\,e^3\,f^3\,g^6+9\,b^{10}\,c^3\,d^5\,e^4\,f^4\,g^5+9\,b^{10}\,c^3\,d^4\,e^5\,f^5\,g^4+6\,b^{10}\,c^3\,d^3\,e^6\,f^6\,g^3-4\,b^9\,c^4\,d^7\,e^2\,f^3\,g^6-11\,b^9\,c^4\,d^6\,e^3\,f^4\,g^5-10\,b^9\,c^4\,d^5\,e^4\,f^5\,g^4-11\,b^9\,c^4\,d^4\,e^5\,f^6\,g^3-4\,b^9\,c^4\,d^3\,e^6\,f^7\,g^2+b^8\,c^5\,d^8\,e\,f^3\,g^6+6\,b^8\,c^5\,d^7\,e^2\,f^4\,g^5+8\,b^8\,c^5\,d^6\,e^3\,f^5\,g^4+8\,b^8\,c^5\,d^5\,e^4\,f^6\,g^3+6\,b^8\,c^5\,d^4\,e^5\,f^7\,g^2+b^8\,c^5\,d^3\,e^6\,f^8\,g-b^7\,c^6\,d^8\,e\,f^4\,g^5-2\,b^7\,c^6\,d^7\,e^2\,f^5\,g^4-6\,b^7\,c^6\,d^6\,e^3\,f^6\,g^3-2\,b^7\,c^6\,d^5\,e^4\,f^7\,g^2-b^7\,c^6\,d^4\,e^5\,f^8\,g-b^6\,c^7\,d^8\,e\,f^5\,g^4+2\,b^6\,c^7\,d^7\,e^2\,f^6\,g^3+2\,b^6\,c^7\,d^6\,e^3\,f^7\,g^2-b^6\,c^7\,d^5\,e^4\,f^8\,g+b^5\,c^8\,d^8\,e\,f^6\,g^3-2\,b^5\,c^8\,d^7\,e^2\,f^7\,g^2+b^5\,c^8\,d^6\,e^3\,f^8\,g}{16\,a^6\,c^2\,e^4\,g^4-8\,a^5\,b^2\,c\,e^4\,g^4-32\,a^5\,b\,c^2\,d\,e^3\,g^4-32\,a^5\,b\,c^2\,e^4\,f\,g^3+32\,a^5\,c^3\,d^2\,e^2\,g^4+32\,a^5\,c^3\,e^4\,f^2\,g^2+a^4\,b^4\,e^4\,g^4+16\,a^4\,b^3\,c\,d\,e^3\,g^4+16\,a^4\,b^3\,c\,e^4\,f\,g^3+64\,a^4\,b^2\,c^2\,d\,e^3\,f\,g^3-32\,a^4\,b\,c^3\,d^3\,e\,g^4-64\,a^4\,b\,c^3\,d^2\,e^2\,f\,g^3-64\,a^4\,b\,c^3\,d\,e^3\,f^2\,g^2-32\,a^4\,b\,c^3\,e^4\,f^3\,g+16\,a^4\,c^4\,d^4\,g^4+64\,a^4\,c^4\,d^2\,e^2\,f^2\,g^2+16\,a^4\,c^4\,e^4\,f^4-2\,a^3\,b^5\,d\,e^3\,g^4-2\,a^3\,b^5\,e^4\,f\,g^3-6\,a^3\,b^4\,c\,d^2\,e^2\,g^4-32\,a^3\,b^4\,c\,d\,e^3\,f\,g^3-6\,a^3\,b^4\,c\,e^4\,f^2\,g^2+16\,a^3\,b^3\,c^2\,d^3\,e\,g^4+16\,a^3\,b^3\,c^2\,e^4\,f^3\,g-8\,a^3\,b^2\,c^3\,d^4\,g^4+64\,a^3\,b^2\,c^3\,d^3\,e\,f\,g^3+32\,a^3\,b^2\,c^3\,d^2\,e^2\,f^2\,g^2+64\,a^3\,b^2\,c^3\,d\,e^3\,f^3\,g-8\,a^3\,b^2\,c^3\,e^4\,f^4-32\,a^3\,b\,c^4\,d^4\,f\,g^3-64\,a^3\,b\,c^4\,d^3\,e\,f^2\,g^2-64\,a^3\,b\,c^4\,d^2\,e^2\,f^3\,g-32\,a^3\,b\,c^4\,d\,e^3\,f^4+32\,a^3\,c^5\,d^4\,f^2\,g^2+32\,a^3\,c^5\,d^2\,e^2\,f^4+a^2\,b^6\,d^2\,e^2\,g^4+4\,a^2\,b^6\,d\,e^3\,f\,g^3+a^2\,b^6\,e^4\,f^2\,g^2-2\,a^2\,b^5\,c\,d^3\,e\,g^4+12\,a^2\,b^5\,c\,d^2\,e^2\,f\,g^3+12\,a^2\,b^5\,c\,d\,e^3\,f^2\,g^2-2\,a^2\,b^5\,c\,e^4\,f^3\,g+a^2\,b^4\,c^2\,d^4\,g^4-32\,a^2\,b^4\,c^2\,d^3\,e\,f\,g^3-12\,a^2\,b^4\,c^2\,d^2\,e^2\,f^2\,g^2-32\,a^2\,b^4\,c^2\,d\,e^3\,f^3\,g+a^2\,b^4\,c^2\,e^4\,f^4+16\,a^2\,b^3\,c^3\,d^4\,f\,g^3+16\,a^2\,b^3\,c^3\,d\,e^3\,f^4+64\,a^2\,b^2\,c^4\,d^3\,e\,f^3\,g-32\,a^2\,b\,c^5\,d^4\,f^3\,g-32\,a^2\,b\,c^5\,d^3\,e\,f^4+16\,a^2\,c^6\,d^4\,f^4-2\,a\,b^7\,d^2\,e^2\,f\,g^3-2\,a\,b^7\,d\,e^3\,f^2\,g^2+4\,a\,b^6\,c\,d^3\,e\,f\,g^3-4\,a\,b^6\,c\,d^2\,e^2\,f^2\,g^2+4\,a\,b^6\,c\,d\,e^3\,f^3\,g-2\,a\,b^5\,c^2\,d^4\,f\,g^3+12\,a\,b^5\,c^2\,d^3\,e\,f^2\,g^2+12\,a\,b^5\,c^2\,d^2\,e^2\,f^3\,g-2\,a\,b^5\,c^2\,d\,e^3\,f^4-6\,a\,b^4\,c^3\,d^4\,f^2\,g^2-32\,a\,b^4\,c^3\,d^3\,e\,f^3\,g-6\,a\,b^4\,c^3\,d^2\,e^2\,f^4+16\,a\,b^3\,c^4\,d^4\,f^3\,g+16\,a\,b^3\,c^4\,d^3\,e\,f^4-8\,a\,b^2\,c^5\,d^4\,f^4+b^8\,d^2\,e^2\,f^2\,g^2-2\,b^7\,c\,d^3\,e\,f^2\,g^2-2\,b^7\,c\,d^2\,e^2\,f^3\,g+b^6\,c^2\,d^4\,f^2\,g^2+4\,b^6\,c^2\,d^3\,e\,f^3\,g+b^6\,c^2\,d^2\,e^2\,f^4-2\,b^5\,c^3\,d^4\,f^3\,g-2\,b^5\,c^3\,d^3\,e\,f^4+b^4\,c^4\,d^4\,f^4}-\frac{x\,\left(128\,a^9\,c^4\,e^9\,g^9-96\,a^8\,b^2\,c^3\,e^9\,g^9-384\,a^8\,b\,c^4\,d\,e^8\,g^9-384\,a^8\,b\,c^4\,e^9\,f\,g^8+352\,a^8\,c^5\,d^2\,e^7\,g^9+64\,a^8\,c^5\,d\,e^8\,f\,g^8+352\,a^8\,c^5\,e^9\,f^2\,g^7+24\,a^7\,b^4\,c^2\,e^9\,g^9+288\,a^7\,b^3\,c^3\,d\,e^8\,g^9+288\,a^7\,b^3\,c^3\,e^9\,f\,g^8+240\,a^7\,b^2\,c^4\,d^2\,e^7\,g^9+864\,a^7\,b^2\,c^4\,d\,e^8\,f\,g^8+240\,a^7\,b^2\,c^4\,e^9\,f^2\,g^7-928\,a^7\,b\,c^5\,d^3\,e^6\,g^9-992\,a^7\,b\,c^5\,d^2\,e^7\,f\,g^8-992\,a^7\,b\,c^5\,d\,e^8\,f^2\,g^7-928\,a^7\,b\,c^5\,e^9\,f^3\,g^6+416\,a^7\,c^6\,d^4\,e^5\,g^9+192\,a^7\,c^6\,d^3\,e^6\,f\,g^8+704\,a^7\,c^6\,d^2\,e^7\,f^2\,g^7+192\,a^7\,c^6\,d\,e^8\,f^3\,g^6+416\,a^7\,c^6\,e^9\,f^4\,g^5-2\,a^6\,b^6\,c\,e^9\,g^9-72\,a^6\,b^5\,c^2\,d\,e^8\,g^9-72\,a^6\,b^5\,c^2\,e^9\,f\,g^8-314\,a^6\,b^4\,c^3\,d^2\,e^7\,g^9-668\,a^6\,b^4\,c^3\,d\,e^8\,f\,g^8-314\,a^6\,b^4\,c^3\,e^9\,f^2\,g^7+336\,a^6\,b^3\,c^4\,d^3\,e^6\,g^9-176\,a^6\,b^3\,c^4\,d^2\,e^7\,f\,g^8-176\,a^6\,b^3\,c^4\,d\,e^8\,f^2\,g^7+336\,a^6\,b^3\,c^4\,e^9\,f^3\,g^6+720\,a^6\,b^2\,c^5\,d^4\,e^5\,g^9+1600\,a^6\,b^2\,c^5\,d^3\,e^6\,f\,g^8+1600\,a^6\,b^2\,c^5\,d^2\,e^7\,f^2\,g^7+1600\,a^6\,b^2\,c^5\,d\,e^8\,f^3\,g^6+720\,a^6\,b^2\,c^5\,e^9\,f^4\,g^5-960\,a^6\,b\,c^6\,d^5\,e^4\,g^9-992\,a^6\,b\,c^6\,d^4\,e^5\,f\,g^8-1888\,a^6\,b\,c^6\,d^3\,e^6\,f^2\,g^7-1888\,a^6\,b\,c^6\,d^2\,e^7\,f^3\,g^6-992\,a^6\,b\,c^6\,d\,e^8\,f^4\,g^5-960\,a^6\,b\,c^6\,e^9\,f^5\,g^4+288\,a^6\,c^7\,d^6\,e^3\,g^9+192\,a^6\,c^7\,d^5\,e^4\,f\,g^8+512\,a^6\,c^7\,d^4\,e^5\,f^2\,g^7+576\,a^6\,c^7\,d^3\,e^6\,f^3\,g^6+512\,a^6\,c^7\,d^2\,e^7\,f^4\,g^5+192\,a^6\,c^7\,d\,e^8\,f^5\,g^4+288\,a^6\,c^7\,e^9\,f^6\,g^3+6\,a^5\,b^7\,c\,d\,e^8\,g^9+6\,a^5\,b^7\,c\,e^9\,f\,g^8+90\,a^5\,b^6\,c^2\,d^2\,e^7\,g^9+168\,a^5\,b^6\,c^2\,d\,e^8\,f\,g^8+90\,a^5\,b^6\,c^2\,e^9\,f^2\,g^7+102\,a^5\,b^5\,c^3\,d^3\,e^6\,g^9+498\,a^5\,b^5\,c^3\,d^2\,e^7\,f\,g^8+498\,a^5\,b^5\,c^3\,d\,e^8\,f^2\,g^7+102\,a^5\,b^5\,c^3\,e^9\,f^3\,g^6-598\,a^5\,b^4\,c^4\,d^4\,e^5\,g^9-644\,a^5\,b^4\,c^4\,d^3\,e^6\,f\,g^8-996\,a^5\,b^4\,c^4\,d^2\,e^7\,f^2\,g^7-644\,a^5\,b^4\,c^4\,d\,e^8\,f^3\,g^6-598\,a^5\,b^4\,c^4\,e^9\,f^4\,g^5+288\,a^5\,b^3\,c^5\,d^5\,e^4\,g^9-976\,a^5\,b^3\,c^5\,d^4\,e^5\,f\,g^8-272\,a^5\,b^3\,c^5\,d^3\,e^6\,f^2\,g^7-272\,a^5\,b^3\,c^5\,d^2\,e^7\,f^3\,g^6-976\,a^5\,b^3\,c^5\,d\,e^8\,f^4\,g^5+288\,a^5\,b^3\,c^5\,e^9\,f^5\,g^4+432\,a^5\,b^2\,c^6\,d^6\,e^3\,g^9+1440\,a^5\,b^2\,c^6\,d^5\,e^4\,f\,g^8+2304\,a^5\,b^2\,c^6\,d^4\,e^5\,f^2\,g^7+1248\,a^5\,b^2\,c^6\,d^3\,e^6\,f^3\,g^6+2304\,a^5\,b^2\,c^6\,d^2\,e^7\,f^4\,g^5+1440\,a^5\,b^2\,c^6\,d\,e^8\,f^5\,g^4+432\,a^5\,b^2\,c^6\,e^9\,f^6\,g^3-416\,a^5\,b\,c^7\,d^7\,e^2\,g^9-544\,a^5\,b\,c^7\,d^6\,e^3\,f\,g^8-1824\,a^5\,b\,c^7\,d^5\,e^4\,f^2\,g^7-1056\,a^5\,b\,c^7\,d^4\,e^5\,f^3\,g^6-1056\,a^5\,b\,c^7\,d^3\,e^6\,f^4\,g^5-1824\,a^5\,b\,c^7\,d^2\,e^7\,f^5\,g^4-544\,a^5\,b\,c^7\,d\,e^8\,f^6\,g^3-416\,a^5\,b\,c^7\,e^9\,f^7\,g^2+96\,a^5\,c^8\,d^8\,e\,g^9+64\,a^5\,c^8\,d^7\,e^2\,f\,g^8+320\,a^5\,c^8\,d^6\,e^3\,f^2\,g^7+576\,a^5\,c^8\,d^5\,e^4\,f^3\,g^6-192\,a^5\,c^8\,d^4\,e^5\,f^4\,g^5+576\,a^5\,c^8\,d^3\,e^6\,f^5\,g^4+320\,a^5\,c^8\,d^2\,e^7\,f^6\,g^3+64\,a^5\,c^8\,d\,e^8\,f^7\,g^2+96\,a^5\,c^8\,e^9\,f^8\,g-8\,a^4\,b^8\,c\,d^2\,e^7\,g^9-14\,a^4\,b^8\,c\,d\,e^8\,f\,g^8-8\,a^4\,b^8\,c\,e^9\,f^2\,g^7-56\,a^4\,b^7\,c^2\,d^3\,e^6\,g^9-154\,a^4\,b^7\,c^2\,d^2\,e^7\,f\,g^8-154\,a^4\,b^7\,c^2\,d\,e^8\,f^2\,g^7-56\,a^4\,b^7\,c^2\,e^9\,f^3\,g^6+106\,a^4\,b^6\,c^3\,d^4\,e^5\,g^9-150\,a^4\,b^6\,c^3\,d^3\,e^6\,f\,g^8+58\,a^4\,b^6\,c^3\,d^2\,e^7\,f^2\,g^7-150\,a^4\,b^6\,c^3\,d\,e^8\,f^3\,g^6+106\,a^4\,b^6\,c^3\,e^9\,f^4\,g^5+164\,a^4\,b^5\,c^4\,d^5\,e^4\,g^9+898\,a^4\,b^5\,c^4\,d^4\,e^5\,f\,g^8+714\,a^4\,b^5\,c^4\,d^3\,e^6\,f^2\,g^7+714\,a^4\,b^5\,c^4\,d^2\,e^7\,f^3\,g^6+898\,a^4\,b^5\,c^4\,d\,e^8\,f^4\,g^5+164\,a^4\,b^5\,c^4\,e^9\,f^5\,g^4-462\,a^4\,b^4\,c^5\,d^6\,e^3\,g^9-308\,a^4\,b^4\,c^5\,d^5\,e^4\,f\,g^8-1280\,a^4\,b^4\,c^5\,d^4\,e^5\,f^2\,g^7-220\,a^4\,b^4\,c^5\,d^3\,e^6\,f^3\,g^6-1280\,a^4\,b^4\,c^5\,d^2\,e^7\,f^4\,g^5-308\,a^4\,b^4\,c^5\,d\,e^8\,f^5\,g^4-462\,a^4\,b^4\,c^5\,e^9\,f^6\,g^3+336\,a^4\,b^3\,c^6\,d^7\,e^2\,g^9-816\,a^4\,b^3\,c^6\,d^6\,e^3\,f\,g^8+80\,a^4\,b^3\,c^6\,d^5\,e^4\,f^2\,g^7-560\,a^4\,b^3\,c^6\,d^4\,e^5\,f^3\,g^6-560\,a^4\,b^3\,c^6\,d^3\,e^6\,f^4\,g^5+80\,a^4\,b^3\,c^6\,d^2\,e^7\,f^5\,g^4-816\,a^4\,b^3\,c^6\,d\,e^8\,f^6\,g^3+336\,a^4\,b^3\,c^6\,e^9\,f^7\,g^2-80\,a^4\,b^2\,c^7\,d^8\,e\,g^9+704\,a^4\,b^2\,c^7\,d^7\,e^2\,f\,g^8+1344\,a^4\,b^2\,c^7\,d^6\,e^3\,f^2\,g^7+192\,a^4\,b^2\,c^7\,d^5\,e^4\,f^3\,g^6+1920\,a^4\,b^2\,c^7\,d^4\,e^5\,f^4\,g^5+192\,a^4\,b^2\,c^7\,d^3\,e^6\,f^5\,g^4+1344\,a^4\,b^2\,c^7\,d^2\,e^7\,f^6\,g^3+704\,a^4\,b^2\,c^7\,d\,e^8\,f^7\,g^2-80\,a^4\,b^2\,c^7\,e^9\,f^8\,g-160\,a^4\,b\,c^8\,d^8\,e\,f\,g^8-928\,a^4\,b\,c^8\,d^7\,e^2\,f^2\,g^7-160\,a^4\,b\,c^8\,d^6\,e^3\,f^3\,g^6-672\,a^4\,b\,c^8\,d^5\,e^4\,f^4\,g^5-672\,a^4\,b\,c^8\,d^4\,e^5\,f^5\,g^4-160\,a^4\,b\,c^8\,d^3\,e^6\,f^6\,g^3-928\,a^4\,b\,c^8\,d^2\,e^7\,f^7\,g^2-160\,a^4\,b\,c^8\,d\,e^8\,f^8\,g+160\,a^4\,c^9\,d^8\,e\,f^2\,g^7+192\,a^4\,c^9\,d^7\,e^2\,f^3\,g^6-256\,a^4\,c^9\,d^6\,e^3\,f^4\,g^5+576\,a^4\,c^9\,d^5\,e^4\,f^5\,g^4-256\,a^4\,c^9\,d^4\,e^5\,f^6\,g^3+192\,a^4\,c^9\,d^3\,e^6\,f^7\,g^2+160\,a^4\,c^9\,d^2\,e^7\,f^8\,g+6\,a^3\,b^9\,c\,d^3\,e^6\,g^9+14\,a^3\,b^9\,c\,d^2\,e^7\,f\,g^8+14\,a^3\,b^9\,c\,d\,e^8\,f^2\,g^7+6\,a^3\,b^9\,c\,e^9\,f^3\,g^6+6\,a^3\,b^8\,c^2\,d^4\,e^5\,g^9+92\,a^3\,b^8\,c^2\,d^3\,e^6\,f\,g^8+44\,a^3\,b^8\,c^2\,d^2\,e^7\,f^2\,g^7+92\,a^3\,b^8\,c^2\,d\,e^8\,f^3\,g^6+6\,a^3\,b^8\,c^2\,e^9\,f^4\,g^5-76\,a^3\,b^7\,c^3\,d^5\,e^4\,g^9-140\,a^3\,b^7\,c^3\,d^4\,e^5\,f\,g^8-156\,a^3\,b^7\,c^3\,d^3\,e^6\,f^2\,g^7-156\,a^3\,b^7\,c^3\,d^2\,e^7\,f^3\,g^6-140\,a^3\,b^7\,c^3\,d\,e^8\,f^4\,g^5-76\,a^3\,b^7\,c^3\,e^9\,f^5\,g^4+132\,a^3\,b^6\,c^4\,d^6\,e^3\,g^9-384\,a^3\,b^6\,c^4\,d^5\,e^4\,f\,g^8+144\,a^3\,b^6\,c^4\,d^4\,e^5\,f^2\,g^7-416\,a^3\,b^6\,c^4\,d^3\,e^6\,f^3\,g^6+144\,a^3\,b^6\,c^4\,d^2\,e^7\,f^4\,g^5-384\,a^3\,b^6\,c^4\,d\,e^8\,f^5\,g^4+132\,a^3\,b^6\,c^4\,e^9\,f^6\,g^3-90\,a^3\,b^5\,c^5\,d^7\,e^2\,g^9+894\,a^3\,b^5\,c^5\,d^6\,e^3\,f\,g^8+238\,a^3\,b^5\,c^5\,d^5\,e^4\,f^2\,g^7+734\,a^3\,b^5\,c^5\,d^4\,e^5\,f^3\,g^6+734\,a^3\,b^5\,c^5\,d^3\,e^6\,f^4\,g^5+238\,a^3\,b^5\,c^5\,d^2\,e^7\,f^5\,g^4+894\,a^3\,b^5\,c^5\,d\,e^8\,f^6\,g^3-90\,a^3\,b^5\,c^5\,e^9\,f^7\,g^2+22\,a^3\,b^4\,c^6\,d^8\,e\,g^9-620\,a^3\,b^4\,c^6\,d^7\,e^2\,f\,g^8-668\,a^3\,b^4\,c^6\,d^6\,e^3\,f^2\,g^7+436\,a^3\,b^4\,c^6\,d^5\,e^4\,f^3\,g^6-1820\,a^3\,b^4\,c^6\,d^4\,e^5\,f^4\,g^5+436\,a^3\,b^4\,c^6\,d^3\,e^6\,f^5\,g^4-668\,a^3\,b^4\,c^6\,d^2\,e^7\,f^6\,g^3-620\,a^3\,b^4\,c^6\,d\,e^8\,f^7\,g^2+22\,a^3\,b^4\,c^6\,e^9\,f^8\,g+144\,a^3\,b^3\,c^7\,d^8\,e\,f\,g^8+496\,a^3\,b^3\,c^7\,d^7\,e^2\,f^2\,g^7-1168\,a^3\,b^3\,c^7\,d^6\,e^3\,f^3\,g^6+688\,a^3\,b^3\,c^7\,d^5\,e^4\,f^4\,g^5+688\,a^3\,b^3\,c^7\,d^4\,e^5\,f^5\,g^4-1168\,a^3\,b^3\,c^7\,d^3\,e^6\,f^6\,g^3+496\,a^3\,b^3\,c^7\,d^2\,e^7\,f^7\,g^2+144\,a^3\,b^3\,c^7\,d\,e^8\,f^8\,g-112\,a^3\,b^2\,c^8\,d^8\,e\,f^2\,g^7+544\,a^3\,b^2\,c^8\,d^7\,e^2\,f^3\,g^6+960\,a^3\,b^2\,c^8\,d^6\,e^3\,f^4\,g^5-1440\,a^3\,b^2\,c^8\,d^5\,e^4\,f^5\,g^4+960\,a^3\,b^2\,c^8\,d^4\,e^5\,f^6\,g^3+544\,a^3\,b^2\,c^8\,d^3\,e^6\,f^7\,g^2-112\,a^3\,b^2\,c^8\,d^2\,e^7\,f^8\,g-64\,a^3\,b\,c^9\,d^8\,e\,f^3\,g^6-608\,a^3\,b\,c^9\,d^7\,e^2\,f^4\,g^5+288\,a^3\,b\,c^9\,d^6\,e^3\,f^5\,g^4+288\,a^3\,b\,c^9\,d^5\,e^4\,f^6\,g^3-608\,a^3\,b\,c^9\,d^4\,e^5\,f^7\,g^2-64\,a^3\,b\,c^9\,d^3\,e^6\,f^8\,g+32\,a^3\,c^{10}\,d^8\,e\,f^4\,g^5+192\,a^3\,c^{10}\,d^7\,e^2\,f^5\,g^4-320\,a^3\,c^{10}\,d^6\,e^3\,f^6\,g^3+192\,a^3\,c^{10}\,d^5\,e^4\,f^7\,g^2+32\,a^3\,c^{10}\,d^4\,e^5\,f^8\,g-2\,a^2\,b^{10}\,c\,d^4\,e^5\,g^9-10\,a^2\,b^{10}\,c\,d^3\,e^6\,f\,g^8-6\,a^2\,b^{10}\,c\,d^2\,e^7\,f^2\,g^7-10\,a^2\,b^{10}\,c\,d\,e^8\,f^3\,g^6-2\,a^2\,b^{10}\,c\,e^9\,f^4\,g^5+8\,a^2\,b^9\,c^2\,d^5\,e^4\,g^9-18\,a^2\,b^9\,c^2\,d^4\,e^5\,f\,g^8-2\,a^2\,b^9\,c^2\,d^3\,e^6\,f^2\,g^7-2\,a^2\,b^9\,c^2\,d^2\,e^7\,f^3\,g^6-18\,a^2\,b^9\,c^2\,d\,e^8\,f^4\,g^5+8\,a^2\,b^9\,c^2\,e^9\,f^5\,g^4-12\,a^2\,b^8\,c^3\,d^6\,e^3\,g^9+156\,a^2\,b^8\,c^3\,d^5\,e^4\,f\,g^8-18\,a^2\,b^8\,c^3\,d^4\,e^5\,f^2\,g^7+192\,a^2\,b^8\,c^3\,d^3\,e^6\,f^3\,g^6-18\,a^2\,b^8\,c^3\,d^2\,e^7\,f^4\,g^5+156\,a^2\,b^8\,c^3\,d\,e^8\,f^5\,g^4-12\,a^2\,b^8\,c^3\,e^9\,f^6\,g^3+8\,a^2\,b^7\,c^4\,d^7\,e^2\,g^9-260\,a^2\,b^7\,c^4\,d^6\,e^3\,f\,g^8+108\,a^2\,b^7\,c^4\,d^5\,e^4\,f^2\,g^7-228\,a^2\,b^7\,c^4\,d^4\,e^5\,f^3\,g^6-228\,a^2\,b^7\,c^4\,d^3\,e^6\,f^4\,g^5+108\,a^2\,b^7\,c^4\,d^2\,e^7\,f^5\,g^4-260\,a^2\,b^7\,c^4\,d\,e^8\,f^6\,g^3+8\,a^2\,b^7\,c^4\,e^9\,f^7\,g^2-2\,a^2\,b^6\,c^5\,d^8\,e\,g^9+174\,a^2\,b^6\,c^5\,d^7\,e^2\,f\,g^8-130\,a^2\,b^6\,c^5\,d^6\,e^3\,f^2\,g^7-482\,a^2\,b^6\,c^5\,d^5\,e^4\,f^3\,g^6+850\,a^2\,b^6\,c^5\,d^4\,e^5\,f^4\,g^5-482\,a^2\,b^6\,c^5\,d^3\,e^6\,f^5\,g^4-130\,a^2\,b^6\,c^5\,d^2\,e^7\,f^6\,g^3+174\,a^2\,b^6\,c^5\,d\,e^8\,f^7\,g^2-2\,a^2\,b^6\,c^5\,e^9\,f^8\,g-42\,a^2\,b^5\,c^6\,d^8\,e\,f\,g^8+54\,a^2\,b^5\,c^6\,d^7\,e^2\,f^2\,g^7+1062\,a^2\,b^5\,c^6\,d^6\,e^3\,f^3\,g^6-474\,a^2\,b^5\,c^6\,d^5\,e^4\,f^4\,g^5-474\,a^2\,b^5\,c^6\,d^4\,e^5\,f^5\,g^4+1062\,a^2\,b^5\,c^6\,d^3\,e^6\,f^6\,g^3+54\,a^2\,b^5\,c^6\,d^2\,e^7\,f^7\,g^2-42\,a^2\,b^5\,c^6\,d\,e^8\,f^8\,g-6\,a^2\,b^4\,c^7\,d^8\,e\,f^2\,g^7-660\,a^2\,b^4\,c^7\,d^7\,e^2\,f^3\,g^6-624\,a^2\,b^4\,c^7\,d^6\,e^3\,f^4\,g^5+1284\,a^2\,b^4\,c^7\,d^5\,e^4\,f^5\,g^4-624\,a^2\,b^4\,c^7\,d^4\,e^5\,f^6\,g^3-660\,a^2\,b^4\,c^7\,d^3\,e^6\,f^7\,g^2-6\,a^2\,b^4\,c^7\,d^2\,e^7\,f^8\,g+128\,a^2\,b^3\,c^8\,d^8\,e\,f^3\,g^6+656\,a^2\,b^3\,c^8\,d^7\,e^2\,f^4\,g^5-496\,a^2\,b^3\,c^8\,d^6\,e^3\,f^5\,g^4-496\,a^2\,b^3\,c^8\,d^5\,e^4\,f^6\,g^3+656\,a^2\,b^3\,c^8\,d^4\,e^5\,f^7\,g^2+128\,a^2\,b^3\,c^8\,d^3\,e^6\,f^8\,g-144\,a^2\,b^2\,c^9\,d^8\,e\,f^4\,g^5-192\,a^2\,b^2\,c^9\,d^7\,e^2\,f^5\,g^4+576\,a^2\,b^2\,c^9\,d^6\,e^3\,f^6\,g^3-192\,a^2\,b^2\,c^9\,d^5\,e^4\,f^7\,g^2-144\,a^2\,b^2\,c^9\,d^4\,e^5\,f^8\,g+96\,a^2\,b\,c^{10}\,d^8\,e\,f^5\,g^4-96\,a^2\,b\,c^{10}\,d^7\,e^2\,f^6\,g^3-96\,a^2\,b\,c^{10}\,d^6\,e^3\,f^7\,g^2+96\,a^2\,b\,c^{10}\,d^5\,e^4\,f^8\,g-32\,a^2\,c^{11}\,d^8\,e\,f^6\,g^3+64\,a^2\,c^{11}\,d^7\,e^2\,f^7\,g^2-32\,a^2\,c^{11}\,d^6\,e^3\,f^8\,g+4\,a\,b^{11}\,c\,d^4\,e^5\,f\,g^8+2\,a\,b^{11}\,c\,d^3\,e^6\,f^2\,g^7+2\,a\,b^{11}\,c\,d^2\,e^7\,f^3\,g^6+4\,a\,b^{11}\,c\,d\,e^8\,f^4\,g^5-16\,a\,b^{10}\,c^2\,d^5\,e^4\,f\,g^8+14\,a\,b^{10}\,c^2\,d^4\,e^5\,f^2\,g^7-32\,a\,b^{10}\,c^2\,d^3\,e^6\,f^3\,g^6+14\,a\,b^{10}\,c^2\,d^2\,e^7\,f^4\,g^5-16\,a\,b^{10}\,c^2\,d\,e^8\,f^5\,g^4+24\,a\,b^9\,c^3\,d^6\,e^3\,f\,g^8-68\,a\,b^9\,c^3\,d^5\,e^4\,f^2\,g^7+32\,a\,b^9\,c^3\,d^4\,e^5\,f^3\,g^6+32\,a\,b^9\,c^3\,d^3\,e^6\,f^4\,g^5-68\,a\,b^9\,c^3\,d^2\,e^7\,f^5\,g^4+24\,a\,b^9\,c^3\,d\,e^8\,f^6\,g^3-16\,a\,b^8\,c^4\,d^7\,e^2\,f\,g^8+100\,a\,b^8\,c^4\,d^6\,e^3\,f^2\,g^7+136\,a\,b^8\,c^4\,d^5\,e^4\,f^3\,g^6-200\,a\,b^8\,c^4\,d^4\,e^5\,f^4\,g^5+136\,a\,b^8\,c^4\,d^3\,e^6\,f^5\,g^4+100\,a\,b^8\,c^4\,d^2\,e^7\,f^6\,g^3-16\,a\,b^8\,c^4\,d\,e^8\,f^7\,g^2+4\,a\,b^7\,c^5\,d^8\,e\,f\,g^8-62\,a\,b^7\,c^5\,d^7\,e^2\,f^2\,g^7-302\,a\,b^7\,c^5\,d^6\,e^3\,f^3\,g^6+150\,a\,b^7\,c^5\,d^5\,e^4\,f^4\,g^5+150\,a\,b^7\,c^5\,d^4\,e^5\,f^5\,g^4-302\,a\,b^7\,c^5\,d^3\,e^6\,f^6\,g^3-62\,a\,b^7\,c^5\,d^2\,e^7\,f^7\,g^2+4\,a\,b^7\,c^5\,d\,e^8\,f^8\,g+14\,a\,b^6\,c^6\,d^8\,e\,f^2\,g^7+216\,a\,b^6\,c^6\,d^7\,e^2\,f^3\,g^6+148\,a\,b^6\,c^6\,d^6\,e^3\,f^4\,g^5-408\,a\,b^6\,c^6\,d^5\,e^4\,f^5\,g^4+148\,a\,b^6\,c^6\,d^4\,e^5\,f^6\,g^3+216\,a\,b^6\,c^6\,d^3\,e^6\,f^7\,g^2+14\,a\,b^6\,c^6\,d^2\,e^7\,f^8\,g-52\,a\,b^5\,c^7\,d^8\,e\,f^3\,g^6-214\,a\,b^5\,c^7\,d^7\,e^2\,f^4\,g^5+194\,a\,b^5\,c^7\,d^6\,e^3\,f^5\,g^4+194\,a\,b^5\,c^7\,d^5\,e^4\,f^6\,g^3-214\,a\,b^5\,c^7\,d^4\,e^5\,f^7\,g^2-52\,a\,b^5\,c^7\,d^3\,e^6\,f^8\,g+66\,a\,b^4\,c^8\,d^8\,e\,f^4\,g^5+60\,a\,b^4\,c^8\,d^7\,e^2\,f^5\,g^4-228\,a\,b^4\,c^8\,d^6\,e^3\,f^6\,g^3+60\,a\,b^4\,c^8\,d^5\,e^4\,f^7\,g^2+66\,a\,b^4\,c^8\,d^4\,e^5\,f^8\,g-48\,a\,b^3\,c^9\,d^8\,e\,f^5\,g^4+48\,a\,b^3\,c^9\,d^7\,e^2\,f^6\,g^3+48\,a\,b^3\,c^9\,d^6\,e^3\,f^7\,g^2-48\,a\,b^3\,c^9\,d^5\,e^4\,f^8\,g+16\,a\,b^2\,c^{10}\,d^8\,e\,f^6\,g^3-32\,a\,b^2\,c^{10}\,d^7\,e^2\,f^7\,g^2+16\,a\,b^2\,c^{10}\,d^6\,e^3\,f^8\,g-2\,b^{12}\,c\,d^4\,e^5\,f^2\,g^7+2\,b^{12}\,c\,d^3\,e^6\,f^3\,g^6-2\,b^{12}\,c\,d^2\,e^7\,f^4\,g^5+8\,b^{11}\,c^2\,d^5\,e^4\,f^2\,g^7-2\,b^{11}\,c^2\,d^4\,e^5\,f^3\,g^6-2\,b^{11}\,c^2\,d^3\,e^6\,f^4\,g^5+8\,b^{11}\,c^2\,d^2\,e^7\,f^5\,g^4-12\,b^{10}\,c^3\,d^6\,e^3\,f^2\,g^7-12\,b^{10}\,c^3\,d^5\,e^4\,f^3\,g^6+18\,b^{10}\,c^3\,d^4\,e^5\,f^4\,g^5-12\,b^{10}\,c^3\,d^3\,e^6\,f^5\,g^4-12\,b^{10}\,c^3\,d^2\,e^7\,f^6\,g^3+8\,b^9\,c^4\,d^7\,e^2\,f^2\,g^7+28\,b^9\,c^4\,d^6\,e^3\,f^3\,g^6-16\,b^9\,c^4\,d^5\,e^4\,f^4\,g^5-16\,b^9\,c^4\,d^4\,e^5\,f^5\,g^4+28\,b^9\,c^4\,d^3\,e^6\,f^6\,g^3+8\,b^9\,c^4\,d^2\,e^7\,f^7\,g^2-2\,b^8\,c^5\,d^8\,e\,f^2\,g^7-22\,b^8\,c^5\,d^7\,e^2\,f^3\,g^6-12\,b^8\,c^5\,d^6\,e^3\,f^4\,g^5+42\,b^8\,c^5\,d^5\,e^4\,f^5\,g^4-12\,b^8\,c^5\,d^4\,e^5\,f^6\,g^3-22\,b^8\,c^5\,d^3\,e^6\,f^7\,g^2-2\,b^8\,c^5\,d^2\,e^7\,f^8\,g+6\,b^7\,c^6\,d^8\,e\,f^3\,g^6+22\,b^7\,c^6\,d^7\,e^2\,f^4\,g^5-22\,b^7\,c^6\,d^6\,e^3\,f^5\,g^4-22\,b^7\,c^6\,d^5\,e^4\,f^6\,g^3+22\,b^7\,c^6\,d^4\,e^5\,f^7\,g^2+6\,b^7\,c^6\,d^3\,e^6\,f^8\,g-8\,b^6\,c^7\,d^8\,e\,f^4\,g^5-6\,b^6\,c^7\,d^7\,e^2\,f^5\,g^4+26\,b^6\,c^7\,d^6\,e^3\,f^6\,g^3-6\,b^6\,c^7\,d^5\,e^4\,f^7\,g^2-8\,b^6\,c^7\,d^4\,e^5\,f^8\,g+6\,b^5\,c^8\,d^8\,e\,f^5\,g^4-6\,b^5\,c^8\,d^7\,e^2\,f^6\,g^3-6\,b^5\,c^8\,d^6\,e^3\,f^7\,g^2+6\,b^5\,c^8\,d^5\,e^4\,f^8\,g-2\,b^4\,c^9\,d^8\,e\,f^6\,g^3+4\,b^4\,c^9\,d^7\,e^2\,f^7\,g^2-2\,b^4\,c^9\,d^6\,e^3\,f^8\,g\right)}{16\,a^6\,c^2\,e^4\,g^4-8\,a^5\,b^2\,c\,e^4\,g^4-32\,a^5\,b\,c^2\,d\,e^3\,g^4-32\,a^5\,b\,c^2\,e^4\,f\,g^3+32\,a^5\,c^3\,d^2\,e^2\,g^4+32\,a^5\,c^3\,e^4\,f^2\,g^2+a^4\,b^4\,e^4\,g^4+16\,a^4\,b^3\,c\,d\,e^3\,g^4+16\,a^4\,b^3\,c\,e^4\,f\,g^3+64\,a^4\,b^2\,c^2\,d\,e^3\,f\,g^3-32\,a^4\,b\,c^3\,d^3\,e\,g^4-64\,a^4\,b\,c^3\,d^2\,e^2\,f\,g^3-64\,a^4\,b\,c^3\,d\,e^3\,f^2\,g^2-32\,a^4\,b\,c^3\,e^4\,f^3\,g+16\,a^4\,c^4\,d^4\,g^4+64\,a^4\,c^4\,d^2\,e^2\,f^2\,g^2+16\,a^4\,c^4\,e^4\,f^4-2\,a^3\,b^5\,d\,e^3\,g^4-2\,a^3\,b^5\,e^4\,f\,g^3-6\,a^3\,b^4\,c\,d^2\,e^2\,g^4-32\,a^3\,b^4\,c\,d\,e^3\,f\,g^3-6\,a^3\,b^4\,c\,e^4\,f^2\,g^2+16\,a^3\,b^3\,c^2\,d^3\,e\,g^4+16\,a^3\,b^3\,c^2\,e^4\,f^3\,g-8\,a^3\,b^2\,c^3\,d^4\,g^4+64\,a^3\,b^2\,c^3\,d^3\,e\,f\,g^3+32\,a^3\,b^2\,c^3\,d^2\,e^2\,f^2\,g^2+64\,a^3\,b^2\,c^3\,d\,e^3\,f^3\,g-8\,a^3\,b^2\,c^3\,e^4\,f^4-32\,a^3\,b\,c^4\,d^4\,f\,g^3-64\,a^3\,b\,c^4\,d^3\,e\,f^2\,g^2-64\,a^3\,b\,c^4\,d^2\,e^2\,f^3\,g-32\,a^3\,b\,c^4\,d\,e^3\,f^4+32\,a^3\,c^5\,d^4\,f^2\,g^2+32\,a^3\,c^5\,d^2\,e^2\,f^4+a^2\,b^6\,d^2\,e^2\,g^4+4\,a^2\,b^6\,d\,e^3\,f\,g^3+a^2\,b^6\,e^4\,f^2\,g^2-2\,a^2\,b^5\,c\,d^3\,e\,g^4+12\,a^2\,b^5\,c\,d^2\,e^2\,f\,g^3+12\,a^2\,b^5\,c\,d\,e^3\,f^2\,g^2-2\,a^2\,b^5\,c\,e^4\,f^3\,g+a^2\,b^4\,c^2\,d^4\,g^4-32\,a^2\,b^4\,c^2\,d^3\,e\,f\,g^3-12\,a^2\,b^4\,c^2\,d^2\,e^2\,f^2\,g^2-32\,a^2\,b^4\,c^2\,d\,e^3\,f^3\,g+a^2\,b^4\,c^2\,e^4\,f^4+16\,a^2\,b^3\,c^3\,d^4\,f\,g^3+16\,a^2\,b^3\,c^3\,d\,e^3\,f^4+64\,a^2\,b^2\,c^4\,d^3\,e\,f^3\,g-32\,a^2\,b\,c^5\,d^4\,f^3\,g-32\,a^2\,b\,c^5\,d^3\,e\,f^4+16\,a^2\,c^6\,d^4\,f^4-2\,a\,b^7\,d^2\,e^2\,f\,g^3-2\,a\,b^7\,d\,e^3\,f^2\,g^2+4\,a\,b^6\,c\,d^3\,e\,f\,g^3-4\,a\,b^6\,c\,d^2\,e^2\,f^2\,g^2+4\,a\,b^6\,c\,d\,e^3\,f^3\,g-2\,a\,b^5\,c^2\,d^4\,f\,g^3+12\,a\,b^5\,c^2\,d^3\,e\,f^2\,g^2+12\,a\,b^5\,c^2\,d^2\,e^2\,f^3\,g-2\,a\,b^5\,c^2\,d\,e^3\,f^4-6\,a\,b^4\,c^3\,d^4\,f^2\,g^2-32\,a\,b^4\,c^3\,d^3\,e\,f^3\,g-6\,a\,b^4\,c^3\,d^2\,e^2\,f^4+16\,a\,b^3\,c^4\,d^4\,f^3\,g+16\,a\,b^3\,c^4\,d^3\,e\,f^4-8\,a\,b^2\,c^5\,d^4\,f^4+b^8\,d^2\,e^2\,f^2\,g^2-2\,b^7\,c\,d^3\,e\,f^2\,g^2-2\,b^7\,c\,d^2\,e^2\,f^3\,g+b^6\,c^2\,d^4\,f^2\,g^2+4\,b^6\,c^2\,d^3\,e\,f^3\,g+b^6\,c^2\,d^2\,e^2\,f^4-2\,b^5\,c^3\,d^4\,f^3\,g-2\,b^5\,c^3\,d^3\,e\,f^4+b^4\,c^4\,d^4\,f^4}\right)+\frac{x\,\left(256\,a^6\,b\,c^4\,e^8\,g^8-256\,a^6\,c^5\,d\,e^7\,g^8-256\,a^6\,c^5\,e^8\,f\,g^7-192\,a^5\,b^3\,c^3\,e^8\,g^8-192\,a^5\,b^2\,c^4\,d\,e^7\,g^8-192\,a^5\,b^2\,c^4\,e^8\,f\,g^7+848\,a^5\,b\,c^5\,d^2\,e^6\,g^8+608\,a^5\,b\,c^5\,d\,e^7\,f\,g^7+848\,a^5\,b\,c^5\,e^8\,f^2\,g^6-464\,a^5\,c^6\,d^3\,e^5\,g^8-304\,a^5\,c^6\,d^2\,e^6\,f\,g^7-304\,a^5\,c^6\,d\,e^7\,f^2\,g^6-464\,a^5\,c^6\,e^8\,f^3\,g^5+48\,a^4\,b^5\,c^2\,e^8\,g^8+240\,a^4\,b^4\,c^3\,d\,e^7\,g^8+240\,a^4\,b^4\,c^3\,e^8\,f\,g^7-484\,a^4\,b^3\,c^4\,d^2\,e^6\,g^8+8\,a^4\,b^3\,c^4\,d\,e^7\,f\,g^7-484\,a^4\,b^3\,c^4\,e^8\,f^2\,g^6-188\,a^4\,b^2\,c^5\,d^3\,e^5\,g^8-772\,a^4\,b^2\,c^5\,d^2\,e^6\,f\,g^7-772\,a^4\,b^2\,c^5\,d\,e^7\,f^2\,g^6-188\,a^4\,b^2\,c^5\,e^8\,f^3\,g^5+640\,a^4\,b\,c^6\,d^4\,e^4\,g^8+512\,a^4\,b\,c^6\,d^3\,e^5\,f\,g^7+1536\,a^4\,b\,c^6\,d^2\,e^6\,f^2\,g^6+512\,a^4\,b\,c^6\,d\,e^7\,f^3\,g^5+640\,a^4\,b\,c^6\,e^8\,f^4\,g^4-256\,a^4\,c^7\,d^5\,e^3\,g^8-512\,a^4\,c^7\,d^3\,e^5\,f^2\,g^6-512\,a^4\,c^7\,d^2\,e^6\,f^3\,g^5-256\,a^4\,c^7\,e^8\,f^5\,g^3-4\,a^3\,b^7\,c\,e^8\,g^8-68\,a^3\,b^6\,c^2\,d\,e^7\,g^8-68\,a^3\,b^6\,c^2\,e^8\,f\,g^7+52\,a^3\,b^5\,c^3\,d^2\,e^6\,g^8-248\,a^3\,b^5\,c^3\,d\,e^7\,f\,g^7+52\,a^3\,b^5\,c^3\,e^8\,f^2\,g^6+268\,a^3\,b^4\,c^4\,d^3\,e^5\,g^8+612\,a^3\,b^4\,c^4\,d^2\,e^6\,f\,g^7+612\,a^3\,b^4\,c^4\,d\,e^7\,f^2\,g^6+268\,a^3\,b^4\,c^4\,e^8\,f^3\,g^5-352\,a^3\,b^3\,c^5\,d^4\,e^4\,g^8+16\,a^3\,b^3\,c^5\,d^3\,e^5\,f\,g^7-928\,a^3\,b^3\,c^5\,d^2\,e^6\,f^2\,g^6+16\,a^3\,b^3\,c^5\,d\,e^7\,f^3\,g^5-352\,a^3\,b^3\,c^5\,e^8\,f^4\,g^4+8\,a^3\,b^2\,c^6\,d^5\,e^3\,g^8-488\,a^3\,b^2\,c^6\,d^4\,e^4\,f\,g^7-96\,a^3\,b^2\,c^6\,d^3\,e^5\,f^2\,g^6-96\,a^3\,b^2\,c^6\,d^2\,e^6\,f^3\,g^5-488\,a^3\,b^2\,c^6\,d\,e^7\,f^4\,g^4+8\,a^3\,b^2\,c^6\,e^8\,f^5\,g^3+144\,a^3\,b\,c^7\,d^6\,e^2\,g^8+128\,a^3\,b\,c^7\,d^5\,e^3\,f\,g^7+656\,a^3\,b\,c^7\,d^4\,e^4\,f^2\,g^6-64\,a^3\,b\,c^7\,d^3\,e^5\,f^3\,g^5+656\,a^3\,b\,c^7\,d^2\,e^6\,f^4\,g^4+128\,a^3\,b\,c^7\,d\,e^7\,f^5\,g^3+144\,a^3\,b\,c^7\,e^8\,f^6\,g^2-48\,a^3\,c^8\,d^7\,e\,g^8+48\,a^3\,c^8\,d^6\,e^2\,f\,g^7-272\,a^3\,c^8\,d^5\,e^3\,f^2\,g^6+16\,a^3\,c^8\,d^4\,e^4\,f^3\,g^5+16\,a^3\,c^8\,d^3\,e^5\,f^4\,g^4-272\,a^3\,c^8\,d^2\,e^6\,f^5\,g^3+48\,a^3\,c^8\,d\,e^7\,f^6\,g^2-48\,a^3\,c^8\,e^8\,f^7\,g+6\,a^2\,b^8\,c\,d\,e^7\,g^8+6\,a^2\,b^8\,c\,e^8\,f\,g^7+12\,a^2\,b^7\,c^2\,d^2\,e^6\,g^8+84\,a^2\,b^7\,c^2\,d\,e^7\,f\,g^7+12\,a^2\,b^7\,c^2\,e^8\,f^2\,g^6-72\,a^2\,b^6\,c^3\,d^3\,e^5\,g^8-108\,a^2\,b^6\,c^3\,d^2\,e^6\,f\,g^7-108\,a^2\,b^6\,c^3\,d\,e^7\,f^2\,g^6-72\,a^2\,b^6\,c^3\,e^8\,f^3\,g^5+64\,a^2\,b^5\,c^4\,d^4\,e^4\,g^8-196\,a^2\,b^5\,c^4\,d^3\,e^5\,f\,g^7+24\,a^2\,b^5\,c^4\,d^2\,e^6\,f^2\,g^6-196\,a^2\,b^5\,c^4\,d\,e^7\,f^3\,g^5+64\,a^2\,b^5\,c^4\,e^8\,f^4\,g^4+30\,a^2\,b^4\,c^5\,d^5\,e^3\,g^8+266\,a^2\,b^4\,c^5\,d^4\,e^4\,f\,g^7+424\,a^2\,b^4\,c^5\,d^3\,e^5\,f^2\,g^6+424\,a^2\,b^4\,c^5\,d^2\,e^6\,f^3\,g^5+266\,a^2\,b^4\,c^5\,d\,e^7\,f^4\,g^4+30\,a^2\,b^4\,c^5\,e^8\,f^5\,g^3-60\,a^2\,b^3\,c^6\,d^6\,e^2\,g^8+96\,a^2\,b^3\,c^6\,d^5\,e^3\,f\,g^7-572\,a^2\,b^3\,c^6\,d^4\,e^4\,f^2\,g^6-272\,a^2\,b^3\,c^6\,d^3\,e^5\,f^3\,g^5-572\,a^2\,b^3\,c^6\,d^2\,e^6\,f^4\,g^4+96\,a^2\,b^3\,c^6\,d\,e^7\,f^5\,g^3-60\,a^2\,b^3\,c^6\,e^8\,f^6\,g^2+20\,a^2\,b^2\,c^7\,d^7\,e\,g^8-212\,a^2\,b^2\,c^7\,d^6\,e^2\,f\,g^7+156\,a^2\,b^2\,c^7\,d^5\,e^3\,f^2\,g^6+228\,a^2\,b^2\,c^7\,d^4\,e^4\,f^3\,g^5+228\,a^2\,b^2\,c^7\,d^3\,e^5\,f^4\,g^4+156\,a^2\,b^2\,c^7\,d^2\,e^6\,f^5\,g^3-212\,a^2\,b^2\,c^7\,d\,e^7\,f^6\,g^2+20\,a^2\,b^2\,c^7\,e^8\,f^7\,g+64\,a^2\,b\,c^8\,d^7\,e\,f\,g^7+128\,a^2\,b\,c^8\,d^6\,e^2\,f^2\,g^6-192\,a^2\,b\,c^8\,d^5\,e^3\,f^3\,g^5-192\,a^2\,b\,c^8\,d^3\,e^5\,f^5\,g^3+128\,a^2\,b\,c^8\,d^2\,e^6\,f^6\,g^2+64\,a^2\,b\,c^8\,d\,e^7\,f^7\,g-64\,a^2\,c^9\,d^7\,e\,f^2\,g^6+64\,a^2\,c^9\,d^6\,e^2\,f^3\,g^5+64\,a^2\,c^9\,d^3\,e^5\,f^6\,g^2-64\,a^2\,c^9\,d^2\,e^6\,f^7\,g-2\,a\,b^9\,c\,d^2\,e^6\,g^8-8\,a\,b^9\,c\,d\,e^7\,f\,g^7-2\,a\,b^9\,c\,e^8\,f^2\,g^6+6\,a\,b^8\,c^2\,d^3\,e^5\,g^8-6\,a\,b^8\,c^2\,d^2\,e^6\,f\,g^7-6\,a\,b^8\,c^2\,d\,e^7\,f^2\,g^6+6\,a\,b^8\,c^2\,e^8\,f^3\,g^5-4\,a\,b^7\,c^3\,d^4\,e^4\,g^8+64\,a\,b^7\,c^3\,d^3\,e^5\,f\,g^7+60\,a\,b^7\,c^3\,d^2\,e^6\,f^2\,g^6+64\,a\,b^7\,c^3\,d\,e^7\,f^3\,g^5-4\,a\,b^7\,c^3\,e^8\,f^4\,g^4-4\,a\,b^6\,c^4\,d^5\,e^3\,g^8-52\,a\,b^6\,c^4\,d^4\,e^4\,f\,g^7-148\,a\,b^6\,c^4\,d^3\,e^5\,f^2\,g^6-148\,a\,b^6\,c^4\,d^2\,e^6\,f^3\,g^5-52\,a\,b^6\,c^4\,d\,e^7\,f^4\,g^4-4\,a\,b^6\,c^4\,e^8\,f^5\,g^3+6\,a\,b^5\,c^5\,d^6\,e^2\,g^8-48\,a\,b^5\,c^5\,d^5\,e^3\,f\,g^7+166\,a\,b^5\,c^5\,d^4\,e^4\,f^2\,g^6+88\,a\,b^5\,c^5\,d^3\,e^5\,f^3\,g^5+166\,a\,b^5\,c^5\,d^2\,e^6\,f^4\,g^4-48\,a\,b^5\,c^5\,d\,e^7\,f^5\,g^3+6\,a\,b^5\,c^5\,e^8\,f^6\,g^2-2\,a\,b^4\,c^6\,d^7\,e\,g^8+74\,a\,b^4\,c^6\,d^6\,e^2\,f\,g^7-78\,a\,b^4\,c^6\,d^5\,e^3\,f^2\,g^6-42\,a\,b^4\,c^6\,d^4\,e^4\,f^3\,g^5-42\,a\,b^4\,c^6\,d^3\,e^5\,f^4\,g^4-78\,a\,b^4\,c^6\,d^2\,e^6\,f^5\,g^3+74\,a\,b^4\,c^6\,d\,e^7\,f^6\,g^2-2\,a\,b^4\,c^6\,e^8\,f^7\,g-24\,a\,b^3\,c^7\,d^7\,e\,f\,g^7+104\,a\,b^3\,c^7\,d^5\,e^3\,f^3\,g^5-160\,a\,b^3\,c^7\,d^4\,e^4\,f^4\,g^4+104\,a\,b^3\,c^7\,d^3\,e^5\,f^5\,g^3-24\,a\,b^3\,c^7\,d\,e^7\,f^7\,g+8\,a\,b^2\,c^8\,d^7\,e\,f^2\,g^6-104\,a\,b^2\,c^8\,d^6\,e^2\,f^3\,g^5+96\,a\,b^2\,c^8\,d^5\,e^3\,f^4\,g^4+96\,a\,b^2\,c^8\,d^4\,e^4\,f^5\,g^3-104\,a\,b^2\,c^8\,d^3\,e^5\,f^6\,g^2+8\,a\,b^2\,c^8\,d^2\,e^6\,f^7\,g+32\,a\,b\,c^9\,d^7\,e\,f^3\,g^5+16\,a\,b\,c^9\,d^6\,e^2\,f^4\,g^4-96\,a\,b\,c^9\,d^5\,e^3\,f^5\,g^3+16\,a\,b\,c^9\,d^4\,e^4\,f^6\,g^2+32\,a\,b\,c^9\,d^3\,e^5\,f^7\,g-16\,a\,c^{10}\,d^7\,e\,f^4\,g^4+16\,a\,c^{10}\,d^6\,e^2\,f^5\,g^3+16\,a\,c^{10}\,d^5\,e^3\,f^6\,g^2-16\,a\,c^{10}\,d^4\,e^4\,f^7\,g+2\,b^{10}\,c\,d^2\,e^6\,f\,g^7+2\,b^{10}\,c\,d\,e^7\,f^2\,g^6-6\,b^9\,c^2\,d^3\,e^5\,f\,g^7-8\,b^9\,c^2\,d^2\,e^6\,f^2\,g^6-6\,b^9\,c^2\,d\,e^7\,f^3\,g^5+4\,b^8\,c^3\,d^4\,e^4\,f\,g^7+14\,b^8\,c^3\,d^3\,e^5\,f^2\,g^6+14\,b^8\,c^3\,d^2\,e^6\,f^3\,g^5+4\,b^8\,c^3\,d\,e^7\,f^4\,g^4+4\,b^7\,c^4\,d^5\,e^3\,f\,g^7-16\,b^7\,c^4\,d^4\,e^4\,f^2\,g^6-4\,b^7\,c^4\,d^3\,e^5\,f^3\,g^5-16\,b^7\,c^4\,d^2\,e^6\,f^4\,g^4+4\,b^7\,c^4\,d\,e^7\,f^5\,g^3-6\,b^6\,c^5\,d^6\,e^2\,f\,g^7+14\,b^6\,c^5\,d^5\,e^3\,f^2\,g^6-4\,b^6\,c^5\,d^4\,e^4\,f^3\,g^5-4\,b^6\,c^5\,d^3\,e^5\,f^4\,g^4+14\,b^6\,c^5\,d^2\,e^6\,f^5\,g^3-6\,b^6\,c^5\,d\,e^7\,f^6\,g^2+2\,b^5\,c^6\,d^7\,e\,f\,g^7-8\,b^5\,c^6\,d^6\,e^2\,f^2\,g^6-14\,b^5\,c^6\,d^5\,e^3\,f^3\,g^5+40\,b^5\,c^6\,d^4\,e^4\,f^4\,g^4-14\,b^5\,c^6\,d^3\,e^5\,f^5\,g^3-8\,b^5\,c^6\,d^2\,e^6\,f^6\,g^2+2\,b^5\,c^6\,d\,e^7\,f^7\,g+2\,b^4\,c^7\,d^7\,e\,f^2\,g^6+22\,b^4\,c^7\,d^6\,e^2\,f^3\,g^5-24\,b^4\,c^7\,d^5\,e^3\,f^4\,g^4-24\,b^4\,c^7\,d^4\,e^4\,f^5\,g^3+22\,b^4\,c^7\,d^3\,e^5\,f^6\,g^2+2\,b^4\,c^7\,d^2\,e^6\,f^7\,g-8\,b^3\,c^8\,d^7\,e\,f^3\,g^5-4\,b^3\,c^8\,d^6\,e^2\,f^4\,g^4+24\,b^3\,c^8\,d^5\,e^3\,f^5\,g^3-4\,b^3\,c^8\,d^4\,e^4\,f^6\,g^2-8\,b^3\,c^8\,d^3\,e^5\,f^7\,g+4\,b^2\,c^9\,d^7\,e\,f^4\,g^4-4\,b^2\,c^9\,d^6\,e^2\,f^5\,g^3-4\,b^2\,c^9\,d^5\,e^3\,f^6\,g^2+4\,b^2\,c^9\,d^4\,e^4\,f^7\,g\right)}{16\,a^6\,c^2\,e^4\,g^4-8\,a^5\,b^2\,c\,e^4\,g^4-32\,a^5\,b\,c^2\,d\,e^3\,g^4-32\,a^5\,b\,c^2\,e^4\,f\,g^3+32\,a^5\,c^3\,d^2\,e^2\,g^4+32\,a^5\,c^3\,e^4\,f^2\,g^2+a^4\,b^4\,e^4\,g^4+16\,a^4\,b^3\,c\,d\,e^3\,g^4+16\,a^4\,b^3\,c\,e^4\,f\,g^3+64\,a^4\,b^2\,c^2\,d\,e^3\,f\,g^3-32\,a^4\,b\,c^3\,d^3\,e\,g^4-64\,a^4\,b\,c^3\,d^2\,e^2\,f\,g^3-64\,a^4\,b\,c^3\,d\,e^3\,f^2\,g^2-32\,a^4\,b\,c^3\,e^4\,f^3\,g+16\,a^4\,c^4\,d^4\,g^4+64\,a^4\,c^4\,d^2\,e^2\,f^2\,g^2+16\,a^4\,c^4\,e^4\,f^4-2\,a^3\,b^5\,d\,e^3\,g^4-2\,a^3\,b^5\,e^4\,f\,g^3-6\,a^3\,b^4\,c\,d^2\,e^2\,g^4-32\,a^3\,b^4\,c\,d\,e^3\,f\,g^3-6\,a^3\,b^4\,c\,e^4\,f^2\,g^2+16\,a^3\,b^3\,c^2\,d^3\,e\,g^4+16\,a^3\,b^3\,c^2\,e^4\,f^3\,g-8\,a^3\,b^2\,c^3\,d^4\,g^4+64\,a^3\,b^2\,c^3\,d^3\,e\,f\,g^3+32\,a^3\,b^2\,c^3\,d^2\,e^2\,f^2\,g^2+64\,a^3\,b^2\,c^3\,d\,e^3\,f^3\,g-8\,a^3\,b^2\,c^3\,e^4\,f^4-32\,a^3\,b\,c^4\,d^4\,f\,g^3-64\,a^3\,b\,c^4\,d^3\,e\,f^2\,g^2-64\,a^3\,b\,c^4\,d^2\,e^2\,f^3\,g-32\,a^3\,b\,c^4\,d\,e^3\,f^4+32\,a^3\,c^5\,d^4\,f^2\,g^2+32\,a^3\,c^5\,d^2\,e^2\,f^4+a^2\,b^6\,d^2\,e^2\,g^4+4\,a^2\,b^6\,d\,e^3\,f\,g^3+a^2\,b^6\,e^4\,f^2\,g^2-2\,a^2\,b^5\,c\,d^3\,e\,g^4+12\,a^2\,b^5\,c\,d^2\,e^2\,f\,g^3+12\,a^2\,b^5\,c\,d\,e^3\,f^2\,g^2-2\,a^2\,b^5\,c\,e^4\,f^3\,g+a^2\,b^4\,c^2\,d^4\,g^4-32\,a^2\,b^4\,c^2\,d^3\,e\,f\,g^3-12\,a^2\,b^4\,c^2\,d^2\,e^2\,f^2\,g^2-32\,a^2\,b^4\,c^2\,d\,e^3\,f^3\,g+a^2\,b^4\,c^2\,e^4\,f^4+16\,a^2\,b^3\,c^3\,d^4\,f\,g^3+16\,a^2\,b^3\,c^3\,d\,e^3\,f^4+64\,a^2\,b^2\,c^4\,d^3\,e\,f^3\,g-32\,a^2\,b\,c^5\,d^4\,f^3\,g-32\,a^2\,b\,c^5\,d^3\,e\,f^4+16\,a^2\,c^6\,d^4\,f^4-2\,a\,b^7\,d^2\,e^2\,f\,g^3-2\,a\,b^7\,d\,e^3\,f^2\,g^2+4\,a\,b^6\,c\,d^3\,e\,f\,g^3-4\,a\,b^6\,c\,d^2\,e^2\,f^2\,g^2+4\,a\,b^6\,c\,d\,e^3\,f^3\,g-2\,a\,b^5\,c^2\,d^4\,f\,g^3+12\,a\,b^5\,c^2\,d^3\,e\,f^2\,g^2+12\,a\,b^5\,c^2\,d^2\,e^2\,f^3\,g-2\,a\,b^5\,c^2\,d\,e^3\,f^4-6\,a\,b^4\,c^3\,d^4\,f^2\,g^2-32\,a\,b^4\,c^3\,d^3\,e\,f^3\,g-6\,a\,b^4\,c^3\,d^2\,e^2\,f^4+16\,a\,b^3\,c^4\,d^4\,f^3\,g+16\,a\,b^3\,c^4\,d^3\,e\,f^4-8\,a\,b^2\,c^5\,d^4\,f^4+b^8\,d^2\,e^2\,f^2\,g^2-2\,b^7\,c\,d^3\,e\,f^2\,g^2-2\,b^7\,c\,d^2\,e^2\,f^3\,g+b^6\,c^2\,d^4\,f^2\,g^2+4\,b^6\,c^2\,d^3\,e\,f^3\,g+b^6\,c^2\,d^2\,e^2\,f^4-2\,b^5\,c^3\,d^4\,f^3\,g-2\,b^5\,c^3\,d^3\,e\,f^4+b^4\,c^4\,d^4\,f^4}\right)+\frac{x\,\left(104\,a^4\,c^5\,e^7\,g^7-96\,a^3\,b^2\,c^4\,e^7\,g^7-16\,a^3\,b\,c^5\,d\,e^6\,g^7-16\,a^3\,b\,c^5\,e^7\,f\,g^6+72\,a^3\,c^6\,d^2\,e^5\,g^7-112\,a^3\,c^6\,d\,e^6\,f\,g^6+72\,a^3\,c^6\,e^7\,f^2\,g^5+50\,a^2\,b^4\,c^3\,e^7\,g^7-56\,a^2\,b^3\,c^4\,d\,e^6\,g^7-56\,a^2\,b^3\,c^4\,e^7\,f\,g^6+54\,a^2\,b^2\,c^5\,d^2\,e^5\,g^7+276\,a^2\,b^2\,c^5\,d\,e^6\,f\,g^6+54\,a^2\,b^2\,c^5\,e^7\,f^2\,g^5-80\,a^2\,b\,c^6\,d^3\,e^4\,g^7-192\,a^2\,b\,c^6\,d^2\,e^5\,f\,g^6-192\,a^2\,b\,c^6\,d\,e^6\,f^2\,g^5-80\,a^2\,b\,c^6\,e^7\,f^3\,g^4+36\,a^2\,c^7\,d^4\,e^3\,g^7+16\,a^2\,c^7\,d^3\,e^4\,f\,g^6+168\,a^2\,c^7\,d^2\,e^5\,f^2\,g^5+16\,a^2\,c^7\,d\,e^6\,f^3\,g^4+36\,a^2\,c^7\,e^7\,f^4\,g^3-12\,a\,b^6\,c^2\,e^7\,g^7+22\,a\,b^5\,c^3\,d\,e^6\,g^7+22\,a\,b^5\,c^3\,e^7\,f\,g^6-18\,a\,b^4\,c^4\,d^2\,e^5\,g^7-72\,a\,b^4\,c^4\,d\,e^6\,f\,g^6-18\,a\,b^4\,c^4\,e^7\,f^2\,g^5+10\,a\,b^3\,c^5\,d^3\,e^4\,g^7+6\,a\,b^3\,c^5\,d^2\,e^5\,f\,g^6+6\,a\,b^3\,c^5\,d\,e^6\,f^2\,g^5+10\,a\,b^3\,c^5\,e^7\,f^3\,g^4+2\,a\,b^2\,c^6\,d^4\,e^3\,g^7+92\,a\,b^2\,c^6\,d^3\,e^4\,f\,g^6+36\,a\,b^2\,c^6\,d^2\,e^5\,f^2\,g^5+92\,a\,b^2\,c^6\,d\,e^6\,f^3\,g^4+2\,a\,b^2\,c^6\,e^7\,f^4\,g^3-4\,a\,b\,c^7\,d^5\,e^2\,g^7-60\,a\,b\,c^7\,d^4\,e^3\,f\,g^6-80\,a\,b\,c^7\,d^3\,e^4\,f^2\,g^5-80\,a\,b\,c^7\,d^2\,e^5\,f^3\,g^4-60\,a\,b\,c^7\,d\,e^6\,f^4\,g^3-4\,a\,b\,c^7\,e^7\,f^5\,g^2+8\,a\,c^8\,d^5\,e^2\,f\,g^6+40\,a\,c^8\,d^4\,e^3\,f^2\,g^5+40\,a\,c^8\,d^2\,e^5\,f^4\,g^3+8\,a\,c^8\,d\,e^6\,f^5\,g^2+b^8\,c\,e^7\,g^7-2\,b^7\,c^2\,d\,e^6\,g^7-2\,b^7\,c^2\,e^7\,f\,g^6+b^6\,c^3\,d^2\,e^5\,g^7+4\,b^6\,c^3\,d\,e^6\,f\,g^6+b^6\,c^3\,e^7\,f^2\,g^5+6\,b^5\,c^4\,d^2\,e^5\,f\,g^6+6\,b^5\,c^4\,d\,e^6\,f^2\,g^5+b^4\,c^5\,d^4\,e^3\,g^7-14\,b^4\,c^5\,d^3\,e^4\,f\,g^6-12\,b^4\,c^5\,d^2\,e^5\,f^2\,g^5-14\,b^4\,c^5\,d\,e^6\,f^3\,g^4+b^4\,c^5\,e^7\,f^4\,g^3-2\,b^3\,c^6\,d^5\,e^2\,g^7+10\,b^3\,c^6\,d^3\,e^4\,f^2\,g^5+10\,b^3\,c^6\,d^2\,e^5\,f^3\,g^4-2\,b^3\,c^6\,e^7\,f^5\,g^2+b^2\,c^7\,d^6\,e\,g^7+10\,b^2\,c^7\,d^5\,e^2\,f\,g^6+5\,b^2\,c^7\,d^4\,e^3\,f^2\,g^5+5\,b^2\,c^7\,d^2\,e^5\,f^4\,g^3+10\,b^2\,c^7\,d\,e^6\,f^5\,g^2+b^2\,c^7\,e^7\,f^6\,g-4\,b\,c^8\,d^6\,e\,f\,g^6-12\,b\,c^8\,d^5\,e^2\,f^2\,g^5-12\,b\,c^8\,d^2\,e^5\,f^5\,g^2-4\,b\,c^8\,d\,e^6\,f^6\,g+4\,c^9\,d^6\,e\,f^2\,g^5+4\,c^9\,d^2\,e^5\,f^6\,g\right)}{16\,a^6\,c^2\,e^4\,g^4-8\,a^5\,b^2\,c\,e^4\,g^4-32\,a^5\,b\,c^2\,d\,e^3\,g^4-32\,a^5\,b\,c^2\,e^4\,f\,g^3+32\,a^5\,c^3\,d^2\,e^2\,g^4+32\,a^5\,c^3\,e^4\,f^2\,g^2+a^4\,b^4\,e^4\,g^4+16\,a^4\,b^3\,c\,d\,e^3\,g^4+16\,a^4\,b^3\,c\,e^4\,f\,g^3+64\,a^4\,b^2\,c^2\,d\,e^3\,f\,g^3-32\,a^4\,b\,c^3\,d^3\,e\,g^4-64\,a^4\,b\,c^3\,d^2\,e^2\,f\,g^3-64\,a^4\,b\,c^3\,d\,e^3\,f^2\,g^2-32\,a^4\,b\,c^3\,e^4\,f^3\,g+16\,a^4\,c^4\,d^4\,g^4+64\,a^4\,c^4\,d^2\,e^2\,f^2\,g^2+16\,a^4\,c^4\,e^4\,f^4-2\,a^3\,b^5\,d\,e^3\,g^4-2\,a^3\,b^5\,e^4\,f\,g^3-6\,a^3\,b^4\,c\,d^2\,e^2\,g^4-32\,a^3\,b^4\,c\,d\,e^3\,f\,g^3-6\,a^3\,b^4\,c\,e^4\,f^2\,g^2+16\,a^3\,b^3\,c^2\,d^3\,e\,g^4+16\,a^3\,b^3\,c^2\,e^4\,f^3\,g-8\,a^3\,b^2\,c^3\,d^4\,g^4+64\,a^3\,b^2\,c^3\,d^3\,e\,f\,g^3+32\,a^3\,b^2\,c^3\,d^2\,e^2\,f^2\,g^2+64\,a^3\,b^2\,c^3\,d\,e^3\,f^3\,g-8\,a^3\,b^2\,c^3\,e^4\,f^4-32\,a^3\,b\,c^4\,d^4\,f\,g^3-64\,a^3\,b\,c^4\,d^3\,e\,f^2\,g^2-64\,a^3\,b\,c^4\,d^2\,e^2\,f^3\,g-32\,a^3\,b\,c^4\,d\,e^3\,f^4+32\,a^3\,c^5\,d^4\,f^2\,g^2+32\,a^3\,c^5\,d^2\,e^2\,f^4+a^2\,b^6\,d^2\,e^2\,g^4+4\,a^2\,b^6\,d\,e^3\,f\,g^3+a^2\,b^6\,e^4\,f^2\,g^2-2\,a^2\,b^5\,c\,d^3\,e\,g^4+12\,a^2\,b^5\,c\,d^2\,e^2\,f\,g^3+12\,a^2\,b^5\,c\,d\,e^3\,f^2\,g^2-2\,a^2\,b^5\,c\,e^4\,f^3\,g+a^2\,b^4\,c^2\,d^4\,g^4-32\,a^2\,b^4\,c^2\,d^3\,e\,f\,g^3-12\,a^2\,b^4\,c^2\,d^2\,e^2\,f^2\,g^2-32\,a^2\,b^4\,c^2\,d\,e^3\,f^3\,g+a^2\,b^4\,c^2\,e^4\,f^4+16\,a^2\,b^3\,c^3\,d^4\,f\,g^3+16\,a^2\,b^3\,c^3\,d\,e^3\,f^4+64\,a^2\,b^2\,c^4\,d^3\,e\,f^3\,g-32\,a^2\,b\,c^5\,d^4\,f^3\,g-32\,a^2\,b\,c^5\,d^3\,e\,f^4+16\,a^2\,c^6\,d^4\,f^4-2\,a\,b^7\,d^2\,e^2\,f\,g^3-2\,a\,b^7\,d\,e^3\,f^2\,g^2+4\,a\,b^6\,c\,d^3\,e\,f\,g^3-4\,a\,b^6\,c\,d^2\,e^2\,f^2\,g^2+4\,a\,b^6\,c\,d\,e^3\,f^3\,g-2\,a\,b^5\,c^2\,d^4\,f\,g^3+12\,a\,b^5\,c^2\,d^3\,e\,f^2\,g^2+12\,a\,b^5\,c^2\,d^2\,e^2\,f^3\,g-2\,a\,b^5\,c^2\,d\,e^3\,f^4-6\,a\,b^4\,c^3\,d^4\,f^2\,g^2-32\,a\,b^4\,c^3\,d^3\,e\,f^3\,g-6\,a\,b^4\,c^3\,d^2\,e^2\,f^4+16\,a\,b^3\,c^4\,d^4\,f^3\,g+16\,a\,b^3\,c^4\,d^3\,e\,f^4-8\,a\,b^2\,c^5\,d^4\,f^4+b^8\,d^2\,e^2\,f^2\,g^2-2\,b^7\,c\,d^3\,e\,f^2\,g^2-2\,b^7\,c\,d^2\,e^2\,f^3\,g+b^6\,c^2\,d^4\,f^2\,g^2+4\,b^6\,c^2\,d^3\,e\,f^3\,g+b^6\,c^2\,d^2\,e^2\,f^4-2\,b^5\,c^3\,d^4\,f^3\,g-2\,b^5\,c^3\,d^3\,e\,f^4+b^4\,c^4\,d^4\,f^4}\right)+\frac{x\,\left(4\,b^3\,c^4\,e^6\,g^6-4\,f\,b^2\,c^5\,e^6\,g^5-4\,d\,b^2\,c^5\,e^5\,g^6-16\,a\,b\,c^5\,e^6\,g^6+16\,a\,f\,c^6\,e^6\,g^5+16\,a\,d\,c^6\,e^5\,g^6\right)}{16\,a^6\,c^2\,e^4\,g^4-8\,a^5\,b^2\,c\,e^4\,g^4-32\,a^5\,b\,c^2\,d\,e^3\,g^4-32\,a^5\,b\,c^2\,e^4\,f\,g^3+32\,a^5\,c^3\,d^2\,e^2\,g^4+32\,a^5\,c^3\,e^4\,f^2\,g^2+a^4\,b^4\,e^4\,g^4+16\,a^4\,b^3\,c\,d\,e^3\,g^4+16\,a^4\,b^3\,c\,e^4\,f\,g^3+64\,a^4\,b^2\,c^2\,d\,e^3\,f\,g^3-32\,a^4\,b\,c^3\,d^3\,e\,g^4-64\,a^4\,b\,c^3\,d^2\,e^2\,f\,g^3-64\,a^4\,b\,c^3\,d\,e^3\,f^2\,g^2-32\,a^4\,b\,c^3\,e^4\,f^3\,g+16\,a^4\,c^4\,d^4\,g^4+64\,a^4\,c^4\,d^2\,e^2\,f^2\,g^2+16\,a^4\,c^4\,e^4\,f^4-2\,a^3\,b^5\,d\,e^3\,g^4-2\,a^3\,b^5\,e^4\,f\,g^3-6\,a^3\,b^4\,c\,d^2\,e^2\,g^4-32\,a^3\,b^4\,c\,d\,e^3\,f\,g^3-6\,a^3\,b^4\,c\,e^4\,f^2\,g^2+16\,a^3\,b^3\,c^2\,d^3\,e\,g^4+16\,a^3\,b^3\,c^2\,e^4\,f^3\,g-8\,a^3\,b^2\,c^3\,d^4\,g^4+64\,a^3\,b^2\,c^3\,d^3\,e\,f\,g^3+32\,a^3\,b^2\,c^3\,d^2\,e^2\,f^2\,g^2+64\,a^3\,b^2\,c^3\,d\,e^3\,f^3\,g-8\,a^3\,b^2\,c^3\,e^4\,f^4-32\,a^3\,b\,c^4\,d^4\,f\,g^3-64\,a^3\,b\,c^4\,d^3\,e\,f^2\,g^2-64\,a^3\,b\,c^4\,d^2\,e^2\,f^3\,g-32\,a^3\,b\,c^4\,d\,e^3\,f^4+32\,a^3\,c^5\,d^4\,f^2\,g^2+32\,a^3\,c^5\,d^2\,e^2\,f^4+a^2\,b^6\,d^2\,e^2\,g^4+4\,a^2\,b^6\,d\,e^3\,f\,g^3+a^2\,b^6\,e^4\,f^2\,g^2-2\,a^2\,b^5\,c\,d^3\,e\,g^4+12\,a^2\,b^5\,c\,d^2\,e^2\,f\,g^3+12\,a^2\,b^5\,c\,d\,e^3\,f^2\,g^2-2\,a^2\,b^5\,c\,e^4\,f^3\,g+a^2\,b^4\,c^2\,d^4\,g^4-32\,a^2\,b^4\,c^2\,d^3\,e\,f\,g^3-12\,a^2\,b^4\,c^2\,d^2\,e^2\,f^2\,g^2-32\,a^2\,b^4\,c^2\,d\,e^3\,f^3\,g+a^2\,b^4\,c^2\,e^4\,f^4+16\,a^2\,b^3\,c^3\,d^4\,f\,g^3+16\,a^2\,b^3\,c^3\,d\,e^3\,f^4+64\,a^2\,b^2\,c^4\,d^3\,e\,f^3\,g-32\,a^2\,b\,c^5\,d^4\,f^3\,g-32\,a^2\,b\,c^5\,d^3\,e\,f^4+16\,a^2\,c^6\,d^4\,f^4-2\,a\,b^7\,d^2\,e^2\,f\,g^3-2\,a\,b^7\,d\,e^3\,f^2\,g^2+4\,a\,b^6\,c\,d^3\,e\,f\,g^3-4\,a\,b^6\,c\,d^2\,e^2\,f^2\,g^2+4\,a\,b^6\,c\,d\,e^3\,f^3\,g-2\,a\,b^5\,c^2\,d^4\,f\,g^3+12\,a\,b^5\,c^2\,d^3\,e\,f^2\,g^2+12\,a\,b^5\,c^2\,d^2\,e^2\,f^3\,g-2\,a\,b^5\,c^2\,d\,e^3\,f^4-6\,a\,b^4\,c^3\,d^4\,f^2\,g^2-32\,a\,b^4\,c^3\,d^3\,e\,f^3\,g-6\,a\,b^4\,c^3\,d^2\,e^2\,f^4+16\,a\,b^3\,c^4\,d^4\,f^3\,g+16\,a\,b^3\,c^4\,d^3\,e\,f^4-8\,a\,b^2\,c^5\,d^4\,f^4+b^8\,d^2\,e^2\,f^2\,g^2-2\,b^7\,c\,d^3\,e\,f^2\,g^2-2\,b^7\,c\,d^2\,e^2\,f^3\,g+b^6\,c^2\,d^4\,f^2\,g^2+4\,b^6\,c^2\,d^3\,e\,f^3\,g+b^6\,c^2\,d^2\,e^2\,f^4-2\,b^5\,c^3\,d^4\,f^3\,g-2\,b^5\,c^3\,d^3\,e\,f^4+b^4\,c^4\,d^4\,f^4}\right)\,\mathrm{root}\left(1120\,a^6\,b^2\,c^6\,d^9\,e\,f\,g^9\,z^4+1120\,a^6\,b^2\,c^6\,d\,e^9\,f^9\,g\,z^4-792\,a^5\,b^4\,c^5\,d^9\,e\,f\,g^9\,z^4-792\,a^5\,b^4\,c^5\,d\,e^9\,f^9\,g\,z^4+512\,a^9\,b\,c^4\,d^4\,e^6\,f\,g^9\,z^4+512\,a^9\,b\,c^4\,d\,e^9\,f^4\,g^6\,z^4-512\,a^7\,b\,c^6\,d^8\,e^2\,f\,g^9\,z^4-512\,a^7\,b\,c^6\,d\,e^9\,f^8\,g^2\,z^4-512\,a^6\,b\,c^7\,d^9\,e\,f^2\,g^8\,z^4-512\,a^6\,b\,c^7\,d^2\,e^8\,f^9\,g\,z^4+512\,a^4\,b\,c^9\,d^9\,e\,f^6\,g^4\,z^4+512\,a^4\,b\,c^9\,d^6\,e^4\,f^9\,g\,z^4+256\,a^{10}\,b\,c^3\,d^2\,e^8\,f\,g^9\,z^4+256\,a^{10}\,b\,c^3\,d\,e^9\,f^2\,g^8\,z^4+256\,a^3\,b\,c^{10}\,d^9\,e\,f^8\,g^2\,z^4+256\,a^3\,b\,c^{10}\,d^8\,e^2\,f^9\,g\,z^4-200\,a^6\,b^7\,c\,d^4\,e^6\,f\,g^9\,z^4-200\,a^6\,b^7\,c\,d\,e^9\,f^4\,g^6\,z^4-200\,a\,b^7\,c^6\,d^9\,e\,f^6\,g^4\,z^4-200\,a\,b^7\,c^6\,d^6\,e^4\,f^9\,g\,z^4+194\,a^4\,b^6\,c^4\,d^9\,e\,f\,g^9\,z^4+194\,a^4\,b^6\,c^4\,d\,e^9\,f^9\,g\,z^4+144\,a^5\,b^8\,c\,d^5\,e^5\,f\,g^9\,z^4+144\,a^5\,b^8\,c\,d\,e^9\,f^5\,g^5\,z^4+144\,a\,b^8\,c^5\,d^9\,e\,f^5\,g^5\,z^4+144\,a\,b^8\,c^5\,d^5\,e^5\,f^9\,g\,z^4+96\,a^{10}\,b^2\,c^2\,d\,e^9\,f\,g^9\,z^4+96\,a^2\,b^2\,c^{10}\,d^9\,e\,f^9\,g\,z^4+56\,a^7\,b^6\,c\,d^3\,e^7\,f\,g^9\,z^4+56\,a^7\,b^6\,c\,d\,e^9\,f^3\,g^7\,z^4+56\,a\,b^6\,c^7\,d^9\,e\,f^7\,g^3\,z^4+56\,a\,b^6\,c^7\,d^7\,e^3\,f^9\,g\,z^4+48\,a^8\,b^5\,c\,d^2\,e^8\,f\,g^9\,z^4+48\,a^8\,b^5\,c\,d\,e^9\,f^2\,g^8\,z^4+48\,a\,b^5\,c^8\,d^9\,e\,f^8\,g^2\,z^4+48\,a\,b^5\,c^8\,d^8\,e^2\,f^9\,g\,z^4+20\,a\,b^{12}\,c\,d^6\,e^4\,f^4\,g^6\,z^4+20\,a\,b^{12}\,c\,d^4\,e^6\,f^6\,g^4\,z^4-16\,a^3\,b^{10}\,c\,d^7\,e^3\,f\,g^9\,z^4-16\,a^3\,b^{10}\,c\,d\,e^9\,f^7\,g^3\,z^4-16\,a^3\,b^8\,c^3\,d^9\,e\,f\,g^9\,z^4-16\,a^3\,b^8\,c^3\,d\,e^9\,f^9\,g\,z^4-16\,a\,b^{12}\,c\,d^7\,e^3\,f^3\,g^7\,z^4-16\,a\,b^{12}\,c\,d^3\,e^7\,f^7\,g^3\,z^4-16\,a\,b^{10}\,c^3\,d^9\,e\,f^3\,g^7\,z^4-16\,a\,b^{10}\,c^3\,d^3\,e^7\,f^9\,g\,z^4-8\,a^4\,b^9\,c\,d^6\,e^4\,f\,g^9\,z^4-8\,a^4\,b^9\,c\,d\,e^9\,f^6\,g^4\,z^4-8\,a\,b^{12}\,c\,d^5\,e^5\,f^5\,g^5\,z^4-8\,a\,b^9\,c^4\,d^9\,e\,f^4\,g^6\,z^4-8\,a\,b^9\,c^4\,d^4\,e^6\,f^9\,g\,z^4-9984\,a^7\,b^2\,c^5\,d^4\,e^6\,f^4\,g^6\,z^4-9984\,a^5\,b^2\,c^7\,d^6\,e^4\,f^6\,g^4\,z^4-8640\,a^6\,b^2\,c^6\,d^6\,e^4\,f^4\,g^6\,z^4-8640\,a^6\,b^2\,c^6\,d^4\,e^6\,f^6\,g^4\,z^4-8544\,a^5\,b^4\,c^5\,d^5\,e^5\,f^5\,g^5\,z^4+5632\,a^6\,b^2\,c^6\,d^7\,e^3\,f^3\,g^7\,z^4+5632\,a^6\,b^2\,c^6\,d^3\,e^7\,f^7\,g^3\,z^4+5232\,a^5\,b^4\,c^5\,d^6\,e^4\,f^4\,g^6\,z^4+5232\,a^5\,b^4\,c^5\,d^4\,e^6\,f^6\,g^4\,z^4+4808\,a^4\,b^6\,c^4\,d^5\,e^5\,f^5\,g^5\,z^4-4288\,a^6\,b^4\,c^4\,d^5\,e^5\,f^3\,g^7\,z^4-4288\,a^6\,b^4\,c^4\,d^3\,e^7\,f^5\,g^5\,z^4-4288\,a^4\,b^4\,c^6\,d^7\,e^3\,f^5\,g^5\,z^4-4288\,a^4\,b^4\,c^6\,d^5\,e^5\,f^7\,g^3\,z^4+3968\,a^6\,b^3\,c^5\,d^5\,e^5\,f^4\,g^6\,z^4+3968\,a^6\,b^3\,c^5\,d^4\,e^6\,f^5\,g^5\,z^4+3968\,a^5\,b^3\,c^6\,d^6\,e^4\,f^5\,g^5\,z^4+3968\,a^5\,b^3\,c^6\,d^5\,e^5\,f^6\,g^4\,z^4+3840\,a^7\,b^2\,c^5\,d^5\,e^5\,f^3\,g^7\,z^4+3840\,a^7\,b^2\,c^5\,d^3\,e^7\,f^5\,g^5\,z^4+3840\,a^5\,b^2\,c^7\,d^7\,e^3\,f^5\,g^5\,z^4+3840\,a^5\,b^2\,c^7\,d^5\,e^5\,f^7\,g^3\,z^4+3776\,a^6\,b^4\,c^4\,d^4\,e^6\,f^4\,g^6\,z^4+3776\,a^4\,b^4\,c^6\,d^6\,e^4\,f^6\,g^4\,z^4+3456\,a^6\,b^2\,c^6\,d^5\,e^5\,f^5\,g^5\,z^4+3440\,a^6\,b^4\,c^4\,d^6\,e^4\,f^2\,g^8\,z^4+3440\,a^6\,b^4\,c^4\,d^2\,e^8\,f^6\,g^4\,z^4+3440\,a^4\,b^4\,c^6\,d^8\,e^2\,f^4\,g^6\,z^4+3440\,a^4\,b^4\,c^6\,d^4\,e^6\,f^8\,g^2\,z^4-3360\,a^8\,b^2\,c^4\,d^4\,e^6\,f^2\,g^8\,z^4-3360\,a^8\,b^2\,c^4\,d^2\,e^8\,f^4\,g^6\,z^4-3360\,a^4\,b^2\,c^8\,d^8\,e^2\,f^6\,g^4\,z^4-3360\,a^4\,b^2\,c^8\,d^6\,e^4\,f^8\,g^2\,z^4-2944\,a^7\,b^4\,c^3\,d^3\,e^7\,f^3\,g^7\,z^4-2944\,a^3\,b^4\,c^7\,d^7\,e^3\,f^7\,g^3\,z^4+2512\,a^5\,b^6\,c^3\,d^5\,e^5\,f^3\,g^7\,z^4+2512\,a^5\,b^6\,c^3\,d^3\,e^7\,f^5\,g^5\,z^4+2512\,a^3\,b^6\,c^5\,d^7\,e^3\,f^5\,g^5\,z^4+2512\,a^3\,b^6\,c^5\,d^5\,e^5\,f^7\,g^3\,z^4+2312\,a^7\,b^4\,c^3\,d^4\,e^6\,f^2\,g^8\,z^4+2312\,a^7\,b^4\,c^3\,d^2\,e^8\,f^4\,g^6\,z^4+2312\,a^3\,b^4\,c^7\,d^8\,e^2\,f^6\,g^4\,z^4+2312\,a^3\,b^4\,c^7\,d^6\,e^4\,f^8\,g^2\,z^4+1952\,a^6\,b^6\,c^2\,d^3\,e^7\,f^3\,g^7\,z^4+1952\,a^2\,b^6\,c^6\,d^7\,e^3\,f^7\,g^3\,z^4-1920\,a^5\,b^4\,c^5\,d^7\,e^3\,f^3\,g^7\,z^4-1920\,a^5\,b^4\,c^5\,d^3\,e^7\,f^7\,g^3\,z^4-1828\,a^5\,b^6\,c^3\,d^6\,e^4\,f^2\,g^8\,z^4-1828\,a^5\,b^6\,c^3\,d^2\,e^8\,f^6\,g^4\,z^4-1828\,a^3\,b^6\,c^5\,d^8\,e^2\,f^4\,g^6\,z^4-1828\,a^3\,b^6\,c^5\,d^4\,e^6\,f^8\,g^2\,z^4+1740\,a^5\,b^4\,c^5\,d^8\,e^2\,f^2\,g^8\,z^4+1740\,a^5\,b^4\,c^5\,d^2\,e^8\,f^8\,g^2\,z^4-1728\,a^7\,b^2\,c^5\,d^6\,e^4\,f^2\,g^8\,z^4-1728\,a^7\,b^2\,c^5\,d^2\,e^8\,f^6\,g^4\,z^4-1728\,a^5\,b^2\,c^7\,d^8\,e^2\,f^4\,g^6\,z^4-1728\,a^5\,b^2\,c^7\,d^4\,e^6\,f^8\,g^2\,z^4-1716\,a^4\,b^6\,c^4\,d^6\,e^4\,f^4\,g^6\,z^4-1716\,a^4\,b^6\,c^4\,d^4\,e^6\,f^6\,g^4\,z^4-1664\,a^9\,b^2\,c^3\,d^2\,e^8\,f^2\,g^8\,z^4-1664\,a^3\,b^2\,c^9\,d^8\,e^2\,f^8\,g^2\,z^4-1600\,a^6\,b^3\,c^5\,d^7\,e^3\,f^2\,g^8\,z^4-1600\,a^6\,b^3\,c^5\,d^2\,e^8\,f^7\,g^3\,z^4-1600\,a^5\,b^3\,c^6\,d^8\,e^2\,f^3\,g^7\,z^4-1600\,a^5\,b^3\,c^6\,d^3\,e^7\,f^8\,g^2\,z^4-1553\,a^4\,b^6\,c^4\,d^8\,e^2\,f^2\,g^8\,z^4-1553\,a^4\,b^6\,c^4\,d^2\,e^8\,f^8\,g^2\,z^4+1536\,a^8\,b^2\,c^4\,d^3\,e^7\,f^3\,g^7\,z^4+1536\,a^4\,b^2\,c^8\,d^7\,e^3\,f^7\,g^3\,z^4+1408\,a^7\,b^3\,c^4\,d^4\,e^6\,f^3\,g^7\,z^4+1408\,a^7\,b^3\,c^4\,d^3\,e^7\,f^4\,g^6\,z^4-1408\,a^6\,b^3\,c^5\,d^6\,e^4\,f^3\,g^7\,z^4-1408\,a^6\,b^3\,c^5\,d^3\,e^7\,f^6\,g^4\,z^4-1408\,a^5\,b^3\,c^6\,d^7\,e^3\,f^4\,g^6\,z^4-1408\,a^5\,b^3\,c^6\,d^4\,e^6\,f^7\,g^3\,z^4+1408\,a^4\,b^3\,c^7\,d^7\,e^3\,f^6\,g^4\,z^4+1408\,a^4\,b^3\,c^7\,d^6\,e^4\,f^7\,g^3\,z^4-1360\,a^6\,b^5\,c^3\,d^5\,e^5\,f^2\,g^8\,z^4-1360\,a^6\,b^5\,c^3\,d^2\,e^8\,f^5\,g^5\,z^4-1360\,a^3\,b^5\,c^6\,d^8\,e^2\,f^5\,g^5\,z^4-1360\,a^3\,b^5\,c^6\,d^5\,e^5\,f^8\,g^2\,z^4-1248\,a^5\,b^5\,c^4\,d^5\,e^5\,f^4\,g^6\,z^4-1248\,a^5\,b^5\,c^4\,d^4\,e^6\,f^5\,g^5\,z^4-1248\,a^4\,b^5\,c^5\,d^6\,e^4\,f^5\,g^5\,z^4-1248\,a^4\,b^5\,c^5\,d^5\,e^5\,f^6\,g^4\,z^4+1088\,a^8\,b^3\,c^3\,d^3\,e^7\,f^2\,g^8\,z^4+1088\,a^8\,b^3\,c^3\,d^2\,e^8\,f^3\,g^7\,z^4+1088\,a^3\,b^3\,c^8\,d^8\,e^2\,f^7\,g^3\,z^4+1088\,a^3\,b^3\,c^8\,d^7\,e^3\,f^8\,g^2\,z^4+1056\,a^8\,b^4\,c^2\,d^2\,e^8\,f^2\,g^8\,z^4+1056\,a^2\,b^4\,c^8\,d^8\,e^2\,f^8\,g^2\,z^4-912\,a^7\,b^5\,c^2\,d^3\,e^7\,f^2\,g^8\,z^4-912\,a^7\,b^5\,c^2\,d^2\,e^8\,f^3\,g^7\,z^4-912\,a^2\,b^5\,c^7\,d^8\,e^2\,f^7\,g^3\,z^4-912\,a^2\,b^5\,c^7\,d^7\,e^3\,f^8\,g^2\,z^4-848\,a^5\,b^6\,c^3\,d^4\,e^6\,f^4\,g^6\,z^4-848\,a^3\,b^6\,c^5\,d^6\,e^4\,f^6\,g^4\,z^4+832\,a^7\,b^3\,c^4\,d^5\,e^5\,f^2\,g^8\,z^4+832\,a^7\,b^3\,c^4\,d^2\,e^8\,f^5\,g^5\,z^4+832\,a^4\,b^3\,c^7\,d^8\,e^2\,f^5\,g^5\,z^4+832\,a^4\,b^3\,c^7\,d^5\,e^5\,f^8\,g^2\,z^4+828\,a^5\,b^7\,c^2\,d^5\,e^5\,f^2\,g^8\,z^4+828\,a^5\,b^7\,c^2\,d^2\,e^8\,f^5\,g^5\,z^4+828\,a^2\,b^7\,c^5\,d^8\,e^2\,f^5\,g^5\,z^4+828\,a^2\,b^7\,c^5\,d^5\,e^5\,f^8\,g^2\,z^4-800\,a^3\,b^8\,c^3\,d^5\,e^5\,f^5\,g^5\,z^4-696\,a^4\,b^8\,c^2\,d^5\,e^5\,f^3\,g^7\,z^4-696\,a^4\,b^8\,c^2\,d^3\,e^7\,f^5\,g^5\,z^4-696\,a^2\,b^8\,c^4\,d^7\,e^3\,f^5\,g^5\,z^4-696\,a^2\,b^8\,c^4\,d^5\,e^5\,f^7\,g^3\,z^4-694\,a^6\,b^6\,c^2\,d^4\,e^6\,f^2\,g^8\,z^4-694\,a^6\,b^6\,c^2\,d^2\,e^8\,f^4\,g^6\,z^4-694\,a^2\,b^6\,c^6\,d^8\,e^2\,f^6\,g^4\,z^4-694\,a^2\,b^6\,c^6\,d^6\,e^4\,f^8\,g^2\,z^4+692\,a^4\,b^7\,c^3\,d^7\,e^3\,f^2\,g^8\,z^4+692\,a^4\,b^7\,c^3\,d^2\,e^8\,f^7\,g^3\,z^4+692\,a^3\,b^7\,c^4\,d^8\,e^2\,f^3\,g^7\,z^4+692\,a^3\,b^7\,c^4\,d^3\,e^7\,f^8\,g^2\,z^4+672\,a^4\,b^6\,c^4\,d^7\,e^3\,f^3\,g^7\,z^4+672\,a^4\,b^6\,c^4\,d^3\,e^7\,f^7\,g^3\,z^4+600\,a^4\,b^8\,c^2\,d^4\,e^6\,f^4\,g^6\,z^4+600\,a^2\,b^8\,c^4\,d^6\,e^4\,f^6\,g^4\,z^4-544\,a^3\,b^8\,c^3\,d^7\,e^3\,f^3\,g^7\,z^4+544\,a^3\,b^8\,c^3\,d^6\,e^4\,f^4\,g^6\,z^4+544\,a^3\,b^8\,c^3\,d^4\,e^6\,f^6\,g^4\,z^4-544\,a^3\,b^8\,c^3\,d^3\,e^7\,f^7\,g^3\,z^4-536\,a^4\,b^7\,c^3\,d^5\,e^5\,f^4\,g^6\,z^4-536\,a^4\,b^7\,c^3\,d^4\,e^6\,f^5\,g^5\,z^4-536\,a^3\,b^7\,c^4\,d^6\,e^4\,f^5\,g^5\,z^4-536\,a^3\,b^7\,c^4\,d^5\,e^5\,f^6\,g^4\,z^4-504\,a^5\,b^7\,c^2\,d^4\,e^6\,f^3\,g^7\,z^4-504\,a^5\,b^7\,c^2\,d^3\,e^7\,f^4\,g^6\,z^4-504\,a^2\,b^7\,c^5\,d^7\,e^3\,f^6\,g^4\,z^4-504\,a^2\,b^7\,c^5\,d^6\,e^4\,f^7\,g^3\,z^4+416\,a^3\,b^8\,c^3\,d^8\,e^2\,f^2\,g^8\,z^4+416\,a^3\,b^8\,c^3\,d^2\,e^8\,f^8\,g^2\,z^4-352\,a^6\,b^5\,c^3\,d^4\,e^6\,f^3\,g^7\,z^4-352\,a^6\,b^5\,c^3\,d^3\,e^7\,f^4\,g^6\,z^4-352\,a^3\,b^5\,c^6\,d^7\,e^3\,f^6\,g^4\,z^4-352\,a^3\,b^5\,c^6\,d^6\,e^4\,f^7\,g^3\,z^4-248\,a^3\,b^9\,c^2\,d^7\,e^3\,f^2\,g^8\,z^4-248\,a^3\,b^9\,c^2\,d^2\,e^8\,f^7\,g^3\,z^4-248\,a^2\,b^9\,c^3\,d^8\,e^2\,f^3\,g^7\,z^4-248\,a^2\,b^9\,c^3\,d^3\,e^7\,f^8\,g^2\,z^4+246\,a^4\,b^8\,c^2\,d^6\,e^4\,f^2\,g^8\,z^4+246\,a^4\,b^8\,c^2\,d^2\,e^8\,f^6\,g^4\,z^4+246\,a^2\,b^8\,c^4\,d^8\,e^2\,f^4\,g^6\,z^4+246\,a^2\,b^8\,c^4\,d^4\,e^6\,f^8\,g^2\,z^4+208\,a^6\,b^2\,c^6\,d^8\,e^2\,f^2\,g^8\,z^4+208\,a^6\,b^2\,c^6\,d^2\,e^8\,f^8\,g^2\,z^4+168\,a^2\,b^{10}\,c^2\,d^7\,e^3\,f^3\,g^7\,z^4+168\,a^2\,b^{10}\,c^2\,d^3\,e^7\,f^7\,g^3\,z^4+160\,a^3\,b^9\,c^2\,d^5\,e^5\,f^4\,g^6\,z^4+160\,a^3\,b^9\,c^2\,d^4\,e^6\,f^5\,g^5\,z^4+160\,a^2\,b^9\,c^3\,d^6\,e^4\,f^5\,g^5\,z^4+160\,a^2\,b^9\,c^3\,d^5\,e^5\,f^6\,g^4\,z^4+144\,a^5\,b^5\,c^4\,d^7\,e^3\,f^2\,g^8\,z^4+144\,a^5\,b^5\,c^4\,d^2\,e^8\,f^7\,g^3\,z^4+144\,a^4\,b^5\,c^5\,d^8\,e^2\,f^3\,g^7\,z^4+144\,a^4\,b^5\,c^5\,d^3\,e^7\,f^8\,g^2\,z^4-144\,a^2\,b^{10}\,c^2\,d^6\,e^4\,f^4\,g^6\,z^4-144\,a^2\,b^{10}\,c^2\,d^4\,e^6\,f^6\,g^4\,z^4+120\,a^4\,b^7\,c^3\,d^6\,e^4\,f^3\,g^7\,z^4+120\,a^4\,b^7\,c^3\,d^3\,e^7\,f^6\,g^4\,z^4+120\,a^3\,b^7\,c^4\,d^7\,e^3\,f^4\,g^6\,z^4+120\,a^3\,b^7\,c^4\,d^4\,e^6\,f^7\,g^3\,z^4+96\,a^5\,b^5\,c^4\,d^6\,e^4\,f^3\,g^7\,z^4+96\,a^5\,b^5\,c^4\,d^3\,e^7\,f^6\,g^4\,z^4+96\,a^4\,b^5\,c^5\,d^7\,e^3\,f^4\,g^6\,z^4+96\,a^4\,b^5\,c^5\,d^4\,e^6\,f^7\,g^3\,z^4+64\,a^3\,b^9\,c^2\,d^6\,e^4\,f^3\,g^7\,z^4+64\,a^3\,b^9\,c^2\,d^3\,e^7\,f^6\,g^4\,z^4+64\,a^2\,b^9\,c^3\,d^7\,e^3\,f^4\,g^6\,z^4+64\,a^2\,b^9\,c^3\,d^4\,e^6\,f^7\,g^3\,z^4-36\,a^2\,b^{10}\,c^2\,d^8\,e^2\,f^2\,g^8\,z^4-36\,a^2\,b^{10}\,c^2\,d^2\,e^8\,f^8\,g^2\,z^4+24\,a^2\,b^{10}\,c^2\,d^5\,e^5\,f^5\,g^5\,z^4-24\,a^9\,b^4\,c\,d\,e^9\,f\,g^9\,z^4-24\,a\,b^4\,c^9\,d^9\,e\,f^9\,g\,z^4+2688\,a^7\,b^2\,c^5\,d^7\,e^3\,f\,g^9\,z^4+2688\,a^7\,b^2\,c^5\,d\,e^9\,f^7\,g^3\,z^4+2688\,a^5\,b^2\,c^7\,d^9\,e\,f^3\,g^7\,z^4+2688\,a^5\,b^2\,c^7\,d^3\,e^7\,f^9\,g\,z^4-2560\,a^7\,b^3\,c^4\,d^6\,e^4\,f\,g^9\,z^4-2560\,a^7\,b^3\,c^4\,d\,e^9\,f^6\,g^4\,z^4-2560\,a^4\,b^3\,c^7\,d^9\,e\,f^4\,g^6\,z^4-2560\,a^4\,b^3\,c^7\,d^4\,e^6\,f^9\,g\,z^4+2112\,a^8\,b^2\,c^4\,d^5\,e^5\,f\,g^9\,z^4+2112\,a^8\,b^2\,c^4\,d\,e^9\,f^5\,g^5\,z^4+2112\,a^4\,b^2\,c^8\,d^9\,e\,f^5\,g^5\,z^4+2112\,a^4\,b^2\,c^8\,d^5\,e^5\,f^9\,g\,z^4+1664\,a^6\,b^5\,c^3\,d^6\,e^4\,f\,g^9\,z^4+1664\,a^6\,b^5\,c^3\,d\,e^9\,f^6\,g^4\,z^4+1664\,a^3\,b^5\,c^6\,d^9\,e\,f^4\,g^6\,z^4+1664\,a^3\,b^5\,c^6\,d^4\,e^6\,f^9\,g\,z^4+1536\,a^8\,b\,c^5\,d^4\,e^6\,f^3\,g^7\,z^4+1536\,a^8\,b\,c^5\,d^3\,e^7\,f^4\,g^6\,z^4+1536\,a^7\,b\,c^6\,d^5\,e^5\,f^4\,g^6\,z^4+1536\,a^7\,b\,c^6\,d^4\,e^6\,f^5\,g^5\,z^4+1536\,a^6\,b\,c^7\,d^6\,e^4\,f^5\,g^5\,z^4+1536\,a^6\,b\,c^7\,d^5\,e^5\,f^6\,g^4\,z^4+1536\,a^5\,b\,c^8\,d^7\,e^3\,f^6\,g^4\,z^4+1536\,a^5\,b\,c^8\,d^6\,e^4\,f^7\,g^3\,z^4-1408\,a^8\,b^3\,c^3\,d^4\,e^6\,f\,g^9\,z^4-1408\,a^8\,b^3\,c^3\,d\,e^9\,f^4\,g^6\,z^4-1408\,a^3\,b^3\,c^8\,d^9\,e\,f^6\,g^4\,z^4-1408\,a^3\,b^3\,c^8\,d^6\,e^4\,f^9\,g\,z^4-1280\,a^7\,b\,c^6\,d^7\,e^3\,f^2\,g^8\,z^4-1280\,a^7\,b\,c^6\,d^2\,e^8\,f^7\,g^3\,z^4-1280\,a^6\,b\,c^7\,d^8\,e^2\,f^3\,g^7\,z^4-1280\,a^6\,b\,c^7\,d^3\,e^7\,f^8\,g^2\,z^4-1152\,a^6\,b^3\,c^5\,d^8\,e^2\,f\,g^9\,z^4-1152\,a^6\,b^3\,c^5\,d\,e^9\,f^8\,g^2\,z^4-1152\,a^5\,b^3\,c^6\,d^9\,e\,f^2\,g^8\,z^4-1152\,a^5\,b^3\,c^6\,d^2\,e^8\,f^9\,g\,z^4+1056\,a^5\,b^5\,c^4\,d^8\,e^2\,f\,g^9\,z^4+1056\,a^5\,b^5\,c^4\,d\,e^9\,f^8\,g^2\,z^4+1056\,a^4\,b^5\,c^5\,d^9\,e\,f^2\,g^8\,z^4+1056\,a^4\,b^5\,c^5\,d^2\,e^8\,f^9\,g\,z^4+864\,a^7\,b^5\,c^2\,d^4\,e^6\,f\,g^9\,z^4+864\,a^7\,b^5\,c^2\,d\,e^9\,f^4\,g^6\,z^4+864\,a^2\,b^5\,c^7\,d^9\,e\,f^6\,g^4\,z^4+864\,a^2\,b^5\,c^7\,d^6\,e^4\,f^9\,g\,z^4-800\,a^6\,b^4\,c^4\,d^7\,e^3\,f\,g^9\,z^4-800\,a^6\,b^4\,c^4\,d\,e^9\,f^7\,g^3\,z^4-800\,a^4\,b^4\,c^6\,d^9\,e\,f^3\,g^7\,z^4-800\,a^4\,b^4\,c^6\,d^3\,e^7\,f^9\,g\,z^4-768\,a^8\,b\,c^5\,d^5\,e^5\,f^2\,g^8\,z^4-768\,a^8\,b\,c^5\,d^2\,e^8\,f^5\,g^5\,z^4-768\,a^5\,b\,c^8\,d^8\,e^2\,f^5\,g^5\,z^4-768\,a^5\,b\,c^8\,d^5\,e^5\,f^8\,g^2\,z^4+640\,a^9\,b^2\,c^3\,d^3\,e^7\,f\,g^9\,z^4+640\,a^9\,b^2\,c^3\,d\,e^9\,f^3\,g^7\,z^4+640\,a^3\,b^2\,c^9\,d^9\,e\,f^7\,g^3\,z^4+640\,a^3\,b^2\,c^9\,d^7\,e^3\,f^9\,g\,z^4+512\,a^7\,b\,c^6\,d^6\,e^4\,f^3\,g^7\,z^4+512\,a^7\,b\,c^6\,d^3\,e^7\,f^6\,g^4\,z^4+512\,a^6\,b\,c^7\,d^7\,e^3\,f^4\,g^6\,z^4+512\,a^6\,b\,c^7\,d^4\,e^6\,f^7\,g^3\,z^4-480\,a^5\,b^8\,c\,d^3\,e^7\,f^3\,g^7\,z^4-480\,a\,b^8\,c^5\,d^7\,e^3\,f^7\,g^3\,z^4-400\,a^7\,b^4\,c^3\,d^5\,e^5\,f\,g^9\,z^4-400\,a^7\,b^4\,c^3\,d\,e^9\,f^5\,g^5\,z^4-400\,a^3\,b^4\,c^7\,d^9\,e\,f^5\,g^5\,z^4-400\,a^3\,b^4\,c^7\,d^5\,e^5\,f^9\,g\,z^4-372\,a^6\,b^6\,c^2\,d^5\,e^5\,f\,g^9\,z^4-372\,a^6\,b^6\,c^2\,d\,e^9\,f^5\,g^5\,z^4-372\,a^2\,b^6\,c^6\,d^9\,e\,f^5\,g^5\,z^4-372\,a^2\,b^6\,c^6\,d^5\,e^5\,f^9\,g\,z^4-328\,a^5\,b^6\,c^3\,d^7\,e^3\,f\,g^9\,z^4-328\,a^5\,b^6\,c^3\,d\,e^9\,f^7\,g^3\,z^4-328\,a^3\,b^6\,c^5\,d^9\,e\,f^3\,g^7\,z^4-328\,a^3\,b^6\,c^5\,d^3\,e^7\,f^9\,g\,z^4-288\,a^8\,b^4\,c^2\,d^3\,e^7\,f\,g^9\,z^4-288\,a^8\,b^4\,c^2\,d\,e^9\,f^3\,g^7\,z^4-288\,a^5\,b^7\,c^2\,d^6\,e^4\,f\,g^9\,z^4-288\,a^5\,b^7\,c^2\,d\,e^9\,f^6\,g^4\,z^4-288\,a^2\,b^7\,c^5\,d^9\,e\,f^4\,g^6\,z^4-288\,a^2\,b^7\,c^5\,d^4\,e^6\,f^9\,g\,z^4-288\,a^2\,b^4\,c^8\,d^9\,e\,f^7\,g^3\,z^4-288\,a^2\,b^4\,c^8\,d^7\,e^3\,f^9\,g\,z^4-280\,a^4\,b^7\,c^3\,d^8\,e^2\,f\,g^9\,z^4-280\,a^4\,b^7\,c^3\,d\,e^9\,f^8\,g^2\,z^4-280\,a^3\,b^7\,c^4\,d^9\,e\,f^2\,g^8\,z^4-280\,a^3\,b^7\,c^4\,d^2\,e^8\,f^9\,g\,z^4+256\,a^9\,b\,c^4\,d^3\,e^7\,f^2\,g^8\,z^4+256\,a^9\,b\,c^4\,d^2\,e^8\,f^3\,g^7\,z^4+256\,a^4\,b\,c^9\,d^8\,e^2\,f^7\,g^3\,z^4+256\,a^4\,b\,c^9\,d^7\,e^3\,f^8\,g^2\,z^4-248\,a^7\,b^6\,c\,d^2\,e^8\,f^2\,g^8\,z^4-248\,a\,b^6\,c^7\,d^8\,e^2\,f^8\,g^2\,z^4+236\,a^6\,b^7\,c\,d^3\,e^7\,f^2\,g^8\,z^4+236\,a^6\,b^7\,c\,d^2\,e^8\,f^3\,g^7\,z^4+236\,a\,b^7\,c^6\,d^8\,e^2\,f^7\,g^3\,z^4+236\,a\,b^7\,c^6\,d^7\,e^3\,f^8\,g^2\,z^4+200\,a^4\,b^9\,c\,d^4\,e^6\,f^3\,g^7\,z^4+200\,a^4\,b^9\,c\,d^3\,e^7\,f^4\,g^6\,z^4-200\,a^3\,b^{10}\,c\,d^4\,e^6\,f^4\,g^6\,z^4-200\,a\,b^{10}\,c^3\,d^6\,e^4\,f^6\,g^4\,z^4+200\,a\,b^9\,c^4\,d^7\,e^3\,f^6\,g^4\,z^4+200\,a\,b^9\,c^4\,d^6\,e^4\,f^7\,g^3\,z^4-196\,a^4\,b^9\,c\,d^5\,e^5\,f^2\,g^8\,z^4-196\,a^4\,b^9\,c\,d^2\,e^8\,f^5\,g^5\,z^4-196\,a\,b^9\,c^4\,d^8\,e^2\,f^5\,g^5\,z^4-196\,a\,b^9\,c^4\,d^5\,e^5\,f^8\,g^2\,z^4-192\,a^9\,b^3\,c^2\,d^2\,e^8\,f\,g^9\,z^4-192\,a^9\,b^3\,c^2\,d\,e^9\,f^2\,g^8\,z^4-192\,a^2\,b^3\,c^9\,d^9\,e\,f^8\,g^2\,z^4-192\,a^2\,b^3\,c^9\,d^8\,e^2\,f^9\,g\,z^4+156\,a^4\,b^8\,c^2\,d^7\,e^3\,f\,g^9\,z^4+156\,a^4\,b^8\,c^2\,d\,e^9\,f^7\,g^3\,z^4+156\,a^2\,b^8\,c^4\,d^9\,e\,f^3\,g^7\,z^4+156\,a^2\,b^8\,c^4\,d^3\,e^7\,f^9\,g\,z^4+96\,a^5\,b^8\,c\,d^4\,e^6\,f^2\,g^8\,z^4+96\,a^5\,b^8\,c\,d^2\,e^8\,f^4\,g^6\,z^4+96\,a\,b^8\,c^5\,d^8\,e^2\,f^6\,g^4\,z^4+96\,a\,b^8\,c^5\,d^6\,e^4\,f^8\,g^2\,z^4+88\,a^3\,b^{10}\,c\,d^5\,e^5\,f^3\,g^7\,z^4+88\,a^3\,b^{10}\,c\,d^3\,e^7\,f^5\,g^5\,z^4+88\,a\,b^{10}\,c^3\,d^7\,e^3\,f^5\,g^5\,z^4+88\,a\,b^{10}\,c^3\,d^5\,e^5\,f^7\,g^3\,z^4-36\,a^2\,b^{11}\,c\,d^6\,e^4\,f^3\,g^7\,z^4-36\,a^2\,b^{11}\,c\,d^3\,e^7\,f^6\,g^4\,z^4-36\,a\,b^{11}\,c^2\,d^7\,e^3\,f^4\,g^6\,z^4-36\,a\,b^{11}\,c^2\,d^4\,e^6\,f^7\,g^3\,z^4+28\,a^3\,b^{10}\,c\,d^6\,e^4\,f^2\,g^8\,z^4+28\,a^3\,b^{10}\,c\,d^2\,e^8\,f^6\,g^4\,z^4+28\,a\,b^{10}\,c^3\,d^8\,e^2\,f^4\,g^6\,z^4+28\,a\,b^{10}\,c^3\,d^4\,e^6\,f^8\,g^2\,z^4+24\,a^3\,b^9\,c^2\,d^8\,e^2\,f\,g^9\,z^4+24\,a^3\,b^9\,c^2\,d\,e^9\,f^8\,g^2\,z^4+24\,a^2\,b^{11}\,c\,d^7\,e^3\,f^2\,g^8\,z^4+24\,a^2\,b^{11}\,c\,d^2\,e^8\,f^7\,g^3\,z^4+24\,a^2\,b^9\,c^3\,d^9\,e\,f^2\,g^8\,z^4+24\,a^2\,b^9\,c^3\,d^2\,e^8\,f^9\,g\,z^4+24\,a\,b^{11}\,c^2\,d^8\,e^2\,f^3\,g^7\,z^4+24\,a\,b^{11}\,c^2\,d^3\,e^7\,f^8\,g^2\,z^4+12\,a^2\,b^{11}\,c\,d^5\,e^5\,f^4\,g^6\,z^4+12\,a^2\,b^{11}\,c\,d^4\,e^6\,f^5\,g^5\,z^4+12\,a\,b^{11}\,c^2\,d^6\,e^4\,f^5\,g^5\,z^4+12\,a\,b^{11}\,c^2\,d^5\,e^5\,f^6\,g^4\,z^4+40\,b^{10}\,c^4\,d^7\,e^3\,f^7\,g^3\,z^4+20\,b^{12}\,c^2\,d^6\,e^4\,f^6\,g^4\,z^4-20\,b^{11}\,c^3\,d^7\,e^3\,f^6\,g^4\,z^4-20\,b^{11}\,c^3\,d^6\,e^4\,f^7\,g^3\,z^4-20\,b^9\,c^5\,d^8\,e^2\,f^7\,g^3\,z^4-20\,b^9\,c^5\,d^7\,e^3\,f^8\,g^2\,z^4+20\,b^8\,c^6\,d^8\,e^2\,f^8\,g^2\,z^4+16\,b^{11}\,c^3\,d^8\,e^2\,f^5\,g^5\,z^4+16\,b^{11}\,c^3\,d^5\,e^5\,f^8\,g^2\,z^4-6\,b^{12}\,c^2\,d^8\,e^2\,f^4\,g^6\,z^4-6\,b^{12}\,c^2\,d^4\,e^6\,f^8\,g^2\,z^4-5\,b^{10}\,c^4\,d^8\,e^2\,f^6\,g^4\,z^4-5\,b^{10}\,c^4\,d^6\,e^4\,f^8\,g^2\,z^4-4\,b^{12}\,c^2\,d^7\,e^3\,f^5\,g^5\,z^4-4\,b^{12}\,c^2\,d^5\,e^5\,f^7\,g^3\,z^4-4608\,a^7\,c^7\,d^5\,e^5\,f^5\,g^5\,z^4+3328\,a^7\,c^7\,d^6\,e^4\,f^4\,g^6\,z^4+3328\,a^7\,c^7\,d^4\,e^6\,f^6\,g^4\,z^4-3072\,a^8\,c^6\,d^5\,e^5\,f^3\,g^7\,z^4+3072\,a^8\,c^6\,d^4\,e^6\,f^4\,g^6\,z^4-3072\,a^8\,c^6\,d^3\,e^7\,f^5\,g^5\,z^4-3072\,a^6\,c^8\,d^7\,e^3\,f^5\,g^5\,z^4+3072\,a^6\,c^8\,d^6\,e^4\,f^6\,g^4\,z^4-3072\,a^6\,c^8\,d^5\,e^5\,f^7\,g^3\,z^4-2048\,a^9\,c^5\,d^3\,e^7\,f^3\,g^7\,z^4-2048\,a^7\,c^7\,d^7\,e^3\,f^3\,g^7\,z^4-2048\,a^7\,c^7\,d^3\,e^7\,f^7\,g^3\,z^4-2048\,a^5\,c^9\,d^7\,e^3\,f^7\,g^3\,z^4+1792\,a^8\,c^6\,d^6\,e^4\,f^2\,g^8\,z^4+1792\,a^8\,c^6\,d^2\,e^8\,f^6\,g^4\,z^4+1792\,a^6\,c^8\,d^8\,e^2\,f^4\,g^6\,z^4+1792\,a^6\,c^8\,d^4\,e^6\,f^8\,g^2\,z^4+1408\,a^9\,c^5\,d^4\,e^6\,f^2\,g^8\,z^4+1408\,a^9\,c^5\,d^2\,e^8\,f^4\,g^6\,z^4+1408\,a^5\,c^9\,d^8\,e^2\,f^6\,g^4\,z^4+1408\,a^5\,c^9\,d^6\,e^4\,f^8\,g^2\,z^4+1088\,a^7\,c^7\,d^8\,e^2\,f^2\,g^8\,z^4+1088\,a^7\,c^7\,d^2\,e^8\,f^8\,g^2\,z^4+512\,a^{10}\,c^4\,d^2\,e^8\,f^2\,g^8\,z^4+512\,a^4\,c^{10}\,d^8\,e^2\,f^8\,g^2\,z^4+40\,a^4\,b^{10}\,d^3\,e^7\,f^3\,g^7\,z^4+20\,a^6\,b^8\,d^2\,e^8\,f^2\,g^8\,z^4-20\,a^5\,b^9\,d^3\,e^7\,f^2\,g^8\,z^4-20\,a^5\,b^9\,d^2\,e^8\,f^3\,g^7\,z^4-20\,a^3\,b^{11}\,d^4\,e^6\,f^3\,g^7\,z^4-20\,a^3\,b^{11}\,d^3\,e^7\,f^4\,g^6\,z^4+20\,a^2\,b^{12}\,d^4\,e^6\,f^4\,g^6\,z^4+16\,a^3\,b^{11}\,d^5\,e^5\,f^2\,g^8\,z^4+16\,a^3\,b^{11}\,d^2\,e^8\,f^5\,g^5\,z^4-6\,a^2\,b^{12}\,d^6\,e^4\,f^2\,g^8\,z^4-6\,a^2\,b^{12}\,d^2\,e^8\,f^6\,g^4\,z^4-5\,a^4\,b^{10}\,d^4\,e^6\,f^2\,g^8\,z^4-5\,a^4\,b^{10}\,d^2\,e^8\,f^4\,g^6\,z^4-4\,a^2\,b^{12}\,d^5\,e^5\,f^3\,g^7\,z^4-4\,a^2\,b^{12}\,d^3\,e^7\,f^5\,g^5\,z^4+480\,a^8\,b^2\,c^4\,e^{10}\,f^6\,g^4\,z^4-440\,a^7\,b^4\,c^3\,e^{10}\,f^6\,g^4\,z^4+320\,a^8\,b^3\,c^3\,e^{10}\,f^5\,g^5\,z^4+320\,a^7\,b^3\,c^4\,e^{10}\,f^7\,g^3\,z^4-240\,a^8\,b^4\,c^2\,e^{10}\,f^4\,g^6\,z^4-240\,a^6\,b^4\,c^4\,e^{10}\,f^8\,g^2\,z^4+192\,a^9\,b^3\,c^2\,e^{10}\,f^3\,g^7\,z^4+192\,a^9\,b^2\,c^3\,e^{10}\,f^4\,g^6\,z^4+192\,a^7\,b^2\,c^5\,e^{10}\,f^8\,g^2\,z^4+90\,a^6\,b^6\,c^2\,e^{10}\,f^6\,g^4\,z^4+68\,a^5\,b^6\,c^3\,e^{10}\,f^8\,g^2\,z^4-48\,a^{10}\,b^2\,c^2\,e^{10}\,f^2\,g^8\,z^4+48\,a^7\,b^5\,c^2\,e^{10}\,f^5\,g^5\,z^4+48\,a^6\,b^5\,c^3\,e^{10}\,f^7\,g^3\,z^4-36\,a^5\,b^7\,c^2\,e^{10}\,f^7\,g^3\,z^4-6\,a^4\,b^8\,c^2\,e^{10}\,f^8\,g^2\,z^4+480\,a^4\,b^2\,c^8\,d^{10}\,f^4\,g^6\,z^4-440\,a^3\,b^4\,c^7\,d^{10}\,f^4\,g^6\,z^4+320\,a^4\,b^3\,c^7\,d^{10}\,f^3\,g^7\,z^4+320\,a^3\,b^3\,c^8\,d^{10}\,f^5\,g^5\,z^4-240\,a^4\,b^4\,c^6\,d^{10}\,f^2\,g^8\,z^4-240\,a^2\,b^4\,c^8\,d^{10}\,f^6\,g^4\,z^4+192\,a^5\,b^2\,c^7\,d^{10}\,f^2\,g^8\,z^4+192\,a^3\,b^2\,c^9\,d^{10}\,f^6\,g^4\,z^4+192\,a^2\,b^3\,c^9\,d^{10}\,f^7\,g^3\,z^4+90\,a^2\,b^6\,c^6\,d^{10}\,f^4\,g^6\,z^4+68\,a^3\,b^6\,c^5\,d^{10}\,f^2\,g^8\,z^4+48\,a^3\,b^5\,c^6\,d^{10}\,f^3\,g^7\,z^4+48\,a^2\,b^5\,c^7\,d^{10}\,f^5\,g^5\,z^4-48\,a^2\,b^2\,c^{10}\,d^{10}\,f^8\,g^2\,z^4-36\,a^2\,b^7\,c^5\,d^{10}\,f^3\,g^7\,z^4-6\,a^2\,b^8\,c^4\,d^{10}\,f^2\,g^8\,z^4+480\,a^8\,b^2\,c^4\,d^6\,e^4\,g^{10}\,z^4-440\,a^7\,b^4\,c^3\,d^6\,e^4\,g^{10}\,z^4+320\,a^8\,b^3\,c^3\,d^5\,e^5\,g^{10}\,z^4+320\,a^7\,b^3\,c^4\,d^7\,e^3\,g^{10}\,z^4-240\,a^8\,b^4\,c^2\,d^4\,e^6\,g^{10}\,z^4-240\,a^6\,b^4\,c^4\,d^8\,e^2\,g^{10}\,z^4+192\,a^9\,b^3\,c^2\,d^3\,e^7\,g^{10}\,z^4+192\,a^9\,b^2\,c^3\,d^4\,e^6\,g^{10}\,z^4+192\,a^7\,b^2\,c^5\,d^8\,e^2\,g^{10}\,z^4+90\,a^6\,b^6\,c^2\,d^6\,e^4\,g^{10}\,z^4+68\,a^5\,b^6\,c^3\,d^8\,e^2\,g^{10}\,z^4-48\,a^{10}\,b^2\,c^2\,d^2\,e^8\,g^{10}\,z^4+48\,a^7\,b^5\,c^2\,d^5\,e^5\,g^{10}\,z^4+48\,a^6\,b^5\,c^3\,d^7\,e^3\,g^{10}\,z^4-36\,a^5\,b^7\,c^2\,d^7\,e^3\,g^{10}\,z^4-6\,a^4\,b^8\,c^2\,d^8\,e^2\,g^{10}\,z^4+480\,a^4\,b^2\,c^8\,d^4\,e^6\,f^{10}\,z^4-440\,a^3\,b^4\,c^7\,d^4\,e^6\,f^{10}\,z^4+320\,a^4\,b^3\,c^7\,d^3\,e^7\,f^{10}\,z^4+320\,a^3\,b^3\,c^8\,d^5\,e^5\,f^{10}\,z^4-240\,a^4\,b^4\,c^6\,d^2\,e^8\,f^{10}\,z^4-240\,a^2\,b^4\,c^8\,d^6\,e^4\,f^{10}\,z^4+192\,a^5\,b^2\,c^7\,d^2\,e^8\,f^{10}\,z^4+192\,a^3\,b^2\,c^9\,d^6\,e^4\,f^{10}\,z^4+192\,a^2\,b^3\,c^9\,d^7\,e^3\,f^{10}\,z^4+90\,a^2\,b^6\,c^6\,d^4\,e^6\,f^{10}\,z^4+68\,a^3\,b^6\,c^5\,d^2\,e^8\,f^{10}\,z^4+48\,a^3\,b^5\,c^6\,d^3\,e^7\,f^{10}\,z^4+48\,a^2\,b^5\,c^7\,d^5\,e^5\,f^{10}\,z^4-48\,a^2\,b^2\,c^{10}\,d^8\,e^2\,f^{10}\,z^4-36\,a^2\,b^7\,c^5\,d^3\,e^7\,f^{10}\,z^4-6\,a^2\,b^8\,c^4\,d^2\,e^8\,f^{10}\,z^4+16\,b^9\,c^5\,d^9\,e\,f^6\,g^4\,z^4+16\,b^9\,c^5\,d^6\,e^4\,f^9\,g\,z^4-14\,b^{10}\,c^4\,d^9\,e\,f^5\,g^5\,z^4-14\,b^{10}\,c^4\,d^5\,e^5\,f^9\,g\,z^4+4\,b^{13}\,c\,d^7\,e^3\,f^4\,g^6\,z^4-4\,b^{13}\,c\,d^6\,e^4\,f^5\,g^5\,z^4-4\,b^{13}\,c\,d^5\,e^5\,f^6\,g^4\,z^4+4\,b^{13}\,c\,d^4\,e^6\,f^7\,g^3\,z^4+4\,b^{11}\,c^3\,d^9\,e\,f^4\,g^6\,z^4+4\,b^{11}\,c^3\,d^4\,e^6\,f^9\,g\,z^4-4\,b^8\,c^6\,d^9\,e\,f^7\,g^3\,z^4-4\,b^8\,c^6\,d^7\,e^3\,f^9\,g\,z^4-4\,b^7\,c^7\,d^9\,e\,f^8\,g^2\,z^4-4\,b^7\,c^7\,d^8\,e^2\,f^9\,g\,z^4-768\,a^9\,c^5\,d^5\,e^5\,f\,g^9\,z^4-768\,a^9\,c^5\,d\,e^9\,f^5\,g^5\,z^4-768\,a^5\,c^9\,d^9\,e\,f^5\,g^5\,z^4-768\,a^5\,c^9\,d^5\,e^5\,f^9\,g\,z^4-512\,a^{10}\,c^4\,d^3\,e^7\,f\,g^9\,z^4-512\,a^{10}\,c^4\,d\,e^9\,f^3\,g^7\,z^4-512\,a^8\,c^6\,d^7\,e^3\,f\,g^9\,z^4-512\,a^8\,c^6\,d\,e^9\,f^7\,g^3\,z^4-512\,a^6\,c^8\,d^9\,e\,f^3\,g^7\,z^4-512\,a^6\,c^8\,d^3\,e^7\,f^9\,g\,z^4-512\,a^4\,c^{10}\,d^9\,e\,f^7\,g^3\,z^4-512\,a^4\,c^{10}\,d^7\,e^3\,f^9\,g\,z^4+16\,a^5\,b^9\,d^4\,e^6\,f\,g^9\,z^4+16\,a^5\,b^9\,d\,e^9\,f^4\,g^6\,z^4-14\,a^4\,b^{10}\,d^5\,e^5\,f\,g^9\,z^4-14\,a^4\,b^{10}\,d\,e^9\,f^5\,g^5\,z^4-4\,a^7\,b^7\,d^2\,e^8\,f\,g^9\,z^4-4\,a^7\,b^7\,d\,e^9\,f^2\,g^8\,z^4-4\,a^6\,b^8\,d^3\,e^7\,f\,g^9\,z^4-4\,a^6\,b^8\,d\,e^9\,f^3\,g^7\,z^4+4\,a^3\,b^{11}\,d^6\,e^4\,f\,g^9\,z^4+4\,a^3\,b^{11}\,d\,e^9\,f^6\,g^4\,z^4+4\,a\,b^{13}\,d^6\,e^4\,f^3\,g^7\,z^4-4\,a\,b^{13}\,d^5\,e^5\,f^4\,g^6\,z^4-4\,a\,b^{13}\,d^4\,e^6\,f^5\,g^5\,z^4+4\,a\,b^{13}\,d^3\,e^7\,f^6\,g^4\,z^4-768\,a^9\,b\,c^4\,e^{10}\,f^5\,g^5\,z^4-768\,a^8\,b\,c^5\,e^{10}\,f^7\,g^3\,z^4-256\,a^{10}\,b\,c^3\,e^{10}\,f^3\,g^7\,z^4+192\,a^6\,b^3\,c^5\,e^{10}\,f^9\,g\,z^4+68\,a^7\,b^6\,c\,e^{10}\,f^4\,g^6\,z^4-48\,a^8\,b^5\,c\,e^{10}\,f^3\,g^7\,z^4-48\,a^5\,b^5\,c^4\,e^{10}\,f^9\,g\,z^4-36\,a^6\,b^7\,c\,e^{10}\,f^5\,g^5\,z^4+12\,a^9\,b^4\,c\,e^{10}\,f^2\,g^8\,z^4+4\,a^4\,b^9\,c\,e^{10}\,f^7\,g^3\,z^4+4\,a^4\,b^7\,c^3\,e^{10}\,f^9\,g\,z^4-768\,a^5\,b\,c^8\,d^{10}\,f^3\,g^7\,z^4-768\,a^4\,b\,c^9\,d^{10}\,f^5\,g^5\,z^4-256\,a^3\,b\,c^{10}\,d^{10}\,f^7\,g^3\,z^4+192\,a^5\,b^3\,c^6\,d^{10}\,f\,g^9\,z^4+68\,a\,b^6\,c^7\,d^{10}\,f^6\,g^4\,z^4-48\,a^4\,b^5\,c^5\,d^{10}\,f\,g^9\,z^4-48\,a\,b^5\,c^8\,d^{10}\,f^7\,g^3\,z^4-36\,a\,b^7\,c^6\,d^{10}\,f^5\,g^5\,z^4+12\,a\,b^4\,c^9\,d^{10}\,f^8\,g^2\,z^4+4\,a^3\,b^7\,c^4\,d^{10}\,f\,g^9\,z^4+4\,a\,b^9\,c^4\,d^{10}\,f^3\,g^7\,z^4-768\,a^9\,b\,c^4\,d^5\,e^5\,g^{10}\,z^4-768\,a^8\,b\,c^5\,d^7\,e^3\,g^{10}\,z^4-256\,a^{10}\,b\,c^3\,d^3\,e^7\,g^{10}\,z^4+192\,a^6\,b^3\,c^5\,d^9\,e\,g^{10}\,z^4+68\,a^7\,b^6\,c\,d^4\,e^6\,g^{10}\,z^4-48\,a^8\,b^5\,c\,d^3\,e^7\,g^{10}\,z^4-48\,a^5\,b^5\,c^4\,d^9\,e\,g^{10}\,z^4-36\,a^6\,b^7\,c\,d^5\,e^5\,g^{10}\,z^4+12\,a^9\,b^4\,c\,d^2\,e^8\,g^{10}\,z^4+4\,a^4\,b^9\,c\,d^7\,e^3\,g^{10}\,z^4+4\,a^4\,b^7\,c^3\,d^9\,e\,g^{10}\,z^4-768\,a^5\,b\,c^8\,d^3\,e^7\,f^{10}\,z^4-768\,a^4\,b\,c^9\,d^5\,e^5\,f^{10}\,z^4-256\,a^3\,b\,c^{10}\,d^7\,e^3\,f^{10}\,z^4+192\,a^5\,b^3\,c^6\,d\,e^9\,f^{10}\,z^4+68\,a\,b^6\,c^7\,d^6\,e^4\,f^{10}\,z^4-48\,a^4\,b^5\,c^5\,d\,e^9\,f^{10}\,z^4-48\,a\,b^5\,c^8\,d^7\,e^3\,f^{10}\,z^4-36\,a\,b^7\,c^6\,d^5\,e^5\,f^{10}\,z^4+12\,a\,b^4\,c^9\,d^8\,e^2\,f^{10}\,z^4+4\,a^3\,b^7\,c^4\,d\,e^9\,f^{10}\,z^4+4\,a\,b^9\,c^4\,d^3\,e^7\,f^{10}\,z^4+2\,b^6\,c^8\,d^9\,e\,f^9\,g\,z^4-128\,a^{11}\,c^3\,d\,e^9\,f\,g^9\,z^4-128\,a^7\,c^7\,d^9\,e\,f\,g^9\,z^4-128\,a^7\,c^7\,d\,e^9\,f^9\,g\,z^4-128\,a^3\,c^{11}\,d^9\,e\,f^9\,g\,z^4+2\,a^8\,b^6\,d\,e^9\,f\,g^9\,z^4-256\,a^7\,b\,c^6\,e^{10}\,f^9\,g\,z^4-256\,a^6\,b\,c^7\,d^{10}\,f\,g^9\,z^4-256\,a^7\,b\,c^6\,d^9\,e\,g^{10}\,z^4-256\,a^6\,b\,c^7\,d\,e^9\,f^{10}\,z^4+2\,b^{14}\,d^5\,e^5\,f^5\,g^5\,z^4+384\,a^9\,c^5\,e^{10}\,f^6\,g^4\,z^4+256\,a^{10}\,c^4\,e^{10}\,f^4\,g^6\,z^4+256\,a^8\,c^6\,e^{10}\,f^8\,g^2\,z^4+64\,a^{11}\,c^3\,e^{10}\,f^2\,g^8\,z^4-6\,b^8\,c^6\,d^{10}\,f^6\,g^4\,z^4+4\,b^9\,c^5\,d^{10}\,f^5\,g^5\,z^4+4\,b^7\,c^7\,d^{10}\,f^7\,g^3\,z^4+384\,a^5\,c^9\,d^{10}\,f^4\,g^6\,z^4+256\,a^6\,c^8\,d^{10}\,f^2\,g^8\,z^4+256\,a^4\,c^{10}\,d^{10}\,f^6\,g^4\,z^4+64\,a^3\,c^{11}\,d^{10}\,f^8\,g^2\,z^4-6\,a^6\,b^8\,e^{10}\,f^4\,g^6\,z^4+4\,a^7\,b^7\,e^{10}\,f^3\,g^7\,z^4+4\,a^5\,b^9\,e^{10}\,f^5\,g^5\,z^4+384\,a^9\,c^5\,d^6\,e^4\,g^{10}\,z^4+256\,a^{10}\,c^4\,d^4\,e^6\,g^{10}\,z^4+256\,a^8\,c^6\,d^8\,e^2\,g^{10}\,z^4+64\,a^{11}\,c^3\,d^2\,e^8\,g^{10}\,z^4-6\,b^8\,c^6\,d^6\,e^4\,f^{10}\,z^4+4\,b^9\,c^5\,d^5\,e^5\,f^{10}\,z^4+4\,b^7\,c^7\,d^7\,e^3\,f^{10}\,z^4+384\,a^5\,c^9\,d^4\,e^6\,f^{10}\,z^4+256\,a^6\,c^8\,d^2\,e^8\,f^{10}\,z^4+256\,a^4\,c^{10}\,d^6\,e^4\,f^{10}\,z^4+64\,a^3\,c^{11}\,d^8\,e^2\,f^{10}\,z^4-6\,a^6\,b^8\,d^4\,e^6\,g^{10}\,z^4+4\,a^7\,b^7\,d^3\,e^7\,g^{10}\,z^4+4\,a^5\,b^9\,d^5\,e^5\,g^{10}\,z^4-48\,a^6\,b^2\,c^6\,e^{10}\,f^{10}\,z^4-48\,a^6\,b^2\,c^6\,d^{10}\,g^{10}\,z^4+12\,a^5\,b^4\,c^5\,e^{10}\,f^{10}\,z^4+12\,a^5\,b^4\,c^5\,d^{10}\,g^{10}\,z^4+64\,a^7\,c^7\,e^{10}\,f^{10}\,z^4+64\,a^7\,c^7\,d^{10}\,g^{10}\,z^4-b^{14}\,d^6\,e^4\,f^4\,g^6\,z^4-b^{14}\,d^4\,e^6\,f^6\,g^4\,z^4-b^{10}\,c^4\,d^{10}\,f^4\,g^6\,z^4-b^6\,c^8\,d^{10}\,f^8\,g^2\,z^4-a^8\,b^6\,e^{10}\,f^2\,g^8\,z^4-a^4\,b^{10}\,e^{10}\,f^6\,g^4\,z^4-b^{10}\,c^4\,d^4\,e^6\,f^{10}\,z^4-b^6\,c^8\,d^8\,e^2\,f^{10}\,z^4-a^8\,b^6\,d^2\,e^8\,g^{10}\,z^4-a^4\,b^{10}\,d^6\,e^4\,g^{10}\,z^4-a^4\,b^6\,c^4\,e^{10}\,f^{10}\,z^4-a^4\,b^6\,c^4\,d^{10}\,g^{10}\,z^4+272\,a^5\,b^2\,c^3\,d\,e^7\,f\,g^7\,z^2-192\,a^4\,b^4\,c^2\,d\,e^7\,f\,g^7\,z^2-164\,a^5\,b\,c^4\,d^2\,e^6\,f\,g^7\,z^2-164\,a^5\,b\,c^4\,d\,e^7\,f^2\,g^6\,z^2+120\,a^2\,b^2\,c^6\,d^7\,e\,f\,g^7\,z^2+120\,a^2\,b^2\,c^6\,d\,e^7\,f^7\,g\,z^2+120\,a\,b^2\,c^7\,d^7\,e\,f^3\,g^5\,z^2+120\,a\,b^2\,c^7\,d^3\,e^5\,f^7\,g\,z^2-76\,a^4\,b\,c^5\,d^4\,e^4\,f\,g^7\,z^2-76\,a^4\,b\,c^5\,d\,e^7\,f^4\,g^4\,z^2-76\,a^3\,b\,c^6\,d^6\,e^2\,f\,g^7\,z^2-76\,a^3\,b\,c^6\,d\,e^7\,f^6\,g^2\,z^2-64\,a\,b^3\,c^6\,d^7\,e\,f^2\,g^6\,z^2-64\,a\,b^3\,c^6\,d^2\,e^6\,f^7\,g\,z^2-60\,a^2\,b\,c^7\,d^7\,e\,f^2\,g^6\,z^2-60\,a^2\,b\,c^7\,d^2\,e^6\,f^7\,g\,z^2+44\,a\,b\,c^8\,d^6\,e^2\,f^5\,g^3\,z^2+44\,a\,b\,c^8\,d^5\,e^3\,f^6\,g^2\,z^2+22\,a\,b^5\,c^4\,d^6\,e^2\,f\,g^7\,z^2+22\,a\,b^5\,c^4\,d\,e^7\,f^6\,g^2\,z^2-20\,a^2\,b^7\,c\,d^2\,e^6\,f\,g^7\,z^2-20\,a^2\,b^7\,c\,d\,e^7\,f^2\,g^6\,z^2+8\,a\,b^8\,c\,d^2\,e^6\,f^2\,g^6\,z^2-8\,a\,b^6\,c^3\,d^5\,e^3\,f\,g^7\,z^2-8\,a\,b^6\,c^3\,d\,e^7\,f^5\,g^3\,z^2+2\,a\,b^7\,c^2\,d^4\,e^4\,f\,g^7\,z^2+2\,a\,b^7\,c^2\,d\,e^7\,f^4\,g^4\,z^2-590\,a^2\,b^2\,c^6\,d^4\,e^4\,f^4\,g^4\,z^2-352\,a^2\,b^4\,c^4\,d^3\,e^5\,f^3\,g^5\,z^2-346\,a^3\,b^2\,c^5\,d^4\,e^4\,f^2\,g^6\,z^2-346\,a^3\,b^2\,c^5\,d^2\,e^6\,f^4\,g^4\,z^2-274\,a^4\,b^2\,c^4\,d^2\,e^6\,f^2\,g^6\,z^2+272\,a^3\,b^2\,c^5\,d^3\,e^5\,f^3\,g^5\,z^2+250\,a^2\,b^3\,c^5\,d^4\,e^4\,f^3\,g^5\,z^2+250\,a^2\,b^3\,c^5\,d^3\,e^5\,f^4\,g^4\,z^2+204\,a^3\,b^3\,c^4\,d^3\,e^5\,f^2\,g^6\,z^2+204\,a^3\,b^3\,c^4\,d^2\,e^6\,f^3\,g^5\,z^2+136\,a^2\,b^2\,c^6\,d^5\,e^3\,f^3\,g^5\,z^2+136\,a^2\,b^2\,c^6\,d^3\,e^5\,f^5\,g^3\,z^2+71\,a^2\,b^4\,c^4\,d^4\,e^4\,f^2\,g^6\,z^2+71\,a^2\,b^4\,c^4\,d^2\,e^6\,f^4\,g^4\,z^2-56\,a^2\,b^3\,c^5\,d^5\,e^3\,f^2\,g^6\,z^2-56\,a^2\,b^3\,c^5\,d^2\,e^6\,f^5\,g^3\,z^2+18\,a^2\,b^2\,c^6\,d^6\,e^2\,f^2\,g^6\,z^2+18\,a^2\,b^2\,c^6\,d^2\,e^6\,f^6\,g^2\,z^2-16\,a^3\,b^4\,c^3\,d^2\,e^6\,f^2\,g^6\,z^2+16\,a^2\,b^5\,c^3\,d^3\,e^5\,f^2\,g^6\,z^2+16\,a^2\,b^5\,c^3\,d^2\,e^6\,f^3\,g^5\,z^2-4\,a^2\,b^6\,c^2\,d^2\,e^6\,f^2\,g^6\,z^2+48\,a^3\,b^6\,c\,d\,e^7\,f\,g^7\,z^2-20\,a\,b^4\,c^5\,d^7\,e\,f\,g^7\,z^2-20\,a\,b^4\,c^5\,d\,e^7\,f^7\,g\,z^2-4\,a\,b^8\,c\,d^3\,e^5\,f\,g^7\,z^2-4\,a\,b^8\,c\,d\,e^7\,f^3\,g^5\,z^2+4\,a\,b\,c^8\,d^7\,e\,f^4\,g^4\,z^2+4\,a\,b\,c^8\,d^4\,e^4\,f^7\,g\,z^2+368\,a^4\,b^2\,c^4\,d^3\,e^5\,f\,g^7\,z^2+368\,a^4\,b^2\,c^4\,d\,e^7\,f^3\,g^5\,z^2+264\,a^3\,b^2\,c^5\,d^5\,e^3\,f\,g^7\,z^2+264\,a^3\,b^2\,c^5\,d\,e^7\,f^5\,g^3\,z^2-208\,a^3\,b^4\,c^3\,d^3\,e^5\,f\,g^7\,z^2-208\,a^3\,b^4\,c^3\,d\,e^7\,f^3\,g^5\,z^2-164\,a^4\,b\,c^5\,d^3\,e^5\,f^2\,g^6\,z^2-164\,a^4\,b\,c^5\,d^2\,e^6\,f^3\,g^5\,z^2+140\,a^2\,b\,c^7\,d^5\,e^3\,f^4\,g^4\,z^2+140\,a^2\,b\,c^7\,d^4\,e^4\,f^5\,g^3\,z^2-122\,a\,b^2\,c^7\,d^6\,e^2\,f^4\,g^4\,z^2-122\,a\,b^2\,c^7\,d^4\,e^4\,f^6\,g^2\,z^2-108\,a^2\,b^3\,c^5\,d^6\,e^2\,f\,g^7\,z^2-108\,a^2\,b^3\,c^5\,d\,e^7\,f^6\,g^2\,z^2+102\,a\,b^3\,c^6\,d^5\,e^3\,f^4\,g^4\,z^2+102\,a\,b^3\,c^6\,d^4\,e^4\,f^5\,g^3\,z^2+80\,a\,b^6\,c^3\,d^3\,e^5\,f^3\,g^5\,z^2+68\,a\,b^4\,c^5\,d^6\,e^2\,f^2\,g^6\,z^2+68\,a\,b^4\,c^5\,d^2\,e^6\,f^6\,g^2\,z^2-60\,a^3\,b\,c^6\,d^5\,e^3\,f^2\,g^6\,z^2+60\,a^3\,b\,c^6\,d^4\,e^4\,f^3\,g^5\,z^2+60\,a^3\,b\,c^6\,d^3\,e^5\,f^4\,g^4\,z^2-60\,a^3\,b\,c^6\,d^2\,e^6\,f^5\,g^3\,z^2-54\,a^3\,b^3\,c^4\,d^4\,e^4\,f\,g^7\,z^2-54\,a^3\,b^3\,c^4\,d\,e^7\,f^4\,g^4\,z^2-52\,a\,b^4\,c^5\,d^5\,e^3\,f^3\,g^5\,z^2-52\,a\,b^4\,c^5\,d^3\,e^5\,f^5\,g^3\,z^2+48\,a^3\,b^5\,c^2\,d^2\,e^6\,f\,g^7\,z^2+48\,a^3\,b^5\,c^2\,d\,e^7\,f^2\,g^6\,z^2+48\,a^2\,b^6\,c^2\,d^3\,e^5\,f\,g^7\,z^2+48\,a^2\,b^6\,c^2\,d\,e^7\,f^3\,g^5\,z^2+44\,a^4\,b^3\,c^3\,d^2\,e^6\,f\,g^7\,z^2+44\,a^4\,b^3\,c^3\,d\,e^7\,f^2\,g^6\,z^2-44\,a^2\,b\,c^7\,d^6\,e^2\,f^3\,g^5\,z^2-44\,a^2\,b\,c^7\,d^3\,e^5\,f^6\,g^2\,z^2-44\,a\,b^3\,c^6\,d^6\,e^2\,f^3\,g^5\,z^2-44\,a\,b^3\,c^6\,d^3\,e^5\,f^6\,g^2\,z^2-32\,a\,b^5\,c^4\,d^4\,e^4\,f^3\,g^5\,z^2-32\,a\,b^5\,c^4\,d^3\,e^5\,f^4\,g^4\,z^2-32\,a\,b^2\,c^7\,d^5\,e^3\,f^5\,g^3\,z^2-20\,a\,b^7\,c^2\,d^3\,e^5\,f^2\,g^6\,z^2-20\,a\,b^7\,c^2\,d^2\,e^6\,f^3\,g^5\,z^2+20\,a\,b^4\,c^5\,d^4\,e^4\,f^4\,g^4\,z^2-14\,a\,b^5\,c^4\,d^5\,e^3\,f^2\,g^6\,z^2-14\,a\,b^5\,c^4\,d^2\,e^6\,f^5\,g^3\,z^2+4\,a^2\,b^5\,c^3\,d^4\,e^4\,f\,g^7\,z^2+4\,a^2\,b^5\,c^3\,d\,e^7\,f^4\,g^4\,z^2-4\,a^2\,b^4\,c^4\,d^5\,e^3\,f\,g^7\,z^2-4\,a^2\,b^4\,c^4\,d\,e^7\,f^5\,g^3\,z^2+2\,a\,b^6\,c^3\,d^4\,e^4\,f^2\,g^6\,z^2+2\,a\,b^6\,c^3\,d^2\,e^6\,f^4\,g^4\,z^2-50\,b^2\,c^8\,d^6\,e^2\,f^6\,g^2\,z^2-32\,b^4\,c^6\,d^5\,e^3\,f^5\,g^3\,z^2+24\,b^3\,c^7\,d^6\,e^2\,f^5\,g^3\,z^2+24\,b^3\,c^7\,d^5\,e^3\,f^6\,g^2\,z^2+23\,b^4\,c^6\,d^6\,e^2\,f^4\,g^4\,z^2+23\,b^4\,c^6\,d^4\,e^4\,f^6\,g^2\,z^2-11\,b^6\,c^4\,d^6\,e^2\,f^2\,g^6\,z^2-11\,b^6\,c^4\,d^2\,e^6\,f^6\,g^2\,z^2+8\,b^6\,c^4\,d^5\,e^3\,f^3\,g^5\,z^2+8\,b^6\,c^4\,d^3\,e^5\,f^5\,g^3\,z^2-8\,b^5\,c^5\,d^5\,e^3\,f^4\,g^4\,z^2-8\,b^5\,c^5\,d^4\,e^4\,f^5\,g^3\,z^2+5\,b^6\,c^4\,d^4\,e^4\,f^4\,g^4\,z^2-4\,b^8\,c^2\,d^3\,e^5\,f^3\,g^5\,z^2+4\,b^7\,c^3\,d^5\,e^3\,f^2\,g^6\,z^2+4\,b^7\,c^3\,d^2\,e^6\,f^5\,g^3\,z^2-2\,b^7\,c^3\,d^4\,e^4\,f^3\,g^5\,z^2-2\,b^7\,c^3\,d^3\,e^5\,f^4\,g^4\,z^2-2\,b^5\,c^5\,d^6\,e^2\,f^3\,g^5\,z^2-2\,b^5\,c^5\,d^3\,e^5\,f^6\,g^2\,z^2+416\,a^5\,c^5\,d^2\,e^6\,f^2\,g^6\,z^2-392\,a^4\,c^6\,d^3\,e^5\,f^3\,g^5\,z^2+376\,a^4\,c^6\,d^4\,e^4\,f^2\,g^6\,z^2+376\,a^4\,c^6\,d^2\,e^6\,f^4\,g^4\,z^2+320\,a^3\,c^7\,d^4\,e^4\,f^4\,g^4\,z^2-280\,a^3\,c^7\,d^5\,e^3\,f^3\,g^5\,z^2-280\,a^3\,c^7\,d^3\,e^5\,f^5\,g^3\,z^2-200\,a^2\,c^8\,d^5\,e^3\,f^5\,g^3\,z^2+160\,a^3\,c^7\,d^6\,e^2\,f^2\,g^6\,z^2+160\,a^3\,c^7\,d^2\,e^6\,f^6\,g^2\,z^2+120\,a^2\,c^8\,d^6\,e^2\,f^4\,g^4\,z^2+120\,a^2\,c^8\,d^4\,e^4\,f^6\,g^2\,z^2-471\,a^4\,b^2\,c^4\,e^8\,f^4\,g^4\,z^2+436\,a^3\,b^4\,c^3\,e^8\,f^4\,g^4\,z^2-310\,a^3\,b^3\,c^4\,e^8\,f^5\,g^3\,z^2-232\,a^5\,b^2\,c^3\,e^8\,f^2\,g^6\,z^2+229\,a^2\,b^4\,c^4\,e^8\,f^6\,g^2\,z^2+216\,a^4\,b^4\,c^2\,e^8\,f^2\,g^6\,z^2-204\,a^4\,b^3\,c^3\,e^8\,f^3\,g^5\,z^2-150\,a^3\,b^2\,c^5\,e^8\,f^6\,g^2\,z^2-91\,a^2\,b^6\,c^2\,e^8\,f^4\,g^4\,z^2-72\,a^3\,b^5\,c^2\,e^8\,f^3\,g^5\,z^2-44\,a^2\,b^5\,c^3\,e^8\,f^5\,g^3\,z^2-471\,a^4\,b^2\,c^4\,d^4\,e^4\,g^8\,z^2+436\,a^3\,b^4\,c^3\,d^4\,e^4\,g^8\,z^2-310\,a^3\,b^3\,c^4\,d^5\,e^3\,g^8\,z^2-232\,a^5\,b^2\,c^3\,d^2\,e^6\,g^8\,z^2+229\,a^2\,b^4\,c^4\,d^6\,e^2\,g^8\,z^2+216\,a^4\,b^4\,c^2\,d^2\,e^6\,g^8\,z^2-204\,a^4\,b^3\,c^3\,d^3\,e^5\,g^8\,z^2-150\,a^3\,b^2\,c^5\,d^6\,e^2\,g^8\,z^2-91\,a^2\,b^6\,c^2\,d^4\,e^4\,g^8\,z^2-72\,a^3\,b^5\,c^2\,d^3\,e^5\,g^8\,z^2-44\,a^2\,b^5\,c^3\,d^5\,e^3\,g^8\,z^2-26\,b^3\,c^7\,d^7\,e\,f^4\,g^4\,z^2-26\,b^3\,c^7\,d^4\,e^4\,f^7\,g\,z^2+16\,b^2\,c^8\,d^7\,e\,f^5\,g^3\,z^2+16\,b^2\,c^8\,d^5\,e^3\,f^7\,g\,z^2+10\,b^5\,c^5\,d^7\,e\,f^2\,g^6\,z^2+10\,b^5\,c^5\,d^2\,e^6\,f^7\,g\,z^2-4\,b^4\,c^6\,d^7\,e\,f^3\,g^5\,z^2-4\,b^4\,c^6\,d^3\,e^5\,f^7\,g\,z^2+2\,b^9\,c\,d^3\,e^5\,f^2\,g^6\,z^2+2\,b^9\,c\,d^2\,e^6\,f^3\,g^5\,z^2-168\,a^5\,c^5\,d^3\,e^5\,f\,g^7\,z^2-168\,a^5\,c^5\,d\,e^7\,f^3\,g^5\,z^2-120\,a^4\,c^6\,d^5\,e^3\,f\,g^7\,z^2-120\,a^4\,c^6\,d\,e^7\,f^5\,g^3\,z^2-56\,a^2\,c^8\,d^7\,e\,f^3\,g^5\,z^2-56\,a^2\,c^8\,d^3\,e^5\,f^7\,g\,z^2+32\,a\,c^9\,d^6\,e^2\,f^6\,g^2\,z^2+624\,a^4\,b\,c^5\,e^8\,f^5\,g^3\,z^2+548\,a^5\,b\,c^4\,e^8\,f^3\,g^5\,z^2-182\,a^2\,b^3\,c^5\,e^8\,f^7\,g\,z^2-96\,a^5\,b^3\,c^2\,e^8\,f\,g^7\,z^2-68\,a\,b^6\,c^3\,e^8\,f^6\,g^2\,z^2-58\,a^3\,b^6\,c\,e^8\,f^2\,g^6\,z^2+38\,a^2\,b^7\,c\,e^8\,f^3\,g^5\,z^2+36\,a\,b^7\,c^2\,e^8\,f^5\,g^3\,z^2+18\,a\,b^2\,c^7\,d^8\,f^2\,g^6\,z^2+624\,a^4\,b\,c^5\,d^5\,e^3\,g^8\,z^2+548\,a^5\,b\,c^4\,d^3\,e^5\,g^8\,z^2-182\,a^2\,b^3\,c^5\,d^7\,e\,g^8\,z^2-96\,a^5\,b^3\,c^2\,d\,e^7\,g^8\,z^2-68\,a\,b^6\,c^3\,d^6\,e^2\,g^8\,z^2-58\,a^3\,b^6\,c\,d^2\,e^6\,g^8\,z^2+38\,a^2\,b^7\,c\,d^3\,e^5\,g^8\,z^2+36\,a\,b^7\,c^2\,d^5\,e^3\,g^8\,z^2+18\,a\,b^2\,c^7\,d^2\,e^6\,f^8\,z^2+12\,b\,c^9\,d^7\,e\,f^6\,g^2\,z^2+12\,b\,c^9\,d^6\,e^2\,f^7\,g\,z^2-72\,a^6\,c^4\,d\,e^7\,f\,g^7\,z^2-40\,a\,c^9\,d^7\,e\,f^5\,g^3\,z^2-40\,a\,c^9\,d^5\,e^3\,f^7\,g\,z^2-24\,a^3\,c^7\,d^7\,e\,f\,g^7\,z^2-24\,a^3\,c^7\,d\,e^7\,f^7\,g\,z^2-4\,a^2\,b^8\,d\,e^7\,f\,g^7\,z^2+2\,a\,b^9\,d^2\,e^6\,f\,g^7\,z^2+2\,a\,b^9\,d\,e^7\,f^2\,g^6\,z^2+204\,a^3\,b\,c^6\,e^8\,f^7\,g\,z^2+128\,a^6\,b\,c^3\,e^8\,f\,g^7\,z^2+48\,a\,b^5\,c^4\,e^8\,f^7\,g\,z^2+24\,a^4\,b^5\,c\,e^8\,f\,g^7\,z^2-48\,a\,b\,c^8\,d^8\,f^3\,g^5\,z^2-36\,a^2\,b\,c^7\,d^8\,f\,g^7\,z^2+6\,a\,b^3\,c^6\,d^8\,f\,g^7\,z^2+204\,a^3\,b\,c^6\,d^7\,e\,g^8\,z^2+128\,a^6\,b\,c^3\,d\,e^7\,g^8\,z^2+48\,a\,b^5\,c^4\,d^7\,e\,g^8\,z^2+24\,a^4\,b^5\,c\,d\,e^7\,g^8\,z^2-48\,a\,b\,c^8\,d^3\,e^5\,f^8\,z^2-36\,a^2\,b\,c^7\,d\,e^7\,f^8\,z^2+6\,a\,b^3\,c^6\,d\,e^7\,f^8\,z^2-b^8\,c^2\,d^4\,e^4\,f^2\,g^6\,z^2-b^8\,c^2\,d^2\,e^6\,f^4\,g^4\,z^2-4\,b^9\,c\,e^8\,f^5\,g^3\,z^2-4\,b^7\,c^3\,e^8\,f^7\,g\,z^2-12\,b\,c^9\,d^8\,f^5\,g^3\,z^2+24\,a\,c^9\,d^8\,f^4\,g^4\,z^2-4\,b^9\,c\,d^5\,e^3\,g^8\,z^2-4\,b^7\,c^3\,d^7\,e\,g^8\,z^2-4\,a\,b^9\,e^8\,f^3\,g^5\,z^2-2\,a^3\,b^7\,e^8\,f\,g^7\,z^2-12\,b\,c^9\,d^5\,e^3\,f^8\,z^2+24\,a\,c^9\,d^4\,e^4\,f^8\,z^2-4\,a\,b^9\,d^3\,e^5\,g^8\,z^2-2\,a^3\,b^7\,d\,e^7\,g^8\,z^2-12\,a^5\,b^4\,c\,e^8\,g^8\,z^2-12\,a\,b^4\,c^5\,e^8\,f^8\,z^2-12\,a\,b^4\,c^5\,d^8\,g^8\,z^2-8\,c^{10}\,d^7\,e\,f^7\,g\,z^2+6\,b^8\,c^2\,e^8\,f^6\,g^2\,z^2-232\,a^5\,c^5\,e^8\,f^4\,g^4\,z^2-188\,a^4\,c^6\,e^8\,f^6\,g^2\,z^2-92\,a^6\,c^4\,e^8\,f^2\,g^6\,z^2+9\,b^2\,c^8\,d^8\,f^4\,g^4\,z^2-3\,b^4\,c^6\,d^8\,f^2\,g^6\,z^2+2\,b^3\,c^7\,d^8\,f^3\,g^5\,z^2+36\,a^2\,c^8\,d^8\,f^2\,g^6\,z^2+6\,b^8\,c^2\,d^6\,e^2\,g^8\,z^2+5\,a^2\,b^8\,e^8\,f^2\,g^6\,z^2-232\,a^5\,c^5\,d^4\,e^4\,g^8\,z^2-188\,a^4\,c^6\,d^6\,e^2\,g^8\,z^2-92\,a^6\,c^4\,d^2\,e^6\,g^8\,z^2+9\,b^2\,c^8\,d^4\,e^4\,f^8\,z^2-3\,b^4\,c^6\,d^2\,e^6\,f^8\,z^2+2\,b^3\,c^7\,d^3\,e^5\,f^8\,z^2+36\,a^2\,c^8\,d^2\,e^6\,f^8\,z^2+5\,a^2\,b^8\,d^2\,e^6\,g^8\,z^2+48\,a^6\,b^2\,c^2\,e^8\,g^8\,z^2+45\,a^2\,b^2\,c^6\,e^8\,f^8\,z^2+45\,a^2\,b^2\,c^6\,d^8\,g^8\,z^2+4\,c^{10}\,d^8\,f^6\,g^2\,z^2+b^{10}\,e^8\,f^4\,g^4\,z^2+4\,c^{10}\,d^6\,e^2\,f^8\,z^2+b^{10}\,d^4\,e^4\,g^8\,z^2-64\,a^7\,c^3\,e^8\,g^8\,z^2+b^6\,c^4\,e^8\,f^8\,z^2+b^6\,c^4\,d^8\,g^8\,z^2-48\,a^3\,c^7\,e^8\,f^8\,z^2-48\,a^3\,c^7\,d^8\,g^8\,z^2+a^4\,b^6\,e^8\,g^8\,z^2-b^{10}\,d^2\,e^6\,f^2\,g^6\,z^2+108\,a^2\,b^2\,c^4\,d^2\,e^5\,f\,g^6\,z+108\,a^2\,b^2\,c^4\,d\,e^6\,f^2\,g^5\,z+60\,a\,b^2\,c^5\,d^3\,e^4\,f^2\,g^5\,z+60\,a\,b^2\,c^5\,d^2\,e^5\,f^3\,g^4\,z-48\,a^2\,b\,c^5\,d^2\,e^5\,f^2\,g^5\,z-44\,a\,b^3\,c^4\,d^2\,e^5\,f^2\,g^5\,z-120\,a^2\,b\,c^5\,d^3\,e^4\,f\,g^6\,z-120\,a^2\,b\,c^5\,d\,e^6\,f^3\,g^4\,z-96\,a\,b\,c^6\,d^3\,e^4\,f^3\,g^4\,z-64\,a^2\,b^3\,c^3\,d\,e^6\,f\,g^6\,z+32\,a\,b^3\,c^4\,d^3\,e^4\,f\,g^6\,z+32\,a\,b^3\,c^4\,d\,e^6\,f^3\,g^4\,z-28\,a\,b^4\,c^3\,d^2\,e^5\,f\,g^6\,z-28\,a\,b^4\,c^3\,d\,e^6\,f^2\,g^5\,z-18\,a\,b^2\,c^5\,d^4\,e^3\,f\,g^6\,z-18\,a\,b^2\,c^5\,d\,e^6\,f^4\,g^3\,z+4\,a\,b\,c^6\,d^4\,e^3\,f^2\,g^5\,z+4\,a\,b\,c^6\,d^2\,e^5\,f^4\,g^3\,z+24\,a\,b^5\,c^2\,d\,e^6\,f\,g^6\,z-16\,a^3\,b\,c^4\,d\,e^6\,f\,g^6\,z-8\,a\,b\,c^6\,d^5\,e^2\,f\,g^6\,z-8\,a\,b\,c^6\,d\,e^6\,f^5\,g^2\,z-13\,b^2\,c^6\,d^6\,e\,f\,g^6\,z-13\,b^2\,c^6\,d\,e^6\,f^6\,g\,z+8\,b\,c^7\,d^6\,e\,f^2\,g^5\,z+8\,b\,c^7\,d^2\,e^5\,f^6\,g\,z+9\,b^2\,c^6\,d^4\,e^3\,f^3\,g^4\,z+9\,b^2\,c^6\,d^3\,e^4\,f^4\,g^3\,z+8\,b^5\,c^3\,d^2\,e^5\,f^2\,g^5\,z-6\,b^4\,c^4\,d^3\,e^4\,f^2\,g^5\,z-6\,b^4\,c^4\,d^2\,e^5\,f^3\,g^4\,z-6\,b^3\,c^5\,d^4\,e^3\,f^2\,g^5\,z-6\,b^3\,c^5\,d^2\,e^5\,f^4\,g^3\,z+4\,b^3\,c^5\,d^3\,e^4\,f^3\,g^4\,z+b^2\,c^6\,d^5\,e^2\,f^2\,g^5\,z+b^2\,c^6\,d^2\,e^5\,f^5\,g^2\,z+16\,a^2\,c^6\,d^3\,e^4\,f^2\,g^5\,z+16\,a^2\,c^6\,d^2\,e^5\,f^3\,g^4\,z-112\,a^2\,b^3\,c^3\,e^7\,f^2\,g^5\,z-12\,a^2\,b^2\,c^4\,e^7\,f^3\,g^4\,z-112\,a^2\,b^3\,c^3\,d^2\,e^5\,g^7\,z-12\,a^2\,b^2\,c^4\,d^3\,e^4\,g^7\,z-2\,b^7\,c\,d\,e^6\,f\,g^6\,z+8\,a\,c^7\,d^6\,e\,f\,g^6\,z+8\,a\,c^7\,d\,e^6\,f^6\,g\,z+52\,a\,b\,c^6\,e^7\,f^6\,g\,z-10\,a\,b^6\,c\,e^7\,f\,g^6\,z+52\,a\,b\,c^6\,d^6\,e\,g^7\,z-10\,a\,b^6\,c\,d\,e^6\,g^7\,z+14\,b^3\,c^5\,d^5\,e^2\,f\,g^6\,z+14\,b^3\,c^5\,d\,e^6\,f^5\,g^2\,z-12\,b\,c^7\,d^5\,e^2\,f^3\,g^4\,z-12\,b\,c^7\,d^3\,e^4\,f^5\,g^2\,z-5\,b^4\,c^4\,d^4\,e^3\,f\,g^6\,z-5\,b^4\,c^4\,d\,e^6\,f^4\,g^3\,z+b^6\,c^2\,d^2\,e^5\,f\,g^6\,z+b^6\,c^2\,d\,e^6\,f^2\,g^5\,z+52\,a^2\,c^6\,d^4\,e^3\,f\,g^6\,z+52\,a^2\,c^6\,d\,e^6\,f^4\,g^3\,z+24\,a\,c^7\,d^4\,e^3\,f^3\,g^4\,z+24\,a\,c^7\,d^3\,e^4\,f^4\,g^3\,z-16\,a\,c^7\,d^5\,e^2\,f^2\,g^5\,z-16\,a\,c^7\,d^2\,e^5\,f^5\,g^2\,z+8\,a^3\,c^5\,d^2\,e^5\,f\,g^6\,z+8\,a^3\,c^5\,d\,e^6\,f^2\,g^5\,z+200\,a^3\,b\,c^4\,e^7\,f^2\,g^5\,z+144\,a^2\,b\,c^5\,e^7\,f^4\,g^3\,z-42\,a\,b^2\,c^5\,e^7\,f^5\,g^2\,z+32\,a^3\,b^2\,c^3\,e^7\,f\,g^6\,z+24\,a^2\,b^4\,c^2\,e^7\,f\,g^6\,z+24\,a\,b^5\,c^2\,e^7\,f^2\,g^5\,z-10\,a\,b^3\,c^4\,e^7\,f^4\,g^3\,z+4\,a\,b^4\,c^3\,e^7\,f^3\,g^4\,z+200\,a^3\,b\,c^4\,d^2\,e^5\,g^7\,z+144\,a^2\,b\,c^5\,d^4\,e^3\,g^7\,z-42\,a\,b^2\,c^5\,d^5\,e^2\,g^7\,z+32\,a^3\,b^2\,c^3\,d\,e^6\,g^7\,z+24\,a^2\,b^4\,c^2\,d\,e^6\,g^7\,z+24\,a\,b^5\,c^2\,d^2\,e^5\,g^7\,z-10\,a\,b^3\,c^4\,d^4\,e^3\,g^7\,z+4\,a\,b^4\,c^3\,d^3\,e^4\,g^7\,z+4\,b\,c^7\,d^7\,f\,g^6\,z+4\,b\,c^7\,d\,e^6\,f^7\,z+11\,b^4\,c^4\,e^7\,f^5\,g^2\,z-4\,b^5\,c^3\,e^7\,f^4\,g^3\,z+b^6\,c^2\,e^7\,f^3\,g^4\,z-136\,a^3\,c^5\,e^7\,f^3\,g^4\,z-68\,a^2\,c^6\,e^7\,f^5\,g^2\,z+11\,b^4\,c^4\,d^5\,e^2\,g^7\,z-4\,b^5\,c^3\,d^4\,e^3\,g^7\,z+b^6\,c^2\,d^3\,e^4\,g^7\,z-136\,a^3\,c^5\,d^3\,e^4\,g^7\,z-68\,a^2\,c^6\,d^5\,e^2\,g^7\,z-96\,a^3\,b^3\,c^2\,e^7\,g^7\,z+4\,c^8\,d^6\,e\,f^3\,g^4\,z+4\,c^8\,d^3\,e^4\,f^6\,g\,z-10\,b^3\,c^5\,e^7\,f^6\,g\,z-2\,b^7\,c\,e^7\,f^2\,g^5\,z-128\,a^4\,c^4\,e^7\,f\,g^6\,z-10\,b^3\,c^5\,d^6\,e\,g^7\,z-2\,b^7\,c\,d^2\,e^5\,g^7\,z-128\,a^4\,c^4\,d\,e^6\,g^7\,z+128\,a^4\,b\,c^3\,e^7\,g^7\,z+24\,a^2\,b^5\,c\,e^7\,g^7\,z-4\,c^8\,d^7\,f^2\,g^5\,z-4\,c^8\,d^2\,e^5\,f^7\,z+3\,b^2\,c^6\,e^7\,f^7\,z+3\,b^2\,c^6\,d^7\,g^7\,z+b^8\,e^7\,f\,g^6\,z+b^8\,d\,e^6\,g^7\,z-16\,a\,c^7\,e^7\,f^7\,z-16\,a\,c^7\,d^7\,g^7\,z-2\,a\,b^7\,e^7\,g^7\,z-8\,a\,c^5\,d\,e^5\,f\,g^5+20\,a\,b\,c^4\,e^6\,f\,g^5+20\,a\,b\,c^4\,d\,e^5\,g^6+4\,b\,c^5\,d^2\,e^4\,f\,g^5+4\,b\,c^5\,d\,e^5\,f^2\,g^4-2\,b^2\,c^4\,d\,e^5\,f\,g^5-4\,b^3\,c^3\,e^6\,f\,g^5-16\,a\,c^5\,e^6\,f^2\,g^4-4\,b^3\,c^3\,d\,e^5\,g^6-16\,a\,c^5\,d^2\,e^4\,g^6+8\,a\,b^2\,c^3\,e^6\,g^6-4\,c^6\,d^2\,e^4\,f^2\,g^4+3\,b^2\,c^4\,e^6\,f^2\,g^4+3\,b^2\,c^4\,d^2\,e^4\,g^6-36\,a^2\,c^4\,e^6\,g^6,z,k\right)\right)","Not used",1,"((b^3*e*g + 2*a*c^2*d*g + 2*a*c^2*e*f + b*c^2*d*f - b^2*c*d*g - b^2*c*e*f - 3*a*b*c*e*g)/(4*a*c^3*d^2*f^2 + 4*a^3*c*e^2*g^2 - a^2*b^2*e^2*g^2 + 4*a^2*c^2*d^2*g^2 + 4*a^2*c^2*e^2*f^2 - b^2*c^2*d^2*f^2 + a*b^3*d*e*g^2 + b^3*c*d*e*f^2 + a*b^3*e^2*f*g + b^3*c*d^2*f*g - a*b^2*c*d^2*g^2 - a*b^2*c*e^2*f^2 - b^4*d*e*f*g - 4*a*b*c^2*d*e*f^2 - 4*a^2*b*c*d*e*g^2 - 4*a*b*c^2*d^2*f*g - 4*a^2*b*c*e^2*f*g + 4*a*b^2*c*d*e*f*g) - (x*(2*a*c^2*e*g - 2*c^3*d*f + b*c^2*d*g + b*c^2*e*f - b^2*c*e*g))/(4*a*c^3*d^2*f^2 + 4*a^3*c*e^2*g^2 - a^2*b^2*e^2*g^2 + 4*a^2*c^2*d^2*g^2 + 4*a^2*c^2*e^2*f^2 - b^2*c^2*d^2*f^2 + a*b^3*d*e*g^2 + b^3*c*d*e*f^2 + a*b^3*e^2*f*g + b^3*c*d^2*f*g - a*b^2*c*d^2*g^2 - a*b^2*c*e^2*f^2 - b^4*d*e*f*g - 4*a*b*c^2*d*e*f^2 - 4*a^2*b*c*d*e*g^2 - 4*a*b*c^2*d^2*f*g - 4*a^2*b*c*e^2*f*g + 4*a*b^2*c*d*e*f*g))/(a + b*x + c*x^2) + symsum(log((12*a^2*c^5*e^6*g^6 - 3*b^2*c^5*d^2*e^4*g^6 - 3*b^2*c^5*e^6*f^2*g^4 + 4*c^7*d^2*e^4*f^2*g^4 - 2*a*b^2*c^4*e^6*g^6 + 16*a*c^6*d^2*e^4*g^6 + 3*b^3*c^4*d*e^5*g^6 + 16*a*c^6*e^6*f^2*g^4 + 3*b^3*c^4*e^6*f*g^5 - 4*b*c^6*d*e^5*f^2*g^4 - 4*b*c^6*d^2*e^4*f*g^5 - 16*a*b*c^5*d*e^5*g^6 - 16*a*b*c^5*e^6*f*g^5 + 16*a*c^6*d*e^5*f*g^5)/(16*a^2*c^6*d^4*f^4 + a^4*b^4*e^4*g^4 + 16*a^4*c^4*d^4*g^4 + 16*a^4*c^4*e^4*f^4 + b^4*c^4*d^4*f^4 + 16*a^6*c^2*e^4*g^4 + a^2*b^4*c^2*d^4*g^4 + a^2*b^4*c^2*e^4*f^4 - 8*a^3*b^2*c^3*d^4*g^4 - 8*a^3*b^2*c^3*e^4*f^4 + a^2*b^6*d^2*e^2*g^4 + 32*a^3*c^5*d^2*e^2*f^4 + 32*a^5*c^3*d^2*e^2*g^4 + b^6*c^2*d^2*e^2*f^4 + a^2*b^6*e^4*f^2*g^2 + 32*a^3*c^5*d^4*f^2*g^2 + 32*a^5*c^3*e^4*f^2*g^2 + b^6*c^2*d^4*f^2*g^2 + b^8*d^2*e^2*f^2*g^2 - 8*a*b^2*c^5*d^4*f^4 - 8*a^5*b^2*c*e^4*g^4 - 2*a^3*b^5*d*e^3*g^4 - 2*b^5*c^3*d^3*e*f^4 - 2*a^3*b^5*e^4*f*g^3 - 2*b^5*c^3*d^4*f^3*g + 16*a*b^3*c^4*d^3*e*f^4 - 2*a*b^5*c^2*d*e^3*f^4 - 32*a^2*b*c^5*d^3*e*f^4 - 32*a^3*b*c^4*d*e^3*f^4 - 2*a^2*b^5*c*d^3*e*g^4 - 32*a^4*b*c^3*d^3*e*g^4 + 16*a^4*b^3*c*d*e^3*g^4 - 32*a^5*b*c^2*d*e^3*g^4 + 16*a*b^3*c^4*d^4*f^3*g - 2*a*b^5*c^2*d^4*f*g^3 - 32*a^2*b*c^5*d^4*f^3*g - 32*a^3*b*c^4*d^4*f*g^3 - 2*a^2*b^5*c*e^4*f^3*g - 32*a^4*b*c^3*e^4*f^3*g + 16*a^4*b^3*c*e^4*f*g^3 - 32*a^5*b*c^2*e^4*f*g^3 - 2*a*b^7*d*e^3*f^2*g^2 - 2*a*b^7*d^2*e^2*f*g^3 + 4*a^2*b^6*d*e^3*f*g^3 + 4*b^6*c^2*d^3*e*f^3*g - 2*b^7*c*d^2*e^2*f^3*g - 2*b^7*c*d^3*e*f^2*g^2 - 6*a*b^4*c^3*d^2*e^2*f^4 + 16*a^2*b^3*c^3*d*e^3*f^4 + 16*a^3*b^3*c^2*d^3*e*g^4 - 6*a^3*b^4*c*d^2*e^2*g^4 - 6*a*b^4*c^3*d^4*f^2*g^2 + 16*a^2*b^3*c^3*d^4*f*g^3 + 16*a^3*b^3*c^2*e^4*f^3*g - 6*a^3*b^4*c*e^4*f^2*g^2 + 64*a^4*c^4*d^2*e^2*f^2*g^2 + 4*a*b^6*c*d*e^3*f^3*g + 4*a*b^6*c*d^3*e*f*g^3 - 32*a*b^4*c^3*d^3*e*f^3*g - 32*a^3*b^4*c*d*e^3*f*g^3 - 12*a^2*b^4*c^2*d^2*e^2*f^2*g^2 + 32*a^3*b^2*c^3*d^2*e^2*f^2*g^2 + 12*a*b^5*c^2*d^2*e^2*f^3*g + 12*a*b^5*c^2*d^3*e*f^2*g^2 - 4*a*b^6*c*d^2*e^2*f^2*g^2 + 64*a^2*b^2*c^4*d^3*e*f^3*g - 32*a^2*b^4*c^2*d*e^3*f^3*g - 32*a^2*b^4*c^2*d^3*e*f*g^3 + 12*a^2*b^5*c*d*e^3*f^2*g^2 + 12*a^2*b^5*c*d^2*e^2*f*g^3 - 64*a^3*b*c^4*d^2*e^2*f^3*g - 64*a^3*b*c^4*d^3*e*f^2*g^2 + 64*a^3*b^2*c^3*d*e^3*f^3*g + 64*a^3*b^2*c^3*d^3*e*f*g^3 - 64*a^4*b*c^3*d*e^3*f^2*g^2 - 64*a^4*b*c^3*d^2*e^2*f*g^3 + 64*a^4*b^2*c^2*d*e^3*f*g^3) - root(1120*a^6*b^2*c^6*d^9*e*f*g^9*z^4 + 1120*a^6*b^2*c^6*d*e^9*f^9*g*z^4 - 792*a^5*b^4*c^5*d^9*e*f*g^9*z^4 - 792*a^5*b^4*c^5*d*e^9*f^9*g*z^4 + 512*a^9*b*c^4*d^4*e^6*f*g^9*z^4 + 512*a^9*b*c^4*d*e^9*f^4*g^6*z^4 - 512*a^7*b*c^6*d^8*e^2*f*g^9*z^4 - 512*a^7*b*c^6*d*e^9*f^8*g^2*z^4 - 512*a^6*b*c^7*d^9*e*f^2*g^8*z^4 - 512*a^6*b*c^7*d^2*e^8*f^9*g*z^4 + 512*a^4*b*c^9*d^9*e*f^6*g^4*z^4 + 512*a^4*b*c^9*d^6*e^4*f^9*g*z^4 + 256*a^10*b*c^3*d^2*e^8*f*g^9*z^4 + 256*a^10*b*c^3*d*e^9*f^2*g^8*z^4 + 256*a^3*b*c^10*d^9*e*f^8*g^2*z^4 + 256*a^3*b*c^10*d^8*e^2*f^9*g*z^4 - 200*a^6*b^7*c*d^4*e^6*f*g^9*z^4 - 200*a^6*b^7*c*d*e^9*f^4*g^6*z^4 - 200*a*b^7*c^6*d^9*e*f^6*g^4*z^4 - 200*a*b^7*c^6*d^6*e^4*f^9*g*z^4 + 194*a^4*b^6*c^4*d^9*e*f*g^9*z^4 + 194*a^4*b^6*c^4*d*e^9*f^9*g*z^4 + 144*a^5*b^8*c*d^5*e^5*f*g^9*z^4 + 144*a^5*b^8*c*d*e^9*f^5*g^5*z^4 + 144*a*b^8*c^5*d^9*e*f^5*g^5*z^4 + 144*a*b^8*c^5*d^5*e^5*f^9*g*z^4 + 96*a^10*b^2*c^2*d*e^9*f*g^9*z^4 + 96*a^2*b^2*c^10*d^9*e*f^9*g*z^4 + 56*a^7*b^6*c*d^3*e^7*f*g^9*z^4 + 56*a^7*b^6*c*d*e^9*f^3*g^7*z^4 + 56*a*b^6*c^7*d^9*e*f^7*g^3*z^4 + 56*a*b^6*c^7*d^7*e^3*f^9*g*z^4 + 48*a^8*b^5*c*d^2*e^8*f*g^9*z^4 + 48*a^8*b^5*c*d*e^9*f^2*g^8*z^4 + 48*a*b^5*c^8*d^9*e*f^8*g^2*z^4 + 48*a*b^5*c^8*d^8*e^2*f^9*g*z^4 + 20*a*b^12*c*d^6*e^4*f^4*g^6*z^4 + 20*a*b^12*c*d^4*e^6*f^6*g^4*z^4 - 16*a^3*b^10*c*d^7*e^3*f*g^9*z^4 - 16*a^3*b^10*c*d*e^9*f^7*g^3*z^4 - 16*a^3*b^8*c^3*d^9*e*f*g^9*z^4 - 16*a^3*b^8*c^3*d*e^9*f^9*g*z^4 - 16*a*b^12*c*d^7*e^3*f^3*g^7*z^4 - 16*a*b^12*c*d^3*e^7*f^7*g^3*z^4 - 16*a*b^10*c^3*d^9*e*f^3*g^7*z^4 - 16*a*b^10*c^3*d^3*e^7*f^9*g*z^4 - 8*a^4*b^9*c*d^6*e^4*f*g^9*z^4 - 8*a^4*b^9*c*d*e^9*f^6*g^4*z^4 - 8*a*b^12*c*d^5*e^5*f^5*g^5*z^4 - 8*a*b^9*c^4*d^9*e*f^4*g^6*z^4 - 8*a*b^9*c^4*d^4*e^6*f^9*g*z^4 - 9984*a^7*b^2*c^5*d^4*e^6*f^4*g^6*z^4 - 9984*a^5*b^2*c^7*d^6*e^4*f^6*g^4*z^4 - 8640*a^6*b^2*c^6*d^6*e^4*f^4*g^6*z^4 - 8640*a^6*b^2*c^6*d^4*e^6*f^6*g^4*z^4 - 8544*a^5*b^4*c^5*d^5*e^5*f^5*g^5*z^4 + 5632*a^6*b^2*c^6*d^7*e^3*f^3*g^7*z^4 + 5632*a^6*b^2*c^6*d^3*e^7*f^7*g^3*z^4 + 5232*a^5*b^4*c^5*d^6*e^4*f^4*g^6*z^4 + 5232*a^5*b^4*c^5*d^4*e^6*f^6*g^4*z^4 + 4808*a^4*b^6*c^4*d^5*e^5*f^5*g^5*z^4 - 4288*a^6*b^4*c^4*d^5*e^5*f^3*g^7*z^4 - 4288*a^6*b^4*c^4*d^3*e^7*f^5*g^5*z^4 - 4288*a^4*b^4*c^6*d^7*e^3*f^5*g^5*z^4 - 4288*a^4*b^4*c^6*d^5*e^5*f^7*g^3*z^4 + 3968*a^6*b^3*c^5*d^5*e^5*f^4*g^6*z^4 + 3968*a^6*b^3*c^5*d^4*e^6*f^5*g^5*z^4 + 3968*a^5*b^3*c^6*d^6*e^4*f^5*g^5*z^4 + 3968*a^5*b^3*c^6*d^5*e^5*f^6*g^4*z^4 + 3840*a^7*b^2*c^5*d^5*e^5*f^3*g^7*z^4 + 3840*a^7*b^2*c^5*d^3*e^7*f^5*g^5*z^4 + 3840*a^5*b^2*c^7*d^7*e^3*f^5*g^5*z^4 + 3840*a^5*b^2*c^7*d^5*e^5*f^7*g^3*z^4 + 3776*a^6*b^4*c^4*d^4*e^6*f^4*g^6*z^4 + 3776*a^4*b^4*c^6*d^6*e^4*f^6*g^4*z^4 + 3456*a^6*b^2*c^6*d^5*e^5*f^5*g^5*z^4 + 3440*a^6*b^4*c^4*d^6*e^4*f^2*g^8*z^4 + 3440*a^6*b^4*c^4*d^2*e^8*f^6*g^4*z^4 + 3440*a^4*b^4*c^6*d^8*e^2*f^4*g^6*z^4 + 3440*a^4*b^4*c^6*d^4*e^6*f^8*g^2*z^4 - 3360*a^8*b^2*c^4*d^4*e^6*f^2*g^8*z^4 - 3360*a^8*b^2*c^4*d^2*e^8*f^4*g^6*z^4 - 3360*a^4*b^2*c^8*d^8*e^2*f^6*g^4*z^4 - 3360*a^4*b^2*c^8*d^6*e^4*f^8*g^2*z^4 - 2944*a^7*b^4*c^3*d^3*e^7*f^3*g^7*z^4 - 2944*a^3*b^4*c^7*d^7*e^3*f^7*g^3*z^4 + 2512*a^5*b^6*c^3*d^5*e^5*f^3*g^7*z^4 + 2512*a^5*b^6*c^3*d^3*e^7*f^5*g^5*z^4 + 2512*a^3*b^6*c^5*d^7*e^3*f^5*g^5*z^4 + 2512*a^3*b^6*c^5*d^5*e^5*f^7*g^3*z^4 + 2312*a^7*b^4*c^3*d^4*e^6*f^2*g^8*z^4 + 2312*a^7*b^4*c^3*d^2*e^8*f^4*g^6*z^4 + 2312*a^3*b^4*c^7*d^8*e^2*f^6*g^4*z^4 + 2312*a^3*b^4*c^7*d^6*e^4*f^8*g^2*z^4 + 1952*a^6*b^6*c^2*d^3*e^7*f^3*g^7*z^4 + 1952*a^2*b^6*c^6*d^7*e^3*f^7*g^3*z^4 - 1920*a^5*b^4*c^5*d^7*e^3*f^3*g^7*z^4 - 1920*a^5*b^4*c^5*d^3*e^7*f^7*g^3*z^4 - 1828*a^5*b^6*c^3*d^6*e^4*f^2*g^8*z^4 - 1828*a^5*b^6*c^3*d^2*e^8*f^6*g^4*z^4 - 1828*a^3*b^6*c^5*d^8*e^2*f^4*g^6*z^4 - 1828*a^3*b^6*c^5*d^4*e^6*f^8*g^2*z^4 + 1740*a^5*b^4*c^5*d^8*e^2*f^2*g^8*z^4 + 1740*a^5*b^4*c^5*d^2*e^8*f^8*g^2*z^4 - 1728*a^7*b^2*c^5*d^6*e^4*f^2*g^8*z^4 - 1728*a^7*b^2*c^5*d^2*e^8*f^6*g^4*z^4 - 1728*a^5*b^2*c^7*d^8*e^2*f^4*g^6*z^4 - 1728*a^5*b^2*c^7*d^4*e^6*f^8*g^2*z^4 - 1716*a^4*b^6*c^4*d^6*e^4*f^4*g^6*z^4 - 1716*a^4*b^6*c^4*d^4*e^6*f^6*g^4*z^4 - 1664*a^9*b^2*c^3*d^2*e^8*f^2*g^8*z^4 - 1664*a^3*b^2*c^9*d^8*e^2*f^8*g^2*z^4 - 1600*a^6*b^3*c^5*d^7*e^3*f^2*g^8*z^4 - 1600*a^6*b^3*c^5*d^2*e^8*f^7*g^3*z^4 - 1600*a^5*b^3*c^6*d^8*e^2*f^3*g^7*z^4 - 1600*a^5*b^3*c^6*d^3*e^7*f^8*g^2*z^4 - 1553*a^4*b^6*c^4*d^8*e^2*f^2*g^8*z^4 - 1553*a^4*b^6*c^4*d^2*e^8*f^8*g^2*z^4 + 1536*a^8*b^2*c^4*d^3*e^7*f^3*g^7*z^4 + 1536*a^4*b^2*c^8*d^7*e^3*f^7*g^3*z^4 + 1408*a^7*b^3*c^4*d^4*e^6*f^3*g^7*z^4 + 1408*a^7*b^3*c^4*d^3*e^7*f^4*g^6*z^4 - 1408*a^6*b^3*c^5*d^6*e^4*f^3*g^7*z^4 - 1408*a^6*b^3*c^5*d^3*e^7*f^6*g^4*z^4 - 1408*a^5*b^3*c^6*d^7*e^3*f^4*g^6*z^4 - 1408*a^5*b^3*c^6*d^4*e^6*f^7*g^3*z^4 + 1408*a^4*b^3*c^7*d^7*e^3*f^6*g^4*z^4 + 1408*a^4*b^3*c^7*d^6*e^4*f^7*g^3*z^4 - 1360*a^6*b^5*c^3*d^5*e^5*f^2*g^8*z^4 - 1360*a^6*b^5*c^3*d^2*e^8*f^5*g^5*z^4 - 1360*a^3*b^5*c^6*d^8*e^2*f^5*g^5*z^4 - 1360*a^3*b^5*c^6*d^5*e^5*f^8*g^2*z^4 - 1248*a^5*b^5*c^4*d^5*e^5*f^4*g^6*z^4 - 1248*a^5*b^5*c^4*d^4*e^6*f^5*g^5*z^4 - 1248*a^4*b^5*c^5*d^6*e^4*f^5*g^5*z^4 - 1248*a^4*b^5*c^5*d^5*e^5*f^6*g^4*z^4 + 1088*a^8*b^3*c^3*d^3*e^7*f^2*g^8*z^4 + 1088*a^8*b^3*c^3*d^2*e^8*f^3*g^7*z^4 + 1088*a^3*b^3*c^8*d^8*e^2*f^7*g^3*z^4 + 1088*a^3*b^3*c^8*d^7*e^3*f^8*g^2*z^4 + 1056*a^8*b^4*c^2*d^2*e^8*f^2*g^8*z^4 + 1056*a^2*b^4*c^8*d^8*e^2*f^8*g^2*z^4 - 912*a^7*b^5*c^2*d^3*e^7*f^2*g^8*z^4 - 912*a^7*b^5*c^2*d^2*e^8*f^3*g^7*z^4 - 912*a^2*b^5*c^7*d^8*e^2*f^7*g^3*z^4 - 912*a^2*b^5*c^7*d^7*e^3*f^8*g^2*z^4 - 848*a^5*b^6*c^3*d^4*e^6*f^4*g^6*z^4 - 848*a^3*b^6*c^5*d^6*e^4*f^6*g^4*z^4 + 832*a^7*b^3*c^4*d^5*e^5*f^2*g^8*z^4 + 832*a^7*b^3*c^4*d^2*e^8*f^5*g^5*z^4 + 832*a^4*b^3*c^7*d^8*e^2*f^5*g^5*z^4 + 832*a^4*b^3*c^7*d^5*e^5*f^8*g^2*z^4 + 828*a^5*b^7*c^2*d^5*e^5*f^2*g^8*z^4 + 828*a^5*b^7*c^2*d^2*e^8*f^5*g^5*z^4 + 828*a^2*b^7*c^5*d^8*e^2*f^5*g^5*z^4 + 828*a^2*b^7*c^5*d^5*e^5*f^8*g^2*z^4 - 800*a^3*b^8*c^3*d^5*e^5*f^5*g^5*z^4 - 696*a^4*b^8*c^2*d^5*e^5*f^3*g^7*z^4 - 696*a^4*b^8*c^2*d^3*e^7*f^5*g^5*z^4 - 696*a^2*b^8*c^4*d^7*e^3*f^5*g^5*z^4 - 696*a^2*b^8*c^4*d^5*e^5*f^7*g^3*z^4 - 694*a^6*b^6*c^2*d^4*e^6*f^2*g^8*z^4 - 694*a^6*b^6*c^2*d^2*e^8*f^4*g^6*z^4 - 694*a^2*b^6*c^6*d^8*e^2*f^6*g^4*z^4 - 694*a^2*b^6*c^6*d^6*e^4*f^8*g^2*z^4 + 692*a^4*b^7*c^3*d^7*e^3*f^2*g^8*z^4 + 692*a^4*b^7*c^3*d^2*e^8*f^7*g^3*z^4 + 692*a^3*b^7*c^4*d^8*e^2*f^3*g^7*z^4 + 692*a^3*b^7*c^4*d^3*e^7*f^8*g^2*z^4 + 672*a^4*b^6*c^4*d^7*e^3*f^3*g^7*z^4 + 672*a^4*b^6*c^4*d^3*e^7*f^7*g^3*z^4 + 600*a^4*b^8*c^2*d^4*e^6*f^4*g^6*z^4 + 600*a^2*b^8*c^4*d^6*e^4*f^6*g^4*z^4 - 544*a^3*b^8*c^3*d^7*e^3*f^3*g^7*z^4 + 544*a^3*b^8*c^3*d^6*e^4*f^4*g^6*z^4 + 544*a^3*b^8*c^3*d^4*e^6*f^6*g^4*z^4 - 544*a^3*b^8*c^3*d^3*e^7*f^7*g^3*z^4 - 536*a^4*b^7*c^3*d^5*e^5*f^4*g^6*z^4 - 536*a^4*b^7*c^3*d^4*e^6*f^5*g^5*z^4 - 536*a^3*b^7*c^4*d^6*e^4*f^5*g^5*z^4 - 536*a^3*b^7*c^4*d^5*e^5*f^6*g^4*z^4 - 504*a^5*b^7*c^2*d^4*e^6*f^3*g^7*z^4 - 504*a^5*b^7*c^2*d^3*e^7*f^4*g^6*z^4 - 504*a^2*b^7*c^5*d^7*e^3*f^6*g^4*z^4 - 504*a^2*b^7*c^5*d^6*e^4*f^7*g^3*z^4 + 416*a^3*b^8*c^3*d^8*e^2*f^2*g^8*z^4 + 416*a^3*b^8*c^3*d^2*e^8*f^8*g^2*z^4 - 352*a^6*b^5*c^3*d^4*e^6*f^3*g^7*z^4 - 352*a^6*b^5*c^3*d^3*e^7*f^4*g^6*z^4 - 352*a^3*b^5*c^6*d^7*e^3*f^6*g^4*z^4 - 352*a^3*b^5*c^6*d^6*e^4*f^7*g^3*z^4 - 248*a^3*b^9*c^2*d^7*e^3*f^2*g^8*z^4 - 248*a^3*b^9*c^2*d^2*e^8*f^7*g^3*z^4 - 248*a^2*b^9*c^3*d^8*e^2*f^3*g^7*z^4 - 248*a^2*b^9*c^3*d^3*e^7*f^8*g^2*z^4 + 246*a^4*b^8*c^2*d^6*e^4*f^2*g^8*z^4 + 246*a^4*b^8*c^2*d^2*e^8*f^6*g^4*z^4 + 246*a^2*b^8*c^4*d^8*e^2*f^4*g^6*z^4 + 246*a^2*b^8*c^4*d^4*e^6*f^8*g^2*z^4 + 208*a^6*b^2*c^6*d^8*e^2*f^2*g^8*z^4 + 208*a^6*b^2*c^6*d^2*e^8*f^8*g^2*z^4 + 168*a^2*b^10*c^2*d^7*e^3*f^3*g^7*z^4 + 168*a^2*b^10*c^2*d^3*e^7*f^7*g^3*z^4 + 160*a^3*b^9*c^2*d^5*e^5*f^4*g^6*z^4 + 160*a^3*b^9*c^2*d^4*e^6*f^5*g^5*z^4 + 160*a^2*b^9*c^3*d^6*e^4*f^5*g^5*z^4 + 160*a^2*b^9*c^3*d^5*e^5*f^6*g^4*z^4 + 144*a^5*b^5*c^4*d^7*e^3*f^2*g^8*z^4 + 144*a^5*b^5*c^4*d^2*e^8*f^7*g^3*z^4 + 144*a^4*b^5*c^5*d^8*e^2*f^3*g^7*z^4 + 144*a^4*b^5*c^5*d^3*e^7*f^8*g^2*z^4 - 144*a^2*b^10*c^2*d^6*e^4*f^4*g^6*z^4 - 144*a^2*b^10*c^2*d^4*e^6*f^6*g^4*z^4 + 120*a^4*b^7*c^3*d^6*e^4*f^3*g^7*z^4 + 120*a^4*b^7*c^3*d^3*e^7*f^6*g^4*z^4 + 120*a^3*b^7*c^4*d^7*e^3*f^4*g^6*z^4 + 120*a^3*b^7*c^4*d^4*e^6*f^7*g^3*z^4 + 96*a^5*b^5*c^4*d^6*e^4*f^3*g^7*z^4 + 96*a^5*b^5*c^4*d^3*e^7*f^6*g^4*z^4 + 96*a^4*b^5*c^5*d^7*e^3*f^4*g^6*z^4 + 96*a^4*b^5*c^5*d^4*e^6*f^7*g^3*z^4 + 64*a^3*b^9*c^2*d^6*e^4*f^3*g^7*z^4 + 64*a^3*b^9*c^2*d^3*e^7*f^6*g^4*z^4 + 64*a^2*b^9*c^3*d^7*e^3*f^4*g^6*z^4 + 64*a^2*b^9*c^3*d^4*e^6*f^7*g^3*z^4 - 36*a^2*b^10*c^2*d^8*e^2*f^2*g^8*z^4 - 36*a^2*b^10*c^2*d^2*e^8*f^8*g^2*z^4 + 24*a^2*b^10*c^2*d^5*e^5*f^5*g^5*z^4 - 24*a^9*b^4*c*d*e^9*f*g^9*z^4 - 24*a*b^4*c^9*d^9*e*f^9*g*z^4 + 2688*a^7*b^2*c^5*d^7*e^3*f*g^9*z^4 + 2688*a^7*b^2*c^5*d*e^9*f^7*g^3*z^4 + 2688*a^5*b^2*c^7*d^9*e*f^3*g^7*z^4 + 2688*a^5*b^2*c^7*d^3*e^7*f^9*g*z^4 - 2560*a^7*b^3*c^4*d^6*e^4*f*g^9*z^4 - 2560*a^7*b^3*c^4*d*e^9*f^6*g^4*z^4 - 2560*a^4*b^3*c^7*d^9*e*f^4*g^6*z^4 - 2560*a^4*b^3*c^7*d^4*e^6*f^9*g*z^4 + 2112*a^8*b^2*c^4*d^5*e^5*f*g^9*z^4 + 2112*a^8*b^2*c^4*d*e^9*f^5*g^5*z^4 + 2112*a^4*b^2*c^8*d^9*e*f^5*g^5*z^4 + 2112*a^4*b^2*c^8*d^5*e^5*f^9*g*z^4 + 1664*a^6*b^5*c^3*d^6*e^4*f*g^9*z^4 + 1664*a^6*b^5*c^3*d*e^9*f^6*g^4*z^4 + 1664*a^3*b^5*c^6*d^9*e*f^4*g^6*z^4 + 1664*a^3*b^5*c^6*d^4*e^6*f^9*g*z^4 + 1536*a^8*b*c^5*d^4*e^6*f^3*g^7*z^4 + 1536*a^8*b*c^5*d^3*e^7*f^4*g^6*z^4 + 1536*a^7*b*c^6*d^5*e^5*f^4*g^6*z^4 + 1536*a^7*b*c^6*d^4*e^6*f^5*g^5*z^4 + 1536*a^6*b*c^7*d^6*e^4*f^5*g^5*z^4 + 1536*a^6*b*c^7*d^5*e^5*f^6*g^4*z^4 + 1536*a^5*b*c^8*d^7*e^3*f^6*g^4*z^4 + 1536*a^5*b*c^8*d^6*e^4*f^7*g^3*z^4 - 1408*a^8*b^3*c^3*d^4*e^6*f*g^9*z^4 - 1408*a^8*b^3*c^3*d*e^9*f^4*g^6*z^4 - 1408*a^3*b^3*c^8*d^9*e*f^6*g^4*z^4 - 1408*a^3*b^3*c^8*d^6*e^4*f^9*g*z^4 - 1280*a^7*b*c^6*d^7*e^3*f^2*g^8*z^4 - 1280*a^7*b*c^6*d^2*e^8*f^7*g^3*z^4 - 1280*a^6*b*c^7*d^8*e^2*f^3*g^7*z^4 - 1280*a^6*b*c^7*d^3*e^7*f^8*g^2*z^4 - 1152*a^6*b^3*c^5*d^8*e^2*f*g^9*z^4 - 1152*a^6*b^3*c^5*d*e^9*f^8*g^2*z^4 - 1152*a^5*b^3*c^6*d^9*e*f^2*g^8*z^4 - 1152*a^5*b^3*c^6*d^2*e^8*f^9*g*z^4 + 1056*a^5*b^5*c^4*d^8*e^2*f*g^9*z^4 + 1056*a^5*b^5*c^4*d*e^9*f^8*g^2*z^4 + 1056*a^4*b^5*c^5*d^9*e*f^2*g^8*z^4 + 1056*a^4*b^5*c^5*d^2*e^8*f^9*g*z^4 + 864*a^7*b^5*c^2*d^4*e^6*f*g^9*z^4 + 864*a^7*b^5*c^2*d*e^9*f^4*g^6*z^4 + 864*a^2*b^5*c^7*d^9*e*f^6*g^4*z^4 + 864*a^2*b^5*c^7*d^6*e^4*f^9*g*z^4 - 800*a^6*b^4*c^4*d^7*e^3*f*g^9*z^4 - 800*a^6*b^4*c^4*d*e^9*f^7*g^3*z^4 - 800*a^4*b^4*c^6*d^9*e*f^3*g^7*z^4 - 800*a^4*b^4*c^6*d^3*e^7*f^9*g*z^4 - 768*a^8*b*c^5*d^5*e^5*f^2*g^8*z^4 - 768*a^8*b*c^5*d^2*e^8*f^5*g^5*z^4 - 768*a^5*b*c^8*d^8*e^2*f^5*g^5*z^4 - 768*a^5*b*c^8*d^5*e^5*f^8*g^2*z^4 + 640*a^9*b^2*c^3*d^3*e^7*f*g^9*z^4 + 640*a^9*b^2*c^3*d*e^9*f^3*g^7*z^4 + 640*a^3*b^2*c^9*d^9*e*f^7*g^3*z^4 + 640*a^3*b^2*c^9*d^7*e^3*f^9*g*z^4 + 512*a^7*b*c^6*d^6*e^4*f^3*g^7*z^4 + 512*a^7*b*c^6*d^3*e^7*f^6*g^4*z^4 + 512*a^6*b*c^7*d^7*e^3*f^4*g^6*z^4 + 512*a^6*b*c^7*d^4*e^6*f^7*g^3*z^4 - 480*a^5*b^8*c*d^3*e^7*f^3*g^7*z^4 - 480*a*b^8*c^5*d^7*e^3*f^7*g^3*z^4 - 400*a^7*b^4*c^3*d^5*e^5*f*g^9*z^4 - 400*a^7*b^4*c^3*d*e^9*f^5*g^5*z^4 - 400*a^3*b^4*c^7*d^9*e*f^5*g^5*z^4 - 400*a^3*b^4*c^7*d^5*e^5*f^9*g*z^4 - 372*a^6*b^6*c^2*d^5*e^5*f*g^9*z^4 - 372*a^6*b^6*c^2*d*e^9*f^5*g^5*z^4 - 372*a^2*b^6*c^6*d^9*e*f^5*g^5*z^4 - 372*a^2*b^6*c^6*d^5*e^5*f^9*g*z^4 - 328*a^5*b^6*c^3*d^7*e^3*f*g^9*z^4 - 328*a^5*b^6*c^3*d*e^9*f^7*g^3*z^4 - 328*a^3*b^6*c^5*d^9*e*f^3*g^7*z^4 - 328*a^3*b^6*c^5*d^3*e^7*f^9*g*z^4 - 288*a^8*b^4*c^2*d^3*e^7*f*g^9*z^4 - 288*a^8*b^4*c^2*d*e^9*f^3*g^7*z^4 - 288*a^5*b^7*c^2*d^6*e^4*f*g^9*z^4 - 288*a^5*b^7*c^2*d*e^9*f^6*g^4*z^4 - 288*a^2*b^7*c^5*d^9*e*f^4*g^6*z^4 - 288*a^2*b^7*c^5*d^4*e^6*f^9*g*z^4 - 288*a^2*b^4*c^8*d^9*e*f^7*g^3*z^4 - 288*a^2*b^4*c^8*d^7*e^3*f^9*g*z^4 - 280*a^4*b^7*c^3*d^8*e^2*f*g^9*z^4 - 280*a^4*b^7*c^3*d*e^9*f^8*g^2*z^4 - 280*a^3*b^7*c^4*d^9*e*f^2*g^8*z^4 - 280*a^3*b^7*c^4*d^2*e^8*f^9*g*z^4 + 256*a^9*b*c^4*d^3*e^7*f^2*g^8*z^4 + 256*a^9*b*c^4*d^2*e^8*f^3*g^7*z^4 + 256*a^4*b*c^9*d^8*e^2*f^7*g^3*z^4 + 256*a^4*b*c^9*d^7*e^3*f^8*g^2*z^4 - 248*a^7*b^6*c*d^2*e^8*f^2*g^8*z^4 - 248*a*b^6*c^7*d^8*e^2*f^8*g^2*z^4 + 236*a^6*b^7*c*d^3*e^7*f^2*g^8*z^4 + 236*a^6*b^7*c*d^2*e^8*f^3*g^7*z^4 + 236*a*b^7*c^6*d^8*e^2*f^7*g^3*z^4 + 236*a*b^7*c^6*d^7*e^3*f^8*g^2*z^4 + 200*a^4*b^9*c*d^4*e^6*f^3*g^7*z^4 + 200*a^4*b^9*c*d^3*e^7*f^4*g^6*z^4 - 200*a^3*b^10*c*d^4*e^6*f^4*g^6*z^4 - 200*a*b^10*c^3*d^6*e^4*f^6*g^4*z^4 + 200*a*b^9*c^4*d^7*e^3*f^6*g^4*z^4 + 200*a*b^9*c^4*d^6*e^4*f^7*g^3*z^4 - 196*a^4*b^9*c*d^5*e^5*f^2*g^8*z^4 - 196*a^4*b^9*c*d^2*e^8*f^5*g^5*z^4 - 196*a*b^9*c^4*d^8*e^2*f^5*g^5*z^4 - 196*a*b^9*c^4*d^5*e^5*f^8*g^2*z^4 - 192*a^9*b^3*c^2*d^2*e^8*f*g^9*z^4 - 192*a^9*b^3*c^2*d*e^9*f^2*g^8*z^4 - 192*a^2*b^3*c^9*d^9*e*f^8*g^2*z^4 - 192*a^2*b^3*c^9*d^8*e^2*f^9*g*z^4 + 156*a^4*b^8*c^2*d^7*e^3*f*g^9*z^4 + 156*a^4*b^8*c^2*d*e^9*f^7*g^3*z^4 + 156*a^2*b^8*c^4*d^9*e*f^3*g^7*z^4 + 156*a^2*b^8*c^4*d^3*e^7*f^9*g*z^4 + 96*a^5*b^8*c*d^4*e^6*f^2*g^8*z^4 + 96*a^5*b^8*c*d^2*e^8*f^4*g^6*z^4 + 96*a*b^8*c^5*d^8*e^2*f^6*g^4*z^4 + 96*a*b^8*c^5*d^6*e^4*f^8*g^2*z^4 + 88*a^3*b^10*c*d^5*e^5*f^3*g^7*z^4 + 88*a^3*b^10*c*d^3*e^7*f^5*g^5*z^4 + 88*a*b^10*c^3*d^7*e^3*f^5*g^5*z^4 + 88*a*b^10*c^3*d^5*e^5*f^7*g^3*z^4 - 36*a^2*b^11*c*d^6*e^4*f^3*g^7*z^4 - 36*a^2*b^11*c*d^3*e^7*f^6*g^4*z^4 - 36*a*b^11*c^2*d^7*e^3*f^4*g^6*z^4 - 36*a*b^11*c^2*d^4*e^6*f^7*g^3*z^4 + 28*a^3*b^10*c*d^6*e^4*f^2*g^8*z^4 + 28*a^3*b^10*c*d^2*e^8*f^6*g^4*z^4 + 28*a*b^10*c^3*d^8*e^2*f^4*g^6*z^4 + 28*a*b^10*c^3*d^4*e^6*f^8*g^2*z^4 + 24*a^3*b^9*c^2*d^8*e^2*f*g^9*z^4 + 24*a^3*b^9*c^2*d*e^9*f^8*g^2*z^4 + 24*a^2*b^11*c*d^7*e^3*f^2*g^8*z^4 + 24*a^2*b^11*c*d^2*e^8*f^7*g^3*z^4 + 24*a^2*b^9*c^3*d^9*e*f^2*g^8*z^4 + 24*a^2*b^9*c^3*d^2*e^8*f^9*g*z^4 + 24*a*b^11*c^2*d^8*e^2*f^3*g^7*z^4 + 24*a*b^11*c^2*d^3*e^7*f^8*g^2*z^4 + 12*a^2*b^11*c*d^5*e^5*f^4*g^6*z^4 + 12*a^2*b^11*c*d^4*e^6*f^5*g^5*z^4 + 12*a*b^11*c^2*d^6*e^4*f^5*g^5*z^4 + 12*a*b^11*c^2*d^5*e^5*f^6*g^4*z^4 + 40*b^10*c^4*d^7*e^3*f^7*g^3*z^4 + 20*b^12*c^2*d^6*e^4*f^6*g^4*z^4 - 20*b^11*c^3*d^7*e^3*f^6*g^4*z^4 - 20*b^11*c^3*d^6*e^4*f^7*g^3*z^4 - 20*b^9*c^5*d^8*e^2*f^7*g^3*z^4 - 20*b^9*c^5*d^7*e^3*f^8*g^2*z^4 + 20*b^8*c^6*d^8*e^2*f^8*g^2*z^4 + 16*b^11*c^3*d^8*e^2*f^5*g^5*z^4 + 16*b^11*c^3*d^5*e^5*f^8*g^2*z^4 - 6*b^12*c^2*d^8*e^2*f^4*g^6*z^4 - 6*b^12*c^2*d^4*e^6*f^8*g^2*z^4 - 5*b^10*c^4*d^8*e^2*f^6*g^4*z^4 - 5*b^10*c^4*d^6*e^4*f^8*g^2*z^4 - 4*b^12*c^2*d^7*e^3*f^5*g^5*z^4 - 4*b^12*c^2*d^5*e^5*f^7*g^3*z^4 - 4608*a^7*c^7*d^5*e^5*f^5*g^5*z^4 + 3328*a^7*c^7*d^6*e^4*f^4*g^6*z^4 + 3328*a^7*c^7*d^4*e^6*f^6*g^4*z^4 - 3072*a^8*c^6*d^5*e^5*f^3*g^7*z^4 + 3072*a^8*c^6*d^4*e^6*f^4*g^6*z^4 - 3072*a^8*c^6*d^3*e^7*f^5*g^5*z^4 - 3072*a^6*c^8*d^7*e^3*f^5*g^5*z^4 + 3072*a^6*c^8*d^6*e^4*f^6*g^4*z^4 - 3072*a^6*c^8*d^5*e^5*f^7*g^3*z^4 - 2048*a^9*c^5*d^3*e^7*f^3*g^7*z^4 - 2048*a^7*c^7*d^7*e^3*f^3*g^7*z^4 - 2048*a^7*c^7*d^3*e^7*f^7*g^3*z^4 - 2048*a^5*c^9*d^7*e^3*f^7*g^3*z^4 + 1792*a^8*c^6*d^6*e^4*f^2*g^8*z^4 + 1792*a^8*c^6*d^2*e^8*f^6*g^4*z^4 + 1792*a^6*c^8*d^8*e^2*f^4*g^6*z^4 + 1792*a^6*c^8*d^4*e^6*f^8*g^2*z^4 + 1408*a^9*c^5*d^4*e^6*f^2*g^8*z^4 + 1408*a^9*c^5*d^2*e^8*f^4*g^6*z^4 + 1408*a^5*c^9*d^8*e^2*f^6*g^4*z^4 + 1408*a^5*c^9*d^6*e^4*f^8*g^2*z^4 + 1088*a^7*c^7*d^8*e^2*f^2*g^8*z^4 + 1088*a^7*c^7*d^2*e^8*f^8*g^2*z^4 + 512*a^10*c^4*d^2*e^8*f^2*g^8*z^4 + 512*a^4*c^10*d^8*e^2*f^8*g^2*z^4 + 40*a^4*b^10*d^3*e^7*f^3*g^7*z^4 + 20*a^6*b^8*d^2*e^8*f^2*g^8*z^4 - 20*a^5*b^9*d^3*e^7*f^2*g^8*z^4 - 20*a^5*b^9*d^2*e^8*f^3*g^7*z^4 - 20*a^3*b^11*d^4*e^6*f^3*g^7*z^4 - 20*a^3*b^11*d^3*e^7*f^4*g^6*z^4 + 20*a^2*b^12*d^4*e^6*f^4*g^6*z^4 + 16*a^3*b^11*d^5*e^5*f^2*g^8*z^4 + 16*a^3*b^11*d^2*e^8*f^5*g^5*z^4 - 6*a^2*b^12*d^6*e^4*f^2*g^8*z^4 - 6*a^2*b^12*d^2*e^8*f^6*g^4*z^4 - 5*a^4*b^10*d^4*e^6*f^2*g^8*z^4 - 5*a^4*b^10*d^2*e^8*f^4*g^6*z^4 - 4*a^2*b^12*d^5*e^5*f^3*g^7*z^4 - 4*a^2*b^12*d^3*e^7*f^5*g^5*z^4 + 480*a^8*b^2*c^4*e^10*f^6*g^4*z^4 - 440*a^7*b^4*c^3*e^10*f^6*g^4*z^4 + 320*a^8*b^3*c^3*e^10*f^5*g^5*z^4 + 320*a^7*b^3*c^4*e^10*f^7*g^3*z^4 - 240*a^8*b^4*c^2*e^10*f^4*g^6*z^4 - 240*a^6*b^4*c^4*e^10*f^8*g^2*z^4 + 192*a^9*b^3*c^2*e^10*f^3*g^7*z^4 + 192*a^9*b^2*c^3*e^10*f^4*g^6*z^4 + 192*a^7*b^2*c^5*e^10*f^8*g^2*z^4 + 90*a^6*b^6*c^2*e^10*f^6*g^4*z^4 + 68*a^5*b^6*c^3*e^10*f^8*g^2*z^4 - 48*a^10*b^2*c^2*e^10*f^2*g^8*z^4 + 48*a^7*b^5*c^2*e^10*f^5*g^5*z^4 + 48*a^6*b^5*c^3*e^10*f^7*g^3*z^4 - 36*a^5*b^7*c^2*e^10*f^7*g^3*z^4 - 6*a^4*b^8*c^2*e^10*f^8*g^2*z^4 + 480*a^4*b^2*c^8*d^10*f^4*g^6*z^4 - 440*a^3*b^4*c^7*d^10*f^4*g^6*z^4 + 320*a^4*b^3*c^7*d^10*f^3*g^7*z^4 + 320*a^3*b^3*c^8*d^10*f^5*g^5*z^4 - 240*a^4*b^4*c^6*d^10*f^2*g^8*z^4 - 240*a^2*b^4*c^8*d^10*f^6*g^4*z^4 + 192*a^5*b^2*c^7*d^10*f^2*g^8*z^4 + 192*a^3*b^2*c^9*d^10*f^6*g^4*z^4 + 192*a^2*b^3*c^9*d^10*f^7*g^3*z^4 + 90*a^2*b^6*c^6*d^10*f^4*g^6*z^4 + 68*a^3*b^6*c^5*d^10*f^2*g^8*z^4 + 48*a^3*b^5*c^6*d^10*f^3*g^7*z^4 + 48*a^2*b^5*c^7*d^10*f^5*g^5*z^4 - 48*a^2*b^2*c^10*d^10*f^8*g^2*z^4 - 36*a^2*b^7*c^5*d^10*f^3*g^7*z^4 - 6*a^2*b^8*c^4*d^10*f^2*g^8*z^4 + 480*a^8*b^2*c^4*d^6*e^4*g^10*z^4 - 440*a^7*b^4*c^3*d^6*e^4*g^10*z^4 + 320*a^8*b^3*c^3*d^5*e^5*g^10*z^4 + 320*a^7*b^3*c^4*d^7*e^3*g^10*z^4 - 240*a^8*b^4*c^2*d^4*e^6*g^10*z^4 - 240*a^6*b^4*c^4*d^8*e^2*g^10*z^4 + 192*a^9*b^3*c^2*d^3*e^7*g^10*z^4 + 192*a^9*b^2*c^3*d^4*e^6*g^10*z^4 + 192*a^7*b^2*c^5*d^8*e^2*g^10*z^4 + 90*a^6*b^6*c^2*d^6*e^4*g^10*z^4 + 68*a^5*b^6*c^3*d^8*e^2*g^10*z^4 - 48*a^10*b^2*c^2*d^2*e^8*g^10*z^4 + 48*a^7*b^5*c^2*d^5*e^5*g^10*z^4 + 48*a^6*b^5*c^3*d^7*e^3*g^10*z^4 - 36*a^5*b^7*c^2*d^7*e^3*g^10*z^4 - 6*a^4*b^8*c^2*d^8*e^2*g^10*z^4 + 480*a^4*b^2*c^8*d^4*e^6*f^10*z^4 - 440*a^3*b^4*c^7*d^4*e^6*f^10*z^4 + 320*a^4*b^3*c^7*d^3*e^7*f^10*z^4 + 320*a^3*b^3*c^8*d^5*e^5*f^10*z^4 - 240*a^4*b^4*c^6*d^2*e^8*f^10*z^4 - 240*a^2*b^4*c^8*d^6*e^4*f^10*z^4 + 192*a^5*b^2*c^7*d^2*e^8*f^10*z^4 + 192*a^3*b^2*c^9*d^6*e^4*f^10*z^4 + 192*a^2*b^3*c^9*d^7*e^3*f^10*z^4 + 90*a^2*b^6*c^6*d^4*e^6*f^10*z^4 + 68*a^3*b^6*c^5*d^2*e^8*f^10*z^4 + 48*a^3*b^5*c^6*d^3*e^7*f^10*z^4 + 48*a^2*b^5*c^7*d^5*e^5*f^10*z^4 - 48*a^2*b^2*c^10*d^8*e^2*f^10*z^4 - 36*a^2*b^7*c^5*d^3*e^7*f^10*z^4 - 6*a^2*b^8*c^4*d^2*e^8*f^10*z^4 + 16*b^9*c^5*d^9*e*f^6*g^4*z^4 + 16*b^9*c^5*d^6*e^4*f^9*g*z^4 - 14*b^10*c^4*d^9*e*f^5*g^5*z^4 - 14*b^10*c^4*d^5*e^5*f^9*g*z^4 + 4*b^13*c*d^7*e^3*f^4*g^6*z^4 - 4*b^13*c*d^6*e^4*f^5*g^5*z^4 - 4*b^13*c*d^5*e^5*f^6*g^4*z^4 + 4*b^13*c*d^4*e^6*f^7*g^3*z^4 + 4*b^11*c^3*d^9*e*f^4*g^6*z^4 + 4*b^11*c^3*d^4*e^6*f^9*g*z^4 - 4*b^8*c^6*d^9*e*f^7*g^3*z^4 - 4*b^8*c^6*d^7*e^3*f^9*g*z^4 - 4*b^7*c^7*d^9*e*f^8*g^2*z^4 - 4*b^7*c^7*d^8*e^2*f^9*g*z^4 - 768*a^9*c^5*d^5*e^5*f*g^9*z^4 - 768*a^9*c^5*d*e^9*f^5*g^5*z^4 - 768*a^5*c^9*d^9*e*f^5*g^5*z^4 - 768*a^5*c^9*d^5*e^5*f^9*g*z^4 - 512*a^10*c^4*d^3*e^7*f*g^9*z^4 - 512*a^10*c^4*d*e^9*f^3*g^7*z^4 - 512*a^8*c^6*d^7*e^3*f*g^9*z^4 - 512*a^8*c^6*d*e^9*f^7*g^3*z^4 - 512*a^6*c^8*d^9*e*f^3*g^7*z^4 - 512*a^6*c^8*d^3*e^7*f^9*g*z^4 - 512*a^4*c^10*d^9*e*f^7*g^3*z^4 - 512*a^4*c^10*d^7*e^3*f^9*g*z^4 + 16*a^5*b^9*d^4*e^6*f*g^9*z^4 + 16*a^5*b^9*d*e^9*f^4*g^6*z^4 - 14*a^4*b^10*d^5*e^5*f*g^9*z^4 - 14*a^4*b^10*d*e^9*f^5*g^5*z^4 - 4*a^7*b^7*d^2*e^8*f*g^9*z^4 - 4*a^7*b^7*d*e^9*f^2*g^8*z^4 - 4*a^6*b^8*d^3*e^7*f*g^9*z^4 - 4*a^6*b^8*d*e^9*f^3*g^7*z^4 + 4*a^3*b^11*d^6*e^4*f*g^9*z^4 + 4*a^3*b^11*d*e^9*f^6*g^4*z^4 + 4*a*b^13*d^6*e^4*f^3*g^7*z^4 - 4*a*b^13*d^5*e^5*f^4*g^6*z^4 - 4*a*b^13*d^4*e^6*f^5*g^5*z^4 + 4*a*b^13*d^3*e^7*f^6*g^4*z^4 - 768*a^9*b*c^4*e^10*f^5*g^5*z^4 - 768*a^8*b*c^5*e^10*f^7*g^3*z^4 - 256*a^10*b*c^3*e^10*f^3*g^7*z^4 + 192*a^6*b^3*c^5*e^10*f^9*g*z^4 + 68*a^7*b^6*c*e^10*f^4*g^6*z^4 - 48*a^8*b^5*c*e^10*f^3*g^7*z^4 - 48*a^5*b^5*c^4*e^10*f^9*g*z^4 - 36*a^6*b^7*c*e^10*f^5*g^5*z^4 + 12*a^9*b^4*c*e^10*f^2*g^8*z^4 + 4*a^4*b^9*c*e^10*f^7*g^3*z^4 + 4*a^4*b^7*c^3*e^10*f^9*g*z^4 - 768*a^5*b*c^8*d^10*f^3*g^7*z^4 - 768*a^4*b*c^9*d^10*f^5*g^5*z^4 - 256*a^3*b*c^10*d^10*f^7*g^3*z^4 + 192*a^5*b^3*c^6*d^10*f*g^9*z^4 + 68*a*b^6*c^7*d^10*f^6*g^4*z^4 - 48*a^4*b^5*c^5*d^10*f*g^9*z^4 - 48*a*b^5*c^8*d^10*f^7*g^3*z^4 - 36*a*b^7*c^6*d^10*f^5*g^5*z^4 + 12*a*b^4*c^9*d^10*f^8*g^2*z^4 + 4*a^3*b^7*c^4*d^10*f*g^9*z^4 + 4*a*b^9*c^4*d^10*f^3*g^7*z^4 - 768*a^9*b*c^4*d^5*e^5*g^10*z^4 - 768*a^8*b*c^5*d^7*e^3*g^10*z^4 - 256*a^10*b*c^3*d^3*e^7*g^10*z^4 + 192*a^6*b^3*c^5*d^9*e*g^10*z^4 + 68*a^7*b^6*c*d^4*e^6*g^10*z^4 - 48*a^8*b^5*c*d^3*e^7*g^10*z^4 - 48*a^5*b^5*c^4*d^9*e*g^10*z^4 - 36*a^6*b^7*c*d^5*e^5*g^10*z^4 + 12*a^9*b^4*c*d^2*e^8*g^10*z^4 + 4*a^4*b^9*c*d^7*e^3*g^10*z^4 + 4*a^4*b^7*c^3*d^9*e*g^10*z^4 - 768*a^5*b*c^8*d^3*e^7*f^10*z^4 - 768*a^4*b*c^9*d^5*e^5*f^10*z^4 - 256*a^3*b*c^10*d^7*e^3*f^10*z^4 + 192*a^5*b^3*c^6*d*e^9*f^10*z^4 + 68*a*b^6*c^7*d^6*e^4*f^10*z^4 - 48*a^4*b^5*c^5*d*e^9*f^10*z^4 - 48*a*b^5*c^8*d^7*e^3*f^10*z^4 - 36*a*b^7*c^6*d^5*e^5*f^10*z^4 + 12*a*b^4*c^9*d^8*e^2*f^10*z^4 + 4*a^3*b^7*c^4*d*e^9*f^10*z^4 + 4*a*b^9*c^4*d^3*e^7*f^10*z^4 + 2*b^6*c^8*d^9*e*f^9*g*z^4 - 128*a^11*c^3*d*e^9*f*g^9*z^4 - 128*a^7*c^7*d^9*e*f*g^9*z^4 - 128*a^7*c^7*d*e^9*f^9*g*z^4 - 128*a^3*c^11*d^9*e*f^9*g*z^4 + 2*a^8*b^6*d*e^9*f*g^9*z^4 - 256*a^7*b*c^6*e^10*f^9*g*z^4 - 256*a^6*b*c^7*d^10*f*g^9*z^4 - 256*a^7*b*c^6*d^9*e*g^10*z^4 - 256*a^6*b*c^7*d*e^9*f^10*z^4 + 2*b^14*d^5*e^5*f^5*g^5*z^4 + 384*a^9*c^5*e^10*f^6*g^4*z^4 + 256*a^10*c^4*e^10*f^4*g^6*z^4 + 256*a^8*c^6*e^10*f^8*g^2*z^4 + 64*a^11*c^3*e^10*f^2*g^8*z^4 - 6*b^8*c^6*d^10*f^6*g^4*z^4 + 4*b^9*c^5*d^10*f^5*g^5*z^4 + 4*b^7*c^7*d^10*f^7*g^3*z^4 + 384*a^5*c^9*d^10*f^4*g^6*z^4 + 256*a^6*c^8*d^10*f^2*g^8*z^4 + 256*a^4*c^10*d^10*f^6*g^4*z^4 + 64*a^3*c^11*d^10*f^8*g^2*z^4 - 6*a^6*b^8*e^10*f^4*g^6*z^4 + 4*a^7*b^7*e^10*f^3*g^7*z^4 + 4*a^5*b^9*e^10*f^5*g^5*z^4 + 384*a^9*c^5*d^6*e^4*g^10*z^4 + 256*a^10*c^4*d^4*e^6*g^10*z^4 + 256*a^8*c^6*d^8*e^2*g^10*z^4 + 64*a^11*c^3*d^2*e^8*g^10*z^4 - 6*b^8*c^6*d^6*e^4*f^10*z^4 + 4*b^9*c^5*d^5*e^5*f^10*z^4 + 4*b^7*c^7*d^7*e^3*f^10*z^4 + 384*a^5*c^9*d^4*e^6*f^10*z^4 + 256*a^6*c^8*d^2*e^8*f^10*z^4 + 256*a^4*c^10*d^6*e^4*f^10*z^4 + 64*a^3*c^11*d^8*e^2*f^10*z^4 - 6*a^6*b^8*d^4*e^6*g^10*z^4 + 4*a^7*b^7*d^3*e^7*g^10*z^4 + 4*a^5*b^9*d^5*e^5*g^10*z^4 - 48*a^6*b^2*c^6*e^10*f^10*z^4 - 48*a^6*b^2*c^6*d^10*g^10*z^4 + 12*a^5*b^4*c^5*e^10*f^10*z^4 + 12*a^5*b^4*c^5*d^10*g^10*z^4 + 64*a^7*c^7*e^10*f^10*z^4 + 64*a^7*c^7*d^10*g^10*z^4 - b^14*d^6*e^4*f^4*g^6*z^4 - b^14*d^4*e^6*f^6*g^4*z^4 - b^10*c^4*d^10*f^4*g^6*z^4 - b^6*c^8*d^10*f^8*g^2*z^4 - a^8*b^6*e^10*f^2*g^8*z^4 - a^4*b^10*e^10*f^6*g^4*z^4 - b^10*c^4*d^4*e^6*f^10*z^4 - b^6*c^8*d^8*e^2*f^10*z^4 - a^8*b^6*d^2*e^8*g^10*z^4 - a^4*b^10*d^6*e^4*g^10*z^4 - a^4*b^6*c^4*e^10*f^10*z^4 - a^4*b^6*c^4*d^10*g^10*z^4 + 272*a^5*b^2*c^3*d*e^7*f*g^7*z^2 - 192*a^4*b^4*c^2*d*e^7*f*g^7*z^2 - 164*a^5*b*c^4*d^2*e^6*f*g^7*z^2 - 164*a^5*b*c^4*d*e^7*f^2*g^6*z^2 + 120*a^2*b^2*c^6*d^7*e*f*g^7*z^2 + 120*a^2*b^2*c^6*d*e^7*f^7*g*z^2 + 120*a*b^2*c^7*d^7*e*f^3*g^5*z^2 + 120*a*b^2*c^7*d^3*e^5*f^7*g*z^2 - 76*a^4*b*c^5*d^4*e^4*f*g^7*z^2 - 76*a^4*b*c^5*d*e^7*f^4*g^4*z^2 - 76*a^3*b*c^6*d^6*e^2*f*g^7*z^2 - 76*a^3*b*c^6*d*e^7*f^6*g^2*z^2 - 64*a*b^3*c^6*d^7*e*f^2*g^6*z^2 - 64*a*b^3*c^6*d^2*e^6*f^7*g*z^2 - 60*a^2*b*c^7*d^7*e*f^2*g^6*z^2 - 60*a^2*b*c^7*d^2*e^6*f^7*g*z^2 + 44*a*b*c^8*d^6*e^2*f^5*g^3*z^2 + 44*a*b*c^8*d^5*e^3*f^6*g^2*z^2 + 22*a*b^5*c^4*d^6*e^2*f*g^7*z^2 + 22*a*b^5*c^4*d*e^7*f^6*g^2*z^2 - 20*a^2*b^7*c*d^2*e^6*f*g^7*z^2 - 20*a^2*b^7*c*d*e^7*f^2*g^6*z^2 + 8*a*b^8*c*d^2*e^6*f^2*g^6*z^2 - 8*a*b^6*c^3*d^5*e^3*f*g^7*z^2 - 8*a*b^6*c^3*d*e^7*f^5*g^3*z^2 + 2*a*b^7*c^2*d^4*e^4*f*g^7*z^2 + 2*a*b^7*c^2*d*e^7*f^4*g^4*z^2 - 590*a^2*b^2*c^6*d^4*e^4*f^4*g^4*z^2 - 352*a^2*b^4*c^4*d^3*e^5*f^3*g^5*z^2 - 346*a^3*b^2*c^5*d^4*e^4*f^2*g^6*z^2 - 346*a^3*b^2*c^5*d^2*e^6*f^4*g^4*z^2 - 274*a^4*b^2*c^4*d^2*e^6*f^2*g^6*z^2 + 272*a^3*b^2*c^5*d^3*e^5*f^3*g^5*z^2 + 250*a^2*b^3*c^5*d^4*e^4*f^3*g^5*z^2 + 250*a^2*b^3*c^5*d^3*e^5*f^4*g^4*z^2 + 204*a^3*b^3*c^4*d^3*e^5*f^2*g^6*z^2 + 204*a^3*b^3*c^4*d^2*e^6*f^3*g^5*z^2 + 136*a^2*b^2*c^6*d^5*e^3*f^3*g^5*z^2 + 136*a^2*b^2*c^6*d^3*e^5*f^5*g^3*z^2 + 71*a^2*b^4*c^4*d^4*e^4*f^2*g^6*z^2 + 71*a^2*b^4*c^4*d^2*e^6*f^4*g^4*z^2 - 56*a^2*b^3*c^5*d^5*e^3*f^2*g^6*z^2 - 56*a^2*b^3*c^5*d^2*e^6*f^5*g^3*z^2 + 18*a^2*b^2*c^6*d^6*e^2*f^2*g^6*z^2 + 18*a^2*b^2*c^6*d^2*e^6*f^6*g^2*z^2 - 16*a^3*b^4*c^3*d^2*e^6*f^2*g^6*z^2 + 16*a^2*b^5*c^3*d^3*e^5*f^2*g^6*z^2 + 16*a^2*b^5*c^3*d^2*e^6*f^3*g^5*z^2 - 4*a^2*b^6*c^2*d^2*e^6*f^2*g^6*z^2 + 48*a^3*b^6*c*d*e^7*f*g^7*z^2 - 20*a*b^4*c^5*d^7*e*f*g^7*z^2 - 20*a*b^4*c^5*d*e^7*f^7*g*z^2 - 4*a*b^8*c*d^3*e^5*f*g^7*z^2 - 4*a*b^8*c*d*e^7*f^3*g^5*z^2 + 4*a*b*c^8*d^7*e*f^4*g^4*z^2 + 4*a*b*c^8*d^4*e^4*f^7*g*z^2 + 368*a^4*b^2*c^4*d^3*e^5*f*g^7*z^2 + 368*a^4*b^2*c^4*d*e^7*f^3*g^5*z^2 + 264*a^3*b^2*c^5*d^5*e^3*f*g^7*z^2 + 264*a^3*b^2*c^5*d*e^7*f^5*g^3*z^2 - 208*a^3*b^4*c^3*d^3*e^5*f*g^7*z^2 - 208*a^3*b^4*c^3*d*e^7*f^3*g^5*z^2 - 164*a^4*b*c^5*d^3*e^5*f^2*g^6*z^2 - 164*a^4*b*c^5*d^2*e^6*f^3*g^5*z^2 + 140*a^2*b*c^7*d^5*e^3*f^4*g^4*z^2 + 140*a^2*b*c^7*d^4*e^4*f^5*g^3*z^2 - 122*a*b^2*c^7*d^6*e^2*f^4*g^4*z^2 - 122*a*b^2*c^7*d^4*e^4*f^6*g^2*z^2 - 108*a^2*b^3*c^5*d^6*e^2*f*g^7*z^2 - 108*a^2*b^3*c^5*d*e^7*f^6*g^2*z^2 + 102*a*b^3*c^6*d^5*e^3*f^4*g^4*z^2 + 102*a*b^3*c^6*d^4*e^4*f^5*g^3*z^2 + 80*a*b^6*c^3*d^3*e^5*f^3*g^5*z^2 + 68*a*b^4*c^5*d^6*e^2*f^2*g^6*z^2 + 68*a*b^4*c^5*d^2*e^6*f^6*g^2*z^2 - 60*a^3*b*c^6*d^5*e^3*f^2*g^6*z^2 + 60*a^3*b*c^6*d^4*e^4*f^3*g^5*z^2 + 60*a^3*b*c^6*d^3*e^5*f^4*g^4*z^2 - 60*a^3*b*c^6*d^2*e^6*f^5*g^3*z^2 - 54*a^3*b^3*c^4*d^4*e^4*f*g^7*z^2 - 54*a^3*b^3*c^4*d*e^7*f^4*g^4*z^2 - 52*a*b^4*c^5*d^5*e^3*f^3*g^5*z^2 - 52*a*b^4*c^5*d^3*e^5*f^5*g^3*z^2 + 48*a^3*b^5*c^2*d^2*e^6*f*g^7*z^2 + 48*a^3*b^5*c^2*d*e^7*f^2*g^6*z^2 + 48*a^2*b^6*c^2*d^3*e^5*f*g^7*z^2 + 48*a^2*b^6*c^2*d*e^7*f^3*g^5*z^2 + 44*a^4*b^3*c^3*d^2*e^6*f*g^7*z^2 + 44*a^4*b^3*c^3*d*e^7*f^2*g^6*z^2 - 44*a^2*b*c^7*d^6*e^2*f^3*g^5*z^2 - 44*a^2*b*c^7*d^3*e^5*f^6*g^2*z^2 - 44*a*b^3*c^6*d^6*e^2*f^3*g^5*z^2 - 44*a*b^3*c^6*d^3*e^5*f^6*g^2*z^2 - 32*a*b^5*c^4*d^4*e^4*f^3*g^5*z^2 - 32*a*b^5*c^4*d^3*e^5*f^4*g^4*z^2 - 32*a*b^2*c^7*d^5*e^3*f^5*g^3*z^2 - 20*a*b^7*c^2*d^3*e^5*f^2*g^6*z^2 - 20*a*b^7*c^2*d^2*e^6*f^3*g^5*z^2 + 20*a*b^4*c^5*d^4*e^4*f^4*g^4*z^2 - 14*a*b^5*c^4*d^5*e^3*f^2*g^6*z^2 - 14*a*b^5*c^4*d^2*e^6*f^5*g^3*z^2 + 4*a^2*b^5*c^3*d^4*e^4*f*g^7*z^2 + 4*a^2*b^5*c^3*d*e^7*f^4*g^4*z^2 - 4*a^2*b^4*c^4*d^5*e^3*f*g^7*z^2 - 4*a^2*b^4*c^4*d*e^7*f^5*g^3*z^2 + 2*a*b^6*c^3*d^4*e^4*f^2*g^6*z^2 + 2*a*b^6*c^3*d^2*e^6*f^4*g^4*z^2 - 50*b^2*c^8*d^6*e^2*f^6*g^2*z^2 - 32*b^4*c^6*d^5*e^3*f^5*g^3*z^2 + 24*b^3*c^7*d^6*e^2*f^5*g^3*z^2 + 24*b^3*c^7*d^5*e^3*f^6*g^2*z^2 + 23*b^4*c^6*d^6*e^2*f^4*g^4*z^2 + 23*b^4*c^6*d^4*e^4*f^6*g^2*z^2 - 11*b^6*c^4*d^6*e^2*f^2*g^6*z^2 - 11*b^6*c^4*d^2*e^6*f^6*g^2*z^2 + 8*b^6*c^4*d^5*e^3*f^3*g^5*z^2 + 8*b^6*c^4*d^3*e^5*f^5*g^3*z^2 - 8*b^5*c^5*d^5*e^3*f^4*g^4*z^2 - 8*b^5*c^5*d^4*e^4*f^5*g^3*z^2 + 5*b^6*c^4*d^4*e^4*f^4*g^4*z^2 - 4*b^8*c^2*d^3*e^5*f^3*g^5*z^2 + 4*b^7*c^3*d^5*e^3*f^2*g^6*z^2 + 4*b^7*c^3*d^2*e^6*f^5*g^3*z^2 - 2*b^7*c^3*d^4*e^4*f^3*g^5*z^2 - 2*b^7*c^3*d^3*e^5*f^4*g^4*z^2 - 2*b^5*c^5*d^6*e^2*f^3*g^5*z^2 - 2*b^5*c^5*d^3*e^5*f^6*g^2*z^2 + 416*a^5*c^5*d^2*e^6*f^2*g^6*z^2 - 392*a^4*c^6*d^3*e^5*f^3*g^5*z^2 + 376*a^4*c^6*d^4*e^4*f^2*g^6*z^2 + 376*a^4*c^6*d^2*e^6*f^4*g^4*z^2 + 320*a^3*c^7*d^4*e^4*f^4*g^4*z^2 - 280*a^3*c^7*d^5*e^3*f^3*g^5*z^2 - 280*a^3*c^7*d^3*e^5*f^5*g^3*z^2 - 200*a^2*c^8*d^5*e^3*f^5*g^3*z^2 + 160*a^3*c^7*d^6*e^2*f^2*g^6*z^2 + 160*a^3*c^7*d^2*e^6*f^6*g^2*z^2 + 120*a^2*c^8*d^6*e^2*f^4*g^4*z^2 + 120*a^2*c^8*d^4*e^4*f^6*g^2*z^2 - 471*a^4*b^2*c^4*e^8*f^4*g^4*z^2 + 436*a^3*b^4*c^3*e^8*f^4*g^4*z^2 - 310*a^3*b^3*c^4*e^8*f^5*g^3*z^2 - 232*a^5*b^2*c^3*e^8*f^2*g^6*z^2 + 229*a^2*b^4*c^4*e^8*f^6*g^2*z^2 + 216*a^4*b^4*c^2*e^8*f^2*g^6*z^2 - 204*a^4*b^3*c^3*e^8*f^3*g^5*z^2 - 150*a^3*b^2*c^5*e^8*f^6*g^2*z^2 - 91*a^2*b^6*c^2*e^8*f^4*g^4*z^2 - 72*a^3*b^5*c^2*e^8*f^3*g^5*z^2 - 44*a^2*b^5*c^3*e^8*f^5*g^3*z^2 - 471*a^4*b^2*c^4*d^4*e^4*g^8*z^2 + 436*a^3*b^4*c^3*d^4*e^4*g^8*z^2 - 310*a^3*b^3*c^4*d^5*e^3*g^8*z^2 - 232*a^5*b^2*c^3*d^2*e^6*g^8*z^2 + 229*a^2*b^4*c^4*d^6*e^2*g^8*z^2 + 216*a^4*b^4*c^2*d^2*e^6*g^8*z^2 - 204*a^4*b^3*c^3*d^3*e^5*g^8*z^2 - 150*a^3*b^2*c^5*d^6*e^2*g^8*z^2 - 91*a^2*b^6*c^2*d^4*e^4*g^8*z^2 - 72*a^3*b^5*c^2*d^3*e^5*g^8*z^2 - 44*a^2*b^5*c^3*d^5*e^3*g^8*z^2 - 26*b^3*c^7*d^7*e*f^4*g^4*z^2 - 26*b^3*c^7*d^4*e^4*f^7*g*z^2 + 16*b^2*c^8*d^7*e*f^5*g^3*z^2 + 16*b^2*c^8*d^5*e^3*f^7*g*z^2 + 10*b^5*c^5*d^7*e*f^2*g^6*z^2 + 10*b^5*c^5*d^2*e^6*f^7*g*z^2 - 4*b^4*c^6*d^7*e*f^3*g^5*z^2 - 4*b^4*c^6*d^3*e^5*f^7*g*z^2 + 2*b^9*c*d^3*e^5*f^2*g^6*z^2 + 2*b^9*c*d^2*e^6*f^3*g^5*z^2 - 168*a^5*c^5*d^3*e^5*f*g^7*z^2 - 168*a^5*c^5*d*e^7*f^3*g^5*z^2 - 120*a^4*c^6*d^5*e^3*f*g^7*z^2 - 120*a^4*c^6*d*e^7*f^5*g^3*z^2 - 56*a^2*c^8*d^7*e*f^3*g^5*z^2 - 56*a^2*c^8*d^3*e^5*f^7*g*z^2 + 32*a*c^9*d^6*e^2*f^6*g^2*z^2 + 624*a^4*b*c^5*e^8*f^5*g^3*z^2 + 548*a^5*b*c^4*e^8*f^3*g^5*z^2 - 182*a^2*b^3*c^5*e^8*f^7*g*z^2 - 96*a^5*b^3*c^2*e^8*f*g^7*z^2 - 68*a*b^6*c^3*e^8*f^6*g^2*z^2 - 58*a^3*b^6*c*e^8*f^2*g^6*z^2 + 38*a^2*b^7*c*e^8*f^3*g^5*z^2 + 36*a*b^7*c^2*e^8*f^5*g^3*z^2 + 18*a*b^2*c^7*d^8*f^2*g^6*z^2 + 624*a^4*b*c^5*d^5*e^3*g^8*z^2 + 548*a^5*b*c^4*d^3*e^5*g^8*z^2 - 182*a^2*b^3*c^5*d^7*e*g^8*z^2 - 96*a^5*b^3*c^2*d*e^7*g^8*z^2 - 68*a*b^6*c^3*d^6*e^2*g^8*z^2 - 58*a^3*b^6*c*d^2*e^6*g^8*z^2 + 38*a^2*b^7*c*d^3*e^5*g^8*z^2 + 36*a*b^7*c^2*d^5*e^3*g^8*z^2 + 18*a*b^2*c^7*d^2*e^6*f^8*z^2 + 12*b*c^9*d^7*e*f^6*g^2*z^2 + 12*b*c^9*d^6*e^2*f^7*g*z^2 - 72*a^6*c^4*d*e^7*f*g^7*z^2 - 40*a*c^9*d^7*e*f^5*g^3*z^2 - 40*a*c^9*d^5*e^3*f^7*g*z^2 - 24*a^3*c^7*d^7*e*f*g^7*z^2 - 24*a^3*c^7*d*e^7*f^7*g*z^2 - 4*a^2*b^8*d*e^7*f*g^7*z^2 + 2*a*b^9*d^2*e^6*f*g^7*z^2 + 2*a*b^9*d*e^7*f^2*g^6*z^2 + 204*a^3*b*c^6*e^8*f^7*g*z^2 + 128*a^6*b*c^3*e^8*f*g^7*z^2 + 48*a*b^5*c^4*e^8*f^7*g*z^2 + 24*a^4*b^5*c*e^8*f*g^7*z^2 - 48*a*b*c^8*d^8*f^3*g^5*z^2 - 36*a^2*b*c^7*d^8*f*g^7*z^2 + 6*a*b^3*c^6*d^8*f*g^7*z^2 + 204*a^3*b*c^6*d^7*e*g^8*z^2 + 128*a^6*b*c^3*d*e^7*g^8*z^2 + 48*a*b^5*c^4*d^7*e*g^8*z^2 + 24*a^4*b^5*c*d*e^7*g^8*z^2 - 48*a*b*c^8*d^3*e^5*f^8*z^2 - 36*a^2*b*c^7*d*e^7*f^8*z^2 + 6*a*b^3*c^6*d*e^7*f^8*z^2 - b^8*c^2*d^4*e^4*f^2*g^6*z^2 - b^8*c^2*d^2*e^6*f^4*g^4*z^2 - 4*b^9*c*e^8*f^5*g^3*z^2 - 4*b^7*c^3*e^8*f^7*g*z^2 - 12*b*c^9*d^8*f^5*g^3*z^2 + 24*a*c^9*d^8*f^4*g^4*z^2 - 4*b^9*c*d^5*e^3*g^8*z^2 - 4*b^7*c^3*d^7*e*g^8*z^2 - 4*a*b^9*e^8*f^3*g^5*z^2 - 2*a^3*b^7*e^8*f*g^7*z^2 - 12*b*c^9*d^5*e^3*f^8*z^2 + 24*a*c^9*d^4*e^4*f^8*z^2 - 4*a*b^9*d^3*e^5*g^8*z^2 - 2*a^3*b^7*d*e^7*g^8*z^2 - 12*a^5*b^4*c*e^8*g^8*z^2 - 12*a*b^4*c^5*e^8*f^8*z^2 - 12*a*b^4*c^5*d^8*g^8*z^2 - 8*c^10*d^7*e*f^7*g*z^2 + 6*b^8*c^2*e^8*f^6*g^2*z^2 - 232*a^5*c^5*e^8*f^4*g^4*z^2 - 188*a^4*c^6*e^8*f^6*g^2*z^2 - 92*a^6*c^4*e^8*f^2*g^6*z^2 + 9*b^2*c^8*d^8*f^4*g^4*z^2 - 3*b^4*c^6*d^8*f^2*g^6*z^2 + 2*b^3*c^7*d^8*f^3*g^5*z^2 + 36*a^2*c^8*d^8*f^2*g^6*z^2 + 6*b^8*c^2*d^6*e^2*g^8*z^2 + 5*a^2*b^8*e^8*f^2*g^6*z^2 - 232*a^5*c^5*d^4*e^4*g^8*z^2 - 188*a^4*c^6*d^6*e^2*g^8*z^2 - 92*a^6*c^4*d^2*e^6*g^8*z^2 + 9*b^2*c^8*d^4*e^4*f^8*z^2 - 3*b^4*c^6*d^2*e^6*f^8*z^2 + 2*b^3*c^7*d^3*e^5*f^8*z^2 + 36*a^2*c^8*d^2*e^6*f^8*z^2 + 5*a^2*b^8*d^2*e^6*g^8*z^2 + 48*a^6*b^2*c^2*e^8*g^8*z^2 + 45*a^2*b^2*c^6*e^8*f^8*z^2 + 45*a^2*b^2*c^6*d^8*g^8*z^2 + 4*c^10*d^8*f^6*g^2*z^2 + b^10*e^8*f^4*g^4*z^2 + 4*c^10*d^6*e^2*f^8*z^2 + b^10*d^4*e^4*g^8*z^2 - 64*a^7*c^3*e^8*g^8*z^2 + b^6*c^4*e^8*f^8*z^2 + b^6*c^4*d^8*g^8*z^2 - 48*a^3*c^7*e^8*f^8*z^2 - 48*a^3*c^7*d^8*g^8*z^2 + a^4*b^6*e^8*g^8*z^2 - b^10*d^2*e^6*f^2*g^6*z^2 + 108*a^2*b^2*c^4*d^2*e^5*f*g^6*z + 108*a^2*b^2*c^4*d*e^6*f^2*g^5*z + 60*a*b^2*c^5*d^3*e^4*f^2*g^5*z + 60*a*b^2*c^5*d^2*e^5*f^3*g^4*z - 48*a^2*b*c^5*d^2*e^5*f^2*g^5*z - 44*a*b^3*c^4*d^2*e^5*f^2*g^5*z - 120*a^2*b*c^5*d^3*e^4*f*g^6*z - 120*a^2*b*c^5*d*e^6*f^3*g^4*z - 96*a*b*c^6*d^3*e^4*f^3*g^4*z - 64*a^2*b^3*c^3*d*e^6*f*g^6*z + 32*a*b^3*c^4*d^3*e^4*f*g^6*z + 32*a*b^3*c^4*d*e^6*f^3*g^4*z - 28*a*b^4*c^3*d^2*e^5*f*g^6*z - 28*a*b^4*c^3*d*e^6*f^2*g^5*z - 18*a*b^2*c^5*d^4*e^3*f*g^6*z - 18*a*b^2*c^5*d*e^6*f^4*g^3*z + 4*a*b*c^6*d^4*e^3*f^2*g^5*z + 4*a*b*c^6*d^2*e^5*f^4*g^3*z + 24*a*b^5*c^2*d*e^6*f*g^6*z - 16*a^3*b*c^4*d*e^6*f*g^6*z - 8*a*b*c^6*d^5*e^2*f*g^6*z - 8*a*b*c^6*d*e^6*f^5*g^2*z - 13*b^2*c^6*d^6*e*f*g^6*z - 13*b^2*c^6*d*e^6*f^6*g*z + 8*b*c^7*d^6*e*f^2*g^5*z + 8*b*c^7*d^2*e^5*f^6*g*z + 9*b^2*c^6*d^4*e^3*f^3*g^4*z + 9*b^2*c^6*d^3*e^4*f^4*g^3*z + 8*b^5*c^3*d^2*e^5*f^2*g^5*z - 6*b^4*c^4*d^3*e^4*f^2*g^5*z - 6*b^4*c^4*d^2*e^5*f^3*g^4*z - 6*b^3*c^5*d^4*e^3*f^2*g^5*z - 6*b^3*c^5*d^2*e^5*f^4*g^3*z + 4*b^3*c^5*d^3*e^4*f^3*g^4*z + b^2*c^6*d^5*e^2*f^2*g^5*z + b^2*c^6*d^2*e^5*f^5*g^2*z + 16*a^2*c^6*d^3*e^4*f^2*g^5*z + 16*a^2*c^6*d^2*e^5*f^3*g^4*z - 112*a^2*b^3*c^3*e^7*f^2*g^5*z - 12*a^2*b^2*c^4*e^7*f^3*g^4*z - 112*a^2*b^3*c^3*d^2*e^5*g^7*z - 12*a^2*b^2*c^4*d^3*e^4*g^7*z - 2*b^7*c*d*e^6*f*g^6*z + 8*a*c^7*d^6*e*f*g^6*z + 8*a*c^7*d*e^6*f^6*g*z + 52*a*b*c^6*e^7*f^6*g*z - 10*a*b^6*c*e^7*f*g^6*z + 52*a*b*c^6*d^6*e*g^7*z - 10*a*b^6*c*d*e^6*g^7*z + 14*b^3*c^5*d^5*e^2*f*g^6*z + 14*b^3*c^5*d*e^6*f^5*g^2*z - 12*b*c^7*d^5*e^2*f^3*g^4*z - 12*b*c^7*d^3*e^4*f^5*g^2*z - 5*b^4*c^4*d^4*e^3*f*g^6*z - 5*b^4*c^4*d*e^6*f^4*g^3*z + b^6*c^2*d^2*e^5*f*g^6*z + b^6*c^2*d*e^6*f^2*g^5*z + 52*a^2*c^6*d^4*e^3*f*g^6*z + 52*a^2*c^6*d*e^6*f^4*g^3*z + 24*a*c^7*d^4*e^3*f^3*g^4*z + 24*a*c^7*d^3*e^4*f^4*g^3*z - 16*a*c^7*d^5*e^2*f^2*g^5*z - 16*a*c^7*d^2*e^5*f^5*g^2*z + 8*a^3*c^5*d^2*e^5*f*g^6*z + 8*a^3*c^5*d*e^6*f^2*g^5*z + 200*a^3*b*c^4*e^7*f^2*g^5*z + 144*a^2*b*c^5*e^7*f^4*g^3*z - 42*a*b^2*c^5*e^7*f^5*g^2*z + 32*a^3*b^2*c^3*e^7*f*g^6*z + 24*a^2*b^4*c^2*e^7*f*g^6*z + 24*a*b^5*c^2*e^7*f^2*g^5*z - 10*a*b^3*c^4*e^7*f^4*g^3*z + 4*a*b^4*c^3*e^7*f^3*g^4*z + 200*a^3*b*c^4*d^2*e^5*g^7*z + 144*a^2*b*c^5*d^4*e^3*g^7*z - 42*a*b^2*c^5*d^5*e^2*g^7*z + 32*a^3*b^2*c^3*d*e^6*g^7*z + 24*a^2*b^4*c^2*d*e^6*g^7*z + 24*a*b^5*c^2*d^2*e^5*g^7*z - 10*a*b^3*c^4*d^4*e^3*g^7*z + 4*a*b^4*c^3*d^3*e^4*g^7*z + 4*b*c^7*d^7*f*g^6*z + 4*b*c^7*d*e^6*f^7*z + 11*b^4*c^4*e^7*f^5*g^2*z - 4*b^5*c^3*e^7*f^4*g^3*z + b^6*c^2*e^7*f^3*g^4*z - 136*a^3*c^5*e^7*f^3*g^4*z - 68*a^2*c^6*e^7*f^5*g^2*z + 11*b^4*c^4*d^5*e^2*g^7*z - 4*b^5*c^3*d^4*e^3*g^7*z + b^6*c^2*d^3*e^4*g^7*z - 136*a^3*c^5*d^3*e^4*g^7*z - 68*a^2*c^6*d^5*e^2*g^7*z - 96*a^3*b^3*c^2*e^7*g^7*z + 4*c^8*d^6*e*f^3*g^4*z + 4*c^8*d^3*e^4*f^6*g*z - 10*b^3*c^5*e^7*f^6*g*z - 2*b^7*c*e^7*f^2*g^5*z - 128*a^4*c^4*e^7*f*g^6*z - 10*b^3*c^5*d^6*e*g^7*z - 2*b^7*c*d^2*e^5*g^7*z - 128*a^4*c^4*d*e^6*g^7*z + 128*a^4*b*c^3*e^7*g^7*z + 24*a^2*b^5*c*e^7*g^7*z - 4*c^8*d^7*f^2*g^5*z - 4*c^8*d^2*e^5*f^7*z + 3*b^2*c^6*e^7*f^7*z + 3*b^2*c^6*d^7*g^7*z + b^8*e^7*f*g^6*z + b^8*d*e^6*g^7*z - 16*a*c^7*e^7*f^7*z - 16*a*c^7*d^7*g^7*z - 2*a*b^7*e^7*g^7*z - 8*a*c^5*d*e^5*f*g^5 + 20*a*b*c^4*e^6*f*g^5 + 20*a*b*c^4*d*e^5*g^6 + 4*b*c^5*d^2*e^4*f*g^5 + 4*b*c^5*d*e^5*f^2*g^4 - 2*b^2*c^4*d*e^5*f*g^5 - 4*b^3*c^3*e^6*f*g^5 - 16*a*c^5*e^6*f^2*g^4 - 4*b^3*c^3*d*e^5*g^6 - 16*a*c^5*d^2*e^4*g^6 + 8*a*b^2*c^3*e^6*g^6 - 4*c^6*d^2*e^4*f^2*g^4 + 3*b^2*c^4*e^6*f^2*g^4 + 3*b^2*c^4*d^2*e^4*g^6 - 36*a^2*c^4*e^6*g^6, z, k)*((13*a^2*b^5*c^2*e^7*g^7 - 56*a^3*b^3*c^3*e^7*g^7 + 24*a^2*c^7*d^5*e^2*g^7 - 2*b^4*c^5*d^5*e^2*g^7 + b^5*c^4*d^4*e^3*g^7 + b^6*c^3*d^3*e^4*g^7 - 2*b^7*c^2*d^2*e^5*g^7 + 24*a^2*c^7*e^7*f^5*g^2 - 2*b^4*c^5*e^7*f^5*g^2 + b^5*c^4*e^7*f^4*g^3 + b^6*c^3*e^7*f^3*g^4 - 2*b^7*c^2*e^7*f^2*g^5 - a*b^7*c*e^7*g^7 + b^8*c*d*e^6*g^7 + b^8*c*e^7*f*g^6 + 80*a^4*b*c^4*e^7*g^7 - 28*a^4*c^5*d*e^6*g^7 + b^3*c^6*d^6*e*g^7 - 28*a^4*c^5*e^7*f*g^6 + b^3*c^6*e^7*f^6*g + 4*c^9*d^3*e^4*f^6*g + 4*c^9*d^6*e*f^3*g^4 - 12*a*b^6*c^2*d*e^6*g^7 - 12*a*b^6*c^2*e^7*f*g^6 - 4*b*c^8*d^2*e^5*f^6*g - 4*b*c^8*d^6*e*f^2*g^5 - b^2*c^7*d*e^6*f^6*g - b^2*c^7*d^6*e*f*g^6 - 2*b^7*c^2*d*e^6*f*g^6 + 2*a*b^2*c^6*d^5*e^2*g^7 + 10*a*b^3*c^5*d^4*e^3*g^7 - 20*a*b^4*c^4*d^3*e^4*g^7 + 25*a*b^5*c^3*d^2*e^5*g^7 - 56*a^2*b*c^6*d^4*e^3*g^7 + 44*a^2*b^4*c^3*d*e^6*g^7 + 76*a^3*b*c^5*d^2*e^5*g^7 - 40*a^3*b^2*c^4*d*e^6*g^7 + 2*a*b^2*c^6*e^7*f^5*g^2 + 10*a*b^3*c^5*e^7*f^4*g^3 - 20*a*b^4*c^4*e^7*f^3*g^4 + 25*a*b^5*c^3*e^7*f^2*g^5 - 56*a^2*b*c^6*e^7*f^4*g^3 + 44*a^2*b^4*c^3*e^7*f*g^6 + 76*a^3*b*c^5*e^7*f^2*g^5 - 40*a^3*b^2*c^4*e^7*f*g^6 + 16*a*c^8*d^2*e^5*f^5*g^2 + 24*a*c^8*d^3*e^4*f^4*g^3 + 24*a*c^8*d^4*e^3*f^3*g^4 + 16*a*c^8*d^5*e^2*f^2*g^5 + 28*a^2*c^7*d*e^6*f^4*g^3 + 28*a^2*c^7*d^4*e^3*f*g^6 - 80*a^3*c^6*d*e^6*f^2*g^5 - 80*a^3*c^6*d^2*e^5*f*g^6 - 12*b*c^8*d^3*e^4*f^5*g^2 - 12*b*c^8*d^5*e^2*f^3*g^4 + 6*b^3*c^6*d*e^6*f^5*g^2 + 6*b^3*c^6*d^5*e^2*f*g^6 - 9*b^4*c^5*d*e^6*f^4*g^3 - 9*b^4*c^5*d^4*e^3*f*g^6 + 4*b^5*c^4*d*e^6*f^3*g^4 + 4*b^5*c^4*d^3*e^4*f*g^6 + b^6*c^3*d*e^6*f^2*g^5 + b^6*c^3*d^2*e^5*f*g^6 - 4*a*b*c^7*d^6*e*g^7 - 4*a*b*c^7*e^7*f^6*g + 8*a*c^8*d*e^6*f^6*g + 8*a*c^8*d^6*e*f*g^6 + 65*a^2*b^2*c^5*d^3*e^4*g^7 - 88*a^2*b^3*c^4*d^2*e^5*g^7 + 65*a^2*b^2*c^5*e^7*f^3*g^4 - 88*a^2*b^3*c^4*e^7*f^2*g^5 + 68*a^2*c^7*d^2*e^5*f^3*g^4 + 68*a^2*c^7*d^3*e^4*f^2*g^5 + 8*b^2*c^7*d^2*e^5*f^5*g^2 + 9*b^2*c^7*d^3*e^4*f^4*g^3 + 9*b^2*c^7*d^4*e^3*f^3*g^4 + 8*b^2*c^7*d^5*e^2*f^2*g^5 - b^3*c^6*d^2*e^5*f^4*g^3 + 4*b^3*c^6*d^3*e^4*f^3*g^4 - b^3*c^6*d^4*e^3*f^2*g^5 - 9*b^4*c^5*d^2*e^5*f^3*g^4 - 9*b^4*c^5*d^3*e^4*f^2*g^5 + 7*b^5*c^4*d^2*e^5*f^2*g^5 + 74*a*b^2*c^6*d^2*e^5*f^3*g^4 + 74*a*b^2*c^6*d^3*e^4*f^2*g^5 - 28*a*b^3*c^5*d^2*e^5*f^2*g^5 - 120*a^2*b*c^6*d^2*e^5*f^2*g^5 + 159*a^2*b^2*c^5*d*e^6*f^2*g^5 + 159*a^2*b^2*c^5*d^2*e^5*f*g^6 - 36*a*b*c^7*d*e^6*f^5*g^2 - 36*a*b*c^7*d^5*e^2*f*g^6 + 28*a*b^5*c^3*d*e^6*f*g^6 + 104*a^3*b*c^5*d*e^6*f*g^6 - 56*a*b*c^7*d^2*e^5*f^4*g^3 - 96*a*b*c^7*d^3*e^4*f^3*g^4 - 56*a*b*c^7*d^4*e^3*f^2*g^5 + 44*a*b^2*c^6*d*e^6*f^4*g^3 + 44*a*b^2*c^6*d^4*e^3*f*g^6 - 32*a*b^4*c^4*d*e^6*f^2*g^5 - 32*a*b^4*c^4*d^2*e^5*f*g^6 - 116*a^2*b*c^6*d*e^6*f^3*g^4 - 116*a^2*b*c^6*d^3*e^4*f*g^6 - 112*a^2*b^3*c^4*d*e^6*f*g^6)/(16*a^2*c^6*d^4*f^4 + a^4*b^4*e^4*g^4 + 16*a^4*c^4*d^4*g^4 + 16*a^4*c^4*e^4*f^4 + b^4*c^4*d^4*f^4 + 16*a^6*c^2*e^4*g^4 + a^2*b^4*c^2*d^4*g^4 + a^2*b^4*c^2*e^4*f^4 - 8*a^3*b^2*c^3*d^4*g^4 - 8*a^3*b^2*c^3*e^4*f^4 + a^2*b^6*d^2*e^2*g^4 + 32*a^3*c^5*d^2*e^2*f^4 + 32*a^5*c^3*d^2*e^2*g^4 + b^6*c^2*d^2*e^2*f^4 + a^2*b^6*e^4*f^2*g^2 + 32*a^3*c^5*d^4*f^2*g^2 + 32*a^5*c^3*e^4*f^2*g^2 + b^6*c^2*d^4*f^2*g^2 + b^8*d^2*e^2*f^2*g^2 - 8*a*b^2*c^5*d^4*f^4 - 8*a^5*b^2*c*e^4*g^4 - 2*a^3*b^5*d*e^3*g^4 - 2*b^5*c^3*d^3*e*f^4 - 2*a^3*b^5*e^4*f*g^3 - 2*b^5*c^3*d^4*f^3*g + 16*a*b^3*c^4*d^3*e*f^4 - 2*a*b^5*c^2*d*e^3*f^4 - 32*a^2*b*c^5*d^3*e*f^4 - 32*a^3*b*c^4*d*e^3*f^4 - 2*a^2*b^5*c*d^3*e*g^4 - 32*a^4*b*c^3*d^3*e*g^4 + 16*a^4*b^3*c*d*e^3*g^4 - 32*a^5*b*c^2*d*e^3*g^4 + 16*a*b^3*c^4*d^4*f^3*g - 2*a*b^5*c^2*d^4*f*g^3 - 32*a^2*b*c^5*d^4*f^3*g - 32*a^3*b*c^4*d^4*f*g^3 - 2*a^2*b^5*c*e^4*f^3*g - 32*a^4*b*c^3*e^4*f^3*g + 16*a^4*b^3*c*e^4*f*g^3 - 32*a^5*b*c^2*e^4*f*g^3 - 2*a*b^7*d*e^3*f^2*g^2 - 2*a*b^7*d^2*e^2*f*g^3 + 4*a^2*b^6*d*e^3*f*g^3 + 4*b^6*c^2*d^3*e*f^3*g - 2*b^7*c*d^2*e^2*f^3*g - 2*b^7*c*d^3*e*f^2*g^2 - 6*a*b^4*c^3*d^2*e^2*f^4 + 16*a^2*b^3*c^3*d*e^3*f^4 + 16*a^3*b^3*c^2*d^3*e*g^4 - 6*a^3*b^4*c*d^2*e^2*g^4 - 6*a*b^4*c^3*d^4*f^2*g^2 + 16*a^2*b^3*c^3*d^4*f*g^3 + 16*a^3*b^3*c^2*e^4*f^3*g - 6*a^3*b^4*c*e^4*f^2*g^2 + 64*a^4*c^4*d^2*e^2*f^2*g^2 + 4*a*b^6*c*d*e^3*f^3*g + 4*a*b^6*c*d^3*e*f*g^3 - 32*a*b^4*c^3*d^3*e*f^3*g - 32*a^3*b^4*c*d*e^3*f*g^3 - 12*a^2*b^4*c^2*d^2*e^2*f^2*g^2 + 32*a^3*b^2*c^3*d^2*e^2*f^2*g^2 + 12*a*b^5*c^2*d^2*e^2*f^3*g + 12*a*b^5*c^2*d^3*e*f^2*g^2 - 4*a*b^6*c*d^2*e^2*f^2*g^2 + 64*a^2*b^2*c^4*d^3*e*f^3*g - 32*a^2*b^4*c^2*d*e^3*f^3*g - 32*a^2*b^4*c^2*d^3*e*f*g^3 + 12*a^2*b^5*c*d*e^3*f^2*g^2 + 12*a^2*b^5*c*d^2*e^2*f*g^3 - 64*a^3*b*c^4*d^2*e^2*f^3*g - 64*a^3*b*c^4*d^3*e*f^2*g^2 + 64*a^3*b^2*c^3*d*e^3*f^3*g + 64*a^3*b^2*c^3*d^3*e*f*g^3 - 64*a^4*b*c^3*d*e^3*f^2*g^2 - 64*a^4*b*c^3*d^2*e^2*f*g^3 + 64*a^4*b^2*c^2*d*e^3*f*g^3) - root(1120*a^6*b^2*c^6*d^9*e*f*g^9*z^4 + 1120*a^6*b^2*c^6*d*e^9*f^9*g*z^4 - 792*a^5*b^4*c^5*d^9*e*f*g^9*z^4 - 792*a^5*b^4*c^5*d*e^9*f^9*g*z^4 + 512*a^9*b*c^4*d^4*e^6*f*g^9*z^4 + 512*a^9*b*c^4*d*e^9*f^4*g^6*z^4 - 512*a^7*b*c^6*d^8*e^2*f*g^9*z^4 - 512*a^7*b*c^6*d*e^9*f^8*g^2*z^4 - 512*a^6*b*c^7*d^9*e*f^2*g^8*z^4 - 512*a^6*b*c^7*d^2*e^8*f^9*g*z^4 + 512*a^4*b*c^9*d^9*e*f^6*g^4*z^4 + 512*a^4*b*c^9*d^6*e^4*f^9*g*z^4 + 256*a^10*b*c^3*d^2*e^8*f*g^9*z^4 + 256*a^10*b*c^3*d*e^9*f^2*g^8*z^4 + 256*a^3*b*c^10*d^9*e*f^8*g^2*z^4 + 256*a^3*b*c^10*d^8*e^2*f^9*g*z^4 - 200*a^6*b^7*c*d^4*e^6*f*g^9*z^4 - 200*a^6*b^7*c*d*e^9*f^4*g^6*z^4 - 200*a*b^7*c^6*d^9*e*f^6*g^4*z^4 - 200*a*b^7*c^6*d^6*e^4*f^9*g*z^4 + 194*a^4*b^6*c^4*d^9*e*f*g^9*z^4 + 194*a^4*b^6*c^4*d*e^9*f^9*g*z^4 + 144*a^5*b^8*c*d^5*e^5*f*g^9*z^4 + 144*a^5*b^8*c*d*e^9*f^5*g^5*z^4 + 144*a*b^8*c^5*d^9*e*f^5*g^5*z^4 + 144*a*b^8*c^5*d^5*e^5*f^9*g*z^4 + 96*a^10*b^2*c^2*d*e^9*f*g^9*z^4 + 96*a^2*b^2*c^10*d^9*e*f^9*g*z^4 + 56*a^7*b^6*c*d^3*e^7*f*g^9*z^4 + 56*a^7*b^6*c*d*e^9*f^3*g^7*z^4 + 56*a*b^6*c^7*d^9*e*f^7*g^3*z^4 + 56*a*b^6*c^7*d^7*e^3*f^9*g*z^4 + 48*a^8*b^5*c*d^2*e^8*f*g^9*z^4 + 48*a^8*b^5*c*d*e^9*f^2*g^8*z^4 + 48*a*b^5*c^8*d^9*e*f^8*g^2*z^4 + 48*a*b^5*c^8*d^8*e^2*f^9*g*z^4 + 20*a*b^12*c*d^6*e^4*f^4*g^6*z^4 + 20*a*b^12*c*d^4*e^6*f^6*g^4*z^4 - 16*a^3*b^10*c*d^7*e^3*f*g^9*z^4 - 16*a^3*b^10*c*d*e^9*f^7*g^3*z^4 - 16*a^3*b^8*c^3*d^9*e*f*g^9*z^4 - 16*a^3*b^8*c^3*d*e^9*f^9*g*z^4 - 16*a*b^12*c*d^7*e^3*f^3*g^7*z^4 - 16*a*b^12*c*d^3*e^7*f^7*g^3*z^4 - 16*a*b^10*c^3*d^9*e*f^3*g^7*z^4 - 16*a*b^10*c^3*d^3*e^7*f^9*g*z^4 - 8*a^4*b^9*c*d^6*e^4*f*g^9*z^4 - 8*a^4*b^9*c*d*e^9*f^6*g^4*z^4 - 8*a*b^12*c*d^5*e^5*f^5*g^5*z^4 - 8*a*b^9*c^4*d^9*e*f^4*g^6*z^4 - 8*a*b^9*c^4*d^4*e^6*f^9*g*z^4 - 9984*a^7*b^2*c^5*d^4*e^6*f^4*g^6*z^4 - 9984*a^5*b^2*c^7*d^6*e^4*f^6*g^4*z^4 - 8640*a^6*b^2*c^6*d^6*e^4*f^4*g^6*z^4 - 8640*a^6*b^2*c^6*d^4*e^6*f^6*g^4*z^4 - 8544*a^5*b^4*c^5*d^5*e^5*f^5*g^5*z^4 + 5632*a^6*b^2*c^6*d^7*e^3*f^3*g^7*z^4 + 5632*a^6*b^2*c^6*d^3*e^7*f^7*g^3*z^4 + 5232*a^5*b^4*c^5*d^6*e^4*f^4*g^6*z^4 + 5232*a^5*b^4*c^5*d^4*e^6*f^6*g^4*z^4 + 4808*a^4*b^6*c^4*d^5*e^5*f^5*g^5*z^4 - 4288*a^6*b^4*c^4*d^5*e^5*f^3*g^7*z^4 - 4288*a^6*b^4*c^4*d^3*e^7*f^5*g^5*z^4 - 4288*a^4*b^4*c^6*d^7*e^3*f^5*g^5*z^4 - 4288*a^4*b^4*c^6*d^5*e^5*f^7*g^3*z^4 + 3968*a^6*b^3*c^5*d^5*e^5*f^4*g^6*z^4 + 3968*a^6*b^3*c^5*d^4*e^6*f^5*g^5*z^4 + 3968*a^5*b^3*c^6*d^6*e^4*f^5*g^5*z^4 + 3968*a^5*b^3*c^6*d^5*e^5*f^6*g^4*z^4 + 3840*a^7*b^2*c^5*d^5*e^5*f^3*g^7*z^4 + 3840*a^7*b^2*c^5*d^3*e^7*f^5*g^5*z^4 + 3840*a^5*b^2*c^7*d^7*e^3*f^5*g^5*z^4 + 3840*a^5*b^2*c^7*d^5*e^5*f^7*g^3*z^4 + 3776*a^6*b^4*c^4*d^4*e^6*f^4*g^6*z^4 + 3776*a^4*b^4*c^6*d^6*e^4*f^6*g^4*z^4 + 3456*a^6*b^2*c^6*d^5*e^5*f^5*g^5*z^4 + 3440*a^6*b^4*c^4*d^6*e^4*f^2*g^8*z^4 + 3440*a^6*b^4*c^4*d^2*e^8*f^6*g^4*z^4 + 3440*a^4*b^4*c^6*d^8*e^2*f^4*g^6*z^4 + 3440*a^4*b^4*c^6*d^4*e^6*f^8*g^2*z^4 - 3360*a^8*b^2*c^4*d^4*e^6*f^2*g^8*z^4 - 3360*a^8*b^2*c^4*d^2*e^8*f^4*g^6*z^4 - 3360*a^4*b^2*c^8*d^8*e^2*f^6*g^4*z^4 - 3360*a^4*b^2*c^8*d^6*e^4*f^8*g^2*z^4 - 2944*a^7*b^4*c^3*d^3*e^7*f^3*g^7*z^4 - 2944*a^3*b^4*c^7*d^7*e^3*f^7*g^3*z^4 + 2512*a^5*b^6*c^3*d^5*e^5*f^3*g^7*z^4 + 2512*a^5*b^6*c^3*d^3*e^7*f^5*g^5*z^4 + 2512*a^3*b^6*c^5*d^7*e^3*f^5*g^5*z^4 + 2512*a^3*b^6*c^5*d^5*e^5*f^7*g^3*z^4 + 2312*a^7*b^4*c^3*d^4*e^6*f^2*g^8*z^4 + 2312*a^7*b^4*c^3*d^2*e^8*f^4*g^6*z^4 + 2312*a^3*b^4*c^7*d^8*e^2*f^6*g^4*z^4 + 2312*a^3*b^4*c^7*d^6*e^4*f^8*g^2*z^4 + 1952*a^6*b^6*c^2*d^3*e^7*f^3*g^7*z^4 + 1952*a^2*b^6*c^6*d^7*e^3*f^7*g^3*z^4 - 1920*a^5*b^4*c^5*d^7*e^3*f^3*g^7*z^4 - 1920*a^5*b^4*c^5*d^3*e^7*f^7*g^3*z^4 - 1828*a^5*b^6*c^3*d^6*e^4*f^2*g^8*z^4 - 1828*a^5*b^6*c^3*d^2*e^8*f^6*g^4*z^4 - 1828*a^3*b^6*c^5*d^8*e^2*f^4*g^6*z^4 - 1828*a^3*b^6*c^5*d^4*e^6*f^8*g^2*z^4 + 1740*a^5*b^4*c^5*d^8*e^2*f^2*g^8*z^4 + 1740*a^5*b^4*c^5*d^2*e^8*f^8*g^2*z^4 - 1728*a^7*b^2*c^5*d^6*e^4*f^2*g^8*z^4 - 1728*a^7*b^2*c^5*d^2*e^8*f^6*g^4*z^4 - 1728*a^5*b^2*c^7*d^8*e^2*f^4*g^6*z^4 - 1728*a^5*b^2*c^7*d^4*e^6*f^8*g^2*z^4 - 1716*a^4*b^6*c^4*d^6*e^4*f^4*g^6*z^4 - 1716*a^4*b^6*c^4*d^4*e^6*f^6*g^4*z^4 - 1664*a^9*b^2*c^3*d^2*e^8*f^2*g^8*z^4 - 1664*a^3*b^2*c^9*d^8*e^2*f^8*g^2*z^4 - 1600*a^6*b^3*c^5*d^7*e^3*f^2*g^8*z^4 - 1600*a^6*b^3*c^5*d^2*e^8*f^7*g^3*z^4 - 1600*a^5*b^3*c^6*d^8*e^2*f^3*g^7*z^4 - 1600*a^5*b^3*c^6*d^3*e^7*f^8*g^2*z^4 - 1553*a^4*b^6*c^4*d^8*e^2*f^2*g^8*z^4 - 1553*a^4*b^6*c^4*d^2*e^8*f^8*g^2*z^4 + 1536*a^8*b^2*c^4*d^3*e^7*f^3*g^7*z^4 + 1536*a^4*b^2*c^8*d^7*e^3*f^7*g^3*z^4 + 1408*a^7*b^3*c^4*d^4*e^6*f^3*g^7*z^4 + 1408*a^7*b^3*c^4*d^3*e^7*f^4*g^6*z^4 - 1408*a^6*b^3*c^5*d^6*e^4*f^3*g^7*z^4 - 1408*a^6*b^3*c^5*d^3*e^7*f^6*g^4*z^4 - 1408*a^5*b^3*c^6*d^7*e^3*f^4*g^6*z^4 - 1408*a^5*b^3*c^6*d^4*e^6*f^7*g^3*z^4 + 1408*a^4*b^3*c^7*d^7*e^3*f^6*g^4*z^4 + 1408*a^4*b^3*c^7*d^6*e^4*f^7*g^3*z^4 - 1360*a^6*b^5*c^3*d^5*e^5*f^2*g^8*z^4 - 1360*a^6*b^5*c^3*d^2*e^8*f^5*g^5*z^4 - 1360*a^3*b^5*c^6*d^8*e^2*f^5*g^5*z^4 - 1360*a^3*b^5*c^6*d^5*e^5*f^8*g^2*z^4 - 1248*a^5*b^5*c^4*d^5*e^5*f^4*g^6*z^4 - 1248*a^5*b^5*c^4*d^4*e^6*f^5*g^5*z^4 - 1248*a^4*b^5*c^5*d^6*e^4*f^5*g^5*z^4 - 1248*a^4*b^5*c^5*d^5*e^5*f^6*g^4*z^4 + 1088*a^8*b^3*c^3*d^3*e^7*f^2*g^8*z^4 + 1088*a^8*b^3*c^3*d^2*e^8*f^3*g^7*z^4 + 1088*a^3*b^3*c^8*d^8*e^2*f^7*g^3*z^4 + 1088*a^3*b^3*c^8*d^7*e^3*f^8*g^2*z^4 + 1056*a^8*b^4*c^2*d^2*e^8*f^2*g^8*z^4 + 1056*a^2*b^4*c^8*d^8*e^2*f^8*g^2*z^4 - 912*a^7*b^5*c^2*d^3*e^7*f^2*g^8*z^4 - 912*a^7*b^5*c^2*d^2*e^8*f^3*g^7*z^4 - 912*a^2*b^5*c^7*d^8*e^2*f^7*g^3*z^4 - 912*a^2*b^5*c^7*d^7*e^3*f^8*g^2*z^4 - 848*a^5*b^6*c^3*d^4*e^6*f^4*g^6*z^4 - 848*a^3*b^6*c^5*d^6*e^4*f^6*g^4*z^4 + 832*a^7*b^3*c^4*d^5*e^5*f^2*g^8*z^4 + 832*a^7*b^3*c^4*d^2*e^8*f^5*g^5*z^4 + 832*a^4*b^3*c^7*d^8*e^2*f^5*g^5*z^4 + 832*a^4*b^3*c^7*d^5*e^5*f^8*g^2*z^4 + 828*a^5*b^7*c^2*d^5*e^5*f^2*g^8*z^4 + 828*a^5*b^7*c^2*d^2*e^8*f^5*g^5*z^4 + 828*a^2*b^7*c^5*d^8*e^2*f^5*g^5*z^4 + 828*a^2*b^7*c^5*d^5*e^5*f^8*g^2*z^4 - 800*a^3*b^8*c^3*d^5*e^5*f^5*g^5*z^4 - 696*a^4*b^8*c^2*d^5*e^5*f^3*g^7*z^4 - 696*a^4*b^8*c^2*d^3*e^7*f^5*g^5*z^4 - 696*a^2*b^8*c^4*d^7*e^3*f^5*g^5*z^4 - 696*a^2*b^8*c^4*d^5*e^5*f^7*g^3*z^4 - 694*a^6*b^6*c^2*d^4*e^6*f^2*g^8*z^4 - 694*a^6*b^6*c^2*d^2*e^8*f^4*g^6*z^4 - 694*a^2*b^6*c^6*d^8*e^2*f^6*g^4*z^4 - 694*a^2*b^6*c^6*d^6*e^4*f^8*g^2*z^4 + 692*a^4*b^7*c^3*d^7*e^3*f^2*g^8*z^4 + 692*a^4*b^7*c^3*d^2*e^8*f^7*g^3*z^4 + 692*a^3*b^7*c^4*d^8*e^2*f^3*g^7*z^4 + 692*a^3*b^7*c^4*d^3*e^7*f^8*g^2*z^4 + 672*a^4*b^6*c^4*d^7*e^3*f^3*g^7*z^4 + 672*a^4*b^6*c^4*d^3*e^7*f^7*g^3*z^4 + 600*a^4*b^8*c^2*d^4*e^6*f^4*g^6*z^4 + 600*a^2*b^8*c^4*d^6*e^4*f^6*g^4*z^4 - 544*a^3*b^8*c^3*d^7*e^3*f^3*g^7*z^4 + 544*a^3*b^8*c^3*d^6*e^4*f^4*g^6*z^4 + 544*a^3*b^8*c^3*d^4*e^6*f^6*g^4*z^4 - 544*a^3*b^8*c^3*d^3*e^7*f^7*g^3*z^4 - 536*a^4*b^7*c^3*d^5*e^5*f^4*g^6*z^4 - 536*a^4*b^7*c^3*d^4*e^6*f^5*g^5*z^4 - 536*a^3*b^7*c^4*d^6*e^4*f^5*g^5*z^4 - 536*a^3*b^7*c^4*d^5*e^5*f^6*g^4*z^4 - 504*a^5*b^7*c^2*d^4*e^6*f^3*g^7*z^4 - 504*a^5*b^7*c^2*d^3*e^7*f^4*g^6*z^4 - 504*a^2*b^7*c^5*d^7*e^3*f^6*g^4*z^4 - 504*a^2*b^7*c^5*d^6*e^4*f^7*g^3*z^4 + 416*a^3*b^8*c^3*d^8*e^2*f^2*g^8*z^4 + 416*a^3*b^8*c^3*d^2*e^8*f^8*g^2*z^4 - 352*a^6*b^5*c^3*d^4*e^6*f^3*g^7*z^4 - 352*a^6*b^5*c^3*d^3*e^7*f^4*g^6*z^4 - 352*a^3*b^5*c^6*d^7*e^3*f^6*g^4*z^4 - 352*a^3*b^5*c^6*d^6*e^4*f^7*g^3*z^4 - 248*a^3*b^9*c^2*d^7*e^3*f^2*g^8*z^4 - 248*a^3*b^9*c^2*d^2*e^8*f^7*g^3*z^4 - 248*a^2*b^9*c^3*d^8*e^2*f^3*g^7*z^4 - 248*a^2*b^9*c^3*d^3*e^7*f^8*g^2*z^4 + 246*a^4*b^8*c^2*d^6*e^4*f^2*g^8*z^4 + 246*a^4*b^8*c^2*d^2*e^8*f^6*g^4*z^4 + 246*a^2*b^8*c^4*d^8*e^2*f^4*g^6*z^4 + 246*a^2*b^8*c^4*d^4*e^6*f^8*g^2*z^4 + 208*a^6*b^2*c^6*d^8*e^2*f^2*g^8*z^4 + 208*a^6*b^2*c^6*d^2*e^8*f^8*g^2*z^4 + 168*a^2*b^10*c^2*d^7*e^3*f^3*g^7*z^4 + 168*a^2*b^10*c^2*d^3*e^7*f^7*g^3*z^4 + 160*a^3*b^9*c^2*d^5*e^5*f^4*g^6*z^4 + 160*a^3*b^9*c^2*d^4*e^6*f^5*g^5*z^4 + 160*a^2*b^9*c^3*d^6*e^4*f^5*g^5*z^4 + 160*a^2*b^9*c^3*d^5*e^5*f^6*g^4*z^4 + 144*a^5*b^5*c^4*d^7*e^3*f^2*g^8*z^4 + 144*a^5*b^5*c^4*d^2*e^8*f^7*g^3*z^4 + 144*a^4*b^5*c^5*d^8*e^2*f^3*g^7*z^4 + 144*a^4*b^5*c^5*d^3*e^7*f^8*g^2*z^4 - 144*a^2*b^10*c^2*d^6*e^4*f^4*g^6*z^4 - 144*a^2*b^10*c^2*d^4*e^6*f^6*g^4*z^4 + 120*a^4*b^7*c^3*d^6*e^4*f^3*g^7*z^4 + 120*a^4*b^7*c^3*d^3*e^7*f^6*g^4*z^4 + 120*a^3*b^7*c^4*d^7*e^3*f^4*g^6*z^4 + 120*a^3*b^7*c^4*d^4*e^6*f^7*g^3*z^4 + 96*a^5*b^5*c^4*d^6*e^4*f^3*g^7*z^4 + 96*a^5*b^5*c^4*d^3*e^7*f^6*g^4*z^4 + 96*a^4*b^5*c^5*d^7*e^3*f^4*g^6*z^4 + 96*a^4*b^5*c^5*d^4*e^6*f^7*g^3*z^4 + 64*a^3*b^9*c^2*d^6*e^4*f^3*g^7*z^4 + 64*a^3*b^9*c^2*d^3*e^7*f^6*g^4*z^4 + 64*a^2*b^9*c^3*d^7*e^3*f^4*g^6*z^4 + 64*a^2*b^9*c^3*d^4*e^6*f^7*g^3*z^4 - 36*a^2*b^10*c^2*d^8*e^2*f^2*g^8*z^4 - 36*a^2*b^10*c^2*d^2*e^8*f^8*g^2*z^4 + 24*a^2*b^10*c^2*d^5*e^5*f^5*g^5*z^4 - 24*a^9*b^4*c*d*e^9*f*g^9*z^4 - 24*a*b^4*c^9*d^9*e*f^9*g*z^4 + 2688*a^7*b^2*c^5*d^7*e^3*f*g^9*z^4 + 2688*a^7*b^2*c^5*d*e^9*f^7*g^3*z^4 + 2688*a^5*b^2*c^7*d^9*e*f^3*g^7*z^4 + 2688*a^5*b^2*c^7*d^3*e^7*f^9*g*z^4 - 2560*a^7*b^3*c^4*d^6*e^4*f*g^9*z^4 - 2560*a^7*b^3*c^4*d*e^9*f^6*g^4*z^4 - 2560*a^4*b^3*c^7*d^9*e*f^4*g^6*z^4 - 2560*a^4*b^3*c^7*d^4*e^6*f^9*g*z^4 + 2112*a^8*b^2*c^4*d^5*e^5*f*g^9*z^4 + 2112*a^8*b^2*c^4*d*e^9*f^5*g^5*z^4 + 2112*a^4*b^2*c^8*d^9*e*f^5*g^5*z^4 + 2112*a^4*b^2*c^8*d^5*e^5*f^9*g*z^4 + 1664*a^6*b^5*c^3*d^6*e^4*f*g^9*z^4 + 1664*a^6*b^5*c^3*d*e^9*f^6*g^4*z^4 + 1664*a^3*b^5*c^6*d^9*e*f^4*g^6*z^4 + 1664*a^3*b^5*c^6*d^4*e^6*f^9*g*z^4 + 1536*a^8*b*c^5*d^4*e^6*f^3*g^7*z^4 + 1536*a^8*b*c^5*d^3*e^7*f^4*g^6*z^4 + 1536*a^7*b*c^6*d^5*e^5*f^4*g^6*z^4 + 1536*a^7*b*c^6*d^4*e^6*f^5*g^5*z^4 + 1536*a^6*b*c^7*d^6*e^4*f^5*g^5*z^4 + 1536*a^6*b*c^7*d^5*e^5*f^6*g^4*z^4 + 1536*a^5*b*c^8*d^7*e^3*f^6*g^4*z^4 + 1536*a^5*b*c^8*d^6*e^4*f^7*g^3*z^4 - 1408*a^8*b^3*c^3*d^4*e^6*f*g^9*z^4 - 1408*a^8*b^3*c^3*d*e^9*f^4*g^6*z^4 - 1408*a^3*b^3*c^8*d^9*e*f^6*g^4*z^4 - 1408*a^3*b^3*c^8*d^6*e^4*f^9*g*z^4 - 1280*a^7*b*c^6*d^7*e^3*f^2*g^8*z^4 - 1280*a^7*b*c^6*d^2*e^8*f^7*g^3*z^4 - 1280*a^6*b*c^7*d^8*e^2*f^3*g^7*z^4 - 1280*a^6*b*c^7*d^3*e^7*f^8*g^2*z^4 - 1152*a^6*b^3*c^5*d^8*e^2*f*g^9*z^4 - 1152*a^6*b^3*c^5*d*e^9*f^8*g^2*z^4 - 1152*a^5*b^3*c^6*d^9*e*f^2*g^8*z^4 - 1152*a^5*b^3*c^6*d^2*e^8*f^9*g*z^4 + 1056*a^5*b^5*c^4*d^8*e^2*f*g^9*z^4 + 1056*a^5*b^5*c^4*d*e^9*f^8*g^2*z^4 + 1056*a^4*b^5*c^5*d^9*e*f^2*g^8*z^4 + 1056*a^4*b^5*c^5*d^2*e^8*f^9*g*z^4 + 864*a^7*b^5*c^2*d^4*e^6*f*g^9*z^4 + 864*a^7*b^5*c^2*d*e^9*f^4*g^6*z^4 + 864*a^2*b^5*c^7*d^9*e*f^6*g^4*z^4 + 864*a^2*b^5*c^7*d^6*e^4*f^9*g*z^4 - 800*a^6*b^4*c^4*d^7*e^3*f*g^9*z^4 - 800*a^6*b^4*c^4*d*e^9*f^7*g^3*z^4 - 800*a^4*b^4*c^6*d^9*e*f^3*g^7*z^4 - 800*a^4*b^4*c^6*d^3*e^7*f^9*g*z^4 - 768*a^8*b*c^5*d^5*e^5*f^2*g^8*z^4 - 768*a^8*b*c^5*d^2*e^8*f^5*g^5*z^4 - 768*a^5*b*c^8*d^8*e^2*f^5*g^5*z^4 - 768*a^5*b*c^8*d^5*e^5*f^8*g^2*z^4 + 640*a^9*b^2*c^3*d^3*e^7*f*g^9*z^4 + 640*a^9*b^2*c^3*d*e^9*f^3*g^7*z^4 + 640*a^3*b^2*c^9*d^9*e*f^7*g^3*z^4 + 640*a^3*b^2*c^9*d^7*e^3*f^9*g*z^4 + 512*a^7*b*c^6*d^6*e^4*f^3*g^7*z^4 + 512*a^7*b*c^6*d^3*e^7*f^6*g^4*z^4 + 512*a^6*b*c^7*d^7*e^3*f^4*g^6*z^4 + 512*a^6*b*c^7*d^4*e^6*f^7*g^3*z^4 - 480*a^5*b^8*c*d^3*e^7*f^3*g^7*z^4 - 480*a*b^8*c^5*d^7*e^3*f^7*g^3*z^4 - 400*a^7*b^4*c^3*d^5*e^5*f*g^9*z^4 - 400*a^7*b^4*c^3*d*e^9*f^5*g^5*z^4 - 400*a^3*b^4*c^7*d^9*e*f^5*g^5*z^4 - 400*a^3*b^4*c^7*d^5*e^5*f^9*g*z^4 - 372*a^6*b^6*c^2*d^5*e^5*f*g^9*z^4 - 372*a^6*b^6*c^2*d*e^9*f^5*g^5*z^4 - 372*a^2*b^6*c^6*d^9*e*f^5*g^5*z^4 - 372*a^2*b^6*c^6*d^5*e^5*f^9*g*z^4 - 328*a^5*b^6*c^3*d^7*e^3*f*g^9*z^4 - 328*a^5*b^6*c^3*d*e^9*f^7*g^3*z^4 - 328*a^3*b^6*c^5*d^9*e*f^3*g^7*z^4 - 328*a^3*b^6*c^5*d^3*e^7*f^9*g*z^4 - 288*a^8*b^4*c^2*d^3*e^7*f*g^9*z^4 - 288*a^8*b^4*c^2*d*e^9*f^3*g^7*z^4 - 288*a^5*b^7*c^2*d^6*e^4*f*g^9*z^4 - 288*a^5*b^7*c^2*d*e^9*f^6*g^4*z^4 - 288*a^2*b^7*c^5*d^9*e*f^4*g^6*z^4 - 288*a^2*b^7*c^5*d^4*e^6*f^9*g*z^4 - 288*a^2*b^4*c^8*d^9*e*f^7*g^3*z^4 - 288*a^2*b^4*c^8*d^7*e^3*f^9*g*z^4 - 280*a^4*b^7*c^3*d^8*e^2*f*g^9*z^4 - 280*a^4*b^7*c^3*d*e^9*f^8*g^2*z^4 - 280*a^3*b^7*c^4*d^9*e*f^2*g^8*z^4 - 280*a^3*b^7*c^4*d^2*e^8*f^9*g*z^4 + 256*a^9*b*c^4*d^3*e^7*f^2*g^8*z^4 + 256*a^9*b*c^4*d^2*e^8*f^3*g^7*z^4 + 256*a^4*b*c^9*d^8*e^2*f^7*g^3*z^4 + 256*a^4*b*c^9*d^7*e^3*f^8*g^2*z^4 - 248*a^7*b^6*c*d^2*e^8*f^2*g^8*z^4 - 248*a*b^6*c^7*d^8*e^2*f^8*g^2*z^4 + 236*a^6*b^7*c*d^3*e^7*f^2*g^8*z^4 + 236*a^6*b^7*c*d^2*e^8*f^3*g^7*z^4 + 236*a*b^7*c^6*d^8*e^2*f^7*g^3*z^4 + 236*a*b^7*c^6*d^7*e^3*f^8*g^2*z^4 + 200*a^4*b^9*c*d^4*e^6*f^3*g^7*z^4 + 200*a^4*b^9*c*d^3*e^7*f^4*g^6*z^4 - 200*a^3*b^10*c*d^4*e^6*f^4*g^6*z^4 - 200*a*b^10*c^3*d^6*e^4*f^6*g^4*z^4 + 200*a*b^9*c^4*d^7*e^3*f^6*g^4*z^4 + 200*a*b^9*c^4*d^6*e^4*f^7*g^3*z^4 - 196*a^4*b^9*c*d^5*e^5*f^2*g^8*z^4 - 196*a^4*b^9*c*d^2*e^8*f^5*g^5*z^4 - 196*a*b^9*c^4*d^8*e^2*f^5*g^5*z^4 - 196*a*b^9*c^4*d^5*e^5*f^8*g^2*z^4 - 192*a^9*b^3*c^2*d^2*e^8*f*g^9*z^4 - 192*a^9*b^3*c^2*d*e^9*f^2*g^8*z^4 - 192*a^2*b^3*c^9*d^9*e*f^8*g^2*z^4 - 192*a^2*b^3*c^9*d^8*e^2*f^9*g*z^4 + 156*a^4*b^8*c^2*d^7*e^3*f*g^9*z^4 + 156*a^4*b^8*c^2*d*e^9*f^7*g^3*z^4 + 156*a^2*b^8*c^4*d^9*e*f^3*g^7*z^4 + 156*a^2*b^8*c^4*d^3*e^7*f^9*g*z^4 + 96*a^5*b^8*c*d^4*e^6*f^2*g^8*z^4 + 96*a^5*b^8*c*d^2*e^8*f^4*g^6*z^4 + 96*a*b^8*c^5*d^8*e^2*f^6*g^4*z^4 + 96*a*b^8*c^5*d^6*e^4*f^8*g^2*z^4 + 88*a^3*b^10*c*d^5*e^5*f^3*g^7*z^4 + 88*a^3*b^10*c*d^3*e^7*f^5*g^5*z^4 + 88*a*b^10*c^3*d^7*e^3*f^5*g^5*z^4 + 88*a*b^10*c^3*d^5*e^5*f^7*g^3*z^4 - 36*a^2*b^11*c*d^6*e^4*f^3*g^7*z^4 - 36*a^2*b^11*c*d^3*e^7*f^6*g^4*z^4 - 36*a*b^11*c^2*d^7*e^3*f^4*g^6*z^4 - 36*a*b^11*c^2*d^4*e^6*f^7*g^3*z^4 + 28*a^3*b^10*c*d^6*e^4*f^2*g^8*z^4 + 28*a^3*b^10*c*d^2*e^8*f^6*g^4*z^4 + 28*a*b^10*c^3*d^8*e^2*f^4*g^6*z^4 + 28*a*b^10*c^3*d^4*e^6*f^8*g^2*z^4 + 24*a^3*b^9*c^2*d^8*e^2*f*g^9*z^4 + 24*a^3*b^9*c^2*d*e^9*f^8*g^2*z^4 + 24*a^2*b^11*c*d^7*e^3*f^2*g^8*z^4 + 24*a^2*b^11*c*d^2*e^8*f^7*g^3*z^4 + 24*a^2*b^9*c^3*d^9*e*f^2*g^8*z^4 + 24*a^2*b^9*c^3*d^2*e^8*f^9*g*z^4 + 24*a*b^11*c^2*d^8*e^2*f^3*g^7*z^4 + 24*a*b^11*c^2*d^3*e^7*f^8*g^2*z^4 + 12*a^2*b^11*c*d^5*e^5*f^4*g^6*z^4 + 12*a^2*b^11*c*d^4*e^6*f^5*g^5*z^4 + 12*a*b^11*c^2*d^6*e^4*f^5*g^5*z^4 + 12*a*b^11*c^2*d^5*e^5*f^6*g^4*z^4 + 40*b^10*c^4*d^7*e^3*f^7*g^3*z^4 + 20*b^12*c^2*d^6*e^4*f^6*g^4*z^4 - 20*b^11*c^3*d^7*e^3*f^6*g^4*z^4 - 20*b^11*c^3*d^6*e^4*f^7*g^3*z^4 - 20*b^9*c^5*d^8*e^2*f^7*g^3*z^4 - 20*b^9*c^5*d^7*e^3*f^8*g^2*z^4 + 20*b^8*c^6*d^8*e^2*f^8*g^2*z^4 + 16*b^11*c^3*d^8*e^2*f^5*g^5*z^4 + 16*b^11*c^3*d^5*e^5*f^8*g^2*z^4 - 6*b^12*c^2*d^8*e^2*f^4*g^6*z^4 - 6*b^12*c^2*d^4*e^6*f^8*g^2*z^4 - 5*b^10*c^4*d^8*e^2*f^6*g^4*z^4 - 5*b^10*c^4*d^6*e^4*f^8*g^2*z^4 - 4*b^12*c^2*d^7*e^3*f^5*g^5*z^4 - 4*b^12*c^2*d^5*e^5*f^7*g^3*z^4 - 4608*a^7*c^7*d^5*e^5*f^5*g^5*z^4 + 3328*a^7*c^7*d^6*e^4*f^4*g^6*z^4 + 3328*a^7*c^7*d^4*e^6*f^6*g^4*z^4 - 3072*a^8*c^6*d^5*e^5*f^3*g^7*z^4 + 3072*a^8*c^6*d^4*e^6*f^4*g^6*z^4 - 3072*a^8*c^6*d^3*e^7*f^5*g^5*z^4 - 3072*a^6*c^8*d^7*e^3*f^5*g^5*z^4 + 3072*a^6*c^8*d^6*e^4*f^6*g^4*z^4 - 3072*a^6*c^8*d^5*e^5*f^7*g^3*z^4 - 2048*a^9*c^5*d^3*e^7*f^3*g^7*z^4 - 2048*a^7*c^7*d^7*e^3*f^3*g^7*z^4 - 2048*a^7*c^7*d^3*e^7*f^7*g^3*z^4 - 2048*a^5*c^9*d^7*e^3*f^7*g^3*z^4 + 1792*a^8*c^6*d^6*e^4*f^2*g^8*z^4 + 1792*a^8*c^6*d^2*e^8*f^6*g^4*z^4 + 1792*a^6*c^8*d^8*e^2*f^4*g^6*z^4 + 1792*a^6*c^8*d^4*e^6*f^8*g^2*z^4 + 1408*a^9*c^5*d^4*e^6*f^2*g^8*z^4 + 1408*a^9*c^5*d^2*e^8*f^4*g^6*z^4 + 1408*a^5*c^9*d^8*e^2*f^6*g^4*z^4 + 1408*a^5*c^9*d^6*e^4*f^8*g^2*z^4 + 1088*a^7*c^7*d^8*e^2*f^2*g^8*z^4 + 1088*a^7*c^7*d^2*e^8*f^8*g^2*z^4 + 512*a^10*c^4*d^2*e^8*f^2*g^8*z^4 + 512*a^4*c^10*d^8*e^2*f^8*g^2*z^4 + 40*a^4*b^10*d^3*e^7*f^3*g^7*z^4 + 20*a^6*b^8*d^2*e^8*f^2*g^8*z^4 - 20*a^5*b^9*d^3*e^7*f^2*g^8*z^4 - 20*a^5*b^9*d^2*e^8*f^3*g^7*z^4 - 20*a^3*b^11*d^4*e^6*f^3*g^7*z^4 - 20*a^3*b^11*d^3*e^7*f^4*g^6*z^4 + 20*a^2*b^12*d^4*e^6*f^4*g^6*z^4 + 16*a^3*b^11*d^5*e^5*f^2*g^8*z^4 + 16*a^3*b^11*d^2*e^8*f^5*g^5*z^4 - 6*a^2*b^12*d^6*e^4*f^2*g^8*z^4 - 6*a^2*b^12*d^2*e^8*f^6*g^4*z^4 - 5*a^4*b^10*d^4*e^6*f^2*g^8*z^4 - 5*a^4*b^10*d^2*e^8*f^4*g^6*z^4 - 4*a^2*b^12*d^5*e^5*f^3*g^7*z^4 - 4*a^2*b^12*d^3*e^7*f^5*g^5*z^4 + 480*a^8*b^2*c^4*e^10*f^6*g^4*z^4 - 440*a^7*b^4*c^3*e^10*f^6*g^4*z^4 + 320*a^8*b^3*c^3*e^10*f^5*g^5*z^4 + 320*a^7*b^3*c^4*e^10*f^7*g^3*z^4 - 240*a^8*b^4*c^2*e^10*f^4*g^6*z^4 - 240*a^6*b^4*c^4*e^10*f^8*g^2*z^4 + 192*a^9*b^3*c^2*e^10*f^3*g^7*z^4 + 192*a^9*b^2*c^3*e^10*f^4*g^6*z^4 + 192*a^7*b^2*c^5*e^10*f^8*g^2*z^4 + 90*a^6*b^6*c^2*e^10*f^6*g^4*z^4 + 68*a^5*b^6*c^3*e^10*f^8*g^2*z^4 - 48*a^10*b^2*c^2*e^10*f^2*g^8*z^4 + 48*a^7*b^5*c^2*e^10*f^5*g^5*z^4 + 48*a^6*b^5*c^3*e^10*f^7*g^3*z^4 - 36*a^5*b^7*c^2*e^10*f^7*g^3*z^4 - 6*a^4*b^8*c^2*e^10*f^8*g^2*z^4 + 480*a^4*b^2*c^8*d^10*f^4*g^6*z^4 - 440*a^3*b^4*c^7*d^10*f^4*g^6*z^4 + 320*a^4*b^3*c^7*d^10*f^3*g^7*z^4 + 320*a^3*b^3*c^8*d^10*f^5*g^5*z^4 - 240*a^4*b^4*c^6*d^10*f^2*g^8*z^4 - 240*a^2*b^4*c^8*d^10*f^6*g^4*z^4 + 192*a^5*b^2*c^7*d^10*f^2*g^8*z^4 + 192*a^3*b^2*c^9*d^10*f^6*g^4*z^4 + 192*a^2*b^3*c^9*d^10*f^7*g^3*z^4 + 90*a^2*b^6*c^6*d^10*f^4*g^6*z^4 + 68*a^3*b^6*c^5*d^10*f^2*g^8*z^4 + 48*a^3*b^5*c^6*d^10*f^3*g^7*z^4 + 48*a^2*b^5*c^7*d^10*f^5*g^5*z^4 - 48*a^2*b^2*c^10*d^10*f^8*g^2*z^4 - 36*a^2*b^7*c^5*d^10*f^3*g^7*z^4 - 6*a^2*b^8*c^4*d^10*f^2*g^8*z^4 + 480*a^8*b^2*c^4*d^6*e^4*g^10*z^4 - 440*a^7*b^4*c^3*d^6*e^4*g^10*z^4 + 320*a^8*b^3*c^3*d^5*e^5*g^10*z^4 + 320*a^7*b^3*c^4*d^7*e^3*g^10*z^4 - 240*a^8*b^4*c^2*d^4*e^6*g^10*z^4 - 240*a^6*b^4*c^4*d^8*e^2*g^10*z^4 + 192*a^9*b^3*c^2*d^3*e^7*g^10*z^4 + 192*a^9*b^2*c^3*d^4*e^6*g^10*z^4 + 192*a^7*b^2*c^5*d^8*e^2*g^10*z^4 + 90*a^6*b^6*c^2*d^6*e^4*g^10*z^4 + 68*a^5*b^6*c^3*d^8*e^2*g^10*z^4 - 48*a^10*b^2*c^2*d^2*e^8*g^10*z^4 + 48*a^7*b^5*c^2*d^5*e^5*g^10*z^4 + 48*a^6*b^5*c^3*d^7*e^3*g^10*z^4 - 36*a^5*b^7*c^2*d^7*e^3*g^10*z^4 - 6*a^4*b^8*c^2*d^8*e^2*g^10*z^4 + 480*a^4*b^2*c^8*d^4*e^6*f^10*z^4 - 440*a^3*b^4*c^7*d^4*e^6*f^10*z^4 + 320*a^4*b^3*c^7*d^3*e^7*f^10*z^4 + 320*a^3*b^3*c^8*d^5*e^5*f^10*z^4 - 240*a^4*b^4*c^6*d^2*e^8*f^10*z^4 - 240*a^2*b^4*c^8*d^6*e^4*f^10*z^4 + 192*a^5*b^2*c^7*d^2*e^8*f^10*z^4 + 192*a^3*b^2*c^9*d^6*e^4*f^10*z^4 + 192*a^2*b^3*c^9*d^7*e^3*f^10*z^4 + 90*a^2*b^6*c^6*d^4*e^6*f^10*z^4 + 68*a^3*b^6*c^5*d^2*e^8*f^10*z^4 + 48*a^3*b^5*c^6*d^3*e^7*f^10*z^4 + 48*a^2*b^5*c^7*d^5*e^5*f^10*z^4 - 48*a^2*b^2*c^10*d^8*e^2*f^10*z^4 - 36*a^2*b^7*c^5*d^3*e^7*f^10*z^4 - 6*a^2*b^8*c^4*d^2*e^8*f^10*z^4 + 16*b^9*c^5*d^9*e*f^6*g^4*z^4 + 16*b^9*c^5*d^6*e^4*f^9*g*z^4 - 14*b^10*c^4*d^9*e*f^5*g^5*z^4 - 14*b^10*c^4*d^5*e^5*f^9*g*z^4 + 4*b^13*c*d^7*e^3*f^4*g^6*z^4 - 4*b^13*c*d^6*e^4*f^5*g^5*z^4 - 4*b^13*c*d^5*e^5*f^6*g^4*z^4 + 4*b^13*c*d^4*e^6*f^7*g^3*z^4 + 4*b^11*c^3*d^9*e*f^4*g^6*z^4 + 4*b^11*c^3*d^4*e^6*f^9*g*z^4 - 4*b^8*c^6*d^9*e*f^7*g^3*z^4 - 4*b^8*c^6*d^7*e^3*f^9*g*z^4 - 4*b^7*c^7*d^9*e*f^8*g^2*z^4 - 4*b^7*c^7*d^8*e^2*f^9*g*z^4 - 768*a^9*c^5*d^5*e^5*f*g^9*z^4 - 768*a^9*c^5*d*e^9*f^5*g^5*z^4 - 768*a^5*c^9*d^9*e*f^5*g^5*z^4 - 768*a^5*c^9*d^5*e^5*f^9*g*z^4 - 512*a^10*c^4*d^3*e^7*f*g^9*z^4 - 512*a^10*c^4*d*e^9*f^3*g^7*z^4 - 512*a^8*c^6*d^7*e^3*f*g^9*z^4 - 512*a^8*c^6*d*e^9*f^7*g^3*z^4 - 512*a^6*c^8*d^9*e*f^3*g^7*z^4 - 512*a^6*c^8*d^3*e^7*f^9*g*z^4 - 512*a^4*c^10*d^9*e*f^7*g^3*z^4 - 512*a^4*c^10*d^7*e^3*f^9*g*z^4 + 16*a^5*b^9*d^4*e^6*f*g^9*z^4 + 16*a^5*b^9*d*e^9*f^4*g^6*z^4 - 14*a^4*b^10*d^5*e^5*f*g^9*z^4 - 14*a^4*b^10*d*e^9*f^5*g^5*z^4 - 4*a^7*b^7*d^2*e^8*f*g^9*z^4 - 4*a^7*b^7*d*e^9*f^2*g^8*z^4 - 4*a^6*b^8*d^3*e^7*f*g^9*z^4 - 4*a^6*b^8*d*e^9*f^3*g^7*z^4 + 4*a^3*b^11*d^6*e^4*f*g^9*z^4 + 4*a^3*b^11*d*e^9*f^6*g^4*z^4 + 4*a*b^13*d^6*e^4*f^3*g^7*z^4 - 4*a*b^13*d^5*e^5*f^4*g^6*z^4 - 4*a*b^13*d^4*e^6*f^5*g^5*z^4 + 4*a*b^13*d^3*e^7*f^6*g^4*z^4 - 768*a^9*b*c^4*e^10*f^5*g^5*z^4 - 768*a^8*b*c^5*e^10*f^7*g^3*z^4 - 256*a^10*b*c^3*e^10*f^3*g^7*z^4 + 192*a^6*b^3*c^5*e^10*f^9*g*z^4 + 68*a^7*b^6*c*e^10*f^4*g^6*z^4 - 48*a^8*b^5*c*e^10*f^3*g^7*z^4 - 48*a^5*b^5*c^4*e^10*f^9*g*z^4 - 36*a^6*b^7*c*e^10*f^5*g^5*z^4 + 12*a^9*b^4*c*e^10*f^2*g^8*z^4 + 4*a^4*b^9*c*e^10*f^7*g^3*z^4 + 4*a^4*b^7*c^3*e^10*f^9*g*z^4 - 768*a^5*b*c^8*d^10*f^3*g^7*z^4 - 768*a^4*b*c^9*d^10*f^5*g^5*z^4 - 256*a^3*b*c^10*d^10*f^7*g^3*z^4 + 192*a^5*b^3*c^6*d^10*f*g^9*z^4 + 68*a*b^6*c^7*d^10*f^6*g^4*z^4 - 48*a^4*b^5*c^5*d^10*f*g^9*z^4 - 48*a*b^5*c^8*d^10*f^7*g^3*z^4 - 36*a*b^7*c^6*d^10*f^5*g^5*z^4 + 12*a*b^4*c^9*d^10*f^8*g^2*z^4 + 4*a^3*b^7*c^4*d^10*f*g^9*z^4 + 4*a*b^9*c^4*d^10*f^3*g^7*z^4 - 768*a^9*b*c^4*d^5*e^5*g^10*z^4 - 768*a^8*b*c^5*d^7*e^3*g^10*z^4 - 256*a^10*b*c^3*d^3*e^7*g^10*z^4 + 192*a^6*b^3*c^5*d^9*e*g^10*z^4 + 68*a^7*b^6*c*d^4*e^6*g^10*z^4 - 48*a^8*b^5*c*d^3*e^7*g^10*z^4 - 48*a^5*b^5*c^4*d^9*e*g^10*z^4 - 36*a^6*b^7*c*d^5*e^5*g^10*z^4 + 12*a^9*b^4*c*d^2*e^8*g^10*z^4 + 4*a^4*b^9*c*d^7*e^3*g^10*z^4 + 4*a^4*b^7*c^3*d^9*e*g^10*z^4 - 768*a^5*b*c^8*d^3*e^7*f^10*z^4 - 768*a^4*b*c^9*d^5*e^5*f^10*z^4 - 256*a^3*b*c^10*d^7*e^3*f^10*z^4 + 192*a^5*b^3*c^6*d*e^9*f^10*z^4 + 68*a*b^6*c^7*d^6*e^4*f^10*z^4 - 48*a^4*b^5*c^5*d*e^9*f^10*z^4 - 48*a*b^5*c^8*d^7*e^3*f^10*z^4 - 36*a*b^7*c^6*d^5*e^5*f^10*z^4 + 12*a*b^4*c^9*d^8*e^2*f^10*z^4 + 4*a^3*b^7*c^4*d*e^9*f^10*z^4 + 4*a*b^9*c^4*d^3*e^7*f^10*z^4 + 2*b^6*c^8*d^9*e*f^9*g*z^4 - 128*a^11*c^3*d*e^9*f*g^9*z^4 - 128*a^7*c^7*d^9*e*f*g^9*z^4 - 128*a^7*c^7*d*e^9*f^9*g*z^4 - 128*a^3*c^11*d^9*e*f^9*g*z^4 + 2*a^8*b^6*d*e^9*f*g^9*z^4 - 256*a^7*b*c^6*e^10*f^9*g*z^4 - 256*a^6*b*c^7*d^10*f*g^9*z^4 - 256*a^7*b*c^6*d^9*e*g^10*z^4 - 256*a^6*b*c^7*d*e^9*f^10*z^4 + 2*b^14*d^5*e^5*f^5*g^5*z^4 + 384*a^9*c^5*e^10*f^6*g^4*z^4 + 256*a^10*c^4*e^10*f^4*g^6*z^4 + 256*a^8*c^6*e^10*f^8*g^2*z^4 + 64*a^11*c^3*e^10*f^2*g^8*z^4 - 6*b^8*c^6*d^10*f^6*g^4*z^4 + 4*b^9*c^5*d^10*f^5*g^5*z^4 + 4*b^7*c^7*d^10*f^7*g^3*z^4 + 384*a^5*c^9*d^10*f^4*g^6*z^4 + 256*a^6*c^8*d^10*f^2*g^8*z^4 + 256*a^4*c^10*d^10*f^6*g^4*z^4 + 64*a^3*c^11*d^10*f^8*g^2*z^4 - 6*a^6*b^8*e^10*f^4*g^6*z^4 + 4*a^7*b^7*e^10*f^3*g^7*z^4 + 4*a^5*b^9*e^10*f^5*g^5*z^4 + 384*a^9*c^5*d^6*e^4*g^10*z^4 + 256*a^10*c^4*d^4*e^6*g^10*z^4 + 256*a^8*c^6*d^8*e^2*g^10*z^4 + 64*a^11*c^3*d^2*e^8*g^10*z^4 - 6*b^8*c^6*d^6*e^4*f^10*z^4 + 4*b^9*c^5*d^5*e^5*f^10*z^4 + 4*b^7*c^7*d^7*e^3*f^10*z^4 + 384*a^5*c^9*d^4*e^6*f^10*z^4 + 256*a^6*c^8*d^2*e^8*f^10*z^4 + 256*a^4*c^10*d^6*e^4*f^10*z^4 + 64*a^3*c^11*d^8*e^2*f^10*z^4 - 6*a^6*b^8*d^4*e^6*g^10*z^4 + 4*a^7*b^7*d^3*e^7*g^10*z^4 + 4*a^5*b^9*d^5*e^5*g^10*z^4 - 48*a^6*b^2*c^6*e^10*f^10*z^4 - 48*a^6*b^2*c^6*d^10*g^10*z^4 + 12*a^5*b^4*c^5*e^10*f^10*z^4 + 12*a^5*b^4*c^5*d^10*g^10*z^4 + 64*a^7*c^7*e^10*f^10*z^4 + 64*a^7*c^7*d^10*g^10*z^4 - b^14*d^6*e^4*f^4*g^6*z^4 - b^14*d^4*e^6*f^6*g^4*z^4 - b^10*c^4*d^10*f^4*g^6*z^4 - b^6*c^8*d^10*f^8*g^2*z^4 - a^8*b^6*e^10*f^2*g^8*z^4 - a^4*b^10*e^10*f^6*g^4*z^4 - b^10*c^4*d^4*e^6*f^10*z^4 - b^6*c^8*d^8*e^2*f^10*z^4 - a^8*b^6*d^2*e^8*g^10*z^4 - a^4*b^10*d^6*e^4*g^10*z^4 - a^4*b^6*c^4*e^10*f^10*z^4 - a^4*b^6*c^4*d^10*g^10*z^4 + 272*a^5*b^2*c^3*d*e^7*f*g^7*z^2 - 192*a^4*b^4*c^2*d*e^7*f*g^7*z^2 - 164*a^5*b*c^4*d^2*e^6*f*g^7*z^2 - 164*a^5*b*c^4*d*e^7*f^2*g^6*z^2 + 120*a^2*b^2*c^6*d^7*e*f*g^7*z^2 + 120*a^2*b^2*c^6*d*e^7*f^7*g*z^2 + 120*a*b^2*c^7*d^7*e*f^3*g^5*z^2 + 120*a*b^2*c^7*d^3*e^5*f^7*g*z^2 - 76*a^4*b*c^5*d^4*e^4*f*g^7*z^2 - 76*a^4*b*c^5*d*e^7*f^4*g^4*z^2 - 76*a^3*b*c^6*d^6*e^2*f*g^7*z^2 - 76*a^3*b*c^6*d*e^7*f^6*g^2*z^2 - 64*a*b^3*c^6*d^7*e*f^2*g^6*z^2 - 64*a*b^3*c^6*d^2*e^6*f^7*g*z^2 - 60*a^2*b*c^7*d^7*e*f^2*g^6*z^2 - 60*a^2*b*c^7*d^2*e^6*f^7*g*z^2 + 44*a*b*c^8*d^6*e^2*f^5*g^3*z^2 + 44*a*b*c^8*d^5*e^3*f^6*g^2*z^2 + 22*a*b^5*c^4*d^6*e^2*f*g^7*z^2 + 22*a*b^5*c^4*d*e^7*f^6*g^2*z^2 - 20*a^2*b^7*c*d^2*e^6*f*g^7*z^2 - 20*a^2*b^7*c*d*e^7*f^2*g^6*z^2 + 8*a*b^8*c*d^2*e^6*f^2*g^6*z^2 - 8*a*b^6*c^3*d^5*e^3*f*g^7*z^2 - 8*a*b^6*c^3*d*e^7*f^5*g^3*z^2 + 2*a*b^7*c^2*d^4*e^4*f*g^7*z^2 + 2*a*b^7*c^2*d*e^7*f^4*g^4*z^2 - 590*a^2*b^2*c^6*d^4*e^4*f^4*g^4*z^2 - 352*a^2*b^4*c^4*d^3*e^5*f^3*g^5*z^2 - 346*a^3*b^2*c^5*d^4*e^4*f^2*g^6*z^2 - 346*a^3*b^2*c^5*d^2*e^6*f^4*g^4*z^2 - 274*a^4*b^2*c^4*d^2*e^6*f^2*g^6*z^2 + 272*a^3*b^2*c^5*d^3*e^5*f^3*g^5*z^2 + 250*a^2*b^3*c^5*d^4*e^4*f^3*g^5*z^2 + 250*a^2*b^3*c^5*d^3*e^5*f^4*g^4*z^2 + 204*a^3*b^3*c^4*d^3*e^5*f^2*g^6*z^2 + 204*a^3*b^3*c^4*d^2*e^6*f^3*g^5*z^2 + 136*a^2*b^2*c^6*d^5*e^3*f^3*g^5*z^2 + 136*a^2*b^2*c^6*d^3*e^5*f^5*g^3*z^2 + 71*a^2*b^4*c^4*d^4*e^4*f^2*g^6*z^2 + 71*a^2*b^4*c^4*d^2*e^6*f^4*g^4*z^2 - 56*a^2*b^3*c^5*d^5*e^3*f^2*g^6*z^2 - 56*a^2*b^3*c^5*d^2*e^6*f^5*g^3*z^2 + 18*a^2*b^2*c^6*d^6*e^2*f^2*g^6*z^2 + 18*a^2*b^2*c^6*d^2*e^6*f^6*g^2*z^2 - 16*a^3*b^4*c^3*d^2*e^6*f^2*g^6*z^2 + 16*a^2*b^5*c^3*d^3*e^5*f^2*g^6*z^2 + 16*a^2*b^5*c^3*d^2*e^6*f^3*g^5*z^2 - 4*a^2*b^6*c^2*d^2*e^6*f^2*g^6*z^2 + 48*a^3*b^6*c*d*e^7*f*g^7*z^2 - 20*a*b^4*c^5*d^7*e*f*g^7*z^2 - 20*a*b^4*c^5*d*e^7*f^7*g*z^2 - 4*a*b^8*c*d^3*e^5*f*g^7*z^2 - 4*a*b^8*c*d*e^7*f^3*g^5*z^2 + 4*a*b*c^8*d^7*e*f^4*g^4*z^2 + 4*a*b*c^8*d^4*e^4*f^7*g*z^2 + 368*a^4*b^2*c^4*d^3*e^5*f*g^7*z^2 + 368*a^4*b^2*c^4*d*e^7*f^3*g^5*z^2 + 264*a^3*b^2*c^5*d^5*e^3*f*g^7*z^2 + 264*a^3*b^2*c^5*d*e^7*f^5*g^3*z^2 - 208*a^3*b^4*c^3*d^3*e^5*f*g^7*z^2 - 208*a^3*b^4*c^3*d*e^7*f^3*g^5*z^2 - 164*a^4*b*c^5*d^3*e^5*f^2*g^6*z^2 - 164*a^4*b*c^5*d^2*e^6*f^3*g^5*z^2 + 140*a^2*b*c^7*d^5*e^3*f^4*g^4*z^2 + 140*a^2*b*c^7*d^4*e^4*f^5*g^3*z^2 - 122*a*b^2*c^7*d^6*e^2*f^4*g^4*z^2 - 122*a*b^2*c^7*d^4*e^4*f^6*g^2*z^2 - 108*a^2*b^3*c^5*d^6*e^2*f*g^7*z^2 - 108*a^2*b^3*c^5*d*e^7*f^6*g^2*z^2 + 102*a*b^3*c^6*d^5*e^3*f^4*g^4*z^2 + 102*a*b^3*c^6*d^4*e^4*f^5*g^3*z^2 + 80*a*b^6*c^3*d^3*e^5*f^3*g^5*z^2 + 68*a*b^4*c^5*d^6*e^2*f^2*g^6*z^2 + 68*a*b^4*c^5*d^2*e^6*f^6*g^2*z^2 - 60*a^3*b*c^6*d^5*e^3*f^2*g^6*z^2 + 60*a^3*b*c^6*d^4*e^4*f^3*g^5*z^2 + 60*a^3*b*c^6*d^3*e^5*f^4*g^4*z^2 - 60*a^3*b*c^6*d^2*e^6*f^5*g^3*z^2 - 54*a^3*b^3*c^4*d^4*e^4*f*g^7*z^2 - 54*a^3*b^3*c^4*d*e^7*f^4*g^4*z^2 - 52*a*b^4*c^5*d^5*e^3*f^3*g^5*z^2 - 52*a*b^4*c^5*d^3*e^5*f^5*g^3*z^2 + 48*a^3*b^5*c^2*d^2*e^6*f*g^7*z^2 + 48*a^3*b^5*c^2*d*e^7*f^2*g^6*z^2 + 48*a^2*b^6*c^2*d^3*e^5*f*g^7*z^2 + 48*a^2*b^6*c^2*d*e^7*f^3*g^5*z^2 + 44*a^4*b^3*c^3*d^2*e^6*f*g^7*z^2 + 44*a^4*b^3*c^3*d*e^7*f^2*g^6*z^2 - 44*a^2*b*c^7*d^6*e^2*f^3*g^5*z^2 - 44*a^2*b*c^7*d^3*e^5*f^6*g^2*z^2 - 44*a*b^3*c^6*d^6*e^2*f^3*g^5*z^2 - 44*a*b^3*c^6*d^3*e^5*f^6*g^2*z^2 - 32*a*b^5*c^4*d^4*e^4*f^3*g^5*z^2 - 32*a*b^5*c^4*d^3*e^5*f^4*g^4*z^2 - 32*a*b^2*c^7*d^5*e^3*f^5*g^3*z^2 - 20*a*b^7*c^2*d^3*e^5*f^2*g^6*z^2 - 20*a*b^7*c^2*d^2*e^6*f^3*g^5*z^2 + 20*a*b^4*c^5*d^4*e^4*f^4*g^4*z^2 - 14*a*b^5*c^4*d^5*e^3*f^2*g^6*z^2 - 14*a*b^5*c^4*d^2*e^6*f^5*g^3*z^2 + 4*a^2*b^5*c^3*d^4*e^4*f*g^7*z^2 + 4*a^2*b^5*c^3*d*e^7*f^4*g^4*z^2 - 4*a^2*b^4*c^4*d^5*e^3*f*g^7*z^2 - 4*a^2*b^4*c^4*d*e^7*f^5*g^3*z^2 + 2*a*b^6*c^3*d^4*e^4*f^2*g^6*z^2 + 2*a*b^6*c^3*d^2*e^6*f^4*g^4*z^2 - 50*b^2*c^8*d^6*e^2*f^6*g^2*z^2 - 32*b^4*c^6*d^5*e^3*f^5*g^3*z^2 + 24*b^3*c^7*d^6*e^2*f^5*g^3*z^2 + 24*b^3*c^7*d^5*e^3*f^6*g^2*z^2 + 23*b^4*c^6*d^6*e^2*f^4*g^4*z^2 + 23*b^4*c^6*d^4*e^4*f^6*g^2*z^2 - 11*b^6*c^4*d^6*e^2*f^2*g^6*z^2 - 11*b^6*c^4*d^2*e^6*f^6*g^2*z^2 + 8*b^6*c^4*d^5*e^3*f^3*g^5*z^2 + 8*b^6*c^4*d^3*e^5*f^5*g^3*z^2 - 8*b^5*c^5*d^5*e^3*f^4*g^4*z^2 - 8*b^5*c^5*d^4*e^4*f^5*g^3*z^2 + 5*b^6*c^4*d^4*e^4*f^4*g^4*z^2 - 4*b^8*c^2*d^3*e^5*f^3*g^5*z^2 + 4*b^7*c^3*d^5*e^3*f^2*g^6*z^2 + 4*b^7*c^3*d^2*e^6*f^5*g^3*z^2 - 2*b^7*c^3*d^4*e^4*f^3*g^5*z^2 - 2*b^7*c^3*d^3*e^5*f^4*g^4*z^2 - 2*b^5*c^5*d^6*e^2*f^3*g^5*z^2 - 2*b^5*c^5*d^3*e^5*f^6*g^2*z^2 + 416*a^5*c^5*d^2*e^6*f^2*g^6*z^2 - 392*a^4*c^6*d^3*e^5*f^3*g^5*z^2 + 376*a^4*c^6*d^4*e^4*f^2*g^6*z^2 + 376*a^4*c^6*d^2*e^6*f^4*g^4*z^2 + 320*a^3*c^7*d^4*e^4*f^4*g^4*z^2 - 280*a^3*c^7*d^5*e^3*f^3*g^5*z^2 - 280*a^3*c^7*d^3*e^5*f^5*g^3*z^2 - 200*a^2*c^8*d^5*e^3*f^5*g^3*z^2 + 160*a^3*c^7*d^6*e^2*f^2*g^6*z^2 + 160*a^3*c^7*d^2*e^6*f^6*g^2*z^2 + 120*a^2*c^8*d^6*e^2*f^4*g^4*z^2 + 120*a^2*c^8*d^4*e^4*f^6*g^2*z^2 - 471*a^4*b^2*c^4*e^8*f^4*g^4*z^2 + 436*a^3*b^4*c^3*e^8*f^4*g^4*z^2 - 310*a^3*b^3*c^4*e^8*f^5*g^3*z^2 - 232*a^5*b^2*c^3*e^8*f^2*g^6*z^2 + 229*a^2*b^4*c^4*e^8*f^6*g^2*z^2 + 216*a^4*b^4*c^2*e^8*f^2*g^6*z^2 - 204*a^4*b^3*c^3*e^8*f^3*g^5*z^2 - 150*a^3*b^2*c^5*e^8*f^6*g^2*z^2 - 91*a^2*b^6*c^2*e^8*f^4*g^4*z^2 - 72*a^3*b^5*c^2*e^8*f^3*g^5*z^2 - 44*a^2*b^5*c^3*e^8*f^5*g^3*z^2 - 471*a^4*b^2*c^4*d^4*e^4*g^8*z^2 + 436*a^3*b^4*c^3*d^4*e^4*g^8*z^2 - 310*a^3*b^3*c^4*d^5*e^3*g^8*z^2 - 232*a^5*b^2*c^3*d^2*e^6*g^8*z^2 + 229*a^2*b^4*c^4*d^6*e^2*g^8*z^2 + 216*a^4*b^4*c^2*d^2*e^6*g^8*z^2 - 204*a^4*b^3*c^3*d^3*e^5*g^8*z^2 - 150*a^3*b^2*c^5*d^6*e^2*g^8*z^2 - 91*a^2*b^6*c^2*d^4*e^4*g^8*z^2 - 72*a^3*b^5*c^2*d^3*e^5*g^8*z^2 - 44*a^2*b^5*c^3*d^5*e^3*g^8*z^2 - 26*b^3*c^7*d^7*e*f^4*g^4*z^2 - 26*b^3*c^7*d^4*e^4*f^7*g*z^2 + 16*b^2*c^8*d^7*e*f^5*g^3*z^2 + 16*b^2*c^8*d^5*e^3*f^7*g*z^2 + 10*b^5*c^5*d^7*e*f^2*g^6*z^2 + 10*b^5*c^5*d^2*e^6*f^7*g*z^2 - 4*b^4*c^6*d^7*e*f^3*g^5*z^2 - 4*b^4*c^6*d^3*e^5*f^7*g*z^2 + 2*b^9*c*d^3*e^5*f^2*g^6*z^2 + 2*b^9*c*d^2*e^6*f^3*g^5*z^2 - 168*a^5*c^5*d^3*e^5*f*g^7*z^2 - 168*a^5*c^5*d*e^7*f^3*g^5*z^2 - 120*a^4*c^6*d^5*e^3*f*g^7*z^2 - 120*a^4*c^6*d*e^7*f^5*g^3*z^2 - 56*a^2*c^8*d^7*e*f^3*g^5*z^2 - 56*a^2*c^8*d^3*e^5*f^7*g*z^2 + 32*a*c^9*d^6*e^2*f^6*g^2*z^2 + 624*a^4*b*c^5*e^8*f^5*g^3*z^2 + 548*a^5*b*c^4*e^8*f^3*g^5*z^2 - 182*a^2*b^3*c^5*e^8*f^7*g*z^2 - 96*a^5*b^3*c^2*e^8*f*g^7*z^2 - 68*a*b^6*c^3*e^8*f^6*g^2*z^2 - 58*a^3*b^6*c*e^8*f^2*g^6*z^2 + 38*a^2*b^7*c*e^8*f^3*g^5*z^2 + 36*a*b^7*c^2*e^8*f^5*g^3*z^2 + 18*a*b^2*c^7*d^8*f^2*g^6*z^2 + 624*a^4*b*c^5*d^5*e^3*g^8*z^2 + 548*a^5*b*c^4*d^3*e^5*g^8*z^2 - 182*a^2*b^3*c^5*d^7*e*g^8*z^2 - 96*a^5*b^3*c^2*d*e^7*g^8*z^2 - 68*a*b^6*c^3*d^6*e^2*g^8*z^2 - 58*a^3*b^6*c*d^2*e^6*g^8*z^2 + 38*a^2*b^7*c*d^3*e^5*g^8*z^2 + 36*a*b^7*c^2*d^5*e^3*g^8*z^2 + 18*a*b^2*c^7*d^2*e^6*f^8*z^2 + 12*b*c^9*d^7*e*f^6*g^2*z^2 + 12*b*c^9*d^6*e^2*f^7*g*z^2 - 72*a^6*c^4*d*e^7*f*g^7*z^2 - 40*a*c^9*d^7*e*f^5*g^3*z^2 - 40*a*c^9*d^5*e^3*f^7*g*z^2 - 24*a^3*c^7*d^7*e*f*g^7*z^2 - 24*a^3*c^7*d*e^7*f^7*g*z^2 - 4*a^2*b^8*d*e^7*f*g^7*z^2 + 2*a*b^9*d^2*e^6*f*g^7*z^2 + 2*a*b^9*d*e^7*f^2*g^6*z^2 + 204*a^3*b*c^6*e^8*f^7*g*z^2 + 128*a^6*b*c^3*e^8*f*g^7*z^2 + 48*a*b^5*c^4*e^8*f^7*g*z^2 + 24*a^4*b^5*c*e^8*f*g^7*z^2 - 48*a*b*c^8*d^8*f^3*g^5*z^2 - 36*a^2*b*c^7*d^8*f*g^7*z^2 + 6*a*b^3*c^6*d^8*f*g^7*z^2 + 204*a^3*b*c^6*d^7*e*g^8*z^2 + 128*a^6*b*c^3*d*e^7*g^8*z^2 + 48*a*b^5*c^4*d^7*e*g^8*z^2 + 24*a^4*b^5*c*d*e^7*g^8*z^2 - 48*a*b*c^8*d^3*e^5*f^8*z^2 - 36*a^2*b*c^7*d*e^7*f^8*z^2 + 6*a*b^3*c^6*d*e^7*f^8*z^2 - b^8*c^2*d^4*e^4*f^2*g^6*z^2 - b^8*c^2*d^2*e^6*f^4*g^4*z^2 - 4*b^9*c*e^8*f^5*g^3*z^2 - 4*b^7*c^3*e^8*f^7*g*z^2 - 12*b*c^9*d^8*f^5*g^3*z^2 + 24*a*c^9*d^8*f^4*g^4*z^2 - 4*b^9*c*d^5*e^3*g^8*z^2 - 4*b^7*c^3*d^7*e*g^8*z^2 - 4*a*b^9*e^8*f^3*g^5*z^2 - 2*a^3*b^7*e^8*f*g^7*z^2 - 12*b*c^9*d^5*e^3*f^8*z^2 + 24*a*c^9*d^4*e^4*f^8*z^2 - 4*a*b^9*d^3*e^5*g^8*z^2 - 2*a^3*b^7*d*e^7*g^8*z^2 - 12*a^5*b^4*c*e^8*g^8*z^2 - 12*a*b^4*c^5*e^8*f^8*z^2 - 12*a*b^4*c^5*d^8*g^8*z^2 - 8*c^10*d^7*e*f^7*g*z^2 + 6*b^8*c^2*e^8*f^6*g^2*z^2 - 232*a^5*c^5*e^8*f^4*g^4*z^2 - 188*a^4*c^6*e^8*f^6*g^2*z^2 - 92*a^6*c^4*e^8*f^2*g^6*z^2 + 9*b^2*c^8*d^8*f^4*g^4*z^2 - 3*b^4*c^6*d^8*f^2*g^6*z^2 + 2*b^3*c^7*d^8*f^3*g^5*z^2 + 36*a^2*c^8*d^8*f^2*g^6*z^2 + 6*b^8*c^2*d^6*e^2*g^8*z^2 + 5*a^2*b^8*e^8*f^2*g^6*z^2 - 232*a^5*c^5*d^4*e^4*g^8*z^2 - 188*a^4*c^6*d^6*e^2*g^8*z^2 - 92*a^6*c^4*d^2*e^6*g^8*z^2 + 9*b^2*c^8*d^4*e^4*f^8*z^2 - 3*b^4*c^6*d^2*e^6*f^8*z^2 + 2*b^3*c^7*d^3*e^5*f^8*z^2 + 36*a^2*c^8*d^2*e^6*f^8*z^2 + 5*a^2*b^8*d^2*e^6*g^8*z^2 + 48*a^6*b^2*c^2*e^8*g^8*z^2 + 45*a^2*b^2*c^6*e^8*f^8*z^2 + 45*a^2*b^2*c^6*d^8*g^8*z^2 + 4*c^10*d^8*f^6*g^2*z^2 + b^10*e^8*f^4*g^4*z^2 + 4*c^10*d^6*e^2*f^8*z^2 + b^10*d^4*e^4*g^8*z^2 - 64*a^7*c^3*e^8*g^8*z^2 + b^6*c^4*e^8*f^8*z^2 + b^6*c^4*d^8*g^8*z^2 - 48*a^3*c^7*e^8*f^8*z^2 - 48*a^3*c^7*d^8*g^8*z^2 + a^4*b^6*e^8*g^8*z^2 - b^10*d^2*e^6*f^2*g^6*z^2 + 108*a^2*b^2*c^4*d^2*e^5*f*g^6*z + 108*a^2*b^2*c^4*d*e^6*f^2*g^5*z + 60*a*b^2*c^5*d^3*e^4*f^2*g^5*z + 60*a*b^2*c^5*d^2*e^5*f^3*g^4*z - 48*a^2*b*c^5*d^2*e^5*f^2*g^5*z - 44*a*b^3*c^4*d^2*e^5*f^2*g^5*z - 120*a^2*b*c^5*d^3*e^4*f*g^6*z - 120*a^2*b*c^5*d*e^6*f^3*g^4*z - 96*a*b*c^6*d^3*e^4*f^3*g^4*z - 64*a^2*b^3*c^3*d*e^6*f*g^6*z + 32*a*b^3*c^4*d^3*e^4*f*g^6*z + 32*a*b^3*c^4*d*e^6*f^3*g^4*z - 28*a*b^4*c^3*d^2*e^5*f*g^6*z - 28*a*b^4*c^3*d*e^6*f^2*g^5*z - 18*a*b^2*c^5*d^4*e^3*f*g^6*z - 18*a*b^2*c^5*d*e^6*f^4*g^3*z + 4*a*b*c^6*d^4*e^3*f^2*g^5*z + 4*a*b*c^6*d^2*e^5*f^4*g^3*z + 24*a*b^5*c^2*d*e^6*f*g^6*z - 16*a^3*b*c^4*d*e^6*f*g^6*z - 8*a*b*c^6*d^5*e^2*f*g^6*z - 8*a*b*c^6*d*e^6*f^5*g^2*z - 13*b^2*c^6*d^6*e*f*g^6*z - 13*b^2*c^6*d*e^6*f^6*g*z + 8*b*c^7*d^6*e*f^2*g^5*z + 8*b*c^7*d^2*e^5*f^6*g*z + 9*b^2*c^6*d^4*e^3*f^3*g^4*z + 9*b^2*c^6*d^3*e^4*f^4*g^3*z + 8*b^5*c^3*d^2*e^5*f^2*g^5*z - 6*b^4*c^4*d^3*e^4*f^2*g^5*z - 6*b^4*c^4*d^2*e^5*f^3*g^4*z - 6*b^3*c^5*d^4*e^3*f^2*g^5*z - 6*b^3*c^5*d^2*e^5*f^4*g^3*z + 4*b^3*c^5*d^3*e^4*f^3*g^4*z + b^2*c^6*d^5*e^2*f^2*g^5*z + b^2*c^6*d^2*e^5*f^5*g^2*z + 16*a^2*c^6*d^3*e^4*f^2*g^5*z + 16*a^2*c^6*d^2*e^5*f^3*g^4*z - 112*a^2*b^3*c^3*e^7*f^2*g^5*z - 12*a^2*b^2*c^4*e^7*f^3*g^4*z - 112*a^2*b^3*c^3*d^2*e^5*g^7*z - 12*a^2*b^2*c^4*d^3*e^4*g^7*z - 2*b^7*c*d*e^6*f*g^6*z + 8*a*c^7*d^6*e*f*g^6*z + 8*a*c^7*d*e^6*f^6*g*z + 52*a*b*c^6*e^7*f^6*g*z - 10*a*b^6*c*e^7*f*g^6*z + 52*a*b*c^6*d^6*e*g^7*z - 10*a*b^6*c*d*e^6*g^7*z + 14*b^3*c^5*d^5*e^2*f*g^6*z + 14*b^3*c^5*d*e^6*f^5*g^2*z - 12*b*c^7*d^5*e^2*f^3*g^4*z - 12*b*c^7*d^3*e^4*f^5*g^2*z - 5*b^4*c^4*d^4*e^3*f*g^6*z - 5*b^4*c^4*d*e^6*f^4*g^3*z + b^6*c^2*d^2*e^5*f*g^6*z + b^6*c^2*d*e^6*f^2*g^5*z + 52*a^2*c^6*d^4*e^3*f*g^6*z + 52*a^2*c^6*d*e^6*f^4*g^3*z + 24*a*c^7*d^4*e^3*f^3*g^4*z + 24*a*c^7*d^3*e^4*f^4*g^3*z - 16*a*c^7*d^5*e^2*f^2*g^5*z - 16*a*c^7*d^2*e^5*f^5*g^2*z + 8*a^3*c^5*d^2*e^5*f*g^6*z + 8*a^3*c^5*d*e^6*f^2*g^5*z + 200*a^3*b*c^4*e^7*f^2*g^5*z + 144*a^2*b*c^5*e^7*f^4*g^3*z - 42*a*b^2*c^5*e^7*f^5*g^2*z + 32*a^3*b^2*c^3*e^7*f*g^6*z + 24*a^2*b^4*c^2*e^7*f*g^6*z + 24*a*b^5*c^2*e^7*f^2*g^5*z - 10*a*b^3*c^4*e^7*f^4*g^3*z + 4*a*b^4*c^3*e^7*f^3*g^4*z + 200*a^3*b*c^4*d^2*e^5*g^7*z + 144*a^2*b*c^5*d^4*e^3*g^7*z - 42*a*b^2*c^5*d^5*e^2*g^7*z + 32*a^3*b^2*c^3*d*e^6*g^7*z + 24*a^2*b^4*c^2*d*e^6*g^7*z + 24*a*b^5*c^2*d^2*e^5*g^7*z - 10*a*b^3*c^4*d^4*e^3*g^7*z + 4*a*b^4*c^3*d^3*e^4*g^7*z + 4*b*c^7*d^7*f*g^6*z + 4*b*c^7*d*e^6*f^7*z + 11*b^4*c^4*e^7*f^5*g^2*z - 4*b^5*c^3*e^7*f^4*g^3*z + b^6*c^2*e^7*f^3*g^4*z - 136*a^3*c^5*e^7*f^3*g^4*z - 68*a^2*c^6*e^7*f^5*g^2*z + 11*b^4*c^4*d^5*e^2*g^7*z - 4*b^5*c^3*d^4*e^3*g^7*z + b^6*c^2*d^3*e^4*g^7*z - 136*a^3*c^5*d^3*e^4*g^7*z - 68*a^2*c^6*d^5*e^2*g^7*z - 96*a^3*b^3*c^2*e^7*g^7*z + 4*c^8*d^6*e*f^3*g^4*z + 4*c^8*d^3*e^4*f^6*g*z - 10*b^3*c^5*e^7*f^6*g*z - 2*b^7*c*e^7*f^2*g^5*z - 128*a^4*c^4*e^7*f*g^6*z - 10*b^3*c^5*d^6*e*g^7*z - 2*b^7*c*d^2*e^5*g^7*z - 128*a^4*c^4*d*e^6*g^7*z + 128*a^4*b*c^3*e^7*g^7*z + 24*a^2*b^5*c*e^7*g^7*z - 4*c^8*d^7*f^2*g^5*z - 4*c^8*d^2*e^5*f^7*z + 3*b^2*c^6*e^7*f^7*z + 3*b^2*c^6*d^7*g^7*z + b^8*e^7*f*g^6*z + b^8*d*e^6*g^7*z - 16*a*c^7*e^7*f^7*z - 16*a*c^7*d^7*g^7*z - 2*a*b^7*e^7*g^7*z - 8*a*c^5*d*e^5*f*g^5 + 20*a*b*c^4*e^6*f*g^5 + 20*a*b*c^4*d*e^5*g^6 + 4*b*c^5*d^2*e^4*f*g^5 + 4*b*c^5*d*e^5*f^2*g^4 - 2*b^2*c^4*d*e^5*f*g^5 - 4*b^3*c^3*e^6*f*g^5 - 16*a*c^5*e^6*f^2*g^4 - 4*b^3*c^3*d*e^5*g^6 - 16*a*c^5*d^2*e^4*g^6 + 8*a*b^2*c^3*e^6*g^6 - 4*c^6*d^2*e^4*f^2*g^4 + 3*b^2*c^4*e^6*f^2*g^4 + 3*b^2*c^4*d^2*e^4*g^6 - 36*a^2*c^4*e^6*g^6, z, k)*(root(1120*a^6*b^2*c^6*d^9*e*f*g^9*z^4 + 1120*a^6*b^2*c^6*d*e^9*f^9*g*z^4 - 792*a^5*b^4*c^5*d^9*e*f*g^9*z^4 - 792*a^5*b^4*c^5*d*e^9*f^9*g*z^4 + 512*a^9*b*c^4*d^4*e^6*f*g^9*z^4 + 512*a^9*b*c^4*d*e^9*f^4*g^6*z^4 - 512*a^7*b*c^6*d^8*e^2*f*g^9*z^4 - 512*a^7*b*c^6*d*e^9*f^8*g^2*z^4 - 512*a^6*b*c^7*d^9*e*f^2*g^8*z^4 - 512*a^6*b*c^7*d^2*e^8*f^9*g*z^4 + 512*a^4*b*c^9*d^9*e*f^6*g^4*z^4 + 512*a^4*b*c^9*d^6*e^4*f^9*g*z^4 + 256*a^10*b*c^3*d^2*e^8*f*g^9*z^4 + 256*a^10*b*c^3*d*e^9*f^2*g^8*z^4 + 256*a^3*b*c^10*d^9*e*f^8*g^2*z^4 + 256*a^3*b*c^10*d^8*e^2*f^9*g*z^4 - 200*a^6*b^7*c*d^4*e^6*f*g^9*z^4 - 200*a^6*b^7*c*d*e^9*f^4*g^6*z^4 - 200*a*b^7*c^6*d^9*e*f^6*g^4*z^4 - 200*a*b^7*c^6*d^6*e^4*f^9*g*z^4 + 194*a^4*b^6*c^4*d^9*e*f*g^9*z^4 + 194*a^4*b^6*c^4*d*e^9*f^9*g*z^4 + 144*a^5*b^8*c*d^5*e^5*f*g^9*z^4 + 144*a^5*b^8*c*d*e^9*f^5*g^5*z^4 + 144*a*b^8*c^5*d^9*e*f^5*g^5*z^4 + 144*a*b^8*c^5*d^5*e^5*f^9*g*z^4 + 96*a^10*b^2*c^2*d*e^9*f*g^9*z^4 + 96*a^2*b^2*c^10*d^9*e*f^9*g*z^4 + 56*a^7*b^6*c*d^3*e^7*f*g^9*z^4 + 56*a^7*b^6*c*d*e^9*f^3*g^7*z^4 + 56*a*b^6*c^7*d^9*e*f^7*g^3*z^4 + 56*a*b^6*c^7*d^7*e^3*f^9*g*z^4 + 48*a^8*b^5*c*d^2*e^8*f*g^9*z^4 + 48*a^8*b^5*c*d*e^9*f^2*g^8*z^4 + 48*a*b^5*c^8*d^9*e*f^8*g^2*z^4 + 48*a*b^5*c^8*d^8*e^2*f^9*g*z^4 + 20*a*b^12*c*d^6*e^4*f^4*g^6*z^4 + 20*a*b^12*c*d^4*e^6*f^6*g^4*z^4 - 16*a^3*b^10*c*d^7*e^3*f*g^9*z^4 - 16*a^3*b^10*c*d*e^9*f^7*g^3*z^4 - 16*a^3*b^8*c^3*d^9*e*f*g^9*z^4 - 16*a^3*b^8*c^3*d*e^9*f^9*g*z^4 - 16*a*b^12*c*d^7*e^3*f^3*g^7*z^4 - 16*a*b^12*c*d^3*e^7*f^7*g^3*z^4 - 16*a*b^10*c^3*d^9*e*f^3*g^7*z^4 - 16*a*b^10*c^3*d^3*e^7*f^9*g*z^4 - 8*a^4*b^9*c*d^6*e^4*f*g^9*z^4 - 8*a^4*b^9*c*d*e^9*f^6*g^4*z^4 - 8*a*b^12*c*d^5*e^5*f^5*g^5*z^4 - 8*a*b^9*c^4*d^9*e*f^4*g^6*z^4 - 8*a*b^9*c^4*d^4*e^6*f^9*g*z^4 - 9984*a^7*b^2*c^5*d^4*e^6*f^4*g^6*z^4 - 9984*a^5*b^2*c^7*d^6*e^4*f^6*g^4*z^4 - 8640*a^6*b^2*c^6*d^6*e^4*f^4*g^6*z^4 - 8640*a^6*b^2*c^6*d^4*e^6*f^6*g^4*z^4 - 8544*a^5*b^4*c^5*d^5*e^5*f^5*g^5*z^4 + 5632*a^6*b^2*c^6*d^7*e^3*f^3*g^7*z^4 + 5632*a^6*b^2*c^6*d^3*e^7*f^7*g^3*z^4 + 5232*a^5*b^4*c^5*d^6*e^4*f^4*g^6*z^4 + 5232*a^5*b^4*c^5*d^4*e^6*f^6*g^4*z^4 + 4808*a^4*b^6*c^4*d^5*e^5*f^5*g^5*z^4 - 4288*a^6*b^4*c^4*d^5*e^5*f^3*g^7*z^4 - 4288*a^6*b^4*c^4*d^3*e^7*f^5*g^5*z^4 - 4288*a^4*b^4*c^6*d^7*e^3*f^5*g^5*z^4 - 4288*a^4*b^4*c^6*d^5*e^5*f^7*g^3*z^4 + 3968*a^6*b^3*c^5*d^5*e^5*f^4*g^6*z^4 + 3968*a^6*b^3*c^5*d^4*e^6*f^5*g^5*z^4 + 3968*a^5*b^3*c^6*d^6*e^4*f^5*g^5*z^4 + 3968*a^5*b^3*c^6*d^5*e^5*f^6*g^4*z^4 + 3840*a^7*b^2*c^5*d^5*e^5*f^3*g^7*z^4 + 3840*a^7*b^2*c^5*d^3*e^7*f^5*g^5*z^4 + 3840*a^5*b^2*c^7*d^7*e^3*f^5*g^5*z^4 + 3840*a^5*b^2*c^7*d^5*e^5*f^7*g^3*z^4 + 3776*a^6*b^4*c^4*d^4*e^6*f^4*g^6*z^4 + 3776*a^4*b^4*c^6*d^6*e^4*f^6*g^4*z^4 + 3456*a^6*b^2*c^6*d^5*e^5*f^5*g^5*z^4 + 3440*a^6*b^4*c^4*d^6*e^4*f^2*g^8*z^4 + 3440*a^6*b^4*c^4*d^2*e^8*f^6*g^4*z^4 + 3440*a^4*b^4*c^6*d^8*e^2*f^4*g^6*z^4 + 3440*a^4*b^4*c^6*d^4*e^6*f^8*g^2*z^4 - 3360*a^8*b^2*c^4*d^4*e^6*f^2*g^8*z^4 - 3360*a^8*b^2*c^4*d^2*e^8*f^4*g^6*z^4 - 3360*a^4*b^2*c^8*d^8*e^2*f^6*g^4*z^4 - 3360*a^4*b^2*c^8*d^6*e^4*f^8*g^2*z^4 - 2944*a^7*b^4*c^3*d^3*e^7*f^3*g^7*z^4 - 2944*a^3*b^4*c^7*d^7*e^3*f^7*g^3*z^4 + 2512*a^5*b^6*c^3*d^5*e^5*f^3*g^7*z^4 + 2512*a^5*b^6*c^3*d^3*e^7*f^5*g^5*z^4 + 2512*a^3*b^6*c^5*d^7*e^3*f^5*g^5*z^4 + 2512*a^3*b^6*c^5*d^5*e^5*f^7*g^3*z^4 + 2312*a^7*b^4*c^3*d^4*e^6*f^2*g^8*z^4 + 2312*a^7*b^4*c^3*d^2*e^8*f^4*g^6*z^4 + 2312*a^3*b^4*c^7*d^8*e^2*f^6*g^4*z^4 + 2312*a^3*b^4*c^7*d^6*e^4*f^8*g^2*z^4 + 1952*a^6*b^6*c^2*d^3*e^7*f^3*g^7*z^4 + 1952*a^2*b^6*c^6*d^7*e^3*f^7*g^3*z^4 - 1920*a^5*b^4*c^5*d^7*e^3*f^3*g^7*z^4 - 1920*a^5*b^4*c^5*d^3*e^7*f^7*g^3*z^4 - 1828*a^5*b^6*c^3*d^6*e^4*f^2*g^8*z^4 - 1828*a^5*b^6*c^3*d^2*e^8*f^6*g^4*z^4 - 1828*a^3*b^6*c^5*d^8*e^2*f^4*g^6*z^4 - 1828*a^3*b^6*c^5*d^4*e^6*f^8*g^2*z^4 + 1740*a^5*b^4*c^5*d^8*e^2*f^2*g^8*z^4 + 1740*a^5*b^4*c^5*d^2*e^8*f^8*g^2*z^4 - 1728*a^7*b^2*c^5*d^6*e^4*f^2*g^8*z^4 - 1728*a^7*b^2*c^5*d^2*e^8*f^6*g^4*z^4 - 1728*a^5*b^2*c^7*d^8*e^2*f^4*g^6*z^4 - 1728*a^5*b^2*c^7*d^4*e^6*f^8*g^2*z^4 - 1716*a^4*b^6*c^4*d^6*e^4*f^4*g^6*z^4 - 1716*a^4*b^6*c^4*d^4*e^6*f^6*g^4*z^4 - 1664*a^9*b^2*c^3*d^2*e^8*f^2*g^8*z^4 - 1664*a^3*b^2*c^9*d^8*e^2*f^8*g^2*z^4 - 1600*a^6*b^3*c^5*d^7*e^3*f^2*g^8*z^4 - 1600*a^6*b^3*c^5*d^2*e^8*f^7*g^3*z^4 - 1600*a^5*b^3*c^6*d^8*e^2*f^3*g^7*z^4 - 1600*a^5*b^3*c^6*d^3*e^7*f^8*g^2*z^4 - 1553*a^4*b^6*c^4*d^8*e^2*f^2*g^8*z^4 - 1553*a^4*b^6*c^4*d^2*e^8*f^8*g^2*z^4 + 1536*a^8*b^2*c^4*d^3*e^7*f^3*g^7*z^4 + 1536*a^4*b^2*c^8*d^7*e^3*f^7*g^3*z^4 + 1408*a^7*b^3*c^4*d^4*e^6*f^3*g^7*z^4 + 1408*a^7*b^3*c^4*d^3*e^7*f^4*g^6*z^4 - 1408*a^6*b^3*c^5*d^6*e^4*f^3*g^7*z^4 - 1408*a^6*b^3*c^5*d^3*e^7*f^6*g^4*z^4 - 1408*a^5*b^3*c^6*d^7*e^3*f^4*g^6*z^4 - 1408*a^5*b^3*c^6*d^4*e^6*f^7*g^3*z^4 + 1408*a^4*b^3*c^7*d^7*e^3*f^6*g^4*z^4 + 1408*a^4*b^3*c^7*d^6*e^4*f^7*g^3*z^4 - 1360*a^6*b^5*c^3*d^5*e^5*f^2*g^8*z^4 - 1360*a^6*b^5*c^3*d^2*e^8*f^5*g^5*z^4 - 1360*a^3*b^5*c^6*d^8*e^2*f^5*g^5*z^4 - 1360*a^3*b^5*c^6*d^5*e^5*f^8*g^2*z^4 - 1248*a^5*b^5*c^4*d^5*e^5*f^4*g^6*z^4 - 1248*a^5*b^5*c^4*d^4*e^6*f^5*g^5*z^4 - 1248*a^4*b^5*c^5*d^6*e^4*f^5*g^5*z^4 - 1248*a^4*b^5*c^5*d^5*e^5*f^6*g^4*z^4 + 1088*a^8*b^3*c^3*d^3*e^7*f^2*g^8*z^4 + 1088*a^8*b^3*c^3*d^2*e^8*f^3*g^7*z^4 + 1088*a^3*b^3*c^8*d^8*e^2*f^7*g^3*z^4 + 1088*a^3*b^3*c^8*d^7*e^3*f^8*g^2*z^4 + 1056*a^8*b^4*c^2*d^2*e^8*f^2*g^8*z^4 + 1056*a^2*b^4*c^8*d^8*e^2*f^8*g^2*z^4 - 912*a^7*b^5*c^2*d^3*e^7*f^2*g^8*z^4 - 912*a^7*b^5*c^2*d^2*e^8*f^3*g^7*z^4 - 912*a^2*b^5*c^7*d^8*e^2*f^7*g^3*z^4 - 912*a^2*b^5*c^7*d^7*e^3*f^8*g^2*z^4 - 848*a^5*b^6*c^3*d^4*e^6*f^4*g^6*z^4 - 848*a^3*b^6*c^5*d^6*e^4*f^6*g^4*z^4 + 832*a^7*b^3*c^4*d^5*e^5*f^2*g^8*z^4 + 832*a^7*b^3*c^4*d^2*e^8*f^5*g^5*z^4 + 832*a^4*b^3*c^7*d^8*e^2*f^5*g^5*z^4 + 832*a^4*b^3*c^7*d^5*e^5*f^8*g^2*z^4 + 828*a^5*b^7*c^2*d^5*e^5*f^2*g^8*z^4 + 828*a^5*b^7*c^2*d^2*e^8*f^5*g^5*z^4 + 828*a^2*b^7*c^5*d^8*e^2*f^5*g^5*z^4 + 828*a^2*b^7*c^5*d^5*e^5*f^8*g^2*z^4 - 800*a^3*b^8*c^3*d^5*e^5*f^5*g^5*z^4 - 696*a^4*b^8*c^2*d^5*e^5*f^3*g^7*z^4 - 696*a^4*b^8*c^2*d^3*e^7*f^5*g^5*z^4 - 696*a^2*b^8*c^4*d^7*e^3*f^5*g^5*z^4 - 696*a^2*b^8*c^4*d^5*e^5*f^7*g^3*z^4 - 694*a^6*b^6*c^2*d^4*e^6*f^2*g^8*z^4 - 694*a^6*b^6*c^2*d^2*e^8*f^4*g^6*z^4 - 694*a^2*b^6*c^6*d^8*e^2*f^6*g^4*z^4 - 694*a^2*b^6*c^6*d^6*e^4*f^8*g^2*z^4 + 692*a^4*b^7*c^3*d^7*e^3*f^2*g^8*z^4 + 692*a^4*b^7*c^3*d^2*e^8*f^7*g^3*z^4 + 692*a^3*b^7*c^4*d^8*e^2*f^3*g^7*z^4 + 692*a^3*b^7*c^4*d^3*e^7*f^8*g^2*z^4 + 672*a^4*b^6*c^4*d^7*e^3*f^3*g^7*z^4 + 672*a^4*b^6*c^4*d^3*e^7*f^7*g^3*z^4 + 600*a^4*b^8*c^2*d^4*e^6*f^4*g^6*z^4 + 600*a^2*b^8*c^4*d^6*e^4*f^6*g^4*z^4 - 544*a^3*b^8*c^3*d^7*e^3*f^3*g^7*z^4 + 544*a^3*b^8*c^3*d^6*e^4*f^4*g^6*z^4 + 544*a^3*b^8*c^3*d^4*e^6*f^6*g^4*z^4 - 544*a^3*b^8*c^3*d^3*e^7*f^7*g^3*z^4 - 536*a^4*b^7*c^3*d^5*e^5*f^4*g^6*z^4 - 536*a^4*b^7*c^3*d^4*e^6*f^5*g^5*z^4 - 536*a^3*b^7*c^4*d^6*e^4*f^5*g^5*z^4 - 536*a^3*b^7*c^4*d^5*e^5*f^6*g^4*z^4 - 504*a^5*b^7*c^2*d^4*e^6*f^3*g^7*z^4 - 504*a^5*b^7*c^2*d^3*e^7*f^4*g^6*z^4 - 504*a^2*b^7*c^5*d^7*e^3*f^6*g^4*z^4 - 504*a^2*b^7*c^5*d^6*e^4*f^7*g^3*z^4 + 416*a^3*b^8*c^3*d^8*e^2*f^2*g^8*z^4 + 416*a^3*b^8*c^3*d^2*e^8*f^8*g^2*z^4 - 352*a^6*b^5*c^3*d^4*e^6*f^3*g^7*z^4 - 352*a^6*b^5*c^3*d^3*e^7*f^4*g^6*z^4 - 352*a^3*b^5*c^6*d^7*e^3*f^6*g^4*z^4 - 352*a^3*b^5*c^6*d^6*e^4*f^7*g^3*z^4 - 248*a^3*b^9*c^2*d^7*e^3*f^2*g^8*z^4 - 248*a^3*b^9*c^2*d^2*e^8*f^7*g^3*z^4 - 248*a^2*b^9*c^3*d^8*e^2*f^3*g^7*z^4 - 248*a^2*b^9*c^3*d^3*e^7*f^8*g^2*z^4 + 246*a^4*b^8*c^2*d^6*e^4*f^2*g^8*z^4 + 246*a^4*b^8*c^2*d^2*e^8*f^6*g^4*z^4 + 246*a^2*b^8*c^4*d^8*e^2*f^4*g^6*z^4 + 246*a^2*b^8*c^4*d^4*e^6*f^8*g^2*z^4 + 208*a^6*b^2*c^6*d^8*e^2*f^2*g^8*z^4 + 208*a^6*b^2*c^6*d^2*e^8*f^8*g^2*z^4 + 168*a^2*b^10*c^2*d^7*e^3*f^3*g^7*z^4 + 168*a^2*b^10*c^2*d^3*e^7*f^7*g^3*z^4 + 160*a^3*b^9*c^2*d^5*e^5*f^4*g^6*z^4 + 160*a^3*b^9*c^2*d^4*e^6*f^5*g^5*z^4 + 160*a^2*b^9*c^3*d^6*e^4*f^5*g^5*z^4 + 160*a^2*b^9*c^3*d^5*e^5*f^6*g^4*z^4 + 144*a^5*b^5*c^4*d^7*e^3*f^2*g^8*z^4 + 144*a^5*b^5*c^4*d^2*e^8*f^7*g^3*z^4 + 144*a^4*b^5*c^5*d^8*e^2*f^3*g^7*z^4 + 144*a^4*b^5*c^5*d^3*e^7*f^8*g^2*z^4 - 144*a^2*b^10*c^2*d^6*e^4*f^4*g^6*z^4 - 144*a^2*b^10*c^2*d^4*e^6*f^6*g^4*z^4 + 120*a^4*b^7*c^3*d^6*e^4*f^3*g^7*z^4 + 120*a^4*b^7*c^3*d^3*e^7*f^6*g^4*z^4 + 120*a^3*b^7*c^4*d^7*e^3*f^4*g^6*z^4 + 120*a^3*b^7*c^4*d^4*e^6*f^7*g^3*z^4 + 96*a^5*b^5*c^4*d^6*e^4*f^3*g^7*z^4 + 96*a^5*b^5*c^4*d^3*e^7*f^6*g^4*z^4 + 96*a^4*b^5*c^5*d^7*e^3*f^4*g^6*z^4 + 96*a^4*b^5*c^5*d^4*e^6*f^7*g^3*z^4 + 64*a^3*b^9*c^2*d^6*e^4*f^3*g^7*z^4 + 64*a^3*b^9*c^2*d^3*e^7*f^6*g^4*z^4 + 64*a^2*b^9*c^3*d^7*e^3*f^4*g^6*z^4 + 64*a^2*b^9*c^3*d^4*e^6*f^7*g^3*z^4 - 36*a^2*b^10*c^2*d^8*e^2*f^2*g^8*z^4 - 36*a^2*b^10*c^2*d^2*e^8*f^8*g^2*z^4 + 24*a^2*b^10*c^2*d^5*e^5*f^5*g^5*z^4 - 24*a^9*b^4*c*d*e^9*f*g^9*z^4 - 24*a*b^4*c^9*d^9*e*f^9*g*z^4 + 2688*a^7*b^2*c^5*d^7*e^3*f*g^9*z^4 + 2688*a^7*b^2*c^5*d*e^9*f^7*g^3*z^4 + 2688*a^5*b^2*c^7*d^9*e*f^3*g^7*z^4 + 2688*a^5*b^2*c^7*d^3*e^7*f^9*g*z^4 - 2560*a^7*b^3*c^4*d^6*e^4*f*g^9*z^4 - 2560*a^7*b^3*c^4*d*e^9*f^6*g^4*z^4 - 2560*a^4*b^3*c^7*d^9*e*f^4*g^6*z^4 - 2560*a^4*b^3*c^7*d^4*e^6*f^9*g*z^4 + 2112*a^8*b^2*c^4*d^5*e^5*f*g^9*z^4 + 2112*a^8*b^2*c^4*d*e^9*f^5*g^5*z^4 + 2112*a^4*b^2*c^8*d^9*e*f^5*g^5*z^4 + 2112*a^4*b^2*c^8*d^5*e^5*f^9*g*z^4 + 1664*a^6*b^5*c^3*d^6*e^4*f*g^9*z^4 + 1664*a^6*b^5*c^3*d*e^9*f^6*g^4*z^4 + 1664*a^3*b^5*c^6*d^9*e*f^4*g^6*z^4 + 1664*a^3*b^5*c^6*d^4*e^6*f^9*g*z^4 + 1536*a^8*b*c^5*d^4*e^6*f^3*g^7*z^4 + 1536*a^8*b*c^5*d^3*e^7*f^4*g^6*z^4 + 1536*a^7*b*c^6*d^5*e^5*f^4*g^6*z^4 + 1536*a^7*b*c^6*d^4*e^6*f^5*g^5*z^4 + 1536*a^6*b*c^7*d^6*e^4*f^5*g^5*z^4 + 1536*a^6*b*c^7*d^5*e^5*f^6*g^4*z^4 + 1536*a^5*b*c^8*d^7*e^3*f^6*g^4*z^4 + 1536*a^5*b*c^8*d^6*e^4*f^7*g^3*z^4 - 1408*a^8*b^3*c^3*d^4*e^6*f*g^9*z^4 - 1408*a^8*b^3*c^3*d*e^9*f^4*g^6*z^4 - 1408*a^3*b^3*c^8*d^9*e*f^6*g^4*z^4 - 1408*a^3*b^3*c^8*d^6*e^4*f^9*g*z^4 - 1280*a^7*b*c^6*d^7*e^3*f^2*g^8*z^4 - 1280*a^7*b*c^6*d^2*e^8*f^7*g^3*z^4 - 1280*a^6*b*c^7*d^8*e^2*f^3*g^7*z^4 - 1280*a^6*b*c^7*d^3*e^7*f^8*g^2*z^4 - 1152*a^6*b^3*c^5*d^8*e^2*f*g^9*z^4 - 1152*a^6*b^3*c^5*d*e^9*f^8*g^2*z^4 - 1152*a^5*b^3*c^6*d^9*e*f^2*g^8*z^4 - 1152*a^5*b^3*c^6*d^2*e^8*f^9*g*z^4 + 1056*a^5*b^5*c^4*d^8*e^2*f*g^9*z^4 + 1056*a^5*b^5*c^4*d*e^9*f^8*g^2*z^4 + 1056*a^4*b^5*c^5*d^9*e*f^2*g^8*z^4 + 1056*a^4*b^5*c^5*d^2*e^8*f^9*g*z^4 + 864*a^7*b^5*c^2*d^4*e^6*f*g^9*z^4 + 864*a^7*b^5*c^2*d*e^9*f^4*g^6*z^4 + 864*a^2*b^5*c^7*d^9*e*f^6*g^4*z^4 + 864*a^2*b^5*c^7*d^6*e^4*f^9*g*z^4 - 800*a^6*b^4*c^4*d^7*e^3*f*g^9*z^4 - 800*a^6*b^4*c^4*d*e^9*f^7*g^3*z^4 - 800*a^4*b^4*c^6*d^9*e*f^3*g^7*z^4 - 800*a^4*b^4*c^6*d^3*e^7*f^9*g*z^4 - 768*a^8*b*c^5*d^5*e^5*f^2*g^8*z^4 - 768*a^8*b*c^5*d^2*e^8*f^5*g^5*z^4 - 768*a^5*b*c^8*d^8*e^2*f^5*g^5*z^4 - 768*a^5*b*c^8*d^5*e^5*f^8*g^2*z^4 + 640*a^9*b^2*c^3*d^3*e^7*f*g^9*z^4 + 640*a^9*b^2*c^3*d*e^9*f^3*g^7*z^4 + 640*a^3*b^2*c^9*d^9*e*f^7*g^3*z^4 + 640*a^3*b^2*c^9*d^7*e^3*f^9*g*z^4 + 512*a^7*b*c^6*d^6*e^4*f^3*g^7*z^4 + 512*a^7*b*c^6*d^3*e^7*f^6*g^4*z^4 + 512*a^6*b*c^7*d^7*e^3*f^4*g^6*z^4 + 512*a^6*b*c^7*d^4*e^6*f^7*g^3*z^4 - 480*a^5*b^8*c*d^3*e^7*f^3*g^7*z^4 - 480*a*b^8*c^5*d^7*e^3*f^7*g^3*z^4 - 400*a^7*b^4*c^3*d^5*e^5*f*g^9*z^4 - 400*a^7*b^4*c^3*d*e^9*f^5*g^5*z^4 - 400*a^3*b^4*c^7*d^9*e*f^5*g^5*z^4 - 400*a^3*b^4*c^7*d^5*e^5*f^9*g*z^4 - 372*a^6*b^6*c^2*d^5*e^5*f*g^9*z^4 - 372*a^6*b^6*c^2*d*e^9*f^5*g^5*z^4 - 372*a^2*b^6*c^6*d^9*e*f^5*g^5*z^4 - 372*a^2*b^6*c^6*d^5*e^5*f^9*g*z^4 - 328*a^5*b^6*c^3*d^7*e^3*f*g^9*z^4 - 328*a^5*b^6*c^3*d*e^9*f^7*g^3*z^4 - 328*a^3*b^6*c^5*d^9*e*f^3*g^7*z^4 - 328*a^3*b^6*c^5*d^3*e^7*f^9*g*z^4 - 288*a^8*b^4*c^2*d^3*e^7*f*g^9*z^4 - 288*a^8*b^4*c^2*d*e^9*f^3*g^7*z^4 - 288*a^5*b^7*c^2*d^6*e^4*f*g^9*z^4 - 288*a^5*b^7*c^2*d*e^9*f^6*g^4*z^4 - 288*a^2*b^7*c^5*d^9*e*f^4*g^6*z^4 - 288*a^2*b^7*c^5*d^4*e^6*f^9*g*z^4 - 288*a^2*b^4*c^8*d^9*e*f^7*g^3*z^4 - 288*a^2*b^4*c^8*d^7*e^3*f^9*g*z^4 - 280*a^4*b^7*c^3*d^8*e^2*f*g^9*z^4 - 280*a^4*b^7*c^3*d*e^9*f^8*g^2*z^4 - 280*a^3*b^7*c^4*d^9*e*f^2*g^8*z^4 - 280*a^3*b^7*c^4*d^2*e^8*f^9*g*z^4 + 256*a^9*b*c^4*d^3*e^7*f^2*g^8*z^4 + 256*a^9*b*c^4*d^2*e^8*f^3*g^7*z^4 + 256*a^4*b*c^9*d^8*e^2*f^7*g^3*z^4 + 256*a^4*b*c^9*d^7*e^3*f^8*g^2*z^4 - 248*a^7*b^6*c*d^2*e^8*f^2*g^8*z^4 - 248*a*b^6*c^7*d^8*e^2*f^8*g^2*z^4 + 236*a^6*b^7*c*d^3*e^7*f^2*g^8*z^4 + 236*a^6*b^7*c*d^2*e^8*f^3*g^7*z^4 + 236*a*b^7*c^6*d^8*e^2*f^7*g^3*z^4 + 236*a*b^7*c^6*d^7*e^3*f^8*g^2*z^4 + 200*a^4*b^9*c*d^4*e^6*f^3*g^7*z^4 + 200*a^4*b^9*c*d^3*e^7*f^4*g^6*z^4 - 200*a^3*b^10*c*d^4*e^6*f^4*g^6*z^4 - 200*a*b^10*c^3*d^6*e^4*f^6*g^4*z^4 + 200*a*b^9*c^4*d^7*e^3*f^6*g^4*z^4 + 200*a*b^9*c^4*d^6*e^4*f^7*g^3*z^4 - 196*a^4*b^9*c*d^5*e^5*f^2*g^8*z^4 - 196*a^4*b^9*c*d^2*e^8*f^5*g^5*z^4 - 196*a*b^9*c^4*d^8*e^2*f^5*g^5*z^4 - 196*a*b^9*c^4*d^5*e^5*f^8*g^2*z^4 - 192*a^9*b^3*c^2*d^2*e^8*f*g^9*z^4 - 192*a^9*b^3*c^2*d*e^9*f^2*g^8*z^4 - 192*a^2*b^3*c^9*d^9*e*f^8*g^2*z^4 - 192*a^2*b^3*c^9*d^8*e^2*f^9*g*z^4 + 156*a^4*b^8*c^2*d^7*e^3*f*g^9*z^4 + 156*a^4*b^8*c^2*d*e^9*f^7*g^3*z^4 + 156*a^2*b^8*c^4*d^9*e*f^3*g^7*z^4 + 156*a^2*b^8*c^4*d^3*e^7*f^9*g*z^4 + 96*a^5*b^8*c*d^4*e^6*f^2*g^8*z^4 + 96*a^5*b^8*c*d^2*e^8*f^4*g^6*z^4 + 96*a*b^8*c^5*d^8*e^2*f^6*g^4*z^4 + 96*a*b^8*c^5*d^6*e^4*f^8*g^2*z^4 + 88*a^3*b^10*c*d^5*e^5*f^3*g^7*z^4 + 88*a^3*b^10*c*d^3*e^7*f^5*g^5*z^4 + 88*a*b^10*c^3*d^7*e^3*f^5*g^5*z^4 + 88*a*b^10*c^3*d^5*e^5*f^7*g^3*z^4 - 36*a^2*b^11*c*d^6*e^4*f^3*g^7*z^4 - 36*a^2*b^11*c*d^3*e^7*f^6*g^4*z^4 - 36*a*b^11*c^2*d^7*e^3*f^4*g^6*z^4 - 36*a*b^11*c^2*d^4*e^6*f^7*g^3*z^4 + 28*a^3*b^10*c*d^6*e^4*f^2*g^8*z^4 + 28*a^3*b^10*c*d^2*e^8*f^6*g^4*z^4 + 28*a*b^10*c^3*d^8*e^2*f^4*g^6*z^4 + 28*a*b^10*c^3*d^4*e^6*f^8*g^2*z^4 + 24*a^3*b^9*c^2*d^8*e^2*f*g^9*z^4 + 24*a^3*b^9*c^2*d*e^9*f^8*g^2*z^4 + 24*a^2*b^11*c*d^7*e^3*f^2*g^8*z^4 + 24*a^2*b^11*c*d^2*e^8*f^7*g^3*z^4 + 24*a^2*b^9*c^3*d^9*e*f^2*g^8*z^4 + 24*a^2*b^9*c^3*d^2*e^8*f^9*g*z^4 + 24*a*b^11*c^2*d^8*e^2*f^3*g^7*z^4 + 24*a*b^11*c^2*d^3*e^7*f^8*g^2*z^4 + 12*a^2*b^11*c*d^5*e^5*f^4*g^6*z^4 + 12*a^2*b^11*c*d^4*e^6*f^5*g^5*z^4 + 12*a*b^11*c^2*d^6*e^4*f^5*g^5*z^4 + 12*a*b^11*c^2*d^5*e^5*f^6*g^4*z^4 + 40*b^10*c^4*d^7*e^3*f^7*g^3*z^4 + 20*b^12*c^2*d^6*e^4*f^6*g^4*z^4 - 20*b^11*c^3*d^7*e^3*f^6*g^4*z^4 - 20*b^11*c^3*d^6*e^4*f^7*g^3*z^4 - 20*b^9*c^5*d^8*e^2*f^7*g^3*z^4 - 20*b^9*c^5*d^7*e^3*f^8*g^2*z^4 + 20*b^8*c^6*d^8*e^2*f^8*g^2*z^4 + 16*b^11*c^3*d^8*e^2*f^5*g^5*z^4 + 16*b^11*c^3*d^5*e^5*f^8*g^2*z^4 - 6*b^12*c^2*d^8*e^2*f^4*g^6*z^4 - 6*b^12*c^2*d^4*e^6*f^8*g^2*z^4 - 5*b^10*c^4*d^8*e^2*f^6*g^4*z^4 - 5*b^10*c^4*d^6*e^4*f^8*g^2*z^4 - 4*b^12*c^2*d^7*e^3*f^5*g^5*z^4 - 4*b^12*c^2*d^5*e^5*f^7*g^3*z^4 - 4608*a^7*c^7*d^5*e^5*f^5*g^5*z^4 + 3328*a^7*c^7*d^6*e^4*f^4*g^6*z^4 + 3328*a^7*c^7*d^4*e^6*f^6*g^4*z^4 - 3072*a^8*c^6*d^5*e^5*f^3*g^7*z^4 + 3072*a^8*c^6*d^4*e^6*f^4*g^6*z^4 - 3072*a^8*c^6*d^3*e^7*f^5*g^5*z^4 - 3072*a^6*c^8*d^7*e^3*f^5*g^5*z^4 + 3072*a^6*c^8*d^6*e^4*f^6*g^4*z^4 - 3072*a^6*c^8*d^5*e^5*f^7*g^3*z^4 - 2048*a^9*c^5*d^3*e^7*f^3*g^7*z^4 - 2048*a^7*c^7*d^7*e^3*f^3*g^7*z^4 - 2048*a^7*c^7*d^3*e^7*f^7*g^3*z^4 - 2048*a^5*c^9*d^7*e^3*f^7*g^3*z^4 + 1792*a^8*c^6*d^6*e^4*f^2*g^8*z^4 + 1792*a^8*c^6*d^2*e^8*f^6*g^4*z^4 + 1792*a^6*c^8*d^8*e^2*f^4*g^6*z^4 + 1792*a^6*c^8*d^4*e^6*f^8*g^2*z^4 + 1408*a^9*c^5*d^4*e^6*f^2*g^8*z^4 + 1408*a^9*c^5*d^2*e^8*f^4*g^6*z^4 + 1408*a^5*c^9*d^8*e^2*f^6*g^4*z^4 + 1408*a^5*c^9*d^6*e^4*f^8*g^2*z^4 + 1088*a^7*c^7*d^8*e^2*f^2*g^8*z^4 + 1088*a^7*c^7*d^2*e^8*f^8*g^2*z^4 + 512*a^10*c^4*d^2*e^8*f^2*g^8*z^4 + 512*a^4*c^10*d^8*e^2*f^8*g^2*z^4 + 40*a^4*b^10*d^3*e^7*f^3*g^7*z^4 + 20*a^6*b^8*d^2*e^8*f^2*g^8*z^4 - 20*a^5*b^9*d^3*e^7*f^2*g^8*z^4 - 20*a^5*b^9*d^2*e^8*f^3*g^7*z^4 - 20*a^3*b^11*d^4*e^6*f^3*g^7*z^4 - 20*a^3*b^11*d^3*e^7*f^4*g^6*z^4 + 20*a^2*b^12*d^4*e^6*f^4*g^6*z^4 + 16*a^3*b^11*d^5*e^5*f^2*g^8*z^4 + 16*a^3*b^11*d^2*e^8*f^5*g^5*z^4 - 6*a^2*b^12*d^6*e^4*f^2*g^8*z^4 - 6*a^2*b^12*d^2*e^8*f^6*g^4*z^4 - 5*a^4*b^10*d^4*e^6*f^2*g^8*z^4 - 5*a^4*b^10*d^2*e^8*f^4*g^6*z^4 - 4*a^2*b^12*d^5*e^5*f^3*g^7*z^4 - 4*a^2*b^12*d^3*e^7*f^5*g^5*z^4 + 480*a^8*b^2*c^4*e^10*f^6*g^4*z^4 - 440*a^7*b^4*c^3*e^10*f^6*g^4*z^4 + 320*a^8*b^3*c^3*e^10*f^5*g^5*z^4 + 320*a^7*b^3*c^4*e^10*f^7*g^3*z^4 - 240*a^8*b^4*c^2*e^10*f^4*g^6*z^4 - 240*a^6*b^4*c^4*e^10*f^8*g^2*z^4 + 192*a^9*b^3*c^2*e^10*f^3*g^7*z^4 + 192*a^9*b^2*c^3*e^10*f^4*g^6*z^4 + 192*a^7*b^2*c^5*e^10*f^8*g^2*z^4 + 90*a^6*b^6*c^2*e^10*f^6*g^4*z^4 + 68*a^5*b^6*c^3*e^10*f^8*g^2*z^4 - 48*a^10*b^2*c^2*e^10*f^2*g^8*z^4 + 48*a^7*b^5*c^2*e^10*f^5*g^5*z^4 + 48*a^6*b^5*c^3*e^10*f^7*g^3*z^4 - 36*a^5*b^7*c^2*e^10*f^7*g^3*z^4 - 6*a^4*b^8*c^2*e^10*f^8*g^2*z^4 + 480*a^4*b^2*c^8*d^10*f^4*g^6*z^4 - 440*a^3*b^4*c^7*d^10*f^4*g^6*z^4 + 320*a^4*b^3*c^7*d^10*f^3*g^7*z^4 + 320*a^3*b^3*c^8*d^10*f^5*g^5*z^4 - 240*a^4*b^4*c^6*d^10*f^2*g^8*z^4 - 240*a^2*b^4*c^8*d^10*f^6*g^4*z^4 + 192*a^5*b^2*c^7*d^10*f^2*g^8*z^4 + 192*a^3*b^2*c^9*d^10*f^6*g^4*z^4 + 192*a^2*b^3*c^9*d^10*f^7*g^3*z^4 + 90*a^2*b^6*c^6*d^10*f^4*g^6*z^4 + 68*a^3*b^6*c^5*d^10*f^2*g^8*z^4 + 48*a^3*b^5*c^6*d^10*f^3*g^7*z^4 + 48*a^2*b^5*c^7*d^10*f^5*g^5*z^4 - 48*a^2*b^2*c^10*d^10*f^8*g^2*z^4 - 36*a^2*b^7*c^5*d^10*f^3*g^7*z^4 - 6*a^2*b^8*c^4*d^10*f^2*g^8*z^4 + 480*a^8*b^2*c^4*d^6*e^4*g^10*z^4 - 440*a^7*b^4*c^3*d^6*e^4*g^10*z^4 + 320*a^8*b^3*c^3*d^5*e^5*g^10*z^4 + 320*a^7*b^3*c^4*d^7*e^3*g^10*z^4 - 240*a^8*b^4*c^2*d^4*e^6*g^10*z^4 - 240*a^6*b^4*c^4*d^8*e^2*g^10*z^4 + 192*a^9*b^3*c^2*d^3*e^7*g^10*z^4 + 192*a^9*b^2*c^3*d^4*e^6*g^10*z^4 + 192*a^7*b^2*c^5*d^8*e^2*g^10*z^4 + 90*a^6*b^6*c^2*d^6*e^4*g^10*z^4 + 68*a^5*b^6*c^3*d^8*e^2*g^10*z^4 - 48*a^10*b^2*c^2*d^2*e^8*g^10*z^4 + 48*a^7*b^5*c^2*d^5*e^5*g^10*z^4 + 48*a^6*b^5*c^3*d^7*e^3*g^10*z^4 - 36*a^5*b^7*c^2*d^7*e^3*g^10*z^4 - 6*a^4*b^8*c^2*d^8*e^2*g^10*z^4 + 480*a^4*b^2*c^8*d^4*e^6*f^10*z^4 - 440*a^3*b^4*c^7*d^4*e^6*f^10*z^4 + 320*a^4*b^3*c^7*d^3*e^7*f^10*z^4 + 320*a^3*b^3*c^8*d^5*e^5*f^10*z^4 - 240*a^4*b^4*c^6*d^2*e^8*f^10*z^4 - 240*a^2*b^4*c^8*d^6*e^4*f^10*z^4 + 192*a^5*b^2*c^7*d^2*e^8*f^10*z^4 + 192*a^3*b^2*c^9*d^6*e^4*f^10*z^4 + 192*a^2*b^3*c^9*d^7*e^3*f^10*z^4 + 90*a^2*b^6*c^6*d^4*e^6*f^10*z^4 + 68*a^3*b^6*c^5*d^2*e^8*f^10*z^4 + 48*a^3*b^5*c^6*d^3*e^7*f^10*z^4 + 48*a^2*b^5*c^7*d^5*e^5*f^10*z^4 - 48*a^2*b^2*c^10*d^8*e^2*f^10*z^4 - 36*a^2*b^7*c^5*d^3*e^7*f^10*z^4 - 6*a^2*b^8*c^4*d^2*e^8*f^10*z^4 + 16*b^9*c^5*d^9*e*f^6*g^4*z^4 + 16*b^9*c^5*d^6*e^4*f^9*g*z^4 - 14*b^10*c^4*d^9*e*f^5*g^5*z^4 - 14*b^10*c^4*d^5*e^5*f^9*g*z^4 + 4*b^13*c*d^7*e^3*f^4*g^6*z^4 - 4*b^13*c*d^6*e^4*f^5*g^5*z^4 - 4*b^13*c*d^5*e^5*f^6*g^4*z^4 + 4*b^13*c*d^4*e^6*f^7*g^3*z^4 + 4*b^11*c^3*d^9*e*f^4*g^6*z^4 + 4*b^11*c^3*d^4*e^6*f^9*g*z^4 - 4*b^8*c^6*d^9*e*f^7*g^3*z^4 - 4*b^8*c^6*d^7*e^3*f^9*g*z^4 - 4*b^7*c^7*d^9*e*f^8*g^2*z^4 - 4*b^7*c^7*d^8*e^2*f^9*g*z^4 - 768*a^9*c^5*d^5*e^5*f*g^9*z^4 - 768*a^9*c^5*d*e^9*f^5*g^5*z^4 - 768*a^5*c^9*d^9*e*f^5*g^5*z^4 - 768*a^5*c^9*d^5*e^5*f^9*g*z^4 - 512*a^10*c^4*d^3*e^7*f*g^9*z^4 - 512*a^10*c^4*d*e^9*f^3*g^7*z^4 - 512*a^8*c^6*d^7*e^3*f*g^9*z^4 - 512*a^8*c^6*d*e^9*f^7*g^3*z^4 - 512*a^6*c^8*d^9*e*f^3*g^7*z^4 - 512*a^6*c^8*d^3*e^7*f^9*g*z^4 - 512*a^4*c^10*d^9*e*f^7*g^3*z^4 - 512*a^4*c^10*d^7*e^3*f^9*g*z^4 + 16*a^5*b^9*d^4*e^6*f*g^9*z^4 + 16*a^5*b^9*d*e^9*f^4*g^6*z^4 - 14*a^4*b^10*d^5*e^5*f*g^9*z^4 - 14*a^4*b^10*d*e^9*f^5*g^5*z^4 - 4*a^7*b^7*d^2*e^8*f*g^9*z^4 - 4*a^7*b^7*d*e^9*f^2*g^8*z^4 - 4*a^6*b^8*d^3*e^7*f*g^9*z^4 - 4*a^6*b^8*d*e^9*f^3*g^7*z^4 + 4*a^3*b^11*d^6*e^4*f*g^9*z^4 + 4*a^3*b^11*d*e^9*f^6*g^4*z^4 + 4*a*b^13*d^6*e^4*f^3*g^7*z^4 - 4*a*b^13*d^5*e^5*f^4*g^6*z^4 - 4*a*b^13*d^4*e^6*f^5*g^5*z^4 + 4*a*b^13*d^3*e^7*f^6*g^4*z^4 - 768*a^9*b*c^4*e^10*f^5*g^5*z^4 - 768*a^8*b*c^5*e^10*f^7*g^3*z^4 - 256*a^10*b*c^3*e^10*f^3*g^7*z^4 + 192*a^6*b^3*c^5*e^10*f^9*g*z^4 + 68*a^7*b^6*c*e^10*f^4*g^6*z^4 - 48*a^8*b^5*c*e^10*f^3*g^7*z^4 - 48*a^5*b^5*c^4*e^10*f^9*g*z^4 - 36*a^6*b^7*c*e^10*f^5*g^5*z^4 + 12*a^9*b^4*c*e^10*f^2*g^8*z^4 + 4*a^4*b^9*c*e^10*f^7*g^3*z^4 + 4*a^4*b^7*c^3*e^10*f^9*g*z^4 - 768*a^5*b*c^8*d^10*f^3*g^7*z^4 - 768*a^4*b*c^9*d^10*f^5*g^5*z^4 - 256*a^3*b*c^10*d^10*f^7*g^3*z^4 + 192*a^5*b^3*c^6*d^10*f*g^9*z^4 + 68*a*b^6*c^7*d^10*f^6*g^4*z^4 - 48*a^4*b^5*c^5*d^10*f*g^9*z^4 - 48*a*b^5*c^8*d^10*f^7*g^3*z^4 - 36*a*b^7*c^6*d^10*f^5*g^5*z^4 + 12*a*b^4*c^9*d^10*f^8*g^2*z^4 + 4*a^3*b^7*c^4*d^10*f*g^9*z^4 + 4*a*b^9*c^4*d^10*f^3*g^7*z^4 - 768*a^9*b*c^4*d^5*e^5*g^10*z^4 - 768*a^8*b*c^5*d^7*e^3*g^10*z^4 - 256*a^10*b*c^3*d^3*e^7*g^10*z^4 + 192*a^6*b^3*c^5*d^9*e*g^10*z^4 + 68*a^7*b^6*c*d^4*e^6*g^10*z^4 - 48*a^8*b^5*c*d^3*e^7*g^10*z^4 - 48*a^5*b^5*c^4*d^9*e*g^10*z^4 - 36*a^6*b^7*c*d^5*e^5*g^10*z^4 + 12*a^9*b^4*c*d^2*e^8*g^10*z^4 + 4*a^4*b^9*c*d^7*e^3*g^10*z^4 + 4*a^4*b^7*c^3*d^9*e*g^10*z^4 - 768*a^5*b*c^8*d^3*e^7*f^10*z^4 - 768*a^4*b*c^9*d^5*e^5*f^10*z^4 - 256*a^3*b*c^10*d^7*e^3*f^10*z^4 + 192*a^5*b^3*c^6*d*e^9*f^10*z^4 + 68*a*b^6*c^7*d^6*e^4*f^10*z^4 - 48*a^4*b^5*c^5*d*e^9*f^10*z^4 - 48*a*b^5*c^8*d^7*e^3*f^10*z^4 - 36*a*b^7*c^6*d^5*e^5*f^10*z^4 + 12*a*b^4*c^9*d^8*e^2*f^10*z^4 + 4*a^3*b^7*c^4*d*e^9*f^10*z^4 + 4*a*b^9*c^4*d^3*e^7*f^10*z^4 + 2*b^6*c^8*d^9*e*f^9*g*z^4 - 128*a^11*c^3*d*e^9*f*g^9*z^4 - 128*a^7*c^7*d^9*e*f*g^9*z^4 - 128*a^7*c^7*d*e^9*f^9*g*z^4 - 128*a^3*c^11*d^9*e*f^9*g*z^4 + 2*a^8*b^6*d*e^9*f*g^9*z^4 - 256*a^7*b*c^6*e^10*f^9*g*z^4 - 256*a^6*b*c^7*d^10*f*g^9*z^4 - 256*a^7*b*c^6*d^9*e*g^10*z^4 - 256*a^6*b*c^7*d*e^9*f^10*z^4 + 2*b^14*d^5*e^5*f^5*g^5*z^4 + 384*a^9*c^5*e^10*f^6*g^4*z^4 + 256*a^10*c^4*e^10*f^4*g^6*z^4 + 256*a^8*c^6*e^10*f^8*g^2*z^4 + 64*a^11*c^3*e^10*f^2*g^8*z^4 - 6*b^8*c^6*d^10*f^6*g^4*z^4 + 4*b^9*c^5*d^10*f^5*g^5*z^4 + 4*b^7*c^7*d^10*f^7*g^3*z^4 + 384*a^5*c^9*d^10*f^4*g^6*z^4 + 256*a^6*c^8*d^10*f^2*g^8*z^4 + 256*a^4*c^10*d^10*f^6*g^4*z^4 + 64*a^3*c^11*d^10*f^8*g^2*z^4 - 6*a^6*b^8*e^10*f^4*g^6*z^4 + 4*a^7*b^7*e^10*f^3*g^7*z^4 + 4*a^5*b^9*e^10*f^5*g^5*z^4 + 384*a^9*c^5*d^6*e^4*g^10*z^4 + 256*a^10*c^4*d^4*e^6*g^10*z^4 + 256*a^8*c^6*d^8*e^2*g^10*z^4 + 64*a^11*c^3*d^2*e^8*g^10*z^4 - 6*b^8*c^6*d^6*e^4*f^10*z^4 + 4*b^9*c^5*d^5*e^5*f^10*z^4 + 4*b^7*c^7*d^7*e^3*f^10*z^4 + 384*a^5*c^9*d^4*e^6*f^10*z^4 + 256*a^6*c^8*d^2*e^8*f^10*z^4 + 256*a^4*c^10*d^6*e^4*f^10*z^4 + 64*a^3*c^11*d^8*e^2*f^10*z^4 - 6*a^6*b^8*d^4*e^6*g^10*z^4 + 4*a^7*b^7*d^3*e^7*g^10*z^4 + 4*a^5*b^9*d^5*e^5*g^10*z^4 - 48*a^6*b^2*c^6*e^10*f^10*z^4 - 48*a^6*b^2*c^6*d^10*g^10*z^4 + 12*a^5*b^4*c^5*e^10*f^10*z^4 + 12*a^5*b^4*c^5*d^10*g^10*z^4 + 64*a^7*c^7*e^10*f^10*z^4 + 64*a^7*c^7*d^10*g^10*z^4 - b^14*d^6*e^4*f^4*g^6*z^4 - b^14*d^4*e^6*f^6*g^4*z^4 - b^10*c^4*d^10*f^4*g^6*z^4 - b^6*c^8*d^10*f^8*g^2*z^4 - a^8*b^6*e^10*f^2*g^8*z^4 - a^4*b^10*e^10*f^6*g^4*z^4 - b^10*c^4*d^4*e^6*f^10*z^4 - b^6*c^8*d^8*e^2*f^10*z^4 - a^8*b^6*d^2*e^8*g^10*z^4 - a^4*b^10*d^6*e^4*g^10*z^4 - a^4*b^6*c^4*e^10*f^10*z^4 - a^4*b^6*c^4*d^10*g^10*z^4 + 272*a^5*b^2*c^3*d*e^7*f*g^7*z^2 - 192*a^4*b^4*c^2*d*e^7*f*g^7*z^2 - 164*a^5*b*c^4*d^2*e^6*f*g^7*z^2 - 164*a^5*b*c^4*d*e^7*f^2*g^6*z^2 + 120*a^2*b^2*c^6*d^7*e*f*g^7*z^2 + 120*a^2*b^2*c^6*d*e^7*f^7*g*z^2 + 120*a*b^2*c^7*d^7*e*f^3*g^5*z^2 + 120*a*b^2*c^7*d^3*e^5*f^7*g*z^2 - 76*a^4*b*c^5*d^4*e^4*f*g^7*z^2 - 76*a^4*b*c^5*d*e^7*f^4*g^4*z^2 - 76*a^3*b*c^6*d^6*e^2*f*g^7*z^2 - 76*a^3*b*c^6*d*e^7*f^6*g^2*z^2 - 64*a*b^3*c^6*d^7*e*f^2*g^6*z^2 - 64*a*b^3*c^6*d^2*e^6*f^7*g*z^2 - 60*a^2*b*c^7*d^7*e*f^2*g^6*z^2 - 60*a^2*b*c^7*d^2*e^6*f^7*g*z^2 + 44*a*b*c^8*d^6*e^2*f^5*g^3*z^2 + 44*a*b*c^8*d^5*e^3*f^6*g^2*z^2 + 22*a*b^5*c^4*d^6*e^2*f*g^7*z^2 + 22*a*b^5*c^4*d*e^7*f^6*g^2*z^2 - 20*a^2*b^7*c*d^2*e^6*f*g^7*z^2 - 20*a^2*b^7*c*d*e^7*f^2*g^6*z^2 + 8*a*b^8*c*d^2*e^6*f^2*g^6*z^2 - 8*a*b^6*c^3*d^5*e^3*f*g^7*z^2 - 8*a*b^6*c^3*d*e^7*f^5*g^3*z^2 + 2*a*b^7*c^2*d^4*e^4*f*g^7*z^2 + 2*a*b^7*c^2*d*e^7*f^4*g^4*z^2 - 590*a^2*b^2*c^6*d^4*e^4*f^4*g^4*z^2 - 352*a^2*b^4*c^4*d^3*e^5*f^3*g^5*z^2 - 346*a^3*b^2*c^5*d^4*e^4*f^2*g^6*z^2 - 346*a^3*b^2*c^5*d^2*e^6*f^4*g^4*z^2 - 274*a^4*b^2*c^4*d^2*e^6*f^2*g^6*z^2 + 272*a^3*b^2*c^5*d^3*e^5*f^3*g^5*z^2 + 250*a^2*b^3*c^5*d^4*e^4*f^3*g^5*z^2 + 250*a^2*b^3*c^5*d^3*e^5*f^4*g^4*z^2 + 204*a^3*b^3*c^4*d^3*e^5*f^2*g^6*z^2 + 204*a^3*b^3*c^4*d^2*e^6*f^3*g^5*z^2 + 136*a^2*b^2*c^6*d^5*e^3*f^3*g^5*z^2 + 136*a^2*b^2*c^6*d^3*e^5*f^5*g^3*z^2 + 71*a^2*b^4*c^4*d^4*e^4*f^2*g^6*z^2 + 71*a^2*b^4*c^4*d^2*e^6*f^4*g^4*z^2 - 56*a^2*b^3*c^5*d^5*e^3*f^2*g^6*z^2 - 56*a^2*b^3*c^5*d^2*e^6*f^5*g^3*z^2 + 18*a^2*b^2*c^6*d^6*e^2*f^2*g^6*z^2 + 18*a^2*b^2*c^6*d^2*e^6*f^6*g^2*z^2 - 16*a^3*b^4*c^3*d^2*e^6*f^2*g^6*z^2 + 16*a^2*b^5*c^3*d^3*e^5*f^2*g^6*z^2 + 16*a^2*b^5*c^3*d^2*e^6*f^3*g^5*z^2 - 4*a^2*b^6*c^2*d^2*e^6*f^2*g^6*z^2 + 48*a^3*b^6*c*d*e^7*f*g^7*z^2 - 20*a*b^4*c^5*d^7*e*f*g^7*z^2 - 20*a*b^4*c^5*d*e^7*f^7*g*z^2 - 4*a*b^8*c*d^3*e^5*f*g^7*z^2 - 4*a*b^8*c*d*e^7*f^3*g^5*z^2 + 4*a*b*c^8*d^7*e*f^4*g^4*z^2 + 4*a*b*c^8*d^4*e^4*f^7*g*z^2 + 368*a^4*b^2*c^4*d^3*e^5*f*g^7*z^2 + 368*a^4*b^2*c^4*d*e^7*f^3*g^5*z^2 + 264*a^3*b^2*c^5*d^5*e^3*f*g^7*z^2 + 264*a^3*b^2*c^5*d*e^7*f^5*g^3*z^2 - 208*a^3*b^4*c^3*d^3*e^5*f*g^7*z^2 - 208*a^3*b^4*c^3*d*e^7*f^3*g^5*z^2 - 164*a^4*b*c^5*d^3*e^5*f^2*g^6*z^2 - 164*a^4*b*c^5*d^2*e^6*f^3*g^5*z^2 + 140*a^2*b*c^7*d^5*e^3*f^4*g^4*z^2 + 140*a^2*b*c^7*d^4*e^4*f^5*g^3*z^2 - 122*a*b^2*c^7*d^6*e^2*f^4*g^4*z^2 - 122*a*b^2*c^7*d^4*e^4*f^6*g^2*z^2 - 108*a^2*b^3*c^5*d^6*e^2*f*g^7*z^2 - 108*a^2*b^3*c^5*d*e^7*f^6*g^2*z^2 + 102*a*b^3*c^6*d^5*e^3*f^4*g^4*z^2 + 102*a*b^3*c^6*d^4*e^4*f^5*g^3*z^2 + 80*a*b^6*c^3*d^3*e^5*f^3*g^5*z^2 + 68*a*b^4*c^5*d^6*e^2*f^2*g^6*z^2 + 68*a*b^4*c^5*d^2*e^6*f^6*g^2*z^2 - 60*a^3*b*c^6*d^5*e^3*f^2*g^6*z^2 + 60*a^3*b*c^6*d^4*e^4*f^3*g^5*z^2 + 60*a^3*b*c^6*d^3*e^5*f^4*g^4*z^2 - 60*a^3*b*c^6*d^2*e^6*f^5*g^3*z^2 - 54*a^3*b^3*c^4*d^4*e^4*f*g^7*z^2 - 54*a^3*b^3*c^4*d*e^7*f^4*g^4*z^2 - 52*a*b^4*c^5*d^5*e^3*f^3*g^5*z^2 - 52*a*b^4*c^5*d^3*e^5*f^5*g^3*z^2 + 48*a^3*b^5*c^2*d^2*e^6*f*g^7*z^2 + 48*a^3*b^5*c^2*d*e^7*f^2*g^6*z^2 + 48*a^2*b^6*c^2*d^3*e^5*f*g^7*z^2 + 48*a^2*b^6*c^2*d*e^7*f^3*g^5*z^2 + 44*a^4*b^3*c^3*d^2*e^6*f*g^7*z^2 + 44*a^4*b^3*c^3*d*e^7*f^2*g^6*z^2 - 44*a^2*b*c^7*d^6*e^2*f^3*g^5*z^2 - 44*a^2*b*c^7*d^3*e^5*f^6*g^2*z^2 - 44*a*b^3*c^6*d^6*e^2*f^3*g^5*z^2 - 44*a*b^3*c^6*d^3*e^5*f^6*g^2*z^2 - 32*a*b^5*c^4*d^4*e^4*f^3*g^5*z^2 - 32*a*b^5*c^4*d^3*e^5*f^4*g^4*z^2 - 32*a*b^2*c^7*d^5*e^3*f^5*g^3*z^2 - 20*a*b^7*c^2*d^3*e^5*f^2*g^6*z^2 - 20*a*b^7*c^2*d^2*e^6*f^3*g^5*z^2 + 20*a*b^4*c^5*d^4*e^4*f^4*g^4*z^2 - 14*a*b^5*c^4*d^5*e^3*f^2*g^6*z^2 - 14*a*b^5*c^4*d^2*e^6*f^5*g^3*z^2 + 4*a^2*b^5*c^3*d^4*e^4*f*g^7*z^2 + 4*a^2*b^5*c^3*d*e^7*f^4*g^4*z^2 - 4*a^2*b^4*c^4*d^5*e^3*f*g^7*z^2 - 4*a^2*b^4*c^4*d*e^7*f^5*g^3*z^2 + 2*a*b^6*c^3*d^4*e^4*f^2*g^6*z^2 + 2*a*b^6*c^3*d^2*e^6*f^4*g^4*z^2 - 50*b^2*c^8*d^6*e^2*f^6*g^2*z^2 - 32*b^4*c^6*d^5*e^3*f^5*g^3*z^2 + 24*b^3*c^7*d^6*e^2*f^5*g^3*z^2 + 24*b^3*c^7*d^5*e^3*f^6*g^2*z^2 + 23*b^4*c^6*d^6*e^2*f^4*g^4*z^2 + 23*b^4*c^6*d^4*e^4*f^6*g^2*z^2 - 11*b^6*c^4*d^6*e^2*f^2*g^6*z^2 - 11*b^6*c^4*d^2*e^6*f^6*g^2*z^2 + 8*b^6*c^4*d^5*e^3*f^3*g^5*z^2 + 8*b^6*c^4*d^3*e^5*f^5*g^3*z^2 - 8*b^5*c^5*d^5*e^3*f^4*g^4*z^2 - 8*b^5*c^5*d^4*e^4*f^5*g^3*z^2 + 5*b^6*c^4*d^4*e^4*f^4*g^4*z^2 - 4*b^8*c^2*d^3*e^5*f^3*g^5*z^2 + 4*b^7*c^3*d^5*e^3*f^2*g^6*z^2 + 4*b^7*c^3*d^2*e^6*f^5*g^3*z^2 - 2*b^7*c^3*d^4*e^4*f^3*g^5*z^2 - 2*b^7*c^3*d^3*e^5*f^4*g^4*z^2 - 2*b^5*c^5*d^6*e^2*f^3*g^5*z^2 - 2*b^5*c^5*d^3*e^5*f^6*g^2*z^2 + 416*a^5*c^5*d^2*e^6*f^2*g^6*z^2 - 392*a^4*c^6*d^3*e^5*f^3*g^5*z^2 + 376*a^4*c^6*d^4*e^4*f^2*g^6*z^2 + 376*a^4*c^6*d^2*e^6*f^4*g^4*z^2 + 320*a^3*c^7*d^4*e^4*f^4*g^4*z^2 - 280*a^3*c^7*d^5*e^3*f^3*g^5*z^2 - 280*a^3*c^7*d^3*e^5*f^5*g^3*z^2 - 200*a^2*c^8*d^5*e^3*f^5*g^3*z^2 + 160*a^3*c^7*d^6*e^2*f^2*g^6*z^2 + 160*a^3*c^7*d^2*e^6*f^6*g^2*z^2 + 120*a^2*c^8*d^6*e^2*f^4*g^4*z^2 + 120*a^2*c^8*d^4*e^4*f^6*g^2*z^2 - 471*a^4*b^2*c^4*e^8*f^4*g^4*z^2 + 436*a^3*b^4*c^3*e^8*f^4*g^4*z^2 - 310*a^3*b^3*c^4*e^8*f^5*g^3*z^2 - 232*a^5*b^2*c^3*e^8*f^2*g^6*z^2 + 229*a^2*b^4*c^4*e^8*f^6*g^2*z^2 + 216*a^4*b^4*c^2*e^8*f^2*g^6*z^2 - 204*a^4*b^3*c^3*e^8*f^3*g^5*z^2 - 150*a^3*b^2*c^5*e^8*f^6*g^2*z^2 - 91*a^2*b^6*c^2*e^8*f^4*g^4*z^2 - 72*a^3*b^5*c^2*e^8*f^3*g^5*z^2 - 44*a^2*b^5*c^3*e^8*f^5*g^3*z^2 - 471*a^4*b^2*c^4*d^4*e^4*g^8*z^2 + 436*a^3*b^4*c^3*d^4*e^4*g^8*z^2 - 310*a^3*b^3*c^4*d^5*e^3*g^8*z^2 - 232*a^5*b^2*c^3*d^2*e^6*g^8*z^2 + 229*a^2*b^4*c^4*d^6*e^2*g^8*z^2 + 216*a^4*b^4*c^2*d^2*e^6*g^8*z^2 - 204*a^4*b^3*c^3*d^3*e^5*g^8*z^2 - 150*a^3*b^2*c^5*d^6*e^2*g^8*z^2 - 91*a^2*b^6*c^2*d^4*e^4*g^8*z^2 - 72*a^3*b^5*c^2*d^3*e^5*g^8*z^2 - 44*a^2*b^5*c^3*d^5*e^3*g^8*z^2 - 26*b^3*c^7*d^7*e*f^4*g^4*z^2 - 26*b^3*c^7*d^4*e^4*f^7*g*z^2 + 16*b^2*c^8*d^7*e*f^5*g^3*z^2 + 16*b^2*c^8*d^5*e^3*f^7*g*z^2 + 10*b^5*c^5*d^7*e*f^2*g^6*z^2 + 10*b^5*c^5*d^2*e^6*f^7*g*z^2 - 4*b^4*c^6*d^7*e*f^3*g^5*z^2 - 4*b^4*c^6*d^3*e^5*f^7*g*z^2 + 2*b^9*c*d^3*e^5*f^2*g^6*z^2 + 2*b^9*c*d^2*e^6*f^3*g^5*z^2 - 168*a^5*c^5*d^3*e^5*f*g^7*z^2 - 168*a^5*c^5*d*e^7*f^3*g^5*z^2 - 120*a^4*c^6*d^5*e^3*f*g^7*z^2 - 120*a^4*c^6*d*e^7*f^5*g^3*z^2 - 56*a^2*c^8*d^7*e*f^3*g^5*z^2 - 56*a^2*c^8*d^3*e^5*f^7*g*z^2 + 32*a*c^9*d^6*e^2*f^6*g^2*z^2 + 624*a^4*b*c^5*e^8*f^5*g^3*z^2 + 548*a^5*b*c^4*e^8*f^3*g^5*z^2 - 182*a^2*b^3*c^5*e^8*f^7*g*z^2 - 96*a^5*b^3*c^2*e^8*f*g^7*z^2 - 68*a*b^6*c^3*e^8*f^6*g^2*z^2 - 58*a^3*b^6*c*e^8*f^2*g^6*z^2 + 38*a^2*b^7*c*e^8*f^3*g^5*z^2 + 36*a*b^7*c^2*e^8*f^5*g^3*z^2 + 18*a*b^2*c^7*d^8*f^2*g^6*z^2 + 624*a^4*b*c^5*d^5*e^3*g^8*z^2 + 548*a^5*b*c^4*d^3*e^5*g^8*z^2 - 182*a^2*b^3*c^5*d^7*e*g^8*z^2 - 96*a^5*b^3*c^2*d*e^7*g^8*z^2 - 68*a*b^6*c^3*d^6*e^2*g^8*z^2 - 58*a^3*b^6*c*d^2*e^6*g^8*z^2 + 38*a^2*b^7*c*d^3*e^5*g^8*z^2 + 36*a*b^7*c^2*d^5*e^3*g^8*z^2 + 18*a*b^2*c^7*d^2*e^6*f^8*z^2 + 12*b*c^9*d^7*e*f^6*g^2*z^2 + 12*b*c^9*d^6*e^2*f^7*g*z^2 - 72*a^6*c^4*d*e^7*f*g^7*z^2 - 40*a*c^9*d^7*e*f^5*g^3*z^2 - 40*a*c^9*d^5*e^3*f^7*g*z^2 - 24*a^3*c^7*d^7*e*f*g^7*z^2 - 24*a^3*c^7*d*e^7*f^7*g*z^2 - 4*a^2*b^8*d*e^7*f*g^7*z^2 + 2*a*b^9*d^2*e^6*f*g^7*z^2 + 2*a*b^9*d*e^7*f^2*g^6*z^2 + 204*a^3*b*c^6*e^8*f^7*g*z^2 + 128*a^6*b*c^3*e^8*f*g^7*z^2 + 48*a*b^5*c^4*e^8*f^7*g*z^2 + 24*a^4*b^5*c*e^8*f*g^7*z^2 - 48*a*b*c^8*d^8*f^3*g^5*z^2 - 36*a^2*b*c^7*d^8*f*g^7*z^2 + 6*a*b^3*c^6*d^8*f*g^7*z^2 + 204*a^3*b*c^6*d^7*e*g^8*z^2 + 128*a^6*b*c^3*d*e^7*g^8*z^2 + 48*a*b^5*c^4*d^7*e*g^8*z^2 + 24*a^4*b^5*c*d*e^7*g^8*z^2 - 48*a*b*c^8*d^3*e^5*f^8*z^2 - 36*a^2*b*c^7*d*e^7*f^8*z^2 + 6*a*b^3*c^6*d*e^7*f^8*z^2 - b^8*c^2*d^4*e^4*f^2*g^6*z^2 - b^8*c^2*d^2*e^6*f^4*g^4*z^2 - 4*b^9*c*e^8*f^5*g^3*z^2 - 4*b^7*c^3*e^8*f^7*g*z^2 - 12*b*c^9*d^8*f^5*g^3*z^2 + 24*a*c^9*d^8*f^4*g^4*z^2 - 4*b^9*c*d^5*e^3*g^8*z^2 - 4*b^7*c^3*d^7*e*g^8*z^2 - 4*a*b^9*e^8*f^3*g^5*z^2 - 2*a^3*b^7*e^8*f*g^7*z^2 - 12*b*c^9*d^5*e^3*f^8*z^2 + 24*a*c^9*d^4*e^4*f^8*z^2 - 4*a*b^9*d^3*e^5*g^8*z^2 - 2*a^3*b^7*d*e^7*g^8*z^2 - 12*a^5*b^4*c*e^8*g^8*z^2 - 12*a*b^4*c^5*e^8*f^8*z^2 - 12*a*b^4*c^5*d^8*g^8*z^2 - 8*c^10*d^7*e*f^7*g*z^2 + 6*b^8*c^2*e^8*f^6*g^2*z^2 - 232*a^5*c^5*e^8*f^4*g^4*z^2 - 188*a^4*c^6*e^8*f^6*g^2*z^2 - 92*a^6*c^4*e^8*f^2*g^6*z^2 + 9*b^2*c^8*d^8*f^4*g^4*z^2 - 3*b^4*c^6*d^8*f^2*g^6*z^2 + 2*b^3*c^7*d^8*f^3*g^5*z^2 + 36*a^2*c^8*d^8*f^2*g^6*z^2 + 6*b^8*c^2*d^6*e^2*g^8*z^2 + 5*a^2*b^8*e^8*f^2*g^6*z^2 - 232*a^5*c^5*d^4*e^4*g^8*z^2 - 188*a^4*c^6*d^6*e^2*g^8*z^2 - 92*a^6*c^4*d^2*e^6*g^8*z^2 + 9*b^2*c^8*d^4*e^4*f^8*z^2 - 3*b^4*c^6*d^2*e^6*f^8*z^2 + 2*b^3*c^7*d^3*e^5*f^8*z^2 + 36*a^2*c^8*d^2*e^6*f^8*z^2 + 5*a^2*b^8*d^2*e^6*g^8*z^2 + 48*a^6*b^2*c^2*e^8*g^8*z^2 + 45*a^2*b^2*c^6*e^8*f^8*z^2 + 45*a^2*b^2*c^6*d^8*g^8*z^2 + 4*c^10*d^8*f^6*g^2*z^2 + b^10*e^8*f^4*g^4*z^2 + 4*c^10*d^6*e^2*f^8*z^2 + b^10*d^4*e^4*g^8*z^2 - 64*a^7*c^3*e^8*g^8*z^2 + b^6*c^4*e^8*f^8*z^2 + b^6*c^4*d^8*g^8*z^2 - 48*a^3*c^7*e^8*f^8*z^2 - 48*a^3*c^7*d^8*g^8*z^2 + a^4*b^6*e^8*g^8*z^2 - b^10*d^2*e^6*f^2*g^6*z^2 + 108*a^2*b^2*c^4*d^2*e^5*f*g^6*z + 108*a^2*b^2*c^4*d*e^6*f^2*g^5*z + 60*a*b^2*c^5*d^3*e^4*f^2*g^5*z + 60*a*b^2*c^5*d^2*e^5*f^3*g^4*z - 48*a^2*b*c^5*d^2*e^5*f^2*g^5*z - 44*a*b^3*c^4*d^2*e^5*f^2*g^5*z - 120*a^2*b*c^5*d^3*e^4*f*g^6*z - 120*a^2*b*c^5*d*e^6*f^3*g^4*z - 96*a*b*c^6*d^3*e^4*f^3*g^4*z - 64*a^2*b^3*c^3*d*e^6*f*g^6*z + 32*a*b^3*c^4*d^3*e^4*f*g^6*z + 32*a*b^3*c^4*d*e^6*f^3*g^4*z - 28*a*b^4*c^3*d^2*e^5*f*g^6*z - 28*a*b^4*c^3*d*e^6*f^2*g^5*z - 18*a*b^2*c^5*d^4*e^3*f*g^6*z - 18*a*b^2*c^5*d*e^6*f^4*g^3*z + 4*a*b*c^6*d^4*e^3*f^2*g^5*z + 4*a*b*c^6*d^2*e^5*f^4*g^3*z + 24*a*b^5*c^2*d*e^6*f*g^6*z - 16*a^3*b*c^4*d*e^6*f*g^6*z - 8*a*b*c^6*d^5*e^2*f*g^6*z - 8*a*b*c^6*d*e^6*f^5*g^2*z - 13*b^2*c^6*d^6*e*f*g^6*z - 13*b^2*c^6*d*e^6*f^6*g*z + 8*b*c^7*d^6*e*f^2*g^5*z + 8*b*c^7*d^2*e^5*f^6*g*z + 9*b^2*c^6*d^4*e^3*f^3*g^4*z + 9*b^2*c^6*d^3*e^4*f^4*g^3*z + 8*b^5*c^3*d^2*e^5*f^2*g^5*z - 6*b^4*c^4*d^3*e^4*f^2*g^5*z - 6*b^4*c^4*d^2*e^5*f^3*g^4*z - 6*b^3*c^5*d^4*e^3*f^2*g^5*z - 6*b^3*c^5*d^2*e^5*f^4*g^3*z + 4*b^3*c^5*d^3*e^4*f^3*g^4*z + b^2*c^6*d^5*e^2*f^2*g^5*z + b^2*c^6*d^2*e^5*f^5*g^2*z + 16*a^2*c^6*d^3*e^4*f^2*g^5*z + 16*a^2*c^6*d^2*e^5*f^3*g^4*z - 112*a^2*b^3*c^3*e^7*f^2*g^5*z - 12*a^2*b^2*c^4*e^7*f^3*g^4*z - 112*a^2*b^3*c^3*d^2*e^5*g^7*z - 12*a^2*b^2*c^4*d^3*e^4*g^7*z - 2*b^7*c*d*e^6*f*g^6*z + 8*a*c^7*d^6*e*f*g^6*z + 8*a*c^7*d*e^6*f^6*g*z + 52*a*b*c^6*e^7*f^6*g*z - 10*a*b^6*c*e^7*f*g^6*z + 52*a*b*c^6*d^6*e*g^7*z - 10*a*b^6*c*d*e^6*g^7*z + 14*b^3*c^5*d^5*e^2*f*g^6*z + 14*b^3*c^5*d*e^6*f^5*g^2*z - 12*b*c^7*d^5*e^2*f^3*g^4*z - 12*b*c^7*d^3*e^4*f^5*g^2*z - 5*b^4*c^4*d^4*e^3*f*g^6*z - 5*b^4*c^4*d*e^6*f^4*g^3*z + b^6*c^2*d^2*e^5*f*g^6*z + b^6*c^2*d*e^6*f^2*g^5*z + 52*a^2*c^6*d^4*e^3*f*g^6*z + 52*a^2*c^6*d*e^6*f^4*g^3*z + 24*a*c^7*d^4*e^3*f^3*g^4*z + 24*a*c^7*d^3*e^4*f^4*g^3*z - 16*a*c^7*d^5*e^2*f^2*g^5*z - 16*a*c^7*d^2*e^5*f^5*g^2*z + 8*a^3*c^5*d^2*e^5*f*g^6*z + 8*a^3*c^5*d*e^6*f^2*g^5*z + 200*a^3*b*c^4*e^7*f^2*g^5*z + 144*a^2*b*c^5*e^7*f^4*g^3*z - 42*a*b^2*c^5*e^7*f^5*g^2*z + 32*a^3*b^2*c^3*e^7*f*g^6*z + 24*a^2*b^4*c^2*e^7*f*g^6*z + 24*a*b^5*c^2*e^7*f^2*g^5*z - 10*a*b^3*c^4*e^7*f^4*g^3*z + 4*a*b^4*c^3*e^7*f^3*g^4*z + 200*a^3*b*c^4*d^2*e^5*g^7*z + 144*a^2*b*c^5*d^4*e^3*g^7*z - 42*a*b^2*c^5*d^5*e^2*g^7*z + 32*a^3*b^2*c^3*d*e^6*g^7*z + 24*a^2*b^4*c^2*d*e^6*g^7*z + 24*a*b^5*c^2*d^2*e^5*g^7*z - 10*a*b^3*c^4*d^4*e^3*g^7*z + 4*a*b^4*c^3*d^3*e^4*g^7*z + 4*b*c^7*d^7*f*g^6*z + 4*b*c^7*d*e^6*f^7*z + 11*b^4*c^4*e^7*f^5*g^2*z - 4*b^5*c^3*e^7*f^4*g^3*z + b^6*c^2*e^7*f^3*g^4*z - 136*a^3*c^5*e^7*f^3*g^4*z - 68*a^2*c^6*e^7*f^5*g^2*z + 11*b^4*c^4*d^5*e^2*g^7*z - 4*b^5*c^3*d^4*e^3*g^7*z + b^6*c^2*d^3*e^4*g^7*z - 136*a^3*c^5*d^3*e^4*g^7*z - 68*a^2*c^6*d^5*e^2*g^7*z - 96*a^3*b^3*c^2*e^7*g^7*z + 4*c^8*d^6*e*f^3*g^4*z + 4*c^8*d^3*e^4*f^6*g*z - 10*b^3*c^5*e^7*f^6*g*z - 2*b^7*c*e^7*f^2*g^5*z - 128*a^4*c^4*e^7*f*g^6*z - 10*b^3*c^5*d^6*e*g^7*z - 2*b^7*c*d^2*e^5*g^7*z - 128*a^4*c^4*d*e^6*g^7*z + 128*a^4*b*c^3*e^7*g^7*z + 24*a^2*b^5*c*e^7*g^7*z - 4*c^8*d^7*f^2*g^5*z - 4*c^8*d^2*e^5*f^7*z + 3*b^2*c^6*e^7*f^7*z + 3*b^2*c^6*d^7*g^7*z + b^8*e^7*f*g^6*z + b^8*d*e^6*g^7*z - 16*a*c^7*e^7*f^7*z - 16*a*c^7*d^7*g^7*z - 2*a*b^7*e^7*g^7*z - 8*a*c^5*d*e^5*f*g^5 + 20*a*b*c^4*e^6*f*g^5 + 20*a*b*c^4*d*e^5*g^6 + 4*b*c^5*d^2*e^4*f*g^5 + 4*b*c^5*d*e^5*f^2*g^4 - 2*b^2*c^4*d*e^5*f*g^5 - 4*b^3*c^3*e^6*f*g^5 - 16*a*c^5*e^6*f^2*g^4 - 4*b^3*c^3*d*e^5*g^6 - 16*a*c^5*d^2*e^4*g^6 + 8*a*b^2*c^3*e^6*g^6 - 4*c^6*d^2*e^4*f^2*g^4 + 3*b^2*c^4*e^6*f^2*g^4 + 3*b^2*c^4*d^2*e^4*g^6 - 36*a^2*c^4*e^6*g^6, z, k)*((64*a^6*c^7*d^7*e^2*g^9 + 64*a^7*c^6*d^5*e^4*g^9 - 64*a^8*c^5*d^3*e^6*g^9 + 64*a^6*c^7*e^9*f^7*g^2 + 64*a^7*c^6*e^9*f^5*g^4 - 64*a^8*c^5*e^9*f^3*g^6 - 64*a^9*c^4*d*e^8*g^9 - 64*a^9*c^4*e^9*f*g^8 + 16*a^5*b*c^7*d^8*e*g^9 + a^6*b^6*c*d*e^8*g^9 + 16*a^5*b*c^7*e^9*f^8*g + a^6*b^6*c*e^9*f*g^8 - 128*a^5*c^8*d*e^8*f^8*g - 128*a^5*c^8*d^8*e*f*g^8 + a^3*b^5*c^5*d^8*e*g^9 + a^3*b^9*c*d^4*e^5*g^9 - 8*a^4*b^3*c^6*d^8*e*g^9 - a^4*b^8*c*d^3*e^6*g^9 - a^5*b^7*c*d^2*e^7*g^9 - 144*a^6*b*c^6*d^6*e^3*g^9 - 80*a^7*b*c^5*d^4*e^5*g^9 - 12*a^7*b^4*c^2*d*e^8*g^9 + 80*a^8*b*c^4*d^2*e^7*g^9 + 48*a^8*b^2*c^3*d*e^8*g^9 + a^3*b^5*c^5*e^9*f^8*g + a^3*b^9*c*e^9*f^4*g^5 - 8*a^4*b^3*c^6*e^9*f^8*g - a^4*b^8*c*e^9*f^3*g^6 - a^5*b^7*c*e^9*f^2*g^7 - 144*a^6*b*c^6*e^9*f^6*g^3 - 80*a^7*b*c^5*e^9*f^4*g^5 - 12*a^7*b^4*c^2*e^9*f*g^8 + 80*a^8*b*c^4*e^9*f^2*g^7 + 48*a^8*b^2*c^3*e^9*f*g^8 - 128*a^3*c^10*d^5*e^4*f^8*g - 128*a^3*c^10*d^8*e*f^5*g^4 - 256*a^4*c^9*d^3*e^6*f^8*g - 256*a^4*c^9*d^8*e*f^3*g^6 - 448*a^6*c^7*d*e^8*f^6*g^3 - 448*a^6*c^7*d^6*e^3*f*g^8 - 576*a^7*c^6*d*e^8*f^4*g^5 - 576*a^7*c^6*d^4*e^5*f*g^8 - 320*a^8*c^5*d*e^8*f^2*g^7 - 320*a^8*c^5*d^2*e^7*f*g^8 + b^5*c^8*d^6*e^3*f^8*g + b^5*c^8*d^8*e*f^6*g^3 - b^6*c^7*d^5*e^4*f^8*g - b^6*c^7*d^8*e*f^5*g^4 - b^7*c^6*d^4*e^5*f^8*g - b^7*c^6*d^8*e*f^4*g^5 + b^8*c^5*d^3*e^6*f^8*g + b^8*c^5*d^8*e*f^3*g^6 + b^12*c*d^3*e^6*f^4*g^5 + b^12*c*d^4*e^5*f^3*g^6 - 4*a^3*b^6*c^4*d^7*e^2*g^9 + 6*a^3*b^7*c^3*d^6*e^3*g^9 - 4*a^3*b^8*c^2*d^5*e^4*g^9 + 36*a^4*b^4*c^5*d^7*e^2*g^9 - 57*a^4*b^5*c^4*d^6*e^3*g^9 + 37*a^4*b^6*c^3*d^5*e^4*g^9 - 7*a^4*b^7*c^2*d^4*e^5*g^9 - 96*a^5*b^2*c^6*d^7*e^2*g^9 + 168*a^5*b^3*c^5*d^6*e^3*g^9 - 100*a^5*b^4*c^4*d^5*e^4*g^9 + 3*a^5*b^5*c^3*d^4*e^5*g^9 + 10*a^5*b^6*c^2*d^3*e^6*g^9 + 48*a^6*b^2*c^5*d^5*e^4*g^9 + 56*a^6*b^3*c^4*d^4*e^5*g^9 - 36*a^6*b^4*c^3*d^3*e^6*g^9 + 13*a^6*b^5*c^2*d^2*e^7*g^9 + 64*a^7*b^2*c^4*d^3*e^6*g^9 - 56*a^7*b^3*c^3*d^2*e^7*g^9 - 4*a^3*b^6*c^4*e^9*f^7*g^2 + 6*a^3*b^7*c^3*e^9*f^6*g^3 - 4*a^3*b^8*c^2*e^9*f^5*g^4 + 36*a^4*b^4*c^5*e^9*f^7*g^2 - 57*a^4*b^5*c^4*e^9*f^6*g^3 + 37*a^4*b^6*c^3*e^9*f^5*g^4 - 7*a^4*b^7*c^2*e^9*f^4*g^5 - 96*a^5*b^2*c^6*e^9*f^7*g^2 + 168*a^5*b^3*c^5*e^9*f^6*g^3 - 100*a^5*b^4*c^4*e^9*f^5*g^4 + 3*a^5*b^5*c^3*e^9*f^4*g^5 + 10*a^5*b^6*c^2*e^9*f^3*g^6 + 48*a^6*b^2*c^5*e^9*f^5*g^4 + 56*a^6*b^3*c^4*e^9*f^4*g^5 - 36*a^6*b^4*c^3*e^9*f^3*g^6 + 13*a^6*b^5*c^2*e^9*f^2*g^7 + 64*a^7*b^2*c^4*e^9*f^3*g^6 - 56*a^7*b^3*c^3*e^9*f^2*g^7 + 64*a^3*c^10*d^6*e^3*f^7*g^2 + 64*a^3*c^10*d^7*e^2*f^6*g^3 + 192*a^4*c^9*d^4*e^5*f^7*g^2 - 320*a^4*c^9*d^5*e^4*f^6*g^3 - 320*a^4*c^9*d^6*e^3*f^5*g^4 + 192*a^4*c^9*d^7*e^2*f^4*g^5 + 192*a^5*c^8*d^2*e^7*f^7*g^2 - 832*a^5*c^8*d^3*e^6*f^6*g^3 - 192*a^5*c^8*d^4*e^5*f^5*g^4 - 192*a^5*c^8*d^5*e^4*f^4*g^5 - 832*a^5*c^8*d^6*e^3*f^3*g^6 + 192*a^5*c^8*d^7*e^2*f^2*g^7 + 64*a^6*c^7*d^2*e^7*f^5*g^4 - 960*a^6*c^7*d^3*e^6*f^4*g^5 - 960*a^6*c^7*d^4*e^5*f^3*g^6 + 64*a^6*c^7*d^5*e^4*f^2*g^7 - 448*a^7*c^6*d^2*e^7*f^3*g^6 - 448*a^7*c^6*d^3*e^6*f^2*g^7 - 2*b^5*c^8*d^7*e^2*f^7*g^2 + 2*b^6*c^7*d^6*e^3*f^7*g^2 + 2*b^6*c^7*d^7*e^2*f^6*g^3 - 2*b^7*c^6*d^5*e^4*f^7*g^2 - 6*b^7*c^6*d^6*e^3*f^6*g^3 - 2*b^7*c^6*d^7*e^2*f^5*g^4 + 6*b^8*c^5*d^4*e^5*f^7*g^2 + 8*b^8*c^5*d^5*e^4*f^6*g^3 + 8*b^8*c^5*d^6*e^3*f^5*g^4 + 6*b^8*c^5*d^7*e^2*f^4*g^5 - 4*b^9*c^4*d^3*e^6*f^7*g^2 - 11*b^9*c^4*d^4*e^5*f^6*g^3 - 10*b^9*c^4*d^5*e^4*f^5*g^4 - 11*b^9*c^4*d^6*e^3*f^4*g^5 - 4*b^9*c^4*d^7*e^2*f^3*g^6 + 6*b^10*c^3*d^3*e^6*f^6*g^3 + 9*b^10*c^3*d^4*e^5*f^5*g^4 + 9*b^10*c^3*d^5*e^4*f^4*g^5 + 6*b^10*c^3*d^6*e^3*f^3*g^6 - 4*b^11*c^2*d^3*e^6*f^5*g^4 - 4*b^11*c^2*d^4*e^5*f^4*g^5 - 4*b^11*c^2*d^5*e^4*f^3*g^6 + 16*a*b^3*c^9*d^7*e^2*f^7*g^2 - 12*a*b^4*c^8*d^6*e^3*f^7*g^2 - 12*a*b^4*c^8*d^7*e^2*f^6*g^3 + 30*a*b^5*c^7*d^5*e^4*f^7*g^2 + 30*a*b^5*c^7*d^6*e^3*f^6*g^3 + 30*a*b^5*c^7*d^7*e^2*f^5*g^4 - 100*a*b^6*c^6*d^4*e^5*f^7*g^2 - 56*a*b^6*c^6*d^5*e^4*f^6*g^3 - 56*a*b^6*c^6*d^6*e^3*f^5*g^4 - 100*a*b^6*c^6*d^7*e^2*f^4*g^5 + 62*a*b^7*c^5*d^3*e^6*f^7*g^2 + 128*a*b^7*c^5*d^4*e^5*f^6*g^3 + 42*a*b^7*c^5*d^5*e^4*f^5*g^4 + 128*a*b^7*c^5*d^6*e^3*f^4*g^5 + 62*a*b^7*c^5*d^7*e^2*f^3*g^6 + 4*a*b^8*c^4*d^2*e^7*f^7*g^2 - 76*a*b^8*c^4*d^3*e^6*f^6*g^3 - 48*a*b^8*c^4*d^4*e^5*f^5*g^4 - 48*a*b^8*c^4*d^5*e^4*f^4*g^5 - 76*a*b^8*c^4*d^6*e^3*f^3*g^6 + 4*a*b^8*c^4*d^7*e^2*f^2*g^7 - 6*a*b^9*c^3*d^2*e^7*f^6*g^3 + 28*a*b^9*c^3*d^3*e^6*f^5*g^4 - 20*a*b^9*c^3*d^4*e^5*f^4*g^5 + 28*a*b^9*c^3*d^5*e^4*f^3*g^6 - 6*a*b^9*c^3*d^6*e^3*f^2*g^7 + 4*a*b^10*c^2*d^2*e^7*f^5*g^4 + 14*a*b^10*c^2*d^3*e^6*f^4*g^5 + 14*a*b^10*c^2*d^4*e^5*f^3*g^6 + 4*a*b^10*c^2*d^5*e^4*f^2*g^7 - 32*a^2*b*c^10*d^7*e^2*f^7*g^2 + 48*a^2*b^2*c^9*d^5*e^4*f^8*g + 48*a^2*b^2*c^9*d^8*e*f^5*g^4 - 168*a^2*b^3*c^8*d^4*e^5*f^8*g - 168*a^2*b^3*c^8*d^8*e*f^4*g^5 + 80*a^2*b^4*c^7*d^3*e^6*f^8*g + 80*a^2*b^4*c^7*d^8*e*f^3*g^6 + 27*a^2*b^5*c^6*d^2*e^7*f^8*g + 27*a^2*b^5*c^6*d^8*e*f^2*g^7 + 4*a^2*b^7*c^4*d*e^8*f^7*g^2 + 4*a^2*b^7*c^4*d^7*e^2*f*g^8 - 6*a^2*b^8*c^3*d*e^8*f^6*g^3 - 6*a^2*b^8*c^3*d^6*e^3*f*g^8 + 4*a^2*b^9*c^2*d*e^8*f^5*g^4 + 4*a^2*b^9*c^2*d^5*e^4*f*g^8 + 16*a^2*b^10*c*d^2*e^7*f^3*g^6 + 16*a^2*b^10*c*d^3*e^6*f^2*g^7 + 224*a^3*b*c^9*d^5*e^4*f^7*g^2 - 288*a^3*b*c^9*d^6*e^3*f^6*g^3 + 224*a^3*b*c^9*d^7*e^2*f^5*g^4 - 32*a^3*b^2*c^8*d^3*e^6*f^8*g - 32*a^3*b^2*c^8*d^8*e*f^3*g^6 - 168*a^3*b^3*c^7*d^2*e^7*f^8*g - 168*a^3*b^3*c^7*d^8*e*f^2*g^7 - 14*a^3*b^5*c^5*d*e^8*f^7*g^2 - 14*a^3*b^5*c^5*d^7*e^2*f*g^8 + 40*a^3*b^6*c^4*d*e^8*f^6*g^3 + 40*a^3*b^6*c^4*d^6*e^3*f*g^8 - 44*a^3*b^7*c^3*d*e^8*f^5*g^4 - 44*a^3*b^7*c^3*d^5*e^4*f*g^8 + 24*a^3*b^8*c^2*d*e^8*f^4*g^5 + 24*a^3*b^8*c^2*d^4*e^5*f*g^8 - 30*a^3*b^9*c*d^2*e^7*f^2*g^7 + 544*a^4*b*c^8*d^3*e^6*f^7*g^2 + 256*a^4*b*c^8*d^4*e^5*f^6*g^3 + 1632*a^4*b*c^8*d^5*e^4*f^5*g^4 + 256*a^4*b*c^8*d^6*e^3*f^4*g^5 + 544*a^4*b*c^8*d^7*e^2*f^3*g^6 - 80*a^4*b^3*c^6*d*e^8*f^7*g^2 - 80*a^4*b^3*c^6*d^7*e^2*f*g^8 - 60*a^4*b^4*c^5*d*e^8*f^6*g^3 - 60*a^4*b^4*c^5*d^6*e^3*f*g^8 + 234*a^4*b^5*c^4*d*e^8*f^5*g^4 + 234*a^4*b^5*c^4*d^5*e^4*f*g^8 - 208*a^4*b^6*c^3*d*e^8*f^4*g^5 - 208*a^4*b^6*c^3*d^4*e^5*f*g^8 + 50*a^4*b^7*c^2*d*e^8*f^3*g^6 + 50*a^4*b^7*c^2*d^3*e^6*f*g^8 + 416*a^5*b*c^7*d^2*e^7*f^6*g^3 + 2592*a^5*b*c^7*d^3*e^6*f^5*g^4 + 1056*a^5*b*c^7*d^4*e^5*f^4*g^5 + 2592*a^5*b*c^7*d^5*e^4*f^3*g^6 + 416*a^5*b*c^7*d^6*e^3*f^2*g^7 + 96*a^5*b^2*c^6*d*e^8*f^6*g^3 + 96*a^5*b^2*c^6*d^6*e^3*f*g^8 - 784*a^5*b^3*c^5*d*e^8*f^5*g^4 - 784*a^5*b^3*c^5*d^5*e^4*f*g^8 + 732*a^5*b^4*c^4*d*e^8*f^4*g^5 + 732*a^5*b^4*c^4*d^4*e^5*f*g^8 - 18*a^5*b^5*c^3*d*e^8*f^3*g^6 - 18*a^5*b^5*c^3*d^3*e^6*f*g^8 - 184*a^5*b^6*c^2*d*e^8*f^2*g^7 - 184*a^5*b^6*c^2*d^2*e^7*f*g^8 + 1024*a^6*b*c^6*d^2*e^7*f^4*g^5 + 3552*a^6*b*c^6*d^3*e^6*f^3*g^6 + 1024*a^6*b*c^6*d^4*e^5*f^2*g^7 - 736*a^6*b^2*c^5*d*e^8*f^4*g^5 - 736*a^6*b^2*c^5*d^4*e^5*f*g^8 - 720*a^6*b^3*c^4*d*e^8*f^3*g^6 - 720*a^6*b^3*c^4*d^3*e^6*f*g^8 + 684*a^6*b^4*c^3*d*e^8*f^2*g^7 + 684*a^6*b^4*c^3*d^2*e^7*f*g^8 + 992*a^7*b*c^5*d^2*e^7*f^2*g^7 - 736*a^7*b^2*c^4*d*e^8*f^2*g^7 - 736*a^7*b^2*c^4*d^2*e^7*f*g^8 - 10*a^5*b^7*c*d*e^8*f*g^8 + 608*a^8*b*c^4*d*e^8*f*g^8 - 144*a^2*b^3*c^8*d^5*e^4*f^7*g^2 + 48*a^2*b^3*c^8*d^6*e^3*f^6*g^3 - 144*a^2*b^3*c^8*d^7*e^2*f^5*g^4 + 524*a^2*b^4*c^7*d^4*e^5*f^7*g^2 + 44*a^2*b^4*c^7*d^5*e^4*f^6*g^3 + 44*a^2*b^4*c^7*d^6*e^3*f^5*g^4 + 524*a^2*b^4*c^7*d^7*e^2*f^4*g^5 - 270*a^2*b^5*c^6*d^3*e^6*f^7*g^2 - 480*a^2*b^5*c^6*d^4*e^5*f^6*g^3 + 246*a^2*b^5*c^6*d^5*e^4*f^5*g^4 - 480*a^2*b^5*c^6*d^6*e^3*f^4*g^5 - 270*a^2*b^5*c^6*d^7*e^2*f^3*g^6 - 90*a^2*b^6*c^5*d^2*e^7*f^7*g^2 + 286*a^2*b^6*c^5*d^3*e^6*f^6*g^3 - 180*a^2*b^6*c^5*d^4*e^5*f^5*g^4 - 180*a^2*b^6*c^5*d^5*e^4*f^4*g^5 + 286*a^2*b^6*c^5*d^6*e^3*f^3*g^6 - 90*a^2*b^6*c^5*d^7*e^2*f^2*g^7 + 104*a^2*b^7*c^4*d^2*e^7*f^6*g^3 + 4*a^2*b^7*c^4*d^3*e^6*f^5*g^4 + 520*a^2*b^7*c^4*d^4*e^5*f^4*g^5 + 4*a^2*b^7*c^4*d^5*e^4*f^3*g^6 + 104*a^2*b^7*c^4*d^6*e^3*f^2*g^7 - 30*a^2*b^8*c^3*d^2*e^7*f^5*g^4 - 186*a^2*b^8*c^3*d^3*e^6*f^4*g^5 - 186*a^2*b^8*c^3*d^4*e^5*f^3*g^6 - 30*a^2*b^8*c^3*d^5*e^4*f^2*g^7 - 27*a^2*b^9*c^2*d^2*e^7*f^4*g^5 + 70*a^2*b^9*c^2*d^3*e^6*f^3*g^6 - 27*a^2*b^9*c^2*d^4*e^5*f^2*g^7 - 928*a^3*b^2*c^8*d^4*e^5*f^7*g^2 + 288*a^3*b^2*c^8*d^5*e^4*f^6*g^3 + 288*a^3*b^2*c^8*d^6*e^3*f^5*g^4 - 928*a^3*b^2*c^8*d^7*e^2*f^4*g^5 + 208*a^3*b^3*c^7*d^3*e^6*f^7*g^2 + 512*a^3*b^3*c^7*d^4*e^5*f^6*g^3 - 1424*a^3*b^3*c^7*d^5*e^4*f^5*g^4 + 512*a^3*b^3*c^7*d^6*e^3*f^4*g^5 + 208*a^3*b^3*c^7*d^7*e^2*f^3*g^6 + 540*a^3*b^4*c^6*d^2*e^7*f^7*g^2 - 228*a^3*b^4*c^6*d^3*e^6*f^6*g^3 + 1428*a^3*b^4*c^6*d^4*e^5*f^5*g^4 + 1428*a^3*b^4*c^6*d^5*e^4*f^4*g^5 - 228*a^3*b^4*c^6*d^6*e^3*f^3*g^6 + 540*a^3*b^4*c^6*d^7*e^2*f^2*g^7 - 518*a^3*b^5*c^5*d^2*e^7*f^6*g^3 - 190*a^3*b^5*c^5*d^3*e^6*f^5*g^4 - 2110*a^3*b^5*c^5*d^4*e^5*f^4*g^5 - 190*a^3*b^5*c^5*d^5*e^4*f^3*g^6 - 518*a^3*b^5*c^5*d^6*e^3*f^2*g^7 - 88*a^3*b^6*c^4*d^2*e^7*f^5*g^4 + 368*a^3*b^6*c^4*d^3*e^6*f^4*g^5 + 368*a^3*b^6*c^4*d^4*e^5*f^3*g^6 - 88*a^3*b^6*c^4*d^5*e^4*f^2*g^7 + 404*a^3*b^7*c^3*d^2*e^7*f^4*g^5 + 12*a^3*b^7*c^3*d^3*e^6*f^3*g^6 + 404*a^3*b^7*c^3*d^4*e^5*f^2*g^7 - 140*a^3*b^8*c^2*d^2*e^7*f^3*g^6 - 140*a^3*b^8*c^2*d^3*e^6*f^2*g^7 - 1024*a^4*b^2*c^7*d^2*e^7*f^7*g^2 - 128*a^4*b^2*c^7*d^3*e^6*f^6*g^3 - 2016*a^4*b^2*c^7*d^4*e^5*f^5*g^4 - 2016*a^4*b^2*c^7*d^5*e^4*f^4*g^5 - 128*a^4*b^2*c^7*d^6*e^3*f^3*g^6 - 1024*a^4*b^2*c^7*d^7*e^2*f^2*g^7 + 688*a^4*b^3*c^6*d^2*e^7*f^6*g^3 - 720*a^4*b^3*c^6*d^3*e^6*f^5*g^4 + 2160*a^4*b^3*c^6*d^4*e^5*f^4*g^5 - 720*a^4*b^3*c^6*d^5*e^4*f^3*g^6 + 688*a^4*b^3*c^6*d^6*e^3*f^2*g^7 + 1124*a^4*b^4*c^5*d^2*e^7*f^5*g^4 + 1060*a^4*b^4*c^5*d^3*e^6*f^4*g^5 + 1060*a^4*b^4*c^5*d^4*e^5*f^3*g^6 + 1124*a^4*b^4*c^5*d^5*e^4*f^2*g^7 - 1616*a^4*b^5*c^4*d^2*e^7*f^4*g^5 - 674*a^4*b^5*c^4*d^3*e^6*f^3*g^6 - 1616*a^4*b^5*c^4*d^4*e^5*f^2*g^7 + 186*a^4*b^6*c^3*d^2*e^7*f^3*g^6 + 186*a^4*b^6*c^3*d^3*e^6*f^2*g^7 + 334*a^4*b^7*c^2*d^2*e^7*f^2*g^7 - 2208*a^5*b^2*c^6*d^2*e^7*f^5*g^4 - 2592*a^5*b^2*c^6*d^3*e^6*f^4*g^5 - 2592*a^5*b^2*c^6*d^4*e^5*f^3*g^6 - 2208*a^5*b^2*c^6*d^5*e^4*f^2*g^7 + 1728*a^5*b^3*c^5*d^2*e^7*f^4*g^5 - 304*a^5*b^3*c^5*d^3*e^6*f^3*g^6 + 1728*a^5*b^3*c^5*d^4*e^5*f^2*g^7 + 1108*a^5*b^4*c^4*d^2*e^7*f^3*g^6 + 1108*a^5*b^4*c^4*d^3*e^6*f^2*g^7 - 1170*a^5*b^5*c^3*d^2*e^7*f^2*g^7 - 2432*a^6*b^2*c^5*d^2*e^7*f^3*g^6 - 2432*a^6*b^2*c^5*d^3*e^6*f^2*g^7 + 1008*a^6*b^3*c^4*d^2*e^7*f^2*g^7 - 8*a*b^3*c^9*d^6*e^3*f^8*g - 8*a*b^3*c^9*d^8*e*f^6*g^3 + 27*a*b^5*c^7*d^4*e^5*f^8*g + 27*a*b^5*c^7*d^8*e*f^4*g^5 - 18*a*b^6*c^6*d^3*e^6*f^8*g - 18*a*b^6*c^6*d^8*e*f^3*g^6 - a*b^7*c^5*d^2*e^7*f^8*g - a*b^7*c^5*d^8*e*f^2*g^7 - a*b^11*c*d^2*e^7*f^4*g^5 - 10*a*b^11*c*d^3*e^6*f^3*g^6 - a*b^11*c*d^4*e^5*f^2*g^7 + 16*a^2*b*c^10*d^6*e^3*f^8*g + 16*a^2*b*c^10*d^8*e*f^6*g^3 - a^2*b^6*c^5*d*e^8*f^8*g - a^2*b^6*c^5*d^8*e*f*g^8 - a^2*b^10*c*d*e^8*f^4*g^5 - a^2*b^10*c*d^4*e^5*f*g^8 + 304*a^3*b*c^9*d^4*e^5*f^8*g + 304*a^3*b*c^9*d^8*e*f^4*g^5 - 6*a^3*b^9*c*d*e^8*f^3*g^6 - 6*a^3*b^9*c*d^3*e^6*f*g^8 + 304*a^4*b*c^8*d^2*e^7*f^8*g + 304*a^4*b*c^8*d^8*e*f^2*g^7 + 48*a^4*b^2*c^7*d*e^8*f^8*g + 48*a^4*b^2*c^7*d^8*e*f*g^8 + 16*a^4*b^8*c*d*e^8*f^2*g^7 + 16*a^4*b^8*c*d^2*e^7*f*g^8 + 288*a^5*b*c^7*d*e^8*f^7*g^2 + 288*a^5*b*c^7*d^7*e^2*f*g^8 + 1184*a^6*b*c^6*d*e^8*f^5*g^4 + 1184*a^6*b*c^6*d^5*e^4*f*g^8 + 118*a^6*b^5*c^2*d*e^8*f*g^8 + 1504*a^7*b*c^5*d*e^8*f^3*g^6 + 1504*a^7*b*c^5*d^3*e^6*f*g^8 - 464*a^7*b^3*c^3*d*e^8*f*g^8)/(16*a^2*c^6*d^4*f^4 + a^4*b^4*e^4*g^4 + 16*a^4*c^4*d^4*g^4 + 16*a^4*c^4*e^4*f^4 + b^4*c^4*d^4*f^4 + 16*a^6*c^2*e^4*g^4 + a^2*b^4*c^2*d^4*g^4 + a^2*b^4*c^2*e^4*f^4 - 8*a^3*b^2*c^3*d^4*g^4 - 8*a^3*b^2*c^3*e^4*f^4 + a^2*b^6*d^2*e^2*g^4 + 32*a^3*c^5*d^2*e^2*f^4 + 32*a^5*c^3*d^2*e^2*g^4 + b^6*c^2*d^2*e^2*f^4 + a^2*b^6*e^4*f^2*g^2 + 32*a^3*c^5*d^4*f^2*g^2 + 32*a^5*c^3*e^4*f^2*g^2 + b^6*c^2*d^4*f^2*g^2 + b^8*d^2*e^2*f^2*g^2 - 8*a*b^2*c^5*d^4*f^4 - 8*a^5*b^2*c*e^4*g^4 - 2*a^3*b^5*d*e^3*g^4 - 2*b^5*c^3*d^3*e*f^4 - 2*a^3*b^5*e^4*f*g^3 - 2*b^5*c^3*d^4*f^3*g + 16*a*b^3*c^4*d^3*e*f^4 - 2*a*b^5*c^2*d*e^3*f^4 - 32*a^2*b*c^5*d^3*e*f^4 - 32*a^3*b*c^4*d*e^3*f^4 - 2*a^2*b^5*c*d^3*e*g^4 - 32*a^4*b*c^3*d^3*e*g^4 + 16*a^4*b^3*c*d*e^3*g^4 - 32*a^5*b*c^2*d*e^3*g^4 + 16*a*b^3*c^4*d^4*f^3*g - 2*a*b^5*c^2*d^4*f*g^3 - 32*a^2*b*c^5*d^4*f^3*g - 32*a^3*b*c^4*d^4*f*g^3 - 2*a^2*b^5*c*e^4*f^3*g - 32*a^4*b*c^3*e^4*f^3*g + 16*a^4*b^3*c*e^4*f*g^3 - 32*a^5*b*c^2*e^4*f*g^3 - 2*a*b^7*d*e^3*f^2*g^2 - 2*a*b^7*d^2*e^2*f*g^3 + 4*a^2*b^6*d*e^3*f*g^3 + 4*b^6*c^2*d^3*e*f^3*g - 2*b^7*c*d^2*e^2*f^3*g - 2*b^7*c*d^3*e*f^2*g^2 - 6*a*b^4*c^3*d^2*e^2*f^4 + 16*a^2*b^3*c^3*d*e^3*f^4 + 16*a^3*b^3*c^2*d^3*e*g^4 - 6*a^3*b^4*c*d^2*e^2*g^4 - 6*a*b^4*c^3*d^4*f^2*g^2 + 16*a^2*b^3*c^3*d^4*f*g^3 + 16*a^3*b^3*c^2*e^4*f^3*g - 6*a^3*b^4*c*e^4*f^2*g^2 + 64*a^4*c^4*d^2*e^2*f^2*g^2 + 4*a*b^6*c*d*e^3*f^3*g + 4*a*b^6*c*d^3*e*f*g^3 - 32*a*b^4*c^3*d^3*e*f^3*g - 32*a^3*b^4*c*d*e^3*f*g^3 - 12*a^2*b^4*c^2*d^2*e^2*f^2*g^2 + 32*a^3*b^2*c^3*d^2*e^2*f^2*g^2 + 12*a*b^5*c^2*d^2*e^2*f^3*g + 12*a*b^5*c^2*d^3*e*f^2*g^2 - 4*a*b^6*c*d^2*e^2*f^2*g^2 + 64*a^2*b^2*c^4*d^3*e*f^3*g - 32*a^2*b^4*c^2*d*e^3*f^3*g - 32*a^2*b^4*c^2*d^3*e*f*g^3 + 12*a^2*b^5*c*d*e^3*f^2*g^2 + 12*a^2*b^5*c*d^2*e^2*f*g^3 - 64*a^3*b*c^4*d^2*e^2*f^3*g - 64*a^3*b*c^4*d^3*e*f^2*g^2 + 64*a^3*b^2*c^3*d*e^3*f^3*g + 64*a^3*b^2*c^3*d^3*e*f*g^3 - 64*a^4*b*c^3*d*e^3*f^2*g^2 - 64*a^4*b*c^3*d^2*e^2*f*g^3 + 64*a^4*b^2*c^2*d*e^3*f*g^3) - (x*(128*a^9*c^4*e^9*g^9 + 24*a^7*b^4*c^2*e^9*g^9 - 96*a^8*b^2*c^3*e^9*g^9 + 288*a^6*c^7*d^6*e^3*g^9 + 416*a^7*c^6*d^4*e^5*g^9 + 352*a^8*c^5*d^2*e^7*g^9 + 288*a^6*c^7*e^9*f^6*g^3 + 416*a^7*c^6*e^9*f^4*g^5 + 352*a^8*c^5*e^9*f^2*g^7 - 2*a^6*b^6*c*e^9*g^9 + 96*a^5*c^8*d^8*e*g^9 + 96*a^5*c^8*e^9*f^8*g + 6*a^5*b^7*c*d*e^8*g^9 - 384*a^8*b*c^4*d*e^8*g^9 + 6*a^5*b^7*c*e^9*f*g^8 - 384*a^8*b*c^4*e^9*f*g^8 + 64*a^8*c^5*d*e^8*f*g^8 - 2*a^2*b^6*c^5*d^8*e*g^9 - 2*a^2*b^10*c*d^4*e^5*g^9 + 22*a^3*b^4*c^6*d^8*e*g^9 + 6*a^3*b^9*c*d^3*e^6*g^9 - 80*a^4*b^2*c^7*d^8*e*g^9 - 8*a^4*b^8*c*d^2*e^7*g^9 - 416*a^5*b*c^7*d^7*e^2*g^9 - 960*a^6*b*c^6*d^5*e^4*g^9 - 72*a^6*b^5*c^2*d*e^8*g^9 - 928*a^7*b*c^5*d^3*e^6*g^9 + 288*a^7*b^3*c^3*d*e^8*g^9 - 2*a^2*b^6*c^5*e^9*f^8*g - 2*a^2*b^10*c*e^9*f^4*g^5 + 22*a^3*b^4*c^6*e^9*f^8*g + 6*a^3*b^9*c*e^9*f^3*g^6 - 80*a^4*b^2*c^7*e^9*f^8*g - 8*a^4*b^8*c*e^9*f^2*g^7 - 416*a^5*b*c^7*e^9*f^7*g^2 - 960*a^6*b*c^6*e^9*f^5*g^4 - 72*a^6*b^5*c^2*e^9*f*g^8 - 928*a^7*b*c^5*e^9*f^3*g^6 + 288*a^7*b^3*c^3*e^9*f*g^8 - 32*a^2*c^11*d^6*e^3*f^8*g - 32*a^2*c^11*d^8*e*f^6*g^3 + 32*a^3*c^10*d^4*e^5*f^8*g + 32*a^3*c^10*d^8*e*f^4*g^5 + 160*a^4*c^9*d^2*e^7*f^8*g + 160*a^4*c^9*d^8*e*f^2*g^7 + 64*a^5*c^8*d*e^8*f^7*g^2 + 64*a^5*c^8*d^7*e^2*f*g^8 + 192*a^6*c^7*d*e^8*f^5*g^4 + 192*a^6*c^7*d^5*e^4*f*g^8 + 192*a^7*c^6*d*e^8*f^3*g^6 + 192*a^7*c^6*d^3*e^6*f*g^8 - 2*b^4*c^9*d^6*e^3*f^8*g - 2*b^4*c^9*d^8*e*f^6*g^3 + 6*b^5*c^8*d^5*e^4*f^8*g + 6*b^5*c^8*d^8*e*f^5*g^4 - 8*b^6*c^7*d^4*e^5*f^8*g - 8*b^6*c^7*d^8*e*f^4*g^5 + 6*b^7*c^6*d^3*e^6*f^8*g + 6*b^7*c^6*d^8*e*f^3*g^6 - 2*b^8*c^5*d^2*e^7*f^8*g - 2*b^8*c^5*d^8*e*f^2*g^7 - 2*b^12*c*d^2*e^7*f^4*g^5 + 2*b^12*c*d^3*e^6*f^3*g^6 - 2*b^12*c*d^4*e^5*f^2*g^7 + 8*a^2*b^7*c^4*d^7*e^2*g^9 - 12*a^2*b^8*c^3*d^6*e^3*g^9 + 8*a^2*b^9*c^2*d^5*e^4*g^9 - 90*a^3*b^5*c^5*d^7*e^2*g^9 + 132*a^3*b^6*c^4*d^6*e^3*g^9 - 76*a^3*b^7*c^3*d^5*e^4*g^9 + 6*a^3*b^8*c^2*d^4*e^5*g^9 + 336*a^4*b^3*c^6*d^7*e^2*g^9 - 462*a^4*b^4*c^5*d^6*e^3*g^9 + 164*a^4*b^5*c^4*d^5*e^4*g^9 + 106*a^4*b^6*c^3*d^4*e^5*g^9 - 56*a^4*b^7*c^2*d^3*e^6*g^9 + 432*a^5*b^2*c^6*d^6*e^3*g^9 + 288*a^5*b^3*c^5*d^5*e^4*g^9 - 598*a^5*b^4*c^4*d^4*e^5*g^9 + 102*a^5*b^5*c^3*d^3*e^6*g^9 + 90*a^5*b^6*c^2*d^2*e^7*g^9 + 720*a^6*b^2*c^5*d^4*e^5*g^9 + 336*a^6*b^3*c^4*d^3*e^6*g^9 - 314*a^6*b^4*c^3*d^2*e^7*g^9 + 240*a^7*b^2*c^4*d^2*e^7*g^9 + 8*a^2*b^7*c^4*e^9*f^7*g^2 - 12*a^2*b^8*c^3*e^9*f^6*g^3 + 8*a^2*b^9*c^2*e^9*f^5*g^4 - 90*a^3*b^5*c^5*e^9*f^7*g^2 + 132*a^3*b^6*c^4*e^9*f^6*g^3 - 76*a^3*b^7*c^3*e^9*f^5*g^4 + 6*a^3*b^8*c^2*e^9*f^4*g^5 + 336*a^4*b^3*c^6*e^9*f^7*g^2 - 462*a^4*b^4*c^5*e^9*f^6*g^3 + 164*a^4*b^5*c^4*e^9*f^5*g^4 + 106*a^4*b^6*c^3*e^9*f^4*g^5 - 56*a^4*b^7*c^2*e^9*f^3*g^6 + 432*a^5*b^2*c^6*e^9*f^6*g^3 + 288*a^5*b^3*c^5*e^9*f^5*g^4 - 598*a^5*b^4*c^4*e^9*f^4*g^5 + 102*a^5*b^5*c^3*e^9*f^3*g^6 + 90*a^5*b^6*c^2*e^9*f^2*g^7 + 720*a^6*b^2*c^5*e^9*f^4*g^5 + 336*a^6*b^3*c^4*e^9*f^3*g^6 - 314*a^6*b^4*c^3*e^9*f^2*g^7 + 240*a^7*b^2*c^4*e^9*f^2*g^7 + 64*a^2*c^11*d^7*e^2*f^7*g^2 + 192*a^3*c^10*d^5*e^4*f^7*g^2 - 320*a^3*c^10*d^6*e^3*f^6*g^3 + 192*a^3*c^10*d^7*e^2*f^5*g^4 + 192*a^4*c^9*d^3*e^6*f^7*g^2 - 256*a^4*c^9*d^4*e^5*f^6*g^3 + 576*a^4*c^9*d^5*e^4*f^5*g^4 - 256*a^4*c^9*d^6*e^3*f^4*g^5 + 192*a^4*c^9*d^7*e^2*f^3*g^6 + 320*a^5*c^8*d^2*e^7*f^6*g^3 + 576*a^5*c^8*d^3*e^6*f^5*g^4 - 192*a^5*c^8*d^4*e^5*f^4*g^5 + 576*a^5*c^8*d^5*e^4*f^3*g^6 + 320*a^5*c^8*d^6*e^3*f^2*g^7 + 512*a^6*c^7*d^2*e^7*f^4*g^5 + 576*a^6*c^7*d^3*e^6*f^3*g^6 + 512*a^6*c^7*d^4*e^5*f^2*g^7 + 704*a^7*c^6*d^2*e^7*f^2*g^7 + 4*b^4*c^9*d^7*e^2*f^7*g^2 - 6*b^5*c^8*d^6*e^3*f^7*g^2 - 6*b^5*c^8*d^7*e^2*f^6*g^3 - 6*b^6*c^7*d^5*e^4*f^7*g^2 + 26*b^6*c^7*d^6*e^3*f^6*g^3 - 6*b^6*c^7*d^7*e^2*f^5*g^4 + 22*b^7*c^6*d^4*e^5*f^7*g^2 - 22*b^7*c^6*d^5*e^4*f^6*g^3 - 22*b^7*c^6*d^6*e^3*f^5*g^4 + 22*b^7*c^6*d^7*e^2*f^4*g^5 - 22*b^8*c^5*d^3*e^6*f^7*g^2 - 12*b^8*c^5*d^4*e^5*f^6*g^3 + 42*b^8*c^5*d^5*e^4*f^5*g^4 - 12*b^8*c^5*d^6*e^3*f^4*g^5 - 22*b^8*c^5*d^7*e^2*f^3*g^6 + 8*b^9*c^4*d^2*e^7*f^7*g^2 + 28*b^9*c^4*d^3*e^6*f^6*g^3 - 16*b^9*c^4*d^4*e^5*f^5*g^4 - 16*b^9*c^4*d^5*e^4*f^4*g^5 + 28*b^9*c^4*d^6*e^3*f^3*g^6 + 8*b^9*c^4*d^7*e^2*f^2*g^7 - 12*b^10*c^3*d^2*e^7*f^6*g^3 - 12*b^10*c^3*d^3*e^6*f^5*g^4 + 18*b^10*c^3*d^4*e^5*f^4*g^5 - 12*b^10*c^3*d^5*e^4*f^3*g^6 - 12*b^10*c^3*d^6*e^3*f^2*g^7 + 8*b^11*c^2*d^2*e^7*f^5*g^4 - 2*b^11*c^2*d^3*e^6*f^4*g^5 - 2*b^11*c^2*d^4*e^5*f^3*g^6 + 8*b^11*c^2*d^5*e^4*f^2*g^7 - 32*a*b^2*c^10*d^7*e^2*f^7*g^2 + 48*a*b^3*c^9*d^6*e^3*f^7*g^2 + 48*a*b^3*c^9*d^7*e^2*f^6*g^3 + 60*a*b^4*c^8*d^5*e^4*f^7*g^2 - 228*a*b^4*c^8*d^6*e^3*f^6*g^3 + 60*a*b^4*c^8*d^7*e^2*f^5*g^4 - 214*a*b^5*c^7*d^4*e^5*f^7*g^2 + 194*a*b^5*c^7*d^5*e^4*f^6*g^3 + 194*a*b^5*c^7*d^6*e^3*f^5*g^4 - 214*a*b^5*c^7*d^7*e^2*f^4*g^5 + 216*a*b^6*c^6*d^3*e^6*f^7*g^2 + 148*a*b^6*c^6*d^4*e^5*f^6*g^3 - 408*a*b^6*c^6*d^5*e^4*f^5*g^4 + 148*a*b^6*c^6*d^6*e^3*f^4*g^5 + 216*a*b^6*c^6*d^7*e^2*f^3*g^6 - 62*a*b^7*c^5*d^2*e^7*f^7*g^2 - 302*a*b^7*c^5*d^3*e^6*f^6*g^3 + 150*a*b^7*c^5*d^4*e^5*f^5*g^4 + 150*a*b^7*c^5*d^5*e^4*f^4*g^5 - 302*a*b^7*c^5*d^6*e^3*f^3*g^6 - 62*a*b^7*c^5*d^7*e^2*f^2*g^7 + 100*a*b^8*c^4*d^2*e^7*f^6*g^3 + 136*a*b^8*c^4*d^3*e^6*f^5*g^4 - 200*a*b^8*c^4*d^4*e^5*f^4*g^5 + 136*a*b^8*c^4*d^5*e^4*f^3*g^6 + 100*a*b^8*c^4*d^6*e^3*f^2*g^7 - 68*a*b^9*c^3*d^2*e^7*f^5*g^4 + 32*a*b^9*c^3*d^3*e^6*f^4*g^5 + 32*a*b^9*c^3*d^4*e^5*f^3*g^6 - 68*a*b^9*c^3*d^5*e^4*f^2*g^7 + 14*a*b^10*c^2*d^2*e^7*f^4*g^5 - 32*a*b^10*c^2*d^3*e^6*f^3*g^6 + 14*a*b^10*c^2*d^4*e^5*f^2*g^7 - 96*a^2*b*c^10*d^6*e^3*f^7*g^2 - 96*a^2*b*c^10*d^7*e^2*f^6*g^3 - 144*a^2*b^2*c^9*d^4*e^5*f^8*g - 144*a^2*b^2*c^9*d^8*e*f^4*g^5 + 128*a^2*b^3*c^8*d^3*e^6*f^8*g + 128*a^2*b^3*c^8*d^8*e*f^3*g^6 - 6*a^2*b^4*c^7*d^2*e^7*f^8*g - 6*a^2*b^4*c^7*d^8*e*f^2*g^7 + 174*a^2*b^6*c^5*d*e^8*f^7*g^2 + 174*a^2*b^6*c^5*d^7*e^2*f*g^8 - 260*a^2*b^7*c^4*d*e^8*f^6*g^3 - 260*a^2*b^7*c^4*d^6*e^3*f*g^8 + 156*a^2*b^8*c^3*d*e^8*f^5*g^4 + 156*a^2*b^8*c^3*d^5*e^4*f*g^8 - 18*a^2*b^9*c^2*d*e^8*f^4*g^5 - 18*a^2*b^9*c^2*d^4*e^5*f*g^8 - 6*a^2*b^10*c*d^2*e^7*f^2*g^7 - 608*a^3*b*c^9*d^4*e^5*f^7*g^2 + 288*a^3*b*c^9*d^5*e^4*f^6*g^3 + 288*a^3*b*c^9*d^6*e^3*f^5*g^4 - 608*a^3*b*c^9*d^7*e^2*f^4*g^5 - 112*a^3*b^2*c^8*d^2*e^7*f^8*g - 112*a^3*b^2*c^8*d^8*e*f^2*g^7 - 620*a^3*b^4*c^6*d*e^8*f^7*g^2 - 620*a^3*b^4*c^6*d^7*e^2*f*g^8 + 894*a^3*b^5*c^5*d*e^8*f^6*g^3 + 894*a^3*b^5*c^5*d^6*e^3*f*g^8 - 384*a^3*b^6*c^4*d*e^8*f^5*g^4 - 384*a^3*b^6*c^4*d^5*e^4*f*g^8 - 140*a^3*b^7*c^3*d*e^8*f^4*g^5 - 140*a^3*b^7*c^3*d^4*e^5*f*g^8 + 92*a^3*b^8*c^2*d*e^8*f^3*g^6 + 92*a^3*b^8*c^2*d^3*e^6*f*g^8 - 928*a^4*b*c^8*d^2*e^7*f^7*g^2 - 160*a^4*b*c^8*d^3*e^6*f^6*g^3 - 672*a^4*b*c^8*d^4*e^5*f^5*g^4 - 672*a^4*b*c^8*d^5*e^4*f^4*g^5 - 160*a^4*b*c^8*d^6*e^3*f^3*g^6 - 928*a^4*b*c^8*d^7*e^2*f^2*g^7 + 704*a^4*b^2*c^7*d*e^8*f^7*g^2 + 704*a^4*b^2*c^7*d^7*e^2*f*g^8 - 816*a^4*b^3*c^6*d*e^8*f^6*g^3 - 816*a^4*b^3*c^6*d^6*e^3*f*g^8 - 308*a^4*b^4*c^5*d*e^8*f^5*g^4 - 308*a^4*b^4*c^5*d^5*e^4*f*g^8 + 898*a^4*b^5*c^4*d*e^8*f^4*g^5 + 898*a^4*b^5*c^4*d^4*e^5*f*g^8 - 150*a^4*b^6*c^3*d*e^8*f^3*g^6 - 150*a^4*b^6*c^3*d^3*e^6*f*g^8 - 154*a^4*b^7*c^2*d*e^8*f^2*g^7 - 154*a^4*b^7*c^2*d^2*e^7*f*g^8 - 1824*a^5*b*c^7*d^2*e^7*f^5*g^4 - 1056*a^5*b*c^7*d^3*e^6*f^4*g^5 - 1056*a^5*b*c^7*d^4*e^5*f^3*g^6 - 1824*a^5*b*c^7*d^5*e^4*f^2*g^7 + 1440*a^5*b^2*c^6*d*e^8*f^5*g^4 + 1440*a^5*b^2*c^6*d^5*e^4*f*g^8 - 976*a^5*b^3*c^5*d*e^8*f^4*g^5 - 976*a^5*b^3*c^5*d^4*e^5*f*g^8 - 644*a^5*b^4*c^4*d*e^8*f^3*g^6 - 644*a^5*b^4*c^4*d^3*e^6*f*g^8 + 498*a^5*b^5*c^3*d*e^8*f^2*g^7 + 498*a^5*b^5*c^3*d^2*e^7*f*g^8 - 1888*a^6*b*c^6*d^2*e^7*f^3*g^6 - 1888*a^6*b*c^6*d^3*e^6*f^2*g^7 + 1600*a^6*b^2*c^5*d*e^8*f^3*g^6 + 1600*a^6*b^2*c^5*d^3*e^6*f*g^8 - 176*a^6*b^3*c^4*d*e^8*f^2*g^7 - 176*a^6*b^3*c^4*d^2*e^7*f*g^8 + 4*a*b^7*c^5*d*e^8*f^8*g + 4*a*b^7*c^5*d^8*e*f*g^8 + 4*a*b^11*c*d*e^8*f^4*g^5 + 4*a*b^11*c*d^4*e^5*f*g^8 - 160*a^4*b*c^8*d*e^8*f^8*g - 160*a^4*b*c^8*d^8*e*f*g^8 - 14*a^4*b^8*c*d*e^8*f*g^8 - 192*a^2*b^2*c^9*d^5*e^4*f^7*g^2 + 576*a^2*b^2*c^9*d^6*e^3*f^6*g^3 - 192*a^2*b^2*c^9*d^7*e^2*f^5*g^4 + 656*a^2*b^3*c^8*d^4*e^5*f^7*g^2 - 496*a^2*b^3*c^8*d^5*e^4*f^6*g^3 - 496*a^2*b^3*c^8*d^6*e^3*f^5*g^4 + 656*a^2*b^3*c^8*d^7*e^2*f^4*g^5 - 660*a^2*b^4*c^7*d^3*e^6*f^7*g^2 - 624*a^2*b^4*c^7*d^4*e^5*f^6*g^3 + 1284*a^2*b^4*c^7*d^5*e^4*f^5*g^4 - 624*a^2*b^4*c^7*d^6*e^3*f^4*g^5 - 660*a^2*b^4*c^7*d^7*e^2*f^3*g^6 + 54*a^2*b^5*c^6*d^2*e^7*f^7*g^2 + 1062*a^2*b^5*c^6*d^3*e^6*f^6*g^3 - 474*a^2*b^5*c^6*d^4*e^5*f^5*g^4 - 474*a^2*b^5*c^6*d^5*e^4*f^4*g^5 + 1062*a^2*b^5*c^6*d^6*e^3*f^3*g^6 + 54*a^2*b^5*c^6*d^7*e^2*f^2*g^7 - 130*a^2*b^6*c^5*d^2*e^7*f^6*g^3 - 482*a^2*b^6*c^5*d^3*e^6*f^5*g^4 + 850*a^2*b^6*c^5*d^4*e^5*f^4*g^5 - 482*a^2*b^6*c^5*d^5*e^4*f^3*g^6 - 130*a^2*b^6*c^5*d^6*e^3*f^2*g^7 + 108*a^2*b^7*c^4*d^2*e^7*f^5*g^4 - 228*a^2*b^7*c^4*d^3*e^6*f^4*g^5 - 228*a^2*b^7*c^4*d^4*e^5*f^3*g^6 + 108*a^2*b^7*c^4*d^5*e^4*f^2*g^7 - 18*a^2*b^8*c^3*d^2*e^7*f^4*g^5 + 192*a^2*b^8*c^3*d^3*e^6*f^3*g^6 - 18*a^2*b^8*c^3*d^4*e^5*f^2*g^7 - 2*a^2*b^9*c^2*d^2*e^7*f^3*g^6 - 2*a^2*b^9*c^2*d^3*e^6*f^2*g^7 + 544*a^3*b^2*c^8*d^3*e^6*f^7*g^2 + 960*a^3*b^2*c^8*d^4*e^5*f^6*g^3 - 1440*a^3*b^2*c^8*d^5*e^4*f^5*g^4 + 960*a^3*b^2*c^8*d^6*e^3*f^4*g^5 + 544*a^3*b^2*c^8*d^7*e^2*f^3*g^6 + 496*a^3*b^3*c^7*d^2*e^7*f^7*g^2 - 1168*a^3*b^3*c^7*d^3*e^6*f^6*g^3 + 688*a^3*b^3*c^7*d^4*e^5*f^5*g^4 + 688*a^3*b^3*c^7*d^5*e^4*f^4*g^5 - 1168*a^3*b^3*c^7*d^6*e^3*f^3*g^6 + 496*a^3*b^3*c^7*d^7*e^2*f^2*g^7 - 668*a^3*b^4*c^6*d^2*e^7*f^6*g^3 + 436*a^3*b^4*c^6*d^3*e^6*f^5*g^4 - 1820*a^3*b^4*c^6*d^4*e^5*f^4*g^5 + 436*a^3*b^4*c^6*d^5*e^4*f^3*g^6 - 668*a^3*b^4*c^6*d^6*e^3*f^2*g^7 + 238*a^3*b^5*c^5*d^2*e^7*f^5*g^4 + 734*a^3*b^5*c^5*d^3*e^6*f^4*g^5 + 734*a^3*b^5*c^5*d^4*e^5*f^3*g^6 + 238*a^3*b^5*c^5*d^5*e^4*f^2*g^7 + 144*a^3*b^6*c^4*d^2*e^7*f^4*g^5 - 416*a^3*b^6*c^4*d^3*e^6*f^3*g^6 + 144*a^3*b^6*c^4*d^4*e^5*f^2*g^7 - 156*a^3*b^7*c^3*d^2*e^7*f^3*g^6 - 156*a^3*b^7*c^3*d^3*e^6*f^2*g^7 + 44*a^3*b^8*c^2*d^2*e^7*f^2*g^7 + 1344*a^4*b^2*c^7*d^2*e^7*f^6*g^3 + 192*a^4*b^2*c^7*d^3*e^6*f^5*g^4 + 1920*a^4*b^2*c^7*d^4*e^5*f^4*g^5 + 192*a^4*b^2*c^7*d^5*e^4*f^3*g^6 + 1344*a^4*b^2*c^7*d^6*e^3*f^2*g^7 + 80*a^4*b^3*c^6*d^2*e^7*f^5*g^4 - 560*a^4*b^3*c^6*d^3*e^6*f^4*g^5 - 560*a^4*b^3*c^6*d^4*e^5*f^3*g^6 + 80*a^4*b^3*c^6*d^5*e^4*f^2*g^7 - 1280*a^4*b^4*c^5*d^2*e^7*f^4*g^5 - 220*a^4*b^4*c^5*d^3*e^6*f^3*g^6 - 1280*a^4*b^4*c^5*d^4*e^5*f^2*g^7 + 714*a^4*b^5*c^4*d^2*e^7*f^3*g^6 + 714*a^4*b^5*c^4*d^3*e^6*f^2*g^7 + 58*a^4*b^6*c^3*d^2*e^7*f^2*g^7 + 2304*a^5*b^2*c^6*d^2*e^7*f^4*g^5 + 1248*a^5*b^2*c^6*d^3*e^6*f^3*g^6 + 2304*a^5*b^2*c^6*d^4*e^5*f^2*g^7 - 272*a^5*b^3*c^5*d^2*e^7*f^3*g^6 - 272*a^5*b^3*c^5*d^3*e^6*f^2*g^7 - 996*a^5*b^4*c^4*d^2*e^7*f^2*g^7 + 1600*a^6*b^2*c^5*d^2*e^7*f^2*g^7 + 16*a*b^2*c^10*d^6*e^3*f^8*g + 16*a*b^2*c^10*d^8*e*f^6*g^3 - 48*a*b^3*c^9*d^5*e^4*f^8*g - 48*a*b^3*c^9*d^8*e*f^5*g^4 + 66*a*b^4*c^8*d^4*e^5*f^8*g + 66*a*b^4*c^8*d^8*e*f^4*g^5 - 52*a*b^5*c^7*d^3*e^6*f^8*g - 52*a*b^5*c^7*d^8*e*f^3*g^6 + 14*a*b^6*c^6*d^2*e^7*f^8*g + 14*a*b^6*c^6*d^8*e*f^2*g^7 - 16*a*b^8*c^4*d*e^8*f^7*g^2 - 16*a*b^8*c^4*d^7*e^2*f*g^8 + 24*a*b^9*c^3*d*e^8*f^6*g^3 + 24*a*b^9*c^3*d^6*e^3*f*g^8 - 16*a*b^10*c^2*d*e^8*f^5*g^4 - 16*a*b^10*c^2*d^5*e^4*f*g^8 + 2*a*b^11*c*d^2*e^7*f^3*g^6 + 2*a*b^11*c*d^3*e^6*f^2*g^7 + 96*a^2*b*c^10*d^5*e^4*f^8*g + 96*a^2*b*c^10*d^8*e*f^5*g^4 - 42*a^2*b^5*c^6*d*e^8*f^8*g - 42*a^2*b^5*c^6*d^8*e*f*g^8 - 10*a^2*b^10*c*d*e^8*f^3*g^6 - 10*a^2*b^10*c*d^3*e^6*f*g^8 - 64*a^3*b*c^9*d^3*e^6*f^8*g - 64*a^3*b*c^9*d^8*e*f^3*g^6 + 144*a^3*b^3*c^7*d*e^8*f^8*g + 144*a^3*b^3*c^7*d^8*e*f*g^8 + 14*a^3*b^9*c*d*e^8*f^2*g^7 + 14*a^3*b^9*c*d^2*e^7*f*g^8 - 544*a^5*b*c^7*d*e^8*f^6*g^3 - 544*a^5*b*c^7*d^6*e^3*f*g^8 + 168*a^5*b^6*c^2*d*e^8*f*g^8 - 992*a^6*b*c^6*d*e^8*f^4*g^5 - 992*a^6*b*c^6*d^4*e^5*f*g^8 - 668*a^6*b^4*c^3*d*e^8*f*g^8 - 992*a^7*b*c^5*d*e^8*f^2*g^7 - 992*a^7*b*c^5*d^2*e^7*f*g^8 + 864*a^7*b^2*c^4*d*e^8*f*g^8))/(16*a^2*c^6*d^4*f^4 + a^4*b^4*e^4*g^4 + 16*a^4*c^4*d^4*g^4 + 16*a^4*c^4*e^4*f^4 + b^4*c^4*d^4*f^4 + 16*a^6*c^2*e^4*g^4 + a^2*b^4*c^2*d^4*g^4 + a^2*b^4*c^2*e^4*f^4 - 8*a^3*b^2*c^3*d^4*g^4 - 8*a^3*b^2*c^3*e^4*f^4 + a^2*b^6*d^2*e^2*g^4 + 32*a^3*c^5*d^2*e^2*f^4 + 32*a^5*c^3*d^2*e^2*g^4 + b^6*c^2*d^2*e^2*f^4 + a^2*b^6*e^4*f^2*g^2 + 32*a^3*c^5*d^4*f^2*g^2 + 32*a^5*c^3*e^4*f^2*g^2 + b^6*c^2*d^4*f^2*g^2 + b^8*d^2*e^2*f^2*g^2 - 8*a*b^2*c^5*d^4*f^4 - 8*a^5*b^2*c*e^4*g^4 - 2*a^3*b^5*d*e^3*g^4 - 2*b^5*c^3*d^3*e*f^4 - 2*a^3*b^5*e^4*f*g^3 - 2*b^5*c^3*d^4*f^3*g + 16*a*b^3*c^4*d^3*e*f^4 - 2*a*b^5*c^2*d*e^3*f^4 - 32*a^2*b*c^5*d^3*e*f^4 - 32*a^3*b*c^4*d*e^3*f^4 - 2*a^2*b^5*c*d^3*e*g^4 - 32*a^4*b*c^3*d^3*e*g^4 + 16*a^4*b^3*c*d*e^3*g^4 - 32*a^5*b*c^2*d*e^3*g^4 + 16*a*b^3*c^4*d^4*f^3*g - 2*a*b^5*c^2*d^4*f*g^3 - 32*a^2*b*c^5*d^4*f^3*g - 32*a^3*b*c^4*d^4*f*g^3 - 2*a^2*b^5*c*e^4*f^3*g - 32*a^4*b*c^3*e^4*f^3*g + 16*a^4*b^3*c*e^4*f*g^3 - 32*a^5*b*c^2*e^4*f*g^3 - 2*a*b^7*d*e^3*f^2*g^2 - 2*a*b^7*d^2*e^2*f*g^3 + 4*a^2*b^6*d*e^3*f*g^3 + 4*b^6*c^2*d^3*e*f^3*g - 2*b^7*c*d^2*e^2*f^3*g - 2*b^7*c*d^3*e*f^2*g^2 - 6*a*b^4*c^3*d^2*e^2*f^4 + 16*a^2*b^3*c^3*d*e^3*f^4 + 16*a^3*b^3*c^2*d^3*e*g^4 - 6*a^3*b^4*c*d^2*e^2*g^4 - 6*a*b^4*c^3*d^4*f^2*g^2 + 16*a^2*b^3*c^3*d^4*f*g^3 + 16*a^3*b^3*c^2*e^4*f^3*g - 6*a^3*b^4*c*e^4*f^2*g^2 + 64*a^4*c^4*d^2*e^2*f^2*g^2 + 4*a*b^6*c*d*e^3*f^3*g + 4*a*b^6*c*d^3*e*f*g^3 - 32*a*b^4*c^3*d^3*e*f^3*g - 32*a^3*b^4*c*d*e^3*f*g^3 - 12*a^2*b^4*c^2*d^2*e^2*f^2*g^2 + 32*a^3*b^2*c^3*d^2*e^2*f^2*g^2 + 12*a*b^5*c^2*d^2*e^2*f^3*g + 12*a*b^5*c^2*d^3*e*f^2*g^2 - 4*a*b^6*c*d^2*e^2*f^2*g^2 + 64*a^2*b^2*c^4*d^3*e*f^3*g - 32*a^2*b^4*c^2*d*e^3*f^3*g - 32*a^2*b^4*c^2*d^3*e*f*g^3 + 12*a^2*b^5*c*d*e^3*f^2*g^2 + 12*a^2*b^5*c*d^2*e^2*f*g^3 - 64*a^3*b*c^4*d^2*e^2*f^3*g - 64*a^3*b*c^4*d^3*e*f^2*g^2 + 64*a^3*b^2*c^3*d*e^3*f^3*g + 64*a^3*b^2*c^3*d^3*e*f*g^3 - 64*a^4*b*c^3*d*e^3*f^2*g^2 - 64*a^4*b*c^3*d^2*e^2*f*g^3 + 64*a^4*b^2*c^2*d*e^3*f*g^3)) - (48*a^6*b^2*c^3*e^8*g^8 - 12*a^5*b^4*c^2*e^8*g^8 - 64*a^7*c^4*e^8*g^8 + 40*a^4*c^7*d^6*e^2*g^8 + 80*a^5*c^6*d^4*e^4*g^8 - 24*a^6*c^5*d^2*e^6*g^8 + 40*a^4*c^7*e^8*f^6*g^2 + 80*a^5*c^6*e^8*f^4*g^4 - 24*a^6*c^5*e^8*f^2*g^6 + a^4*b^6*c*e^8*g^8 + a*b^5*c^5*d^7*e*g^8 + a*b^9*c*d^3*e^5*g^8 + 20*a^3*b*c^7*d^7*e*g^8 + a*b^5*c^5*e^8*f^7*g + a*b^9*c*e^8*f^3*g^5 + 20*a^3*b*c^7*e^8*f^7*g + 8*a*c^10*d^5*e^3*f^7*g + 8*a*c^10*d^7*e*f^5*g^3 + 8*a^3*c^8*d*e^7*f^7*g + 8*a^3*c^8*d^7*e*f*g^7 + 304*a^6*c^5*d*e^7*f*g^7 - b^6*c^5*d*e^7*f^7*g - b^6*c^5*d^7*e*f*g^7 - b^10*c*d*e^7*f^3*g^5 - b^10*c*d^3*e^5*f*g^7 - 4*a*b^6*c^4*d^6*e^2*g^8 + 6*a*b^7*c^3*d^5*e^3*g^8 - 4*a*b^8*c^2*d^4*e^4*g^8 - 9*a^2*b^3*c^6*d^7*e*g^8 - 2*a^2*b^8*c*d^2*e^6*g^8 - 88*a^4*b*c^6*d^5*e^3*g^8 - 172*a^5*b*c^5*d^3*e^5*g^8 - 4*a*b^6*c^4*e^8*f^6*g^2 + 6*a*b^7*c^3*e^8*f^5*g^3 - 4*a*b^8*c^2*e^8*f^4*g^4 - 9*a^2*b^3*c^6*e^8*f^7*g - 2*a^2*b^8*c*e^8*f^2*g^6 - 88*a^4*b*c^6*e^8*f^5*g^3 - 172*a^5*b*c^5*e^8*f^3*g^5 - 16*a*c^10*d^6*e^2*f^6*g^2 + 16*a^2*c^9*d^3*e^5*f^7*g + 16*a^2*c^9*d^7*e*f^3*g^5 + 192*a^4*c^7*d*e^7*f^5*g^3 + 192*a^4*c^7*d^5*e^3*f*g^7 + 488*a^5*c^6*d*e^7*f^3*g^5 + 488*a^5*c^6*d^3*e^5*f*g^7 - 2*b^2*c^9*d^5*e^3*f^7*g - 2*b^2*c^9*d^7*e*f^5*g^3 + 3*b^3*c^8*d^4*e^4*f^7*g + 3*b^3*c^8*d^7*e*f^4*g^4 + 4*b^7*c^4*d*e^7*f^6*g^2 + 4*b^7*c^4*d^6*e^2*f*g^7 - 6*b^8*c^3*d*e^7*f^5*g^3 - 6*b^8*c^3*d^5*e^3*f*g^7 + 4*b^9*c^2*d*e^7*f^4*g^4 + 4*b^9*c^2*d^4*e^4*f*g^7 - b^10*c*d^2*e^6*f^2*g^6 + 38*a^2*b^4*c^5*d^6*e^2*g^8 - 58*a^2*b^5*c^4*d^5*e^3*g^8 + 36*a^2*b^6*c^3*d^4*e^4*g^8 - 5*a^2*b^7*c^2*d^3*e^5*g^8 - 98*a^3*b^2*c^6*d^6*e^2*g^8 + 158*a^3*b^3*c^5*d^5*e^3*g^8 - 80*a^3*b^4*c^4*d^4*e^4*g^8 - 22*a^3*b^5*c^3*d^3*e^5*g^8 + 22*a^3*b^6*c^2*d^2*e^6*g^8 - 20*a^4*b^2*c^5*d^4*e^4*g^8 + 147*a^4*b^3*c^4*d^3*e^5*g^8 - 80*a^4*b^4*c^3*d^2*e^6*g^8 + 102*a^5*b^2*c^4*d^2*e^6*g^8 + 38*a^2*b^4*c^5*e^8*f^6*g^2 - 58*a^2*b^5*c^4*e^8*f^5*g^3 + 36*a^2*b^6*c^3*e^8*f^4*g^4 - 5*a^2*b^7*c^2*e^8*f^3*g^5 - 98*a^3*b^2*c^6*e^8*f^6*g^2 + 158*a^3*b^3*c^5*e^8*f^5*g^3 - 80*a^3*b^4*c^4*e^8*f^4*g^4 - 22*a^3*b^5*c^3*e^8*f^3*g^5 + 22*a^3*b^6*c^2*e^8*f^2*g^6 - 20*a^4*b^2*c^5*e^8*f^4*g^4 + 147*a^4*b^3*c^4*e^8*f^3*g^5 - 80*a^4*b^4*c^3*e^8*f^2*g^6 + 102*a^5*b^2*c^4*e^8*f^2*g^6 - 56*a^2*c^9*d^4*e^4*f^6*g^2 + 80*a^2*c^9*d^5*e^3*f^5*g^3 - 56*a^2*c^9*d^6*e^2*f^4*g^4 + 264*a^3*c^8*d^3*e^5*f^5*g^3 - 96*a^3*c^8*d^4*e^4*f^4*g^4 + 264*a^3*c^8*d^5*e^3*f^3*g^5 + 40*a^4*c^7*d^2*e^6*f^4*g^4 + 736*a^4*c^7*d^3*e^5*f^3*g^5 + 40*a^4*c^7*d^4*e^4*f^2*g^6 + 16*a^5*c^6*d^2*e^6*f^2*g^6 + 4*b^2*c^9*d^6*e^2*f^6*g^2 - 3*b^3*c^8*d^5*e^3*f^6*g^2 - 3*b^3*c^8*d^6*e^2*f^5*g^3 - 4*b^4*c^7*d^4*e^4*f^6*g^2 + 8*b^4*c^7*d^5*e^3*f^5*g^3 - 4*b^4*c^7*d^6*e^2*f^4*g^4 - b^6*c^5*d^2*e^6*f^6*g^2 - b^6*c^5*d^3*e^5*f^5*g^3 - b^6*c^5*d^4*e^4*f^4*g^4 - b^6*c^5*d^5*e^3*f^3*g^5 - b^6*c^5*d^6*e^2*f^2*g^6 + 4*b^7*c^4*d^2*e^6*f^5*g^3 + 4*b^7*c^4*d^3*e^5*f^4*g^4 + 4*b^7*c^4*d^4*e^4*f^3*g^5 + 4*b^7*c^4*d^5*e^3*f^2*g^6 - 6*b^8*c^3*d^2*e^6*f^4*g^4 - 6*b^8*c^3*d^3*e^5*f^3*g^5 - 6*b^8*c^3*d^4*e^4*f^2*g^6 + 4*b^9*c^2*d^2*e^6*f^3*g^5 + 4*b^9*c^2*d^3*e^5*f^2*g^6 + 30*a*b^2*c^8*d^4*e^4*f^6*g^2 - 52*a*b^2*c^8*d^5*e^3*f^5*g^3 + 30*a*b^2*c^8*d^6*e^2*f^4*g^4 - 6*a*b^3*c^7*d^3*e^5*f^6*g^2 + 8*a*b^3*c^7*d^4*e^4*f^5*g^3 + 8*a*b^3*c^7*d^5*e^3*f^4*g^4 - 6*a*b^3*c^7*d^6*e^2*f^3*g^5 + 20*a*b^4*c^6*d^2*e^6*f^6*g^2 + 26*a*b^4*c^6*d^3*e^5*f^5*g^3 - 28*a*b^4*c^6*d^4*e^4*f^4*g^4 + 26*a*b^4*c^6*d^5*e^3*f^3*g^5 + 20*a*b^4*c^6*d^6*e^2*f^2*g^6 - 61*a*b^5*c^5*d^2*e^6*f^5*g^3 - 43*a*b^5*c^5*d^3*e^5*f^4*g^4 - 43*a*b^5*c^5*d^4*e^4*f^3*g^5 - 61*a*b^5*c^5*d^5*e^3*f^2*g^6 + 80*a*b^6*c^4*d^2*e^6*f^4*g^4 + 68*a*b^6*c^4*d^3*e^5*f^3*g^5 + 80*a*b^6*c^4*d^4*e^4*f^2*g^6 - 44*a*b^7*c^3*d^2*e^6*f^3*g^5 - 44*a*b^7*c^3*d^3*e^5*f^2*g^6 + 4*a*b^8*c^2*d^2*e^6*f^2*g^6 + 24*a^2*b*c^8*d^3*e^5*f^6*g^2 - 32*a^2*b*c^8*d^4*e^4*f^5*g^3 - 32*a^2*b*c^8*d^5*e^3*f^4*g^4 + 24*a^2*b*c^8*d^6*e^2*f^3*g^5 + 113*a^2*b^3*c^6*d*e^7*f^6*g^2 + 113*a^2*b^3*c^6*d^6*e^2*f*g^7 - 152*a^2*b^4*c^5*d*e^7*f^5*g^3 - 152*a^2*b^4*c^5*d^5*e^3*f*g^7 + 34*a^2*b^5*c^4*d*e^7*f^4*g^4 + 34*a^2*b^5*c^4*d^4*e^4*f*g^7 + 64*a^2*b^6*c^3*d*e^7*f^3*g^5 + 64*a^2*b^6*c^3*d^3*e^5*f*g^7 - 31*a^2*b^7*c^2*d*e^7*f^2*g^6 - 31*a^2*b^7*c^2*d^2*e^6*f*g^7 - 260*a^3*b*c^7*d^2*e^6*f^5*g^3 - 476*a^3*b*c^7*d^3*e^5*f^4*g^4 - 476*a^3*b*c^7*d^4*e^4*f^3*g^5 - 260*a^3*b*c^7*d^5*e^3*f^2*g^6 - 16*a^3*b^2*c^6*d*e^7*f^5*g^3 - 16*a^3*b^2*c^6*d^5*e^3*f*g^7 + 282*a^3*b^3*c^5*d*e^7*f^4*g^4 + 282*a^3*b^3*c^5*d^4*e^4*f*g^7 - 316*a^3*b^4*c^4*d*e^7*f^3*g^5 - 316*a^3*b^4*c^4*d^3*e^5*f*g^7 + 70*a^3*b^5*c^3*d*e^7*f^2*g^6 + 70*a^3*b^5*c^3*d^2*e^6*f*g^7 - 928*a^4*b*c^6*d^2*e^6*f^3*g^5 - 928*a^4*b*c^6*d^3*e^5*f^2*g^6 + 246*a^4*b^2*c^5*d*e^7*f^3*g^5 + 246*a^4*b^2*c^5*d^3*e^5*f*g^7 + 173*a^4*b^3*c^4*d*e^7*f^2*g^6 + 173*a^4*b^3*c^4*d^2*e^6*f*g^7 - 12*a*b*c^9*d^4*e^4*f^7*g - 12*a*b*c^9*d^7*e*f^4*g^4 + 10*a*b^4*c^6*d*e^7*f^7*g + 10*a*b^4*c^6*d^7*e*f*g^7 + 3*a*b^9*c*d*e^7*f^2*g^6 + 3*a*b^9*c*d^2*e^6*f*g^7 - 2*a^2*b^8*c*d*e^7*f*g^7 - 64*a^2*b^2*c^7*d^2*e^6*f^6*g^2 - 154*a^2*b^2*c^7*d^3*e^5*f^5*g^3 + 152*a^2*b^2*c^7*d^4*e^4*f^4*g^4 - 154*a^2*b^2*c^7*d^5*e^3*f^3*g^5 - 64*a^2*b^2*c^7*d^6*e^2*f^2*g^6 + 245*a^2*b^3*c^6*d^2*e^6*f^5*g^3 + 227*a^2*b^3*c^6*d^3*e^5*f^4*g^4 + 227*a^2*b^3*c^6*d^4*e^4*f^3*g^5 + 245*a^2*b^3*c^6*d^5*e^3*f^2*g^6 - 346*a^2*b^4*c^5*d^2*e^6*f^4*g^4 - 280*a^2*b^4*c^5*d^3*e^5*f^3*g^5 - 346*a^2*b^4*c^5*d^4*e^4*f^2*g^6 + 120*a^2*b^5*c^4*d^2*e^6*f^3*g^5 + 120*a^2*b^5*c^4*d^3*e^5*f^2*g^6 + 70*a^2*b^6*c^3*d^2*e^6*f^2*g^6 + 478*a^3*b^2*c^6*d^2*e^6*f^4*g^4 + 232*a^3*b^2*c^6*d^3*e^5*f^3*g^5 + 478*a^3*b^2*c^6*d^4*e^4*f^2*g^6 + 200*a^3*b^3*c^5*d^2*e^6*f^3*g^5 + 200*a^3*b^3*c^5*d^3*e^5*f^2*g^6 - 528*a^3*b^4*c^4*d^2*e^6*f^2*g^6 + 988*a^4*b^2*c^5*d^2*e^6*f^2*g^6 + 12*a*b*c^9*d^5*e^3*f^6*g^2 + 12*a*b*c^9*d^6*e^2*f^5*g^3 - 4*a*b^2*c^8*d^3*e^5*f^7*g - 4*a*b^2*c^8*d^7*e*f^3*g^5 - 2*a*b^3*c^7*d^2*e^6*f^7*g - 2*a*b^3*c^7*d^7*e*f^2*g^6 - 41*a*b^5*c^5*d*e^7*f^6*g^2 - 41*a*b^5*c^5*d^6*e^2*f*g^7 + 60*a*b^6*c^4*d*e^7*f^5*g^3 + 60*a*b^6*c^4*d^5*e^3*f*g^7 - 34*a*b^7*c^3*d*e^7*f^4*g^4 - 34*a*b^7*c^3*d^4*e^4*f*g^7 + 2*a*b^8*c^2*d*e^7*f^3*g^5 + 2*a*b^8*c^2*d^3*e^5*f*g^7 + 8*a^2*b*c^8*d^2*e^6*f^7*g + 8*a^2*b*c^8*d^7*e*f^2*g^6 - 26*a^2*b^2*c^7*d*e^7*f^7*g - 26*a^2*b^2*c^7*d^7*e*f*g^7 - 52*a^3*b*c^7*d*e^7*f^6*g^2 - 52*a^3*b*c^7*d^6*e^2*f*g^7 + 24*a^3*b^6*c^2*d*e^7*f*g^7 - 520*a^4*b*c^6*d*e^7*f^4*g^4 - 520*a^4*b*c^6*d^4*e^4*f*g^7 - 80*a^4*b^4*c^3*d*e^7*f*g^7 - 596*a^5*b*c^5*d*e^7*f^2*g^6 - 596*a^5*b*c^5*d^2*e^6*f*g^7 - 12*a^5*b^2*c^4*d*e^7*f*g^7)/(16*a^2*c^6*d^4*f^4 + a^4*b^4*e^4*g^4 + 16*a^4*c^4*d^4*g^4 + 16*a^4*c^4*e^4*f^4 + b^4*c^4*d^4*f^4 + 16*a^6*c^2*e^4*g^4 + a^2*b^4*c^2*d^4*g^4 + a^2*b^4*c^2*e^4*f^4 - 8*a^3*b^2*c^3*d^4*g^4 - 8*a^3*b^2*c^3*e^4*f^4 + a^2*b^6*d^2*e^2*g^4 + 32*a^3*c^5*d^2*e^2*f^4 + 32*a^5*c^3*d^2*e^2*g^4 + b^6*c^2*d^2*e^2*f^4 + a^2*b^6*e^4*f^2*g^2 + 32*a^3*c^5*d^4*f^2*g^2 + 32*a^5*c^3*e^4*f^2*g^2 + b^6*c^2*d^4*f^2*g^2 + b^8*d^2*e^2*f^2*g^2 - 8*a*b^2*c^5*d^4*f^4 - 8*a^5*b^2*c*e^4*g^4 - 2*a^3*b^5*d*e^3*g^4 - 2*b^5*c^3*d^3*e*f^4 - 2*a^3*b^5*e^4*f*g^3 - 2*b^5*c^3*d^4*f^3*g + 16*a*b^3*c^4*d^3*e*f^4 - 2*a*b^5*c^2*d*e^3*f^4 - 32*a^2*b*c^5*d^3*e*f^4 - 32*a^3*b*c^4*d*e^3*f^4 - 2*a^2*b^5*c*d^3*e*g^4 - 32*a^4*b*c^3*d^3*e*g^4 + 16*a^4*b^3*c*d*e^3*g^4 - 32*a^5*b*c^2*d*e^3*g^4 + 16*a*b^3*c^4*d^4*f^3*g - 2*a*b^5*c^2*d^4*f*g^3 - 32*a^2*b*c^5*d^4*f^3*g - 32*a^3*b*c^4*d^4*f*g^3 - 2*a^2*b^5*c*e^4*f^3*g - 32*a^4*b*c^3*e^4*f^3*g + 16*a^4*b^3*c*e^4*f*g^3 - 32*a^5*b*c^2*e^4*f*g^3 - 2*a*b^7*d*e^3*f^2*g^2 - 2*a*b^7*d^2*e^2*f*g^3 + 4*a^2*b^6*d*e^3*f*g^3 + 4*b^6*c^2*d^3*e*f^3*g - 2*b^7*c*d^2*e^2*f^3*g - 2*b^7*c*d^3*e*f^2*g^2 - 6*a*b^4*c^3*d^2*e^2*f^4 + 16*a^2*b^3*c^3*d*e^3*f^4 + 16*a^3*b^3*c^2*d^3*e*g^4 - 6*a^3*b^4*c*d^2*e^2*g^4 - 6*a*b^4*c^3*d^4*f^2*g^2 + 16*a^2*b^3*c^3*d^4*f*g^3 + 16*a^3*b^3*c^2*e^4*f^3*g - 6*a^3*b^4*c*e^4*f^2*g^2 + 64*a^4*c^4*d^2*e^2*f^2*g^2 + 4*a*b^6*c*d*e^3*f^3*g + 4*a*b^6*c*d^3*e*f*g^3 - 32*a*b^4*c^3*d^3*e*f^3*g - 32*a^3*b^4*c*d*e^3*f*g^3 - 12*a^2*b^4*c^2*d^2*e^2*f^2*g^2 + 32*a^3*b^2*c^3*d^2*e^2*f^2*g^2 + 12*a*b^5*c^2*d^2*e^2*f^3*g + 12*a*b^5*c^2*d^3*e*f^2*g^2 - 4*a*b^6*c*d^2*e^2*f^2*g^2 + 64*a^2*b^2*c^4*d^3*e*f^3*g - 32*a^2*b^4*c^2*d*e^3*f^3*g - 32*a^2*b^4*c^2*d^3*e*f*g^3 + 12*a^2*b^5*c*d*e^3*f^2*g^2 + 12*a^2*b^5*c*d^2*e^2*f*g^3 - 64*a^3*b*c^4*d^2*e^2*f^3*g - 64*a^3*b*c^4*d^3*e*f^2*g^2 + 64*a^3*b^2*c^3*d*e^3*f^3*g + 64*a^3*b^2*c^3*d^3*e*f*g^3 - 64*a^4*b*c^3*d*e^3*f^2*g^2 - 64*a^4*b*c^3*d^2*e^2*f*g^3 + 64*a^4*b^2*c^2*d*e^3*f*g^3) + (x*(48*a^4*b^5*c^2*e^8*g^8 - 192*a^5*b^3*c^3*e^8*g^8 - 256*a^4*c^7*d^5*e^3*g^8 - 464*a^5*c^6*d^3*e^5*g^8 - 256*a^4*c^7*e^8*f^5*g^3 - 464*a^5*c^6*e^8*f^3*g^5 - 4*a^3*b^7*c*e^8*g^8 + 256*a^6*b*c^4*e^8*g^8 - 48*a^3*c^8*d^7*e*g^8 - 256*a^6*c^5*d*e^7*g^8 - 48*a^3*c^8*e^8*f^7*g - 256*a^6*c^5*e^8*f*g^7 - 2*a*b^4*c^6*d^7*e*g^8 - 2*a*b^9*c*d^2*e^6*g^8 + 6*a^2*b^8*c*d*e^7*g^8 - 2*a*b^4*c^6*e^8*f^7*g - 2*a*b^9*c*e^8*f^2*g^6 + 6*a^2*b^8*c*e^8*f*g^7 - 16*a*c^10*d^4*e^4*f^7*g - 16*a*c^10*d^7*e*f^4*g^4 + 2*b^5*c^6*d*e^7*f^7*g + 2*b^5*c^6*d^7*e*f*g^7 + 2*b^10*c*d*e^7*f^2*g^6 + 2*b^10*c*d^2*e^6*f*g^7 + 6*a*b^5*c^5*d^6*e^2*g^8 - 4*a*b^6*c^4*d^5*e^3*g^8 - 4*a*b^7*c^3*d^4*e^4*g^8 + 6*a*b^8*c^2*d^3*e^5*g^8 + 20*a^2*b^2*c^7*d^7*e*g^8 + 144*a^3*b*c^7*d^6*e^2*g^8 - 68*a^3*b^6*c^2*d*e^7*g^8 + 640*a^4*b*c^6*d^4*e^4*g^8 + 240*a^4*b^4*c^3*d*e^7*g^8 + 848*a^5*b*c^5*d^2*e^6*g^8 - 192*a^5*b^2*c^4*d*e^7*g^8 + 6*a*b^5*c^5*e^8*f^6*g^2 - 4*a*b^6*c^4*e^8*f^5*g^3 - 4*a*b^7*c^3*e^8*f^4*g^4 + 6*a*b^8*c^2*e^8*f^3*g^5 + 20*a^2*b^2*c^7*e^8*f^7*g + 144*a^3*b*c^7*e^8*f^6*g^2 - 68*a^3*b^6*c^2*e^8*f*g^7 + 640*a^4*b*c^6*e^8*f^4*g^4 + 240*a^4*b^4*c^3*e^8*f*g^7 + 848*a^5*b*c^5*e^8*f^2*g^6 - 192*a^5*b^2*c^4*e^8*f*g^7 + 16*a*c^10*d^5*e^3*f^6*g^2 + 16*a*c^10*d^6*e^2*f^5*g^3 - 64*a^2*c^9*d^2*e^6*f^7*g - 64*a^2*c^9*d^7*e*f^2*g^6 + 48*a^3*c^8*d*e^7*f^6*g^2 + 48*a^3*c^8*d^6*e^2*f*g^7 - 304*a^5*c^6*d*e^7*f^2*g^6 - 304*a^5*c^6*d^2*e^6*f*g^7 + 4*b^2*c^9*d^4*e^4*f^7*g + 4*b^2*c^9*d^7*e*f^4*g^4 - 8*b^3*c^8*d^3*e^5*f^7*g - 8*b^3*c^8*d^7*e*f^3*g^5 + 2*b^4*c^7*d^2*e^6*f^7*g + 2*b^4*c^7*d^7*e*f^2*g^6 - 6*b^6*c^5*d*e^7*f^6*g^2 - 6*b^6*c^5*d^6*e^2*f*g^7 + 4*b^7*c^4*d*e^7*f^5*g^3 + 4*b^7*c^4*d^5*e^3*f*g^7 + 4*b^8*c^3*d*e^7*f^4*g^4 + 4*b^8*c^3*d^4*e^4*f*g^7 - 6*b^9*c^2*d*e^7*f^3*g^5 - 6*b^9*c^2*d^3*e^5*f*g^7 - 60*a^2*b^3*c^6*d^6*e^2*g^8 + 30*a^2*b^4*c^5*d^5*e^3*g^8 + 64*a^2*b^5*c^4*d^4*e^4*g^8 - 72*a^2*b^6*c^3*d^3*e^5*g^8 + 12*a^2*b^7*c^2*d^2*e^6*g^8 + 8*a^3*b^2*c^6*d^5*e^3*g^8 - 352*a^3*b^3*c^5*d^4*e^4*g^8 + 268*a^3*b^4*c^4*d^3*e^5*g^8 + 52*a^3*b^5*c^3*d^2*e^6*g^8 - 188*a^4*b^2*c^5*d^3*e^5*g^8 - 484*a^4*b^3*c^4*d^2*e^6*g^8 - 60*a^2*b^3*c^6*e^8*f^6*g^2 + 30*a^2*b^4*c^5*e^8*f^5*g^3 + 64*a^2*b^5*c^4*e^8*f^4*g^4 - 72*a^2*b^6*c^3*e^8*f^3*g^5 + 12*a^2*b^7*c^2*e^8*f^2*g^6 + 8*a^3*b^2*c^6*e^8*f^5*g^3 - 352*a^3*b^3*c^5*e^8*f^4*g^4 + 268*a^3*b^4*c^4*e^8*f^3*g^5 + 52*a^3*b^5*c^3*e^8*f^2*g^6 - 188*a^4*b^2*c^5*e^8*f^3*g^5 - 484*a^4*b^3*c^4*e^8*f^2*g^6 + 64*a^2*c^9*d^3*e^5*f^6*g^2 + 64*a^2*c^9*d^6*e^2*f^3*g^5 - 272*a^3*c^8*d^2*e^6*f^5*g^3 + 16*a^3*c^8*d^3*e^5*f^4*g^4 + 16*a^3*c^8*d^4*e^4*f^3*g^5 - 272*a^3*c^8*d^5*e^3*f^2*g^6 - 512*a^4*c^7*d^2*e^6*f^3*g^5 - 512*a^4*c^7*d^3*e^5*f^2*g^6 - 4*b^2*c^9*d^5*e^3*f^6*g^2 - 4*b^2*c^9*d^6*e^2*f^5*g^3 - 4*b^3*c^8*d^4*e^4*f^6*g^2 + 24*b^3*c^8*d^5*e^3*f^5*g^3 - 4*b^3*c^8*d^6*e^2*f^4*g^4 + 22*b^4*c^7*d^3*e^5*f^6*g^2 - 24*b^4*c^7*d^4*e^4*f^5*g^3 - 24*b^4*c^7*d^5*e^3*f^4*g^4 + 22*b^4*c^7*d^6*e^2*f^3*g^5 - 8*b^5*c^6*d^2*e^6*f^6*g^2 - 14*b^5*c^6*d^3*e^5*f^5*g^3 + 40*b^5*c^6*d^4*e^4*f^4*g^4 - 14*b^5*c^6*d^5*e^3*f^3*g^5 - 8*b^5*c^6*d^6*e^2*f^2*g^6 + 14*b^6*c^5*d^2*e^6*f^5*g^3 - 4*b^6*c^5*d^3*e^5*f^4*g^4 - 4*b^6*c^5*d^4*e^4*f^3*g^5 + 14*b^6*c^5*d^5*e^3*f^2*g^6 - 16*b^7*c^4*d^2*e^6*f^4*g^4 - 4*b^7*c^4*d^3*e^5*f^3*g^5 - 16*b^7*c^4*d^4*e^4*f^2*g^6 + 14*b^8*c^3*d^2*e^6*f^3*g^5 + 14*b^8*c^3*d^3*e^5*f^2*g^6 - 8*b^9*c^2*d^2*e^6*f^2*g^6 - 8*a*b^9*c*d*e^7*f*g^7 - 104*a*b^2*c^8*d^3*e^5*f^6*g^2 + 96*a*b^2*c^8*d^4*e^4*f^5*g^3 + 96*a*b^2*c^8*d^5*e^3*f^4*g^4 - 104*a*b^2*c^8*d^6*e^2*f^3*g^5 + 104*a*b^3*c^7*d^3*e^5*f^5*g^3 - 160*a*b^3*c^7*d^4*e^4*f^4*g^4 + 104*a*b^3*c^7*d^5*e^3*f^3*g^5 - 78*a*b^4*c^6*d^2*e^6*f^5*g^3 - 42*a*b^4*c^6*d^3*e^5*f^4*g^4 - 42*a*b^4*c^6*d^4*e^4*f^3*g^5 - 78*a*b^4*c^6*d^5*e^3*f^2*g^6 + 166*a*b^5*c^5*d^2*e^6*f^4*g^4 + 88*a*b^5*c^5*d^3*e^5*f^3*g^5 + 166*a*b^5*c^5*d^4*e^4*f^2*g^6 - 148*a*b^6*c^4*d^2*e^6*f^3*g^5 - 148*a*b^6*c^4*d^3*e^5*f^2*g^6 + 60*a*b^7*c^3*d^2*e^6*f^2*g^6 + 128*a^2*b*c^8*d^2*e^6*f^6*g^2 - 192*a^2*b*c^8*d^3*e^5*f^5*g^3 - 192*a^2*b*c^8*d^5*e^3*f^3*g^5 + 128*a^2*b*c^8*d^6*e^2*f^2*g^6 - 212*a^2*b^2*c^7*d*e^7*f^6*g^2 - 212*a^2*b^2*c^7*d^6*e^2*f*g^7 + 96*a^2*b^3*c^6*d*e^7*f^5*g^3 + 96*a^2*b^3*c^6*d^5*e^3*f*g^7 + 266*a^2*b^4*c^5*d*e^7*f^4*g^4 + 266*a^2*b^4*c^5*d^4*e^4*f*g^7 - 196*a^2*b^5*c^4*d*e^7*f^3*g^5 - 196*a^2*b^5*c^4*d^3*e^5*f*g^7 - 108*a^2*b^6*c^3*d*e^7*f^2*g^6 - 108*a^2*b^6*c^3*d^2*e^6*f*g^7 + 656*a^3*b*c^7*d^2*e^6*f^4*g^4 - 64*a^3*b*c^7*d^3*e^5*f^3*g^5 + 656*a^3*b*c^7*d^4*e^4*f^2*g^6 - 488*a^3*b^2*c^6*d*e^7*f^4*g^4 - 488*a^3*b^2*c^6*d^4*e^4*f*g^7 + 16*a^3*b^3*c^5*d*e^7*f^3*g^5 + 16*a^3*b^3*c^5*d^3*e^5*f*g^7 + 612*a^3*b^4*c^4*d*e^7*f^2*g^6 + 612*a^3*b^4*c^4*d^2*e^6*f*g^7 + 1536*a^4*b*c^6*d^2*e^6*f^2*g^6 - 772*a^4*b^2*c^5*d*e^7*f^2*g^6 - 772*a^4*b^2*c^5*d^2*e^6*f*g^7 + 32*a*b*c^9*d^3*e^5*f^7*g + 32*a*b*c^9*d^7*e*f^3*g^5 - 24*a*b^3*c^7*d*e^7*f^7*g - 24*a*b^3*c^7*d^7*e*f*g^7 + 64*a^2*b*c^8*d*e^7*f^7*g + 64*a^2*b*c^8*d^7*e*f*g^7 + 608*a^5*b*c^5*d*e^7*f*g^7 + 156*a^2*b^2*c^7*d^2*e^6*f^5*g^3 + 228*a^2*b^2*c^7*d^3*e^5*f^4*g^4 + 228*a^2*b^2*c^7*d^4*e^4*f^3*g^5 + 156*a^2*b^2*c^7*d^5*e^3*f^2*g^6 - 572*a^2*b^3*c^6*d^2*e^6*f^4*g^4 - 272*a^2*b^3*c^6*d^3*e^5*f^3*g^5 - 572*a^2*b^3*c^6*d^4*e^4*f^2*g^6 + 424*a^2*b^4*c^5*d^2*e^6*f^3*g^5 + 424*a^2*b^4*c^5*d^3*e^5*f^2*g^6 + 24*a^2*b^5*c^4*d^2*e^6*f^2*g^6 - 96*a^3*b^2*c^6*d^2*e^6*f^3*g^5 - 96*a^3*b^2*c^6*d^3*e^5*f^2*g^6 - 928*a^3*b^3*c^5*d^2*e^6*f^2*g^6 + 16*a*b*c^9*d^4*e^4*f^6*g^2 - 96*a*b*c^9*d^5*e^3*f^5*g^3 + 16*a*b*c^9*d^6*e^2*f^4*g^4 + 8*a*b^2*c^8*d^2*e^6*f^7*g + 8*a*b^2*c^8*d^7*e*f^2*g^6 + 74*a*b^4*c^6*d*e^7*f^6*g^2 + 74*a*b^4*c^6*d^6*e^2*f*g^7 - 48*a*b^5*c^5*d*e^7*f^5*g^3 - 48*a*b^5*c^5*d^5*e^3*f*g^7 - 52*a*b^6*c^4*d*e^7*f^4*g^4 - 52*a*b^6*c^4*d^4*e^4*f*g^7 + 64*a*b^7*c^3*d*e^7*f^3*g^5 + 64*a*b^7*c^3*d^3*e^5*f*g^7 - 6*a*b^8*c^2*d*e^7*f^2*g^6 - 6*a*b^8*c^2*d^2*e^6*f*g^7 + 84*a^2*b^7*c^2*d*e^7*f*g^7 + 128*a^3*b*c^7*d*e^7*f^5*g^3 + 128*a^3*b*c^7*d^5*e^3*f*g^7 - 248*a^3*b^5*c^3*d*e^7*f*g^7 + 512*a^4*b*c^6*d*e^7*f^3*g^5 + 512*a^4*b*c^6*d^3*e^5*f*g^7 + 8*a^4*b^3*c^4*d*e^7*f*g^7))/(16*a^2*c^6*d^4*f^4 + a^4*b^4*e^4*g^4 + 16*a^4*c^4*d^4*g^4 + 16*a^4*c^4*e^4*f^4 + b^4*c^4*d^4*f^4 + 16*a^6*c^2*e^4*g^4 + a^2*b^4*c^2*d^4*g^4 + a^2*b^4*c^2*e^4*f^4 - 8*a^3*b^2*c^3*d^4*g^4 - 8*a^3*b^2*c^3*e^4*f^4 + a^2*b^6*d^2*e^2*g^4 + 32*a^3*c^5*d^2*e^2*f^4 + 32*a^5*c^3*d^2*e^2*g^4 + b^6*c^2*d^2*e^2*f^4 + a^2*b^6*e^4*f^2*g^2 + 32*a^3*c^5*d^4*f^2*g^2 + 32*a^5*c^3*e^4*f^2*g^2 + b^6*c^2*d^4*f^2*g^2 + b^8*d^2*e^2*f^2*g^2 - 8*a*b^2*c^5*d^4*f^4 - 8*a^5*b^2*c*e^4*g^4 - 2*a^3*b^5*d*e^3*g^4 - 2*b^5*c^3*d^3*e*f^4 - 2*a^3*b^5*e^4*f*g^3 - 2*b^5*c^3*d^4*f^3*g + 16*a*b^3*c^4*d^3*e*f^4 - 2*a*b^5*c^2*d*e^3*f^4 - 32*a^2*b*c^5*d^3*e*f^4 - 32*a^3*b*c^4*d*e^3*f^4 - 2*a^2*b^5*c*d^3*e*g^4 - 32*a^4*b*c^3*d^3*e*g^4 + 16*a^4*b^3*c*d*e^3*g^4 - 32*a^5*b*c^2*d*e^3*g^4 + 16*a*b^3*c^4*d^4*f^3*g - 2*a*b^5*c^2*d^4*f*g^3 - 32*a^2*b*c^5*d^4*f^3*g - 32*a^3*b*c^4*d^4*f*g^3 - 2*a^2*b^5*c*e^4*f^3*g - 32*a^4*b*c^3*e^4*f^3*g + 16*a^4*b^3*c*e^4*f*g^3 - 32*a^5*b*c^2*e^4*f*g^3 - 2*a*b^7*d*e^3*f^2*g^2 - 2*a*b^7*d^2*e^2*f*g^3 + 4*a^2*b^6*d*e^3*f*g^3 + 4*b^6*c^2*d^3*e*f^3*g - 2*b^7*c*d^2*e^2*f^3*g - 2*b^7*c*d^3*e*f^2*g^2 - 6*a*b^4*c^3*d^2*e^2*f^4 + 16*a^2*b^3*c^3*d*e^3*f^4 + 16*a^3*b^3*c^2*d^3*e*g^4 - 6*a^3*b^4*c*d^2*e^2*g^4 - 6*a*b^4*c^3*d^4*f^2*g^2 + 16*a^2*b^3*c^3*d^4*f*g^3 + 16*a^3*b^3*c^2*e^4*f^3*g - 6*a^3*b^4*c*e^4*f^2*g^2 + 64*a^4*c^4*d^2*e^2*f^2*g^2 + 4*a*b^6*c*d*e^3*f^3*g + 4*a*b^6*c*d^3*e*f*g^3 - 32*a*b^4*c^3*d^3*e*f^3*g - 32*a^3*b^4*c*d*e^3*f*g^3 - 12*a^2*b^4*c^2*d^2*e^2*f^2*g^2 + 32*a^3*b^2*c^3*d^2*e^2*f^2*g^2 + 12*a*b^5*c^2*d^2*e^2*f^3*g + 12*a*b^5*c^2*d^3*e*f^2*g^2 - 4*a*b^6*c*d^2*e^2*f^2*g^2 + 64*a^2*b^2*c^4*d^3*e*f^3*g - 32*a^2*b^4*c^2*d*e^3*f^3*g - 32*a^2*b^4*c^2*d^3*e*f*g^3 + 12*a^2*b^5*c*d*e^3*f^2*g^2 + 12*a^2*b^5*c*d^2*e^2*f*g^3 - 64*a^3*b*c^4*d^2*e^2*f^3*g - 64*a^3*b*c^4*d^3*e*f^2*g^2 + 64*a^3*b^2*c^3*d*e^3*f^3*g + 64*a^3*b^2*c^3*d^3*e*f*g^3 - 64*a^4*b*c^3*d*e^3*f^2*g^2 - 64*a^4*b*c^3*d^2*e^2*f*g^3 + 64*a^4*b^2*c^2*d*e^3*f*g^3)) + (x*(b^8*c*e^7*g^7 + 104*a^4*c^5*e^7*g^7 + 50*a^2*b^4*c^3*e^7*g^7 - 96*a^3*b^2*c^4*e^7*g^7 + 36*a^2*c^7*d^4*e^3*g^7 + 72*a^3*c^6*d^2*e^5*g^7 - 2*b^3*c^6*d^5*e^2*g^7 + b^4*c^5*d^4*e^3*g^7 + b^6*c^3*d^2*e^5*g^7 + 36*a^2*c^7*e^7*f^4*g^3 + 72*a^3*c^6*e^7*f^2*g^5 - 2*b^3*c^6*e^7*f^5*g^2 + b^4*c^5*e^7*f^4*g^3 + b^6*c^3*e^7*f^2*g^5 - 12*a*b^6*c^2*e^7*g^7 + b^2*c^7*d^6*e*g^7 - 2*b^7*c^2*d*e^6*g^7 + b^2*c^7*e^7*f^6*g - 2*b^7*c^2*e^7*f*g^6 + 4*c^9*d^2*e^5*f^6*g + 4*c^9*d^6*e*f^2*g^5 - 4*a*b*c^7*d^5*e^2*g^7 + 22*a*b^5*c^3*d*e^6*g^7 - 16*a^3*b*c^5*d*e^6*g^7 - 4*a*b*c^7*e^7*f^5*g^2 + 22*a*b^5*c^3*e^7*f*g^6 - 16*a^3*b*c^5*e^7*f*g^6 + 8*a*c^8*d*e^6*f^5*g^2 + 8*a*c^8*d^5*e^2*f*g^6 - 112*a^3*c^6*d*e^6*f*g^6 + 4*b^6*c^3*d*e^6*f*g^6 + 2*a*b^2*c^6*d^4*e^3*g^7 + 10*a*b^3*c^5*d^3*e^4*g^7 - 18*a*b^4*c^4*d^2*e^5*g^7 - 80*a^2*b*c^6*d^3*e^4*g^7 - 56*a^2*b^3*c^4*d*e^6*g^7 + 2*a*b^2*c^6*e^7*f^4*g^3 + 10*a*b^3*c^5*e^7*f^3*g^4 - 18*a*b^4*c^4*e^7*f^2*g^5 - 80*a^2*b*c^6*e^7*f^3*g^4 - 56*a^2*b^3*c^4*e^7*f*g^6 + 40*a*c^8*d^2*e^5*f^4*g^3 + 40*a*c^8*d^4*e^3*f^2*g^5 + 16*a^2*c^7*d*e^6*f^3*g^4 + 16*a^2*c^7*d^3*e^4*f*g^6 - 12*b*c^8*d^2*e^5*f^5*g^2 - 12*b*c^8*d^5*e^2*f^2*g^5 + 10*b^2*c^7*d*e^6*f^5*g^2 + 10*b^2*c^7*d^5*e^2*f*g^6 - 14*b^4*c^5*d*e^6*f^3*g^4 - 14*b^4*c^5*d^3*e^4*f*g^6 + 6*b^5*c^4*d*e^6*f^2*g^5 + 6*b^5*c^4*d^2*e^5*f*g^6 - 4*b*c^8*d*e^6*f^6*g - 4*b*c^8*d^6*e*f*g^6 + 54*a^2*b^2*c^5*d^2*e^5*g^7 + 54*a^2*b^2*c^5*e^7*f^2*g^5 + 168*a^2*c^7*d^2*e^5*f^2*g^5 + 5*b^2*c^7*d^2*e^5*f^4*g^3 + 5*b^2*c^7*d^4*e^3*f^2*g^5 + 10*b^3*c^6*d^2*e^5*f^3*g^4 + 10*b^3*c^6*d^3*e^4*f^2*g^5 - 12*b^4*c^5*d^2*e^5*f^2*g^5 + 36*a*b^2*c^6*d^2*e^5*f^2*g^5 - 60*a*b*c^7*d*e^6*f^4*g^3 - 60*a*b*c^7*d^4*e^3*f*g^6 - 72*a*b^4*c^4*d*e^6*f*g^6 - 80*a*b*c^7*d^2*e^5*f^3*g^4 - 80*a*b*c^7*d^3*e^4*f^2*g^5 + 92*a*b^2*c^6*d*e^6*f^3*g^4 + 92*a*b^2*c^6*d^3*e^4*f*g^6 + 6*a*b^3*c^5*d*e^6*f^2*g^5 + 6*a*b^3*c^5*d^2*e^5*f*g^6 - 192*a^2*b*c^6*d*e^6*f^2*g^5 - 192*a^2*b*c^6*d^2*e^5*f*g^6 + 276*a^2*b^2*c^5*d*e^6*f*g^6))/(16*a^2*c^6*d^4*f^4 + a^4*b^4*e^4*g^4 + 16*a^4*c^4*d^4*g^4 + 16*a^4*c^4*e^4*f^4 + b^4*c^4*d^4*f^4 + 16*a^6*c^2*e^4*g^4 + a^2*b^4*c^2*d^4*g^4 + a^2*b^4*c^2*e^4*f^4 - 8*a^3*b^2*c^3*d^4*g^4 - 8*a^3*b^2*c^3*e^4*f^4 + a^2*b^6*d^2*e^2*g^4 + 32*a^3*c^5*d^2*e^2*f^4 + 32*a^5*c^3*d^2*e^2*g^4 + b^6*c^2*d^2*e^2*f^4 + a^2*b^6*e^4*f^2*g^2 + 32*a^3*c^5*d^4*f^2*g^2 + 32*a^5*c^3*e^4*f^2*g^2 + b^6*c^2*d^4*f^2*g^2 + b^8*d^2*e^2*f^2*g^2 - 8*a*b^2*c^5*d^4*f^4 - 8*a^5*b^2*c*e^4*g^4 - 2*a^3*b^5*d*e^3*g^4 - 2*b^5*c^3*d^3*e*f^4 - 2*a^3*b^5*e^4*f*g^3 - 2*b^5*c^3*d^4*f^3*g + 16*a*b^3*c^4*d^3*e*f^4 - 2*a*b^5*c^2*d*e^3*f^4 - 32*a^2*b*c^5*d^3*e*f^4 - 32*a^3*b*c^4*d*e^3*f^4 - 2*a^2*b^5*c*d^3*e*g^4 - 32*a^4*b*c^3*d^3*e*g^4 + 16*a^4*b^3*c*d*e^3*g^4 - 32*a^5*b*c^2*d*e^3*g^4 + 16*a*b^3*c^4*d^4*f^3*g - 2*a*b^5*c^2*d^4*f*g^3 - 32*a^2*b*c^5*d^4*f^3*g - 32*a^3*b*c^4*d^4*f*g^3 - 2*a^2*b^5*c*e^4*f^3*g - 32*a^4*b*c^3*e^4*f^3*g + 16*a^4*b^3*c*e^4*f*g^3 - 32*a^5*b*c^2*e^4*f*g^3 - 2*a*b^7*d*e^3*f^2*g^2 - 2*a*b^7*d^2*e^2*f*g^3 + 4*a^2*b^6*d*e^3*f*g^3 + 4*b^6*c^2*d^3*e*f^3*g - 2*b^7*c*d^2*e^2*f^3*g - 2*b^7*c*d^3*e*f^2*g^2 - 6*a*b^4*c^3*d^2*e^2*f^4 + 16*a^2*b^3*c^3*d*e^3*f^4 + 16*a^3*b^3*c^2*d^3*e*g^4 - 6*a^3*b^4*c*d^2*e^2*g^4 - 6*a*b^4*c^3*d^4*f^2*g^2 + 16*a^2*b^3*c^3*d^4*f*g^3 + 16*a^3*b^3*c^2*e^4*f^3*g - 6*a^3*b^4*c*e^4*f^2*g^2 + 64*a^4*c^4*d^2*e^2*f^2*g^2 + 4*a*b^6*c*d*e^3*f^3*g + 4*a*b^6*c*d^3*e*f*g^3 - 32*a*b^4*c^3*d^3*e*f^3*g - 32*a^3*b^4*c*d*e^3*f*g^3 - 12*a^2*b^4*c^2*d^2*e^2*f^2*g^2 + 32*a^3*b^2*c^3*d^2*e^2*f^2*g^2 + 12*a*b^5*c^2*d^2*e^2*f^3*g + 12*a*b^5*c^2*d^3*e*f^2*g^2 - 4*a*b^6*c*d^2*e^2*f^2*g^2 + 64*a^2*b^2*c^4*d^3*e*f^3*g - 32*a^2*b^4*c^2*d*e^3*f^3*g - 32*a^2*b^4*c^2*d^3*e*f*g^3 + 12*a^2*b^5*c*d*e^3*f^2*g^2 + 12*a^2*b^5*c*d^2*e^2*f*g^3 - 64*a^3*b*c^4*d^2*e^2*f^3*g - 64*a^3*b*c^4*d^3*e*f^2*g^2 + 64*a^3*b^2*c^3*d*e^3*f^3*g + 64*a^3*b^2*c^3*d^3*e*f*g^3 - 64*a^4*b*c^3*d*e^3*f^2*g^2 - 64*a^4*b*c^3*d^2*e^2*f*g^3 + 64*a^4*b^2*c^2*d*e^3*f*g^3)) + (x*(4*b^3*c^4*e^6*g^6 - 16*a*b*c^5*e^6*g^6 + 16*a*c^6*d*e^5*g^6 + 16*a*c^6*e^6*f*g^5 - 4*b^2*c^5*d*e^5*g^6 - 4*b^2*c^5*e^6*f*g^5))/(16*a^2*c^6*d^4*f^4 + a^4*b^4*e^4*g^4 + 16*a^4*c^4*d^4*g^4 + 16*a^4*c^4*e^4*f^4 + b^4*c^4*d^4*f^4 + 16*a^6*c^2*e^4*g^4 + a^2*b^4*c^2*d^4*g^4 + a^2*b^4*c^2*e^4*f^4 - 8*a^3*b^2*c^3*d^4*g^4 - 8*a^3*b^2*c^3*e^4*f^4 + a^2*b^6*d^2*e^2*g^4 + 32*a^3*c^5*d^2*e^2*f^4 + 32*a^5*c^3*d^2*e^2*g^4 + b^6*c^2*d^2*e^2*f^4 + a^2*b^6*e^4*f^2*g^2 + 32*a^3*c^5*d^4*f^2*g^2 + 32*a^5*c^3*e^4*f^2*g^2 + b^6*c^2*d^4*f^2*g^2 + b^8*d^2*e^2*f^2*g^2 - 8*a*b^2*c^5*d^4*f^4 - 8*a^5*b^2*c*e^4*g^4 - 2*a^3*b^5*d*e^3*g^4 - 2*b^5*c^3*d^3*e*f^4 - 2*a^3*b^5*e^4*f*g^3 - 2*b^5*c^3*d^4*f^3*g + 16*a*b^3*c^4*d^3*e*f^4 - 2*a*b^5*c^2*d*e^3*f^4 - 32*a^2*b*c^5*d^3*e*f^4 - 32*a^3*b*c^4*d*e^3*f^4 - 2*a^2*b^5*c*d^3*e*g^4 - 32*a^4*b*c^3*d^3*e*g^4 + 16*a^4*b^3*c*d*e^3*g^4 - 32*a^5*b*c^2*d*e^3*g^4 + 16*a*b^3*c^4*d^4*f^3*g - 2*a*b^5*c^2*d^4*f*g^3 - 32*a^2*b*c^5*d^4*f^3*g - 32*a^3*b*c^4*d^4*f*g^3 - 2*a^2*b^5*c*e^4*f^3*g - 32*a^4*b*c^3*e^4*f^3*g + 16*a^4*b^3*c*e^4*f*g^3 - 32*a^5*b*c^2*e^4*f*g^3 - 2*a*b^7*d*e^3*f^2*g^2 - 2*a*b^7*d^2*e^2*f*g^3 + 4*a^2*b^6*d*e^3*f*g^3 + 4*b^6*c^2*d^3*e*f^3*g - 2*b^7*c*d^2*e^2*f^3*g - 2*b^7*c*d^3*e*f^2*g^2 - 6*a*b^4*c^3*d^2*e^2*f^4 + 16*a^2*b^3*c^3*d*e^3*f^4 + 16*a^3*b^3*c^2*d^3*e*g^4 - 6*a^3*b^4*c*d^2*e^2*g^4 - 6*a*b^4*c^3*d^4*f^2*g^2 + 16*a^2*b^3*c^3*d^4*f*g^3 + 16*a^3*b^3*c^2*e^4*f^3*g - 6*a^3*b^4*c*e^4*f^2*g^2 + 64*a^4*c^4*d^2*e^2*f^2*g^2 + 4*a*b^6*c*d*e^3*f^3*g + 4*a*b^6*c*d^3*e*f*g^3 - 32*a*b^4*c^3*d^3*e*f^3*g - 32*a^3*b^4*c*d*e^3*f*g^3 - 12*a^2*b^4*c^2*d^2*e^2*f^2*g^2 + 32*a^3*b^2*c^3*d^2*e^2*f^2*g^2 + 12*a*b^5*c^2*d^2*e^2*f^3*g + 12*a*b^5*c^2*d^3*e*f^2*g^2 - 4*a*b^6*c*d^2*e^2*f^2*g^2 + 64*a^2*b^2*c^4*d^3*e*f^3*g - 32*a^2*b^4*c^2*d*e^3*f^3*g - 32*a^2*b^4*c^2*d^3*e*f*g^3 + 12*a^2*b^5*c*d*e^3*f^2*g^2 + 12*a^2*b^5*c*d^2*e^2*f*g^3 - 64*a^3*b*c^4*d^2*e^2*f^3*g - 64*a^3*b*c^4*d^3*e*f^2*g^2 + 64*a^3*b^2*c^3*d*e^3*f^3*g + 64*a^3*b^2*c^3*d^3*e*f*g^3 - 64*a^4*b*c^3*d*e^3*f^2*g^2 - 64*a^4*b*c^3*d^2*e^2*f*g^3 + 64*a^4*b^2*c^2*d*e^3*f*g^3))*root(1120*a^6*b^2*c^6*d^9*e*f*g^9*z^4 + 1120*a^6*b^2*c^6*d*e^9*f^9*g*z^4 - 792*a^5*b^4*c^5*d^9*e*f*g^9*z^4 - 792*a^5*b^4*c^5*d*e^9*f^9*g*z^4 + 512*a^9*b*c^4*d^4*e^6*f*g^9*z^4 + 512*a^9*b*c^4*d*e^9*f^4*g^6*z^4 - 512*a^7*b*c^6*d^8*e^2*f*g^9*z^4 - 512*a^7*b*c^6*d*e^9*f^8*g^2*z^4 - 512*a^6*b*c^7*d^9*e*f^2*g^8*z^4 - 512*a^6*b*c^7*d^2*e^8*f^9*g*z^4 + 512*a^4*b*c^9*d^9*e*f^6*g^4*z^4 + 512*a^4*b*c^9*d^6*e^4*f^9*g*z^4 + 256*a^10*b*c^3*d^2*e^8*f*g^9*z^4 + 256*a^10*b*c^3*d*e^9*f^2*g^8*z^4 + 256*a^3*b*c^10*d^9*e*f^8*g^2*z^4 + 256*a^3*b*c^10*d^8*e^2*f^9*g*z^4 - 200*a^6*b^7*c*d^4*e^6*f*g^9*z^4 - 200*a^6*b^7*c*d*e^9*f^4*g^6*z^4 - 200*a*b^7*c^6*d^9*e*f^6*g^4*z^4 - 200*a*b^7*c^6*d^6*e^4*f^9*g*z^4 + 194*a^4*b^6*c^4*d^9*e*f*g^9*z^4 + 194*a^4*b^6*c^4*d*e^9*f^9*g*z^4 + 144*a^5*b^8*c*d^5*e^5*f*g^9*z^4 + 144*a^5*b^8*c*d*e^9*f^5*g^5*z^4 + 144*a*b^8*c^5*d^9*e*f^5*g^5*z^4 + 144*a*b^8*c^5*d^5*e^5*f^9*g*z^4 + 96*a^10*b^2*c^2*d*e^9*f*g^9*z^4 + 96*a^2*b^2*c^10*d^9*e*f^9*g*z^4 + 56*a^7*b^6*c*d^3*e^7*f*g^9*z^4 + 56*a^7*b^6*c*d*e^9*f^3*g^7*z^4 + 56*a*b^6*c^7*d^9*e*f^7*g^3*z^4 + 56*a*b^6*c^7*d^7*e^3*f^9*g*z^4 + 48*a^8*b^5*c*d^2*e^8*f*g^9*z^4 + 48*a^8*b^5*c*d*e^9*f^2*g^8*z^4 + 48*a*b^5*c^8*d^9*e*f^8*g^2*z^4 + 48*a*b^5*c^8*d^8*e^2*f^9*g*z^4 + 20*a*b^12*c*d^6*e^4*f^4*g^6*z^4 + 20*a*b^12*c*d^4*e^6*f^6*g^4*z^4 - 16*a^3*b^10*c*d^7*e^3*f*g^9*z^4 - 16*a^3*b^10*c*d*e^9*f^7*g^3*z^4 - 16*a^3*b^8*c^3*d^9*e*f*g^9*z^4 - 16*a^3*b^8*c^3*d*e^9*f^9*g*z^4 - 16*a*b^12*c*d^7*e^3*f^3*g^7*z^4 - 16*a*b^12*c*d^3*e^7*f^7*g^3*z^4 - 16*a*b^10*c^3*d^9*e*f^3*g^7*z^4 - 16*a*b^10*c^3*d^3*e^7*f^9*g*z^4 - 8*a^4*b^9*c*d^6*e^4*f*g^9*z^4 - 8*a^4*b^9*c*d*e^9*f^6*g^4*z^4 - 8*a*b^12*c*d^5*e^5*f^5*g^5*z^4 - 8*a*b^9*c^4*d^9*e*f^4*g^6*z^4 - 8*a*b^9*c^4*d^4*e^6*f^9*g*z^4 - 9984*a^7*b^2*c^5*d^4*e^6*f^4*g^6*z^4 - 9984*a^5*b^2*c^7*d^6*e^4*f^6*g^4*z^4 - 8640*a^6*b^2*c^6*d^6*e^4*f^4*g^6*z^4 - 8640*a^6*b^2*c^6*d^4*e^6*f^6*g^4*z^4 - 8544*a^5*b^4*c^5*d^5*e^5*f^5*g^5*z^4 + 5632*a^6*b^2*c^6*d^7*e^3*f^3*g^7*z^4 + 5632*a^6*b^2*c^6*d^3*e^7*f^7*g^3*z^4 + 5232*a^5*b^4*c^5*d^6*e^4*f^4*g^6*z^4 + 5232*a^5*b^4*c^5*d^4*e^6*f^6*g^4*z^4 + 4808*a^4*b^6*c^4*d^5*e^5*f^5*g^5*z^4 - 4288*a^6*b^4*c^4*d^5*e^5*f^3*g^7*z^4 - 4288*a^6*b^4*c^4*d^3*e^7*f^5*g^5*z^4 - 4288*a^4*b^4*c^6*d^7*e^3*f^5*g^5*z^4 - 4288*a^4*b^4*c^6*d^5*e^5*f^7*g^3*z^4 + 3968*a^6*b^3*c^5*d^5*e^5*f^4*g^6*z^4 + 3968*a^6*b^3*c^5*d^4*e^6*f^5*g^5*z^4 + 3968*a^5*b^3*c^6*d^6*e^4*f^5*g^5*z^4 + 3968*a^5*b^3*c^6*d^5*e^5*f^6*g^4*z^4 + 3840*a^7*b^2*c^5*d^5*e^5*f^3*g^7*z^4 + 3840*a^7*b^2*c^5*d^3*e^7*f^5*g^5*z^4 + 3840*a^5*b^2*c^7*d^7*e^3*f^5*g^5*z^4 + 3840*a^5*b^2*c^7*d^5*e^5*f^7*g^3*z^4 + 3776*a^6*b^4*c^4*d^4*e^6*f^4*g^6*z^4 + 3776*a^4*b^4*c^6*d^6*e^4*f^6*g^4*z^4 + 3456*a^6*b^2*c^6*d^5*e^5*f^5*g^5*z^4 + 3440*a^6*b^4*c^4*d^6*e^4*f^2*g^8*z^4 + 3440*a^6*b^4*c^4*d^2*e^8*f^6*g^4*z^4 + 3440*a^4*b^4*c^6*d^8*e^2*f^4*g^6*z^4 + 3440*a^4*b^4*c^6*d^4*e^6*f^8*g^2*z^4 - 3360*a^8*b^2*c^4*d^4*e^6*f^2*g^8*z^4 - 3360*a^8*b^2*c^4*d^2*e^8*f^4*g^6*z^4 - 3360*a^4*b^2*c^8*d^8*e^2*f^6*g^4*z^4 - 3360*a^4*b^2*c^8*d^6*e^4*f^8*g^2*z^4 - 2944*a^7*b^4*c^3*d^3*e^7*f^3*g^7*z^4 - 2944*a^3*b^4*c^7*d^7*e^3*f^7*g^3*z^4 + 2512*a^5*b^6*c^3*d^5*e^5*f^3*g^7*z^4 + 2512*a^5*b^6*c^3*d^3*e^7*f^5*g^5*z^4 + 2512*a^3*b^6*c^5*d^7*e^3*f^5*g^5*z^4 + 2512*a^3*b^6*c^5*d^5*e^5*f^7*g^3*z^4 + 2312*a^7*b^4*c^3*d^4*e^6*f^2*g^8*z^4 + 2312*a^7*b^4*c^3*d^2*e^8*f^4*g^6*z^4 + 2312*a^3*b^4*c^7*d^8*e^2*f^6*g^4*z^4 + 2312*a^3*b^4*c^7*d^6*e^4*f^8*g^2*z^4 + 1952*a^6*b^6*c^2*d^3*e^7*f^3*g^7*z^4 + 1952*a^2*b^6*c^6*d^7*e^3*f^7*g^3*z^4 - 1920*a^5*b^4*c^5*d^7*e^3*f^3*g^7*z^4 - 1920*a^5*b^4*c^5*d^3*e^7*f^7*g^3*z^4 - 1828*a^5*b^6*c^3*d^6*e^4*f^2*g^8*z^4 - 1828*a^5*b^6*c^3*d^2*e^8*f^6*g^4*z^4 - 1828*a^3*b^6*c^5*d^8*e^2*f^4*g^6*z^4 - 1828*a^3*b^6*c^5*d^4*e^6*f^8*g^2*z^4 + 1740*a^5*b^4*c^5*d^8*e^2*f^2*g^8*z^4 + 1740*a^5*b^4*c^5*d^2*e^8*f^8*g^2*z^4 - 1728*a^7*b^2*c^5*d^6*e^4*f^2*g^8*z^4 - 1728*a^7*b^2*c^5*d^2*e^8*f^6*g^4*z^4 - 1728*a^5*b^2*c^7*d^8*e^2*f^4*g^6*z^4 - 1728*a^5*b^2*c^7*d^4*e^6*f^8*g^2*z^4 - 1716*a^4*b^6*c^4*d^6*e^4*f^4*g^6*z^4 - 1716*a^4*b^6*c^4*d^4*e^6*f^6*g^4*z^4 - 1664*a^9*b^2*c^3*d^2*e^8*f^2*g^8*z^4 - 1664*a^3*b^2*c^9*d^8*e^2*f^8*g^2*z^4 - 1600*a^6*b^3*c^5*d^7*e^3*f^2*g^8*z^4 - 1600*a^6*b^3*c^5*d^2*e^8*f^7*g^3*z^4 - 1600*a^5*b^3*c^6*d^8*e^2*f^3*g^7*z^4 - 1600*a^5*b^3*c^6*d^3*e^7*f^8*g^2*z^4 - 1553*a^4*b^6*c^4*d^8*e^2*f^2*g^8*z^4 - 1553*a^4*b^6*c^4*d^2*e^8*f^8*g^2*z^4 + 1536*a^8*b^2*c^4*d^3*e^7*f^3*g^7*z^4 + 1536*a^4*b^2*c^8*d^7*e^3*f^7*g^3*z^4 + 1408*a^7*b^3*c^4*d^4*e^6*f^3*g^7*z^4 + 1408*a^7*b^3*c^4*d^3*e^7*f^4*g^6*z^4 - 1408*a^6*b^3*c^5*d^6*e^4*f^3*g^7*z^4 - 1408*a^6*b^3*c^5*d^3*e^7*f^6*g^4*z^4 - 1408*a^5*b^3*c^6*d^7*e^3*f^4*g^6*z^4 - 1408*a^5*b^3*c^6*d^4*e^6*f^7*g^3*z^4 + 1408*a^4*b^3*c^7*d^7*e^3*f^6*g^4*z^4 + 1408*a^4*b^3*c^7*d^6*e^4*f^7*g^3*z^4 - 1360*a^6*b^5*c^3*d^5*e^5*f^2*g^8*z^4 - 1360*a^6*b^5*c^3*d^2*e^8*f^5*g^5*z^4 - 1360*a^3*b^5*c^6*d^8*e^2*f^5*g^5*z^4 - 1360*a^3*b^5*c^6*d^5*e^5*f^8*g^2*z^4 - 1248*a^5*b^5*c^4*d^5*e^5*f^4*g^6*z^4 - 1248*a^5*b^5*c^4*d^4*e^6*f^5*g^5*z^4 - 1248*a^4*b^5*c^5*d^6*e^4*f^5*g^5*z^4 - 1248*a^4*b^5*c^5*d^5*e^5*f^6*g^4*z^4 + 1088*a^8*b^3*c^3*d^3*e^7*f^2*g^8*z^4 + 1088*a^8*b^3*c^3*d^2*e^8*f^3*g^7*z^4 + 1088*a^3*b^3*c^8*d^8*e^2*f^7*g^3*z^4 + 1088*a^3*b^3*c^8*d^7*e^3*f^8*g^2*z^4 + 1056*a^8*b^4*c^2*d^2*e^8*f^2*g^8*z^4 + 1056*a^2*b^4*c^8*d^8*e^2*f^8*g^2*z^4 - 912*a^7*b^5*c^2*d^3*e^7*f^2*g^8*z^4 - 912*a^7*b^5*c^2*d^2*e^8*f^3*g^7*z^4 - 912*a^2*b^5*c^7*d^8*e^2*f^7*g^3*z^4 - 912*a^2*b^5*c^7*d^7*e^3*f^8*g^2*z^4 - 848*a^5*b^6*c^3*d^4*e^6*f^4*g^6*z^4 - 848*a^3*b^6*c^5*d^6*e^4*f^6*g^4*z^4 + 832*a^7*b^3*c^4*d^5*e^5*f^2*g^8*z^4 + 832*a^7*b^3*c^4*d^2*e^8*f^5*g^5*z^4 + 832*a^4*b^3*c^7*d^8*e^2*f^5*g^5*z^4 + 832*a^4*b^3*c^7*d^5*e^5*f^8*g^2*z^4 + 828*a^5*b^7*c^2*d^5*e^5*f^2*g^8*z^4 + 828*a^5*b^7*c^2*d^2*e^8*f^5*g^5*z^4 + 828*a^2*b^7*c^5*d^8*e^2*f^5*g^5*z^4 + 828*a^2*b^7*c^5*d^5*e^5*f^8*g^2*z^4 - 800*a^3*b^8*c^3*d^5*e^5*f^5*g^5*z^4 - 696*a^4*b^8*c^2*d^5*e^5*f^3*g^7*z^4 - 696*a^4*b^8*c^2*d^3*e^7*f^5*g^5*z^4 - 696*a^2*b^8*c^4*d^7*e^3*f^5*g^5*z^4 - 696*a^2*b^8*c^4*d^5*e^5*f^7*g^3*z^4 - 694*a^6*b^6*c^2*d^4*e^6*f^2*g^8*z^4 - 694*a^6*b^6*c^2*d^2*e^8*f^4*g^6*z^4 - 694*a^2*b^6*c^6*d^8*e^2*f^6*g^4*z^4 - 694*a^2*b^6*c^6*d^6*e^4*f^8*g^2*z^4 + 692*a^4*b^7*c^3*d^7*e^3*f^2*g^8*z^4 + 692*a^4*b^7*c^3*d^2*e^8*f^7*g^3*z^4 + 692*a^3*b^7*c^4*d^8*e^2*f^3*g^7*z^4 + 692*a^3*b^7*c^4*d^3*e^7*f^8*g^2*z^4 + 672*a^4*b^6*c^4*d^7*e^3*f^3*g^7*z^4 + 672*a^4*b^6*c^4*d^3*e^7*f^7*g^3*z^4 + 600*a^4*b^8*c^2*d^4*e^6*f^4*g^6*z^4 + 600*a^2*b^8*c^4*d^6*e^4*f^6*g^4*z^4 - 544*a^3*b^8*c^3*d^7*e^3*f^3*g^7*z^4 + 544*a^3*b^8*c^3*d^6*e^4*f^4*g^6*z^4 + 544*a^3*b^8*c^3*d^4*e^6*f^6*g^4*z^4 - 544*a^3*b^8*c^3*d^3*e^7*f^7*g^3*z^4 - 536*a^4*b^7*c^3*d^5*e^5*f^4*g^6*z^4 - 536*a^4*b^7*c^3*d^4*e^6*f^5*g^5*z^4 - 536*a^3*b^7*c^4*d^6*e^4*f^5*g^5*z^4 - 536*a^3*b^7*c^4*d^5*e^5*f^6*g^4*z^4 - 504*a^5*b^7*c^2*d^4*e^6*f^3*g^7*z^4 - 504*a^5*b^7*c^2*d^3*e^7*f^4*g^6*z^4 - 504*a^2*b^7*c^5*d^7*e^3*f^6*g^4*z^4 - 504*a^2*b^7*c^5*d^6*e^4*f^7*g^3*z^4 + 416*a^3*b^8*c^3*d^8*e^2*f^2*g^8*z^4 + 416*a^3*b^8*c^3*d^2*e^8*f^8*g^2*z^4 - 352*a^6*b^5*c^3*d^4*e^6*f^3*g^7*z^4 - 352*a^6*b^5*c^3*d^3*e^7*f^4*g^6*z^4 - 352*a^3*b^5*c^6*d^7*e^3*f^6*g^4*z^4 - 352*a^3*b^5*c^6*d^6*e^4*f^7*g^3*z^4 - 248*a^3*b^9*c^2*d^7*e^3*f^2*g^8*z^4 - 248*a^3*b^9*c^2*d^2*e^8*f^7*g^3*z^4 - 248*a^2*b^9*c^3*d^8*e^2*f^3*g^7*z^4 - 248*a^2*b^9*c^3*d^3*e^7*f^8*g^2*z^4 + 246*a^4*b^8*c^2*d^6*e^4*f^2*g^8*z^4 + 246*a^4*b^8*c^2*d^2*e^8*f^6*g^4*z^4 + 246*a^2*b^8*c^4*d^8*e^2*f^4*g^6*z^4 + 246*a^2*b^8*c^4*d^4*e^6*f^8*g^2*z^4 + 208*a^6*b^2*c^6*d^8*e^2*f^2*g^8*z^4 + 208*a^6*b^2*c^6*d^2*e^8*f^8*g^2*z^4 + 168*a^2*b^10*c^2*d^7*e^3*f^3*g^7*z^4 + 168*a^2*b^10*c^2*d^3*e^7*f^7*g^3*z^4 + 160*a^3*b^9*c^2*d^5*e^5*f^4*g^6*z^4 + 160*a^3*b^9*c^2*d^4*e^6*f^5*g^5*z^4 + 160*a^2*b^9*c^3*d^6*e^4*f^5*g^5*z^4 + 160*a^2*b^9*c^3*d^5*e^5*f^6*g^4*z^4 + 144*a^5*b^5*c^4*d^7*e^3*f^2*g^8*z^4 + 144*a^5*b^5*c^4*d^2*e^8*f^7*g^3*z^4 + 144*a^4*b^5*c^5*d^8*e^2*f^3*g^7*z^4 + 144*a^4*b^5*c^5*d^3*e^7*f^8*g^2*z^4 - 144*a^2*b^10*c^2*d^6*e^4*f^4*g^6*z^4 - 144*a^2*b^10*c^2*d^4*e^6*f^6*g^4*z^4 + 120*a^4*b^7*c^3*d^6*e^4*f^3*g^7*z^4 + 120*a^4*b^7*c^3*d^3*e^7*f^6*g^4*z^4 + 120*a^3*b^7*c^4*d^7*e^3*f^4*g^6*z^4 + 120*a^3*b^7*c^4*d^4*e^6*f^7*g^3*z^4 + 96*a^5*b^5*c^4*d^6*e^4*f^3*g^7*z^4 + 96*a^5*b^5*c^4*d^3*e^7*f^6*g^4*z^4 + 96*a^4*b^5*c^5*d^7*e^3*f^4*g^6*z^4 + 96*a^4*b^5*c^5*d^4*e^6*f^7*g^3*z^4 + 64*a^3*b^9*c^2*d^6*e^4*f^3*g^7*z^4 + 64*a^3*b^9*c^2*d^3*e^7*f^6*g^4*z^4 + 64*a^2*b^9*c^3*d^7*e^3*f^4*g^6*z^4 + 64*a^2*b^9*c^3*d^4*e^6*f^7*g^3*z^4 - 36*a^2*b^10*c^2*d^8*e^2*f^2*g^8*z^4 - 36*a^2*b^10*c^2*d^2*e^8*f^8*g^2*z^4 + 24*a^2*b^10*c^2*d^5*e^5*f^5*g^5*z^4 - 24*a^9*b^4*c*d*e^9*f*g^9*z^4 - 24*a*b^4*c^9*d^9*e*f^9*g*z^4 + 2688*a^7*b^2*c^5*d^7*e^3*f*g^9*z^4 + 2688*a^7*b^2*c^5*d*e^9*f^7*g^3*z^4 + 2688*a^5*b^2*c^7*d^9*e*f^3*g^7*z^4 + 2688*a^5*b^2*c^7*d^3*e^7*f^9*g*z^4 - 2560*a^7*b^3*c^4*d^6*e^4*f*g^9*z^4 - 2560*a^7*b^3*c^4*d*e^9*f^6*g^4*z^4 - 2560*a^4*b^3*c^7*d^9*e*f^4*g^6*z^4 - 2560*a^4*b^3*c^7*d^4*e^6*f^9*g*z^4 + 2112*a^8*b^2*c^4*d^5*e^5*f*g^9*z^4 + 2112*a^8*b^2*c^4*d*e^9*f^5*g^5*z^4 + 2112*a^4*b^2*c^8*d^9*e*f^5*g^5*z^4 + 2112*a^4*b^2*c^8*d^5*e^5*f^9*g*z^4 + 1664*a^6*b^5*c^3*d^6*e^4*f*g^9*z^4 + 1664*a^6*b^5*c^3*d*e^9*f^6*g^4*z^4 + 1664*a^3*b^5*c^6*d^9*e*f^4*g^6*z^4 + 1664*a^3*b^5*c^6*d^4*e^6*f^9*g*z^4 + 1536*a^8*b*c^5*d^4*e^6*f^3*g^7*z^4 + 1536*a^8*b*c^5*d^3*e^7*f^4*g^6*z^4 + 1536*a^7*b*c^6*d^5*e^5*f^4*g^6*z^4 + 1536*a^7*b*c^6*d^4*e^6*f^5*g^5*z^4 + 1536*a^6*b*c^7*d^6*e^4*f^5*g^5*z^4 + 1536*a^6*b*c^7*d^5*e^5*f^6*g^4*z^4 + 1536*a^5*b*c^8*d^7*e^3*f^6*g^4*z^4 + 1536*a^5*b*c^8*d^6*e^4*f^7*g^3*z^4 - 1408*a^8*b^3*c^3*d^4*e^6*f*g^9*z^4 - 1408*a^8*b^3*c^3*d*e^9*f^4*g^6*z^4 - 1408*a^3*b^3*c^8*d^9*e*f^6*g^4*z^4 - 1408*a^3*b^3*c^8*d^6*e^4*f^9*g*z^4 - 1280*a^7*b*c^6*d^7*e^3*f^2*g^8*z^4 - 1280*a^7*b*c^6*d^2*e^8*f^7*g^3*z^4 - 1280*a^6*b*c^7*d^8*e^2*f^3*g^7*z^4 - 1280*a^6*b*c^7*d^3*e^7*f^8*g^2*z^4 - 1152*a^6*b^3*c^5*d^8*e^2*f*g^9*z^4 - 1152*a^6*b^3*c^5*d*e^9*f^8*g^2*z^4 - 1152*a^5*b^3*c^6*d^9*e*f^2*g^8*z^4 - 1152*a^5*b^3*c^6*d^2*e^8*f^9*g*z^4 + 1056*a^5*b^5*c^4*d^8*e^2*f*g^9*z^4 + 1056*a^5*b^5*c^4*d*e^9*f^8*g^2*z^4 + 1056*a^4*b^5*c^5*d^9*e*f^2*g^8*z^4 + 1056*a^4*b^5*c^5*d^2*e^8*f^9*g*z^4 + 864*a^7*b^5*c^2*d^4*e^6*f*g^9*z^4 + 864*a^7*b^5*c^2*d*e^9*f^4*g^6*z^4 + 864*a^2*b^5*c^7*d^9*e*f^6*g^4*z^4 + 864*a^2*b^5*c^7*d^6*e^4*f^9*g*z^4 - 800*a^6*b^4*c^4*d^7*e^3*f*g^9*z^4 - 800*a^6*b^4*c^4*d*e^9*f^7*g^3*z^4 - 800*a^4*b^4*c^6*d^9*e*f^3*g^7*z^4 - 800*a^4*b^4*c^6*d^3*e^7*f^9*g*z^4 - 768*a^8*b*c^5*d^5*e^5*f^2*g^8*z^4 - 768*a^8*b*c^5*d^2*e^8*f^5*g^5*z^4 - 768*a^5*b*c^8*d^8*e^2*f^5*g^5*z^4 - 768*a^5*b*c^8*d^5*e^5*f^8*g^2*z^4 + 640*a^9*b^2*c^3*d^3*e^7*f*g^9*z^4 + 640*a^9*b^2*c^3*d*e^9*f^3*g^7*z^4 + 640*a^3*b^2*c^9*d^9*e*f^7*g^3*z^4 + 640*a^3*b^2*c^9*d^7*e^3*f^9*g*z^4 + 512*a^7*b*c^6*d^6*e^4*f^3*g^7*z^4 + 512*a^7*b*c^6*d^3*e^7*f^6*g^4*z^4 + 512*a^6*b*c^7*d^7*e^3*f^4*g^6*z^4 + 512*a^6*b*c^7*d^4*e^6*f^7*g^3*z^4 - 480*a^5*b^8*c*d^3*e^7*f^3*g^7*z^4 - 480*a*b^8*c^5*d^7*e^3*f^7*g^3*z^4 - 400*a^7*b^4*c^3*d^5*e^5*f*g^9*z^4 - 400*a^7*b^4*c^3*d*e^9*f^5*g^5*z^4 - 400*a^3*b^4*c^7*d^9*e*f^5*g^5*z^4 - 400*a^3*b^4*c^7*d^5*e^5*f^9*g*z^4 - 372*a^6*b^6*c^2*d^5*e^5*f*g^9*z^4 - 372*a^6*b^6*c^2*d*e^9*f^5*g^5*z^4 - 372*a^2*b^6*c^6*d^9*e*f^5*g^5*z^4 - 372*a^2*b^6*c^6*d^5*e^5*f^9*g*z^4 - 328*a^5*b^6*c^3*d^7*e^3*f*g^9*z^4 - 328*a^5*b^6*c^3*d*e^9*f^7*g^3*z^4 - 328*a^3*b^6*c^5*d^9*e*f^3*g^7*z^4 - 328*a^3*b^6*c^5*d^3*e^7*f^9*g*z^4 - 288*a^8*b^4*c^2*d^3*e^7*f*g^9*z^4 - 288*a^8*b^4*c^2*d*e^9*f^3*g^7*z^4 - 288*a^5*b^7*c^2*d^6*e^4*f*g^9*z^4 - 288*a^5*b^7*c^2*d*e^9*f^6*g^4*z^4 - 288*a^2*b^7*c^5*d^9*e*f^4*g^6*z^4 - 288*a^2*b^7*c^5*d^4*e^6*f^9*g*z^4 - 288*a^2*b^4*c^8*d^9*e*f^7*g^3*z^4 - 288*a^2*b^4*c^8*d^7*e^3*f^9*g*z^4 - 280*a^4*b^7*c^3*d^8*e^2*f*g^9*z^4 - 280*a^4*b^7*c^3*d*e^9*f^8*g^2*z^4 - 280*a^3*b^7*c^4*d^9*e*f^2*g^8*z^4 - 280*a^3*b^7*c^4*d^2*e^8*f^9*g*z^4 + 256*a^9*b*c^4*d^3*e^7*f^2*g^8*z^4 + 256*a^9*b*c^4*d^2*e^8*f^3*g^7*z^4 + 256*a^4*b*c^9*d^8*e^2*f^7*g^3*z^4 + 256*a^4*b*c^9*d^7*e^3*f^8*g^2*z^4 - 248*a^7*b^6*c*d^2*e^8*f^2*g^8*z^4 - 248*a*b^6*c^7*d^8*e^2*f^8*g^2*z^4 + 236*a^6*b^7*c*d^3*e^7*f^2*g^8*z^4 + 236*a^6*b^7*c*d^2*e^8*f^3*g^7*z^4 + 236*a*b^7*c^6*d^8*e^2*f^7*g^3*z^4 + 236*a*b^7*c^6*d^7*e^3*f^8*g^2*z^4 + 200*a^4*b^9*c*d^4*e^6*f^3*g^7*z^4 + 200*a^4*b^9*c*d^3*e^7*f^4*g^6*z^4 - 200*a^3*b^10*c*d^4*e^6*f^4*g^6*z^4 - 200*a*b^10*c^3*d^6*e^4*f^6*g^4*z^4 + 200*a*b^9*c^4*d^7*e^3*f^6*g^4*z^4 + 200*a*b^9*c^4*d^6*e^4*f^7*g^3*z^4 - 196*a^4*b^9*c*d^5*e^5*f^2*g^8*z^4 - 196*a^4*b^9*c*d^2*e^8*f^5*g^5*z^4 - 196*a*b^9*c^4*d^8*e^2*f^5*g^5*z^4 - 196*a*b^9*c^4*d^5*e^5*f^8*g^2*z^4 - 192*a^9*b^3*c^2*d^2*e^8*f*g^9*z^4 - 192*a^9*b^3*c^2*d*e^9*f^2*g^8*z^4 - 192*a^2*b^3*c^9*d^9*e*f^8*g^2*z^4 - 192*a^2*b^3*c^9*d^8*e^2*f^9*g*z^4 + 156*a^4*b^8*c^2*d^7*e^3*f*g^9*z^4 + 156*a^4*b^8*c^2*d*e^9*f^7*g^3*z^4 + 156*a^2*b^8*c^4*d^9*e*f^3*g^7*z^4 + 156*a^2*b^8*c^4*d^3*e^7*f^9*g*z^4 + 96*a^5*b^8*c*d^4*e^6*f^2*g^8*z^4 + 96*a^5*b^8*c*d^2*e^8*f^4*g^6*z^4 + 96*a*b^8*c^5*d^8*e^2*f^6*g^4*z^4 + 96*a*b^8*c^5*d^6*e^4*f^8*g^2*z^4 + 88*a^3*b^10*c*d^5*e^5*f^3*g^7*z^4 + 88*a^3*b^10*c*d^3*e^7*f^5*g^5*z^4 + 88*a*b^10*c^3*d^7*e^3*f^5*g^5*z^4 + 88*a*b^10*c^3*d^5*e^5*f^7*g^3*z^4 - 36*a^2*b^11*c*d^6*e^4*f^3*g^7*z^4 - 36*a^2*b^11*c*d^3*e^7*f^6*g^4*z^4 - 36*a*b^11*c^2*d^7*e^3*f^4*g^6*z^4 - 36*a*b^11*c^2*d^4*e^6*f^7*g^3*z^4 + 28*a^3*b^10*c*d^6*e^4*f^2*g^8*z^4 + 28*a^3*b^10*c*d^2*e^8*f^6*g^4*z^4 + 28*a*b^10*c^3*d^8*e^2*f^4*g^6*z^4 + 28*a*b^10*c^3*d^4*e^6*f^8*g^2*z^4 + 24*a^3*b^9*c^2*d^8*e^2*f*g^9*z^4 + 24*a^3*b^9*c^2*d*e^9*f^8*g^2*z^4 + 24*a^2*b^11*c*d^7*e^3*f^2*g^8*z^4 + 24*a^2*b^11*c*d^2*e^8*f^7*g^3*z^4 + 24*a^2*b^9*c^3*d^9*e*f^2*g^8*z^4 + 24*a^2*b^9*c^3*d^2*e^8*f^9*g*z^4 + 24*a*b^11*c^2*d^8*e^2*f^3*g^7*z^4 + 24*a*b^11*c^2*d^3*e^7*f^8*g^2*z^4 + 12*a^2*b^11*c*d^5*e^5*f^4*g^6*z^4 + 12*a^2*b^11*c*d^4*e^6*f^5*g^5*z^4 + 12*a*b^11*c^2*d^6*e^4*f^5*g^5*z^4 + 12*a*b^11*c^2*d^5*e^5*f^6*g^4*z^4 + 40*b^10*c^4*d^7*e^3*f^7*g^3*z^4 + 20*b^12*c^2*d^6*e^4*f^6*g^4*z^4 - 20*b^11*c^3*d^7*e^3*f^6*g^4*z^4 - 20*b^11*c^3*d^6*e^4*f^7*g^3*z^4 - 20*b^9*c^5*d^8*e^2*f^7*g^3*z^4 - 20*b^9*c^5*d^7*e^3*f^8*g^2*z^4 + 20*b^8*c^6*d^8*e^2*f^8*g^2*z^4 + 16*b^11*c^3*d^8*e^2*f^5*g^5*z^4 + 16*b^11*c^3*d^5*e^5*f^8*g^2*z^4 - 6*b^12*c^2*d^8*e^2*f^4*g^6*z^4 - 6*b^12*c^2*d^4*e^6*f^8*g^2*z^4 - 5*b^10*c^4*d^8*e^2*f^6*g^4*z^4 - 5*b^10*c^4*d^6*e^4*f^8*g^2*z^4 - 4*b^12*c^2*d^7*e^3*f^5*g^5*z^4 - 4*b^12*c^2*d^5*e^5*f^7*g^3*z^4 - 4608*a^7*c^7*d^5*e^5*f^5*g^5*z^4 + 3328*a^7*c^7*d^6*e^4*f^4*g^6*z^4 + 3328*a^7*c^7*d^4*e^6*f^6*g^4*z^4 - 3072*a^8*c^6*d^5*e^5*f^3*g^7*z^4 + 3072*a^8*c^6*d^4*e^6*f^4*g^6*z^4 - 3072*a^8*c^6*d^3*e^7*f^5*g^5*z^4 - 3072*a^6*c^8*d^7*e^3*f^5*g^5*z^4 + 3072*a^6*c^8*d^6*e^4*f^6*g^4*z^4 - 3072*a^6*c^8*d^5*e^5*f^7*g^3*z^4 - 2048*a^9*c^5*d^3*e^7*f^3*g^7*z^4 - 2048*a^7*c^7*d^7*e^3*f^3*g^7*z^4 - 2048*a^7*c^7*d^3*e^7*f^7*g^3*z^4 - 2048*a^5*c^9*d^7*e^3*f^7*g^3*z^4 + 1792*a^8*c^6*d^6*e^4*f^2*g^8*z^4 + 1792*a^8*c^6*d^2*e^8*f^6*g^4*z^4 + 1792*a^6*c^8*d^8*e^2*f^4*g^6*z^4 + 1792*a^6*c^8*d^4*e^6*f^8*g^2*z^4 + 1408*a^9*c^5*d^4*e^6*f^2*g^8*z^4 + 1408*a^9*c^5*d^2*e^8*f^4*g^6*z^4 + 1408*a^5*c^9*d^8*e^2*f^6*g^4*z^4 + 1408*a^5*c^9*d^6*e^4*f^8*g^2*z^4 + 1088*a^7*c^7*d^8*e^2*f^2*g^8*z^4 + 1088*a^7*c^7*d^2*e^8*f^8*g^2*z^4 + 512*a^10*c^4*d^2*e^8*f^2*g^8*z^4 + 512*a^4*c^10*d^8*e^2*f^8*g^2*z^4 + 40*a^4*b^10*d^3*e^7*f^3*g^7*z^4 + 20*a^6*b^8*d^2*e^8*f^2*g^8*z^4 - 20*a^5*b^9*d^3*e^7*f^2*g^8*z^4 - 20*a^5*b^9*d^2*e^8*f^3*g^7*z^4 - 20*a^3*b^11*d^4*e^6*f^3*g^7*z^4 - 20*a^3*b^11*d^3*e^7*f^4*g^6*z^4 + 20*a^2*b^12*d^4*e^6*f^4*g^6*z^4 + 16*a^3*b^11*d^5*e^5*f^2*g^8*z^4 + 16*a^3*b^11*d^2*e^8*f^5*g^5*z^4 - 6*a^2*b^12*d^6*e^4*f^2*g^8*z^4 - 6*a^2*b^12*d^2*e^8*f^6*g^4*z^4 - 5*a^4*b^10*d^4*e^6*f^2*g^8*z^4 - 5*a^4*b^10*d^2*e^8*f^4*g^6*z^4 - 4*a^2*b^12*d^5*e^5*f^3*g^7*z^4 - 4*a^2*b^12*d^3*e^7*f^5*g^5*z^4 + 480*a^8*b^2*c^4*e^10*f^6*g^4*z^4 - 440*a^7*b^4*c^3*e^10*f^6*g^4*z^4 + 320*a^8*b^3*c^3*e^10*f^5*g^5*z^4 + 320*a^7*b^3*c^4*e^10*f^7*g^3*z^4 - 240*a^8*b^4*c^2*e^10*f^4*g^6*z^4 - 240*a^6*b^4*c^4*e^10*f^8*g^2*z^4 + 192*a^9*b^3*c^2*e^10*f^3*g^7*z^4 + 192*a^9*b^2*c^3*e^10*f^4*g^6*z^4 + 192*a^7*b^2*c^5*e^10*f^8*g^2*z^4 + 90*a^6*b^6*c^2*e^10*f^6*g^4*z^4 + 68*a^5*b^6*c^3*e^10*f^8*g^2*z^4 - 48*a^10*b^2*c^2*e^10*f^2*g^8*z^4 + 48*a^7*b^5*c^2*e^10*f^5*g^5*z^4 + 48*a^6*b^5*c^3*e^10*f^7*g^3*z^4 - 36*a^5*b^7*c^2*e^10*f^7*g^3*z^4 - 6*a^4*b^8*c^2*e^10*f^8*g^2*z^4 + 480*a^4*b^2*c^8*d^10*f^4*g^6*z^4 - 440*a^3*b^4*c^7*d^10*f^4*g^6*z^4 + 320*a^4*b^3*c^7*d^10*f^3*g^7*z^4 + 320*a^3*b^3*c^8*d^10*f^5*g^5*z^4 - 240*a^4*b^4*c^6*d^10*f^2*g^8*z^4 - 240*a^2*b^4*c^8*d^10*f^6*g^4*z^4 + 192*a^5*b^2*c^7*d^10*f^2*g^8*z^4 + 192*a^3*b^2*c^9*d^10*f^6*g^4*z^4 + 192*a^2*b^3*c^9*d^10*f^7*g^3*z^4 + 90*a^2*b^6*c^6*d^10*f^4*g^6*z^4 + 68*a^3*b^6*c^5*d^10*f^2*g^8*z^4 + 48*a^3*b^5*c^6*d^10*f^3*g^7*z^4 + 48*a^2*b^5*c^7*d^10*f^5*g^5*z^4 - 48*a^2*b^2*c^10*d^10*f^8*g^2*z^4 - 36*a^2*b^7*c^5*d^10*f^3*g^7*z^4 - 6*a^2*b^8*c^4*d^10*f^2*g^8*z^4 + 480*a^8*b^2*c^4*d^6*e^4*g^10*z^4 - 440*a^7*b^4*c^3*d^6*e^4*g^10*z^4 + 320*a^8*b^3*c^3*d^5*e^5*g^10*z^4 + 320*a^7*b^3*c^4*d^7*e^3*g^10*z^4 - 240*a^8*b^4*c^2*d^4*e^6*g^10*z^4 - 240*a^6*b^4*c^4*d^8*e^2*g^10*z^4 + 192*a^9*b^3*c^2*d^3*e^7*g^10*z^4 + 192*a^9*b^2*c^3*d^4*e^6*g^10*z^4 + 192*a^7*b^2*c^5*d^8*e^2*g^10*z^4 + 90*a^6*b^6*c^2*d^6*e^4*g^10*z^4 + 68*a^5*b^6*c^3*d^8*e^2*g^10*z^4 - 48*a^10*b^2*c^2*d^2*e^8*g^10*z^4 + 48*a^7*b^5*c^2*d^5*e^5*g^10*z^4 + 48*a^6*b^5*c^3*d^7*e^3*g^10*z^4 - 36*a^5*b^7*c^2*d^7*e^3*g^10*z^4 - 6*a^4*b^8*c^2*d^8*e^2*g^10*z^4 + 480*a^4*b^2*c^8*d^4*e^6*f^10*z^4 - 440*a^3*b^4*c^7*d^4*e^6*f^10*z^4 + 320*a^4*b^3*c^7*d^3*e^7*f^10*z^4 + 320*a^3*b^3*c^8*d^5*e^5*f^10*z^4 - 240*a^4*b^4*c^6*d^2*e^8*f^10*z^4 - 240*a^2*b^4*c^8*d^6*e^4*f^10*z^4 + 192*a^5*b^2*c^7*d^2*e^8*f^10*z^4 + 192*a^3*b^2*c^9*d^6*e^4*f^10*z^4 + 192*a^2*b^3*c^9*d^7*e^3*f^10*z^4 + 90*a^2*b^6*c^6*d^4*e^6*f^10*z^4 + 68*a^3*b^6*c^5*d^2*e^8*f^10*z^4 + 48*a^3*b^5*c^6*d^3*e^7*f^10*z^4 + 48*a^2*b^5*c^7*d^5*e^5*f^10*z^4 - 48*a^2*b^2*c^10*d^8*e^2*f^10*z^4 - 36*a^2*b^7*c^5*d^3*e^7*f^10*z^4 - 6*a^2*b^8*c^4*d^2*e^8*f^10*z^4 + 16*b^9*c^5*d^9*e*f^6*g^4*z^4 + 16*b^9*c^5*d^6*e^4*f^9*g*z^4 - 14*b^10*c^4*d^9*e*f^5*g^5*z^4 - 14*b^10*c^4*d^5*e^5*f^9*g*z^4 + 4*b^13*c*d^7*e^3*f^4*g^6*z^4 - 4*b^13*c*d^6*e^4*f^5*g^5*z^4 - 4*b^13*c*d^5*e^5*f^6*g^4*z^4 + 4*b^13*c*d^4*e^6*f^7*g^3*z^4 + 4*b^11*c^3*d^9*e*f^4*g^6*z^4 + 4*b^11*c^3*d^4*e^6*f^9*g*z^4 - 4*b^8*c^6*d^9*e*f^7*g^3*z^4 - 4*b^8*c^6*d^7*e^3*f^9*g*z^4 - 4*b^7*c^7*d^9*e*f^8*g^2*z^4 - 4*b^7*c^7*d^8*e^2*f^9*g*z^4 - 768*a^9*c^5*d^5*e^5*f*g^9*z^4 - 768*a^9*c^5*d*e^9*f^5*g^5*z^4 - 768*a^5*c^9*d^9*e*f^5*g^5*z^4 - 768*a^5*c^9*d^5*e^5*f^9*g*z^4 - 512*a^10*c^4*d^3*e^7*f*g^9*z^4 - 512*a^10*c^4*d*e^9*f^3*g^7*z^4 - 512*a^8*c^6*d^7*e^3*f*g^9*z^4 - 512*a^8*c^6*d*e^9*f^7*g^3*z^4 - 512*a^6*c^8*d^9*e*f^3*g^7*z^4 - 512*a^6*c^8*d^3*e^7*f^9*g*z^4 - 512*a^4*c^10*d^9*e*f^7*g^3*z^4 - 512*a^4*c^10*d^7*e^3*f^9*g*z^4 + 16*a^5*b^9*d^4*e^6*f*g^9*z^4 + 16*a^5*b^9*d*e^9*f^4*g^6*z^4 - 14*a^4*b^10*d^5*e^5*f*g^9*z^4 - 14*a^4*b^10*d*e^9*f^5*g^5*z^4 - 4*a^7*b^7*d^2*e^8*f*g^9*z^4 - 4*a^7*b^7*d*e^9*f^2*g^8*z^4 - 4*a^6*b^8*d^3*e^7*f*g^9*z^4 - 4*a^6*b^8*d*e^9*f^3*g^7*z^4 + 4*a^3*b^11*d^6*e^4*f*g^9*z^4 + 4*a^3*b^11*d*e^9*f^6*g^4*z^4 + 4*a*b^13*d^6*e^4*f^3*g^7*z^4 - 4*a*b^13*d^5*e^5*f^4*g^6*z^4 - 4*a*b^13*d^4*e^6*f^5*g^5*z^4 + 4*a*b^13*d^3*e^7*f^6*g^4*z^4 - 768*a^9*b*c^4*e^10*f^5*g^5*z^4 - 768*a^8*b*c^5*e^10*f^7*g^3*z^4 - 256*a^10*b*c^3*e^10*f^3*g^7*z^4 + 192*a^6*b^3*c^5*e^10*f^9*g*z^4 + 68*a^7*b^6*c*e^10*f^4*g^6*z^4 - 48*a^8*b^5*c*e^10*f^3*g^7*z^4 - 48*a^5*b^5*c^4*e^10*f^9*g*z^4 - 36*a^6*b^7*c*e^10*f^5*g^5*z^4 + 12*a^9*b^4*c*e^10*f^2*g^8*z^4 + 4*a^4*b^9*c*e^10*f^7*g^3*z^4 + 4*a^4*b^7*c^3*e^10*f^9*g*z^4 - 768*a^5*b*c^8*d^10*f^3*g^7*z^4 - 768*a^4*b*c^9*d^10*f^5*g^5*z^4 - 256*a^3*b*c^10*d^10*f^7*g^3*z^4 + 192*a^5*b^3*c^6*d^10*f*g^9*z^4 + 68*a*b^6*c^7*d^10*f^6*g^4*z^4 - 48*a^4*b^5*c^5*d^10*f*g^9*z^4 - 48*a*b^5*c^8*d^10*f^7*g^3*z^4 - 36*a*b^7*c^6*d^10*f^5*g^5*z^4 + 12*a*b^4*c^9*d^10*f^8*g^2*z^4 + 4*a^3*b^7*c^4*d^10*f*g^9*z^4 + 4*a*b^9*c^4*d^10*f^3*g^7*z^4 - 768*a^9*b*c^4*d^5*e^5*g^10*z^4 - 768*a^8*b*c^5*d^7*e^3*g^10*z^4 - 256*a^10*b*c^3*d^3*e^7*g^10*z^4 + 192*a^6*b^3*c^5*d^9*e*g^10*z^4 + 68*a^7*b^6*c*d^4*e^6*g^10*z^4 - 48*a^8*b^5*c*d^3*e^7*g^10*z^4 - 48*a^5*b^5*c^4*d^9*e*g^10*z^4 - 36*a^6*b^7*c*d^5*e^5*g^10*z^4 + 12*a^9*b^4*c*d^2*e^8*g^10*z^4 + 4*a^4*b^9*c*d^7*e^3*g^10*z^4 + 4*a^4*b^7*c^3*d^9*e*g^10*z^4 - 768*a^5*b*c^8*d^3*e^7*f^10*z^4 - 768*a^4*b*c^9*d^5*e^5*f^10*z^4 - 256*a^3*b*c^10*d^7*e^3*f^10*z^4 + 192*a^5*b^3*c^6*d*e^9*f^10*z^4 + 68*a*b^6*c^7*d^6*e^4*f^10*z^4 - 48*a^4*b^5*c^5*d*e^9*f^10*z^4 - 48*a*b^5*c^8*d^7*e^3*f^10*z^4 - 36*a*b^7*c^6*d^5*e^5*f^10*z^4 + 12*a*b^4*c^9*d^8*e^2*f^10*z^4 + 4*a^3*b^7*c^4*d*e^9*f^10*z^4 + 4*a*b^9*c^4*d^3*e^7*f^10*z^4 + 2*b^6*c^8*d^9*e*f^9*g*z^4 - 128*a^11*c^3*d*e^9*f*g^9*z^4 - 128*a^7*c^7*d^9*e*f*g^9*z^4 - 128*a^7*c^7*d*e^9*f^9*g*z^4 - 128*a^3*c^11*d^9*e*f^9*g*z^4 + 2*a^8*b^6*d*e^9*f*g^9*z^4 - 256*a^7*b*c^6*e^10*f^9*g*z^4 - 256*a^6*b*c^7*d^10*f*g^9*z^4 - 256*a^7*b*c^6*d^9*e*g^10*z^4 - 256*a^6*b*c^7*d*e^9*f^10*z^4 + 2*b^14*d^5*e^5*f^5*g^5*z^4 + 384*a^9*c^5*e^10*f^6*g^4*z^4 + 256*a^10*c^4*e^10*f^4*g^6*z^4 + 256*a^8*c^6*e^10*f^8*g^2*z^4 + 64*a^11*c^3*e^10*f^2*g^8*z^4 - 6*b^8*c^6*d^10*f^6*g^4*z^4 + 4*b^9*c^5*d^10*f^5*g^5*z^4 + 4*b^7*c^7*d^10*f^7*g^3*z^4 + 384*a^5*c^9*d^10*f^4*g^6*z^4 + 256*a^6*c^8*d^10*f^2*g^8*z^4 + 256*a^4*c^10*d^10*f^6*g^4*z^4 + 64*a^3*c^11*d^10*f^8*g^2*z^4 - 6*a^6*b^8*e^10*f^4*g^6*z^4 + 4*a^7*b^7*e^10*f^3*g^7*z^4 + 4*a^5*b^9*e^10*f^5*g^5*z^4 + 384*a^9*c^5*d^6*e^4*g^10*z^4 + 256*a^10*c^4*d^4*e^6*g^10*z^4 + 256*a^8*c^6*d^8*e^2*g^10*z^4 + 64*a^11*c^3*d^2*e^8*g^10*z^4 - 6*b^8*c^6*d^6*e^4*f^10*z^4 + 4*b^9*c^5*d^5*e^5*f^10*z^4 + 4*b^7*c^7*d^7*e^3*f^10*z^4 + 384*a^5*c^9*d^4*e^6*f^10*z^4 + 256*a^6*c^8*d^2*e^8*f^10*z^4 + 256*a^4*c^10*d^6*e^4*f^10*z^4 + 64*a^3*c^11*d^8*e^2*f^10*z^4 - 6*a^6*b^8*d^4*e^6*g^10*z^4 + 4*a^7*b^7*d^3*e^7*g^10*z^4 + 4*a^5*b^9*d^5*e^5*g^10*z^4 - 48*a^6*b^2*c^6*e^10*f^10*z^4 - 48*a^6*b^2*c^6*d^10*g^10*z^4 + 12*a^5*b^4*c^5*e^10*f^10*z^4 + 12*a^5*b^4*c^5*d^10*g^10*z^4 + 64*a^7*c^7*e^10*f^10*z^4 + 64*a^7*c^7*d^10*g^10*z^4 - b^14*d^6*e^4*f^4*g^6*z^4 - b^14*d^4*e^6*f^6*g^4*z^4 - b^10*c^4*d^10*f^4*g^6*z^4 - b^6*c^8*d^10*f^8*g^2*z^4 - a^8*b^6*e^10*f^2*g^8*z^4 - a^4*b^10*e^10*f^6*g^4*z^4 - b^10*c^4*d^4*e^6*f^10*z^4 - b^6*c^8*d^8*e^2*f^10*z^4 - a^8*b^6*d^2*e^8*g^10*z^4 - a^4*b^10*d^6*e^4*g^10*z^4 - a^4*b^6*c^4*e^10*f^10*z^4 - a^4*b^6*c^4*d^10*g^10*z^4 + 272*a^5*b^2*c^3*d*e^7*f*g^7*z^2 - 192*a^4*b^4*c^2*d*e^7*f*g^7*z^2 - 164*a^5*b*c^4*d^2*e^6*f*g^7*z^2 - 164*a^5*b*c^4*d*e^7*f^2*g^6*z^2 + 120*a^2*b^2*c^6*d^7*e*f*g^7*z^2 + 120*a^2*b^2*c^6*d*e^7*f^7*g*z^2 + 120*a*b^2*c^7*d^7*e*f^3*g^5*z^2 + 120*a*b^2*c^7*d^3*e^5*f^7*g*z^2 - 76*a^4*b*c^5*d^4*e^4*f*g^7*z^2 - 76*a^4*b*c^5*d*e^7*f^4*g^4*z^2 - 76*a^3*b*c^6*d^6*e^2*f*g^7*z^2 - 76*a^3*b*c^6*d*e^7*f^6*g^2*z^2 - 64*a*b^3*c^6*d^7*e*f^2*g^6*z^2 - 64*a*b^3*c^6*d^2*e^6*f^7*g*z^2 - 60*a^2*b*c^7*d^7*e*f^2*g^6*z^2 - 60*a^2*b*c^7*d^2*e^6*f^7*g*z^2 + 44*a*b*c^8*d^6*e^2*f^5*g^3*z^2 + 44*a*b*c^8*d^5*e^3*f^6*g^2*z^2 + 22*a*b^5*c^4*d^6*e^2*f*g^7*z^2 + 22*a*b^5*c^4*d*e^7*f^6*g^2*z^2 - 20*a^2*b^7*c*d^2*e^6*f*g^7*z^2 - 20*a^2*b^7*c*d*e^7*f^2*g^6*z^2 + 8*a*b^8*c*d^2*e^6*f^2*g^6*z^2 - 8*a*b^6*c^3*d^5*e^3*f*g^7*z^2 - 8*a*b^6*c^3*d*e^7*f^5*g^3*z^2 + 2*a*b^7*c^2*d^4*e^4*f*g^7*z^2 + 2*a*b^7*c^2*d*e^7*f^4*g^4*z^2 - 590*a^2*b^2*c^6*d^4*e^4*f^4*g^4*z^2 - 352*a^2*b^4*c^4*d^3*e^5*f^3*g^5*z^2 - 346*a^3*b^2*c^5*d^4*e^4*f^2*g^6*z^2 - 346*a^3*b^2*c^5*d^2*e^6*f^4*g^4*z^2 - 274*a^4*b^2*c^4*d^2*e^6*f^2*g^6*z^2 + 272*a^3*b^2*c^5*d^3*e^5*f^3*g^5*z^2 + 250*a^2*b^3*c^5*d^4*e^4*f^3*g^5*z^2 + 250*a^2*b^3*c^5*d^3*e^5*f^4*g^4*z^2 + 204*a^3*b^3*c^4*d^3*e^5*f^2*g^6*z^2 + 204*a^3*b^3*c^4*d^2*e^6*f^3*g^5*z^2 + 136*a^2*b^2*c^6*d^5*e^3*f^3*g^5*z^2 + 136*a^2*b^2*c^6*d^3*e^5*f^5*g^3*z^2 + 71*a^2*b^4*c^4*d^4*e^4*f^2*g^6*z^2 + 71*a^2*b^4*c^4*d^2*e^6*f^4*g^4*z^2 - 56*a^2*b^3*c^5*d^5*e^3*f^2*g^6*z^2 - 56*a^2*b^3*c^5*d^2*e^6*f^5*g^3*z^2 + 18*a^2*b^2*c^6*d^6*e^2*f^2*g^6*z^2 + 18*a^2*b^2*c^6*d^2*e^6*f^6*g^2*z^2 - 16*a^3*b^4*c^3*d^2*e^6*f^2*g^6*z^2 + 16*a^2*b^5*c^3*d^3*e^5*f^2*g^6*z^2 + 16*a^2*b^5*c^3*d^2*e^6*f^3*g^5*z^2 - 4*a^2*b^6*c^2*d^2*e^6*f^2*g^6*z^2 + 48*a^3*b^6*c*d*e^7*f*g^7*z^2 - 20*a*b^4*c^5*d^7*e*f*g^7*z^2 - 20*a*b^4*c^5*d*e^7*f^7*g*z^2 - 4*a*b^8*c*d^3*e^5*f*g^7*z^2 - 4*a*b^8*c*d*e^7*f^3*g^5*z^2 + 4*a*b*c^8*d^7*e*f^4*g^4*z^2 + 4*a*b*c^8*d^4*e^4*f^7*g*z^2 + 368*a^4*b^2*c^4*d^3*e^5*f*g^7*z^2 + 368*a^4*b^2*c^4*d*e^7*f^3*g^5*z^2 + 264*a^3*b^2*c^5*d^5*e^3*f*g^7*z^2 + 264*a^3*b^2*c^5*d*e^7*f^5*g^3*z^2 - 208*a^3*b^4*c^3*d^3*e^5*f*g^7*z^2 - 208*a^3*b^4*c^3*d*e^7*f^3*g^5*z^2 - 164*a^4*b*c^5*d^3*e^5*f^2*g^6*z^2 - 164*a^4*b*c^5*d^2*e^6*f^3*g^5*z^2 + 140*a^2*b*c^7*d^5*e^3*f^4*g^4*z^2 + 140*a^2*b*c^7*d^4*e^4*f^5*g^3*z^2 - 122*a*b^2*c^7*d^6*e^2*f^4*g^4*z^2 - 122*a*b^2*c^7*d^4*e^4*f^6*g^2*z^2 - 108*a^2*b^3*c^5*d^6*e^2*f*g^7*z^2 - 108*a^2*b^3*c^5*d*e^7*f^6*g^2*z^2 + 102*a*b^3*c^6*d^5*e^3*f^4*g^4*z^2 + 102*a*b^3*c^6*d^4*e^4*f^5*g^3*z^2 + 80*a*b^6*c^3*d^3*e^5*f^3*g^5*z^2 + 68*a*b^4*c^5*d^6*e^2*f^2*g^6*z^2 + 68*a*b^4*c^5*d^2*e^6*f^6*g^2*z^2 - 60*a^3*b*c^6*d^5*e^3*f^2*g^6*z^2 + 60*a^3*b*c^6*d^4*e^4*f^3*g^5*z^2 + 60*a^3*b*c^6*d^3*e^5*f^4*g^4*z^2 - 60*a^3*b*c^6*d^2*e^6*f^5*g^3*z^2 - 54*a^3*b^3*c^4*d^4*e^4*f*g^7*z^2 - 54*a^3*b^3*c^4*d*e^7*f^4*g^4*z^2 - 52*a*b^4*c^5*d^5*e^3*f^3*g^5*z^2 - 52*a*b^4*c^5*d^3*e^5*f^5*g^3*z^2 + 48*a^3*b^5*c^2*d^2*e^6*f*g^7*z^2 + 48*a^3*b^5*c^2*d*e^7*f^2*g^6*z^2 + 48*a^2*b^6*c^2*d^3*e^5*f*g^7*z^2 + 48*a^2*b^6*c^2*d*e^7*f^3*g^5*z^2 + 44*a^4*b^3*c^3*d^2*e^6*f*g^7*z^2 + 44*a^4*b^3*c^3*d*e^7*f^2*g^6*z^2 - 44*a^2*b*c^7*d^6*e^2*f^3*g^5*z^2 - 44*a^2*b*c^7*d^3*e^5*f^6*g^2*z^2 - 44*a*b^3*c^6*d^6*e^2*f^3*g^5*z^2 - 44*a*b^3*c^6*d^3*e^5*f^6*g^2*z^2 - 32*a*b^5*c^4*d^4*e^4*f^3*g^5*z^2 - 32*a*b^5*c^4*d^3*e^5*f^4*g^4*z^2 - 32*a*b^2*c^7*d^5*e^3*f^5*g^3*z^2 - 20*a*b^7*c^2*d^3*e^5*f^2*g^6*z^2 - 20*a*b^7*c^2*d^2*e^6*f^3*g^5*z^2 + 20*a*b^4*c^5*d^4*e^4*f^4*g^4*z^2 - 14*a*b^5*c^4*d^5*e^3*f^2*g^6*z^2 - 14*a*b^5*c^4*d^2*e^6*f^5*g^3*z^2 + 4*a^2*b^5*c^3*d^4*e^4*f*g^7*z^2 + 4*a^2*b^5*c^3*d*e^7*f^4*g^4*z^2 - 4*a^2*b^4*c^4*d^5*e^3*f*g^7*z^2 - 4*a^2*b^4*c^4*d*e^7*f^5*g^3*z^2 + 2*a*b^6*c^3*d^4*e^4*f^2*g^6*z^2 + 2*a*b^6*c^3*d^2*e^6*f^4*g^4*z^2 - 50*b^2*c^8*d^6*e^2*f^6*g^2*z^2 - 32*b^4*c^6*d^5*e^3*f^5*g^3*z^2 + 24*b^3*c^7*d^6*e^2*f^5*g^3*z^2 + 24*b^3*c^7*d^5*e^3*f^6*g^2*z^2 + 23*b^4*c^6*d^6*e^2*f^4*g^4*z^2 + 23*b^4*c^6*d^4*e^4*f^6*g^2*z^2 - 11*b^6*c^4*d^6*e^2*f^2*g^6*z^2 - 11*b^6*c^4*d^2*e^6*f^6*g^2*z^2 + 8*b^6*c^4*d^5*e^3*f^3*g^5*z^2 + 8*b^6*c^4*d^3*e^5*f^5*g^3*z^2 - 8*b^5*c^5*d^5*e^3*f^4*g^4*z^2 - 8*b^5*c^5*d^4*e^4*f^5*g^3*z^2 + 5*b^6*c^4*d^4*e^4*f^4*g^4*z^2 - 4*b^8*c^2*d^3*e^5*f^3*g^5*z^2 + 4*b^7*c^3*d^5*e^3*f^2*g^6*z^2 + 4*b^7*c^3*d^2*e^6*f^5*g^3*z^2 - 2*b^7*c^3*d^4*e^4*f^3*g^5*z^2 - 2*b^7*c^3*d^3*e^5*f^4*g^4*z^2 - 2*b^5*c^5*d^6*e^2*f^3*g^5*z^2 - 2*b^5*c^5*d^3*e^5*f^6*g^2*z^2 + 416*a^5*c^5*d^2*e^6*f^2*g^6*z^2 - 392*a^4*c^6*d^3*e^5*f^3*g^5*z^2 + 376*a^4*c^6*d^4*e^4*f^2*g^6*z^2 + 376*a^4*c^6*d^2*e^6*f^4*g^4*z^2 + 320*a^3*c^7*d^4*e^4*f^4*g^4*z^2 - 280*a^3*c^7*d^5*e^3*f^3*g^5*z^2 - 280*a^3*c^7*d^3*e^5*f^5*g^3*z^2 - 200*a^2*c^8*d^5*e^3*f^5*g^3*z^2 + 160*a^3*c^7*d^6*e^2*f^2*g^6*z^2 + 160*a^3*c^7*d^2*e^6*f^6*g^2*z^2 + 120*a^2*c^8*d^6*e^2*f^4*g^4*z^2 + 120*a^2*c^8*d^4*e^4*f^6*g^2*z^2 - 471*a^4*b^2*c^4*e^8*f^4*g^4*z^2 + 436*a^3*b^4*c^3*e^8*f^4*g^4*z^2 - 310*a^3*b^3*c^4*e^8*f^5*g^3*z^2 - 232*a^5*b^2*c^3*e^8*f^2*g^6*z^2 + 229*a^2*b^4*c^4*e^8*f^6*g^2*z^2 + 216*a^4*b^4*c^2*e^8*f^2*g^6*z^2 - 204*a^4*b^3*c^3*e^8*f^3*g^5*z^2 - 150*a^3*b^2*c^5*e^8*f^6*g^2*z^2 - 91*a^2*b^6*c^2*e^8*f^4*g^4*z^2 - 72*a^3*b^5*c^2*e^8*f^3*g^5*z^2 - 44*a^2*b^5*c^3*e^8*f^5*g^3*z^2 - 471*a^4*b^2*c^4*d^4*e^4*g^8*z^2 + 436*a^3*b^4*c^3*d^4*e^4*g^8*z^2 - 310*a^3*b^3*c^4*d^5*e^3*g^8*z^2 - 232*a^5*b^2*c^3*d^2*e^6*g^8*z^2 + 229*a^2*b^4*c^4*d^6*e^2*g^8*z^2 + 216*a^4*b^4*c^2*d^2*e^6*g^8*z^2 - 204*a^4*b^3*c^3*d^3*e^5*g^8*z^2 - 150*a^3*b^2*c^5*d^6*e^2*g^8*z^2 - 91*a^2*b^6*c^2*d^4*e^4*g^8*z^2 - 72*a^3*b^5*c^2*d^3*e^5*g^8*z^2 - 44*a^2*b^5*c^3*d^5*e^3*g^8*z^2 - 26*b^3*c^7*d^7*e*f^4*g^4*z^2 - 26*b^3*c^7*d^4*e^4*f^7*g*z^2 + 16*b^2*c^8*d^7*e*f^5*g^3*z^2 + 16*b^2*c^8*d^5*e^3*f^7*g*z^2 + 10*b^5*c^5*d^7*e*f^2*g^6*z^2 + 10*b^5*c^5*d^2*e^6*f^7*g*z^2 - 4*b^4*c^6*d^7*e*f^3*g^5*z^2 - 4*b^4*c^6*d^3*e^5*f^7*g*z^2 + 2*b^9*c*d^3*e^5*f^2*g^6*z^2 + 2*b^9*c*d^2*e^6*f^3*g^5*z^2 - 168*a^5*c^5*d^3*e^5*f*g^7*z^2 - 168*a^5*c^5*d*e^7*f^3*g^5*z^2 - 120*a^4*c^6*d^5*e^3*f*g^7*z^2 - 120*a^4*c^6*d*e^7*f^5*g^3*z^2 - 56*a^2*c^8*d^7*e*f^3*g^5*z^2 - 56*a^2*c^8*d^3*e^5*f^7*g*z^2 + 32*a*c^9*d^6*e^2*f^6*g^2*z^2 + 624*a^4*b*c^5*e^8*f^5*g^3*z^2 + 548*a^5*b*c^4*e^8*f^3*g^5*z^2 - 182*a^2*b^3*c^5*e^8*f^7*g*z^2 - 96*a^5*b^3*c^2*e^8*f*g^7*z^2 - 68*a*b^6*c^3*e^8*f^6*g^2*z^2 - 58*a^3*b^6*c*e^8*f^2*g^6*z^2 + 38*a^2*b^7*c*e^8*f^3*g^5*z^2 + 36*a*b^7*c^2*e^8*f^5*g^3*z^2 + 18*a*b^2*c^7*d^8*f^2*g^6*z^2 + 624*a^4*b*c^5*d^5*e^3*g^8*z^2 + 548*a^5*b*c^4*d^3*e^5*g^8*z^2 - 182*a^2*b^3*c^5*d^7*e*g^8*z^2 - 96*a^5*b^3*c^2*d*e^7*g^8*z^2 - 68*a*b^6*c^3*d^6*e^2*g^8*z^2 - 58*a^3*b^6*c*d^2*e^6*g^8*z^2 + 38*a^2*b^7*c*d^3*e^5*g^8*z^2 + 36*a*b^7*c^2*d^5*e^3*g^8*z^2 + 18*a*b^2*c^7*d^2*e^6*f^8*z^2 + 12*b*c^9*d^7*e*f^6*g^2*z^2 + 12*b*c^9*d^6*e^2*f^7*g*z^2 - 72*a^6*c^4*d*e^7*f*g^7*z^2 - 40*a*c^9*d^7*e*f^5*g^3*z^2 - 40*a*c^9*d^5*e^3*f^7*g*z^2 - 24*a^3*c^7*d^7*e*f*g^7*z^2 - 24*a^3*c^7*d*e^7*f^7*g*z^2 - 4*a^2*b^8*d*e^7*f*g^7*z^2 + 2*a*b^9*d^2*e^6*f*g^7*z^2 + 2*a*b^9*d*e^7*f^2*g^6*z^2 + 204*a^3*b*c^6*e^8*f^7*g*z^2 + 128*a^6*b*c^3*e^8*f*g^7*z^2 + 48*a*b^5*c^4*e^8*f^7*g*z^2 + 24*a^4*b^5*c*e^8*f*g^7*z^2 - 48*a*b*c^8*d^8*f^3*g^5*z^2 - 36*a^2*b*c^7*d^8*f*g^7*z^2 + 6*a*b^3*c^6*d^8*f*g^7*z^2 + 204*a^3*b*c^6*d^7*e*g^8*z^2 + 128*a^6*b*c^3*d*e^7*g^8*z^2 + 48*a*b^5*c^4*d^7*e*g^8*z^2 + 24*a^4*b^5*c*d*e^7*g^8*z^2 - 48*a*b*c^8*d^3*e^5*f^8*z^2 - 36*a^2*b*c^7*d*e^7*f^8*z^2 + 6*a*b^3*c^6*d*e^7*f^8*z^2 - b^8*c^2*d^4*e^4*f^2*g^6*z^2 - b^8*c^2*d^2*e^6*f^4*g^4*z^2 - 4*b^9*c*e^8*f^5*g^3*z^2 - 4*b^7*c^3*e^8*f^7*g*z^2 - 12*b*c^9*d^8*f^5*g^3*z^2 + 24*a*c^9*d^8*f^4*g^4*z^2 - 4*b^9*c*d^5*e^3*g^8*z^2 - 4*b^7*c^3*d^7*e*g^8*z^2 - 4*a*b^9*e^8*f^3*g^5*z^2 - 2*a^3*b^7*e^8*f*g^7*z^2 - 12*b*c^9*d^5*e^3*f^8*z^2 + 24*a*c^9*d^4*e^4*f^8*z^2 - 4*a*b^9*d^3*e^5*g^8*z^2 - 2*a^3*b^7*d*e^7*g^8*z^2 - 12*a^5*b^4*c*e^8*g^8*z^2 - 12*a*b^4*c^5*e^8*f^8*z^2 - 12*a*b^4*c^5*d^8*g^8*z^2 - 8*c^10*d^7*e*f^7*g*z^2 + 6*b^8*c^2*e^8*f^6*g^2*z^2 - 232*a^5*c^5*e^8*f^4*g^4*z^2 - 188*a^4*c^6*e^8*f^6*g^2*z^2 - 92*a^6*c^4*e^8*f^2*g^6*z^2 + 9*b^2*c^8*d^8*f^4*g^4*z^2 - 3*b^4*c^6*d^8*f^2*g^6*z^2 + 2*b^3*c^7*d^8*f^3*g^5*z^2 + 36*a^2*c^8*d^8*f^2*g^6*z^2 + 6*b^8*c^2*d^6*e^2*g^8*z^2 + 5*a^2*b^8*e^8*f^2*g^6*z^2 - 232*a^5*c^5*d^4*e^4*g^8*z^2 - 188*a^4*c^6*d^6*e^2*g^8*z^2 - 92*a^6*c^4*d^2*e^6*g^8*z^2 + 9*b^2*c^8*d^4*e^4*f^8*z^2 - 3*b^4*c^6*d^2*e^6*f^8*z^2 + 2*b^3*c^7*d^3*e^5*f^8*z^2 + 36*a^2*c^8*d^2*e^6*f^8*z^2 + 5*a^2*b^8*d^2*e^6*g^8*z^2 + 48*a^6*b^2*c^2*e^8*g^8*z^2 + 45*a^2*b^2*c^6*e^8*f^8*z^2 + 45*a^2*b^2*c^6*d^8*g^8*z^2 + 4*c^10*d^8*f^6*g^2*z^2 + b^10*e^8*f^4*g^4*z^2 + 4*c^10*d^6*e^2*f^8*z^2 + b^10*d^4*e^4*g^8*z^2 - 64*a^7*c^3*e^8*g^8*z^2 + b^6*c^4*e^8*f^8*z^2 + b^6*c^4*d^8*g^8*z^2 - 48*a^3*c^7*e^8*f^8*z^2 - 48*a^3*c^7*d^8*g^8*z^2 + a^4*b^6*e^8*g^8*z^2 - b^10*d^2*e^6*f^2*g^6*z^2 + 108*a^2*b^2*c^4*d^2*e^5*f*g^6*z + 108*a^2*b^2*c^4*d*e^6*f^2*g^5*z + 60*a*b^2*c^5*d^3*e^4*f^2*g^5*z + 60*a*b^2*c^5*d^2*e^5*f^3*g^4*z - 48*a^2*b*c^5*d^2*e^5*f^2*g^5*z - 44*a*b^3*c^4*d^2*e^5*f^2*g^5*z - 120*a^2*b*c^5*d^3*e^4*f*g^6*z - 120*a^2*b*c^5*d*e^6*f^3*g^4*z - 96*a*b*c^6*d^3*e^4*f^3*g^4*z - 64*a^2*b^3*c^3*d*e^6*f*g^6*z + 32*a*b^3*c^4*d^3*e^4*f*g^6*z + 32*a*b^3*c^4*d*e^6*f^3*g^4*z - 28*a*b^4*c^3*d^2*e^5*f*g^6*z - 28*a*b^4*c^3*d*e^6*f^2*g^5*z - 18*a*b^2*c^5*d^4*e^3*f*g^6*z - 18*a*b^2*c^5*d*e^6*f^4*g^3*z + 4*a*b*c^6*d^4*e^3*f^2*g^5*z + 4*a*b*c^6*d^2*e^5*f^4*g^3*z + 24*a*b^5*c^2*d*e^6*f*g^6*z - 16*a^3*b*c^4*d*e^6*f*g^6*z - 8*a*b*c^6*d^5*e^2*f*g^6*z - 8*a*b*c^6*d*e^6*f^5*g^2*z - 13*b^2*c^6*d^6*e*f*g^6*z - 13*b^2*c^6*d*e^6*f^6*g*z + 8*b*c^7*d^6*e*f^2*g^5*z + 8*b*c^7*d^2*e^5*f^6*g*z + 9*b^2*c^6*d^4*e^3*f^3*g^4*z + 9*b^2*c^6*d^3*e^4*f^4*g^3*z + 8*b^5*c^3*d^2*e^5*f^2*g^5*z - 6*b^4*c^4*d^3*e^4*f^2*g^5*z - 6*b^4*c^4*d^2*e^5*f^3*g^4*z - 6*b^3*c^5*d^4*e^3*f^2*g^5*z - 6*b^3*c^5*d^2*e^5*f^4*g^3*z + 4*b^3*c^5*d^3*e^4*f^3*g^4*z + b^2*c^6*d^5*e^2*f^2*g^5*z + b^2*c^6*d^2*e^5*f^5*g^2*z + 16*a^2*c^6*d^3*e^4*f^2*g^5*z + 16*a^2*c^6*d^2*e^5*f^3*g^4*z - 112*a^2*b^3*c^3*e^7*f^2*g^5*z - 12*a^2*b^2*c^4*e^7*f^3*g^4*z - 112*a^2*b^3*c^3*d^2*e^5*g^7*z - 12*a^2*b^2*c^4*d^3*e^4*g^7*z - 2*b^7*c*d*e^6*f*g^6*z + 8*a*c^7*d^6*e*f*g^6*z + 8*a*c^7*d*e^6*f^6*g*z + 52*a*b*c^6*e^7*f^6*g*z - 10*a*b^6*c*e^7*f*g^6*z + 52*a*b*c^6*d^6*e*g^7*z - 10*a*b^6*c*d*e^6*g^7*z + 14*b^3*c^5*d^5*e^2*f*g^6*z + 14*b^3*c^5*d*e^6*f^5*g^2*z - 12*b*c^7*d^5*e^2*f^3*g^4*z - 12*b*c^7*d^3*e^4*f^5*g^2*z - 5*b^4*c^4*d^4*e^3*f*g^6*z - 5*b^4*c^4*d*e^6*f^4*g^3*z + b^6*c^2*d^2*e^5*f*g^6*z + b^6*c^2*d*e^6*f^2*g^5*z + 52*a^2*c^6*d^4*e^3*f*g^6*z + 52*a^2*c^6*d*e^6*f^4*g^3*z + 24*a*c^7*d^4*e^3*f^3*g^4*z + 24*a*c^7*d^3*e^4*f^4*g^3*z - 16*a*c^7*d^5*e^2*f^2*g^5*z - 16*a*c^7*d^2*e^5*f^5*g^2*z + 8*a^3*c^5*d^2*e^5*f*g^6*z + 8*a^3*c^5*d*e^6*f^2*g^5*z + 200*a^3*b*c^4*e^7*f^2*g^5*z + 144*a^2*b*c^5*e^7*f^4*g^3*z - 42*a*b^2*c^5*e^7*f^5*g^2*z + 32*a^3*b^2*c^3*e^7*f*g^6*z + 24*a^2*b^4*c^2*e^7*f*g^6*z + 24*a*b^5*c^2*e^7*f^2*g^5*z - 10*a*b^3*c^4*e^7*f^4*g^3*z + 4*a*b^4*c^3*e^7*f^3*g^4*z + 200*a^3*b*c^4*d^2*e^5*g^7*z + 144*a^2*b*c^5*d^4*e^3*g^7*z - 42*a*b^2*c^5*d^5*e^2*g^7*z + 32*a^3*b^2*c^3*d*e^6*g^7*z + 24*a^2*b^4*c^2*d*e^6*g^7*z + 24*a*b^5*c^2*d^2*e^5*g^7*z - 10*a*b^3*c^4*d^4*e^3*g^7*z + 4*a*b^4*c^3*d^3*e^4*g^7*z + 4*b*c^7*d^7*f*g^6*z + 4*b*c^7*d*e^6*f^7*z + 11*b^4*c^4*e^7*f^5*g^2*z - 4*b^5*c^3*e^7*f^4*g^3*z + b^6*c^2*e^7*f^3*g^4*z - 136*a^3*c^5*e^7*f^3*g^4*z - 68*a^2*c^6*e^7*f^5*g^2*z + 11*b^4*c^4*d^5*e^2*g^7*z - 4*b^5*c^3*d^4*e^3*g^7*z + b^6*c^2*d^3*e^4*g^7*z - 136*a^3*c^5*d^3*e^4*g^7*z - 68*a^2*c^6*d^5*e^2*g^7*z - 96*a^3*b^3*c^2*e^7*g^7*z + 4*c^8*d^6*e*f^3*g^4*z + 4*c^8*d^3*e^4*f^6*g*z - 10*b^3*c^5*e^7*f^6*g*z - 2*b^7*c*e^7*f^2*g^5*z - 128*a^4*c^4*e^7*f*g^6*z - 10*b^3*c^5*d^6*e*g^7*z - 2*b^7*c*d^2*e^5*g^7*z - 128*a^4*c^4*d*e^6*g^7*z + 128*a^4*b*c^3*e^7*g^7*z + 24*a^2*b^5*c*e^7*g^7*z - 4*c^8*d^7*f^2*g^5*z - 4*c^8*d^2*e^5*f^7*z + 3*b^2*c^6*e^7*f^7*z + 3*b^2*c^6*d^7*g^7*z + b^8*e^7*f*g^6*z + b^8*d*e^6*g^7*z - 16*a*c^7*e^7*f^7*z - 16*a*c^7*d^7*g^7*z - 2*a*b^7*e^7*g^7*z - 8*a*c^5*d*e^5*f*g^5 + 20*a*b*c^4*e^6*f*g^5 + 20*a*b*c^4*d*e^5*g^6 + 4*b*c^5*d^2*e^4*f*g^5 + 4*b*c^5*d*e^5*f^2*g^4 - 2*b^2*c^4*d*e^5*f*g^5 - 4*b^3*c^3*e^6*f*g^5 - 16*a*c^5*e^6*f^2*g^4 - 4*b^3*c^3*d*e^5*g^6 - 16*a*c^5*d^2*e^4*g^6 + 8*a*b^2*c^3*e^6*g^6 - 4*c^6*d^2*e^4*f^2*g^4 + 3*b^2*c^4*e^6*f^2*g^4 + 3*b^2*c^4*d^2*e^4*g^6 - 36*a^2*c^4*e^6*g^6, z, k), k, 1, 4)","B"
819,1,283,287,0.150153,"\text{Not used}","int(((d + e*x)^3*(a + b*x + c*x^2))/(f + g*x)^(1/2),x)","\frac{{\left(f+g\,x\right)}^{9/2}\,\left(2\,b\,e^3\,g-10\,c\,e^3\,f+6\,c\,d\,e^2\,g\right)}{9\,g^6}+\frac{{\left(f+g\,x\right)}^{7/2}\,\left(6\,c\,d^2\,e\,g^2-24\,c\,d\,e^2\,f\,g+6\,b\,d\,e^2\,g^2+20\,c\,e^3\,f^2-8\,b\,e^3\,f\,g+2\,a\,e^3\,g^2\right)}{7\,g^6}+\frac{2\,{\left(f+g\,x\right)}^{5/2}\,\left(d\,g-e\,f\right)\,\left(c\,d^2\,g^2-8\,c\,d\,e\,f\,g+3\,b\,d\,e\,g^2+10\,c\,e^2\,f^2-6\,b\,e^2\,f\,g+3\,a\,e^2\,g^2\right)}{5\,g^6}+\frac{2\,\sqrt{f+g\,x}\,{\left(d\,g-e\,f\right)}^3\,\left(c\,f^2-b\,f\,g+a\,g^2\right)}{g^6}+\frac{2\,{\left(f+g\,x\right)}^{3/2}\,{\left(d\,g-e\,f\right)}^2\,\left(3\,a\,e\,g^2+b\,d\,g^2+5\,c\,e\,f^2-4\,b\,e\,f\,g-2\,c\,d\,f\,g\right)}{3\,g^6}+\frac{2\,c\,e^3\,{\left(f+g\,x\right)}^{11/2}}{11\,g^6}","Not used",1,"((f + g*x)^(9/2)*(2*b*e^3*g - 10*c*e^3*f + 6*c*d*e^2*g))/(9*g^6) + ((f + g*x)^(7/2)*(2*a*e^3*g^2 + 20*c*e^3*f^2 - 8*b*e^3*f*g + 6*b*d*e^2*g^2 + 6*c*d^2*e*g^2 - 24*c*d*e^2*f*g))/(7*g^6) + (2*(f + g*x)^(5/2)*(d*g - e*f)*(3*a*e^2*g^2 + c*d^2*g^2 + 10*c*e^2*f^2 + 3*b*d*e*g^2 - 6*b*e^2*f*g - 8*c*d*e*f*g))/(5*g^6) + (2*(f + g*x)^(1/2)*(d*g - e*f)^3*(a*g^2 + c*f^2 - b*f*g))/g^6 + (2*(f + g*x)^(3/2)*(d*g - e*f)^2*(3*a*e*g^2 + b*d*g^2 + 5*c*e*f^2 - 4*b*e*f*g - 2*c*d*f*g))/(3*g^6) + (2*c*e^3*(f + g*x)^(11/2))/(11*g^6)","B"
820,1,204,212,3.168834,"\text{Not used}","int(((d + e*x)^2*(a + b*x + c*x^2))/(f + g*x)^(1/2),x)","\frac{{\left(f+g\,x\right)}^{7/2}\,\left(2\,b\,e^2\,g-8\,c\,e^2\,f+4\,c\,d\,e\,g\right)}{7\,g^5}+\frac{{\left(f+g\,x\right)}^{5/2}\,\left(2\,c\,d^2\,g^2-12\,c\,d\,e\,f\,g+4\,b\,d\,e\,g^2+12\,c\,e^2\,f^2-6\,b\,e^2\,f\,g+2\,a\,e^2\,g^2\right)}{5\,g^5}+\frac{2\,{\left(f+g\,x\right)}^{3/2}\,\left(d\,g-e\,f\right)\,\left(2\,a\,e\,g^2+b\,d\,g^2+4\,c\,e\,f^2-3\,b\,e\,f\,g-2\,c\,d\,f\,g\right)}{3\,g^5}+\frac{2\,\sqrt{f+g\,x}\,{\left(d\,g-e\,f\right)}^2\,\left(c\,f^2-b\,f\,g+a\,g^2\right)}{g^5}+\frac{2\,c\,e^2\,{\left(f+g\,x\right)}^{9/2}}{9\,g^5}","Not used",1,"((f + g*x)^(7/2)*(2*b*e^2*g - 8*c*e^2*f + 4*c*d*e*g))/(7*g^5) + ((f + g*x)^(5/2)*(2*a*e^2*g^2 + 2*c*d^2*g^2 + 12*c*e^2*f^2 + 4*b*d*e*g^2 - 6*b*e^2*f*g - 12*c*d*e*f*g))/(5*g^5) + (2*(f + g*x)^(3/2)*(d*g - e*f)*(2*a*e*g^2 + b*d*g^2 + 4*c*e*f^2 - 3*b*e*f*g - 2*c*d*f*g))/(3*g^5) + (2*(f + g*x)^(1/2)*(d*g - e*f)^2*(a*g^2 + c*f^2 - b*f*g))/g^5 + (2*c*e^2*(f + g*x)^(9/2))/(9*g^5)","B"
821,1,125,137,0.077389,"\text{Not used}","int(((d + e*x)*(a + b*x + c*x^2))/(f + g*x)^(1/2),x)","\frac{{\left(f+g\,x\right)}^{5/2}\,\left(2\,b\,e\,g+2\,c\,d\,g-6\,c\,e\,f\right)}{5\,g^4}+\frac{{\left(f+g\,x\right)}^{3/2}\,\left(2\,a\,e\,g^2+2\,b\,d\,g^2+6\,c\,e\,f^2-4\,b\,e\,f\,g-4\,c\,d\,f\,g\right)}{3\,g^4}+\frac{2\,\sqrt{f+g\,x}\,\left(d\,g-e\,f\right)\,\left(c\,f^2-b\,f\,g+a\,g^2\right)}{g^4}+\frac{2\,c\,e\,{\left(f+g\,x\right)}^{7/2}}{7\,g^4}","Not used",1,"((f + g*x)^(5/2)*(2*b*e*g + 2*c*d*g - 6*c*e*f))/(5*g^4) + ((f + g*x)^(3/2)*(2*a*e*g^2 + 2*b*d*g^2 + 6*c*e*f^2 - 4*b*e*f*g - 4*c*d*f*g))/(3*g^4) + (2*(f + g*x)^(1/2)*(d*g - e*f)*(a*g^2 + c*f^2 - b*f*g))/g^4 + (2*c*e*(f + g*x)^(7/2))/(7*g^4)","B"
822,1,58,73,3.119156,"\text{Not used}","int((a + b*x + c*x^2)/(f + g*x)^(1/2),x)","\frac{2\,\sqrt{f+g\,x}\,\left(3\,c\,{\left(f+g\,x\right)}^2+15\,a\,g^2+15\,c\,f^2+5\,b\,g\,\left(f+g\,x\right)-10\,c\,f\,\left(f+g\,x\right)-15\,b\,f\,g\right)}{15\,g^3}","Not used",1,"(2*(f + g*x)^(1/2)*(3*c*(f + g*x)^2 + 15*a*g^2 + 15*c*f^2 + 5*b*g*(f + g*x) - 10*c*f*(f + g*x) - 15*b*f*g))/(15*g^3)","B"
823,1,117,116,0.141912,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)),x)","\sqrt{f+g\,x}\,\left(\frac{2\,b\,g-4\,c\,f}{e\,g^2}-\frac{2\,c\,\left(d\,g^3-e\,f\,g^2\right)}{e^2\,g^4}\right)+\frac{2\,\mathrm{atan}\left(\frac{\sqrt{e}\,\sqrt{f+g\,x}}{\sqrt{d\,g-e\,f}}\right)\,\left(c\,d^2-b\,d\,e+a\,e^2\right)}{e^{5/2}\,\sqrt{d\,g-e\,f}}+\frac{2\,c\,{\left(f+g\,x\right)}^{3/2}}{3\,e\,g^2}","Not used",1,"(f + g*x)^(1/2)*((2*b*g - 4*c*f)/(e*g^2) - (2*c*(d*g^3 - e*f*g^2))/(e^2*g^4)) + (2*atan((e^(1/2)*(f + g*x)^(1/2))/(d*g - e*f)^(1/2))*(a*e^2 + c*d^2 - b*d*e))/(e^(5/2)*(d*g - e*f)^(1/2)) + (2*c*(f + g*x)^(3/2))/(3*e*g^2)","B"
824,1,146,140,0.233454,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^2),x)","\frac{\mathrm{atan}\left(\frac{\sqrt{e}\,\sqrt{f+g\,x}}{\sqrt{d\,g-e\,f}}\right)\,\left(a\,e^2\,g-2\,b\,e^2\,f-3\,c\,d^2\,g+b\,d\,e\,g+4\,c\,d\,e\,f\right)}{e^{5/2}\,{\left(d\,g-e\,f\right)}^{3/2}}+\frac{\sqrt{f+g\,x}\,\left(c\,g\,d^2-b\,g\,d\,e+a\,g\,e^2\right)}{\left(d\,g-e\,f\right)\,\left(e^3\,\left(f+g\,x\right)-e^3\,f+d\,e^2\,g\right)}+\frac{2\,c\,\sqrt{f+g\,x}}{e^2\,g}","Not used",1,"(atan((e^(1/2)*(f + g*x)^(1/2))/(d*g - e*f)^(1/2))*(a*e^2*g - 2*b*e^2*f - 3*c*d^2*g + b*d*e*g + 4*c*d*e*f))/(e^(5/2)*(d*g - e*f)^(3/2)) + ((f + g*x)^(1/2)*(a*e^2*g + c*d^2*g - b*d*e*g))/((d*g - e*f)*(e^3*(f + g*x) - e^3*f + d*e^2*g)) + (2*c*(f + g*x)^(1/2))/(e^2*g)","B"
825,1,270,206,0.280581,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^3),x)","\frac{\mathrm{atan}\left(\frac{\sqrt{e}\,\sqrt{f+g\,x}}{\sqrt{d\,g-e\,f}}\right)\,\left(3\,c\,d^2\,g^2-8\,c\,d\,e\,f\,g+b\,d\,e\,g^2+8\,c\,e^2\,f^2-4\,b\,e^2\,f\,g+3\,a\,e^2\,g^2\right)}{4\,e^{5/2}\,{\left(d\,g-e\,f\right)}^{5/2}}-\frac{\frac{\sqrt{f+g\,x}\,\left(3\,c\,d^2\,g^2+b\,d\,e\,g^2-8\,c\,f\,d\,e\,g-5\,a\,e^2\,g^2+4\,b\,f\,e^2\,g\right)}{4\,e^2\,\left(d\,g-e\,f\right)}-\frac{{\left(f+g\,x\right)}^{3/2}\,\left(-5\,c\,d^2\,g^2+b\,d\,e\,g^2+8\,c\,f\,d\,e\,g+3\,a\,e^2\,g^2-4\,b\,f\,e^2\,g\right)}{4\,e\,{\left(d\,g-e\,f\right)}^2}}{e^2\,{\left(f+g\,x\right)}^2-\left(f+g\,x\right)\,\left(2\,e^2\,f-2\,d\,e\,g\right)+d^2\,g^2+e^2\,f^2-2\,d\,e\,f\,g}","Not used",1,"(atan((e^(1/2)*(f + g*x)^(1/2))/(d*g - e*f)^(1/2))*(3*a*e^2*g^2 + 3*c*d^2*g^2 + 8*c*e^2*f^2 + b*d*e*g^2 - 4*b*e^2*f*g - 8*c*d*e*f*g))/(4*e^(5/2)*(d*g - e*f)^(5/2)) - (((f + g*x)^(1/2)*(3*c*d^2*g^2 - 5*a*e^2*g^2 + b*d*e*g^2 + 4*b*e^2*f*g - 8*c*d*e*f*g))/(4*e^2*(d*g - e*f)) - ((f + g*x)^(3/2)*(3*a*e^2*g^2 - 5*c*d^2*g^2 + b*d*e*g^2 - 4*b*e^2*f*g + 8*c*d*e*f*g))/(4*e*(d*g - e*f)^2))/(e^2*(f + g*x)^2 - (f + g*x)*(2*e^2*f - 2*d*e*g) + d^2*g^2 + e^2*f^2 - 2*d*e*f*g)","B"
826,1,394,285,0.116014,"\text{Not used}","int(((d + e*x)^3*(a + b*x + c*x^2))/(f + g*x)^(3/2),x)","\frac{{\left(f+g\,x\right)}^{7/2}\,\left(2\,b\,e^3\,g-10\,c\,e^3\,f+6\,c\,d\,e^2\,g\right)}{7\,g^6}-\frac{2\,c\,d^3\,f^2\,g^3-2\,b\,d^3\,f\,g^4+2\,a\,d^3\,g^5-6\,c\,d^2\,e\,f^3\,g^2+6\,b\,d^2\,e\,f^2\,g^3-6\,a\,d^2\,e\,f\,g^4+6\,c\,d\,e^2\,f^4\,g-6\,b\,d\,e^2\,f^3\,g^2+6\,a\,d\,e^2\,f^2\,g^3-2\,c\,e^3\,f^5+2\,b\,e^3\,f^4\,g-2\,a\,e^3\,f^3\,g^2}{g^6\,\sqrt{f+g\,x}}+\frac{{\left(f+g\,x\right)}^{5/2}\,\left(6\,c\,d^2\,e\,g^2-24\,c\,d\,e^2\,f\,g+6\,b\,d\,e^2\,g^2+20\,c\,e^3\,f^2-8\,b\,e^3\,f\,g+2\,a\,e^3\,g^2\right)}{5\,g^6}+\frac{2\,{\left(f+g\,x\right)}^{3/2}\,\left(d\,g-e\,f\right)\,\left(c\,d^2\,g^2-8\,c\,d\,e\,f\,g+3\,b\,d\,e\,g^2+10\,c\,e^2\,f^2-6\,b\,e^2\,f\,g+3\,a\,e^2\,g^2\right)}{3\,g^6}+\frac{2\,\sqrt{f+g\,x}\,{\left(d\,g-e\,f\right)}^2\,\left(3\,a\,e\,g^2+b\,d\,g^2+5\,c\,e\,f^2-4\,b\,e\,f\,g-2\,c\,d\,f\,g\right)}{g^6}+\frac{2\,c\,e^3\,{\left(f+g\,x\right)}^{9/2}}{9\,g^6}","Not used",1,"((f + g*x)^(7/2)*(2*b*e^3*g - 10*c*e^3*f + 6*c*d*e^2*g))/(7*g^6) - (2*a*d^3*g^5 - 2*c*e^3*f^5 - 2*a*e^3*f^3*g^2 + 2*c*d^3*f^2*g^3 - 2*b*d^3*f*g^4 + 2*b*e^3*f^4*g - 6*a*d^2*e*f*g^4 + 6*c*d*e^2*f^4*g + 6*a*d*e^2*f^2*g^3 - 6*b*d*e^2*f^3*g^2 + 6*b*d^2*e*f^2*g^3 - 6*c*d^2*e*f^3*g^2)/(g^6*(f + g*x)^(1/2)) + ((f + g*x)^(5/2)*(2*a*e^3*g^2 + 20*c*e^3*f^2 - 8*b*e^3*f*g + 6*b*d*e^2*g^2 + 6*c*d^2*e*g^2 - 24*c*d*e^2*f*g))/(5*g^6) + (2*(f + g*x)^(3/2)*(d*g - e*f)*(3*a*e^2*g^2 + c*d^2*g^2 + 10*c*e^2*f^2 + 3*b*d*e*g^2 - 6*b*e^2*f*g - 8*c*d*e*f*g))/(3*g^6) + (2*(f + g*x)^(1/2)*(d*g - e*f)^2*(3*a*e*g^2 + b*d*g^2 + 5*c*e*f^2 - 4*b*e*f*g - 2*c*d*f*g))/g^6 + (2*c*e^3*(f + g*x)^(9/2))/(9*g^6)","B"
827,1,270,210,3.126590,"\text{Not used}","int(((d + e*x)^2*(a + b*x + c*x^2))/(f + g*x)^(3/2),x)","\frac{{\left(f+g\,x\right)}^{5/2}\,\left(2\,b\,e^2\,g-8\,c\,e^2\,f+4\,c\,d\,e\,g\right)}{5\,g^5}-\frac{2\,c\,d^2\,f^2\,g^2-2\,b\,d^2\,f\,g^3+2\,a\,d^2\,g^4-4\,c\,d\,e\,f^3\,g+4\,b\,d\,e\,f^2\,g^2-4\,a\,d\,e\,f\,g^3+2\,c\,e^2\,f^4-2\,b\,e^2\,f^3\,g+2\,a\,e^2\,f^2\,g^2}{g^5\,\sqrt{f+g\,x}}+\frac{{\left(f+g\,x\right)}^{3/2}\,\left(2\,c\,d^2\,g^2-12\,c\,d\,e\,f\,g+4\,b\,d\,e\,g^2+12\,c\,e^2\,f^2-6\,b\,e^2\,f\,g+2\,a\,e^2\,g^2\right)}{3\,g^5}+\frac{2\,\sqrt{f+g\,x}\,\left(d\,g-e\,f\right)\,\left(2\,a\,e\,g^2+b\,d\,g^2+4\,c\,e\,f^2-3\,b\,e\,f\,g-2\,c\,d\,f\,g\right)}{g^5}+\frac{2\,c\,e^2\,{\left(f+g\,x\right)}^{7/2}}{7\,g^5}","Not used",1,"((f + g*x)^(5/2)*(2*b*e^2*g - 8*c*e^2*f + 4*c*d*e*g))/(5*g^5) - (2*a*d^2*g^4 + 2*c*e^2*f^4 + 2*a*e^2*f^2*g^2 + 2*c*d^2*f^2*g^2 - 2*b*d^2*f*g^3 - 2*b*e^2*f^3*g + 4*b*d*e*f^2*g^2 - 4*a*d*e*f*g^3 - 4*c*d*e*f^3*g)/(g^5*(f + g*x)^(1/2)) + ((f + g*x)^(3/2)*(2*a*e^2*g^2 + 2*c*d^2*g^2 + 12*c*e^2*f^2 + 4*b*d*e*g^2 - 6*b*e^2*f*g - 12*c*d*e*f*g))/(3*g^5) + (2*(f + g*x)^(1/2)*(d*g - e*f)*(2*a*e*g^2 + b*d*g^2 + 4*c*e*f^2 - 3*b*e*f*g - 2*c*d*f*g))/g^5 + (2*c*e^2*(f + g*x)^(7/2))/(7*g^5)","B"
828,1,147,135,3.133979,"\text{Not used}","int(((d + e*x)*(a + b*x + c*x^2))/(f + g*x)^(3/2),x)","\frac{{\left(f+g\,x\right)}^{3/2}\,\left(2\,b\,e\,g+2\,c\,d\,g-6\,c\,e\,f\right)}{3\,g^4}-\frac{2\,a\,d\,g^3-2\,c\,e\,f^3-2\,a\,e\,f\,g^2-2\,b\,d\,f\,g^2+2\,b\,e\,f^2\,g+2\,c\,d\,f^2\,g}{g^4\,\sqrt{f+g\,x}}+\frac{\sqrt{f+g\,x}\,\left(2\,a\,e\,g^2+2\,b\,d\,g^2+6\,c\,e\,f^2-4\,b\,e\,f\,g-4\,c\,d\,f\,g\right)}{g^4}+\frac{2\,c\,e\,{\left(f+g\,x\right)}^{5/2}}{5\,g^4}","Not used",1,"((f + g*x)^(3/2)*(2*b*e*g + 2*c*d*g - 6*c*e*f))/(3*g^4) - (2*a*d*g^3 - 2*c*e*f^3 - 2*a*e*f*g^2 - 2*b*d*f*g^2 + 2*b*e*f^2*g + 2*c*d*f^2*g)/(g^4*(f + g*x)^(1/2)) + ((f + g*x)^(1/2)*(2*a*e*g^2 + 2*b*d*g^2 + 6*c*e*f^2 - 4*b*e*f*g - 4*c*d*f*g))/g^4 + (2*c*e*(f + g*x)^(5/2))/(5*g^4)","B"
829,1,58,71,0.060272,"\text{Not used}","int((a + b*x + c*x^2)/(f + g*x)^(3/2),x)","\frac{2\,c\,{\left(f+g\,x\right)}^2-6\,a\,g^2-6\,c\,f^2+6\,b\,g\,\left(f+g\,x\right)-12\,c\,f\,\left(f+g\,x\right)+6\,b\,f\,g}{3\,g^3\,\sqrt{f+g\,x}}","Not used",1,"(2*c*(f + g*x)^2 - 6*a*g^2 - 6*c*f^2 + 6*b*g*(f + g*x) - 12*c*f*(f + g*x) + 6*b*f*g)/(3*g^3*(f + g*x)^(1/2))","B"
830,1,162,122,3.209288,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(3/2)*(d + e*x)),x)","\frac{2\,c\,\sqrt{f+g\,x}}{e\,g^2}+\frac{2\,\mathrm{atan}\left(\frac{2\,\sqrt{f+g\,x}\,\left(e^2\,f-d\,e\,g\right)\,\left(c\,d^2-b\,d\,e+a\,e^2\right)}{\sqrt{e}\,{\left(d\,g-e\,f\right)}^{3/2}\,\left(2\,c\,d^2-2\,b\,d\,e+2\,a\,e^2\right)}\right)\,\left(c\,d^2-b\,d\,e+a\,e^2\right)}{e^{3/2}\,{\left(d\,g-e\,f\right)}^{3/2}}-\frac{2\,\left(c\,e\,f^2-b\,e\,f\,g+a\,e\,g^2\right)}{e\,g^2\,\sqrt{f+g\,x}\,\left(d\,g-e\,f\right)}","Not used",1,"(2*c*(f + g*x)^(1/2))/(e*g^2) + (2*atan((2*(f + g*x)^(1/2)*(e^2*f - d*e*g)*(a*e^2 + c*d^2 - b*d*e))/(e^(1/2)*(d*g - e*f)^(3/2)*(2*a*e^2 + 2*c*d^2 - 2*b*d*e)))*(a*e^2 + c*d^2 - b*d*e))/(e^(3/2)*(d*g - e*f)^(3/2)) - (2*(a*e*g^2 + c*e*f^2 - b*e*f*g))/(e*g^2*(f + g*x)^(1/2)*(d*g - e*f))","B"
831,1,218,165,0.299533,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(3/2)*(d + e*x)^2),x)","\frac{\mathrm{atan}\left(\frac{\sqrt{f+g\,x}\,\left(d^2\,e\,g^2-2\,d\,e^2\,f\,g+e^3\,f^2\right)}{\sqrt{e}\,{\left(d\,g-e\,f\right)}^{5/2}}\right)\,\left(2\,b\,e^2\,f-3\,a\,e^2\,g+c\,d^2\,g+b\,d\,e\,g-4\,c\,d\,e\,f\right)}{e^{3/2}\,{\left(d\,g-e\,f\right)}^{5/2}}-\frac{\frac{2\,\left(c\,f^2-b\,f\,g+a\,g^2\right)}{d\,g-e\,f}+\frac{\left(f+g\,x\right)\,\left(c\,d^2\,g^2-b\,d\,e\,g^2+2\,c\,e^2\,f^2-2\,b\,e^2\,f\,g+3\,a\,e^2\,g^2\right)}{e\,{\left(d\,g-e\,f\right)}^2}}{\sqrt{f+g\,x}\,\left(d\,g^2-e\,f\,g\right)+e\,g\,{\left(f+g\,x\right)}^{3/2}}","Not used",1,"(atan(((f + g*x)^(1/2)*(e^3*f^2 + d^2*e*g^2 - 2*d*e^2*f*g))/(e^(1/2)*(d*g - e*f)^(5/2)))*(2*b*e^2*f - 3*a*e^2*g + c*d^2*g + b*d*e*g - 4*c*d*e*f))/(e^(3/2)*(d*g - e*f)^(5/2)) - ((2*(a*g^2 + c*f^2 - b*f*g))/(d*g - e*f) + ((f + g*x)*(3*a*e^2*g^2 + c*d^2*g^2 + 2*c*e^2*f^2 - b*d*e*g^2 - 2*b*e^2*f*g))/(e*(d*g - e*f)^2))/((f + g*x)^(1/2)*(d*g^2 - e*f*g) + e*g*(f + g*x)^(3/2))","B"
832,1,363,248,3.408563,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(3/2)*(d + e*x)^3),x)","\frac{\mathrm{atan}\left(\frac{\sqrt{f+g\,x}\,\left(-d^3\,e\,g^3+3\,d^2\,e^2\,f\,g^2-3\,d\,e^3\,f^2\,g+e^4\,f^3\right)}{\sqrt{e}\,{\left(d\,g-e\,f\right)}^{7/2}}\right)\,\left(-c\,d^2\,g^2+8\,c\,d\,e\,f\,g-3\,b\,d\,e\,g^2+8\,c\,e^2\,f^2-12\,b\,e^2\,f\,g+15\,a\,e^2\,g^2\right)}{4\,e^{3/2}\,{\left(d\,g-e\,f\right)}^{7/2}}-\frac{\frac{2\,\left(c\,f^2-b\,f\,g+a\,g^2\right)}{d\,g-e\,f}+\frac{{\left(f+g\,x\right)}^2\,\left(-c\,d^2\,g^2+8\,c\,d\,e\,f\,g-3\,b\,d\,e\,g^2+8\,c\,e^2\,f^2-12\,b\,e^2\,f\,g+15\,a\,e^2\,g^2\right)}{4\,{\left(d\,g-e\,f\right)}^3}+\frac{\left(f+g\,x\right)\,\left(c\,d^2\,g^2+8\,c\,d\,e\,f\,g-5\,b\,d\,e\,g^2+16\,c\,e^2\,f^2-20\,b\,e^2\,f\,g+25\,a\,e^2\,g^2\right)}{4\,e\,{\left(d\,g-e\,f\right)}^2}}{e^2\,{\left(f+g\,x\right)}^{5/2}-{\left(f+g\,x\right)}^{3/2}\,\left(2\,e^2\,f-2\,d\,e\,g\right)+\sqrt{f+g\,x}\,\left(d^2\,g^2-2\,d\,e\,f\,g+e^2\,f^2\right)}","Not used",1,"(atan(((f + g*x)^(1/2)*(e^4*f^3 - d^3*e*g^3 + 3*d^2*e^2*f*g^2 - 3*d*e^3*f^2*g))/(e^(1/2)*(d*g - e*f)^(7/2)))*(15*a*e^2*g^2 - c*d^2*g^2 + 8*c*e^2*f^2 - 3*b*d*e*g^2 - 12*b*e^2*f*g + 8*c*d*e*f*g))/(4*e^(3/2)*(d*g - e*f)^(7/2)) - ((2*(a*g^2 + c*f^2 - b*f*g))/(d*g - e*f) + ((f + g*x)^2*(15*a*e^2*g^2 - c*d^2*g^2 + 8*c*e^2*f^2 - 3*b*d*e*g^2 - 12*b*e^2*f*g + 8*c*d*e*f*g))/(4*(d*g - e*f)^3) + ((f + g*x)*(25*a*e^2*g^2 + c*d^2*g^2 + 16*c*e^2*f^2 - 5*b*d*e*g^2 - 20*b*e^2*f*g + 8*c*d*e*f*g))/(4*e*(d*g - e*f)^2))/(e^2*(f + g*x)^(5/2) - (f + g*x)^(3/2)*(2*e^2*f - 2*d*e*g) + (f + g*x)^(1/2)*(d^2*g^2 + e^2*f^2 - 2*d*e*f*g))","B"
833,1,916,91,5.018284,"\text{Not used}","int(((x - 1)^(1/2)*(x + 1)^(1/2))/(x - x^2 + 1),x)","-4\,\mathrm{atanh}\left(\frac{\sqrt{x-1}-\mathrm{i}}{\sqrt{x+1}-1}\right)-\frac{\sqrt{10}\,\mathrm{atan}\left(\frac{3408370\,\sqrt{10}\,\sqrt{\sqrt{5}+1}-\sqrt{10}\,\sqrt{\sqrt{5}+1}\,\sqrt{x-1}\,300730{}\mathrm{i}-3408370\,\sqrt{10}\,\sqrt{\sqrt{5}+1}\,\sqrt{x+1}-1771398\,\sqrt{5}\,\sqrt{10}\,\sqrt{\sqrt{5}+1}+7836865\,\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}+3066340\,\sqrt{10}\,x^2\,\sqrt{\sqrt{5}+1}-1294942\,\sqrt{5}\,\sqrt{10}\,x^2\,\sqrt{\sqrt{5}+1}+\sqrt{10}\,\sqrt{\sqrt{5}+1}\,\sqrt{x-1}\,\sqrt{x+1}\,300730{}\mathrm{i}-\sqrt{5}\,\sqrt{10}\,\sqrt{\sqrt{5}+1}\,\sqrt{x-1}\,134482{}\mathrm{i}+1771398\,\sqrt{5}\,\sqrt{10}\,\sqrt{\sqrt{5}+1}\,\sqrt{x+1}-\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}\,\sqrt{x-1}\,300730{}\mathrm{i}-6132680\,\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}\,\sqrt{x+1}-3475583\,\sqrt{5}\,\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}+\sqrt{5}\,\sqrt{10}\,\sqrt{\sqrt{5}+1}\,\sqrt{x-1}\,\sqrt{x+1}\,134482{}\mathrm{i}+\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}\,\sqrt{x-1}\,\sqrt{x+1}\,150365{}\mathrm{i}-\sqrt{5}\,\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}\,\sqrt{x-1}\,134482{}\mathrm{i}+2589884\,\sqrt{5}\,\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}\,\sqrt{x+1}+\sqrt{5}\,\sqrt{10}\,x\,\sqrt{\sqrt{5}+1}\,\sqrt{x-1}\,\sqrt{x+1}\,67241{}\mathrm{i}}{29119280\,x-24066900\,x\,\sqrt{x+1}-11518800\,\sqrt{5}\,x-10104760\,\sqrt{x+1}-7067880\,\sqrt{5}-3992430\,\sqrt{5}\,x^2+12033450\,x^2+7067880\,\sqrt{5}\,\sqrt{x+1}+7984860\,\sqrt{5}\,x\,\sqrt{x+1}+10104760}\right)\,\sqrt{\sqrt{5}+1}\,1{}\mathrm{i}}{5}-\frac{\sqrt{10}\,\mathrm{atan}\left(\frac{3408370\,\sqrt{10}\,\sqrt{1-\sqrt{5}}+3066340\,\sqrt{10}\,x^2\,\sqrt{1-\sqrt{5}}-\sqrt{10}\,\sqrt{1-\sqrt{5}}\,\sqrt{x-1}\,300730{}\mathrm{i}-3408370\,\sqrt{10}\,\sqrt{1-\sqrt{5}}\,\sqrt{x+1}+1771398\,\sqrt{5}\,\sqrt{10}\,\sqrt{1-\sqrt{5}}+7836865\,\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}+3475583\,\sqrt{5}\,\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}+1294942\,\sqrt{5}\,\sqrt{10}\,x^2\,\sqrt{1-\sqrt{5}}+\sqrt{10}\,\sqrt{1-\sqrt{5}}\,\sqrt{x-1}\,\sqrt{x+1}\,300730{}\mathrm{i}+\sqrt{5}\,\sqrt{10}\,\sqrt{1-\sqrt{5}}\,\sqrt{x-1}\,134482{}\mathrm{i}-1771398\,\sqrt{5}\,\sqrt{10}\,\sqrt{1-\sqrt{5}}\,\sqrt{x+1}-\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}\,\sqrt{x-1}\,300730{}\mathrm{i}-6132680\,\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}\,\sqrt{x+1}-\sqrt{5}\,\sqrt{10}\,\sqrt{1-\sqrt{5}}\,\sqrt{x-1}\,\sqrt{x+1}\,134482{}\mathrm{i}+\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}\,\sqrt{x-1}\,\sqrt{x+1}\,150365{}\mathrm{i}+\sqrt{5}\,\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}\,\sqrt{x-1}\,134482{}\mathrm{i}-2589884\,\sqrt{5}\,\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}\,\sqrt{x+1}-\sqrt{5}\,\sqrt{10}\,x\,\sqrt{1-\sqrt{5}}\,\sqrt{x-1}\,\sqrt{x+1}\,67241{}\mathrm{i}}{29119280\,x-24066900\,x\,\sqrt{x+1}+11518800\,\sqrt{5}\,x-10104760\,\sqrt{x+1}+7067880\,\sqrt{5}+3992430\,\sqrt{5}\,x^2+12033450\,x^2-7067880\,\sqrt{5}\,\sqrt{x+1}-7984860\,\sqrt{5}\,x\,\sqrt{x+1}+10104760}\right)\,\sqrt{1-\sqrt{5}}\,1{}\mathrm{i}}{5}","Not used",1,"- 4*atanh(((x - 1)^(1/2) - 1i)/((x + 1)^(1/2) - 1)) - (10^(1/2)*atan((3408370*10^(1/2)*(5^(1/2) + 1)^(1/2) - 10^(1/2)*(5^(1/2) + 1)^(1/2)*(x - 1)^(1/2)*300730i - 3408370*10^(1/2)*(5^(1/2) + 1)^(1/2)*(x + 1)^(1/2) - 1771398*5^(1/2)*10^(1/2)*(5^(1/2) + 1)^(1/2) + 7836865*10^(1/2)*x*(5^(1/2) + 1)^(1/2) + 3066340*10^(1/2)*x^2*(5^(1/2) + 1)^(1/2) - 1294942*5^(1/2)*10^(1/2)*x^2*(5^(1/2) + 1)^(1/2) + 10^(1/2)*(5^(1/2) + 1)^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)*300730i - 5^(1/2)*10^(1/2)*(5^(1/2) + 1)^(1/2)*(x - 1)^(1/2)*134482i + 1771398*5^(1/2)*10^(1/2)*(5^(1/2) + 1)^(1/2)*(x + 1)^(1/2) - 10^(1/2)*x*(5^(1/2) + 1)^(1/2)*(x - 1)^(1/2)*300730i - 6132680*10^(1/2)*x*(5^(1/2) + 1)^(1/2)*(x + 1)^(1/2) - 3475583*5^(1/2)*10^(1/2)*x*(5^(1/2) + 1)^(1/2) + 5^(1/2)*10^(1/2)*(5^(1/2) + 1)^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)*134482i + 10^(1/2)*x*(5^(1/2) + 1)^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)*150365i - 5^(1/2)*10^(1/2)*x*(5^(1/2) + 1)^(1/2)*(x - 1)^(1/2)*134482i + 2589884*5^(1/2)*10^(1/2)*x*(5^(1/2) + 1)^(1/2)*(x + 1)^(1/2) + 5^(1/2)*10^(1/2)*x*(5^(1/2) + 1)^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)*67241i)/(29119280*x - 24066900*x*(x + 1)^(1/2) - 11518800*5^(1/2)*x - 10104760*(x + 1)^(1/2) - 7067880*5^(1/2) - 3992430*5^(1/2)*x^2 + 12033450*x^2 + 7067880*5^(1/2)*(x + 1)^(1/2) + 7984860*5^(1/2)*x*(x + 1)^(1/2) + 10104760))*(5^(1/2) + 1)^(1/2)*1i)/5 - (10^(1/2)*atan((3408370*10^(1/2)*(1 - 5^(1/2))^(1/2) + 3066340*10^(1/2)*x^2*(1 - 5^(1/2))^(1/2) - 10^(1/2)*(1 - 5^(1/2))^(1/2)*(x - 1)^(1/2)*300730i - 3408370*10^(1/2)*(1 - 5^(1/2))^(1/2)*(x + 1)^(1/2) + 1771398*5^(1/2)*10^(1/2)*(1 - 5^(1/2))^(1/2) + 7836865*10^(1/2)*x*(1 - 5^(1/2))^(1/2) + 3475583*5^(1/2)*10^(1/2)*x*(1 - 5^(1/2))^(1/2) + 1294942*5^(1/2)*10^(1/2)*x^2*(1 - 5^(1/2))^(1/2) + 10^(1/2)*(1 - 5^(1/2))^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)*300730i + 5^(1/2)*10^(1/2)*(1 - 5^(1/2))^(1/2)*(x - 1)^(1/2)*134482i - 1771398*5^(1/2)*10^(1/2)*(1 - 5^(1/2))^(1/2)*(x + 1)^(1/2) - 10^(1/2)*x*(1 - 5^(1/2))^(1/2)*(x - 1)^(1/2)*300730i - 6132680*10^(1/2)*x*(1 - 5^(1/2))^(1/2)*(x + 1)^(1/2) - 5^(1/2)*10^(1/2)*(1 - 5^(1/2))^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)*134482i + 10^(1/2)*x*(1 - 5^(1/2))^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)*150365i + 5^(1/2)*10^(1/2)*x*(1 - 5^(1/2))^(1/2)*(x - 1)^(1/2)*134482i - 2589884*5^(1/2)*10^(1/2)*x*(1 - 5^(1/2))^(1/2)*(x + 1)^(1/2) - 5^(1/2)*10^(1/2)*x*(1 - 5^(1/2))^(1/2)*(x - 1)^(1/2)*(x + 1)^(1/2)*67241i)/(29119280*x - 24066900*x*(x + 1)^(1/2) + 11518800*5^(1/2)*x - 10104760*(x + 1)^(1/2) + 7067880*5^(1/2) + 3992430*5^(1/2)*x^2 + 12033450*x^2 - 7067880*5^(1/2)*(x + 1)^(1/2) - 7984860*5^(1/2)*x*(x + 1)^(1/2) + 10104760))*(1 - 5^(1/2))^(1/2)*1i)/5","B"
834,1,833,164,22.378746,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^(1/2)),x)","\frac{\frac{\left(2\,b\,d\,g+2\,b\,e\,f\right)\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{g^3\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}+\frac{\left(2\,b\,d\,g+2\,b\,e\,f\right)\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3}{e\,g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^3}-\frac{8\,b\,\sqrt{d}\,\sqrt{f}\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}}{\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}+\frac{e^2}{g^2}-\frac{2\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}}-\frac{\frac{\left(\sqrt{d+e\,x}-\sqrt{d}\right)\,\left(\frac{3\,c\,d^2\,e\,g^2}{2}+c\,d\,e^2\,f\,g+\frac{3\,c\,e^3\,f^2}{2}\right)}{g^6\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3\,\left(\frac{11\,c\,d^2\,g^2}{2}+25\,c\,d\,e\,f\,g+\frac{11\,c\,e^2\,f^2}{2}\right)}{g^5\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^3}+\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^7\,\left(\frac{3\,c\,d^2\,g^2}{2}+c\,d\,e\,f\,g+\frac{3\,c\,e^2\,f^2}{2}\right)}{e^2\,g^3\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^7}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^5\,\left(\frac{11\,c\,d^2\,g^2}{2}+25\,c\,d\,e\,f\,g+\frac{11\,c\,e^2\,f^2}{2}\right)}{e\,g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^5}+\frac{\sqrt{d}\,\sqrt{f}\,\left(32\,c\,d\,g+32\,c\,e\,f\right)\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}}{\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}{{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^8}+\frac{e^4}{g^4}-\frac{4\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}{g\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^6}-\frac{4\,e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g^3\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}+\frac{6\,e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}}-\frac{4\,a\,\mathrm{atan}\left(\frac{e\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}{\sqrt{-e\,g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}\right)}{\sqrt{-e\,g}}-\frac{2\,b\,\mathrm{atanh}\left(\frac{\sqrt{g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{\sqrt{e}\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}\right)\,\left(d\,g+e\,f\right)}{e^{3/2}\,g^{3/2}}+\frac{c\,\mathrm{atanh}\left(\frac{\sqrt{g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{\sqrt{e}\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}\right)\,\left(3\,d^2\,g^2+2\,d\,e\,f\,g+3\,e^2\,f^2\right)}{2\,e^{5/2}\,g^{5/2}}","Not used",1,"(((2*b*d*g + 2*b*e*f)*((d + e*x)^(1/2) - d^(1/2)))/(g^3*((f + g*x)^(1/2) - f^(1/2))) + ((2*b*d*g + 2*b*e*f)*((d + e*x)^(1/2) - d^(1/2))^3)/(e*g^2*((f + g*x)^(1/2) - f^(1/2))^3) - (8*b*d^(1/2)*f^(1/2)*((d + e*x)^(1/2) - d^(1/2))^2)/(g^2*((f + g*x)^(1/2) - f^(1/2))^2))/(((d + e*x)^(1/2) - d^(1/2))^4/((f + g*x)^(1/2) - f^(1/2))^4 + e^2/g^2 - (2*e*((d + e*x)^(1/2) - d^(1/2))^2)/(g*((f + g*x)^(1/2) - f^(1/2))^2)) - ((((d + e*x)^(1/2) - d^(1/2))*((3*c*e^3*f^2)/2 + (3*c*d^2*e*g^2)/2 + c*d*e^2*f*g))/(g^6*((f + g*x)^(1/2) - f^(1/2))) - (((d + e*x)^(1/2) - d^(1/2))^3*((11*c*d^2*g^2)/2 + (11*c*e^2*f^2)/2 + 25*c*d*e*f*g))/(g^5*((f + g*x)^(1/2) - f^(1/2))^3) + (((d + e*x)^(1/2) - d^(1/2))^7*((3*c*d^2*g^2)/2 + (3*c*e^2*f^2)/2 + c*d*e*f*g))/(e^2*g^3*((f + g*x)^(1/2) - f^(1/2))^7) - (((d + e*x)^(1/2) - d^(1/2))^5*((11*c*d^2*g^2)/2 + (11*c*e^2*f^2)/2 + 25*c*d*e*f*g))/(e*g^4*((f + g*x)^(1/2) - f^(1/2))^5) + (d^(1/2)*f^(1/2)*(32*c*d*g + 32*c*e*f)*((d + e*x)^(1/2) - d^(1/2))^4)/(g^4*((f + g*x)^(1/2) - f^(1/2))^4))/(((d + e*x)^(1/2) - d^(1/2))^8/((f + g*x)^(1/2) - f^(1/2))^8 + e^4/g^4 - (4*e*((d + e*x)^(1/2) - d^(1/2))^6)/(g*((f + g*x)^(1/2) - f^(1/2))^6) - (4*e^3*((d + e*x)^(1/2) - d^(1/2))^2)/(g^3*((f + g*x)^(1/2) - f^(1/2))^2) + (6*e^2*((d + e*x)^(1/2) - d^(1/2))^4)/(g^2*((f + g*x)^(1/2) - f^(1/2))^4)) - (4*a*atan((e*((f + g*x)^(1/2) - f^(1/2)))/((-e*g)^(1/2)*((d + e*x)^(1/2) - d^(1/2)))))/(-e*g)^(1/2) - (2*b*atanh((g^(1/2)*((d + e*x)^(1/2) - d^(1/2)))/(e^(1/2)*((f + g*x)^(1/2) - f^(1/2))))*(d*g + e*f))/(e^(3/2)*g^(3/2)) + (c*atanh((g^(1/2)*((d + e*x)^(1/2) - d^(1/2)))/(e^(1/2)*((f + g*x)^(1/2) - f^(1/2))))*(3*d^2*g^2 + 3*e^2*f^2 + 2*d*e*f*g))/(2*e^(5/2)*g^(5/2))","B"
835,0,-1,333,0.000000,"\text{Not used}","int(((d + e*x)^(3/2)*(a + b*x + c*x^2))/(f + g*x)^(1/2),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}\,\left(c\,x^2+b\,x+a\right)}{\sqrt{f+g\,x}} \,d x","Not used",1,"int(((d + e*x)^(3/2)*(a + b*x + c*x^2))/(f + g*x)^(1/2), x)","F"
836,1,1832,246,74.335752,"\text{Not used}","int(((d + e*x)^(1/2)*(a + b*x + c*x^2))/(f + g*x)^(1/2),x)","\frac{\frac{\left(2\,a\,d\,g+2\,a\,e\,f\right)\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^3}+\frac{\left(2\,a\,f\,e^2+2\,a\,d\,g\,e\right)\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{g^3\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}-\frac{8\,a\,\sqrt{d}\,e\,\sqrt{f}\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}}{\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}+\frac{e^2}{g^2}-\frac{2\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}}-\frac{\frac{\left(\sqrt{d+e\,x}-\sqrt{d}\right)\,\left(\frac{c\,d^3\,e^3\,g^3}{4}+\frac{c\,d^2\,e^4\,f\,g^2}{4}+\frac{3\,c\,d\,e^5\,f^2\,g}{4}-\frac{5\,c\,e^6\,f^3}{4}\right)}{g^9\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^5\,\left(\frac{19\,c\,d^3\,e\,g^3}{2}+\frac{275\,c\,d^2\,e^2\,f\,g^2}{2}+\frac{313\,c\,d\,e^3\,f^2\,g}{2}+\frac{33\,c\,e^4\,f^3}{2}\right)}{g^7\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^5}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^7\,\left(\frac{19\,c\,d^3\,g^3}{2}+\frac{275\,c\,d^2\,e\,f\,g^2}{2}+\frac{313\,c\,d\,e^2\,f^2\,g}{2}+\frac{33\,c\,e^3\,f^3}{2}\right)}{g^6\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^7}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3\,\left(\frac{17\,c\,d^3\,e^2\,g^3}{12}+\frac{91\,c\,d^2\,e^3\,f\,g^2}{4}+\frac{17\,c\,d\,e^4\,f^2\,g}{4}-\frac{85\,c\,e^5\,f^3}{12}\right)}{g^8\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^3}+\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^{11}\,\left(\frac{c\,d^3\,g^3}{4}+\frac{c\,d^2\,e\,f\,g^2}{4}+\frac{3\,c\,d\,e^2\,f^2\,g}{4}-\frac{5\,c\,e^3\,f^3}{4}\right)}{e^2\,g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^{11}}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^9\,\left(\frac{17\,c\,d^3\,g^3}{12}+\frac{91\,c\,d^2\,e\,f\,g^2}{4}+\frac{17\,c\,d\,e^2\,f^2\,g}{4}-\frac{85\,c\,e^3\,f^3}{12}\right)}{e\,g^5\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^9}+\frac{\sqrt{d}\,\sqrt{f}\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6\,\left(64\,c\,d^2\,e\,g^2+\frac{704\,c\,d\,e^2\,f\,g}{3}+128\,c\,e^3\,f^2\right)}{g^6\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^6}+\frac{\sqrt{d}\,\sqrt{f}\,\left(32\,c\,g\,d^2+96\,c\,e\,f\,d\right)\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}{g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^8}+\frac{\sqrt{d}\,\sqrt{f}\,\left(32\,c\,g\,d^2\,e^2+96\,c\,f\,d\,e^3\right)\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^6\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}}{\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^{12}}{{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^{12}}+\frac{e^6}{g^6}-\frac{6\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^{10}}{g\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^{10}}-\frac{6\,e^5\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g^5\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}+\frac{15\,e^4\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}-\frac{20\,e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}{g^3\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^6}+\frac{15\,e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^8}}+\frac{\frac{\left(\sqrt{d+e\,x}-\sqrt{d}\right)\,\left(\frac{b\,d^2\,e^2\,g^2}{2}+b\,d\,e^3\,f\,g-\frac{3\,b\,e^4\,f^2}{2}\right)}{g^6\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}+\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3\,\left(\frac{7\,b\,d^2\,e\,g^2}{2}+23\,b\,d\,e^2\,f\,g+\frac{11\,b\,e^3\,f^2}{2}\right)}{g^5\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^3}+\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^5\,\left(\frac{7\,b\,d^2\,g^2}{2}+23\,b\,d\,e\,f\,g+\frac{11\,b\,e^2\,f^2}{2}\right)}{g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^5}+\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^7\,\left(\frac{b\,d^2\,g^2}{2}+b\,d\,e\,f\,g-\frac{3\,b\,e^2\,f^2}{2}\right)}{e\,g^3\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^7}-\frac{\sqrt{d}\,\sqrt{f}\,\left(32\,b\,f\,e^2+16\,b\,d\,g\,e\right)\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}-\frac{8\,b\,d^{3/2}\,\sqrt{f}\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^6}-\frac{8\,b\,d^{3/2}\,e^2\,\sqrt{f}\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}}{\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}{{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^8}+\frac{e^4}{g^4}-\frac{4\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}{g\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^6}-\frac{4\,e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g^3\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}+\frac{6\,e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}}+\frac{2\,a\,\mathrm{atanh}\left(\frac{\sqrt{g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{\sqrt{e}\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}\right)\,\left(d\,g-e\,f\right)}{\sqrt{e}\,g^{3/2}}-\frac{b\,\mathrm{atanh}\left(\frac{\sqrt{g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{\sqrt{e}\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}\right)\,\left(d\,g-e\,f\right)\,\left(d\,g+3\,e\,f\right)}{2\,e^{3/2}\,g^{5/2}}+\frac{c\,\mathrm{atanh}\left(\frac{\sqrt{g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{\sqrt{e}\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}\right)\,\left(d\,g-e\,f\right)\,\left(d^2\,g^2+2\,d\,e\,f\,g+5\,e^2\,f^2\right)}{4\,e^{5/2}\,g^{7/2}}","Not used",1,"(((2*a*d*g + 2*a*e*f)*((d + e*x)^(1/2) - d^(1/2))^3)/(g^2*((f + g*x)^(1/2) - f^(1/2))^3) + ((2*a*e^2*f + 2*a*d*e*g)*((d + e*x)^(1/2) - d^(1/2)))/(g^3*((f + g*x)^(1/2) - f^(1/2))) - (8*a*d^(1/2)*e*f^(1/2)*((d + e*x)^(1/2) - d^(1/2))^2)/(g^2*((f + g*x)^(1/2) - f^(1/2))^2))/(((d + e*x)^(1/2) - d^(1/2))^4/((f + g*x)^(1/2) - f^(1/2))^4 + e^2/g^2 - (2*e*((d + e*x)^(1/2) - d^(1/2))^2)/(g*((f + g*x)^(1/2) - f^(1/2))^2)) - ((((d + e*x)^(1/2) - d^(1/2))*((c*d^3*e^3*g^3)/4 - (5*c*e^6*f^3)/4 + (3*c*d*e^5*f^2*g)/4 + (c*d^2*e^4*f*g^2)/4))/(g^9*((f + g*x)^(1/2) - f^(1/2))) - (((d + e*x)^(1/2) - d^(1/2))^5*((33*c*e^4*f^3)/2 + (19*c*d^3*e*g^3)/2 + (313*c*d*e^3*f^2*g)/2 + (275*c*d^2*e^2*f*g^2)/2))/(g^7*((f + g*x)^(1/2) - f^(1/2))^5) - (((d + e*x)^(1/2) - d^(1/2))^7*((19*c*d^3*g^3)/2 + (33*c*e^3*f^3)/2 + (313*c*d*e^2*f^2*g)/2 + (275*c*d^2*e*f*g^2)/2))/(g^6*((f + g*x)^(1/2) - f^(1/2))^7) - (((d + e*x)^(1/2) - d^(1/2))^3*((17*c*d^3*e^2*g^3)/12 - (85*c*e^5*f^3)/12 + (17*c*d*e^4*f^2*g)/4 + (91*c*d^2*e^3*f*g^2)/4))/(g^8*((f + g*x)^(1/2) - f^(1/2))^3) + (((d + e*x)^(1/2) - d^(1/2))^11*((c*d^3*g^3)/4 - (5*c*e^3*f^3)/4 + (3*c*d*e^2*f^2*g)/4 + (c*d^2*e*f*g^2)/4))/(e^2*g^4*((f + g*x)^(1/2) - f^(1/2))^11) - (((d + e*x)^(1/2) - d^(1/2))^9*((17*c*d^3*g^3)/12 - (85*c*e^3*f^3)/12 + (17*c*d*e^2*f^2*g)/4 + (91*c*d^2*e*f*g^2)/4))/(e*g^5*((f + g*x)^(1/2) - f^(1/2))^9) + (d^(1/2)*f^(1/2)*((d + e*x)^(1/2) - d^(1/2))^6*(128*c*e^3*f^2 + 64*c*d^2*e*g^2 + (704*c*d*e^2*f*g)/3))/(g^6*((f + g*x)^(1/2) - f^(1/2))^6) + (d^(1/2)*f^(1/2)*(32*c*d^2*g + 96*c*d*e*f)*((d + e*x)^(1/2) - d^(1/2))^8)/(g^4*((f + g*x)^(1/2) - f^(1/2))^8) + (d^(1/2)*f^(1/2)*(96*c*d*e^3*f + 32*c*d^2*e^2*g)*((d + e*x)^(1/2) - d^(1/2))^4)/(g^6*((f + g*x)^(1/2) - f^(1/2))^4))/(((d + e*x)^(1/2) - d^(1/2))^12/((f + g*x)^(1/2) - f^(1/2))^12 + e^6/g^6 - (6*e*((d + e*x)^(1/2) - d^(1/2))^10)/(g*((f + g*x)^(1/2) - f^(1/2))^10) - (6*e^5*((d + e*x)^(1/2) - d^(1/2))^2)/(g^5*((f + g*x)^(1/2) - f^(1/2))^2) + (15*e^4*((d + e*x)^(1/2) - d^(1/2))^4)/(g^4*((f + g*x)^(1/2) - f^(1/2))^4) - (20*e^3*((d + e*x)^(1/2) - d^(1/2))^6)/(g^3*((f + g*x)^(1/2) - f^(1/2))^6) + (15*e^2*((d + e*x)^(1/2) - d^(1/2))^8)/(g^2*((f + g*x)^(1/2) - f^(1/2))^8)) + ((((d + e*x)^(1/2) - d^(1/2))*((b*d^2*e^2*g^2)/2 - (3*b*e^4*f^2)/2 + b*d*e^3*f*g))/(g^6*((f + g*x)^(1/2) - f^(1/2))) + (((d + e*x)^(1/2) - d^(1/2))^3*((11*b*e^3*f^2)/2 + (7*b*d^2*e*g^2)/2 + 23*b*d*e^2*f*g))/(g^5*((f + g*x)^(1/2) - f^(1/2))^3) + (((d + e*x)^(1/2) - d^(1/2))^5*((7*b*d^2*g^2)/2 + (11*b*e^2*f^2)/2 + 23*b*d*e*f*g))/(g^4*((f + g*x)^(1/2) - f^(1/2))^5) + (((d + e*x)^(1/2) - d^(1/2))^7*((b*d^2*g^2)/2 - (3*b*e^2*f^2)/2 + b*d*e*f*g))/(e*g^3*((f + g*x)^(1/2) - f^(1/2))^7) - (d^(1/2)*f^(1/2)*(32*b*e^2*f + 16*b*d*e*g)*((d + e*x)^(1/2) - d^(1/2))^4)/(g^4*((f + g*x)^(1/2) - f^(1/2))^4) - (8*b*d^(3/2)*f^(1/2)*((d + e*x)^(1/2) - d^(1/2))^6)/(g^2*((f + g*x)^(1/2) - f^(1/2))^6) - (8*b*d^(3/2)*e^2*f^(1/2)*((d + e*x)^(1/2) - d^(1/2))^2)/(g^4*((f + g*x)^(1/2) - f^(1/2))^2))/(((d + e*x)^(1/2) - d^(1/2))^8/((f + g*x)^(1/2) - f^(1/2))^8 + e^4/g^4 - (4*e*((d + e*x)^(1/2) - d^(1/2))^6)/(g*((f + g*x)^(1/2) - f^(1/2))^6) - (4*e^3*((d + e*x)^(1/2) - d^(1/2))^2)/(g^3*((f + g*x)^(1/2) - f^(1/2))^2) + (6*e^2*((d + e*x)^(1/2) - d^(1/2))^4)/(g^2*((f + g*x)^(1/2) - f^(1/2))^4)) + (2*a*atanh((g^(1/2)*((d + e*x)^(1/2) - d^(1/2)))/(e^(1/2)*((f + g*x)^(1/2) - f^(1/2))))*(d*g - e*f))/(e^(1/2)*g^(3/2)) - (b*atanh((g^(1/2)*((d + e*x)^(1/2) - d^(1/2)))/(e^(1/2)*((f + g*x)^(1/2) - f^(1/2))))*(d*g - e*f)*(d*g + 3*e*f))/(2*e^(3/2)*g^(5/2)) + (c*atanh((g^(1/2)*((d + e*x)^(1/2) - d^(1/2)))/(e^(1/2)*((f + g*x)^(1/2) - f^(1/2))))*(d*g - e*f)*(d^2*g^2 + 5*e^2*f^2 + 2*d*e*f*g))/(4*e^(5/2)*g^(7/2))","B"
837,1,833,164,0.002472,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^(1/2)),x)","\frac{\frac{\left(2\,b\,d\,g+2\,b\,e\,f\right)\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{g^3\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}+\frac{\left(2\,b\,d\,g+2\,b\,e\,f\right)\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3}{e\,g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^3}-\frac{8\,b\,\sqrt{d}\,\sqrt{f}\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}}{\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}+\frac{e^2}{g^2}-\frac{2\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}}-\frac{\frac{\left(\sqrt{d+e\,x}-\sqrt{d}\right)\,\left(\frac{3\,c\,d^2\,e\,g^2}{2}+c\,d\,e^2\,f\,g+\frac{3\,c\,e^3\,f^2}{2}\right)}{g^6\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3\,\left(\frac{11\,c\,d^2\,g^2}{2}+25\,c\,d\,e\,f\,g+\frac{11\,c\,e^2\,f^2}{2}\right)}{g^5\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^3}+\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^7\,\left(\frac{3\,c\,d^2\,g^2}{2}+c\,d\,e\,f\,g+\frac{3\,c\,e^2\,f^2}{2}\right)}{e^2\,g^3\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^7}-\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^5\,\left(\frac{11\,c\,d^2\,g^2}{2}+25\,c\,d\,e\,f\,g+\frac{11\,c\,e^2\,f^2}{2}\right)}{e\,g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^5}+\frac{\sqrt{d}\,\sqrt{f}\,\left(32\,c\,d\,g+32\,c\,e\,f\right)\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^4\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}}{\frac{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}{{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^8}+\frac{e^4}{g^4}-\frac{4\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}{g\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^6}-\frac{4\,e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}{g^3\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^2}+\frac{6\,e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}{g^2\,{\left(\sqrt{f+g\,x}-\sqrt{f}\right)}^4}}-\frac{4\,a\,\mathrm{atan}\left(\frac{e\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}{\sqrt{-e\,g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}\right)}{\sqrt{-e\,g}}-\frac{2\,b\,\mathrm{atanh}\left(\frac{\sqrt{g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{\sqrt{e}\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}\right)\,\left(d\,g+e\,f\right)}{e^{3/2}\,g^{3/2}}+\frac{c\,\mathrm{atanh}\left(\frac{\sqrt{g}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{\sqrt{e}\,\left(\sqrt{f+g\,x}-\sqrt{f}\right)}\right)\,\left(3\,d^2\,g^2+2\,d\,e\,f\,g+3\,e^2\,f^2\right)}{2\,e^{5/2}\,g^{5/2}}","Not used",1,"(((2*b*d*g + 2*b*e*f)*((d + e*x)^(1/2) - d^(1/2)))/(g^3*((f + g*x)^(1/2) - f^(1/2))) + ((2*b*d*g + 2*b*e*f)*((d + e*x)^(1/2) - d^(1/2))^3)/(e*g^2*((f + g*x)^(1/2) - f^(1/2))^3) - (8*b*d^(1/2)*f^(1/2)*((d + e*x)^(1/2) - d^(1/2))^2)/(g^2*((f + g*x)^(1/2) - f^(1/2))^2))/(((d + e*x)^(1/2) - d^(1/2))^4/((f + g*x)^(1/2) - f^(1/2))^4 + e^2/g^2 - (2*e*((d + e*x)^(1/2) - d^(1/2))^2)/(g*((f + g*x)^(1/2) - f^(1/2))^2)) - ((((d + e*x)^(1/2) - d^(1/2))*((3*c*e^3*f^2)/2 + (3*c*d^2*e*g^2)/2 + c*d*e^2*f*g))/(g^6*((f + g*x)^(1/2) - f^(1/2))) - (((d + e*x)^(1/2) - d^(1/2))^3*((11*c*d^2*g^2)/2 + (11*c*e^2*f^2)/2 + 25*c*d*e*f*g))/(g^5*((f + g*x)^(1/2) - f^(1/2))^3) + (((d + e*x)^(1/2) - d^(1/2))^7*((3*c*d^2*g^2)/2 + (3*c*e^2*f^2)/2 + c*d*e*f*g))/(e^2*g^3*((f + g*x)^(1/2) - f^(1/2))^7) - (((d + e*x)^(1/2) - d^(1/2))^5*((11*c*d^2*g^2)/2 + (11*c*e^2*f^2)/2 + 25*c*d*e*f*g))/(e*g^4*((f + g*x)^(1/2) - f^(1/2))^5) + (d^(1/2)*f^(1/2)*(32*c*d*g + 32*c*e*f)*((d + e*x)^(1/2) - d^(1/2))^4)/(g^4*((f + g*x)^(1/2) - f^(1/2))^4))/(((d + e*x)^(1/2) - d^(1/2))^8/((f + g*x)^(1/2) - f^(1/2))^8 + e^4/g^4 - (4*e*((d + e*x)^(1/2) - d^(1/2))^6)/(g*((f + g*x)^(1/2) - f^(1/2))^6) - (4*e^3*((d + e*x)^(1/2) - d^(1/2))^2)/(g^3*((f + g*x)^(1/2) - f^(1/2))^2) + (6*e^2*((d + e*x)^(1/2) - d^(1/2))^4)/(g^2*((f + g*x)^(1/2) - f^(1/2))^4)) - (4*a*atan((e*((f + g*x)^(1/2) - f^(1/2)))/((-e*g)^(1/2)*((d + e*x)^(1/2) - d^(1/2)))))/(-e*g)^(1/2) - (2*b*atanh((g^(1/2)*((d + e*x)^(1/2) - d^(1/2)))/(e^(1/2)*((f + g*x)^(1/2) - f^(1/2))))*(d*g + e*f))/(e^(3/2)*g^(3/2)) + (c*atanh((g^(1/2)*((d + e*x)^(1/2) - d^(1/2)))/(e^(1/2)*((f + g*x)^(1/2) - f^(1/2))))*(3*d^2*g^2 + 3*e^2*f^2 + 2*d*e*f*g))/(2*e^(5/2)*g^(5/2))","B"
838,0,-1,129,0.000000,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^(3/2)),x)","\int \frac{c\,x^2+b\,x+a}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^(3/2)), x)","F"
839,0,-1,160,0.000000,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^(5/2)),x)","\int \frac{c\,x^2+b\,x+a}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^(5/2)), x)","F"
840,1,260,198,4.303902,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^(7/2)),x)","\frac{\sqrt{f+g\,x}\,\left(\frac{16\,c\,d^2\,f^2-20\,b\,d^2\,f\,g+30\,a\,d^2\,g^2+4\,b\,d\,e\,f^2-20\,a\,d\,e\,f\,g+6\,a\,e^2\,f^2}{15\,e^2\,{\left(d\,g-e\,f\right)}^3}+\frac{x\,\left(-8\,c\,d^2\,f\,g+10\,b\,d^2\,g^2+40\,c\,d\,e\,f^2-52\,b\,d\,e\,f\,g+40\,a\,d\,e\,g^2+10\,b\,e^2\,f^2-8\,a\,e^2\,f\,g\right)}{15\,e^2\,{\left(d\,g-e\,f\right)}^3}+\frac{x^2\,\left(6\,c\,d^2\,g^2-20\,c\,d\,e\,f\,g+4\,b\,d\,e\,g^2+30\,c\,e^2\,f^2-20\,b\,e^2\,f\,g+16\,a\,e^2\,g^2\right)}{15\,e^2\,{\left(d\,g-e\,f\right)}^3}\right)}{x^2\,\sqrt{d+e\,x}+\frac{d^2\,\sqrt{d+e\,x}}{e^2}+\frac{2\,d\,x\,\sqrt{d+e\,x}}{e}}","Not used",1,"((f + g*x)^(1/2)*((30*a*d^2*g^2 + 6*a*e^2*f^2 + 16*c*d^2*f^2 + 4*b*d*e*f^2 - 20*b*d^2*f*g - 20*a*d*e*f*g)/(15*e^2*(d*g - e*f)^3) + (x*(10*b*d^2*g^2 + 10*b*e^2*f^2 + 40*a*d*e*g^2 + 40*c*d*e*f^2 - 8*a*e^2*f*g - 8*c*d^2*f*g - 52*b*d*e*f*g))/(15*e^2*(d*g - e*f)^3) + (x^2*(16*a*e^2*g^2 + 6*c*d^2*g^2 + 30*c*e^2*f^2 + 4*b*d*e*g^2 - 20*b*e^2*f*g - 20*c*d*e*f*g))/(15*e^2*(d*g - e*f)^3)))/(x^2*(d + e*x)^(1/2) + (d^2*(d + e*x)^(1/2))/e^2 + (2*d*x*(d + e*x)^(1/2))/e)","B"
841,1,452,281,4.654111,"\text{Not used}","int((a + b*x + c*x^2)/((f + g*x)^(1/2)*(d + e*x)^(9/2)),x)","\frac{\sqrt{f+g\,x}\,\left(\frac{x^3\,\left(12\,c\,d^2\,e\,g^3-56\,c\,d\,e^2\,f\,g^2+16\,b\,d\,e^2\,g^3+140\,c\,e^3\,f^2\,g-112\,b\,e^3\,f\,g^2+96\,a\,e^3\,g^3\right)}{105\,e^3\,{\left(d\,g-e\,f\right)}^4}-\frac{-112\,c\,d^3\,f^2\,g+140\,b\,d^3\,f\,g^2-210\,a\,d^3\,g^3+16\,c\,d^2\,e\,f^3-56\,b\,d^2\,e\,f^2\,g+210\,a\,d^2\,e\,f\,g^2+12\,b\,d\,e^2\,f^3-126\,a\,d\,e^2\,f^2\,g+30\,a\,e^3\,f^3}{105\,e^3\,{\left(d\,g-e\,f\right)}^4}+\frac{x\,\left(-56\,c\,d^3\,f\,g^2+70\,b\,d^3\,g^3+400\,c\,d^2\,e\,f^2\,g-518\,b\,d^2\,e\,f\,g^2+420\,a\,d^2\,e\,g^3-56\,c\,d\,e^2\,f^3+202\,b\,d\,e^2\,f^2\,g-168\,a\,d\,e^2\,f\,g^2-42\,b\,e^3\,f^3+36\,a\,e^3\,f^2\,g\right)}{105\,e^3\,{\left(d\,g-e\,f\right)}^4}+\frac{2\,x^2\,\left(7\,d\,g-e\,f\right)\,\left(3\,c\,d^2\,g^2-14\,c\,d\,e\,f\,g+4\,b\,d\,e\,g^2+35\,c\,e^2\,f^2-28\,b\,e^2\,f\,g+24\,a\,e^2\,g^2\right)}{105\,e^3\,{\left(d\,g-e\,f\right)}^4}\right)}{x^3\,\sqrt{d+e\,x}+\frac{d^3\,\sqrt{d+e\,x}}{e^3}+\frac{3\,d\,x^2\,\sqrt{d+e\,x}}{e}+\frac{3\,d^2\,x\,\sqrt{d+e\,x}}{e^2}}","Not used",1,"((f + g*x)^(1/2)*((x^3*(96*a*e^3*g^3 + 16*b*d*e^2*g^3 + 12*c*d^2*e*g^3 - 112*b*e^3*f*g^2 + 140*c*e^3*f^2*g - 56*c*d*e^2*f*g^2))/(105*e^3*(d*g - e*f)^4) - (30*a*e^3*f^3 - 210*a*d^3*g^3 + 12*b*d*e^2*f^3 + 16*c*d^2*e*f^3 + 140*b*d^3*f*g^2 - 112*c*d^3*f^2*g - 126*a*d*e^2*f^2*g + 210*a*d^2*e*f*g^2 - 56*b*d^2*e*f^2*g)/(105*e^3*(d*g - e*f)^4) + (x*(70*b*d^3*g^3 - 42*b*e^3*f^3 + 420*a*d^2*e*g^3 - 56*c*d*e^2*f^3 + 36*a*e^3*f^2*g - 56*c*d^3*f*g^2 - 168*a*d*e^2*f*g^2 + 202*b*d*e^2*f^2*g - 518*b*d^2*e*f*g^2 + 400*c*d^2*e*f^2*g))/(105*e^3*(d*g - e*f)^4) + (2*x^2*(7*d*g - e*f)*(24*a*e^2*g^2 + 3*c*d^2*g^2 + 35*c*e^2*f^2 + 4*b*d*e*g^2 - 28*b*e^2*f*g - 14*c*d*e*f*g))/(105*e^3*(d*g - e*f)^4)))/(x^3*(d + e*x)^(1/2) + (d^3*(d + e*x)^(1/2))/e^3 + (3*d*x^2*(d + e*x)^(1/2))/e + (3*d^2*x*(d + e*x)^(1/2))/e^2)","B"
842,0,-1,249,0.000000,"\text{Not used}","int(((d + e*x)^(1/2)*(a + b*x + c*x^2))/(e + f*x)^(3/2),x)","\int \frac{\sqrt{d+e\,x}\,\left(c\,x^2+b\,x+a\right)}{{\left(e+f\,x\right)}^{3/2}} \,d x","Not used",1,"int(((d + e*x)^(1/2)*(a + b*x + c*x^2))/(e + f*x)^(3/2), x)","F"
843,0,-1,240,0.000000,"\text{Not used}","int(((d + e*x)^(3/2)*(15*d^2 + 8*e^2*x^2 + 20*d*e*x))/(a + b*x)^(1/2),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}\,\left(15\,d^2+20\,d\,e\,x+8\,e^2\,x^2\right)}{\sqrt{a+b\,x}} \,d x","Not used",1,"int(((d + e*x)^(3/2)*(15*d^2 + 8*e^2*x^2 + 20*d*e*x))/(a + b*x)^(1/2), x)","F"
844,1,1797,176,73.154381,"\text{Not used}","int(((d + e*x)^(1/2)*(15*d^2 + 8*e^2*x^2 + 20*d*e*x))/(a + b*x)^(1/2),x)","\frac{\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^3\,\left(110\,a^2\,d\,e^2+460\,a\,b\,d^2\,e+70\,b^2\,d^3\right)}{e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3}+\frac{\left(\sqrt{a+b\,x}-\sqrt{a}\right)\,\left(-30\,a^2\,b\,d\,e^2+20\,a\,b^2\,d^2\,e+10\,b^3\,d^3\right)}{e^4\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}-\frac{160\,\sqrt{a}\,d^{5/2}\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^6}{e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}+\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^7\,\left(-30\,a^2\,d\,e^2+20\,a\,b\,d^2\,e+10\,b^2\,d^3\right)}{b^2\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^7}+\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^5\,\left(110\,a^2\,d\,e^2+460\,a\,b\,d^2\,e+70\,b^2\,d^3\right)}{b\,e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^5}-\frac{\sqrt{a}\,\sqrt{d}\,\left(320\,b\,d^2+640\,a\,e\,d\right)\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^4}{e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}-\frac{160\,\sqrt{a}\,b^2\,d^{5/2}\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^2}{e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}}{\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^8}{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}+\frac{b^4}{e^4}-\frac{4\,b^3\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^2}{e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}+\frac{6\,b^2\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^4}{e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}-\frac{4\,b\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^6}{e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}}-\frac{\frac{\left(\sqrt{a+b\,x}-\sqrt{a}\right)\,\left(-10\,a^3\,b^2\,e^3+6\,a^2\,b^3\,d\,e^2+2\,a\,b^4\,d^2\,e+2\,b^5\,d^3\right)}{e^6\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}-\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^5\,\left(132\,a^3\,e^3+1252\,a^2\,b\,d\,e^2+1100\,a\,b^2\,d^2\,e+76\,b^3\,d^3\right)}{e^4\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^5}-\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^3\,\left(-\frac{170\,a^3\,b\,e^3}{3}+34\,a^2\,b^2\,d\,e^2+182\,a\,b^3\,d^2\,e+\frac{34\,b^4\,d^3}{3}\right)}{e^5\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3}+\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^{11}\,\left(-10\,a^3\,e^3+6\,a^2\,b\,d\,e^2+2\,a\,b^2\,d^2\,e+2\,b^3\,d^3\right)}{b^3\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^{11}}-\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^9\,\left(-\frac{170\,a^3\,e^3}{3}+34\,a^2\,b\,d\,e^2+182\,a\,b^2\,d^2\,e+\frac{34\,b^3\,d^3}{3}\right)}{b^2\,e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^9}-\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^7\,\left(132\,a^3\,e^3+1252\,a^2\,b\,d\,e^2+1100\,a\,b^2\,d^2\,e+76\,b^3\,d^3\right)}{b\,e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^7}+\frac{\sqrt{a}\,\sqrt{d}\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^6\,\left(1024\,a^2\,e^2+\frac{5632\,a\,b\,d\,e}{3}+512\,b^2\,d^2\right)}{e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}+\frac{\sqrt{a}\,\sqrt{d}\,\left(256\,b\,d^2+768\,a\,e\,d\right)\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^8}{e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}+\frac{\sqrt{a}\,\sqrt{d}\,\left(256\,b^3\,d^2+768\,a\,e\,b^2\,d\right)\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^4}{e^4\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}}{\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^{12}}{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^{12}}+\frac{b^6}{e^6}-\frac{6\,b^5\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^2}{e^5\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}+\frac{15\,b^4\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^4}{e^4\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}-\frac{20\,b^3\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^6}{e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}+\frac{15\,b^2\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^8}{e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}-\frac{6\,b\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^{10}}{e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^{10}}}+\frac{\frac{\left(30\,b\,d^3+30\,a\,e\,d^2\right)\,\left(\sqrt{a+b\,x}-\sqrt{a}\right)}{e^2\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}-\frac{120\,\sqrt{a}\,d^{5/2}\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^2}{e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}+\frac{\left(30\,b\,d^3+30\,a\,e\,d^2\right)\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^3}{b\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3}}{\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^4}{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}+\frac{b^2}{e^2}-\frac{2\,b\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^2}{e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}}-\frac{2\,\mathrm{atanh}\left(\frac{\sqrt{e}\,\left(\sqrt{a+b\,x}-\sqrt{a}\right)}{\sqrt{b}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}\right)\,\left(a\,e-b\,d\right)\,\left(5\,a^2\,e^2+2\,a\,b\,d\,e+b^2\,d^2\right)}{b^{7/2}\,\sqrt{e}}-\frac{30\,d^2\,\mathrm{atanh}\left(\frac{\sqrt{e}\,\left(\sqrt{a+b\,x}-\sqrt{a}\right)}{\sqrt{b}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}\right)\,\left(a\,e-b\,d\right)}{b^{3/2}\,\sqrt{e}}+\frac{10\,d\,\mathrm{atanh}\left(\frac{\sqrt{e}\,\left(\sqrt{a+b\,x}-\sqrt{a}\right)}{\sqrt{b}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}\right)\,\left(a\,e-b\,d\right)\,\left(3\,a\,e+b\,d\right)}{b^{5/2}\,\sqrt{e}}","Not used",1,"((((a + b*x)^(1/2) - a^(1/2))^3*(70*b^2*d^3 + 110*a^2*d*e^2 + 460*a*b*d^2*e))/(e^3*((d + e*x)^(1/2) - d^(1/2))^3) + (((a + b*x)^(1/2) - a^(1/2))*(10*b^3*d^3 + 20*a*b^2*d^2*e - 30*a^2*b*d*e^2))/(e^4*((d + e*x)^(1/2) - d^(1/2))) - (160*a^(1/2)*d^(5/2)*((a + b*x)^(1/2) - a^(1/2))^6)/(e*((d + e*x)^(1/2) - d^(1/2))^6) + (((a + b*x)^(1/2) - a^(1/2))^7*(10*b^2*d^3 - 30*a^2*d*e^2 + 20*a*b*d^2*e))/(b^2*e*((d + e*x)^(1/2) - d^(1/2))^7) + (((a + b*x)^(1/2) - a^(1/2))^5*(70*b^2*d^3 + 110*a^2*d*e^2 + 460*a*b*d^2*e))/(b*e^2*((d + e*x)^(1/2) - d^(1/2))^5) - (a^(1/2)*d^(1/2)*(320*b*d^2 + 640*a*d*e)*((a + b*x)^(1/2) - a^(1/2))^4)/(e^2*((d + e*x)^(1/2) - d^(1/2))^4) - (160*a^(1/2)*b^2*d^(5/2)*((a + b*x)^(1/2) - a^(1/2))^2)/(e^3*((d + e*x)^(1/2) - d^(1/2))^2))/(((a + b*x)^(1/2) - a^(1/2))^8/((d + e*x)^(1/2) - d^(1/2))^8 + b^4/e^4 - (4*b^3*((a + b*x)^(1/2) - a^(1/2))^2)/(e^3*((d + e*x)^(1/2) - d^(1/2))^2) + (6*b^2*((a + b*x)^(1/2) - a^(1/2))^4)/(e^2*((d + e*x)^(1/2) - d^(1/2))^4) - (4*b*((a + b*x)^(1/2) - a^(1/2))^6)/(e*((d + e*x)^(1/2) - d^(1/2))^6)) - ((((a + b*x)^(1/2) - a^(1/2))*(2*b^5*d^3 - 10*a^3*b^2*e^3 + 6*a^2*b^3*d*e^2 + 2*a*b^4*d^2*e))/(e^6*((d + e*x)^(1/2) - d^(1/2))) - (((a + b*x)^(1/2) - a^(1/2))^5*(132*a^3*e^3 + 76*b^3*d^3 + 1100*a*b^2*d^2*e + 1252*a^2*b*d*e^2))/(e^4*((d + e*x)^(1/2) - d^(1/2))^5) - (((a + b*x)^(1/2) - a^(1/2))^3*((34*b^4*d^3)/3 - (170*a^3*b*e^3)/3 + 34*a^2*b^2*d*e^2 + 182*a*b^3*d^2*e))/(e^5*((d + e*x)^(1/2) - d^(1/2))^3) + (((a + b*x)^(1/2) - a^(1/2))^11*(2*b^3*d^3 - 10*a^3*e^3 + 2*a*b^2*d^2*e + 6*a^2*b*d*e^2))/(b^3*e*((d + e*x)^(1/2) - d^(1/2))^11) - (((a + b*x)^(1/2) - a^(1/2))^9*((34*b^3*d^3)/3 - (170*a^3*e^3)/3 + 182*a*b^2*d^2*e + 34*a^2*b*d*e^2))/(b^2*e^2*((d + e*x)^(1/2) - d^(1/2))^9) - (((a + b*x)^(1/2) - a^(1/2))^7*(132*a^3*e^3 + 76*b^3*d^3 + 1100*a*b^2*d^2*e + 1252*a^2*b*d*e^2))/(b*e^3*((d + e*x)^(1/2) - d^(1/2))^7) + (a^(1/2)*d^(1/2)*((a + b*x)^(1/2) - a^(1/2))^6*(1024*a^2*e^2 + 512*b^2*d^2 + (5632*a*b*d*e)/3))/(e^3*((d + e*x)^(1/2) - d^(1/2))^6) + (a^(1/2)*d^(1/2)*(256*b*d^2 + 768*a*d*e)*((a + b*x)^(1/2) - a^(1/2))^8)/(e^2*((d + e*x)^(1/2) - d^(1/2))^8) + (a^(1/2)*d^(1/2)*(256*b^3*d^2 + 768*a*b^2*d*e)*((a + b*x)^(1/2) - a^(1/2))^4)/(e^4*((d + e*x)^(1/2) - d^(1/2))^4))/(((a + b*x)^(1/2) - a^(1/2))^12/((d + e*x)^(1/2) - d^(1/2))^12 + b^6/e^6 - (6*b^5*((a + b*x)^(1/2) - a^(1/2))^2)/(e^5*((d + e*x)^(1/2) - d^(1/2))^2) + (15*b^4*((a + b*x)^(1/2) - a^(1/2))^4)/(e^4*((d + e*x)^(1/2) - d^(1/2))^4) - (20*b^3*((a + b*x)^(1/2) - a^(1/2))^6)/(e^3*((d + e*x)^(1/2) - d^(1/2))^6) + (15*b^2*((a + b*x)^(1/2) - a^(1/2))^8)/(e^2*((d + e*x)^(1/2) - d^(1/2))^8) - (6*b*((a + b*x)^(1/2) - a^(1/2))^10)/(e*((d + e*x)^(1/2) - d^(1/2))^10)) + (((30*b*d^3 + 30*a*d^2*e)*((a + b*x)^(1/2) - a^(1/2)))/(e^2*((d + e*x)^(1/2) - d^(1/2))) - (120*a^(1/2)*d^(5/2)*((a + b*x)^(1/2) - a^(1/2))^2)/(e*((d + e*x)^(1/2) - d^(1/2))^2) + ((30*b*d^3 + 30*a*d^2*e)*((a + b*x)^(1/2) - a^(1/2))^3)/(b*e*((d + e*x)^(1/2) - d^(1/2))^3))/(((a + b*x)^(1/2) - a^(1/2))^4/((d + e*x)^(1/2) - d^(1/2))^4 + b^2/e^2 - (2*b*((a + b*x)^(1/2) - a^(1/2))^2)/(e*((d + e*x)^(1/2) - d^(1/2))^2)) - (2*atanh((e^(1/2)*((a + b*x)^(1/2) - a^(1/2)))/(b^(1/2)*((d + e*x)^(1/2) - d^(1/2))))*(a*e - b*d)*(5*a^2*e^2 + b^2*d^2 + 2*a*b*d*e))/(b^(7/2)*e^(1/2)) - (30*d^2*atanh((e^(1/2)*((a + b*x)^(1/2) - a^(1/2)))/(b^(1/2)*((d + e*x)^(1/2) - d^(1/2))))*(a*e - b*d))/(b^(3/2)*e^(1/2)) + (10*d*atanh((e^(1/2)*((a + b*x)^(1/2) - a^(1/2)))/(b^(1/2)*((d + e*x)^(1/2) - d^(1/2))))*(a*e - b*d)*(3*a*e + b*d))/(b^(5/2)*e^(1/2))","B"
845,1,893,122,20.635146,"\text{Not used}","int((15*d^2 + 8*e^2*x^2 + 20*d*e*x)/((a + b*x)^(1/2)*(d + e*x)^(1/2)),x)","\frac{\frac{\left(40\,b\,d^2+40\,a\,e\,d\right)\,\left(\sqrt{a+b\,x}-\sqrt{a}\right)}{e^2\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}-\frac{160\,\sqrt{a}\,d^{3/2}\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^2}{e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}+\frac{\left(40\,b\,d^2+40\,a\,e\,d\right)\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^3}{b\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3}}{\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^4}{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}+\frac{b^2}{e^2}-\frac{2\,b\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^2}{e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}}-\frac{\frac{\left(\sqrt{a+b\,x}-\sqrt{a}\right)\,\left(12\,a^2\,b\,e^2+8\,a\,b^2\,d\,e+12\,b^3\,d^2\right)}{e^4\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}-\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^3\,\left(44\,a^2\,e^2+200\,a\,b\,d\,e+44\,b^2\,d^2\right)}{e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^3}+\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^7\,\left(12\,a^2\,e^2+8\,a\,b\,d\,e+12\,b^2\,d^2\right)}{b^2\,e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^7}-\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^5\,\left(44\,a^2\,e^2+200\,a\,b\,d\,e+44\,b^2\,d^2\right)}{b\,e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^5}+\frac{\sqrt{a}\,\sqrt{d}\,\left(256\,a\,e+256\,b\,d\right)\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^4}{e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}}{\frac{{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^8}{{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^8}+\frac{b^4}{e^4}-\frac{4\,b^3\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^2}{e^3\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^2}+\frac{6\,b^2\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^4}{e^2\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^4}-\frac{4\,b\,{\left(\sqrt{a+b\,x}-\sqrt{a}\right)}^6}{e\,{\left(\sqrt{d+e\,x}-\sqrt{d}\right)}^6}}-\frac{60\,d^2\,\mathrm{atan}\left(\frac{b\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}{\sqrt{-b\,e}\,\left(\sqrt{a+b\,x}-\sqrt{a}\right)}\right)}{\sqrt{-b\,e}}-\frac{2\,\ln\left(\frac{\sqrt{e}\,\left(\sqrt{a+b\,x}-\sqrt{a}\right)}{\sqrt{d+e\,x}-\sqrt{d}}-\sqrt{b}\right)\,\left(3\,a^2\,e^2+2\,a\,b\,d\,e+3\,b^2\,d^2\right)}{b^{5/2}\,\sqrt{e}}+\frac{\ln\left(\sqrt{b}+\frac{\sqrt{e}\,\left(\sqrt{a+b\,x}-\sqrt{a}\right)}{\sqrt{d+e\,x}-\sqrt{d}}\right)\,\left(6\,a^2\,e^2+4\,a\,b\,d\,e+6\,b^2\,d^2\right)}{b^{5/2}\,\sqrt{e}}-\frac{40\,d\,\mathrm{atanh}\left(\frac{\sqrt{e}\,\left(\sqrt{a+b\,x}-\sqrt{a}\right)}{\sqrt{b}\,\left(\sqrt{d+e\,x}-\sqrt{d}\right)}\right)\,\left(a\,e+b\,d\right)}{b^{3/2}\,\sqrt{e}}","Not used",1,"(((40*b*d^2 + 40*a*d*e)*((a + b*x)^(1/2) - a^(1/2)))/(e^2*((d + e*x)^(1/2) - d^(1/2))) - (160*a^(1/2)*d^(3/2)*((a + b*x)^(1/2) - a^(1/2))^2)/(e*((d + e*x)^(1/2) - d^(1/2))^2) + ((40*b*d^2 + 40*a*d*e)*((a + b*x)^(1/2) - a^(1/2))^3)/(b*e*((d + e*x)^(1/2) - d^(1/2))^3))/(((a + b*x)^(1/2) - a^(1/2))^4/((d + e*x)^(1/2) - d^(1/2))^4 + b^2/e^2 - (2*b*((a + b*x)^(1/2) - a^(1/2))^2)/(e*((d + e*x)^(1/2) - d^(1/2))^2)) - ((((a + b*x)^(1/2) - a^(1/2))*(12*b^3*d^2 + 12*a^2*b*e^2 + 8*a*b^2*d*e))/(e^4*((d + e*x)^(1/2) - d^(1/2))) - (((a + b*x)^(1/2) - a^(1/2))^3*(44*a^2*e^2 + 44*b^2*d^2 + 200*a*b*d*e))/(e^3*((d + e*x)^(1/2) - d^(1/2))^3) + (((a + b*x)^(1/2) - a^(1/2))^7*(12*a^2*e^2 + 12*b^2*d^2 + 8*a*b*d*e))/(b^2*e*((d + e*x)^(1/2) - d^(1/2))^7) - (((a + b*x)^(1/2) - a^(1/2))^5*(44*a^2*e^2 + 44*b^2*d^2 + 200*a*b*d*e))/(b*e^2*((d + e*x)^(1/2) - d^(1/2))^5) + (a^(1/2)*d^(1/2)*(256*a*e + 256*b*d)*((a + b*x)^(1/2) - a^(1/2))^4)/(e^2*((d + e*x)^(1/2) - d^(1/2))^4))/(((a + b*x)^(1/2) - a^(1/2))^8/((d + e*x)^(1/2) - d^(1/2))^8 + b^4/e^4 - (4*b^3*((a + b*x)^(1/2) - a^(1/2))^2)/(e^3*((d + e*x)^(1/2) - d^(1/2))^2) + (6*b^2*((a + b*x)^(1/2) - a^(1/2))^4)/(e^2*((d + e*x)^(1/2) - d^(1/2))^4) - (4*b*((a + b*x)^(1/2) - a^(1/2))^6)/(e*((d + e*x)^(1/2) - d^(1/2))^6)) - (60*d^2*atan((b*((d + e*x)^(1/2) - d^(1/2)))/((-b*e)^(1/2)*((a + b*x)^(1/2) - a^(1/2)))))/(-b*e)^(1/2) - (2*log((e^(1/2)*((a + b*x)^(1/2) - a^(1/2)))/((d + e*x)^(1/2) - d^(1/2)) - b^(1/2))*(3*a^2*e^2 + 3*b^2*d^2 + 2*a*b*d*e))/(b^(5/2)*e^(1/2)) + (log(b^(1/2) + (e^(1/2)*((a + b*x)^(1/2) - a^(1/2)))/((d + e*x)^(1/2) - d^(1/2)))*(6*a^2*e^2 + 6*b^2*d^2 + 4*a*b*d*e))/(b^(5/2)*e^(1/2)) - (40*d*atanh((e^(1/2)*((a + b*x)^(1/2) - a^(1/2)))/(b^(1/2)*((d + e*x)^(1/2) - d^(1/2))))*(a*e + b*d))/(b^(3/2)*e^(1/2))","B"
846,0,-1,108,0.000000,"\text{Not used}","int((15*d^2 + 8*e^2*x^2 + 20*d*e*x)/((a + b*x)^(1/2)*(d + e*x)^(3/2)),x)","\int \frac{15\,d^2+20\,d\,e\,x+8\,e^2\,x^2}{\sqrt{a+b\,x}\,{\left(d+e\,x\right)}^{3/2}} \,d x","Not used",1,"int((15*d^2 + 8*e^2*x^2 + 20*d*e*x)/((a + b*x)^(1/2)*(d + e*x)^(3/2)), x)","F"
847,0,-1,116,0.000000,"\text{Not used}","int((15*d^2 + 8*e^2*x^2 + 20*d*e*x)/((a + b*x)^(1/2)*(d + e*x)^(5/2)),x)","\int \frac{15\,d^2+20\,d\,e\,x+8\,e^2\,x^2}{\sqrt{a+b\,x}\,{\left(d+e\,x\right)}^{5/2}} \,d x","Not used",1,"int((15*d^2 + 8*e^2*x^2 + 20*d*e*x)/((a + b*x)^(1/2)*(d + e*x)^(5/2)), x)","F"
848,1,268,133,4.301247,"\text{Not used}","int((15*d^2 + 8*e^2*x^2 + 20*d*e*x)/((a + b*x)^(1/2)*(d + e*x)^(7/2)),x)","-\frac{\sqrt{d+e\,x}\,\left(\frac{x^2\,\left(240\,a^3\,e^4-40\,a^2\,b\,d\,e^3-856\,a\,b^2\,d^2\,e^2+800\,b^3\,d^3\,e\right)}{15\,e^3\,{\left(a\,e-b\,d\right)}^3}+\frac{x\,\left(520\,a^3\,d\,e^3-926\,a^2\,b\,d^2\,e^2+100\,a\,b^2\,d^3\,e+450\,b^3\,d^4\right)}{15\,e^3\,{\left(a\,e-b\,d\right)}^3}+\frac{2\,a\,d^2\,\left(149\,a^2\,e^2-350\,a\,b\,d\,e+225\,b^2\,d^2\right)}{15\,e^3\,{\left(a\,e-b\,d\right)}^3}+\frac{16\,b\,x^3\,\left(15\,a^2\,e^2-35\,a\,b\,d\,e+23\,b^2\,d^2\right)}{15\,e\,{\left(a\,e-b\,d\right)}^3}\right)}{x^3\,\sqrt{a+b\,x}+\frac{d^3\,\sqrt{a+b\,x}}{e^3}+\frac{3\,d\,x^2\,\sqrt{a+b\,x}}{e}+\frac{3\,d^2\,x\,\sqrt{a+b\,x}}{e^2}}","Not used",1,"-((d + e*x)^(1/2)*((x^2*(240*a^3*e^4 + 800*b^3*d^3*e - 856*a*b^2*d^2*e^2 - 40*a^2*b*d*e^3))/(15*e^3*(a*e - b*d)^3) + (x*(450*b^3*d^4 + 520*a^3*d*e^3 - 926*a^2*b*d^2*e^2 + 100*a*b^2*d^3*e))/(15*e^3*(a*e - b*d)^3) + (2*a*d^2*(149*a^2*e^2 + 225*b^2*d^2 - 350*a*b*d*e))/(15*e^3*(a*e - b*d)^3) + (16*b*x^3*(15*a^2*e^2 + 23*b^2*d^2 - 35*a*b*d*e))/(15*e*(a*e - b*d)^3)))/(x^3*(a + b*x)^(1/2) + (d^3*(a + b*x)^(1/2))/e^3 + (3*d*x^2*(a + b*x)^(1/2))/e + (3*d^2*x*(a + b*x)^(1/2))/e^2)","B"
849,1,389,189,4.506495,"\text{Not used}","int((15*d^2 + 8*e^2*x^2 + 20*d*e*x)/((a + b*x)^(1/2)*(d + e*x)^(9/2)),x)","\frac{\sqrt{d+e\,x}\,\left(\frac{-818\,a^4\,d^2\,e^3+3906\,a^3\,b\,d^3\,e^2-5950\,a^2\,b^2\,d^4\,e+3150\,a\,b^3\,d^5}{105\,e^4\,{\left(a\,e-b\,d\right)}^4}+\frac{x\,\left(-1288\,a^4\,d\,e^4+6962\,a^3\,b\,d^2\,e^3-9422\,a^2\,b^2\,d^3\,e^2+1750\,a\,b^3\,d^4\,e+3150\,b^4\,d^5\right)}{105\,e^4\,{\left(a\,e-b\,d\right)}^4}-\frac{x^2\,\left(560\,a^4\,e^5-3976\,a^3\,b\,d\,e^4+2556\,a^2\,b^2\,d^2\,e^3+6832\,a\,b^3\,d^3\,e^2-7700\,b^4\,d^4\,e\right)}{105\,e^4\,{\left(a\,e-b\,d\right)}^4}+\frac{32\,b^2\,x^4\,\left(35\,a^2\,e^2-84\,a\,b\,d\,e+58\,b^2\,d^2\right)}{105\,e\,{\left(a\,e-b\,d\right)}^4}+\frac{16\,b\,x^3\,\left(35\,a^3\,e^3+161\,a^2\,b\,d\,e^2-530\,a\,b^2\,d^2\,e+406\,b^3\,d^3\right)}{105\,e^2\,{\left(a\,e-b\,d\right)}^4}\right)}{x^4\,\sqrt{a+b\,x}+\frac{d^4\,\sqrt{a+b\,x}}{e^4}+\frac{6\,d^2\,x^2\,\sqrt{a+b\,x}}{e^2}+\frac{4\,d\,x^3\,\sqrt{a+b\,x}}{e}+\frac{4\,d^3\,x\,\sqrt{a+b\,x}}{e^3}}","Not used",1,"((d + e*x)^(1/2)*((3150*a*b^3*d^5 - 818*a^4*d^2*e^3 - 5950*a^2*b^2*d^4*e + 3906*a^3*b*d^3*e^2)/(105*e^4*(a*e - b*d)^4) + (x*(3150*b^4*d^5 - 1288*a^4*d*e^4 + 6962*a^3*b*d^2*e^3 - 9422*a^2*b^2*d^3*e^2 + 1750*a*b^3*d^4*e))/(105*e^4*(a*e - b*d)^4) - (x^2*(560*a^4*e^5 - 7700*b^4*d^4*e + 6832*a*b^3*d^3*e^2 + 2556*a^2*b^2*d^2*e^3 - 3976*a^3*b*d*e^4))/(105*e^4*(a*e - b*d)^4) + (32*b^2*x^4*(35*a^2*e^2 + 58*b^2*d^2 - 84*a*b*d*e))/(105*e*(a*e - b*d)^4) + (16*b*x^3*(35*a^3*e^3 + 406*b^3*d^3 - 530*a*b^2*d^2*e + 161*a^2*b*d*e^2))/(105*e^2*(a*e - b*d)^4)))/(x^4*(a + b*x)^(1/2) + (d^4*(a + b*x)^(1/2))/e^4 + (6*d^2*x^2*(a + b*x)^(1/2))/e^2 + (4*d*x^3*(a + b*x)^(1/2))/e + (4*d^3*x*(a + b*x)^(1/2))/e^3)","B"
850,0,-1,417,0.000000,"\text{Not used}","int((d + e*x)^(3/2)/((f + g*x)^(1/2)*(a + b*x + c*x^2)),x)","\int \frac{{\left(d+e\,x\right)}^{3/2}}{\sqrt{f+g\,x}\,\left(c\,x^2+b\,x+a\right)} \,d x","Not used",1,"int((d + e*x)^(3/2)/((f + g*x)^(1/2)*(a + b*x + c*x^2)), x)","F"
851,-1,-1,285,0.000000,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^(1/2)*(a + b*x + c*x^2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
852,-1,-1,287,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(d + e*x)^(1/2)*(a + b*x + c*x^2)),x)","\text{Hanged}","Not used",1,"\text{Hanged}","F(-1)"
853,0,-1,429,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(d + e*x)^(3/2)*(a + b*x + c*x^2)),x)","\int \frac{1}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^{3/2}\,\left(c\,x^2+b\,x+a\right)} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(d + e*x)^(3/2)*(a + b*x + c*x^2)), x)","F"
854,0,-1,532,0.000000,"\text{Not used}","int(((f + g*x)^3*(a + b*x + c*x^2)^(1/2))/(d + e*x),x)","\int \frac{{\left(f+g\,x\right)}^3\,\sqrt{c\,x^2+b\,x+a}}{d+e\,x} \,d x","Not used",1,"int(((f + g*x)^3*(a + b*x + c*x^2)^(1/2))/(d + e*x), x)","F"
855,0,-1,325,0.000000,"\text{Not used}","int(((f + g*x)^2*(a + b*x + c*x^2)^(1/2))/(d + e*x),x)","\int \frac{{\left(f+g\,x\right)}^2\,\sqrt{c\,x^2+b\,x+a}}{d+e\,x} \,d x","Not used",1,"int(((f + g*x)^2*(a + b*x + c*x^2)^(1/2))/(d + e*x), x)","F"
856,0,-1,219,0.000000,"\text{Not used}","int(((f + g*x)*(a + b*x + c*x^2)^(1/2))/(d + e*x),x)","\int \frac{\left(f+g\,x\right)\,\sqrt{c\,x^2+b\,x+a}}{d+e\,x} \,d x","Not used",1,"int(((f + g*x)*(a + b*x + c*x^2)^(1/2))/(d + e*x), x)","F"
857,0,-1,152,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(1/2)/(d + e*x),x)","\int \frac{\sqrt{c\,x^2+b\,x+a}}{d+e\,x} \,d x","Not used",1,"int((a + b*x + c*x^2)^(1/2)/(d + e*x), x)","F"
858,0,-1,228,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(1/2)/((f + g*x)*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+b\,x+a}}{\left(f+g\,x\right)\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x + c*x^2)^(1/2)/((f + g*x)*(d + e*x)), x)","F"
859,0,-1,490,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(1/2)/((f + g*x)^2*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+b\,x+a}}{{\left(f+g\,x\right)}^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x + c*x^2)^(1/2)/((f + g*x)^2*(d + e*x)), x)","F"
860,0,-1,673,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(1/2)/((f + g*x)^3*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+b\,x+a}}{{\left(f+g\,x\right)}^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x + c*x^2)^(1/2)/((f + g*x)^3*(d + e*x)), x)","F"
861,0,-1,933,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(1/2)/((f + g*x)^4*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+b\,x+a}}{{\left(f+g\,x\right)}^4\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x + c*x^2)^(1/2)/((f + g*x)^4*(d + e*x)), x)","F"
862,0,-1,1098,0.000000,"\text{Not used}","int(((f + g*x)^3*(a + b*x + c*x^2)^(3/2))/(d + e*x),x)","\int \frac{{\left(f+g\,x\right)}^3\,{\left(c\,x^2+b\,x+a\right)}^{3/2}}{d+e\,x} \,d x","Not used",1,"int(((f + g*x)^3*(a + b*x + c*x^2)^(3/2))/(d + e*x), x)","F"
863,0,-1,662,0.000000,"\text{Not used}","int(((f + g*x)^2*(a + b*x + c*x^2)^(3/2))/(d + e*x),x)","\int \frac{{\left(f+g\,x\right)}^2\,{\left(c\,x^2+b\,x+a\right)}^{3/2}}{d+e\,x} \,d x","Not used",1,"int(((f + g*x)^2*(a + b*x + c*x^2)^(3/2))/(d + e*x), x)","F"
864,0,-1,441,0.000000,"\text{Not used}","int(((f + g*x)*(a + b*x + c*x^2)^(3/2))/(d + e*x),x)","\int \frac{\left(f+g\,x\right)\,{\left(c\,x^2+b\,x+a\right)}^{3/2}}{d+e\,x} \,d x","Not used",1,"int(((f + g*x)*(a + b*x + c*x^2)^(3/2))/(d + e*x), x)","F"
865,0,-1,252,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(3/2)/(d + e*x),x)","\int \frac{{\left(c\,x^2+b\,x+a\right)}^{3/2}}{d+e\,x} \,d x","Not used",1,"int((a + b*x + c*x^2)^(3/2)/(d + e*x), x)","F"
866,0,-1,491,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(3/2)/((f + g*x)*(d + e*x)),x)","\int \frac{{\left(c\,x^2+b\,x+a\right)}^{3/2}}{\left(f+g\,x\right)\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x + c*x^2)^(3/2)/((f + g*x)*(d + e*x)), x)","F"
867,0,-1,787,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(3/2)/((f + g*x)^2*(d + e*x)),x)","\int \frac{{\left(c\,x^2+b\,x+a\right)}^{3/2}}{{\left(f+g\,x\right)}^2\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x + c*x^2)^(3/2)/((f + g*x)^2*(d + e*x)), x)","F"
868,0,-1,1066,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(3/2)/((f + g*x)^3*(d + e*x)),x)","\int \frac{{\left(c\,x^2+b\,x+a\right)}^{3/2}}{{\left(f+g\,x\right)}^3\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x + c*x^2)^(3/2)/((f + g*x)^3*(d + e*x)), x)","F"
869,0,-1,886,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(5/2)/((f + g*x)*(d + e*x)),x)","\int \frac{{\left(c\,x^2+b\,x+a\right)}^{5/2}}{\left(f+g\,x\right)\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x + c*x^2)^(5/2)/((f + g*x)*(d + e*x)), x)","F"
870,0,-1,431,0.000000,"\text{Not used}","int((f + g*x)^4/((d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{{\left(f+g\,x\right)}^4}{\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)^4/((d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
871,0,-1,270,0.000000,"\text{Not used}","int((f + g*x)^3/((d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{{\left(f+g\,x\right)}^3}{\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)^3/((d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
872,0,-1,176,0.000000,"\text{Not used}","int((f + g*x)^2/((d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{{\left(f+g\,x\right)}^2}{\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)^2/((d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
873,0,-1,131,0.000000,"\text{Not used}","int((f + g*x)/((d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{f+g\,x}{\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)/((d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
874,0,-1,79,0.000000,"\text{Not used}","int(1/((d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
875,0,-1,182,0.000000,"\text{Not used}","int(1/((f + g*x)*(d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{\left(f+g\,x\right)\,\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)*(d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
876,0,-1,340,0.000000,"\text{Not used}","int(1/((f + g*x)^2*(d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{{\left(f+g\,x\right)}^2\,\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)^2*(d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
877,0,-1,587,0.000000,"\text{Not used}","int(1/((f + g*x)^3*(d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{{\left(f+g\,x\right)}^3\,\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)^3*(d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
878,0,-1,496,0.000000,"\text{Not used}","int((f + g*x)^4/((d + e*x)*(a + b*x + c*x^2)^(3/2)),x)","\int \frac{{\left(f+g\,x\right)}^4}{\left(d+e\,x\right)\,{\left(c\,x^2+b\,x+a\right)}^{3/2}} \,d x","Not used",1,"int((f + g*x)^4/((d + e*x)*(a + b*x + c*x^2)^(3/2)), x)","F"
879,0,-1,357,0.000000,"\text{Not used}","int((f + g*x)^3/((d + e*x)*(a + b*x + c*x^2)^(3/2)),x)","\int \frac{{\left(f+g\,x\right)}^3}{\left(d+e\,x\right)\,{\left(c\,x^2+b\,x+a\right)}^{3/2}} \,d x","Not used",1,"int((f + g*x)^3/((d + e*x)*(a + b*x + c*x^2)^(3/2)), x)","F"
880,0,-1,240,0.000000,"\text{Not used}","int((f + g*x)^2/((d + e*x)*(a + b*x + c*x^2)^(3/2)),x)","\int \frac{{\left(f+g\,x\right)}^2}{\left(d+e\,x\right)\,{\left(c\,x^2+b\,x+a\right)}^{3/2}} \,d x","Not used",1,"int((f + g*x)^2/((d + e*x)*(a + b*x + c*x^2)^(3/2)), x)","F"
881,0,-1,187,0.000000,"\text{Not used}","int((f + g*x)/((d + e*x)*(a + b*x + c*x^2)^(3/2)),x)","\int \frac{f+g\,x}{\left(d+e\,x\right)\,{\left(c\,x^2+b\,x+a\right)}^{3/2}} \,d x","Not used",1,"int((f + g*x)/((d + e*x)*(a + b*x + c*x^2)^(3/2)), x)","F"
882,0,-1,155,0.000000,"\text{Not used}","int(1/((d + e*x)*(a + b*x + c*x^2)^(3/2)),x)","\int \frac{1}{\left(d+e\,x\right)\,{\left(c\,x^2+b\,x+a\right)}^{3/2}} \,d x","Not used",1,"int(1/((d + e*x)*(a + b*x + c*x^2)^(3/2)), x)","F"
883,0,-1,352,0.000000,"\text{Not used}","int(1/((f + g*x)*(d + e*x)*(a + b*x + c*x^2)^(3/2)),x)","\int \frac{1}{\left(f+g\,x\right)\,\left(d+e\,x\right)\,{\left(c\,x^2+b\,x+a\right)}^{3/2}} \,d x","Not used",1,"int(1/((f + g*x)*(d + e*x)*(a + b*x + c*x^2)^(3/2)), x)","F"
884,0,-1,642,0.000000,"\text{Not used}","int(1/((f + g*x)^2*(d + e*x)*(a + b*x + c*x^2)^(3/2)),x)","\int \frac{1}{{\left(f+g\,x\right)}^2\,\left(d+e\,x\right)\,{\left(c\,x^2+b\,x+a\right)}^{3/2}} \,d x","Not used",1,"int(1/((f + g*x)^2*(d + e*x)*(a + b*x + c*x^2)^(3/2)), x)","F"
885,0,-1,1064,0.000000,"\text{Not used}","int(1/((f + g*x)^3*(d + e*x)*(a + b*x + c*x^2)^(3/2)),x)","\int \frac{1}{{\left(f+g\,x\right)}^3\,\left(d+e\,x\right)\,{\left(c\,x^2+b\,x+a\right)}^{3/2}} \,d x","Not used",1,"int(1/((f + g*x)^3*(d + e*x)*(a + b*x + c*x^2)^(3/2)), x)","F"
886,0,-1,1551,0.000000,"\text{Not used}","int((f + g*x)^(1/2)*(d + e*x)^3*(a + b*x + c*x^2)^(1/2),x)","\int \sqrt{f+g\,x}\,{\left(d+e\,x\right)}^3\,\sqrt{c\,x^2+b\,x+a} \,d x","Not used",1,"int((f + g*x)^(1/2)*(d + e*x)^3*(a + b*x + c*x^2)^(1/2), x)","F"
887,0,-1,1015,0.000000,"\text{Not used}","int((f + g*x)^(1/2)*(d + e*x)^2*(a + b*x + c*x^2)^(1/2),x)","\int \sqrt{f+g\,x}\,{\left(d+e\,x\right)}^2\,\sqrt{c\,x^2+b\,x+a} \,d x","Not used",1,"int((f + g*x)^(1/2)*(d + e*x)^2*(a + b*x + c*x^2)^(1/2), x)","F"
888,0,-1,652,0.000000,"\text{Not used}","int((f + g*x)^(1/2)*(d + e*x)*(a + b*x + c*x^2)^(1/2),x)","\int \sqrt{f+g\,x}\,\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a} \,d x","Not used",1,"int((f + g*x)^(1/2)*(d + e*x)*(a + b*x + c*x^2)^(1/2), x)","F"
889,0,-1,513,0.000000,"\text{Not used}","int((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2),x)","\int \sqrt{f+g\,x}\,\sqrt{c\,x^2+b\,x+a} \,d x","Not used",1,"int((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2), x)","F"
890,0,-1,764,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2))/(d + e*x),x)","\int \frac{\sqrt{f+g\,x}\,\sqrt{c\,x^2+b\,x+a}}{d+e\,x} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2))/(d + e*x), x)","F"
891,0,-1,743,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2))/(d + e*x)^2,x)","\int \frac{\sqrt{f+g\,x}\,\sqrt{c\,x^2+b\,x+a}}{{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2))/(d + e*x)^2, x)","F"
892,0,-1,1034,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2))/(d + e*x)^3,x)","\int \frac{\sqrt{f+g\,x}\,\sqrt{c\,x^2+b\,x+a}}{{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2))/(d + e*x)^3, x)","F"
893,0,-1,1098,0.000000,"\text{Not used}","int(((d + e*x)^3*(a + b*x + c*x^2)^(1/2))/(f + g*x)^(1/2),x)","\int \frac{{\left(d+e\,x\right)}^3\,\sqrt{c\,x^2+b\,x+a}}{\sqrt{f+g\,x}} \,d x","Not used",1,"int(((d + e*x)^3*(a + b*x + c*x^2)^(1/2))/(f + g*x)^(1/2), x)","F"
894,0,-1,755,0.000000,"\text{Not used}","int(((d + e*x)^2*(a + b*x + c*x^2)^(1/2))/(f + g*x)^(1/2),x)","\int \frac{{\left(d+e\,x\right)}^2\,\sqrt{c\,x^2+b\,x+a}}{\sqrt{f+g\,x}} \,d x","Not used",1,"int(((d + e*x)^2*(a + b*x + c*x^2)^(1/2))/(f + g*x)^(1/2), x)","F"
895,0,-1,519,0.000000,"\text{Not used}","int(((d + e*x)*(a + b*x + c*x^2)^(1/2))/(f + g*x)^(1/2),x)","\int \frac{\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}}{\sqrt{f+g\,x}} \,d x","Not used",1,"int(((d + e*x)*(a + b*x + c*x^2)^(1/2))/(f + g*x)^(1/2), x)","F"
896,0,-1,444,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(1/2)/(f + g*x)^(1/2),x)","\int \frac{\sqrt{c\,x^2+b\,x+a}}{\sqrt{f+g\,x}} \,d x","Not used",1,"int((a + b*x + c*x^2)^(1/2)/(f + g*x)^(1/2), x)","F"
897,0,-1,700,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)),x)","\int \frac{\sqrt{c\,x^2+b\,x+a}}{\sqrt{f+g\,x}\,\left(d+e\,x\right)} \,d x","Not used",1,"int((a + b*x + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)), x)","F"
898,0,-1,736,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^2),x)","\int \frac{\sqrt{c\,x^2+b\,x+a}}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^2} \,d x","Not used",1,"int((a + b*x + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^2), x)","F"
899,0,-1,1049,0.000000,"\text{Not used}","int((a + b*x + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^3),x)","\int \frac{\sqrt{c\,x^2+b\,x+a}}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^3} \,d x","Not used",1,"int((a + b*x + c*x^2)^(1/2)/((f + g*x)^(1/2)*(d + e*x)^3), x)","F"
900,0,-1,774,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^3)/(a + b*x + c*x^2)^(1/2),x)","\int \frac{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^3}{\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x)^3)/(a + b*x + c*x^2)^(1/2), x)","F"
901,0,-1,567,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x)^2)/(a + b*x + c*x^2)^(1/2),x)","\int \frac{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^2}{\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x)^2)/(a + b*x + c*x^2)^(1/2), x)","F"
902,0,-1,452,0.000000,"\text{Not used}","int(((f + g*x)^(1/2)*(d + e*x))/(a + b*x + c*x^2)^(1/2),x)","\int \frac{\sqrt{f+g\,x}\,\left(d+e\,x\right)}{\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(((f + g*x)^(1/2)*(d + e*x))/(a + b*x + c*x^2)^(1/2), x)","F"
903,0,-1,188,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/(a + b*x + c*x^2)^(1/2),x)","\int \frac{\sqrt{f+g\,x}}{\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)^(1/2)/(a + b*x + c*x^2)^(1/2), x)","F"
904,0,-1,467,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/((d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{\sqrt{f+g\,x}}{\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)^(1/2)/((d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
905,0,-1,994,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/((d + e*x)^2*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{\sqrt{f+g\,x}}{{\left(d+e\,x\right)}^2\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)^(1/2)/((d + e*x)^2*(a + b*x + c*x^2)^(1/2)), x)","F"
906,0,-1,1786,0.000000,"\text{Not used}","int((f + g*x)^(1/2)/((d + e*x)^3*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{\sqrt{f+g\,x}}{{\left(d+e\,x\right)}^3\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)^(1/2)/((d + e*x)^3*(a + b*x + c*x^2)^(1/2)), x)","F"
907,0,-1,675,0.000000,"\text{Not used}","int((f + g*x)^(3/2)/((d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{{\left(f+g\,x\right)}^{3/2}}{\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)^(3/2)/((d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
908,0,-1,1138,0.000000,"\text{Not used}","int((f + g*x)^(5/2)/((d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{{\left(f+g\,x\right)}^{5/2}}{\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((f + g*x)^(5/2)/((d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
909,0,-1,631,0.000000,"\text{Not used}","int((d + e*x)^3/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^3}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((d + e*x)^3/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)), x)","F"
910,0,-1,479,0.000000,"\text{Not used}","int((d + e*x)^2/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^2}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((d + e*x)^2/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)), x)","F"
911,0,-1,393,0.000000,"\text{Not used}","int((d + e*x)/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{d+e\,x}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((d + e*x)/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)), x)","F"
912,0,-1,189,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)), x)","F"
913,0,-1,280,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{\sqrt{f+g\,x}\,\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
914,0,-1,1037,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(d + e*x)^2*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^2\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(d + e*x)^2*(a + b*x + c*x^2)^(1/2)), x)","F"
915,0,-1,1114,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(d + e*x)^3*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{\sqrt{f+g\,x}\,{\left(d+e\,x\right)}^3\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(d + e*x)^3*(a + b*x + c*x^2)^(1/2)), x)","F"
916,0,-1,553,0.000000,"\text{Not used}","int(1/((f + g*x)^(3/2)*(d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{{\left(f+g\,x\right)}^{3/2}\,\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)^(3/2)*(d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
917,0,-1,1125,0.000000,"\text{Not used}","int(1/((f + g*x)^(5/2)*(d + e*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{{\left(f+g\,x\right)}^{5/2}\,\left(d+e\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)^(5/2)*(d + e*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
918,0,-1,475,0.000000,"\text{Not used}","int((d + e*x)^(1/2)/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{\sqrt{d+e\,x}}{\sqrt{f+g\,x}\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((d + e*x)^(1/2)/((f + g*x)^(1/2)*(a + b*x + c*x^2)^(1/2)), x)","F"
919,0,-1,588,0.000000,"\text{Not used}","int(1/((f + g*x)^(1/2)*(d + e*x)^(1/2)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{1}{\sqrt{f+g\,x}\,\sqrt{d+e\,x}\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(1/((f + g*x)^(1/2)*(d + e*x)^(1/2)*(a + b*x + c*x^2)^(1/2)), x)","F"
920,1,1354,220,3.944586,"\text{Not used}","int((f + g*x)^2*(d + e*x)^m*(a + b*x + c*x^2),x)","\frac{{\left(d+e\,x\right)}^m\,\left(24\,c\,d^5\,g^2-12\,c\,d^4\,e\,f\,g\,m-60\,c\,d^4\,e\,f\,g-6\,b\,d^4\,e\,g^2\,m-30\,b\,d^4\,e\,g^2+2\,c\,d^3\,e^2\,f^2\,m^2+18\,c\,d^3\,e^2\,f^2\,m+40\,c\,d^3\,e^2\,f^2+4\,b\,d^3\,e^2\,f\,g\,m^2+36\,b\,d^3\,e^2\,f\,g\,m+80\,b\,d^3\,e^2\,f\,g+2\,a\,d^3\,e^2\,g^2\,m^2+18\,a\,d^3\,e^2\,g^2\,m+40\,a\,d^3\,e^2\,g^2-b\,d^2\,e^3\,f^2\,m^3-12\,b\,d^2\,e^3\,f^2\,m^2-47\,b\,d^2\,e^3\,f^2\,m-60\,b\,d^2\,e^3\,f^2-2\,a\,d^2\,e^3\,f\,g\,m^3-24\,a\,d^2\,e^3\,f\,g\,m^2-94\,a\,d^2\,e^3\,f\,g\,m-120\,a\,d^2\,e^3\,f\,g+a\,d\,e^4\,f^2\,m^4+14\,a\,d\,e^4\,f^2\,m^3+71\,a\,d\,e^4\,f^2\,m^2+154\,a\,d\,e^4\,f^2\,m+120\,a\,d\,e^4\,f^2\right)}{e^5\,\left(m^5+15\,m^4+85\,m^3+225\,m^2+274\,m+120\right)}+\frac{x\,{\left(d+e\,x\right)}^m\,\left(-24\,c\,d^4\,e\,g^2\,m+12\,c\,d^3\,e^2\,f\,g\,m^2+60\,c\,d^3\,e^2\,f\,g\,m+6\,b\,d^3\,e^2\,g^2\,m^2+30\,b\,d^3\,e^2\,g^2\,m-2\,c\,d^2\,e^3\,f^2\,m^3-18\,c\,d^2\,e^3\,f^2\,m^2-40\,c\,d^2\,e^3\,f^2\,m-4\,b\,d^2\,e^3\,f\,g\,m^3-36\,b\,d^2\,e^3\,f\,g\,m^2-80\,b\,d^2\,e^3\,f\,g\,m-2\,a\,d^2\,e^3\,g^2\,m^3-18\,a\,d^2\,e^3\,g^2\,m^2-40\,a\,d^2\,e^3\,g^2\,m+b\,d\,e^4\,f^2\,m^4+12\,b\,d\,e^4\,f^2\,m^3+47\,b\,d\,e^4\,f^2\,m^2+60\,b\,d\,e^4\,f^2\,m+2\,a\,d\,e^4\,f\,g\,m^4+24\,a\,d\,e^4\,f\,g\,m^3+94\,a\,d\,e^4\,f\,g\,m^2+120\,a\,d\,e^4\,f\,g\,m+a\,e^5\,f^2\,m^4+14\,a\,e^5\,f^2\,m^3+71\,a\,e^5\,f^2\,m^2+154\,a\,e^5\,f^2\,m+120\,a\,e^5\,f^2\right)}{e^5\,\left(m^5+15\,m^4+85\,m^3+225\,m^2+274\,m+120\right)}+\frac{c\,g^2\,x^5\,{\left(d+e\,x\right)}^m\,\left(m^4+10\,m^3+35\,m^2+50\,m+24\right)}{m^5+15\,m^4+85\,m^3+225\,m^2+274\,m+120}+\frac{x^2\,\left(m+1\right)\,{\left(d+e\,x\right)}^m\,\left(12\,c\,d^3\,g^2\,m-6\,c\,d^2\,e\,f\,g\,m^2-30\,c\,d^2\,e\,f\,g\,m-3\,b\,d^2\,e\,g^2\,m^2-15\,b\,d^2\,e\,g^2\,m+c\,d\,e^2\,f^2\,m^3+9\,c\,d\,e^2\,f^2\,m^2+20\,c\,d\,e^2\,f^2\,m+2\,b\,d\,e^2\,f\,g\,m^3+18\,b\,d\,e^2\,f\,g\,m^2+40\,b\,d\,e^2\,f\,g\,m+a\,d\,e^2\,g^2\,m^3+9\,a\,d\,e^2\,g^2\,m^2+20\,a\,d\,e^2\,g^2\,m+b\,e^3\,f^2\,m^3+12\,b\,e^3\,f^2\,m^2+47\,b\,e^3\,f^2\,m+60\,b\,e^3\,f^2+2\,a\,e^3\,f\,g\,m^3+24\,a\,e^3\,f\,g\,m^2+94\,a\,e^3\,f\,g\,m+120\,a\,e^3\,f\,g\right)}{e^3\,\left(m^5+15\,m^4+85\,m^3+225\,m^2+274\,m+120\right)}+\frac{x^3\,{\left(d+e\,x\right)}^m\,\left(m^2+3\,m+2\right)\,\left(-4\,c\,d^2\,g^2\,m+2\,c\,d\,e\,f\,g\,m^2+10\,c\,d\,e\,f\,g\,m+b\,d\,e\,g^2\,m^2+5\,b\,d\,e\,g^2\,m+c\,e^2\,f^2\,m^2+9\,c\,e^2\,f^2\,m+20\,c\,e^2\,f^2+2\,b\,e^2\,f\,g\,m^2+18\,b\,e^2\,f\,g\,m+40\,b\,e^2\,f\,g+a\,e^2\,g^2\,m^2+9\,a\,e^2\,g^2\,m+20\,a\,e^2\,g^2\right)}{e^2\,\left(m^5+15\,m^4+85\,m^3+225\,m^2+274\,m+120\right)}+\frac{g\,x^4\,{\left(d+e\,x\right)}^m\,\left(m^3+6\,m^2+11\,m+6\right)\,\left(5\,b\,e\,g+10\,c\,e\,f+b\,e\,g\,m+c\,d\,g\,m+2\,c\,e\,f\,m\right)}{e\,\left(m^5+15\,m^4+85\,m^3+225\,m^2+274\,m+120\right)}","Not used",1,"((d + e*x)^m*(24*c*d^5*g^2 + 40*a*d^3*e^2*g^2 - 60*b*d^2*e^3*f^2 + 40*c*d^3*e^2*f^2 + 120*a*d*e^4*f^2 - 30*b*d^4*e*g^2 - 120*a*d^2*e^3*f*g + 80*b*d^3*e^2*f*g + 154*a*d*e^4*f^2*m - 6*b*d^4*e*g^2*m + 71*a*d*e^4*f^2*m^2 + 14*a*d*e^4*f^2*m^3 + a*d*e^4*f^2*m^4 + 18*a*d^3*e^2*g^2*m - 47*b*d^2*e^3*f^2*m + 18*c*d^3*e^2*f^2*m - 60*c*d^4*e*f*g + 2*a*d^3*e^2*g^2*m^2 - 12*b*d^2*e^3*f^2*m^2 - b*d^2*e^3*f^2*m^3 + 2*c*d^3*e^2*f^2*m^2 - 12*c*d^4*e*f*g*m - 94*a*d^2*e^3*f*g*m + 36*b*d^3*e^2*f*g*m - 24*a*d^2*e^3*f*g*m^2 - 2*a*d^2*e^3*f*g*m^3 + 4*b*d^3*e^2*f*g*m^2))/(e^5*(274*m + 225*m^2 + 85*m^3 + 15*m^4 + m^5 + 120)) + (x*(d + e*x)^m*(120*a*e^5*f^2 + 71*a*e^5*f^2*m^2 + 14*a*e^5*f^2*m^3 + a*e^5*f^2*m^4 + 154*a*e^5*f^2*m + 60*b*d*e^4*f^2*m - 24*c*d^4*e*g^2*m - 40*a*d^2*e^3*g^2*m + 47*b*d*e^4*f^2*m^2 + 12*b*d*e^4*f^2*m^3 + b*d*e^4*f^2*m^4 + 30*b*d^3*e^2*g^2*m - 40*c*d^2*e^3*f^2*m - 18*a*d^2*e^3*g^2*m^2 - 2*a*d^2*e^3*g^2*m^3 + 6*b*d^3*e^2*g^2*m^2 - 18*c*d^2*e^3*f^2*m^2 - 2*c*d^2*e^3*f^2*m^3 + 120*a*d*e^4*f*g*m + 94*a*d*e^4*f*g*m^2 + 24*a*d*e^4*f*g*m^3 + 2*a*d*e^4*f*g*m^4 - 80*b*d^2*e^3*f*g*m + 60*c*d^3*e^2*f*g*m - 36*b*d^2*e^3*f*g*m^2 - 4*b*d^2*e^3*f*g*m^3 + 12*c*d^3*e^2*f*g*m^2))/(e^5*(274*m + 225*m^2 + 85*m^3 + 15*m^4 + m^5 + 120)) + (c*g^2*x^5*(d + e*x)^m*(50*m + 35*m^2 + 10*m^3 + m^4 + 24))/(274*m + 225*m^2 + 85*m^3 + 15*m^4 + m^5 + 120) + (x^2*(m + 1)*(d + e*x)^m*(60*b*e^3*f^2 + 12*b*e^3*f^2*m^2 + b*e^3*f^2*m^3 + 120*a*e^3*f*g + 47*b*e^3*f^2*m + 12*c*d^3*g^2*m + 20*a*d*e^2*g^2*m - 15*b*d^2*e*g^2*m + 20*c*d*e^2*f^2*m + 24*a*e^3*f*g*m^2 + 2*a*e^3*f*g*m^3 + 9*a*d*e^2*g^2*m^2 + a*d*e^2*g^2*m^3 - 3*b*d^2*e*g^2*m^2 + 9*c*d*e^2*f^2*m^2 + c*d*e^2*f^2*m^3 + 94*a*e^3*f*g*m + 40*b*d*e^2*f*g*m - 30*c*d^2*e*f*g*m + 18*b*d*e^2*f*g*m^2 + 2*b*d*e^2*f*g*m^3 - 6*c*d^2*e*f*g*m^2))/(e^3*(274*m + 225*m^2 + 85*m^3 + 15*m^4 + m^5 + 120)) + (x^3*(d + e*x)^m*(3*m + m^2 + 2)*(20*a*e^2*g^2 + 20*c*e^2*f^2 + a*e^2*g^2*m^2 + c*e^2*f^2*m^2 + 40*b*e^2*f*g + 9*a*e^2*g^2*m - 4*c*d^2*g^2*m + 9*c*e^2*f^2*m + b*d*e*g^2*m^2 + 2*b*e^2*f*g*m^2 + 5*b*d*e*g^2*m + 18*b*e^2*f*g*m + 2*c*d*e*f*g*m^2 + 10*c*d*e*f*g*m))/(e^2*(274*m + 225*m^2 + 85*m^3 + 15*m^4 + m^5 + 120)) + (g*x^4*(d + e*x)^m*(11*m + 6*m^2 + m^3 + 6)*(5*b*e*g + 10*c*e*f + b*e*g*m + c*d*g*m + 2*c*e*f*m))/(e*(274*m + 225*m^2 + 85*m^3 + 15*m^4 + m^5 + 120))","B"
921,1,602,144,3.593768,"\text{Not used}","int((f + g*x)*(d + e*x)^m*(a + b*x + c*x^2),x)","\frac{{\left(d+e\,x\right)}^m\,\left(24\,a\,d\,e^3\,f-6\,c\,d^4\,g+8\,b\,d^3\,e\,g+8\,c\,d^3\,e\,f-12\,a\,d^2\,e^2\,g-12\,b\,d^2\,e^2\,f+9\,a\,d\,e^3\,f\,m^2+a\,d\,e^3\,f\,m^3-7\,a\,d^2\,e^2\,g\,m-7\,b\,d^2\,e^2\,f\,m-a\,d^2\,e^2\,g\,m^2-b\,d^2\,e^2\,f\,m^2+26\,a\,d\,e^3\,f\,m+2\,b\,d^3\,e\,g\,m+2\,c\,d^3\,e\,f\,m\right)}{e^4\,\left(m^4+10\,m^3+35\,m^2+50\,m+24\right)}+\frac{x\,{\left(d+e\,x\right)}^m\,\left(24\,a\,e^4\,f+26\,a\,e^4\,f\,m+9\,a\,e^4\,f\,m^2+a\,e^4\,f\,m^3+7\,a\,d\,e^3\,g\,m^2+7\,b\,d\,e^3\,f\,m^2+a\,d\,e^3\,g\,m^3+b\,d\,e^3\,f\,m^3-8\,b\,d^2\,e^2\,g\,m-8\,c\,d^2\,e^2\,f\,m-2\,b\,d^2\,e^2\,g\,m^2-2\,c\,d^2\,e^2\,f\,m^2+12\,a\,d\,e^3\,g\,m+12\,b\,d\,e^3\,f\,m+6\,c\,d^3\,e\,g\,m\right)}{e^4\,\left(m^4+10\,m^3+35\,m^2+50\,m+24\right)}+\frac{x^2\,\left(m+1\right)\,{\left(d+e\,x\right)}^m\,\left(12\,a\,e^2\,g+12\,b\,e^2\,f+7\,a\,e^2\,g\,m+7\,b\,e^2\,f\,m-3\,c\,d^2\,g\,m+a\,e^2\,g\,m^2+b\,e^2\,f\,m^2+4\,b\,d\,e\,g\,m+4\,c\,d\,e\,f\,m+b\,d\,e\,g\,m^2+c\,d\,e\,f\,m^2\right)}{e^2\,\left(m^4+10\,m^3+35\,m^2+50\,m+24\right)}+\frac{c\,g\,x^4\,{\left(d+e\,x\right)}^m\,\left(m^3+6\,m^2+11\,m+6\right)}{m^4+10\,m^3+35\,m^2+50\,m+24}+\frac{x^3\,{\left(d+e\,x\right)}^m\,\left(m^2+3\,m+2\right)\,\left(4\,b\,e\,g+4\,c\,e\,f+b\,e\,g\,m+c\,d\,g\,m+c\,e\,f\,m\right)}{e\,\left(m^4+10\,m^3+35\,m^2+50\,m+24\right)}","Not used",1,"((d + e*x)^m*(24*a*d*e^3*f - 6*c*d^4*g + 8*b*d^3*e*g + 8*c*d^3*e*f - 12*a*d^2*e^2*g - 12*b*d^2*e^2*f + 9*a*d*e^3*f*m^2 + a*d*e^3*f*m^3 - 7*a*d^2*e^2*g*m - 7*b*d^2*e^2*f*m - a*d^2*e^2*g*m^2 - b*d^2*e^2*f*m^2 + 26*a*d*e^3*f*m + 2*b*d^3*e*g*m + 2*c*d^3*e*f*m))/(e^4*(50*m + 35*m^2 + 10*m^3 + m^4 + 24)) + (x*(d + e*x)^m*(24*a*e^4*f + 26*a*e^4*f*m + 9*a*e^4*f*m^2 + a*e^4*f*m^3 + 7*a*d*e^3*g*m^2 + 7*b*d*e^3*f*m^2 + a*d*e^3*g*m^3 + b*d*e^3*f*m^3 - 8*b*d^2*e^2*g*m - 8*c*d^2*e^2*f*m - 2*b*d^2*e^2*g*m^2 - 2*c*d^2*e^2*f*m^2 + 12*a*d*e^3*g*m + 12*b*d*e^3*f*m + 6*c*d^3*e*g*m))/(e^4*(50*m + 35*m^2 + 10*m^3 + m^4 + 24)) + (x^2*(m + 1)*(d + e*x)^m*(12*a*e^2*g + 12*b*e^2*f + 7*a*e^2*g*m + 7*b*e^2*f*m - 3*c*d^2*g*m + a*e^2*g*m^2 + b*e^2*f*m^2 + 4*b*d*e*g*m + 4*c*d*e*f*m + b*d*e*g*m^2 + c*d*e*f*m^2))/(e^2*(50*m + 35*m^2 + 10*m^3 + m^4 + 24)) + (c*g*x^4*(d + e*x)^m*(11*m + 6*m^2 + m^3 + 6))/(50*m + 35*m^2 + 10*m^3 + m^4 + 24) + (x^3*(d + e*x)^m*(3*m + m^2 + 2)*(4*b*e*g + 4*c*e*f + b*e*g*m + c*d*g*m + c*e*f*m))/(e*(50*m + 35*m^2 + 10*m^3 + m^4 + 24))","B"
922,0,-1,129,0.000000,"\text{Not used}","int(((d + e*x)^m*(a + b*x + c*x^2))/(f + g*x),x)","\int \frac{{\left(d+e\,x\right)}^m\,\left(c\,x^2+b\,x+a\right)}{f+g\,x} \,d x","Not used",1,"int(((d + e*x)^m*(a + b*x + c*x^2))/(f + g*x), x)","F"
923,0,-1,157,0.000000,"\text{Not used}","int(((d + e*x)^m*(a + b*x + c*x^2))/(f + g*x)^2,x)","\int \frac{{\left(d+e\,x\right)}^m\,\left(c\,x^2+b\,x+a\right)}{{\left(f+g\,x\right)}^2} \,d x","Not used",1,"int(((d + e*x)^m*(a + b*x + c*x^2))/(f + g*x)^2, x)","F"
924,0,-1,245,0.000000,"\text{Not used}","int(((d + e*x)^m*(a + b*x + c*x^2))/(f + g*x)^3,x)","\int \frac{{\left(d+e\,x\right)}^m\,\left(c\,x^2+b\,x+a\right)}{{\left(f+g\,x\right)}^3} \,d x","Not used",1,"int(((d + e*x)^m*(a + b*x + c*x^2))/(f + g*x)^3, x)","F"
925,1,4871,525,5.382634,"\text{Not used}","int((f + g*x)^2*(d + e*x)^m*(a + b*x + c*x^2)^2,x)","\frac{{\left(d+e\,x\right)}^m\,\left(2\,a^2\,d^3\,e^4\,g^2\,m^4+44\,a^2\,d^3\,e^4\,g^2\,m^3+358\,a^2\,d^3\,e^4\,g^2\,m^2+1276\,a^2\,d^3\,e^4\,g^2\,m+1680\,a^2\,d^3\,e^4\,g^2-2\,a^2\,d^2\,e^5\,f\,g\,m^5-50\,a^2\,d^2\,e^5\,f\,g\,m^4-490\,a^2\,d^2\,e^5\,f\,g\,m^3-2350\,a^2\,d^2\,e^5\,f\,g\,m^2-5508\,a^2\,d^2\,e^5\,f\,g\,m-5040\,a^2\,d^2\,e^5\,f\,g+a^2\,d\,e^6\,f^2\,m^6+27\,a^2\,d\,e^6\,f^2\,m^5+295\,a^2\,d\,e^6\,f^2\,m^4+1665\,a^2\,d\,e^6\,f^2\,m^3+5104\,a^2\,d\,e^6\,f^2\,m^2+8028\,a^2\,d\,e^6\,f^2\,m+5040\,a^2\,d\,e^6\,f^2-12\,a\,b\,d^4\,e^3\,g^2\,m^3-216\,a\,b\,d^4\,e^3\,g^2\,m^2-1284\,a\,b\,d^4\,e^3\,g^2\,m-2520\,a\,b\,d^4\,e^3\,g^2+8\,a\,b\,d^3\,e^4\,f\,g\,m^4+176\,a\,b\,d^3\,e^4\,f\,g\,m^3+1432\,a\,b\,d^3\,e^4\,f\,g\,m^2+5104\,a\,b\,d^3\,e^4\,f\,g\,m+6720\,a\,b\,d^3\,e^4\,f\,g-2\,a\,b\,d^2\,e^5\,f^2\,m^5-50\,a\,b\,d^2\,e^5\,f^2\,m^4-490\,a\,b\,d^2\,e^5\,f^2\,m^3-2350\,a\,b\,d^2\,e^5\,f^2\,m^2-5508\,a\,b\,d^2\,e^5\,f^2\,m-5040\,a\,b\,d^2\,e^5\,f^2+48\,a\,c\,d^5\,e^2\,g^2\,m^2+624\,a\,c\,d^5\,e^2\,g^2\,m+2016\,a\,c\,d^5\,e^2\,g^2-24\,a\,c\,d^4\,e^3\,f\,g\,m^3-432\,a\,c\,d^4\,e^3\,f\,g\,m^2-2568\,a\,c\,d^4\,e^3\,f\,g\,m-5040\,a\,c\,d^4\,e^3\,f\,g+4\,a\,c\,d^3\,e^4\,f^2\,m^4+88\,a\,c\,d^3\,e^4\,f^2\,m^3+716\,a\,c\,d^3\,e^4\,f^2\,m^2+2552\,a\,c\,d^3\,e^4\,f^2\,m+3360\,a\,c\,d^3\,e^4\,f^2+24\,b^2\,d^5\,e^2\,g^2\,m^2+312\,b^2\,d^5\,e^2\,g^2\,m+1008\,b^2\,d^5\,e^2\,g^2-12\,b^2\,d^4\,e^3\,f\,g\,m^3-216\,b^2\,d^4\,e^3\,f\,g\,m^2-1284\,b^2\,d^4\,e^3\,f\,g\,m-2520\,b^2\,d^4\,e^3\,f\,g+2\,b^2\,d^3\,e^4\,f^2\,m^4+44\,b^2\,d^3\,e^4\,f^2\,m^3+358\,b^2\,d^3\,e^4\,f^2\,m^2+1276\,b^2\,d^3\,e^4\,f^2\,m+1680\,b^2\,d^3\,e^4\,f^2-240\,b\,c\,d^6\,e\,g^2\,m-1680\,b\,c\,d^6\,e\,g^2+96\,b\,c\,d^5\,e^2\,f\,g\,m^2+1248\,b\,c\,d^5\,e^2\,f\,g\,m+4032\,b\,c\,d^5\,e^2\,f\,g-12\,b\,c\,d^4\,e^3\,f^2\,m^3-216\,b\,c\,d^4\,e^3\,f^2\,m^2-1284\,b\,c\,d^4\,e^3\,f^2\,m-2520\,b\,c\,d^4\,e^3\,f^2+720\,c^2\,d^7\,g^2-240\,c^2\,d^6\,e\,f\,g\,m-1680\,c^2\,d^6\,e\,f\,g+24\,c^2\,d^5\,e^2\,f^2\,m^2+312\,c^2\,d^5\,e^2\,f^2\,m+1008\,c^2\,d^5\,e^2\,f^2\right)}{e^7\,\left(m^7+28\,m^6+322\,m^5+1960\,m^4+6769\,m^3+13132\,m^2+13068\,m+5040\right)}+\frac{x\,{\left(d+e\,x\right)}^m\,\left(-2\,a^2\,d^2\,e^5\,g^2\,m^5-44\,a^2\,d^2\,e^5\,g^2\,m^4-358\,a^2\,d^2\,e^5\,g^2\,m^3-1276\,a^2\,d^2\,e^5\,g^2\,m^2-1680\,a^2\,d^2\,e^5\,g^2\,m+2\,a^2\,d\,e^6\,f\,g\,m^6+50\,a^2\,d\,e^6\,f\,g\,m^5+490\,a^2\,d\,e^6\,f\,g\,m^4+2350\,a^2\,d\,e^6\,f\,g\,m^3+5508\,a^2\,d\,e^6\,f\,g\,m^2+5040\,a^2\,d\,e^6\,f\,g\,m+a^2\,e^7\,f^2\,m^6+27\,a^2\,e^7\,f^2\,m^5+295\,a^2\,e^7\,f^2\,m^4+1665\,a^2\,e^7\,f^2\,m^3+5104\,a^2\,e^7\,f^2\,m^2+8028\,a^2\,e^7\,f^2\,m+5040\,a^2\,e^7\,f^2+12\,a\,b\,d^3\,e^4\,g^2\,m^4+216\,a\,b\,d^3\,e^4\,g^2\,m^3+1284\,a\,b\,d^3\,e^4\,g^2\,m^2+2520\,a\,b\,d^3\,e^4\,g^2\,m-8\,a\,b\,d^2\,e^5\,f\,g\,m^5-176\,a\,b\,d^2\,e^5\,f\,g\,m^4-1432\,a\,b\,d^2\,e^5\,f\,g\,m^3-5104\,a\,b\,d^2\,e^5\,f\,g\,m^2-6720\,a\,b\,d^2\,e^5\,f\,g\,m+2\,a\,b\,d\,e^6\,f^2\,m^6+50\,a\,b\,d\,e^6\,f^2\,m^5+490\,a\,b\,d\,e^6\,f^2\,m^4+2350\,a\,b\,d\,e^6\,f^2\,m^3+5508\,a\,b\,d\,e^6\,f^2\,m^2+5040\,a\,b\,d\,e^6\,f^2\,m-48\,a\,c\,d^4\,e^3\,g^2\,m^3-624\,a\,c\,d^4\,e^3\,g^2\,m^2-2016\,a\,c\,d^4\,e^3\,g^2\,m+24\,a\,c\,d^3\,e^4\,f\,g\,m^4+432\,a\,c\,d^3\,e^4\,f\,g\,m^3+2568\,a\,c\,d^3\,e^4\,f\,g\,m^2+5040\,a\,c\,d^3\,e^4\,f\,g\,m-4\,a\,c\,d^2\,e^5\,f^2\,m^5-88\,a\,c\,d^2\,e^5\,f^2\,m^4-716\,a\,c\,d^2\,e^5\,f^2\,m^3-2552\,a\,c\,d^2\,e^5\,f^2\,m^2-3360\,a\,c\,d^2\,e^5\,f^2\,m-24\,b^2\,d^4\,e^3\,g^2\,m^3-312\,b^2\,d^4\,e^3\,g^2\,m^2-1008\,b^2\,d^4\,e^3\,g^2\,m+12\,b^2\,d^3\,e^4\,f\,g\,m^4+216\,b^2\,d^3\,e^4\,f\,g\,m^3+1284\,b^2\,d^3\,e^4\,f\,g\,m^2+2520\,b^2\,d^3\,e^4\,f\,g\,m-2\,b^2\,d^2\,e^5\,f^2\,m^5-44\,b^2\,d^2\,e^5\,f^2\,m^4-358\,b^2\,d^2\,e^5\,f^2\,m^3-1276\,b^2\,d^2\,e^5\,f^2\,m^2-1680\,b^2\,d^2\,e^5\,f^2\,m+240\,b\,c\,d^5\,e^2\,g^2\,m^2+1680\,b\,c\,d^5\,e^2\,g^2\,m-96\,b\,c\,d^4\,e^3\,f\,g\,m^3-1248\,b\,c\,d^4\,e^3\,f\,g\,m^2-4032\,b\,c\,d^4\,e^3\,f\,g\,m+12\,b\,c\,d^3\,e^4\,f^2\,m^4+216\,b\,c\,d^3\,e^4\,f^2\,m^3+1284\,b\,c\,d^3\,e^4\,f^2\,m^2+2520\,b\,c\,d^3\,e^4\,f^2\,m-720\,c^2\,d^6\,e\,g^2\,m+240\,c^2\,d^5\,e^2\,f\,g\,m^2+1680\,c^2\,d^5\,e^2\,f\,g\,m-24\,c^2\,d^4\,e^3\,f^2\,m^3-312\,c^2\,d^4\,e^3\,f^2\,m^2-1008\,c^2\,d^4\,e^3\,f^2\,m\right)}{e^7\,\left(m^7+28\,m^6+322\,m^5+1960\,m^4+6769\,m^3+13132\,m^2+13068\,m+5040\right)}+\frac{x^3\,{\left(d+e\,x\right)}^m\,\left(m^2+3\,m+2\right)\,\left(a^2\,e^4\,g^2\,m^4+22\,a^2\,e^4\,g^2\,m^3+179\,a^2\,e^4\,g^2\,m^2+638\,a^2\,e^4\,g^2\,m+840\,a^2\,e^4\,g^2+2\,a\,b\,d\,e^3\,g^2\,m^4+36\,a\,b\,d\,e^3\,g^2\,m^3+214\,a\,b\,d\,e^3\,g^2\,m^2+420\,a\,b\,d\,e^3\,g^2\,m+4\,a\,b\,e^4\,f\,g\,m^4+88\,a\,b\,e^4\,f\,g\,m^3+716\,a\,b\,e^4\,f\,g\,m^2+2552\,a\,b\,e^4\,f\,g\,m+3360\,a\,b\,e^4\,f\,g-8\,a\,c\,d^2\,e^2\,g^2\,m^3-104\,a\,c\,d^2\,e^2\,g^2\,m^2-336\,a\,c\,d^2\,e^2\,g^2\,m+4\,a\,c\,d\,e^3\,f\,g\,m^4+72\,a\,c\,d\,e^3\,f\,g\,m^3+428\,a\,c\,d\,e^3\,f\,g\,m^2+840\,a\,c\,d\,e^3\,f\,g\,m+2\,a\,c\,e^4\,f^2\,m^4+44\,a\,c\,e^4\,f^2\,m^3+358\,a\,c\,e^4\,f^2\,m^2+1276\,a\,c\,e^4\,f^2\,m+1680\,a\,c\,e^4\,f^2-4\,b^2\,d^2\,e^2\,g^2\,m^3-52\,b^2\,d^2\,e^2\,g^2\,m^2-168\,b^2\,d^2\,e^2\,g^2\,m+2\,b^2\,d\,e^3\,f\,g\,m^4+36\,b^2\,d\,e^3\,f\,g\,m^3+214\,b^2\,d\,e^3\,f\,g\,m^2+420\,b^2\,d\,e^3\,f\,g\,m+b^2\,e^4\,f^2\,m^4+22\,b^2\,e^4\,f^2\,m^3+179\,b^2\,e^4\,f^2\,m^2+638\,b^2\,e^4\,f^2\,m+840\,b^2\,e^4\,f^2+40\,b\,c\,d^3\,e\,g^2\,m^2+280\,b\,c\,d^3\,e\,g^2\,m-16\,b\,c\,d^2\,e^2\,f\,g\,m^3-208\,b\,c\,d^2\,e^2\,f\,g\,m^2-672\,b\,c\,d^2\,e^2\,f\,g\,m+2\,b\,c\,d\,e^3\,f^2\,m^4+36\,b\,c\,d\,e^3\,f^2\,m^3+214\,b\,c\,d\,e^3\,f^2\,m^2+420\,b\,c\,d\,e^3\,f^2\,m-120\,c^2\,d^4\,g^2\,m+40\,c^2\,d^3\,e\,f\,g\,m^2+280\,c^2\,d^3\,e\,f\,g\,m-4\,c^2\,d^2\,e^2\,f^2\,m^3-52\,c^2\,d^2\,e^2\,f^2\,m^2-168\,c^2\,d^2\,e^2\,f^2\,m\right)}{e^4\,\left(m^7+28\,m^6+322\,m^5+1960\,m^4+6769\,m^3+13132\,m^2+13068\,m+5040\right)}+\frac{x^5\,{\left(d+e\,x\right)}^m\,\left(m^4+10\,m^3+35\,m^2+50\,m+24\right)\,\left(b^2\,e^2\,g^2\,m^2+13\,b^2\,e^2\,g^2\,m+42\,b^2\,e^2\,g^2+2\,b\,c\,d\,e\,g^2\,m^2+14\,b\,c\,d\,e\,g^2\,m+4\,b\,c\,e^2\,f\,g\,m^2+52\,b\,c\,e^2\,f\,g\,m+168\,b\,c\,e^2\,f\,g-6\,c^2\,d^2\,g^2\,m+2\,c^2\,d\,e\,f\,g\,m^2+14\,c^2\,d\,e\,f\,g\,m+c^2\,e^2\,f^2\,m^2+13\,c^2\,e^2\,f^2\,m+42\,c^2\,e^2\,f^2+2\,a\,c\,e^2\,g^2\,m^2+26\,a\,c\,e^2\,g^2\,m+84\,a\,c\,e^2\,g^2\right)}{e^2\,\left(m^7+28\,m^6+322\,m^5+1960\,m^4+6769\,m^3+13132\,m^2+13068\,m+5040\right)}+\frac{x^2\,\left(m+1\right)\,{\left(d+e\,x\right)}^m\,\left(a^2\,d\,e^4\,g^2\,m^5+22\,a^2\,d\,e^4\,g^2\,m^4+179\,a^2\,d\,e^4\,g^2\,m^3+638\,a^2\,d\,e^4\,g^2\,m^2+840\,a^2\,d\,e^4\,g^2\,m+2\,a^2\,e^5\,f\,g\,m^5+50\,a^2\,e^5\,f\,g\,m^4+490\,a^2\,e^5\,f\,g\,m^3+2350\,a^2\,e^5\,f\,g\,m^2+5508\,a^2\,e^5\,f\,g\,m+5040\,a^2\,e^5\,f\,g-6\,a\,b\,d^2\,e^3\,g^2\,m^4-108\,a\,b\,d^2\,e^3\,g^2\,m^3-642\,a\,b\,d^2\,e^3\,g^2\,m^2-1260\,a\,b\,d^2\,e^3\,g^2\,m+4\,a\,b\,d\,e^4\,f\,g\,m^5+88\,a\,b\,d\,e^4\,f\,g\,m^4+716\,a\,b\,d\,e^4\,f\,g\,m^3+2552\,a\,b\,d\,e^4\,f\,g\,m^2+3360\,a\,b\,d\,e^4\,f\,g\,m+2\,a\,b\,e^5\,f^2\,m^5+50\,a\,b\,e^5\,f^2\,m^4+490\,a\,b\,e^5\,f^2\,m^3+2350\,a\,b\,e^5\,f^2\,m^2+5508\,a\,b\,e^5\,f^2\,m+5040\,a\,b\,e^5\,f^2+24\,a\,c\,d^3\,e^2\,g^2\,m^3+312\,a\,c\,d^3\,e^2\,g^2\,m^2+1008\,a\,c\,d^3\,e^2\,g^2\,m-12\,a\,c\,d^2\,e^3\,f\,g\,m^4-216\,a\,c\,d^2\,e^3\,f\,g\,m^3-1284\,a\,c\,d^2\,e^3\,f\,g\,m^2-2520\,a\,c\,d^2\,e^3\,f\,g\,m+2\,a\,c\,d\,e^4\,f^2\,m^5+44\,a\,c\,d\,e^4\,f^2\,m^4+358\,a\,c\,d\,e^4\,f^2\,m^3+1276\,a\,c\,d\,e^4\,f^2\,m^2+1680\,a\,c\,d\,e^4\,f^2\,m+12\,b^2\,d^3\,e^2\,g^2\,m^3+156\,b^2\,d^3\,e^2\,g^2\,m^2+504\,b^2\,d^3\,e^2\,g^2\,m-6\,b^2\,d^2\,e^3\,f\,g\,m^4-108\,b^2\,d^2\,e^3\,f\,g\,m^3-642\,b^2\,d^2\,e^3\,f\,g\,m^2-1260\,b^2\,d^2\,e^3\,f\,g\,m+b^2\,d\,e^4\,f^2\,m^5+22\,b^2\,d\,e^4\,f^2\,m^4+179\,b^2\,d\,e^4\,f^2\,m^3+638\,b^2\,d\,e^4\,f^2\,m^2+840\,b^2\,d\,e^4\,f^2\,m-120\,b\,c\,d^4\,e\,g^2\,m^2-840\,b\,c\,d^4\,e\,g^2\,m+48\,b\,c\,d^3\,e^2\,f\,g\,m^3+624\,b\,c\,d^3\,e^2\,f\,g\,m^2+2016\,b\,c\,d^3\,e^2\,f\,g\,m-6\,b\,c\,d^2\,e^3\,f^2\,m^4-108\,b\,c\,d^2\,e^3\,f^2\,m^3-642\,b\,c\,d^2\,e^3\,f^2\,m^2-1260\,b\,c\,d^2\,e^3\,f^2\,m+360\,c^2\,d^5\,g^2\,m-120\,c^2\,d^4\,e\,f\,g\,m^2-840\,c^2\,d^4\,e\,f\,g\,m+12\,c^2\,d^3\,e^2\,f^2\,m^3+156\,c^2\,d^3\,e^2\,f^2\,m^2+504\,c^2\,d^3\,e^2\,f^2\,m\right)}{e^5\,\left(m^7+28\,m^6+322\,m^5+1960\,m^4+6769\,m^3+13132\,m^2+13068\,m+5040\right)}+\frac{c^2\,g^2\,x^7\,{\left(d+e\,x\right)}^m\,\left(m^6+21\,m^5+175\,m^4+735\,m^3+1624\,m^2+1764\,m+720\right)}{m^7+28\,m^6+322\,m^5+1960\,m^4+6769\,m^3+13132\,m^2+13068\,m+5040}+\frac{x^4\,{\left(d+e\,x\right)}^m\,\left(m^3+6\,m^2+11\,m+6\right)\,\left(b^2\,d\,e^2\,g^2\,m^3+13\,b^2\,d\,e^2\,g^2\,m^2+42\,b^2\,d\,e^2\,g^2\,m+2\,b^2\,e^3\,f\,g\,m^3+36\,b^2\,e^3\,f\,g\,m^2+214\,b^2\,e^3\,f\,g\,m+420\,b^2\,e^3\,f\,g-10\,b\,c\,d^2\,e\,g^2\,m^2-70\,b\,c\,d^2\,e\,g^2\,m+4\,b\,c\,d\,e^2\,f\,g\,m^3+52\,b\,c\,d\,e^2\,f\,g\,m^2+168\,b\,c\,d\,e^2\,f\,g\,m+2\,b\,c\,e^3\,f^2\,m^3+36\,b\,c\,e^3\,f^2\,m^2+214\,b\,c\,e^3\,f^2\,m+420\,b\,c\,e^3\,f^2+2\,a\,b\,e^3\,g^2\,m^3+36\,a\,b\,e^3\,g^2\,m^2+214\,a\,b\,e^3\,g^2\,m+420\,a\,b\,e^3\,g^2+30\,c^2\,d^3\,g^2\,m-10\,c^2\,d^2\,e\,f\,g\,m^2-70\,c^2\,d^2\,e\,f\,g\,m+c^2\,d\,e^2\,f^2\,m^3+13\,c^2\,d\,e^2\,f^2\,m^2+42\,c^2\,d\,e^2\,f^2\,m+2\,a\,c\,d\,e^2\,g^2\,m^3+26\,a\,c\,d\,e^2\,g^2\,m^2+84\,a\,c\,d\,e^2\,g^2\,m+4\,a\,c\,e^3\,f\,g\,m^3+72\,a\,c\,e^3\,f\,g\,m^2+428\,a\,c\,e^3\,f\,g\,m+840\,a\,c\,e^3\,f\,g\right)}{e^3\,\left(m^7+28\,m^6+322\,m^5+1960\,m^4+6769\,m^3+13132\,m^2+13068\,m+5040\right)}+\frac{c\,g\,x^6\,{\left(d+e\,x\right)}^m\,\left(14\,b\,e\,g+14\,c\,e\,f+2\,b\,e\,g\,m+c\,d\,g\,m+2\,c\,e\,f\,m\right)\,\left(m^5+15\,m^4+85\,m^3+225\,m^2+274\,m+120\right)}{e\,\left(m^7+28\,m^6+322\,m^5+1960\,m^4+6769\,m^3+13132\,m^2+13068\,m+5040\right)}","Not used",1,"((d + e*x)^m*(720*c^2*d^7*g^2 + 5040*a^2*d*e^6*f^2 + 1680*a^2*d^3*e^4*g^2 + 1680*b^2*d^3*e^4*f^2 + 1008*b^2*d^5*e^2*g^2 + 1008*c^2*d^5*e^2*f^2 - 1680*b*c*d^6*e*g^2 - 1680*c^2*d^6*e*f*g + 358*a^2*d^3*e^4*g^2*m^2 + 358*b^2*d^3*e^4*f^2*m^2 + 44*a^2*d^3*e^4*g^2*m^3 + 44*b^2*d^3*e^4*f^2*m^3 + 2*a^2*d^3*e^4*g^2*m^4 + 2*b^2*d^3*e^4*f^2*m^4 + 24*b^2*d^5*e^2*g^2*m^2 + 24*c^2*d^5*e^2*f^2*m^2 - 5040*a*b*d^2*e^5*f^2 - 2520*a*b*d^4*e^3*g^2 + 3360*a*c*d^3*e^4*f^2 + 2016*a*c*d^5*e^2*g^2 - 2520*b*c*d^4*e^3*f^2 - 5040*a^2*d^2*e^5*f*g - 2520*b^2*d^4*e^3*f*g + 8028*a^2*d*e^6*f^2*m + 5104*a^2*d*e^6*f^2*m^2 + 1665*a^2*d*e^6*f^2*m^3 + 295*a^2*d*e^6*f^2*m^4 + 27*a^2*d*e^6*f^2*m^5 + a^2*d*e^6*f^2*m^6 + 1276*a^2*d^3*e^4*g^2*m + 1276*b^2*d^3*e^4*f^2*m + 312*b^2*d^5*e^2*g^2*m + 312*c^2*d^5*e^2*f^2*m - 2350*a*b*d^2*e^5*f^2*m^2 - 490*a*b*d^2*e^5*f^2*m^3 - 50*a*b*d^2*e^5*f^2*m^4 - 2*a*b*d^2*e^5*f^2*m^5 - 216*a*b*d^4*e^3*g^2*m^2 + 716*a*c*d^3*e^4*f^2*m^2 - 12*a*b*d^4*e^3*g^2*m^3 + 88*a*c*d^3*e^4*f^2*m^3 + 4*a*c*d^3*e^4*f^2*m^4 + 48*a*c*d^5*e^2*g^2*m^2 - 216*b*c*d^4*e^3*f^2*m^2 - 12*b*c*d^4*e^3*f^2*m^3 - 2350*a^2*d^2*e^5*f*g*m^2 - 490*a^2*d^2*e^5*f*g*m^3 - 50*a^2*d^2*e^5*f*g*m^4 - 2*a^2*d^2*e^5*f*g*m^5 - 216*b^2*d^4*e^3*f*g*m^2 - 12*b^2*d^4*e^3*f*g*m^3 + 6720*a*b*d^3*e^4*f*g - 5040*a*c*d^4*e^3*f*g + 4032*b*c*d^5*e^2*f*g - 240*b*c*d^6*e*g^2*m - 240*c^2*d^6*e*f*g*m - 5508*a*b*d^2*e^5*f^2*m - 1284*a*b*d^4*e^3*g^2*m + 2552*a*c*d^3*e^4*f^2*m + 624*a*c*d^5*e^2*g^2*m - 1284*b*c*d^4*e^3*f^2*m - 5508*a^2*d^2*e^5*f*g*m - 1284*b^2*d^4*e^3*f*g*m + 1432*a*b*d^3*e^4*f*g*m^2 + 176*a*b*d^3*e^4*f*g*m^3 + 8*a*b*d^3*e^4*f*g*m^4 - 432*a*c*d^4*e^3*f*g*m^2 - 24*a*c*d^4*e^3*f*g*m^3 + 96*b*c*d^5*e^2*f*g*m^2 + 5104*a*b*d^3*e^4*f*g*m - 2568*a*c*d^4*e^3*f*g*m + 1248*b*c*d^5*e^2*f*g*m))/(e^7*(13068*m + 13132*m^2 + 6769*m^3 + 1960*m^4 + 322*m^5 + 28*m^6 + m^7 + 5040)) + (x*(d + e*x)^m*(5040*a^2*e^7*f^2 + 8028*a^2*e^7*f^2*m + 5104*a^2*e^7*f^2*m^2 + 1665*a^2*e^7*f^2*m^3 + 295*a^2*e^7*f^2*m^4 + 27*a^2*e^7*f^2*m^5 + a^2*e^7*f^2*m^6 - 1276*a^2*d^2*e^5*g^2*m^2 - 1276*b^2*d^2*e^5*f^2*m^2 - 358*a^2*d^2*e^5*g^2*m^3 - 358*b^2*d^2*e^5*f^2*m^3 - 44*a^2*d^2*e^5*g^2*m^4 - 44*b^2*d^2*e^5*f^2*m^4 - 2*a^2*d^2*e^5*g^2*m^5 - 2*b^2*d^2*e^5*f^2*m^5 - 312*b^2*d^4*e^3*g^2*m^2 - 312*c^2*d^4*e^3*f^2*m^2 - 24*b^2*d^4*e^3*g^2*m^3 - 24*c^2*d^4*e^3*f^2*m^3 - 720*c^2*d^6*e*g^2*m - 1680*a^2*d^2*e^5*g^2*m - 1680*b^2*d^2*e^5*f^2*m - 1008*b^2*d^4*e^3*g^2*m - 1008*c^2*d^4*e^3*f^2*m + 1284*a*b*d^3*e^4*g^2*m^2 - 2552*a*c*d^2*e^5*f^2*m^2 + 216*a*b*d^3*e^4*g^2*m^3 - 716*a*c*d^2*e^5*f^2*m^3 + 12*a*b*d^3*e^4*g^2*m^4 - 88*a*c*d^2*e^5*f^2*m^4 - 4*a*c*d^2*e^5*f^2*m^5 - 624*a*c*d^4*e^3*g^2*m^2 + 1284*b*c*d^3*e^4*f^2*m^2 - 48*a*c*d^4*e^3*g^2*m^3 + 216*b*c*d^3*e^4*f^2*m^3 + 12*b*c*d^3*e^4*f^2*m^4 + 240*b*c*d^5*e^2*g^2*m^2 + 1284*b^2*d^3*e^4*f*g*m^2 + 216*b^2*d^3*e^4*f*g*m^3 + 12*b^2*d^3*e^4*f*g*m^4 + 240*c^2*d^5*e^2*f*g*m^2 + 5040*a*b*d*e^6*f^2*m + 5040*a^2*d*e^6*f*g*m + 5508*a*b*d*e^6*f^2*m^2 + 2350*a*b*d*e^6*f^2*m^3 + 490*a*b*d*e^6*f^2*m^4 + 50*a*b*d*e^6*f^2*m^5 + 2*a*b*d*e^6*f^2*m^6 + 2520*a*b*d^3*e^4*g^2*m - 3360*a*c*d^2*e^5*f^2*m - 2016*a*c*d^4*e^3*g^2*m + 2520*b*c*d^3*e^4*f^2*m + 1680*b*c*d^5*e^2*g^2*m + 5508*a^2*d*e^6*f*g*m^2 + 2350*a^2*d*e^6*f*g*m^3 + 490*a^2*d*e^6*f*g*m^4 + 50*a^2*d*e^6*f*g*m^5 + 2*a^2*d*e^6*f*g*m^6 + 2520*b^2*d^3*e^4*f*g*m + 1680*c^2*d^5*e^2*f*g*m - 5104*a*b*d^2*e^5*f*g*m^2 - 1432*a*b*d^2*e^5*f*g*m^3 - 176*a*b*d^2*e^5*f*g*m^4 - 8*a*b*d^2*e^5*f*g*m^5 + 2568*a*c*d^3*e^4*f*g*m^2 + 432*a*c*d^3*e^4*f*g*m^3 + 24*a*c*d^3*e^4*f*g*m^4 - 1248*b*c*d^4*e^3*f*g*m^2 - 96*b*c*d^4*e^3*f*g*m^3 - 6720*a*b*d^2*e^5*f*g*m + 5040*a*c*d^3*e^4*f*g*m - 4032*b*c*d^4*e^3*f*g*m))/(e^7*(13068*m + 13132*m^2 + 6769*m^3 + 1960*m^4 + 322*m^5 + 28*m^6 + m^7 + 5040)) + (x^3*(d + e*x)^m*(3*m + m^2 + 2)*(840*a^2*e^4*g^2 + 840*b^2*e^4*f^2 + 638*a^2*e^4*g^2*m + 638*b^2*e^4*f^2*m - 120*c^2*d^4*g^2*m + 179*a^2*e^4*g^2*m^2 + 179*b^2*e^4*f^2*m^2 + 22*a^2*e^4*g^2*m^3 + 22*b^2*e^4*f^2*m^3 + a^2*e^4*g^2*m^4 + b^2*e^4*f^2*m^4 + 1680*a*c*e^4*f^2 + 1276*a*c*e^4*f^2*m - 52*b^2*d^2*e^2*g^2*m^2 - 52*c^2*d^2*e^2*f^2*m^2 - 4*b^2*d^2*e^2*g^2*m^3 - 4*c^2*d^2*e^2*f^2*m^3 + 358*a*c*e^4*f^2*m^2 + 44*a*c*e^4*f^2*m^3 + 2*a*c*e^4*f^2*m^4 + 3360*a*b*e^4*f*g - 168*b^2*d^2*e^2*g^2*m - 168*c^2*d^2*e^2*f^2*m + 2552*a*b*e^4*f*g*m - 104*a*c*d^2*e^2*g^2*m^2 - 8*a*c*d^2*e^2*g^2*m^3 + 420*a*b*d*e^3*g^2*m + 420*b*c*d*e^3*f^2*m + 280*b*c*d^3*e*g^2*m + 716*a*b*e^4*f*g*m^2 + 88*a*b*e^4*f*g*m^3 + 4*a*b*e^4*f*g*m^4 + 420*b^2*d*e^3*f*g*m + 280*c^2*d^3*e*f*g*m + 214*a*b*d*e^3*g^2*m^2 + 36*a*b*d*e^3*g^2*m^3 + 2*a*b*d*e^3*g^2*m^4 - 336*a*c*d^2*e^2*g^2*m + 214*b*c*d*e^3*f^2*m^2 + 36*b*c*d*e^3*f^2*m^3 + 2*b*c*d*e^3*f^2*m^4 + 40*b*c*d^3*e*g^2*m^2 + 214*b^2*d*e^3*f*g*m^2 + 36*b^2*d*e^3*f*g*m^3 + 2*b^2*d*e^3*f*g*m^4 + 40*c^2*d^3*e*f*g*m^2 - 208*b*c*d^2*e^2*f*g*m^2 - 16*b*c*d^2*e^2*f*g*m^3 + 840*a*c*d*e^3*f*g*m + 428*a*c*d*e^3*f*g*m^2 + 72*a*c*d*e^3*f*g*m^3 + 4*a*c*d*e^3*f*g*m^4 - 672*b*c*d^2*e^2*f*g*m))/(e^4*(13068*m + 13132*m^2 + 6769*m^3 + 1960*m^4 + 322*m^5 + 28*m^6 + m^7 + 5040)) + (x^5*(d + e*x)^m*(50*m + 35*m^2 + 10*m^3 + m^4 + 24)*(42*b^2*e^2*g^2 + 42*c^2*e^2*f^2 + 13*b^2*e^2*g^2*m - 6*c^2*d^2*g^2*m + 13*c^2*e^2*f^2*m + b^2*e^2*g^2*m^2 + c^2*e^2*f^2*m^2 + 84*a*c*e^2*g^2 + 26*a*c*e^2*g^2*m + 2*a*c*e^2*g^2*m^2 + 168*b*c*e^2*f*g + 14*b*c*d*e*g^2*m + 52*b*c*e^2*f*g*m + 14*c^2*d*e*f*g*m + 2*b*c*d*e*g^2*m^2 + 4*b*c*e^2*f*g*m^2 + 2*c^2*d*e*f*g*m^2))/(e^2*(13068*m + 13132*m^2 + 6769*m^3 + 1960*m^4 + 322*m^5 + 28*m^6 + m^7 + 5040)) + (x^2*(m + 1)*(d + e*x)^m*(360*c^2*d^5*g^2*m + 5040*a*b*e^5*f^2 + 5040*a^2*e^5*f*g + 5508*a*b*e^5*f^2*m + 5508*a^2*e^5*f*g*m + 156*b^2*d^3*e^2*g^2*m^2 + 156*c^2*d^3*e^2*f^2*m^2 + 12*b^2*d^3*e^2*g^2*m^3 + 12*c^2*d^3*e^2*f^2*m^3 + 2350*a*b*e^5*f^2*m^2 + 490*a*b*e^5*f^2*m^3 + 50*a*b*e^5*f^2*m^4 + 2*a*b*e^5*f^2*m^5 + 840*a^2*d*e^4*g^2*m + 840*b^2*d*e^4*f^2*m + 2350*a^2*e^5*f*g*m^2 + 490*a^2*e^5*f*g*m^3 + 50*a^2*e^5*f*g*m^4 + 2*a^2*e^5*f*g*m^5 + 638*a^2*d*e^4*g^2*m^2 + 638*b^2*d*e^4*f^2*m^2 + 179*a^2*d*e^4*g^2*m^3 + 179*b^2*d*e^4*f^2*m^3 + 22*a^2*d*e^4*g^2*m^4 + 22*b^2*d*e^4*f^2*m^4 + a^2*d*e^4*g^2*m^5 + b^2*d*e^4*f^2*m^5 + 504*b^2*d^3*e^2*g^2*m + 504*c^2*d^3*e^2*f^2*m - 642*a*b*d^2*e^3*g^2*m^2 - 108*a*b*d^2*e^3*g^2*m^3 - 6*a*b*d^2*e^3*g^2*m^4 + 312*a*c*d^3*e^2*g^2*m^2 - 642*b*c*d^2*e^3*f^2*m^2 + 24*a*c*d^3*e^2*g^2*m^3 - 108*b*c*d^2*e^3*f^2*m^3 - 6*b*c*d^2*e^3*f^2*m^4 - 642*b^2*d^2*e^3*f*g*m^2 - 108*b^2*d^2*e^3*f*g*m^3 - 6*b^2*d^2*e^3*f*g*m^4 + 1680*a*c*d*e^4*f^2*m - 840*b*c*d^4*e*g^2*m - 840*c^2*d^4*e*f*g*m - 1260*a*b*d^2*e^3*g^2*m + 1276*a*c*d*e^4*f^2*m^2 + 358*a*c*d*e^4*f^2*m^3 + 44*a*c*d*e^4*f^2*m^4 + 2*a*c*d*e^4*f^2*m^5 + 1008*a*c*d^3*e^2*g^2*m - 1260*b*c*d^2*e^3*f^2*m - 120*b*c*d^4*e*g^2*m^2 - 1260*b^2*d^2*e^3*f*g*m - 120*c^2*d^4*e*f*g*m^2 - 1284*a*c*d^2*e^3*f*g*m^2 - 216*a*c*d^2*e^3*f*g*m^3 - 12*a*c*d^2*e^3*f*g*m^4 + 624*b*c*d^3*e^2*f*g*m^2 + 48*b*c*d^3*e^2*f*g*m^3 + 3360*a*b*d*e^4*f*g*m + 2552*a*b*d*e^4*f*g*m^2 + 716*a*b*d*e^4*f*g*m^3 + 88*a*b*d*e^4*f*g*m^4 + 4*a*b*d*e^4*f*g*m^5 - 2520*a*c*d^2*e^3*f*g*m + 2016*b*c*d^3*e^2*f*g*m))/(e^5*(13068*m + 13132*m^2 + 6769*m^3 + 1960*m^4 + 322*m^5 + 28*m^6 + m^7 + 5040)) + (c^2*g^2*x^7*(d + e*x)^m*(1764*m + 1624*m^2 + 735*m^3 + 175*m^4 + 21*m^5 + m^6 + 720))/(13068*m + 13132*m^2 + 6769*m^3 + 1960*m^4 + 322*m^5 + 28*m^6 + m^7 + 5040) + (x^4*(d + e*x)^m*(11*m + 6*m^2 + m^3 + 6)*(30*c^2*d^3*g^2*m + 420*a*b*e^3*g^2 + 420*b*c*e^3*f^2 + 420*b^2*e^3*f*g + 214*a*b*e^3*g^2*m + 214*b*c*e^3*f^2*m + 214*b^2*e^3*f*g*m + 36*a*b*e^3*g^2*m^2 + 2*a*b*e^3*g^2*m^3 + 36*b*c*e^3*f^2*m^2 + 2*b*c*e^3*f^2*m^3 + 42*b^2*d*e^2*g^2*m + 42*c^2*d*e^2*f^2*m + 36*b^2*e^3*f*g*m^2 + 2*b^2*e^3*f*g*m^3 + 840*a*c*e^3*f*g + 13*b^2*d*e^2*g^2*m^2 + 13*c^2*d*e^2*f^2*m^2 + b^2*d*e^2*g^2*m^3 + c^2*d*e^2*f^2*m^3 + 428*a*c*e^3*f*g*m + 84*a*c*d*e^2*g^2*m - 70*b*c*d^2*e*g^2*m + 72*a*c*e^3*f*g*m^2 + 4*a*c*e^3*f*g*m^3 - 70*c^2*d^2*e*f*g*m + 26*a*c*d*e^2*g^2*m^2 + 2*a*c*d*e^2*g^2*m^3 - 10*b*c*d^2*e*g^2*m^2 - 10*c^2*d^2*e*f*g*m^2 + 168*b*c*d*e^2*f*g*m + 52*b*c*d*e^2*f*g*m^2 + 4*b*c*d*e^2*f*g*m^3))/(e^3*(13068*m + 13132*m^2 + 6769*m^3 + 1960*m^4 + 322*m^5 + 28*m^6 + m^7 + 5040)) + (c*g*x^6*(d + e*x)^m*(14*b*e*g + 14*c*e*f + 2*b*e*g*m + c*d*g*m + 2*c*e*f*m)*(274*m + 225*m^2 + 85*m^3 + 15*m^4 + m^5 + 120))/(e*(13068*m + 13132*m^2 + 6769*m^3 + 1960*m^4 + 322*m^5 + 28*m^6 + m^7 + 5040))","B"
926,1,2307,311,4.380283,"\text{Not used}","int((f + g*x)*(d + e*x)^m*(a + b*x + c*x^2)^2,x)","\frac{{\left(d+e\,x\right)}^m\,\left(-g\,a^2\,d^2\,e^4\,m^4-18\,g\,a^2\,d^2\,e^4\,m^3-119\,g\,a^2\,d^2\,e^4\,m^2-342\,g\,a^2\,d^2\,e^4\,m-360\,g\,a^2\,d^2\,e^4+f\,a^2\,d\,e^5\,m^5+20\,f\,a^2\,d\,e^5\,m^4+155\,f\,a^2\,d\,e^5\,m^3+580\,f\,a^2\,d\,e^5\,m^2+1044\,f\,a^2\,d\,e^5\,m+720\,f\,a^2\,d\,e^5+4\,g\,a\,b\,d^3\,e^3\,m^3+60\,g\,a\,b\,d^3\,e^3\,m^2+296\,g\,a\,b\,d^3\,e^3\,m+480\,g\,a\,b\,d^3\,e^3-2\,f\,a\,b\,d^2\,e^4\,m^4-36\,f\,a\,b\,d^2\,e^4\,m^3-238\,f\,a\,b\,d^2\,e^4\,m^2-684\,f\,a\,b\,d^2\,e^4\,m-720\,f\,a\,b\,d^2\,e^4-12\,g\,a\,c\,d^4\,e^2\,m^2-132\,g\,a\,c\,d^4\,e^2\,m-360\,g\,a\,c\,d^4\,e^2+4\,f\,a\,c\,d^3\,e^3\,m^3+60\,f\,a\,c\,d^3\,e^3\,m^2+296\,f\,a\,c\,d^3\,e^3\,m+480\,f\,a\,c\,d^3\,e^3-6\,g\,b^2\,d^4\,e^2\,m^2-66\,g\,b^2\,d^4\,e^2\,m-180\,g\,b^2\,d^4\,e^2+2\,f\,b^2\,d^3\,e^3\,m^3+30\,f\,b^2\,d^3\,e^3\,m^2+148\,f\,b^2\,d^3\,e^3\,m+240\,f\,b^2\,d^3\,e^3+48\,g\,b\,c\,d^5\,e\,m+288\,g\,b\,c\,d^5\,e-12\,f\,b\,c\,d^4\,e^2\,m^2-132\,f\,b\,c\,d^4\,e^2\,m-360\,f\,b\,c\,d^4\,e^2-120\,g\,c^2\,d^6+24\,f\,c^2\,d^5\,e\,m+144\,f\,c^2\,d^5\,e\right)}{e^6\,\left(m^6+21\,m^5+175\,m^4+735\,m^3+1624\,m^2+1764\,m+720\right)}+\frac{x\,{\left(d+e\,x\right)}^m\,\left(g\,a^2\,d\,e^5\,m^5+18\,g\,a^2\,d\,e^5\,m^4+119\,g\,a^2\,d\,e^5\,m^3+342\,g\,a^2\,d\,e^5\,m^2+360\,g\,a^2\,d\,e^5\,m+f\,a^2\,e^6\,m^5+20\,f\,a^2\,e^6\,m^4+155\,f\,a^2\,e^6\,m^3+580\,f\,a^2\,e^6\,m^2+1044\,f\,a^2\,e^6\,m+720\,f\,a^2\,e^6-4\,g\,a\,b\,d^2\,e^4\,m^4-60\,g\,a\,b\,d^2\,e^4\,m^3-296\,g\,a\,b\,d^2\,e^4\,m^2-480\,g\,a\,b\,d^2\,e^4\,m+2\,f\,a\,b\,d\,e^5\,m^5+36\,f\,a\,b\,d\,e^5\,m^4+238\,f\,a\,b\,d\,e^5\,m^3+684\,f\,a\,b\,d\,e^5\,m^2+720\,f\,a\,b\,d\,e^5\,m+12\,g\,a\,c\,d^3\,e^3\,m^3+132\,g\,a\,c\,d^3\,e^3\,m^2+360\,g\,a\,c\,d^3\,e^3\,m-4\,f\,a\,c\,d^2\,e^4\,m^4-60\,f\,a\,c\,d^2\,e^4\,m^3-296\,f\,a\,c\,d^2\,e^4\,m^2-480\,f\,a\,c\,d^2\,e^4\,m+6\,g\,b^2\,d^3\,e^3\,m^3+66\,g\,b^2\,d^3\,e^3\,m^2+180\,g\,b^2\,d^3\,e^3\,m-2\,f\,b^2\,d^2\,e^4\,m^4-30\,f\,b^2\,d^2\,e^4\,m^3-148\,f\,b^2\,d^2\,e^4\,m^2-240\,f\,b^2\,d^2\,e^4\,m-48\,g\,b\,c\,d^4\,e^2\,m^2-288\,g\,b\,c\,d^4\,e^2\,m+12\,f\,b\,c\,d^3\,e^3\,m^3+132\,f\,b\,c\,d^3\,e^3\,m^2+360\,f\,b\,c\,d^3\,e^3\,m+120\,g\,c^2\,d^5\,e\,m-24\,f\,c^2\,d^4\,e^2\,m^2-144\,f\,c^2\,d^4\,e^2\,m\right)}{e^6\,\left(m^6+21\,m^5+175\,m^4+735\,m^3+1624\,m^2+1764\,m+720\right)}+\frac{x^3\,{\left(d+e\,x\right)}^m\,\left(m^2+3\,m+2\right)\,\left(g\,b^2\,d\,e^2\,m^3+11\,g\,b^2\,d\,e^2\,m^2+30\,g\,b^2\,d\,e^2\,m+f\,b^2\,e^3\,m^3+15\,f\,b^2\,e^3\,m^2+74\,f\,b^2\,e^3\,m+120\,f\,b^2\,e^3-8\,g\,b\,c\,d^2\,e\,m^2-48\,g\,b\,c\,d^2\,e\,m+2\,f\,b\,c\,d\,e^2\,m^3+22\,f\,b\,c\,d\,e^2\,m^2+60\,f\,b\,c\,d\,e^2\,m+2\,a\,g\,b\,e^3\,m^3+30\,a\,g\,b\,e^3\,m^2+148\,a\,g\,b\,e^3\,m+240\,a\,g\,b\,e^3+20\,g\,c^2\,d^3\,m-4\,f\,c^2\,d^2\,e\,m^2-24\,f\,c^2\,d^2\,e\,m+2\,a\,g\,c\,d\,e^2\,m^3+22\,a\,g\,c\,d\,e^2\,m^2+60\,a\,g\,c\,d\,e^2\,m+2\,a\,f\,c\,e^3\,m^3+30\,a\,f\,c\,e^3\,m^2+148\,a\,f\,c\,e^3\,m+240\,a\,f\,c\,e^3\right)}{e^3\,\left(m^6+21\,m^5+175\,m^4+735\,m^3+1624\,m^2+1764\,m+720\right)}+\frac{x^4\,{\left(d+e\,x\right)}^m\,\left(m^3+6\,m^2+11\,m+6\right)\,\left(g\,b^2\,e^2\,m^2+11\,g\,b^2\,e^2\,m+30\,g\,b^2\,e^2+2\,g\,b\,c\,d\,e\,m^2+12\,g\,b\,c\,d\,e\,m+2\,f\,b\,c\,e^2\,m^2+22\,f\,b\,c\,e^2\,m+60\,f\,b\,c\,e^2-5\,g\,c^2\,d^2\,m+f\,c^2\,d\,e\,m^2+6\,f\,c^2\,d\,e\,m+2\,a\,g\,c\,e^2\,m^2+22\,a\,g\,c\,e^2\,m+60\,a\,g\,c\,e^2\right)}{e^2\,\left(m^6+21\,m^5+175\,m^4+735\,m^3+1624\,m^2+1764\,m+720\right)}+\frac{c^2\,g\,x^6\,{\left(d+e\,x\right)}^m\,\left(m^5+15\,m^4+85\,m^3+225\,m^2+274\,m+120\right)}{m^6+21\,m^5+175\,m^4+735\,m^3+1624\,m^2+1764\,m+720}+\frac{x^2\,\left(m+1\right)\,{\left(d+e\,x\right)}^m\,\left(g\,a^2\,e^4\,m^4+18\,g\,a^2\,e^4\,m^3+119\,g\,a^2\,e^4\,m^2+342\,g\,a^2\,e^4\,m+360\,g\,a^2\,e^4+2\,g\,a\,b\,d\,e^3\,m^4+30\,g\,a\,b\,d\,e^3\,m^3+148\,g\,a\,b\,d\,e^3\,m^2+240\,g\,a\,b\,d\,e^3\,m+2\,f\,a\,b\,e^4\,m^4+36\,f\,a\,b\,e^4\,m^3+238\,f\,a\,b\,e^4\,m^2+684\,f\,a\,b\,e^4\,m+720\,f\,a\,b\,e^4-6\,g\,a\,c\,d^2\,e^2\,m^3-66\,g\,a\,c\,d^2\,e^2\,m^2-180\,g\,a\,c\,d^2\,e^2\,m+2\,f\,a\,c\,d\,e^3\,m^4+30\,f\,a\,c\,d\,e^3\,m^3+148\,f\,a\,c\,d\,e^3\,m^2+240\,f\,a\,c\,d\,e^3\,m-3\,g\,b^2\,d^2\,e^2\,m^3-33\,g\,b^2\,d^2\,e^2\,m^2-90\,g\,b^2\,d^2\,e^2\,m+f\,b^2\,d\,e^3\,m^4+15\,f\,b^2\,d\,e^3\,m^3+74\,f\,b^2\,d\,e^3\,m^2+120\,f\,b^2\,d\,e^3\,m+24\,g\,b\,c\,d^3\,e\,m^2+144\,g\,b\,c\,d^3\,e\,m-6\,f\,b\,c\,d^2\,e^2\,m^3-66\,f\,b\,c\,d^2\,e^2\,m^2-180\,f\,b\,c\,d^2\,e^2\,m-60\,g\,c^2\,d^4\,m+12\,f\,c^2\,d^3\,e\,m^2+72\,f\,c^2\,d^3\,e\,m\right)}{e^4\,\left(m^6+21\,m^5+175\,m^4+735\,m^3+1624\,m^2+1764\,m+720\right)}+\frac{c\,x^5\,{\left(d+e\,x\right)}^m\,\left(m^4+10\,m^3+35\,m^2+50\,m+24\right)\,\left(12\,b\,e\,g+6\,c\,e\,f+2\,b\,e\,g\,m+c\,d\,g\,m+c\,e\,f\,m\right)}{e\,\left(m^6+21\,m^5+175\,m^4+735\,m^3+1624\,m^2+1764\,m+720\right)}","Not used",1,"((d + e*x)^m*(240*b^2*d^3*e^3*f - 360*a^2*d^2*e^4*g - 120*c^2*d^6*g - 180*b^2*d^4*e^2*g + 720*a^2*d*e^5*f + 144*c^2*d^5*e*f - 720*a*b*d^2*e^4*f + 480*a*b*d^3*e^3*g + 480*a*c*d^3*e^3*f - 360*a*c*d^4*e^2*g - 360*b*c*d^4*e^2*f + 1044*a^2*d*e^5*f*m + 24*c^2*d^5*e*f*m + 580*a^2*d*e^5*f*m^2 + 155*a^2*d*e^5*f*m^3 + 20*a^2*d*e^5*f*m^4 + a^2*d*e^5*f*m^5 - 342*a^2*d^2*e^4*g*m + 148*b^2*d^3*e^3*f*m - 66*b^2*d^4*e^2*g*m + 288*b*c*d^5*e*g - 119*a^2*d^2*e^4*g*m^2 + 30*b^2*d^3*e^3*f*m^2 - 18*a^2*d^2*e^4*g*m^3 + 2*b^2*d^3*e^3*f*m^3 - a^2*d^2*e^4*g*m^4 - 6*b^2*d^4*e^2*g*m^2 + 48*b*c*d^5*e*g*m - 684*a*b*d^2*e^4*f*m + 296*a*b*d^3*e^3*g*m + 296*a*c*d^3*e^3*f*m - 132*a*c*d^4*e^2*g*m - 132*b*c*d^4*e^2*f*m - 238*a*b*d^2*e^4*f*m^2 - 36*a*b*d^2*e^4*f*m^3 - 2*a*b*d^2*e^4*f*m^4 + 60*a*b*d^3*e^3*g*m^2 + 60*a*c*d^3*e^3*f*m^2 + 4*a*b*d^3*e^3*g*m^3 + 4*a*c*d^3*e^3*f*m^3 - 12*a*c*d^4*e^2*g*m^2 - 12*b*c*d^4*e^2*f*m^2))/(e^6*(1764*m + 1624*m^2 + 735*m^3 + 175*m^4 + 21*m^5 + m^6 + 720)) + (x*(d + e*x)^m*(720*a^2*e^6*f + 580*a^2*e^6*f*m^2 + 155*a^2*e^6*f*m^3 + 20*a^2*e^6*f*m^4 + a^2*e^6*f*m^5 + 1044*a^2*e^6*f*m + 360*a^2*d*e^5*g*m + 120*c^2*d^5*e*g*m - 240*b^2*d^2*e^4*f*m + 342*a^2*d*e^5*g*m^2 + 119*a^2*d*e^5*g*m^3 + 18*a^2*d*e^5*g*m^4 + a^2*d*e^5*g*m^5 + 180*b^2*d^3*e^3*g*m - 144*c^2*d^4*e^2*f*m - 148*b^2*d^2*e^4*f*m^2 - 30*b^2*d^2*e^4*f*m^3 - 2*b^2*d^2*e^4*f*m^4 + 66*b^2*d^3*e^3*g*m^2 - 24*c^2*d^4*e^2*f*m^2 + 6*b^2*d^3*e^3*g*m^3 + 720*a*b*d*e^5*f*m + 684*a*b*d*e^5*f*m^2 + 238*a*b*d*e^5*f*m^3 + 36*a*b*d*e^5*f*m^4 + 2*a*b*d*e^5*f*m^5 - 480*a*b*d^2*e^4*g*m - 480*a*c*d^2*e^4*f*m + 360*a*c*d^3*e^3*g*m + 360*b*c*d^3*e^3*f*m - 288*b*c*d^4*e^2*g*m - 296*a*b*d^2*e^4*g*m^2 - 296*a*c*d^2*e^4*f*m^2 - 60*a*b*d^2*e^4*g*m^3 - 60*a*c*d^2*e^4*f*m^3 - 4*a*b*d^2*e^4*g*m^4 - 4*a*c*d^2*e^4*f*m^4 + 132*a*c*d^3*e^3*g*m^2 + 132*b*c*d^3*e^3*f*m^2 + 12*a*c*d^3*e^3*g*m^3 + 12*b*c*d^3*e^3*f*m^3 - 48*b*c*d^4*e^2*g*m^2))/(e^6*(1764*m + 1624*m^2 + 735*m^3 + 175*m^4 + 21*m^5 + m^6 + 720)) + (x^3*(d + e*x)^m*(3*m + m^2 + 2)*(120*b^2*e^3*f + 15*b^2*e^3*f*m^2 + b^2*e^3*f*m^3 + 240*a*b*e^3*g + 240*a*c*e^3*f + 74*b^2*e^3*f*m + 20*c^2*d^3*g*m + 30*a*b*e^3*g*m^2 + 30*a*c*e^3*f*m^2 + 2*a*b*e^3*g*m^3 + 2*a*c*e^3*f*m^3 + 30*b^2*d*e^2*g*m - 24*c^2*d^2*e*f*m + 11*b^2*d*e^2*g*m^2 - 4*c^2*d^2*e*f*m^2 + b^2*d*e^2*g*m^3 + 148*a*b*e^3*g*m + 148*a*c*e^3*f*m + 60*a*c*d*e^2*g*m + 60*b*c*d*e^2*f*m - 48*b*c*d^2*e*g*m + 22*a*c*d*e^2*g*m^2 + 22*b*c*d*e^2*f*m^2 + 2*a*c*d*e^2*g*m^3 + 2*b*c*d*e^2*f*m^3 - 8*b*c*d^2*e*g*m^2))/(e^3*(1764*m + 1624*m^2 + 735*m^3 + 175*m^4 + 21*m^5 + m^6 + 720)) + (x^4*(d + e*x)^m*(11*m + 6*m^2 + m^3 + 6)*(30*b^2*e^2*g + b^2*e^2*g*m^2 + 60*a*c*e^2*g + 60*b*c*e^2*f + 11*b^2*e^2*g*m - 5*c^2*d^2*g*m + 2*a*c*e^2*g*m^2 + 2*b*c*e^2*f*m^2 + c^2*d*e*f*m^2 + 22*a*c*e^2*g*m + 22*b*c*e^2*f*m + 6*c^2*d*e*f*m + 2*b*c*d*e*g*m^2 + 12*b*c*d*e*g*m))/(e^2*(1764*m + 1624*m^2 + 735*m^3 + 175*m^4 + 21*m^5 + m^6 + 720)) + (c^2*g*x^6*(d + e*x)^m*(274*m + 225*m^2 + 85*m^3 + 15*m^4 + m^5 + 120))/(1764*m + 1624*m^2 + 735*m^3 + 175*m^4 + 21*m^5 + m^6 + 720) + (x^2*(m + 1)*(d + e*x)^m*(360*a^2*e^4*g + 119*a^2*e^4*g*m^2 + 18*a^2*e^4*g*m^3 + a^2*e^4*g*m^4 + 720*a*b*e^4*f + 342*a^2*e^4*g*m - 60*c^2*d^4*g*m + 238*a*b*e^4*f*m^2 + 36*a*b*e^4*f*m^3 + 2*a*b*e^4*f*m^4 + 120*b^2*d*e^3*f*m + 72*c^2*d^3*e*f*m + 74*b^2*d*e^3*f*m^2 + 15*b^2*d*e^3*f*m^3 + b^2*d*e^3*f*m^4 - 90*b^2*d^2*e^2*g*m + 12*c^2*d^3*e*f*m^2 + 684*a*b*e^4*f*m - 33*b^2*d^2*e^2*g*m^2 - 3*b^2*d^2*e^2*g*m^3 + 240*a*b*d*e^3*g*m + 240*a*c*d*e^3*f*m + 144*b*c*d^3*e*g*m + 148*a*b*d*e^3*g*m^2 + 148*a*c*d*e^3*f*m^2 + 30*a*b*d*e^3*g*m^3 + 30*a*c*d*e^3*f*m^3 + 2*a*b*d*e^3*g*m^4 + 2*a*c*d*e^3*f*m^4 - 180*a*c*d^2*e^2*g*m - 180*b*c*d^2*e^2*f*m + 24*b*c*d^3*e*g*m^2 - 66*a*c*d^2*e^2*g*m^2 - 66*b*c*d^2*e^2*f*m^2 - 6*a*c*d^2*e^2*g*m^3 - 6*b*c*d^2*e^2*f*m^3))/(e^4*(1764*m + 1624*m^2 + 735*m^3 + 175*m^4 + 21*m^5 + m^6 + 720)) + (c*x^5*(d + e*x)^m*(50*m + 35*m^2 + 10*m^3 + m^4 + 24)*(12*b*e*g + 6*c*e*f + 2*b*e*g*m + c*d*g*m + c*e*f*m))/(e*(1764*m + 1624*m^2 + 735*m^3 + 175*m^4 + 21*m^5 + m^6 + 720))","B"
927,0,-1,287,0.000000,"\text{Not used}","int(((d + e*x)^m*(a + b*x + c*x^2)^2)/(f + g*x),x)","\int \frac{{\left(d+e\,x\right)}^m\,{\left(c\,x^2+b\,x+a\right)}^2}{f+g\,x} \,d x","Not used",1,"int(((d + e*x)^m*(a + b*x + c*x^2)^2)/(f + g*x), x)","F"
928,0,-1,298,0.000000,"\text{Not used}","int(((d + e*x)^m*(a + b*x + c*x^2)^2)/(f + g*x)^2,x)","\int \frac{{\left(d+e\,x\right)}^m\,{\left(c\,x^2+b\,x+a\right)}^2}{{\left(f+g\,x\right)}^2} \,d x","Not used",1,"int(((d + e*x)^m*(a + b*x + c*x^2)^2)/(f + g*x)^2, x)","F"
929,0,-1,461,0.000000,"\text{Not used}","int(((d + e*x)^m*(a + b*x + c*x^2)^2)/(f + g*x)^3,x)","\int \frac{{\left(d+e\,x\right)}^m\,{\left(c\,x^2+b\,x+a\right)}^2}{{\left(f+g\,x\right)}^3} \,d x","Not used",1,"int(((d + e*x)^m*(a + b*x + c*x^2)^2)/(f + g*x)^3, x)","F"
930,0,-1,183,0.000000,"\text{Not used}","int(((3*x + 2)^4*(4*x + 1)^m)/(3*x^2 - 5*x + 1),x)","\int \frac{{\left(3\,x+2\right)}^4\,{\left(4\,x+1\right)}^m}{3\,x^2-5\,x+1} \,d x","Not used",1,"int(((3*x + 2)^4*(4*x + 1)^m)/(3*x^2 - 5*x + 1), x)","F"
931,0,-1,165,0.000000,"\text{Not used}","int(((3*x + 2)^3*(4*x + 1)^m)/(3*x^2 - 5*x + 1),x)","\int \frac{{\left(3\,x+2\right)}^3\,{\left(4\,x+1\right)}^m}{3\,x^2-5\,x+1} \,d x","Not used",1,"int(((3*x + 2)^3*(4*x + 1)^m)/(3*x^2 - 5*x + 1), x)","F"
932,0,-1,147,0.000000,"\text{Not used}","int(((3*x + 2)^2*(4*x + 1)^m)/(3*x^2 - 5*x + 1),x)","\int \frac{{\left(3\,x+2\right)}^2\,{\left(4\,x+1\right)}^m}{3\,x^2-5\,x+1} \,d x","Not used",1,"int(((3*x + 2)^2*(4*x + 1)^m)/(3*x^2 - 5*x + 1), x)","F"
933,0,-1,129,0.000000,"\text{Not used}","int(((3*x + 2)*(4*x + 1)^m)/(3*x^2 - 5*x + 1),x)","\int \frac{\left(3\,x+2\right)\,{\left(4\,x+1\right)}^m}{3\,x^2-5\,x+1} \,d x","Not used",1,"int(((3*x + 2)*(4*x + 1)^m)/(3*x^2 - 5*x + 1), x)","F"
934,0,-1,117,0.000000,"\text{Not used}","int((4*x + 1)^m/(3*x^2 - 5*x + 1),x)","\int \frac{{\left(4\,x+1\right)}^m}{3\,x^2-5\,x+1} \,d x","Not used",1,"int((4*x + 1)^m/(3*x^2 - 5*x + 1), x)","F"
935,0,-1,164,0.000000,"\text{Not used}","int((4*x + 1)^m/((3*x + 2)*(3*x^2 - 5*x + 1)),x)","\int \frac{{\left(4\,x+1\right)}^m}{\left(3\,x+2\right)\,\left(3\,x^2-5\,x+1\right)} \,d x","Not used",1,"int((4*x + 1)^m/((3*x + 2)*(3*x^2 - 5*x + 1)), x)","F"
936,0,-1,199,0.000000,"\text{Not used}","int((4*x + 1)^m/((3*x + 2)^2*(3*x^2 - 5*x + 1)),x)","\int \frac{{\left(4\,x+1\right)}^m}{{\left(3\,x+2\right)}^2\,\left(3\,x^2-5\,x+1\right)} \,d x","Not used",1,"int((4*x + 1)^m/((3*x + 2)^2*(3*x^2 - 5*x + 1)), x)","F"
937,0,-1,202,0.000000,"\text{Not used}","int(((3*x + 2)^4*(4*x + 1)^m)/(3*x^2 - 5*x + 1)^2,x)","\int \frac{{\left(3\,x+2\right)}^4\,{\left(4\,x+1\right)}^m}{{\left(3\,x^2-5\,x+1\right)}^2} \,d x","Not used",1,"int(((3*x + 2)^4*(4*x + 1)^m)/(3*x^2 - 5*x + 1)^2, x)","F"
938,0,-1,181,0.000000,"\text{Not used}","int(((3*x + 2)^3*(4*x + 1)^m)/(3*x^2 - 5*x + 1)^2,x)","\int \frac{{\left(3\,x+2\right)}^3\,{\left(4\,x+1\right)}^m}{{\left(3\,x^2-5\,x+1\right)}^2} \,d x","Not used",1,"int(((3*x + 2)^3*(4*x + 1)^m)/(3*x^2 - 5*x + 1)^2, x)","F"
939,0,-1,179,0.000000,"\text{Not used}","int(((3*x + 2)^2*(4*x + 1)^m)/(3*x^2 - 5*x + 1)^2,x)","\int \frac{{\left(3\,x+2\right)}^2\,{\left(4\,x+1\right)}^m}{{\left(3\,x^2-5\,x+1\right)}^2} \,d x","Not used",1,"int(((3*x + 2)^2*(4*x + 1)^m)/(3*x^2 - 5*x + 1)^2, x)","F"
940,0,-1,179,0.000000,"\text{Not used}","int(((3*x + 2)*(4*x + 1)^m)/(3*x^2 - 5*x + 1)^2,x)","\int \frac{\left(3\,x+2\right)\,{\left(4\,x+1\right)}^m}{{\left(3\,x^2-5\,x+1\right)}^2} \,d x","Not used",1,"int(((3*x + 2)*(4*x + 1)^m)/(3*x^2 - 5*x + 1)^2, x)","F"
941,0,-1,177,0.000000,"\text{Not used}","int((4*x + 1)^m/(3*x^2 - 5*x + 1)^2,x)","\int \frac{{\left(4\,x+1\right)}^m}{{\left(3\,x^2-5\,x+1\right)}^2} \,d x","Not used",1,"int((4*x + 1)^m/(3*x^2 - 5*x + 1)^2, x)","F"
942,0,-1,340,0.000000,"\text{Not used}","int((4*x + 1)^m/((3*x + 2)*(3*x^2 - 5*x + 1)^2),x)","\int \frac{{\left(4\,x+1\right)}^m}{\left(3\,x+2\right)\,{\left(3\,x^2-5\,x+1\right)}^2} \,d x","Not used",1,"int((4*x + 1)^m/((3*x + 2)*(3*x^2 - 5*x + 1)^2), x)","F"
943,0,-1,376,0.000000,"\text{Not used}","int((4*x + 1)^m/((3*x + 2)^2*(3*x^2 - 5*x + 1)^2),x)","\int \frac{{\left(4\,x+1\right)}^m}{{\left(3\,x+2\right)}^2\,{\left(3\,x^2-5\,x+1\right)}^2} \,d x","Not used",1,"int((4*x + 1)^m/((3*x + 2)^2*(3*x^2 - 5*x + 1)^2), x)","F"
944,0,-1,237,0.000000,"\text{Not used}","int(((d + e*x)^m*(a + b*x + c*x^2))/(e + f*x)^(3/2),x)","\int \frac{{\left(d+e\,x\right)}^m\,\left(c\,x^2+b\,x+a\right)}{{\left(e+f\,x\right)}^{3/2}} \,d x","Not used",1,"int(((d + e*x)^m*(a + b*x + c*x^2))/(e + f*x)^(3/2), x)","F"
945,0,-1,509,0.000000,"\text{Not used}","int((f + g*x)^2*(d + e*x)^m*(a + b*x + c*x^2)^(1/2),x)","\int {\left(f+g\,x\right)}^2\,{\left(d+e\,x\right)}^m\,\sqrt{c\,x^2+b\,x+a} \,d x","Not used",1,"int((f + g*x)^2*(d + e*x)^m*(a + b*x + c*x^2)^(1/2), x)","F"
946,0,-1,388,0.000000,"\text{Not used}","int((f + g*x)*(d + e*x)^m*(a + b*x + c*x^2)^(1/2),x)","\int \left(f+g\,x\right)\,{\left(d+e\,x\right)}^m\,\sqrt{c\,x^2+b\,x+a} \,d x","Not used",1,"int((f + g*x)*(d + e*x)^m*(a + b*x + c*x^2)^(1/2), x)","F"
947,0,-1,189,0.000000,"\text{Not used}","int((d + e*x)^m*(a + b*x + c*x^2)^(1/2),x)","\int {\left(d+e\,x\right)}^m\,\sqrt{c\,x^2+b\,x+a} \,d x","Not used",1,"int((d + e*x)^m*(a + b*x + c*x^2)^(1/2), x)","F"
948,0,-1,32,0.000000,"\text{Not used}","int(((d + e*x)^m*(a + b*x + c*x^2)^(1/2))/(f + g*x),x)","\int \frac{{\left(d+e\,x\right)}^m\,\sqrt{c\,x^2+b\,x+a}}{f+g\,x} \,d x","Not used",0,"int(((d + e*x)^m*(a + b*x + c*x^2)^(1/2))/(f + g*x), x)","F"
949,0,-1,502,0.000000,"\text{Not used}","int(((f + g*x)^2*(d + e*x)^m)/(a + b*x + c*x^2)^(1/2),x)","\int \frac{{\left(f+g\,x\right)}^2\,{\left(d+e\,x\right)}^m}{\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(((f + g*x)^2*(d + e*x)^m)/(a + b*x + c*x^2)^(1/2), x)","F"
950,0,-1,388,0.000000,"\text{Not used}","int(((f + g*x)*(d + e*x)^m)/(a + b*x + c*x^2)^(1/2),x)","\int \frac{\left(f+g\,x\right)\,{\left(d+e\,x\right)}^m}{\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int(((f + g*x)*(d + e*x)^m)/(a + b*x + c*x^2)^(1/2), x)","F"
951,0,-1,189,0.000000,"\text{Not used}","int((d + e*x)^m/(a + b*x + c*x^2)^(1/2),x)","\int \frac{{\left(d+e\,x\right)}^m}{\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",1,"int((d + e*x)^m/(a + b*x + c*x^2)^(1/2), x)","F"
952,0,-1,32,0.000000,"\text{Not used}","int((d + e*x)^m/((f + g*x)*(a + b*x + c*x^2)^(1/2)),x)","\int \frac{{\left(d+e\,x\right)}^m}{\left(f+g\,x\right)\,\sqrt{c\,x^2+b\,x+a}} \,d x","Not used",0,"int((d + e*x)^m/((f + g*x)*(a + b*x + c*x^2)^(1/2)), x)","F"
953,0,-1,265,0.000000,"\text{Not used}","int((f + g*x)^n*(d + e*x)^m*(a + b*x + c*x^2),x)","\int {\left(f+g\,x\right)}^n\,{\left(d+e\,x\right)}^m\,\left(c\,x^2+b\,x+a\right) \,d x","Not used",1,"int((f + g*x)^n*(d + e*x)^m*(a + b*x + c*x^2), x)","F"
954,0,-1,525,0.000000,"\text{Not used}","int((f + g*x)^2*(d + e*x)^m*(a + b*x + c*x^2)^p,x)","\int {\left(f+g\,x\right)}^2\,{\left(d+e\,x\right)}^m\,{\left(c\,x^2+b\,x+a\right)}^p \,d x","Not used",1,"int((f + g*x)^2*(d + e*x)^m*(a + b*x + c*x^2)^p, x)","F"
955,0,-1,384,0.000000,"\text{Not used}","int((f + g*x)*(d + e*x)^m*(a + b*x + c*x^2)^p,x)","\int \left(f+g\,x\right)\,{\left(d+e\,x\right)}^m\,{\left(c\,x^2+b\,x+a\right)}^p \,d x","Not used",1,"int((f + g*x)*(d + e*x)^m*(a + b*x + c*x^2)^p, x)","F"
956,0,-1,187,0.000000,"\text{Not used}","int((d + e*x)^m*(a + b*x + c*x^2)^p,x)","\int {\left(d+e\,x\right)}^m\,{\left(c\,x^2+b\,x+a\right)}^p \,d x","Not used",1,"int((d + e*x)^m*(a + b*x + c*x^2)^p, x)","F"
957,0,-1,30,0.000000,"\text{Not used}","int(((d + e*x)^m*(a + b*x + c*x^2)^p)/(f + g*x),x)","\int \frac{{\left(d+e\,x\right)}^m\,{\left(c\,x^2+b\,x+a\right)}^p}{f+g\,x} \,d x","Not used",0,"int(((d + e*x)^m*(a + b*x + c*x^2)^p)/(f + g*x), x)","F"
958,0,-1,89,0.000000,"\text{Not used}","int(1/(x^2*(1 - 1/(c^2*x^2))^(1/2)*(d + e*x)^(1/2)),x)","\int \frac{1}{x^2\,\sqrt{1-\frac{1}{c^2\,x^2}}\,\sqrt{d+e\,x}} \,d x","Not used",1,"int(1/(x^2*(1 - 1/(c^2*x^2))^(1/2)*(d + e*x)^(1/2)), x)","F"